tag:blogger.com,1999:blog-53887433482432828052024-03-09T03:02:58.789-03:00VEJA DIREITOResenhas, artigos, jurisprudência e notícias selecionadasMaurício Pereira Cabralhttp://www.blogger.com/profile/10555707287758641584noreply@blogger.comBlogger31515tag:blogger.com,1999:blog-5388743348243282805.post-73813470238071444722024-01-10T16:23:00.002-03:002024-01-10T16:23:08.979-03:00REFORMA TRIBUTÁRIA E IMPORTAÇÃO: ASPECTOS CONSTITUCIONAIS E DESAFIOS<p> </p><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhWYOA81Rd4COX2YKILmLhqutvcWXPBF_5dannsxmCn4KmQpwJp4z0zeMxZ9cfanSi5oJCbMp5WPrT3kldfBvOpuaWA0IZ14i183e5R65syuBX1Q6f7YO03vIhSUz8fwVJhY-G1bkdZ7UQbVo1WEBjF0awrwBAyWTi3GD7hyqYwlUm6v4xlwC-LOLulGf0S/s1024/_65729da4-1fb1-4939-8ef6-f99946021fba.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" data-original-height="1024" data-original-width="1024" height="320" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhWYOA81Rd4COX2YKILmLhqutvcWXPBF_5dannsxmCn4KmQpwJp4z0zeMxZ9cfanSi5oJCbMp5WPrT3kldfBvOpuaWA0IZ14i183e5R65syuBX1Q6f7YO03vIhSUz8fwVJhY-G1bkdZ7UQbVo1WEBjF0awrwBAyWTi3GD7hyqYwlUm6v4xlwC-LOLulGf0S/s320/_65729da4-1fb1-4939-8ef6-f99946021fba.jpg" width="320" /></a></div><br /><p></p><p><span style="font-family: "Times New Roman", serif; font-size: 12pt; text-align: justify;">Diante da aprovação da PEC 45/2019, já é
possível promover a análise da matriz constitucional dos novos tributos a
incidirem na importação.</span></p><p>
</p><p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Evidente que a Lei Complementar que
instituirá a Contribuição sobre Bens e Serviços – CBS e o Imposto sobre Bens e Serviços
– IBS e que, neste momento, sequer possui projeto ou texto preliminar, será o
veículo introdutor da regra-matriz de incidência desses novos tributos no
sistema positivo de direito. No entanto, por outorgar a competência tributária,
é o texto constitucional que dispõe da regra-matriz de estrutura que orientará (e
limitará) o legislador na instituição dos novos tributos. <o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Essa é a importância de se debater, desde
já, o texto constitucional.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Por fim, é preciso ter foco que quando
falamos em tributos incidentes na importação estamos falando em tributação
sobre uma relação jurídica em âmbito internacional. Consequentemente, a análise
não pode ignorar os tratados em âmbito internacional firmados pelo Brasil.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Assim, trazemos a debate alguns aspectos
gerais da regra-matriz constitucional dos novos tributos, em contraponto com a
atual jurisprudência sobre o sistema que já estará vigente em 2026, quando
inicia a fase de teste.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"><o:p> </o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">- IBS E CBS NA IMPORTAÇÃO<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><b><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">A base de cálculo na importação<o:p></o:p></span></b></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">A partir da matriz constitucional, observamos
que há comando expresso no sentido de que o IBS e a CBS devem observar regras
comuns quanto a “fatos geradores, bases de cálculo, hipóteses de não incidência
e sujeitos passivos” (art. 149-B, I).<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Aqui já temos importante ponto com
repercussão na importação.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Há muito o Supremo Tribunal Federal firmou
entendimento no sentido de que são cinco as espécies de tributos: impostos,
taxas, contribuição de melhoria, contribuições especiais e empréstimo
compulsório.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">A CBS, elencada no art. 195, V, é tributo
da espécie “contribuição especial”. Essa espécie possui subespécies, entre as
quais “contribuição social” (art. 149). É nela que está a CBS.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">O art. 149, §2º, III, ‘a’, da CF aponta
que a base de cálculo das contribuições sociais na importação é o valor
aduaneiro. O conceito de valor aduaneiro não pode transbordar do fixado pelos
tratados internacionais em que o Brasil faz parte, em especial o GATT, de modo
que a base de cálculo na importação não comporta a inclusão de tributos.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">A questão foi suficientemente pacificada, com
repercussão geral, no Tema 01/STF, reconhecendo-se que “a referência ao valor
aduaneiro no art. 149, § 2º, III, a, da CF implicou utilização de expressão com
sentido técnico inequívoco, porquanto já era utilizada pela legislação
tributária para indicar a base de cálculo do Imposto sobre a Importação” (RE
559.937).<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Assim, à luz do art. 149, §2º, III, ‘a’,
da CF, a base de cálculo da CBS na importação deverá ser o valor aduaneiro.
Consequentemente, mesma base será do IBS, à luz do art. 149-B, I.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Ocorre que o art. 153, §6º, V, determina a
inclusão do IS na base de cálculo da CBS e do IBS. Tal inclusão se mostra
constitucional na importação?<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Considerando que CBS e IBS terão alíquotas
uniformes, não se poderá permitir alíquotas superiores na importação para
compensar a exclusão do IS da base de cálculo da CBS na importação – tal como
ocorreu com o PIS/COFINS-importação. No mais, a exclusão do IS da base de
cálculo da CBS implica, igualmente, na exclusão desse mesmo imposto da base de
cálculo do IBS, à luz do art. 149-B, I.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Considerando que o texto constitucional
não apresenta uma solução explícita, a inclusão de tributos à base de cálculo
da CBS na importação levantará legítimos questionamentos judiciais.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"><o:p> </o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><b><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Cláusula de tratamento nacional à CBS<o:p></o:p></span></b></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">A cláusula de tratamento nacional (TN) consiste
na autorização em se estabelecer tributo interno no momento da importação com o
fim de equalizar o encargo tributário exigido aos produtos nacionais (Artigo
II, §2º, ‘a’, GATT).<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Ocorre que essa autorização também traz
uma obrigação: a impossibilidade de discriminação no tratamento tributário
aplicado na importação e nas operações internas (Artigo III do GATT).<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Desse modo, pela regra do TN, existindo
imunidade ou isenção a bens e serviços nacionais, os bens e serviços importados
similares também estarão imunes/isentos.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Acontece que o Superior Tribunal de
Justiça entende que as contribuições “previdenciárias” listadas no art. 195 da
CF não se sujeitam à cláusula de tratamento nacional (TN), pois apenas
“imposto, taxa ou gravame interno” estariam protegidas pelo TN (REsp
1.437.172/RS). <o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Embora o precedente do STJ tenha sido
firmado a partir de interpretação ao art. 7 do Decreto 350/1991 (Tratado
MERCOSUL), hoje ele é utilizado inclusive em decisões que examinam a incidência
do TN com fundamento no Artigo III do GATT (REsp 1896232/MG).<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Ora, com máxima vênia aos precedentes, o
Artigo III do GATT impõe o TN a “impostos ou outros tributos internos”. Nesse
ponto, as contribuições “previdenciárias” do art. 195 da CF são tributos
internos aplicados na importação, dado que apenas o Imposto de Importação é
legítimo tributo aduaneiro (Artigo II do GATT).<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Por fim, como bem prevê o art. 27 da
Convenção de Viena sobre Direito dos Tratados (Decreto 7030/2009): <i>Uma parte
não pode invocar as disposições de seu direito interno para justificar o
inadimplemento de um tratado</i>.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">A crítica já foi </span><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">exposta em outra <a href="https://www.conjur.com.br/2023-jun-14/mauricio-cabral-piscofins-importacao-tratamento-nacional/">oportunidade</a>.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Conclui-se, assim, que a cláusula de
tratamento nacional prevista nos diferentes tratados firmados pelo Brasil
(GATT, ALADI e MERCOSUL) se aplica à CBS devida na importação.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Com a obrigatoriedade de regras comuns
quanto a “fatos geradores, bases de cálculo, hipóteses de não incidência e
sujeitos passivos” entre CBS e IBS (art. 149-B, I), uma vez que há muito está
pacificada a aplicação do TN aos impostos internos (vide Súmula 575 do STF e
Súmulas 20 e 71 do STJ), o entendimento atualmente aplicado pelo STJ ao
PIS/COFINS-importação não poderá ser reproduzido na CBS incidente na importação.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><b><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"><o:p> </o:p></span></b></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><b><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Importação por conta e ordem de
terceiros e os novos tributos<o:p></o:p></span></b></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">A importação por conta e ordem de
terceiros é aquela em que trading importadora é contratada para prestar serviço
de despacho aduaneiro de mercadoria importada por outra pessoa, física ou
jurídica: o terceiro adquirente (art. 80 da MP 2.158-35/2001 e IN RFB 1861/2018).
Em resumo, a trading importadora é mera mandatária do terceiro adquirente, este
proprietário da mercadoria importada.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Hoje, mesmo sendo mera prestadora de
serviço, é a trading importadora o sujeito considerado contribuinte dos
tributos pagos na importação. Já o terceiro adquirente é considerado, pasmem,
responsável solidário, apesar de realizar a compra da mercadoria no estrangeiro
e, portanto, ser o proprietário da mercadoria importada, além de ser obrigado
por lei a pagar todos os custos da operação (art. 11, §2º, da Lei 11.281/2006).<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Há clara inversão dos papeis, dado que o
adquirente deveria ser reconhecido como contribuinte, por força do art. 121,
§único, I, do CTN, e a trading importadora a responsável solidária, a teor do
art. 121, §único, II, do CTN.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">A reforma tributária é uma excelente
oportunidade para corrigir essas distorções legais, elegendo o terceiro
adquirente como contribuinte e a trading como responsável solidária, o que terá
repercussão direta nos créditos dos tributos.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Considerando que o crédito do IBS e da CBS
se dá sobre “todas as operações nas quais seja adquirente de bem material ou
imaterial” (art. 156-A, §1º, VIII c/c art. 195, §16), recomenda-se que os
créditos do IBS e da CBS da importação por conta e ordem sejam aproveitados
pelo terceiro adquirente, à luz do que já ocorre com o PIS/COFINS-importação (art.
18 da Lei 10.865/2004).<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Quanto à alíquota de IBS aplicável no
desembaraço aduaneiro, respeitado o princípio do destino (art. 156-A, §1º, VII),
deve-se observar as alíquotas fixadas pelo Município e pelo Estado em que
estabelecido o terceiro adquirente, na forma declarada pelo STF em relação ao
ICMS (Tema 520/STF) e regime previsto na própria Constituição (art. 156-A, §5º,
IV).<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"><o:p> </o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">- IMPOSTO SELETIVO E IMPORTAÇÃO<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">O Imposto Seletivo – IS, incidente sobre
bens e serviços prejudiciais à saúde ou ao meio ambiente, também tem por fato
gerador a importação (art. 153, VIII). O texto constitucional autoriza
expressamente que o fato gerador e a base de cálculo poderá ser a mesma de
outros tributos (art. 153, §6º, VI).<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">O texto constitucional nada diz sobre a sujeição
passiva do imposto. Ou seja, a importação por pessoa natural, ainda que não
desempenhe atividade empresarial e o faça para uso próprio, ficará a cargo da
Lei Complementar, levantando riscos de questionamentos judiciais.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Monofásico, incidindo uma única vez sobre
o bem ou serviço (art. 153, §6º, III), na importação sua incidência deverá
ocorrer apenas em razão do desembaraço aduaneiro, não incidindo a partir da
revenda interna.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Ao dispor que o IS integrará a base da CBS
(art. 153, §6º, V), o texto inaugura divergência com o art. 149, §2º, III, ‘a’,
da CF e Tema 01/STF, alargando o conceito de valor aduaneiro, situação exposta
no início deste artigo.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Embora possua caráter extrafiscal, o IS
deve respeitar o princípio da anterioridade tributária anual e nonagesimal,
mesmo na importação. No mais, suas alíquotas só podem ser alteradas por lei ou
medida provisória.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"><o:p> </o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">- E O IPI?<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">O IPI não foi extinto. Ele seguirá
incidindo sobre a importação de mercadorias similares às produzidas na Zona
Franca de Manaus.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Ao menos, o IS não poderá incidir sobre
bens e serviços sujeitos ao IPI.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"><o:p> </o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">- CONCLUSÃO: TEREMOS LITÍGIOS<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">O principal objetivo deste artigo é iniciar
e jamais esgotar o debate sobre as implicações da reforma tributária na
importação. Os fatos acima demonstram grandes impactos jurídicos decorrentes da
reforma, muitos com grandes riscos de questionamentos judiciais se não
enfrentados adequadamente pela Lei Complementar que regulamentará o IBS e CBS,
bem como pela legislação do IS.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Uma vez que o Sistema Tributário Nacional
foi alçado ao status constitucional ainda na reforma tributária da EC 18/1965,
o que leva aos inúmeros litígios perante a Suprema Corte, antecipar o debate do
novo sistema tributário mesmo que pendente de regulamentação pelas normas
infraconstitucionais é fundamental para prevenir litígios e suscitar a tão
desejada harmonia tributária há tanto perdida.<o:p></o:p></span></p>
<p class="MsoNormal" style="line-height: 115%; margin-bottom: 10.0pt; text-align: justify;"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">De fato, o novo Sistema Tributário
Nacional cumpre a missão de incluir o país no mesmo sistema de tributação sobre
consumo amplamente praticado no mundo. Os litígios tributários serão reduzidos.
No entanto, até a harmonização da interpretação constitucional, teremos
litígios.<o:p></o:p></span></p><br /><p></p><div class="blogger-post-footer">@vejadireito</div>Maurício Pereira Cabralhttp://www.blogger.com/profile/10555707287758641584noreply@blogger.com0tag:blogger.com,1999:blog-5388743348243282805.post-81446751470125847352023-10-02T10:44:00.019-03:002023-10-02T10:44:00.141-03:00Crédito tributário suspenso - liminar revogada - multa<p style="text-align: justify;"></p><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgXf9_SvTiNIVypIDaB10D8yl54S7Zw0V7ROQpJNr6ztjW65J-DabtTL4ihDpTJxhy8qYAl145qm2klExp73jlJAfGKjyIlqLYLqPibY7WMJ0svx9RytUPn1o3USQnGhmjRqUfA8URl_9ZBzZi95uLL93qfj21F8H3MpTs98dt5q73bE9sVGF5g4nWPT2eU/s1000/post-assinar-auto-infracao.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" data-original-height="563" data-original-width="1000" height="180" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgXf9_SvTiNIVypIDaB10D8yl54S7Zw0V7ROQpJNr6ztjW65J-DabtTL4ihDpTJxhy8qYAl145qm2klExp73jlJAfGKjyIlqLYLqPibY7WMJ0svx9RytUPn1o3USQnGhmjRqUfA8URl_9ZBzZi95uLL93qfj21F8H3MpTs98dt5q73bE9sVGF5g4nWPT2eU/s320/post-assinar-auto-infracao.jpg" width="320" /></a></div><br />O lançamento, entendido como a constituição do crédito tributário, é ato obrigatório da autoridade administrativa (art. 142, §único, CTN). Consequentemente, o fisco é <b>obrigado</b> a lavrar auto quando toma conhecimento da ocorrência do fato gerador.<p></p><p style="text-align: justify;">Por sua vez, o prazo para constituir (lançar) o crédito tributário é decadencial. Logo, não está sujeito a interrupções ou suspensões (art. 207 do CC).</p><p style="text-align: justify;">Ocorre que em muitas situações o contribuinte obtém judicialmente a suspensão da exigibilidade do tributo por meio de liminar ou tutela. Portanto, estaria a autoridade fiscal impedida de realizar o lançamento obrigatório?</p><p style="text-align: justify;">A resposta é: não.</p><p style="text-align: justify;">Inicialmente, observa-se que a tutela/liminar <b>suspende</b> a exigibilidade do crédito (art. 151, IV e V, do CTN). Ora, se "suspende" a exigibilidade é porque o crédito precisa "existir" antes.</p><p style="text-align: justify;">Diante de todas essas regras é que se criou o chamado "<b>lançamento para prevenir decadência</b>".</p><p style="text-align: justify;">Como o lançamento é obrigatório por parte do fisco, sujeito à decadência e impossibilitado de interrupção ou suspensão, ainda que o contribuinte obtenha liminar/tutela o fisco poderá <b>constituir</b> o crédito tributário.</p><p style="text-align: justify;">Importante destacar que <b>o contribuinte precisa ser notificado</b> do lançamento (art. 86, §1º, do Decreto 7.574/2011).</p><p style="text-align: justify;">Nessa hipótese, uma vez constituído o crédito, é a sua exigibilidade que permanecerá suspensa, de modo que a cobrança ficará suspensa e seguirá a sorte da ação.</p><p style="text-align: justify;">E em relação às penalidades de multa e juros?</p><p style="text-align: justify;">Nesse ponto, o art. 63 da Lei 9.430/1996 regulamenta o lançamento para prevenir decadência, determinando a exclusão de multa de ofício nessa situação, desde que a suspensão tenha ocorrido antes de qualquer procedimento do fisco:</p><blockquote style="border: none; margin: 0 0 0 40px; padding: 0px;"><p style="text-align: justify;"><i>Art. 63. Na constituição de crédito tributário destinada a prevenir a decadência, relativo a tributo de competência da União, cuja exigibilidade houver sido suspensa na forma dos incisos IV e V do art. 151 da Lei nº 5.172, de 25 de outubro de 1966, <b>não caberá lançamento de multa de ofício</b>.</i></p></blockquote><blockquote style="border: none; margin: 0px 0px 0px 40px; padding: 0px; text-align: left;"><p style="text-align: justify;"><i>§ 1º O disposto neste artigo aplica-se, exclusivamente, aos casos em que a suspensão da exigibilidade do débito tenha ocorrido <b>antes do início de qualquer procedimento</b> de ofício a ele relativo.</i></p></blockquote><p style="text-align: justify;">O §2º do art. 63 ainda prevê a exclusão da multa de mora, caso o pagamento do tributo ocorra em até 30 dias do afastamento da suspensão:</p><blockquote style="border: none; margin: 0 0 0 40px; padding: 0px;"><p style="text-align: left;"><i style="text-align: justify;">§ 2º A interposição da ação judicial favorecida com a medida liminar <b>interrompe a incidência da multa de mora</b>, desde a concessão da medida judicial, <b>até 30 dias após</b> a data da publicação da decisão judicial que considerar devido o tributo ou contribuição.</i></p></blockquote><p style="text-align: justify;">E em relação aos juros? Bom, o art. 161 do CTN estabelece que o crédito não integralmente pago no vencimento é acrescido de juros de mora, "seja qual for o motivo determinante da falta".</p><p style="text-align: justify;">Em razão disso, o art. 5º do Decreto-Lei 1.736/1979 expressamente prevê a incidência de juros mesmo na hipótese de suspensão da exigibilidade do crédito tributário:</p><blockquote style="border: none; margin: 0 0 0 40px; padding: 0px;"><p style="text-align: justify;"><i>Art 5º - A correção monetária e os juros de mora serão devidos inclusive durante o período em que a respectiva cobrança houver sido suspensa por decisão administrativa ou judicial.</i></p></blockquote><p style="text-align: justify;">Assim, temos:</p><p style="text-align: justify;">- A concessão de tutela/liminar não impede lavratura de auto (lançamento/constituição do crédito) (art. 63 da Lei 9.430/1996)</p><p style="text-align: justify;">- O auto só poderá ser lavrado para "prevenir a decadência", de modo que não caberá multa de ofício se a suspensão ocorrer antes de qualquer procedimento de fiscalização (art. 63, §1º, da Lei 9.430/1996)</p><p style="text-align: justify;">- Não incide multa de mora se o pagamento do auto ocorrer até 30 dias após a publicação da decisão judicial que considerar devido o tributo (art. 63, §2º, da Lei 9.430/1996)</p><p style="text-align: justify;">- Haverá incidência de juros (art. 5º do Decreto-Lei 1.736/1979)</p><p style="text-align: justify;">Registra-se que há uma exceção ao caso acima. Essa ocorre quando a liminar/tutela impede o próprio exercício da lavratura do auto (lançamento). Nessa hipótese, a lavratura do auto pode ocorrer após a revogação da liminar/tutela, a saber:</p><blockquote style="border: none; margin: 0 0 0 40px; padding: 0px;"><p style="text-align: justify;"><i>TRIBUTÁRIO E PROCESSUAL CIVIL. AGRAVO INTERNO NO RECURSO ESPECIAL. ICMS. EMBARGOS À EXECUÇÃO FISCAL. LANÇAMENTO DE OFÍCIO. DECADÊNCIA. MEDIDA LIMINAR QUE IMPEDIA A REGULAR CONSTITUIÇÃO DO CRÉDITO TRIBUTÁRIO, PELA AUTORIDADE ADMINISTRATIVA. TERMO INICIAL. DATA DA REVOGAÇÃO DA MEDIDA. PRECEDENTES DO STJ. CONTROVÉRSIA RESOLVIDA, PELO TRIBUNAL DE ORIGEM, À LUZ DAS PROVAS DOS AUTOS. COTEJO DE PEÇAS PROCESSUAIS. IMPOSSIBILIDADE DE REVISÃO, NA VIA ESPECIAL. SÚMULA 7/STJ AGRAVO INTERNO IMPROVIDO. (</i><i>AgInt no REsp 1526313/SP, Rel. Ministra ASSUSETE MAGALHÃES, SEGUNDA TURMA, julgado em 14/05/2019, DJe 21/05/2019</i><i>)</i></p></blockquote><p style="text-align: justify;">Por fim, vale a pena mencionar que caso o contribuinte opte pelo depósito judicial (art. 151, II, do CTN) e desde que antes de qualquer procedimento de fiscalização, a exigibilidade do crédito estará automaticamente suspensa, dispensando a lavratura de auto por parte do fisco e impedindo multa de mora, multa de ofício ou incidência de juros, de modo que os valores depositados seguirão a sorte da ação (Lei 9.703/1998).</p><div class="blogger-post-footer">@vejadireito</div>Maurício Pereira Cabralhttp://www.blogger.com/profile/10555707287758641584noreply@blogger.com0tag:blogger.com,1999:blog-5388743348243282805.post-51498911350072831762023-09-05T16:05:00.002-03:002023-09-21T16:18:06.981-03:00Habilitar crédito tributário estadual decorrente de decisão judicial transitada em julgado - SANTA CATARINA - ATO DIAT Nº 017/2022<p> </p><div class="separator" style="clear: both; text-align: center;"><a href="https://upload.wikimedia.org/wikipedia/commons/8/8f/Flag_map_of_Santa_Catarina.png" style="margin-left: 1em; margin-right: 1em;"><img border="0" data-original-height="535" data-original-width="800" height="214" src="https://upload.wikimedia.org/wikipedia/commons/8/8f/Flag_map_of_Santa_Catarina.png" width="320" /></a></div><div class="separator" style="clear: both; text-align: center;"><br /></div><p></p><p><span style="text-align: justify;">Sabemos que nosso sistema federativo possui alta centralização na União. Poucas são as áreas em que, de fato, existe uma descentralização federativa.</span></p><p style="text-align: justify;">Dessas poucas áreas, podemos destacar o sistema tributário. O Sistema Tributário Nacional confere ampla liberdade aos Entes Federativos quanto à regulamentação das obrigações acessórias relacionadas aos seus tributos.</p><p style="text-align: justify;">Sem promover qualquer juízo de valor, nosso objetivo é apontar o tratamento dado pelo Estado de Santa Catarina quanto à possibilidade de compensação administrativa de tributos estaduais com crédito tributário estadual decorrente de decisão judicial transitada em julgado.</p><p style="text-align: justify;"><br /></p><p style="text-align: justify;"><b>1) LEGISLAÇÃO ESTADUAL SOBRE O TEMA</b></p><p style="text-align: justify;">O art. 156, II, do CTN prevê como forma de extinção do crédito tributário a compensação. Por sua vez, o art. 170 do CTN determina que cabe à lei autorizar e estabelecer os critério necessários para a compensação de créditos tributários.</p><p style="text-align: justify;">Registra-se que o Superior Tribunal de Justiça já fixou que as normas do Código Civil relativas à compensação não se aplicam aos créditos tributários (Tema 381 STJ e Súmula 464 STJ). Logo, cabe à lei estadual prever e autorizar a compensação do crédito tributário estadual decorrente de decisão judicial transitada em julgado.</p><p style="text-align: justify;">No caso catarinense, o art. 81 da Lei Estadual n. 3.938/1966 (Código Tributário Catarinense) possui redação similar ao art. 170 do CTN. </p><p style="text-align: justify;">Por seu turno, encontramos no art. 26 da Lei Complementar Estadual n. 313/2005 (Código de Defesa do Contribuinte Catarinense) a autorização legal para a compensação de crédito tributário estadual decorrente de decisão judicial transitada em julgado.</p><p style="text-align: justify;">Assim dispõe a norma:</p><blockquote style="border: none; margin: 0px 0px 0px 40px; padding: 0px;"><p style="text-align: justify;"><i>Art. 26. O crédito referente a imposto do contribuinte, decorrente de relação tributária, assim reconhecido em decisão administrativa definitiva <b>ou sentença judicial transitada em julgado</b>, poderá, por opção sua, ser compensado com <b>débitos relativos à Fazenda Pública</b>. </i></p></blockquote><blockquote style="border: none; margin: 0px 0px 0px 40px; padding: 0px;"><p style="text-align: justify;"><i>Parágrafo único. Ao crédito tributário do contribuinte, objeto da compensação a que se refere o caput deste artigo, aplicam-se os mesmos índices de correção monetária incidentes sobre os débitos fiscais, contados desde o pagamento indevido, bem como juros contados da decisão definitiva que o reconheceu.</i></p></blockquote><p style="text-align: justify;">Portanto, o art. 26 da LCE 313/2005 atende ao requisito previsto no art. 170 do CTN e art. 81 da LE 3.938/1966.</p><p style="text-align: justify;"><br /></p><p style="text-align: justify;"><b>2) POSICIONAMENTO DA ADMINISTRAÇÃO ESTADUAL</b></p><p style="text-align: justify;">A Diretoria de Administração Tributária - DIAT, responsável por administrar as atividades inerentes à fiscalização e à arrecadação de tributos estaduais no Estado de Santa Catarina, apresentou no ano de 2022 o <a href="https://legislacao.sef.sc.gov.br/html/notas_tecnicas/2022/nota_tecnica_22_001.htm">ATO DIAT Nº 017/2022</a>, com parecer favorável à compensação de crédito tributário estadual decorrente de decisão judicial transitada em julgado.</p><p style="text-align: justify;">A administração tributária reconhece que a legislação catarinense já autoriza a compensação administrativa de créditos tributários decorrentes de decisão judicial, em especial o art. 26 da LCE 313/2005 (Código de Defesa do Contribuinte Catarinense).</p><p style="text-align: justify;">Diz o parecer:</p><blockquote style="border: none; margin: 0px 0px 0px 40px; padding: 0px;"><p style="text-align: justify;"><i>A restituição do indébito, diretamente em numerário <b>ou na modalidade de compensação com crédito tributário, nos termos do art. 26 da LC 313/2005</b>, é uma faculdade do contribuinte, não podendo ser substituída por decisão unilateral da Fazenda.</i></p></blockquote><p style="text-align: justify;">No entanto, a compensação de crédito tributário decorrente de decisão judicial não pode ser feita diretamente em conta gráfica, pois esta opção só está prevista na legislação estadual para casos de erro de fato, ocorrido na escrituração dos livros fiscais ou no preenchimento de documento de arrecadação (art. 33 do Decreto Estadual 2.870/2001 - RICMS):</p><blockquote style="border: none; margin: 0px 0px 0px 40px; padding: 0px;"><p style="text-align: justify;"><i>Art. 33. O contribuinte, independentemente de prévia autorização do fisco, poderá creditar-se do imposto indevidamente pago, em virtude de erro de fato, ocorrido na escrituração dos livros fiscais ou no preenchimento de documento de arrecadação. </i></p></blockquote><blockquote style="border: none; margin: 0px 0px 0px 40px; padding: 0px;"><p style="text-align: justify;"><i>Parágrafo único. O crédito será escriturado no livro Registro de Apuração do ICMS, consignando-se, no campo destinado a observações, a natureza do erro cometido e o período de apuração a que se refere.</i></p></blockquote><p style="text-align: justify;">Fica em aberto o rito para a solicitação da compensação, pois não detalhada na legislação ou expressamente regulamentada pela administração tributária. .</p><p style="text-align: justify;"><br /></p><p style="text-align: justify;"><b>3) MÉTODO PARA COMPENSAÇÃO</b></p><p style="text-align: justify;">A Secretaria Estadual da Fazenda possibilita a compensação por pedido a ser realizado presencialmente ou por e-mail, a saber:</p><p style="text-align: justify;"><i>O pedido poderá ser protocolizado nestas Unidades Regionais, pessoalmente ou por e-mail (relação Unidades Regionais e endereços de e-mail no link abaixo), com os documentos que comprovem os fatos, especialmente: https://www.sef.sc.gov.br/institucional/regionais</i></p><p style="text-align: justify;"><i>a) O contrato social atualizado e a ata com indicação do representante legal, quando aplicável, ou a declaração de empresário individual.</i></p><p style="text-align: justify;"><i>b) O documento de identificação do requerente ou do seu representante legal;</i></p><p style="text-align: justify;"><i>c) O instrumento público ou particular de procuração, com poderes específicos para requerer a restituição perante a SEF, caso o requerente não seja o próprio contribuinte;</i></p><p style="text-align: justify;"><i>e) Documentos comprobatórios dos fatos alegados como fundamento do pedido, tais como: a sentença que determinou a compensação do ICMS recolhido a maior, na via administrativa, os comprovantes de pagamento alcançados pela decisão e o cálculo do valor que pretende ver compensado.</i></p><p style="text-align: justify;">O Estado de Santa Catarina é pujante, com forte economia e grande liberdade econômica. A administração tributária catarinense também é reconhecida pelo bom tratamento com os contribuintes e a seriedade de seus integrantes.</p><p style="text-align: justify;">Em que pese a solução apresentada, a regulamentação da compensação de crédito tributário estadual decorrente de decisão judicial transitada em julgado com implantação de sistema próprio, a exemplo do que ocorre com os créditos tributários federais, é fundamental para trazer maior segurança jurídica e praticidade tanto para a administração tributária como aos contribuintes catarinenses.</p><div class="blogger-post-footer">@vejadireito</div>Maurício Pereira Cabralhttp://www.blogger.com/profile/10555707287758641584noreply@blogger.com0tag:blogger.com,1999:blog-5388743348243282805.post-41921605740643679472023-08-22T15:14:00.007-03:002023-08-22T15:14:43.509-03:00O Fim dos Benefícios Fiscais de ICMS<p></p><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg32g-Qs5gnYjkvUzrCF4pAFZd_0ONDWhVlooJU2ZMxw7gH_4QLJviYGYLE3ZRG9ccqJHtaAOCbZHfl7yBlc7UI5qK5krDHbQx6Mask-C9qAxOm722D6CYy-bWq20y7NQUToYa9lH-5OqFV9zbDxr7B1m68QAxgFLenf3xU-dWxl85P5TXutn41vwsCAux9/s1024/sa277-gif-matcapa-site.gif" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" data-original-height="768" data-original-width="1024" height="240" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg32g-Qs5gnYjkvUzrCF4pAFZd_0ONDWhVlooJU2ZMxw7gH_4QLJviYGYLE3ZRG9ccqJHtaAOCbZHfl7yBlc7UI5qK5krDHbQx6Mask-C9qAxOm722D6CYy-bWq20y7NQUToYa9lH-5OqFV9zbDxr7B1m68QAxgFLenf3xU-dWxl85P5TXutn41vwsCAux9/s320/sa277-gif-matcapa-site.gif" width="320" /></a></div><br /> <p></p><p style="text-align: justify;"><b>Introdução</b></p><p style="text-align: justify;">O cenário tributário brasileiro está prestes a passar por mudanças significativas a partir de 2029, com a implementação da Lei Complementar 186/2021, que determina a redução dos benefícios fiscais de ICMS (Imposto sobre Circulação de Mercadorias e Serviços) em 20% ao ano. </p><p style="text-align: justify;">Essa legislação, inserida pelo Convênio CONFAZ ICMS 68/2022, busca reestruturar a política fiscal dos Estados e impactará profundamente as empresas que se beneficiam dessas vantagens. </p><p style="text-align: justify;">Além disso, é importante destacar que a mesma lei estabelece um prazo até o final de 2032 para a vigência dos atuais termos de Tratamento Tributário Diferenciado (TTDs) e outros benefícios fiscais de ICMS, com a extinção completa desses benefícios a partir de 2033. </p><p style="text-align: justify;">Nesse contexto de transformações tributárias iminentes, surge a necessidade de as empresas se prepararem e se assessorarem devidamente para se adaptarem a essa nova realidade. </p><p style="text-align: justify;"><br /></p><p style="text-align: justify;"><b>Mudanças Propostas e Justificativas </b></p><p style="text-align: justify;">A Lei Complementar 186/2021 representa um esforço por parte do governo para reformular o sistema de concessão de benefícios fiscais, visando promover uma maior equalização entre os Estados e garantir uma distribuição mais equitativa de recursos. </p><p style="text-align: justify;">A redução gradual dos benefícios fiscais de ICMS, a partir de 2029, em 20% ao ano, busca evitar distorções na competição entre os Estados, ao mesmo tempo em que busca aumentar a arrecadação dos governos estaduais.</p><p style="text-align: justify;"><br /></p><p style="text-align: justify;"><b>Impacto nas Empresas e Setores Afetados</b></p><p style="text-align: justify;">Os benefícios fiscais de ICMS têm sido essenciais para diversos setores econômicos, contribuindo para a competitividade das empresas, atração de investimentos e geração de empregos. </p><p style="text-align: justify;">Com a redução desses benefícios, as empresas que se beneficiam diretamente dessas vantagens fiscais enfrentarão um aumento na carga tributária, o que pode impactar seus custos operacionais, margens de lucro e, consequentemente, sua capacidade de investir e se expandir. </p><p style="text-align: justify;">Setores como o de produção industrial, agronegócio e comércio exterior, que frequentemente dependem desses benefícios para serem competitivos no mercado nacional e internacional, serão particularmente afetados. </p><p style="text-align: justify;">A transição para um ambiente de maior tributação exigirá uma revisão das estratégias empresariais, adoção de medidas de eficiência e, possivelmente, reajustes de preços, o que pode impactar a demanda dos consumidores. </p><p style="text-align: justify;"><br /></p><p style="text-align: justify;"><b>Preparação e Assessoria Empresarial</b></p><p style="text-align: justify;">Frente a essa nova realidade tributária que se aproxima, as empresas devem começar a se preparar desde já para minimizar os impactos adversos. </p><p style="text-align: justify;">Uma das estratégias essenciais é buscar assessoria tributária especializada, que possa avaliar os impactos específicos no negócio, identificar possíveis áreas de otimização e desenvolver um plano de transição fiscal. </p><p style="text-align: justify;">Além disso, é fundamental que as empresas reavaliem seus modelos operacionais, investindo em processos mais eficientes, adoção de tecnologias que auxiliem na gestão tributária e na conformidade fiscal, e até mesmo explorando novas oportunidades de mercado que possam mitigar os impactos da perda dos benefícios fiscais. </p><p style="text-align: justify;"><br /></p><p style="text-align: justify;"><b>Conclusão</b></p><p style="text-align: justify;">A iminente redução dos benefícios fiscais de ICMS a partir de 2029, conforme determinado pela Lei Complementar 186/2021 e o Convênio CONFAZ ICMS 68/2022, trará desafios significativos para as empresas que dependem dessas vantagens tributárias. </p><p style="text-align: justify;">A preparação antecipada e a busca por assessoria especializada são fundamentais para minimizar os impactos negativos e encontrar novas formas de competitividade e crescimento no novo cenário tributário. </p><p style="text-align: justify;">As empresas que conseguirem se adaptar de maneira eficaz poderão posicionar-se de forma sólida e sustentável, garantindo sua relevância no mercado mesmo diante das transformações tributárias.</p><div class="blogger-post-footer">@vejadireito</div>Maurício Pereira Cabralhttp://www.blogger.com/profile/10555707287758641584noreply@blogger.com0tag:blogger.com,1999:blog-5388743348243282805.post-81912985539280622712023-07-21T14:25:00.002-03:002023-07-27T09:35:48.009-03:00Reforma tributária - texto final aprovado pela Câmara - pdf<p> </p><div class="separator" style="clear: both; text-align: center;"><a 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PARA DOWNLOAD</a></div><div class="separator" style="clear: both; text-align: center;"><br /></div><div class="separator" style="clear: both; text-align: center;">emenda aglutinativa plenário reforma tributária</div><div class="separator" style="clear: both; text-align: center;"><br /></div><div class="separator" style="clear: both; text-align: center;"><br /></div><br /><p></p><p><br /></p><p><br /></p><p><br /></p>
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')format("woff");}.ff5{font-family:ff5;line-height:1.089000;font-style:normal;font-weight:normal;visibility:visible;}
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Fbbft8keFRxWrD2IANmffK0uQpA4s4ZLDnBw4TuTbB3SepXd2hhZHBoEmYAACeA+YTQaQZAdQWmPDWhVNFWhfqlVdtaD8NA73qUlSJAwuasO9bVbw0N7d8D16i+mQj3MdFsK6PWYB1/X4tYDQZdWXi83h5weFAPlDrwGjeliohNzHS0CX1Zb2Mv31ZP1nW3xDYkr1gB4G2YoEeb8r+CEK8752Hu2LV0tBIMfsGreSQAf7V8m7/rVrpOHq4tuOOypQssYax0oakux99FOQjcvb7qIZtzBCznblIS6H5eW3Bqo0NDxVUZiphs5rAAvHDvbNiKIRcyG5DoOsTTbCm65+R5TrvrOKhBDPfTv68fmrlujYCICm4AQfBBpIpQbeldCvAMuX+MUQZjXwmxkTCWqqVpSym1vdPfqaEitnLf68DzCmPnDGOs9gzKdHq4i1dieREd8IigZHqzfy+GvY6huwWj080YevEKxzrDgkjm0oYierYkQ7EY5ZDh2W5UMwesSnhH8a9FVDzbDQTsHGSj2X5oDfsUsID2R4zNku9M24Bvo1EZdtBFku811Fxmk35CzirZI/T++86+zL6KZxpBu4/hLq7tR4m4/My8ZiX4czGsOhKiYILC2vA1MhaNNXdfoDdFE3BKelqPIv6SkUdUdHjjKfguOIxIYjUECrkxzD6KS+ZC9m9T/QZEVAqDxSWDueKRm6BxcGLFyuIm9l6XoeBezIS6+vpfLTDW1IsxsLgaLmvMOQ28eK+W7bZbRNX7Qj6gU9gT5gDnnaDHj2gJakeZbwehU0FgZVBqNwKhuux27EIEoXcwNxyS6jIDkd0/m4xSn2T8jpqFFRlGfYZjyUB6jcYRrWzagG8DsIV8ZSubjC3CGAos/T6y3A5d/VIPB18LGy2ZDft9vhFYT4ZIlZ+o2yc+uBxl1HeNj/rcOYQXr6CZeXqZe/MmdGG8q6nqN3qOvt9jOHOYkyOYsd8Xit44JO+uJfxcNaM6MzFRa8nLIpO2CGytm5OtxBtarS+LyuTb99Xnl6eSBmdmIOW/oTbUqJ1O9xfzoJvk0z1IrhI0SUqaNnAGVw9xbmc1Ger+uXB0Rtu6/X6areyBikRmyhulgGgIFYeGhmbk/A9IbslFUnxLALzdjw1etP0toXuQ5Md6WRnopy/NyJYBLljYmZMNth1/Ygy+DOMn7lSy6NAQAsyLqfDbrP6wUrzjM+LWQSnC5qSuh+iYGL9PoADRIsivnm7VHkRpam22cgVioBnAu1HEaBXTHRnvFQgZxDGClxoKi5awG9TCihzfFe12pEesPcaWRdnE9x2njuOnq5NoKcrG6YDYRaxREI5l8W+Be6u96yGeSpvw2ABE2hkRBuNDBe6MyGZy0QjfC4ks1KZcyWZSBh7sRUhV9MEEs93ue77rtReLmaknegR6nqCrSOaZxTotCBq2wj9Y4goJbWsK2R6tSkqmKWizqZh/Ig8Evf77Oo0z3m35UKTE6MnosFMRy7vsqEdVyaD2Yw2GDF/y9yZTrx7LhG8IBQY7HEKAG+N0cvKwOFZ0GRTY2/702G7wGE2aY1srNlv77PBDaFCoHwQC4Xs5V+aLC4+2i1jws9TwNUPULwsMudpUWr9wNeGa+TJhQKmBVtLWAe+gtvh85gOd+hdtlD0OuYPrq8E6vuBxcVFdKbGoTPPVIntg3UfXI3T+d8Ypz+42IbT4XezNrjnHPM6rUAlVAHj63YpvEftiPPJRLYX3COGz/V1psOi0JdNdKi8G9kEnIM99rXtUW26ezrCI6+RNtntW0d2nYrYP4aJpsVwt7rKtcfZvpIurXDNQC9AO7H+9kHk2+lWBsNxGcCuYejiK+ISwrvgGPh072QstHihwHd2JeHsNghjPg77ggGLyWTZccwXTNf+FO13CIZQfz6zsfY8Gn8H6uncAm/OMI1zQD+Acwgwe4HbiZcrI6PMm00+L7lf8NlFEFQTS7R+AHbub+6cbry17abX4F/Hz3UqutbVt0kUVlx3GejmKkv7og7A9GgRIdnkGDMqUtmnwG6m9xaDXnuXufYIusAT9nRgzjyc1Wo/pMTrdsQJtFtB027VAige1zo4juCimI0zhUTGKRoMCIg2rQo0jBDr0WAXExNvpzfe8MsbHg4RSlaHCWOYiCPcj0tEoWvGR0bHT16jjQxrEVZ547ZonAfmx8nYtltdoP23zV533ezc3Ox1N8xsrX3N84FCedjj6RkcLH7EJNfPvQq025htWhDZ7ZqDMdkYk9EgcCIvSzZslLFkQEhq47SG49A8aomxt5Nup6THdPhDfESlgsYQqp5fSIJZRYuLrj2DXvQ3PbFBh8df+yU6c7BUAQxL+cAEOCOJ3wW3d6nWS/U3ZzHKfp/VQtwrEHLe6wGG8HnB9RLhSJ3IT1AvRr4W7MyOrKu768T61lHcTpB6kHu7yz2MxrBiZSkUAVV+aNcll7gikuywm4wdkZLqxng3OnP//ZXaE9EAsH2FBQiv+n0quqxSx8nfRz8AvvAz+wF5Evp9yO8DolWQYtiE2WhyioLPa2HNgJb8DGoyRYuTifCq7axsWofkaKmBLrOYoOY6ZyB4j97lTXTHg7PJqElEi3bv2KV+QJOLMym3D2M+Fc90daD52udnYrljbk8SKTWOnj2J2SEikAIzAR66KGoGJIC6A4VKbSVuRkJUquqWm/RxjNhOn0jvv8DG2YITXVV96sAnq3fr6rRWJWe0lfl7tP23EsuMKtGtiK0tk2gmYo4wX2GeQ5O/nRjpkQMH0ORl8G2W+tuX0JhzkOliLtG6USajdVtAdbDYwvm6QkHWyTnsXZ0CEw6Bz+1yCjbwKkgw2v7q0awGuKrTYWcy7XRkdPEHZ1sQqftNFEE8SoIDDX+7BHiYAEfAVhmEbv5CpWjgRbmQ8P209q3q33pUv5J5358/ddKCsOg5eBqf/jhXmjdx4Exa8x0TnyGxOtFg8sxeO3ehKBhli3mU6LIi6DKEvwl+ToWZB40wNqZpzrShL+s0MMNcsF+0JRgV7A9GwabHlF0XKwaZsfYNjdENucAzAm3bX6Z/wc9WXEIGNR1v+pcNI/3dKEpSXEwVNDA4euHikG9bZQOAdt42mBjac+sbjrhcbod6S3bgoawQFZ+KBvxO67BDxJz3Sn+50yM48Dd3uQRWiqffygPo7E55b7v3hrezHGue/sWnNu928ljyLO+WwZRL/u3BvFfGDve9rLA9u5gNk2tnJoFhv09jhUHmKNx8KATur2oxS1zQQeSCleDQhaDDzsqswIN+QgaRyorQHlFrD6o1gGQzjBlqP6aQLjugNVlQnHYnCT3k+0sFseEgYfT2vQs/ry7ETRVJShY3iqaeiHakywBKn8rYfbVL4N9L8c5pEXUmvdm4d4fNIRrIXraiT6LtsBcL7OVIfS+2gN9sstu4oOJirSAtFpK7ALPNmgXGxdusFOEwzb20qVZdR62MKKzdCogScHCJIsdRFC+v/HTrgf4My5ns5twjB8pd+jt8+q7uitSPMGe3qZGluzJjzU/IHs4uoe3MEriRbuZirQupquYxKy5Zspg5t93GmmAPRrIHswlIt4ELZ2RltGIH2dfYgNq+AbWe1iAUV1Cd+vrbrQd6iq4gkH0APi7dlRyx9nMdrujSXTsD9A3Rc56z0+h5Gv++WMvQ+DeYUrBgRJnyRhm8DuqIiAgcE1kC2IuNcNiGdidktSVrUGpYN/hdUBoOCAo8+eTck0/i089MLd+Fr5h6BugBZWhAf4CeYMzMkGZDFotmBZRilBEjNvzarK4cmaYba2lfxaLzJhVacGNTpWI/2sX7i30dyW42h57IJTryfVG+Iw868wgozjTNK4mw/wu0NN2/BCLDMpzRwJN4KaB2mg/gGTgMsOd4xT3VReabRGd+c4XCXrt1kntK1F9EcffpryX6B/4Pkek5+6/cs/hZ8IA6mTHQ6LuAtluZk1oOnTql3ZZ/ww1Xbp2ajCi3njx+cNfOhbGk3+cy5PnZXk44WmV3LaKd57Flixmh443boW7FWLaer2r703C5GgJ+nDnVTu8p6jP3t6LXVhSn+q+s6jqvDu1IEEx1r/zBWKr+k0Qr6Gag/rNgqAsozgIypE43iadYAMBncbIRWgKRI5gmTkMtKpaQ2PG6+a7EbpM/YrNF4+EY97DVIE6BE+ydSLvtJkAM7gC4hHL88vlMYo9DiYQVyRQOxoQ9apIziz1uu8tXnFABxeDa0xtqkxsuiWcA5njBLwe7aDBvmFhKGVlhGonOjVMAVDEf8cV5XpaD3iD3HbPvxkr/eafyJGhptGf6tt4Dvq/39bLJElzwu5ORQKm79Ge2yBWV0s7bsxLLSVh0dOVmjgdAmIV8qjCUys+ZfcFpPAmu1Bu7reBWCnJfaT7lCnRNX5FNz5+wuec2+2yhqVREBNYXYmmNyOQIc4j5EvozULvElyMYh8Ec+N4MB0LINSIA2Wwd4zJNb38twgHnSVVSpS8dPfpO9Gc7dle337KgY9hZWOMF9HT7GqzAgGtKYg/NhCdZY0V+Gq2zRlkslVMl9YV7jh2758Vbtu/dc95tek7CifazKo0D+5lT2ihFmi6vx26TDB6JwB3FxXtVN3WheI6vB4dFwKJuxWQURN7ltJgxj9iVIteMFOuvRmxrVeyDWRdC66FjPq7CvwVg0DFixkrlOBt3otSJWTTHc7MHq2CFqwdnOf5QAd9WLte+gVL+nm+j/a/E46/UHvl2T+3/0/c3Bgf5x6yT6o9FLaJHukWOR+Dw80SHigzsiQS6mRVpalsTYY2sRHlrvX1SY5AAEsfQydrn/u3fWOeZl8fwfbA26C7mOervS8wOWJtkCJEo0PvjSJYQrkrAEgk5oJVh9maQoe2o1iYGibZy2sV4yg666oCnz7u0hE/XfvKP/4jMdO/nozPoznqcY1rz0r2DfhQ5XI9ZwcJsW8qOqsq2AoN1QxvxVEGF18eLyTfeCS905plnnoGfvPrsc/gz+PXARWHmdm0CRSJa1BUKeFSnw2qRJZKtdXGCy2mzmngjYFu3IvNSOORRCewBL4wHHnLYAS5QN6yBerKUKP0s9I+rtWRbGjfSTmyEEMuX42K8DOaWvgoifYlx+mLhH/S49+2eSe+t5lsDp8y3+ia8b4MXfOaHlw+9zf+2gQ9/+MM7P7HzQ/AH/vkw+qNPEBxfOPsoTrMSU2CGAde9TiuiqSltQ3JyZLgQDviZgj/Jl4eLPd2RsFN08JMj2V67DWzUOC8VOaHHYe/tQYWWF0Fve7m+x+W1er/ATLVvbErPNoWxvYl1Ab0XFD0cgePFZFwJIaLZ3UT3K/ES0fZ8nmSmMFuHwHfsCPovzla8/nwinCpmY2FflxGj87Ts4j6HDbFCPlNOdhSvKOcl5B6a2RL0FrwW+9QNX74oLbFIdidzewe7+wCDs+PjRtmbLiuuvqmfW8ZjISWzkM/YRW5hfnTgyLu3Dm2OSRzawmLBe96eAAPqD+wnO1O3nz1weruZQ2DT9+zR9hp2LMxElN1bB3oy1GpyE5xQybM94CV1scRkTrQH4sBitrPCCig8wexpP7E9v5aldP5n2D/xP8Wu4Xf+OjaLZcbP/gi/F/RBHzPKbAYvpBNt2aJtFWfHc31dErOhMlrqjHtVgRE5h3NwQDAHWTPxQpCzFVmo68S1KKV+9E5mS/vRb9Fro8jRgtJouh5JOPdGgB94ljKq2k/jUfCOBE+Ic8oWk3AjJEBcQfhCURIcBunqI1PhSlm7MNsvi5gv9c1O9XVPbYwlBFDggbDf475PghND+OcLIZmdG7ZIwmJnIRM0W4oAMzoLKJ/zBKNWy50Leb+3p5CNRObK+djWTVPpjliiy2LpS3Y5bKY/ttstHZLcFRuNhYc3Y+MM+mCoBxawDSQiXp9lgthm0K3MN6huHdbsNEbAshwmEYK2QG6WRjdeK4xb16SgRUlNGroHvRl/GfyqnVoIWa2aTbYQYGsyytQf5AXeTLQ2YleVU60jAyxjbV/NSldLlVNlFXRFWRVVMXVvauv1tutz19uu25Leiu4JHU9n06dOwYfjoeMUfxSYEr4Ov5ni7pRed2OUG+EzyQAmxEjBgCxR0G1owX/dO1rf5ZDXcznARY3qZS4lNFpAcu1nhdrP0DXIWnulWHsFWYuEniNnl5jnAG+bmFmwZqQWBRll8NNMxE9DDG8ytpvwbN07a3fL1taelAtEkEskTlACyI9Y07zLbGZzSw/aKu5+1mFWO+hZMOCD3U3ve6QRE0LEcJOgUOs+xtovnF3nwgm6RvsKtUcL+PSZO4AnekAmzfh58KSzcOsR1Nen5VyK08XFItHuDGC9tGDuFfwBPzKzzbgZgQh6rFrHViOt8qG+9iX76A5J8KMRFGlErfVcWwbFEv0ADIu6BhSCyFbIHxvCmDfafIU33lgK2MwY/pitweJN+EZklBCSTIHw1Pmj9y5tO75kNZUtltnkQP6ii0qlrg3l8kR3sXzwh73BkeFA31R37rGLu2v/pGPZG+HDSVrjuFXz0yo+QQZeBhiECAMZiPO6otZAL+FbdX9ra/j0OBaJc8RvVCrdOcN49b14LBIbBtVogXUHAQiZ8NeZFLNHi6F0WusMOR1JkspDKSbEGS2CN5UUGC+s3SohJEk7PRY10pKtJrpOtxORJkR0IpLowtSR0s8R8Cp8Rm0IsThEwUWxXMtGO0b7Rjf4Upu08W17OCE/dWkmknp9uvvia1IWA7p0d3k0E+vsDvWOaxs3az6lu1KaFllsy949XxqqbOr3eBr1iBzwzBRzQutFGzZoG4emEh1MfymfTHTEvS7TEDc1GRK6wb2GfbI2XhAqFdTNoslW3kAPWqyoUFiVe55kNrRvdEOjygX0Nd0siRYC9iTJ9KYBRQA3ivWIHGEzlyAq7lbqIYtKNydjEUXZFA8bQUvHwmOdDhn5T0SIz856Lpn2h1m0iLGY/oMLqw4Bs8MlrSMyNX7kllyvGX9lJt0hcIiLh1MetZjqQFs2e9xOqzCf7umzmJxmWfG9Y0vO7oiUd9h5QzE7eWi4rI3sMJtBzrzABx2U/8zMEa2HRi14k1kAR4AGT4iSxZxkNvIg3AIJIzBEw+GVPLlap7XXlq0NcZRL4LkARlfio8jOetHE/ksv3ffDh+fR/66Vtj/88Ha0vfZH5D57z34HG4G2Lma/1kFjwtGugOoWma6Az6tGeZPfJ3hCgt2WQF4Pi7qaBMHd2VqBg5W+Vdc6cWByfWoI1dOvqSQNoopxEv4W9SCqWC9Kup2Xuo05NTLc5e/uG7bbfRG/bbEPva72fGB0/9ET/aO39i4Mdxg+YTJn4pIFYW6gY/POdAZsH+uwutEVc39duuPiwzM7JJaf6pqndXsvUT3XyQzRSqzhYW3E2WnEzFBnWHby+ajYYRPkUq+gdrA+j4pQuBUgoXUEzdBwO4+GmeH2TQ5TFUtZkQJdcB0rqLmvvngvAD+7rZmT1mtBGkJrxehjwSMOyWydDZg4k9M9Vjhy9djU0bCDldCfPhBRc+nJ/g5b7W2SWRvfmIpt2TAwJ/PAxBdjxHuuyo9YHDbfrUev0qZY4OUImkLxDRbMsXy5Y0vtvcmOsVJ2duPu4X6fSu48BvxI/G6VATlHHg8YNDeJOaqM6hYYasnYNT7hKm3oad+7p57IoMqGi8MmCYqNxtBPo33prBpULMaDVt7p9HTHR7z+2mF8WksNbtwxvmPbth0XhsYqY/s2b4mEaZ6iH/QLC3cVZ/LMDNWbs7PaptBAfqxS8LmNshji0708x24UMrEocHbT/pFiYUJlC5gzbYBktp3c2bppIsG/MlEMxXKzWAfwoEi1BjFQ5aZWJUjQSetbKFZXVJeOyfsvH0STQ1udLDYNlhYO9RY4zIUDmaFY+IZj3NX3RZSRLePbxg+q7pOjbou77AuBDkEGyewbHxjrmtogyZUjNt8Ba8Rg2NaZyJXLwWJ32mHtz40dvXKrYM0sjM/sLL7eJyD0wnavhD0Bv9NhEO0OxRqpMM2aVMLbpMZiByA3UmMR7cvIHIDDTFQq8m6pLDiSyM8id+OkWgG/lWLrXqeyohxCwzSVUYoL1O2g6Tq9uILac7utWVqBGgl3F/VWUm8xTPbLxv6ePGe3xmxmSe3aM1k5mQ532xwmz8d+P+DLZlzBagBdhbgFbToZ2za5OdnJ3Z8pI35Qu1UxKSLoRlbYOH7sg4NOgnDZTO2ztf930kSiXabESTRv07b2ZzdN7cn1DzdiHoCN9XhLjMYcwLSTiIceORLg9BkBkyDImqjH2uqK9eItJOxh1wO0JDSLziyRdQk2hHVNjI1mTEkGGtCh1UJWtpkBIvKMzSqYYW0jbzHjFVgR+HbF6u1CtjYjvQIy6oQ0YSMQ1AKOhDIi60NMDBfxHYwA2NGu50MJVWsDha8dJ0SqGYmohB2x2gXo4Vgtje+o/PxnFaSMwf4LzN/h69AL9ZoWPc7F0DCPjtcFUtrCiEiEK2w4KNm2ONevrGlBSrSUgBe+bvkpPL38FHIVi88VKS5fgP1tWbE/HtYD/uCY9iDlr4xRpnpQGSlXxdHDtQvi6Guxys9+Xqn9cIzKWAEW+h7+IuyvG7yRDtTTo/Wau1Oqm4t5PW7FDPykp2gFLNF4GteO5dq8pFV+Esf0tBPS02AwttQsDBesLEF0FEODUi0ROaNiqHztwIH3Y9tfXViuJEM2v6xNI7viEA3BaVZIh/v8hZgb2PMl1SI/2ZWt9s0ErR5DYVyxWIrBDocoeivjSlfIA9oqF9lA9jh09nL2PvxV0Lm7mTdoRRoVceycmcr2dmfCft/uvmxvTzdjd/Dlhe3zXKKjwkvDoqlT2FrIC6rbJDSKK7JZvVeDmkxavpNt7r4ZXeptFV2sjZbw9UJKUDItHz2DUrEUaCCc6sWk9JB8p5AqkZqBQr6RQ9DLnAlELLMUFVpJJIWARPwpmy1a7M1/5qV/+eSXDhwzc5gfG65azHmXYO9PhTo820YL2X37OwWhGpeGI94LDj78nufGxt9QzPcNdsZ2sL5Qfo9DREhw7Jn38HiXQXIa5Vc+/alfnLjm5mSyumUa9yfg+yzOVPdaNm+aGlcCta+PiuUe7dHDR7/y4G179ydkjlMAnWwuRRN74qFgeH81GvwflZdH1FY9CLYqx1wGvgOpE2MAU+b6sh0xj5VWowUFZ44R+rJdAu9kJQO49qRotVnVWa9pzDa9h3bOeo3yTlIFAyzUl4q3lcfT0txm7qlPcbeibPESfnBm/AMmt4uXbhsf2HH++z+4SRWl6mhxyyMFO2ZZEPSB992d5Q3cs2ipds8Vt4FtUi/bf/eHLjj8+ni8a7Yzfl8hPBB1pc3eD5yyx3rmmj07F9Nc6sF6L5FIm1lgmzSYwZFkvEDziAD+aZBjRWuZ2nRM1XpxTVOjrQ1rFEjqPWon3mn08WoV7a5Wax/Cp2svoI7lKTRL6HGf/RH6E1o7THrLSBZadjNGGfxihnO7FE6wWpEssUhpU2e0tKfeV1NfXVkv4+xaUQyvh95KV7oC0xt99n2p3Mmj3X0GHn1/e7p/IDmP/rbWf9PopmyhFI10MM2zegc9K2LJyVmxRmAQRFPOQCF1nIA6mts3tJ9RsyWkReG6meaChOKsSMy5HeMbav+Actf922XVKhzR39UuRvuWfgzvPtCkxQS08BQvC4ImwluO1a+LRt1W+O/r4GUwDe0ECLrjTi4Im2rTVbSPSExzrTfSWo2dWlTv65LAinI8JxH+oOUZLC3PWMUa7Q1PzVXX5m0IW5CF4+jx6mF0vHqodg+s/RWcWZ7CGYon/5j2OIWZAaAgjAYHtSHvQCqCy/09YQvj5WL5nCAihQVtaGkCyjZPcIWPZGEG2ykYpPpdTBGrpncUkGZV4iZRP50EK1L15oKkWG9bAW9/DKXK+AOFBY+ztzt9+5aNXgkuHwms/9EbHlmc43NO38jo9TFfr+S1Kr8/PnVhIO6QPFtL3tw+C28SsLh1eke4d8NgwGW+9tSlBz+YSY4sxvwbtt75uSknBpRi6P6n+6Y3kV/Im3dl9RoyvAnu4FVqyNjfqIbse4d+fNk/X/xpvWx2+QP1WjX2BO1v2wLyR2KKkknkJA6D5uNZwK1Gmd7zqsa25V/R0haF9fyI/Acro9RVTx6++85jd9115I+vuhNWfoK2tm0BKrbS2GK9L8wIOiCk1zcYSRsjljik99dRGVvDbA334TU1kJMSwjrj7NVX//i7r/vDxy/5hx+//gl0GC3WXkbO2h/W7kfx+nmfR3vTNoF8SZImI4OAaB8j3LMo0DMXVpx5vQapmX+T2leX6udOCpDg5F9cWt63fPzPQZyPEu2H7q+d1nUMictkqKwRP5PIGi+RW2YE0hEnMQKRb9JWSVqRxLXeQiv63WyJWytwJKeMogBeURa9VFtCH1z+J3QnXprbvPytuUWs6rHladRP8+CLbegZFAsvChiJoGpI+B2+za7qLG2nopWLXA8/U1/Bjvqvueav8enKslhhr2JeJbYMPhfZMOn+RuvGltE6sWUeFRCq1t6fR/ufYq86c4cew4ffjVfuizRNg6WHc+XpvmAlui/8K/e1rl9A6oTghfBfX3MNCWpX8L9W9H314zz6GJXhcU3RZRjklqf5b9DZrTaJrLpChNd3fuIpMV5G2y6aveqqmYP49FuPHHlr/exePHv9un3nzK/Vd04aftGLNe9t1KfpxAPMV1bkdxjmN8vvfGXrBUfwwCn4/sazL+MY/E4X7bdM0T4hMRK2o4Rd5HwOuBOX062IJqcDkaoz7IIzasu9tVm1VqK4mXdbp9/S3p7xjGWxGtfhZb1JqFEO+WDpxOuHC9nSpUZ5rwbqZvF7JkE4lenLikLI5dkeSoHU1hbnp6+9YuN2GW0WxY2gwi7Dts9c0VsAKq35O3YNzLRq78n+ztfiSFE0t2gCLSLyksNOStVcTqdDYg1rd6Y2IfNIm+l0Mkr7npTmnsLYHmfr5Zyk3n7i2HVRAe9ipWqwkPQuArn/uvdEpqP2GLpmD8uPpOdrPwSq8NlXzk4xD8E7BbTOYa0T+XyaX7VZLWajrLhMiPGonNft9QiAQXXgCz+J2+qq1RW4Yk3oxsT42un16fS6iOOURaSHh9QgjCHAYylQBO9V/ZOy0WAAiAmgijOaU9y+fejM8lc2RpNgbkZZUPfmDTj8TLXR10B7zIzMrrVYjJcMpHWRwjHSH7Cy9O/fDcZEZwOMobccefbrFz++k7SvPFt7DuGdH4VT3UZ5eBqHsA3cmTBzAHiY1HmIFhQCFcKpVgtvt/lE1ikabVYSxGSxHcixreLhRupqeQVNtnUKOJxik4UzKJaCy3Y0A7aEee9HUxddMVwsDF8uHM8vPj48lwydN+XxXozObNi9Y9NVr589r1qr4SdrvRsHFo8flTo+skT87DjsgYU9KEwn7cPu6tIyTNzrYmEXvOICdJfmjFZMNAnlAGNLMY6taolqNiN2tdPeVVeMdlreqDdt0l7gEtZ7pOrNm1QAMbtYuGLffocFseLU6NFkxusLvtilKD6r9cCc2xH0bIj5gS82I7T3woEub/9VOzaZHGpgtDZh4eGADZkH7us1w36E6YGthymvxM++jL4AMjZG0aOmaePFsWgErNdYpVSMSJ2ckhD9g8iPUWVVq/xapq4wWvvOtLpjkdfLick2uEajF+5f3e3M6m3ezeTPtQcl2WHIjjjcmtEUjnZlUsmOkYD/wj0yBwCIVfZm/JGYq2yxcnsDpYnyeZcXeozo3YsujPK9fsVrwqwgStHQhuFkHKARt63bYTdbNIfS2e0ymYD3VUd0Vpjr6ujrmhTEZi8C/iyNC66P7/Bvhu8K7fjuX6sPnX/tsR1Hr9/9yJ5j6EztGHo3fXHo3Uwd36H/B2ho4TuQXckABp4TKb7TfSjcxDfr4zvx1YQWDKMzVVDR8QsfO33h299+4enHL7wZnflJ7efPP4+kn+j9YcLZCfR9oMFJ8Z3LpSkmGTNO+J2cgfTpgPrA7T5ca3xJU2W42ld3kdX1VCDSEabe87c7aIm5ZIvp60ceOrXri9bCUNItnwSTGbT0JOBoDqH3LD+R3kg73hr4D30M6CIzNOIU/7GiZBAxGS4BAMUA0Isl9XockuCA+NcCgC34sN4MDR3/wX+P1L6N+mpHURfpu6rUbq5U0M16z82dZ4+j6/B3gOev1rK0Y8GGmEEirZ3pVDIWDvl9HlBGRpKuBnja22NnbVyFsfU2m0KyTV37Kn/aC/rWtjU4C7QcqUT+0tSVQvMcShiR2nElhKyI5FhFkglRSFlXMVUqw0/SyP+dHDdHAjUsNzObIYEyzPZOVkrkSxj1mozb4kGJxH7hFN2DaAaZrrP4LWaLyeLxJhZKxpTXBe/N3ZbxHVExcOFQ0CGTzyedPNvfk8hJchg+7Y8q5hEDOau/Ohthauzoyh4Z/jfqkbHH/6pQYEd/+R3ye4+fXULnwx1ozHGtj85rYLRiIdub6YpG3IrTYZSZ4aHBgXK/ySDyrJHjU8lEh58PZB3IsaIedu0tNKhwrDO+AZGDdtGTpi4wie+PoiwuUt1dLvWiUVQmHeVgelKlPFFr9CLgKkDpofOHnQYSJYP/BN9VG+iRY586OQqwmI12bOpMkq74dECSkcBraZ/fbCGHGzGYWOsuuWjdTu7BaA8O5brDYmDnlMVqkYSUpSMnl/p6NpMfhb8WbUgiYQ5mAzhQD6F3MlFmWvOgWEyLM2GrRWY4a1RxMZwThMXavIGmNmsF52Lt24/R7QNjAUrhrGwc9LhaCEv5MnpIkAOjshQatFpl4PkJY9HlMEhuxWIUDRxnNfnt6G5F1ZBBgSvnJOsUWH4kCAKdPMPhOI3bG87+HE+xexgPk2Iu0JK0AgN5bKZURAF8wLkDYkc8FQmzXoOIVDf1Mt1tXmaWxtvaM9zNPNnaMgxQQvrUoSwuhVla8IIKTpYkefvLBQsCCJFMoe8ceCmYCXhzVovqsVgddrskFdy1X17xl8cN3ZnubmnWdoBUkcgAcv9ipsNFohP8AslmIMQ5t2NLbS+e7Ex2ZDYPbhjT839Et74I2MzJJECLJVAyqaWIdk0Edf3qEWOJYIB1sespWhJRXG+DBibZvsHkq+hbZz26Xm/sWamAF7+gK+AZoHx6zorQrGjKx8fH90nrq2T2dUbTgCYafL1x78wI3Zt29if4RfwIU2K2MEcA723dqm3zjmuAZ3pSqtO6aWR4qCPkMwlMwsuVzB5LETjdvMrrWqH+VmUfzMzW9m1upfii1TyOU2WVdhQDblJF2Cv1ZrAqplqjHrCYSpAbLpWLpDCznvy3Ipf7o7JJMhlM2GC2LY0fV9y5TVuybveSdtxmdts50Swf15ZMVltnOhP1JANu5fg42iosXC2jE/OyNFLuDoAkidxV77d6HF2BVK5Ddnl9l09cbjUHA2YbvPF5J3J9BbPZazsxcUKSjVYjb7Ca4JOxEwuycf4NBpQIliQL6+1ZvLkeVzSDLIh09gXxxUFYwAEnjqUokJzo2jhmtr0MveX9r1OFTmrnCmr08Srav1OsPYJPv+/l/8J8bOXsFegX+CvMNLMPfN0E2r9fu8C277zpKMecv2t6uD8Tj0XdLhu/WeRHU6J/wo/6G+pbT1u1l3mvhKT9zP52GvZT0S9mcbIBOhWXFbuVVqebqk9SozVLdDqPnjpvG0+gsHRyD61gogr9ygGbJZGI8NMc3/XmbW7nMODr6E2b4ylQU7OcdWbSySI2oGYskWh3bzoezLPFuYASCg50By5yDY35QH9LinebFW0oBkO4Z4cNwF6fr9fNxTF2DN10QVYWlb1+q31XPJWMhpHLJG7MWcxpxeEQzFZXtnPLTDJsRx3ze0NGsNhcLjJfO2GMzG2IWUSR5wyye5NRHh1WzeZGX+kMuwPwpRV00Ns0jeK7+ow0h51z2ixm0NeNaWlOh5W1CKYVQ9PsNjNrWjs5jXZyNNJajZ6O1liAlXZVWAchtg9SI92whFfoQLXfqxnRD2pXSnv3/k212hyrhj49NzdHa1AKsKe/p/PqYsw8s6R1o4UFbYewfW5TZXCgkNo+EHNYBd7vm5qY5Lt7QiKjisZ61Yy1nYfrvuZIo8xtdXW9lVloJ3pBtyNqo19e1HOgrEo5iAxX1L0bXp8tREuZSa14CClxMrmE1hHp6TxaZVUuCOjNZul1xw8dOv46yXznZ//yFNq+6fob3vPQyZs2bUW3kJLlyXjYLmMuFkxEg95gpDAKBicST3dIZJQOJyrepNXjNrGahE+jQ/sfeGD/IfTlO+/669r90oH9u/7kmOmax/bsO3ZvkANDFY+k0/HNvWmrBPwq5/ok2RbqCcf9qlWKeIKg8/3W0CjTyAP+Hn6e6aOTjXI5LW9MdBjlvo64VzUyWbDMGSHclxXAIxYcYdaBkLrOWJcVWeX6iapMrv1Ec/REo67mgejquTGkp785wUbRE4MkYxxFf1d7rDB4bbpSCpoOyphnpQ3P/otmRyB01okfvW7TvOUgEswDqdnTsCm0gMaPbN8tsfxkYrZgcErKe74xGNqUkpze/DdLw5exZkshHfg8QCPQSyPMQXQt7dsygxYO0jpAEJw6pq+3cJnBRWzEfVZjeqYt3rNOV6Pey5XS/0HXHj58t5/0df3pwmJ14dT8m+rtXaS2+nvANteAszILGE7PZ3E0/0oMAs+0KhiybTagfVDg2mwWqb6MlnC4XNuMrrnngiLA7TY5ijLjzAzzJm2YVnOJ41qpuIFA6WJXKuqwiSBLMxMaO8aPx0IiOzMtxiYnxLGKW5RjxEcmXmrbUMgmE7TPzFitsZuBnbWVX87+QrnRtZ2iQynUerZSFzFBKVO9TCvBXGEBIB217xlEdAida3c/Eai7n/3Lu6h4jW/fct0Nm7c/dPL69/zeR0zCNsyW4kYA4UjA7IRE1Jqnt6hps2MbJ/DiIfSlu+/6aypMHz5SPf/8/Yfs1zz25KUfAXmzzysxr5yVBEvUa+c4kyXgkyWX7x1/MVCieKgDbOm34TzNoJc2aG46o4MPO2M+C8+ZqE/fChhmR9CqGNd6szkcw6h+EETVNGcOEtNU1yjK3qiQLpWTQkexB3Mmk9NpNpD+P/AyglZXEJ8up5PDI4l0VrRKJrMBnCJQ7VYl6KJ1MyTmRPrfrMyVWo7OHERWwuE0C2C1GFmZB0tBCmANrChazCThz4hYllY6cvWS4VXzMFZ6tGuHEZZB8ZdLpJOYDsZQCuhHNdcLL7xQfOGFS0qX31F67LHSHf/JMyz/S+f9oPfgN8KqZAJCHe8R6SZwT6RwD78q3Ottz1y/KtyLP7iI+GnpLDpz22foXlNnp9EdNJ9mpj2HRL8ZWZORN8vgMMNXTeCAMDRq3KrbXDVYoNXAsFbBOak9HCbzGsFxf25y/+6ZQuHuQgFdeWBKO3TmDj3xxDFdZ1/EAtARY7rBxhSZG7UBVCpp/Qp8IQ6CbWUKea6Yy/ZyfT3FQh+bFXqSorM7LoJrLQr5XC/bwzrJHLjmNDE61URXOiu6S9fwoZUptZNdak2Gaw1cpEbHrkRdxHTrBSclWjhJpmyxdaCCljGy9vVfmJO8Zt/egFwevfafazeBYZ0fOhQm8ye1yYOdWGA5fs+el/bsuUcUBvv6BZLEljOXpEZunJ6r/cTrMkYHp8/neMO9e7bvF532KHpXtUpi+hzhec5Sv6sYnNE1WomekdoTD0hcWjUDZMvx0VblgVEWGDvW6w/MANcQvzopPNbmLYysjOg2mWnt6TQLEiQSJXMSUEwnrzUndoF6pmfUKPQngJrWLuw7XLsHd6Ku2lengp5AwBUJFnc7lUjU4j//kbyf5TDGvLvcrTodaqvEoRbehP7NxrKs3TY3fUuaNMAiS8/1V78ybnR7Paql0hXty0U76/MCX0T/ht1ML7MLuDmb1fpM6Y64ySj0xk1MD+LU3h4RMQHcDlDq059H1roOKpNt33yWskacDuYk8bZywSU22ER3DvppF4NKapT0kr8COvbd8zm/3xsI9ksLgnHD4I4up/++UxFP9qLBgpHDCz3FktqbCH33pbuSmAz/FUYqimNjoQsYw5D56hcGzJgVCtm8Uzb0hxOAOHKprSC3s4BL3kR7vVu4RDTwJgJMBJYxi3rbt2lt2/ca/kfrtSLQ/u8w0tvAv3H3oUN3f/Seo0fv+d6t83vPX7hlrt4S/rswb1ufS3uE1uNF6MTnaFSLiV67zSBGnA6WDGl32IExGSESCrucgtlmpf2hlhW+K22MWjmdtqHXLEy0nbZovY9In8vqIrMVqcNib45GyOL443/rsSxUslhI/Enty+jF2lVf9SQSsVA0EfA9A0qeG+q+2CgbY28BL2b5H1je7x0b84cIoqv7/YYVtUssx/L1UjP8m9YuFehMaHD3nyQ1ZXNwbszZg/izsI6N8dCphV6v5mPcIosZm5XzqHYOMAoveOyCRXXDYfKMwNJIgNVC51OLq/w+td6aPKIXka44QpHxthPk1Qc4xknvfqpAOzmjdkQjqVE7/qy0ffmH8+LoxpCdBWD9aO0pcEk3oercy+9738t7b54ZufHu5Xtw6MjCLcdP4lCr9ux3cOY3rRd6A8XTR7Ve5HBoTrNVAqE1GcGa28DvMnB20jxkJOYWLLzdRscjrEkwrZ4H2UQXjnbCHIQwCYFepvqZ1suB6UV31r55GRquPX8ZUqvIc1nteTRyovZCFe2rPYpOog21L6AifX2q9hbytbq/txv8vTKdUDowoA32lr0eptzb5bVaDCnO4RIiNqtgMXMCGPMIi8qvNsVzJcFlZqCd4IFW4aHeFkbLWMmoRyuO15vV1bxe7UoLX5thvNLtPZ1Lt0YE4vj43rBn4a3vu75DwtVccbvF1d8nO/nAm0cHFoMx8JCEvufePzbxtcFi316v6rbIi3Mnrj8v4NmV73eQBiSMpK47hs6TlcJwf9zpuH3jbLXFU9dSe7u7nmtCEkkFknoRA+lrbRu8xK4cvLRy6lKTi9ZJNJFiT0QLGgP79tXuqepAtLz8efj3i6054Neye4AOD3OJ1kPlFCjxONppMYsuD5kG9eo0ZdV6u00TBrWTtlY+W6Q59Rm4BYFUhTTo3CX2dG+ys2iT765jPSahnWz8fLJzSDae2hr0Nc7xEtpLRyKKxEKADwFEyvU55npOk9bOsqtzmmtKEcR1DEWDzwnLf/fy2idR9dra07Qs9HTtdlLsC+/+ojHn719xldZ0XKx1IrdbUyV4L0vgzgAvG0SzSQDnBrMcmSwNfqxkWNFWNdZUc2332/Rn3O2UuSlr59WCWsh7EelVjjf65UwsGaxwO3qs+rPxqTnFIi4AF2uoB05w6V++u3WeA/nXz411/f85S//x6lu/9tW3VvHfb15nlv7vWi30/82z/VETs7S6b1iawG4G99cHTuvNmHk1d08/Oeyq1t5PhXPpd++ZAv8dnpXyXzcbn+ZKaS/AFs1PewGQ22JykjypCwyA4qIK1dXGPmuqNFzr9AGsSIuiRlp0RR40FFOsUspDsqAr0p6gLJFgmyNJT4ZlOs/+IzuGv8sEmU6w+1eDR09whBIXFa6v3B/w23gr1xkKWsw8Q/MJAoDnMBcqd3WyacHvA+qtlmCgwYKtIREr4krtA4jEdcBFIp5MxRruGQ0ruZs1juRcY3r8fRj3F5pT8sHsvWnCrPizj3+8xzeaqs6Gx594tBCvJKu+x9ISRnii9zLfOyzIEXrz7bZwl28OY/vYp58btGDukks46+Dn/2wMDuQY3nR9JpHYMJTGho73PZgA76527HekfpvZAdj/c5SGi8AOUrxMpnUBVEZ6OwnV6MAHPBnTQYYErmjZaA5kbI7sauqD9WoFE6DHCwTuE5xjrF4obl/+TnUOLy3f8/L76m0UQNMAnIsfaAqAfemks5hNVrOJozFHBnEBv8gLgupysG5w3wImI+FufztNxKbUaVoxx3bdkcwqTTEU9NG1cbsV98VjIlEXo+hdKNG1GPXxhtFq1R0IO3hb+Ib8BD79xc1uL83ro1GwQX1k3HEodeULdX3OvrN+nrptFEQ9SrjqQOlx0vFVKw909XGO/KrzjNZf6NkqclfP/IV+nvCa0k+U3jH7C6DJypyoR3IlAhZEjjRbgpmxMpzFXJ+EKJiMstkErh0diNh6mtn6d90ebTSvG8atE1e/9MeRQog8LG0/80STTnr3DZv0j9RH8lNURmbKCeBccB4/IFpCJFglG/i0fp/TIZjsNhYoXZm2W9tKxzSje+vMyy+oDSUAfiepRy80mujQ1F9mto2ke4vFRKz27Xtf+WSgP6q++6Po91l+qmf3ga4+WUSghGEDctJfvLk5p/en9Jy9oOsuAT+PTDj1+X1cMCBwbq/NSjcBGyCD8gRT0GdlLWzADyoPtR90M3na2EU7G5jXHXLavo/2XZCQ9mfTkcSJbKk/Fql9q/qUP5f03vcY3liFrWBb9s6LMjkDGCVgFcx1BUo3o+PN+DfZz3x9PwQjkLpnYb2NWC30JsxrbmI1RjCvV+r8asQ//pcZZ/TG+g1U6QXc9xhQjYydD9Qv4HTb+eu+6rtoP/0FWoI+I0TOuBUmGgmHGJPMKSmBi0aEcMgn2O0EFCrruKprn6WhrPPAEB0h0lElfYoFidQhKtRLaqKlqKsR8BRL22ZuOXV/GIlgFx3ay8/MugxVQS689cMZCdX+DE0KyFh499bioIx+vGtm4vqbufRU1FYa/dp7B/KhyPUP9+fm5Alz6M54crbuA579Efsw7NEPlvQQaBhiSY3pZLbXyIX9PpV1c16PnxHcSr9g9XlZj4qsSGSRpxkNp5fTfjftpsSzjuEkHbutPq96aUScOlm8PtWMZmTjFB4H9QkZcA7IzWFD+KGrHjp/fvvio++c2mo38xeBL/ZGI2LFct+oHIh7XS6b5wbMmmy+vus+gu5X7W7X5Scvvfj9gJhn5udGBmt/QoD+Eyn/wK0bR50sz3IcZxr7okcNDmQ6t9DzmKv7InbGx1yopeiTgSxuA4utFs7ntbM2n0Mwez2CnbGYWZuVPNuh3UFq6YvVs3jxOs8JQmzcSXJrOowkwJoF2OAaRnZ0/MNXfNLr77qQw9xM4VKUqP7FibCIHn0CuWs/QBFWkC7emdw8kAZz4Ua75n3+WwBVM+eeFfSf8KwglubPvovO0GcWppmjWoZ2zJhjMmfm1HQwwDp4uy2dTIn2UFAM+PxOh2i1Y5sVtWWq2yLB7X3ZrYcYrvOAnaYaIykQcHvqTyYDaSnRKiL6NMOF0bTP4YwY5cHiEz9YvLcz5KgE1RuumfEBskq4vM4b0C9x0lvuCMcAKNjGBk+hM7UJcEZs0Q1OHlWKZnM0RCZeNfKEsM9V8WGeuN8iXpsk/DXiwyQ/uPMsOlNhaHz4BrwZ1gF3jDmplSgiM/ocZB6GLPEBv8sJ4NBm5e0Bp2jwwzdknhEtFMpbLYgktx2vGiJuYYn2Qtu1ME0fQwYcF9WxhBJPORVB0SPFFYfdbLIBwrp4lzhb2zkr/h0O2D2Ir3hTwezIwLGdtYlPnzr1aXTzJTY8u2+oA93MNJ5PxP0uPp/oLH0+UYk+n2ifXx6s3HBb1uurvZGV6POJtpDnE2H9+UTyr/d8Ipqn+QSVjVeLQ/PtcWj8W4hDJ/Q2AzI/kHYdKHHU/dlj3/n64ad3PX3469+95LO7fvlLZHzlH+HPK7Wf/vKX1JaHz76Ivgx3U6FzPklNfb4CZrw3HVasFgNi8lzFJ3bYrCJ4jWK5jDpWNKWsjjyvJLKyTgl9WaFDnfppDo8Gn8Hm0XvRQ9D1YlI6cpKUk4qttHDpCixoI2MbyaM6Xbtmt8p8MMcizlpdVCTSnhL50ANxAXMel2oyWixbWUEb2NEdCWwLGB80GiMjpaxdlsoVzMVSVkEeLXucssF5/cVetTPgMZIkhf+CYLmzA1wyo7I5GKv3dDG096HRZ44krvUwgFd/DMA6feavHYtGD124WFs+sNg+2b/1vJzvAA3rxnL5FbHcNf0p/85Yrs4r9oKCrjj00s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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls0 ws4">1 </div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x6 h4 y6 ff2 fs1 fc0 sc0 ls0 ws4">EMENDA<span class="_ _0"></span> <span class="_ _1"></span>A<span class="_ _0"></span>GLUTINATIVA<span class="_ _0"></span> <span class="_ _1"></span>DE PLENÁRIO </div><div class="t m0 x7 h4 y7 ff2 fs1 fc0 sc0 ls0 ws4">PROPOSTA<span class="_ _0"></span> DE EMENDA<span class="_ _0"></span> À CONSTITUIÇÃO Nº 45-A, DE 2019 </div><div class="t m0 x1 h3 y8 ff2 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y9 ff1 fs0 fc0 sc0 ls0 ws4">Altera <span class="_ _2"></span>o <span class="_ _2"></span>Sistem<span class="_ _1"></span>a <span class="_ _2"></span>Tributário <span class="_ _2"></span>Naciona<span class="_ _1"></span>l <span class="_ _2"></span>e <span class="_ _2"></span>dá <span class="_ _2"></span>outras </div><div class="t m0 x5 h3 ya ff1 fs0 fc0 sc0 ls0 ws4">providências. <span class="_ _1"></span> </div><div class="t m0 x1 h3 yb ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x8 h3 yc ff1 fs0 fc0 sc0 ls0 ws4">As Mesas da Câm<span class="_ _1"></span>ara dos Deputados <span class="_ _1"></span>e do Senado Federal,<span class="_ _1"></span> nos term<span class="_ _1"></span>os do <span class="_ _1"></span> </div><div class="t m0 x1 h3 yd ff1 fs0 fc0 sc0 ls0 ws4">art. 60, § 3º, da Constit<span class="_ _1"></span>uição Federal, prom<span class="_ _1"></span>ulgam a seguinte <span class="_ _1"></span>Emenda ao texto co<span class="_ _1"></span>nstitucional: <span class="_ _3"></span> </div><div class="t m0 x1 h3 ye ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1 h3 yf ff2 fs0 fc0 sc0 ls0 ws4">Art. 1º<span class="ff1"> <span class="_ _0"></span>A Constituição Federal <span class="_ _0"></span>pass<span class="_ _1"></span>a <span class="_ _0"></span>a vigorar com os <span class="_ _0"></span>seguintes artigos alterados ou <span class="_ _0"></span>acrescidos: <span class="_ _3"></span> </span></div><div class="t m0 x1 h3 y10 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1 h5 y11 ff3 fs0 fc0 sc0 ls0 ws4">“Art. 43. ..............................<span class="_ _1"></span>..................................... <span class="_ _3"></span><span class="ff1"> <span class="_ _4"> </span> </span></div><div class="t m0 x1 h3 y12 ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>............... <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 x1 h3 y13 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _5"> </span>4º <span class="_ _5"> </span>Sem<span class="_ _1"></span>pre <span class="_ _5"> </span>que <span class="_ _5"> </span>pos<span class="_ _1"></span>sível, <span class="_ _5"> </span>a <span class="_ _5"> </span>c<span class="_ _1"></span>oncessão <span class="_ _5"> </span>dos <span class="_ _6"> </span>incentivos <span class="_ _5"> </span>regiona<span class="_ _1"></span>is <span class="_ _5"> </span>a <span class="_ _5"> </span>que <span class="_ _5"> </span>s<span class="_ _1"></span>e <span class="_ _5"> </span>refere <span class="_ _5"> </span>o<span class="_ _1"></span> <span class="_ _5"> </span>§ <span class="_ _5"> </span>2º, <span class="_ _5"> </span>II<span class="_ _1"></span>I, </div><div class="t m0 x1 h5 y14 ff3 fs0 fc0 sc0 ls0 ws4">considerará critérios de <span class="_ _1"></span>preservação <span class="_ _1"></span>do meio ambiente.” (<span class="_ _1"></span>NR) <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y15 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1 h5 y16 ff3 fs0 fc0 sc0 ls0 ws4">“Art. 61. ..............................<span class="_ _1"></span>......................................<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y17 ff1 fs0 fc0 sc0 ls1 ws0">.....................<span class="ls0 ws4">.<span class="_ _1"></span>......................<span class="_ _1"></span>......................................<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y18 ff1 fs0 fc0 sc0 ls0 ws4">§ 3º A iniciat<span class="_ _1"></span>iva de lei com<span class="_ _1"></span>plementar qu<span class="_ _1"></span>e trate do im<span class="_ _1"></span>posto previsto n<span class="_ _1"></span>o art. 156<span class="_ _1"></span>-A<span class="_ _1"></span> tam<span class="_ _1"></span>bém caberá </div><div class="t m0 x1 h5 y19 ff1 fs0 fc0 sc0 ls0 ws4">ao Conselho Federat<span class="_ _1"></span>ivo do Im<span class="_ _1"></span>posto sobre Bens e Ser<span class="_ _1"></span>viços a que se ref<span class="_ _1"></span>ere o art. 156<span class="_ _1"></span>-<span class="ff3">B<span class="_ _1"></span>.” (NR)</span> </div><div class="t m0 x1 h3 y1a ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1 h5 y1b ff3 fs0 fc0 sc0 ls0 ws1">“Art.<span class="ff1 ws4"> <span class="ls2 ws2">62.</span> ...................<span class="_ _1"></span>........................................<span class="_ _1"></span>......... <span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y1c ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>................ <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 x1 h3 y1d ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _3"></span>2º <span class="_ _3"></span>M<span class="_ _1"></span>edida <span class="_ _3"></span>pro<span class="_ _1"></span>visória <span class="_ _3"></span>q<span class="_ _1"></span>ue <span class="_ _3"></span>im<span class="_ _1"></span>plique <span class="_ _3"></span>instituição <span class="_ _2"></span>ou <span class="_ _3"></span>m<span class="_ _1"></span>ajoração <span class="_ _3"></span>de <span class="_ _2"></span>impostos, <span class="_ _2"></span>exceto <span class="_ _3"></span>os <span class="_ _3"></span>prev<span class="_ _1"></span>istos </div><div class="t m0 x1 h3 y1e ff1 fs0 fc0 sc0 ls2 ws2">nos<span class="ls0 ws4"> <span class="_ _1"></span>arts. <span class="_ _1"></span>153, I, <span class="_ _1"></span>II, <span class="_ _1"></span>IV, <span class="_ _1"></span>V <span class="_ _1"></span>e VIII, <span class="_ _1"></span>e <span class="_ _1"></span>154, <span class="_ _1"></span>II, só <span class="_ _1"></span>pro<span class="_ _1"></span>duzirá <span class="_ _1"></span>efeitos <span class="_ _1"></span>no exerc<span class="_ _1"></span>ício f<span class="_ _1"></span>inanceiro <span class="_ _1"></span>seguinte <span class="_ _1"></span>se </span></div><div class="t m0 x1 h3 y1f ff1 fs0 fc0 sc0 ls0 ws4">houver sido convert<span class="_ _1"></span>ida em lei até o últim<span class="_ _1"></span>o dia daquele em<span class="_ _1"></span> que foi editada. <span class="_ _3"></span> </div><div class="t m0 x1 h5 y20 ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>.............<span class="_ _1"></span><span class="ff3 ls0 ws4">....” (NR)<span class="_ _1"></span> <span class="ff1"> </span></span></div><div class="t m0 x1 h3 y21 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls0 ws4">2 </div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y28 ff3 fs0 fc0 sc0 ls0 ws4">“Art. <span class="_ _1"></span>64. <span class="_ _3"></span>A <span class="_ _1"></span>discuss<span class="_ _1"></span>ão <span class="_ _1"></span>e <span class="_ _3"></span>votação <span class="_ _1"></span>dos <span class="_ _3"></span>projetos <span class="_ _3"></span>de <span class="_ _1"></span>le<span class="_ _1"></span>i <span class="_ _1"></span>de <span class="_ _1"></span>in<span class="_ _1"></span>iciativa <span class="_ _1"></span>do<span class="_ _1"></span> <span class="_ _1"></span>Presidente<span class="_ _1"></span> <span class="_ _1"></span>da <span class="_ _1"></span>Repúb<span class="_ _1"></span>lica, <span class="_ _1"></span>do </div><div class="t m0 xa h3 y29 ff1 fs0 fc0 sc0 ls0 ws4">Supremo Tribunal <span class="_ _0"></span>Federal, <span class="_ _0"></span>dos <span class="_ _0"></span>Tr<span class="_ _1"></span>ibunais <span class="_ _0"></span>Superiores <span class="_ _0"></span>e do <span class="_ _0"></span>Conselho <span class="_ _0"></span>Federativo do<span class="_ _0"></span> Imposto <span class="_ _0"></span>sobre </div><div class="t m0 xa h3 y2a ff1 fs0 fc0 sc0 ls0 ws4">Bens e Serviços terão <span class="_ _1"></span>início na Câm<span class="_ _1"></span>ara dos Deputa<span class="_ _1"></span>dos.<span class="_ _1"></span> </div><div class="t m0 xa h5 y2b ff3 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>....................<span class="_ _1"></span>..” (NR)<span class="_ _1"></span><span class="ff1 ls0"> </span></div><div class="t m0 xa h3 y2c ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y2d ff3 fs0 fc0 sc0 ls0 ws4">“Art. 105. ............................<span class="_ _1"></span>...................................... <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 xa h5 y2e ff1 fs0 fc0 sc0 ls0 ws4">I <span class="ff3 ws1">–</span> ....................................<span class="_ _1"></span>......................................<span class="_ _1"></span>..<span class="ls1">.. <span class="_ _1"></span></span> </div><div class="t m0 xa h3 y2f ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>................. <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h3 y30 ff1 fs0 fc0 sc0 ls0 ws4">j) os <span class="_ _1"></span>conflitos <span class="_ _1"></span>entre e<span class="_ _1"></span>ntes f<span class="_ _1"></span>ederativos, <span class="_ _1"></span>ou <span class="_ _1"></span>entre estes<span class="_ _1"></span> <span class="_ _1"></span>e o Co<span class="_ _1"></span>nselho F<span class="_ _1"></span>ederativo <span class="_ _1"></span>do Im<span class="_ _1"></span>posto s<span class="_ _1"></span>obre </div><div class="t m0 xa h3 y31 ff1 fs0 fc0 sc0 ls0 ws4">Bens e Serviços, relac<span class="_ _1"></span>ionados ao im<span class="_ _1"></span>posto previsto no <span class="_ _1"></span>art. 156<span class="_ _1"></span>-A; </div><div class="t m0 xa h5 y32 ff3 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>...............” (<span class="_ _1"></span>NR)<span class="_ _1"></span><span class="ff1 ls0"> </span></div><div class="t m0 xa h3 y33 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y34 ff3 fs0 fc0 sc0 ls0 ws4">“Art. 145. ............................<span class="_ _1"></span>........................................<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y35 ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>.................<span class="_ _1"></span><span class="ls0 ws4"> </span></div><div class="t m0 xa h3 y36 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _0"></span>3º <span class="_ _8"></span>O <span class="_ _0"></span>Sistema <span class="_ _0"></span>Tributário <span class="_ _0"></span>Nacional <span class="_ _0"></span>deve <span class="_ _8"></span>o<span class="_ _1"></span>bservar <span class="_ _0"></span>os <span class="_ _8"></span>princíp<span class="_ _1"></span>ios <span class="_ _8"></span>d<span class="_ _1"></span>a <span class="_ _8"></span>sim<span class="_ _1"></span>plicidade, <span class="_ _0"></span>da <span class="_ _8"></span>transpar<span class="_ _1"></span>ência, </div><div class="t m0 xa h5 y37 ff3 fs0 fc0 sc0 ls0 ws4">da justiça tributária e d<span class="_ _1"></span>o equilíbrio e <span class="_ _1"></span>da defesa do m<span class="_ _1"></span>eio ambiente.” (NR)<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y38 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y39 ff3 fs0 fc0 sc0 ls0 ws4">“Art. 146. ............................<span class="_ _1"></span>....................................... <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y3a ff1 fs0 fc0 sc0 ls1 ws0">.....<span class="ls0 ws4">.....................................<span class="_ _1"></span>.....................................<span class="_ _1"></span>.... <span class="_ _1"></span> </span></div><div class="t m0 xa h5 y3b ff1 fs0 fc0 sc0 ls1 ws4">III <span class="ff3 ls0 ws1">–</span><span class="ls0"> ..................................<span class="_ _1"></span>......................................<span class="_ _1"></span>.... <span class="_ _1"></span> </span></div><div class="t m0 xa h3 y3c ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>................. <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h3 y3d ff1 fs0 fc0 sc0 ls0 ws4">c) <span class="_ _3"></span>adequa<span class="_ _1"></span>do <span class="_ _3"></span>tratam<span class="_ _1"></span>ento <span class="_ _3"></span>tri<span class="_ _1"></span>butário <span class="_ _3"></span>ao <span class="_ _2"></span>ato <span class="_ _3"></span>cooperat<span class="_ _1"></span>ivo <span class="_ _3"></span>praticad<span class="_ _1"></span>o <span class="_ _3"></span>pelas <span class="_ _2"></span>sociedades<span class="_ _1"></span> <span class="_ _3"></span>cooperativas<span class="_ _1"></span>, </div><div class="t m0 xa h3 y3e ff1 fs0 fc0 sc0 ls0 ws4">inclusive em r<span class="_ _1"></span>elação aos tributos previstos<span class="_ _1"></span> nos arts. 156<span class="_ _1"></span>-A e 195<span class="_ _1"></span>, V; e </div><div class="t m0 xa h3 y3f ff1 fs0 fc0 sc0 ls0 ws4">d) de<span class="_ _0"></span>fin<span class="_ _1"></span>ição <span class="_ _0"></span>de tratamento diferenciado e <span class="_ _0"></span>favorec<span class="_ _1"></span>ido para <span class="_ _0"></span>as microempresas e <span class="_ _0"></span>para as <span class="_ _0"></span>em<span class="_ _1"></span>presas </div><div class="t m0 xa h3 y40 ff1 fs0 fc0 sc0 ls2 ws2">de<span class="ls0 ws4"> <span class="_ _1"></span>pequeno <span class="_ _3"></span>porte, <span class="_ _1"></span>inc<span class="_ _1"></span>lusive <span class="_ _1"></span>regim<span class="_ _1"></span>es <span class="_ _1"></span>especiais <span class="_ _1"></span>ou <span class="_ _1"></span>s<span class="_ _1"></span>implificados<span class="_ _1"></span> <span class="_ _1"></span>no <span class="_ _1"></span>caso <span class="_ _3"></span>dos <span class="_ _1"></span>impos<span class="_ _1"></span>tos <span class="_ _1"></span>previstos </span></div><div class="t m0 xa h3 y41 ff1 fs0 fc0 sc0 ls0 ws4">nos <span class="_ _2"></span>arts. <span class="_ _5"></span>155, <span class="_ _2"></span>II, <span class="_ _2"></span>e <span class="_ _5"></span>156-A, <span class="_ _5"></span>das <span class="_ _2"></span>contribuições <span class="_ _5"></span>sociais <span class="_ _2"></span>previstas <span class="_ _5"></span>no <span class="_ _2"></span>art. <span class="_ _2"></span>19<span class="_ _1"></span>5, <span class="_ _2"></span>I <span class="_ _2"></span>e <span class="_ _5"></span>V, <span class="_ _2"></span>e <span class="_ _2"></span>§ <span class="_ _5"></span>12, <span class="_ _2"></span>e <span class="_ _2"></span>da </div><div class="t m0 xa h3 y42 ff1 fs0 fc0 sc0 ls0 ws4">contribuição a que se r<span class="_ _1"></span>efere o art. 239.<span class="_ _1"></span> </div><div class="t m0 xa h3 y43 ff1 fs0 fc0 sc0 ls0 ws4">§ 1º ..........................<span class="_ _1"></span>.............................................<span class="_ _1"></span>.<span class="_ _1"></span> </div><div class="t m0 xa h3 y44 ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>..............<span class="_ _1"></span><span class="ls0 ws4"> </span></div><div class="t m0 xa h3 y45 ff1 fs0 fc0 sc0 ls0 ws4">§ 2º Na hipótese de o recolhim<span class="_ _1"></span>ento dos tributos previst<span class="_ _1"></span>os nos arts. 156<span class="_ _1"></span>-A e 195, V, ser realizado </div><div class="t m0 xa h3 y46 ff1 fs0 fc0 sc0 ls0 ws4">por meio do regim<span class="_ _1"></span>e único d<span class="_ _1"></span>e que trata o § 1º, enqua<span class="_ _1"></span>nto perdurar a <span class="_ _1"></span>opção: <span class="_ _1"></span> </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls0 ws4">3 </div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1 h5 y28 ff1 fs0 fc0 sc0 ls0 ws4">I <span class="ff3 ws1">–</span> não s<span class="_ _1"></span>erá perm<span class="_ _1"></span>itida a <span class="_ _1"></span>apropriação <span class="_ _1"></span>de créditos <span class="_ _1"></span>dos tr<span class="_ _1"></span>ibutos pre<span class="_ _1"></span>vistos nos <span class="_ _1"></span>arts. 1<span class="_ _1"></span>56<span class="_ _1"></span>-<span class="_ _1"></span>A e 19<span class="_ _1"></span>5, V, </div><div class="t m0 x1 h3 y47 ff1 fs0 fc0 sc0 ls0 ws4">pelo contribuinte optant<span class="_ _1"></span>e pelo regim<span class="_ _1"></span>e único; e<span class="_ _1"></span> </div><div class="t m0 xa h5 y48 ff1 fs0 fc0 sc0 ls1 ws0">II<span class="ls0 ws4"> <span class="ff3 ws1">–</span> <span class="_ _2"></span>será <span class="_ _2"></span>perm<span class="_ _1"></span>itida <span class="_ _2"></span>ao <span class="_ _2"></span>adquirente <span class="_ _2"></span>de <span class="_ _2"></span>b<span class="_ _1"></span>ens <span class="_ _2"></span>e <span class="_ _2"></span>serviços <span class="_ _2"></span>do <span class="_ _2"></span>co<span class="_ _1"></span>ntribuinte <span class="_ _2"></span>optante<span class="_ _1"></span> <span class="_ _2"></span>a <span class="_ _2"></span>apropriação <span class="_ _2"></span>de<span class="_ _1"></span> </span></div><div class="t m0 xa h3 y49 ff1 fs0 fc0 sc0 ls0 ws4">créditos <span class="_ _0"></span>dos tributos <span class="_ _0"></span>previstos nos <span class="_ _8"></span>arts<span class="_ _1"></span>. 15<span class="_ _0"></span>6<span class="_ _1"></span>-A e <span class="_ _0"></span>195, <span class="_ _0"></span>V, em <span class="_ _8"></span>m<span class="_ _1"></span>ontante <span class="_ _0"></span>equ<span class="_ _1"></span>ivalente <span class="_ _0"></span>ao cobrado <span class="_ _0"></span>por </div><div class="t m0 xa h3 y4a ff1 fs0 fc0 sc0 ls0 ws4">meio do regim<span class="_ _1"></span>e único. </div><div class="t m0 xa h3 y4b ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _0"></span>3º O contribuinte optante <span class="_ _0"></span>pelo regi<span class="_ _0"></span>m<span class="_ _1"></span>e úni<span class="_ _0"></span>co de <span class="_ _0"></span>que trata o <span class="_ _0"></span>§ <span class="_ _0"></span>1º poderá <span class="_ _0"></span>recolher separadam<span class="_ _1"></span>ente </div><div class="t m0 xa h3 y4c ff1 fs0 fc0 sc0 ls0 ws4">os tr<span class="_ _1"></span>ibutos <span class="_ _1"></span>previstos <span class="_ _1"></span>nos <span class="_ _3"></span>arts. <span class="_ _1"></span>156<span class="_ _1"></span>-A <span class="_ _1"></span>e <span class="_ _1"></span>195<span class="_ _1"></span>, <span class="_ _1"></span>V, <span class="_ _1"></span>não <span class="_ _1"></span>se <span class="_ _1"></span>aplicand<span class="_ _1"></span>o <span class="_ _1"></span>o <span class="_ _1"></span>disposto <span class="_ _1"></span>no<span class="_ _1"></span> §<span class="_ _3"></span> 2º <span class="_ _1"></span>deste <span class="_ _1"></span>art<span class="_ _1"></span>igo, </div><div class="t m0 xa h5 y4d ff3 fs0 fc0 sc0 ls0 ws4">nos termos de lei com<span class="_ _1"></span>plementar.” (NR)<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y4e ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y4f ff3 fs0 fc0 sc0 ls0 ws4">“Art. <span class="_ _9"> </span>149<span class="ff1">-A <span class="_ _9"> </span>Os <span class="_ _9"> </span>M<span class="_ _1"></span>unicípios <span class="_ _9"> </span>e <span class="_ _9"> </span>o <span class="_ _9"> </span>Distrit<span class="_ _1"></span>o <span class="_ _9"> </span>Federal <span class="_ _9"> </span>pod<span class="_ _1"></span>erão <span class="_ _9"> </span>instituir <span class="_ _9"> </span>contrib<span class="_ _1"></span>uiç<span class="_ _1"></span>ã<span class="_ _1"></span>o, <span class="_ _9"> </span>na <span class="_ _9"> </span>form<span class="_ _1"></span>a <span class="_ _9"> </span>das </span></div><div class="t m0 xa h3 y50 ff1 fs0 fc0 sc0 ls0 ws4">respectivas <span class="_ _a"> </span>leis, <span class="_ _a"> </span>para <span class="_ _a"> </span>o <span class="_ _a"> </span>custeio, <span class="_ _a"> </span>expansão <span class="_ _a"> </span>e <span class="_ _a"> </span>m<span class="_ _1"></span>elhoria <span class="_ _a"> </span>do <span class="_ _a"> </span>serviço <span class="_ _a"> </span>de <span class="_ _a"> </span>iluminação <span class="_ _a"> </span>pública, </div><div class="t m0 xa h3 y51 ff1 fs0 fc0 sc0 ls0 ws4">observado o disposto <span class="_ _1"></span>no art. 150, I e III. <span class="_ _1"></span> </div><div class="t m0 xa h5 y52 ff3 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>........” (NR<span class="_ _1"></span>)<span class="ff1 ls0"> </span></div><div class="t m0 xa h3 y53 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y54 ff1 fs0 fc0 sc0 ls0 ws4">"Art. 149-B Os trib<span class="_ _1"></span>utos previstos <span class="_ _1"></span>no art. 156-A e n<span class="_ _1"></span>o art. 195, V, terão<span class="_ _1"></span> os mesm<span class="_ _1"></span>os:<span class="fc3"> </span></div><div class="t m0 xa h5 y55 ff1 fs0 fc0 sc0 ls0 ws4">I <span class="ff3 ws1">–</span> fatos geradores, <span class="_ _1"></span>bases de cálculo, hipót<span class="_ _1"></span>eses de não inc<span class="_ _1"></span>idência e sujeitos pass<span class="_ _1"></span>ivos;<span class="_ _3"></span><span class="fc3"> </span></div><div class="t m0 xa h5 y56 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ff3 ls0 ws1">–</span><span class="ls0"> imunidades;<span class="_ _1"></span> </span></div><div class="t m0 xa h5 y57 ff1 fs0 fc0 sc0 ls1 ws0">III<span class="ls0 ws4"> <span class="ff3 ws1">–</span> regimes es<span class="_ _1"></span>pecíficos, diferenciados ou f<span class="_ _1"></span>avorecidos<span class="_ _1"></span> de tributação; e<span class="_ _3"></span><span class="fc3"> </span></span></div><div class="t m0 xa h5 y58 ff1 fs0 fc0 sc0 ls0 ws4">IV <span class="ff3 ws1">–</span> regras de nã<span class="_ _1"></span>o cumulatividade e <span class="_ _1"></span>de creditamento.<span class="_ _1"></span> </div><div class="t m0 xa h3 y59 ff1 fs0 fc0 sc0 ls0 ws4">Parágrafo único. Para <span class="_ _0"></span>fins do <span class="_ _0"></span>disposto no <span class="_ _0"></span>inciso II, serão <span class="_ _0"></span>observ<span class="_ _1"></span>adas as <span class="_ _0"></span>imunidad<span class="_ _1"></span>es previstas <span class="_ _0"></span>no </div><div class="t m0 xa h3 y5a ff1 fs0 fc0 sc0 ls0 ws4">art. 150, VI, não se ap<span class="_ _1"></span>licando a am<span class="_ _1"></span>bos os tributos o dis<span class="_ _1"></span>posto no art. 195, § 7º.<span class="_ _1"></span>" (NR)<span class="_ _1"></span><span class="fc3"> </span></div><div class="t m0 xa h3 y5b ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y5c ff3 fs0 fc0 sc0 ls0 ws4">“Art. 150. ............................<span class="_ _1"></span>.................................... <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y5d ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>............... <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h3 y5e ff1 fs0 fc0 sc0 ls0 ws4">VI - ,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,<span class="_ _1"></span>,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,<span class="_ _1"></span>,<span class="_ _1"></span> </div><div class="t m0 xa h3 y5f ff1 fs0 fc0 sc0 ls1 ws0">.................<span class="ls0 ws4">.....<span class="_ _1"></span>...............................<span class="_ _1"></span>...........................<span class="_ _1"></span> </span></div><div class="t m0 xa h3 y60 ff1 fs0 fc0 sc0 ls0 ws4">b) <span class="_ _3"></span>entidades <span class="_ _3"></span>re<span class="_ _1"></span>ligiosas, <span class="_ _3"></span>tem<span class="_ _1"></span>plos <span class="_ _3"></span>de <span class="_ _3"></span>qualquer<span class="_ _1"></span> <span class="_ _3"></span>culto, <span class="_ _2"></span>incluindo <span class="_ _1"></span>s<span class="_ _1"></span>uas <span class="_ _3"></span>organ<span class="_ _1"></span>izações <span class="_ _3"></span>ass<span class="_ _1"></span>istenciais <span class="_ _3"></span>e </div><div class="t m0 xa h3 y61 ff1 fs0 fc0 sc0 ls0 ws4">beneficentes;<span class="_ _1"></span> </div><div class="t m0 xa h3 y62 ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>..............<span class="_ _1"></span><span class="ls0 ws4"> </span></div><div class="t m0 xa h5 y63 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="ff3">1º A vedação do inciso III<span class="_ _1"></span>, ‘b’, não se aplica aos tributos prev<span class="_ _1"></span>istos nos arts. 148, I, 153, I, II, IV, </span></div><div class="t m0 xa h5 y64 ff3 fs0 fc0 sc0 ls0 ws4">V e VIII, <span class="_ _0"></span>e 154, II, e a v<span class="_ _0"></span>edaç<span class="_ _1"></span>ão do inciso <span class="_ _0"></span>III, ‘c’, não se aplica aos tributos previstos nos arts. 148, </div><div class="t m0 xa h3 y65 ff1 fs0 fc0 sc0 ls0 ws4">I, <span class="_ _1"></span>153, <span class="_ _1"></span>I, <span class="_ _3"></span>II, <span class="_ _1"></span>III <span class="_ _3"></span>e <span class="_ _1"></span>V, <span class="_ _3"></span>e <span class="_ _1"></span>154,<span class="_ _1"></span> <span class="_ _1"></span>II, <span class="_ _1"></span>nem<span class="_ _1"></span> <span class="_ _1"></span>à <span class="_ _1"></span>f<span class="_ _1"></span>ixaç<span class="_ _1"></span>ão <span class="_ _1"></span>da <span class="_ _3"></span>base <span class="_ _1"></span>de<span class="_ _1"></span> <span class="_ _1"></span>cálculo <span class="_ _3"></span>dos <span class="_ _1"></span>impos<span class="_ _1"></span>tos <span class="_ _1"></span>previstos <span class="_ _3"></span>nos <span class="_ _1"></span>arts.<span class="_ _1"></span> </div><div class="t m0 xa h3 y66 ff1 fs0 fc0 sc0 ls0 ws4">155, III, e 156, I. </div><div class="t m0 xa h5 y67 ff3 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>...........” (NR) <span class="_ _1"></span> <span class="_ _1"></span><span class="ff2 ls0"> </span></div><div class="t m0 xd h3 y68 ff2 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y69 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls0 ws4">4 </div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xe h3 y6a ff2 fs0 fc0 sc0 ls0 ws4">SEÇÃO III </div><div class="t m0 xf h3 y6b ff2 fs0 fc0 sc0 ls0 ws4">DOS IMPOST<span class="_ _1"></span>OS DA UNI<span class="_ _1"></span>ÃO </div><div class="t m0 x1 h3 y6c ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y6d ff3 fs0 fc0 sc0 ls0 ws4">“Art. 153. ............................<span class="_ _1"></span>..................<span class="ff1">....<span class="_ _1"></span>............. <span class="_ _1"></span> </span></div><div class="t m0 xa h3 y6e ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>............. <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h5 y6f ff1 fs0 fc0 sc0 ls0 ws4">VIII <span class="_ _3"></span><span class="ff3 ws1">–</span> pro<span class="_ _1"></span>dução, <span class="_ _3"></span>c<span class="_ _1"></span>omerc<span class="_ _1"></span>ialização <span class="_ _3"></span>ou <span class="_ _2"></span>importação <span class="_ _2"></span>de <span class="_ _3"></span>bens<span class="_ _1"></span> <span class="_ _3"></span>e <span class="_ _2"></span>serviços <span class="_ _2"></span>prejudiciais <span class="_ _2"></span>à <span class="_ _3"></span>saúde <span class="_ _2"></span>ou <span class="_ _3"></span>ao </div><div class="t m0 xa h3 y70 ff1 fs0 fc0 sc0 ls0 ws4">meio am<span class="_ _1"></span>biente, nos termos da lei.<span class="_ _1"></span> </div><div class="t m0 xa h3 y71 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _1"></span>1º <span class="_ _3"></span>É <span class="_ _3"></span>facultado <span class="_ _3"></span>ao <span class="_ _3"></span>Poder <span class="_ _3"></span>Exe<span class="_ _1"></span>cutivo, <span class="_ _3"></span>atendidas <span class="_ _3"></span>as <span class="_ _3"></span>condições <span class="_ _3"></span>e <span class="_ _3"></span>os <span class="_ _3"></span>limites <span class="_ _3"></span>estabe<span class="_ _1"></span>lecidos <span class="_ _1"></span>em<span class="_ _1"></span> <span class="_ _3"></span>lei, </div><div class="t m0 xa h3 y72 ff1 fs0 fc0 sc0 ls0 ws4">alterar as alíquotas d<span class="_ _1"></span>os impostos enum<span class="_ _1"></span>erados nos incisos I, II, IV, <span class="_ _1"></span>V e VIII. <span class="_ _1"></span> </div><div class="t m0 xa h3 y73 ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>.............. <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h3 y74 ff1 fs0 fc0 sc0 ls0 ws4">§ 3º ....................................<span class="_ _1"></span>..................................... <span class="_ _3"></span> </div><div class="t m0 xa h3 y75 ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>.............. <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h5 y76 ff1 fs0 fc0 sc0 ls3 ws4">V <span class="ff3 ls0 ws1">–</span><span class="ls0"> não incidirá<span class="_ _1"></span> sobre produtos trib<span class="_ _1"></span>utados pelo im<span class="_ _1"></span>posto previsto no inciso<span class="_ _1"></span> VIII. <span class="_ _1"></span> </span></div><div class="t m0 xa h3 y77 ff1 fs0 fc0 sc0 ls1 ws0">............<span class="ls0 ws4">.................<span class="_ _1"></span>.....................................<span class="_ _1"></span>.............. <span class="_ _1"></span> </span></div><div class="t m0 xa h3 y78 ff1 fs0 fc0 sc0 ls0 ws4">§ 6º O imposto pre<span class="_ _1"></span>visto no inciso VIII: <span class="_ _1"></span> </div><div class="t m0 x1 h5 y79 ff1 fs0 fc0 sc0 ls0 ws4">I <span class="ff3 ws1">–</span> não incidirá sobre as ex<span class="_ _1"></span>portações;<span class="_ _1"></span> </div><div class="t m0 x1 h5 y7a ff1 fs0 fc0 sc0 ls1 ws0">II<span class="ls0 ws4"> <span class="ff3 ws1">–</span> integrará a base <span class="_ _1"></span>de cálculo dos trib<span class="_ _1"></span>utos previstos <span class="_ _1"></span>nos arts. 155, II, 15<span class="_ _1"></span>6, III, 156<span class="_ _3"></span>-A e 195, V; e </span></div><div class="t m0 x1 h5 y7b ff1 fs0 fc0 sc0 ls1 ws4">III <span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="ff3">poderá ter o m<span class="_ _1"></span>esm<span class="_ _1"></span>o fato gerador e base de cálcul<span class="_ _1"></span>o de outros tributos.”<span class="_ _1"></span> (NR)<span class="_ _1"></span></span> </span></div><div class="t m0 x1 h3 y7c ff1 fs0 fc4 sc0 ls0 ws4"> </div><div class="t m0 x10 ha y7d ff2 fs0 fc0 sc0 ls0 ws4">SEÇÃO IV<span class="ff8 fs7"> </span></div><div class="t m0 x11 ha y7e ff2 fs0 fc0 sc0 ls0 ws4">DOS IMPOST<span class="_ _1"></span>OS DOS EST<span class="_ _1"></span>ADOS E DO DIST<span class="_ _1"></span>RITO FEDE<span class="_ _1"></span>RAL<span class="ff8 fs7"> </span></div><div class="t m0 x12 h3 y7f ff1 fs0 fc4 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y80 ff3 fs0 fc0 sc0 ls0 ws4">“Art. 155. ............................<span class="_ _1"></span>................................. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y81 ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>........... <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h3 y19 ff1 fs0 fc0 sc0 ls0 ws4">§ 1º ....................................<span class="_ _1"></span>.................................. <span class="_ _1"></span> </div><div class="t m0 xa h3 y82 ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>..........<span class="_ _1"></span><span class="ls0 ws4"> </span></div><div class="t m0 xa h5 y83 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="_ _3"></span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _3"></span>relativam<span class="_ _1"></span>ente <span class="_ _3"></span>a <span class="_ _3"></span>bens <span class="_ _2"></span>móveis, <span class="_ _3"></span>títulos <span class="_ _3"></span>e <span class="_ _3"></span>crédit<span class="_ _1"></span>os, <span class="_ _3"></span>com<span class="_ _1"></span>pete <span class="_ _1"></span>ao <span class="_ _2"></span>Estado <span class="_ _3"></span>onde <span class="_ _3"></span>era <span class="_ _3"></span>dom<span class="_ _1"></span>iciliado <span class="_ _3"></span>o </span></div><div class="t m0 xa h3 y84 ff1 fs0 fc0 sc0 ls0 ws4">de cujus, ou tiver dom<span class="_ _1"></span>icílio o doador, ou <span class="_ _1"></span>ao Distrito Federal;<span class="_ _3"></span> </div><div class="t m0 xa h3 y85 ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>........... <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h5 y86 ff1 fs0 fc0 sc0 ls0 ws4">VI <span class="ff3 ws1">–</span> será progres<span class="_ _1"></span>sivo em razão do valor da <span class="_ _1"></span>transm<span class="_ _1"></span>issão ou da doação; e<span class="_ _3"></span> </div><div class="t m0 xa h3 y87 ff1 fs0 fc0 sc0 ls0 ws4">VII <span class="_ _1"></span>- <span class="_ _3"></span>não <span class="_ _3"></span>incidirá <span class="_ _3"></span>sobre <span class="_ _3"></span>as <span class="_ _3"></span>transm<span class="_ _1"></span>issões <span class="_ _1"></span>e <span class="_ _3"></span>doações<span class="_ _1"></span> <span class="_ _1"></span>par<span class="_ _1"></span>a <span class="_ _1"></span>as <span class="_ _3"></span>instituições <span class="_ _3"></span>sem<span class="_ _1"></span> <span class="_ _1"></span>fins <span class="_ _3"></span>lucrativos <span class="_ _3"></span>com </div><div class="t m0 xa h3 y88 ff1 fs0 fc0 sc0 ls0 ws4">finalidade <span class="_ _1"></span>de <span class="_ _1"></span>relevância <span class="_ _1"></span>pública <span class="_ _1"></span>e <span class="_ _1"></span>social, <span class="_ _1"></span>inclusive <span class="_ _1"></span>as <span class="_ _1"></span>organ<span class="_ _1"></span>izações <span class="_ _1"></span>assistenciais <span class="_ _1"></span>e <span class="_ _1"></span>beneficentes<span class="_ _1"></span> </div><div class="t m0 xa h3 y89 ff1 fs0 fc0 sc0 ls0 ws4">de <span class="_ _b"> </span>entidades <span class="_ _b"> </span>religiosas <span class="_ _c"> </span>e <span class="_ _b"> </span>institutos <span class="_ _b"> </span>cien<span class="_ _1"></span>tíficos <span class="_ _b"> </span>e <span class="_ _b"> </span>tecnológicos, <span class="_ _b"> </span>e <span class="_ _c"> </span>por <span class="_ _b"> </span>elas <span class="_ _b"> </span>realizadas <span class="_ _c"> </span>na </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls0 ws4">5 </div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y28 ff1 fs0 fc0 sc0 ls0 ws4">consecução <span class="_ _c"> </span>dos <span class="_ _c"> </span>seus <span class="_ _c"> </span>ob<span class="_ _1"></span>jetivos <span class="_ _c"> </span>sociais, <span class="_ _c"> </span>obser<span class="_ _1"></span>vadas <span class="_ _c"> </span>as <span class="_ _c"> </span>c<span class="_ _1"></span>ondições <span class="_ _c"> </span>estabele<span class="_ _1"></span>cidas <span class="_ _c"> </span>em <span class="_ _c"> </span>lei </div><div class="t m0 xa h3 y47 ff1 fs0 fc0 sc0 ls0 ws4">complementar.<span class="_ _1"></span> </div><div class="t m0 xa h3 y48 ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>..<span class="ls0 ws4">..................<span class="_ _1"></span>. </span></div><div class="t m0 xa h3 y8a ff1 fs0 fc0 sc0 ls0 ws4">§ 3º À exceção<span class="_ _1"></span> dos impos<span class="_ _1"></span>tos de que tratam<span class="_ _1"></span> o inciso II do<span class="_ _1"></span> <span class="ff9">ca<span class="_ _1"></span>put </span>deste arti<span class="_ _1"></span>go e os <span class="_ _1"></span>arts. 153, I, II e </div><div class="t m0 xa h3 y2c ff1 fs0 fc0 sc0 ls0 ws4">VIII, e <span class="_ _1"></span>156-<span class="_ _1"></span>A, nenhum<span class="_ _1"></span> <span class="_ _1"></span>outro <span class="_ _1"></span>imposto <span class="_ _1"></span>poderá <span class="_ _1"></span>incidir <span class="_ _1"></span>sobre operaçõ<span class="_ _1"></span>es <span class="_ _1"></span>relativas <span class="_ _1"></span>a e<span class="_ _1"></span>nergia <span class="_ _1"></span>elétrica, </div><div class="t m0 xa h3 y8b ff1 fs0 fc0 sc0 ls0 ws4">serviços de telecom<span class="_ _1"></span>unicações, derivado<span class="_ _1"></span>s de petró<span class="_ _1"></span>leo, com<span class="_ _1"></span>bustíveis e minerais do País.<span class="_ _1"></span> <span class="_ _1"></span> </div><div class="t m0 xa h3 y8c ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>........... <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h3 y8d ff1 fs0 fc0 sc0 ls0 ws4">§ 6º ....................................<span class="_ _1"></span>..........................................<span class="_ _1"></span>.............<span class="_ _1"></span> </div><div class="t m0 xa h3 y8e ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>.........<span class="ls0 ws4">....<span class="_ _1"></span>......................................<span class="_ _1"></span>.........................<span class="_ _1"></span> </span></div><div class="t m0 xa h5 y8f ff1 fs0 fc0 sc0 ls1 ws4">II <span class="_ _2"></span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _3"></span>pod<span class="_ _1"></span>erá <span class="_ _2"></span>ter <span class="_ _2"></span>alíquotas <span class="_ _2"></span>diferenciadas <span class="_ _2"></span>em <span class="_ _2"></span>função <span class="_ _2"></span>do <span class="_ _2"></span>tipo, <span class="_ _3"></span>do <span class="_ _2"></span>valor, <span class="_ _2"></span>da <span class="_ _2"></span>utilização <span class="_ _2"></span>e <span class="_ _2"></span>do <span class="_ _3"></span>im<span class="_ _1"></span>pacto </span></div><div class="t m0 xa h3 y90 ff1 fs0 fc0 sc0 ls0 ws4">ambiental;<span class="_ _1"></span> </div><div class="t m0 xa h5 y91 ff1 fs0 fc0 sc0 ls1 ws4">III <span class="_"> </span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_"> </span>incidirá <span class="_"> </span>sobre <span class="_"> </span>a <span class="_"> </span>pro<span class="_ _1"></span>priedade <span class="_"> </span>de <span class="_"> </span>veículos <span class="_"> </span>a<span class="_ _1"></span>utom<span class="_ _1"></span>otores <span class="_"> </span>terrestres, <span class="_"> </span>aquáticos <span class="_ _a"> </span>e <span class="_"> </span>aéreos, </span></div><div class="t m0 xa h3 y92 ff1 fs0 fc0 sc0 ls0 ws4">excetuadas: </div><div class="t m0 xa h3 y93 ff1 fs0 fc0 sc0 ls0 ws4">a) aeronaves agríco<span class="_ _1"></span>las e de operador cert<span class="_ _1"></span>ificado para <span class="_ _1"></span>prestar serviços aéreos <span class="_ _1"></span>a terceiros;<span class="_ _3"></span> </div><div class="t m0 xa h3 y94 ff1 fs0 fc0 sc0 ls0 ws4">b) <span class="_ _5"> </span>embarc<span class="_ _1"></span>ações <span class="_ _5"> </span>de <span class="_ _5"> </span>pessoa <span class="_ _5"> </span>jurídica<span class="_ _1"></span> <span class="_ _5"> </span>que <span class="_ _5"> </span>deten<span class="_ _1"></span>ha <span class="_ _5"> </span>outorga <span class="_ _5"> </span>p<span class="_ _1"></span>ara <span class="_ _5"> </span>prestar <span class="_ _5"> </span>s<span class="_ _1"></span>erviços <span class="_ _5"> </span>de <span class="_ _5"> </span>tr<span class="_ _1"></span>ansporte </div><div class="t m0 xa h3 y95 ff1 fs0 fc0 sc0 ls0 ws4">aquaviário <span class="_ _1"></span>ou <span class="_ _3"></span>de <span class="_ _3"></span>pessoa <span class="_ _1"></span>f<span class="_ _1"></span>ísica <span class="_ _1"></span>ou <span class="_ _1"></span>j<span class="_ _1"></span>urídica <span class="_ _3"></span>que <span class="_ _1"></span>pratiq<span class="_ _3"></span>ue <span class="_ _1"></span>p<span class="_ _1"></span>esca <span class="_ _1"></span>industrial<span class="_ _1"></span>, <span class="_ _1"></span>artesan<span class="_ _1"></span>al, <span class="_ _1"></span>científica <span class="_ _3"></span>ou </div><div class="t m0 xa h3 y96 ff1 fs0 fc0 sc0 ls0 ws4">de subsistência;<span class="_ _1"></span> </div><div class="t m0 xa h3 y97 ff1 fs0 fc0 sc0 ls0 ws4">c) plataform<span class="_ _1"></span>as suscetíveis de se locom<span class="_ _1"></span>overem<span class="_ _1"></span> na água por meios própr<span class="_ _1"></span>ios; e<span class="_ _1"></span> </div><div class="t m0 xa h5 y98 ff3 fs0 fc0 sc0 ls0 ws4">d) tratores e máquinas a<span class="_ _1"></span>grícolas.” (NR)<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y99 ff1 fs0 fc4 sc0 ls0 ws4"> </div><div class="t m0 x13 ha y9a ff2 fs0 fc0 sc0 ls0 ws4">SEÇÃO V<span class="ff8 fs7"> </span></div><div class="t m0 x14 ha y9b ff2 fs0 fc0 sc0 ls0 ws4">DOS IMPOST<span class="_ _1"></span>OS DOS MUNICÍPIO<span class="_ _1"></span>S<span class="ff8 fs7"> </span></div><div class="t m0 xa h3 y9c ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y9d ff3 fs0 fc0 sc0 ls0 ws4">“Art. 156. ............................<span class="_ _1"></span>.................................. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y9e ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>.......... <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h3 y9f ff1 fs0 fc0 sc0 ls0 ws4">§ 1º ....................................<span class="_ _1"></span>.................................<span class="_ _1"></span> </div><div class="t m0 xa h3 ya0 ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>......<span class="ls0 ws4">..............<span class="_ _1"></span>.................................. <span class="_ _1"></span> </span></div><div class="t m0 xa h5 ya1 ff1 fs0 fc0 sc0 ls1 ws4">III <span class="_ _3"></span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _2"></span>ter <span class="_ _3"></span>sua <span class="_ _2"></span>base <span class="_ _3"></span>de <span class="_ _2"></span>cálculo <span class="_ _3"></span>atu<span class="_ _1"></span>alizada <span class="_ _2"></span>pelo <span class="_ _3"></span>Poder <span class="_ _2"></span>Executivo, <span class="_ _3"></span>co<span class="_ _1"></span>nforme <span class="_ _2"></span>critérios <span class="_ _3"></span>estabeleci<span class="_ _1"></span>dos </span></div><div class="t m0 xa h3 ya2 ff1 fs0 fc0 sc0 ls0 ws4">em lei m<span class="_ _1"></span>unicipal. </div><div class="t m0 xa h5 ya3 ff3 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>...........” (NR)<span class="_ _3"></span><span class="ff1 ls0"> </span></div><div class="t m0 x1 h3 ya4 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x15 h3 ya5 ff2 fs0 fc0 sc0 ls0 ws4">SEÇÃO V-<span class="_ _1"></span><span class="ls4">A <span class="_ _1"></span></span> </div><div class="t m0 x16 h3 ya6 ff2 fs0 fc0 sc0 ls0 ws4">DO IMPOSTO<span class="_ _1"></span> DOS EST<span class="_ _1"></span>ADOS, DO DISTRIT<span class="_ _1"></span>O FEDERAL E DOS M<span class="_ _1"></span>UNICÍPIOS<span class="_ _1"></span> </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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D4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9ADzs3Vl4VnWC4P83+76QPYQQkhBC2HcIUUQ2q1zoEqxSRsvRnhmfmmmr52qu5mbu5t526unumqqy7VLUtrAUFcVIsVQA2Q1LdkgIkI0shOzr/+L0pDNYVd1PP/+baT6fK95zfue8v+i5+T7nPecHAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAMD/LfLfwN9w7969pqamW7duFRcXFxcXx8bG/rGRPT09wcjv7oqNjQ0Oj4iImNk4ODjY1NR0/fr16enpUCiUnZ29efPm2Ue1tbU1NTWNjIwUFxcXFhbO3tXX19fU1HTz5s3g47x584qLi0Oh0PXr11tbW/+Ff1pcXFwwq/BwfQ4AADys1Xf37t2vv/7666+/3rt3b05Ozp+ovra2ti+++OLIkSPf3ZWenr53796CgoLZ1dff33/ixInf/OY3QfVt2LDhgeq7fv36Rx991N3dvXfv3geqr6urq7Ky8osvvgg+btu2bc+ePeHh4V9++WVlZeW/8E/Lysras2fPggULVB8AAPDwVt/k5OTAwMDdu3ebm5uvXr2ampr63TGpqakZGRn9/f3Xrl07ceJERkZGRkbG7JSampq6fv365cuXc3JyMjIygnScnJwcHBzs6emZmpoKhUK3b9+ura0Njg2OGhsb6+/v7+joaGpqunz5crBrcHCwu7v74sWLJ0+ePGWHnMoAACAASURBVHr0aDAyJydnx44dERERNTU1J06cSE9Pz8jImF2YDxgYGOju7k5JSVm/fn3QnAAAAA9p9WVkZOzYsWPu3Lnt7e379+8fHx//7piNGzfu2LEj+HdcXNymTZt27Ngx+67g2NhYe3v73/zN3zzyyCM7duzIy8sLhUIpKSlbtmxJT08Puquvr+/tt9/esWPHtm3bgqOKioqeffbZxsbG9vb2n/3sZ9u3b9++fXtTU9PXX399+vTpmpqaPzjhmJiYTZs2bd++PT4+/o/9UbW1tV9//XV3d7drFAAAeNirLzU1dcOGDYsXL/75z3/+xRdfdHZ2fnfM+Pj44sWLp6amIiIi0tLSysvLX3755bi4uImJieA+Xltb289//vMDBw5EREQsW7YsPT09MjIyKSlp06ZNmzZtGh8fHx8fr6ys/O///b/n5ORs3LgxMjIyKioqLy8vOzs7KyvrZz/72f79+5OTk8vLy5ubmz/77LOqqqrIyMj4+Pjg2NmTiY2NXbNmzY9//OOkpKTx8fFgAv/0vyQyMioq6tixY01NTaoPAABQfaG7d++eO3fu0qVLY2Nj+/bt+4O/h4yKigp+bFlYWLh48eL169dHR0fX1NScPXs2qMSpqanY2NjXXnstKirq0KFDdXV169evLykpCQ7/9ttvz50719nZuXv37t7e3r/6q79at27dunXrurq6zp49e+bMmStXrjzwjRkZGevWrVu8ePG5c+fOnj37B2ceTKCjo2P2xpUrV65bt86lCQAAqL5/qr7KysqPPvpo3759+/btm3nobrbPP/98//794eHh+/bte/LJJxMSEqKjo69du7Z///6rV6+GQqHMzMx9+/a9+uqrn3322bvvvjt37tz09PSZ6quurn777bdzc3P/23/7b/v37/+Hf/iH//gf/+OiRYuCt7kcPXp0cHDwgW/MzMzcuXPnU0899b//9/8OvuIPVt977713+fLl2Rv37du3YMEClyYAAKD6/lFCQsKiRYseeeSRZcuWzZs3b2BgoL6+/oHfRvb09BQXF4eFhXV3d58+fbqkpKSkpCQ7O3vNmjVpaWmhUCgtLW3JkiVz586Niorq6+vr7+//+uuv7927Fxze3t6+ePHixMTEq1evxsfHP/roo5OTk8GA7OzstWvXNjQ0tLa21tbWHjx4sL6+vqura3h4uK6uLjU1tbm5eWxs7A/OfGRkpLu7u729ffbG/v7+iYkJlyYAAKD6/lFGRsb27dtXrlyZm5ubkJBw4cKFDz/88IEbaKtWrdq6dev09HRVVdXRo0efe+65goKCJUuWzJkzZ2BgIBQKRUdHz507d+almq2trQcPHjx58mTwsby8fPfu3d3d3Z988klFRcXrr79eVVV14MCBnJycioqKjRs3fvjhhzdu3Dh//vydO3fu37/f1tY2OTlZWVl58eLFtra24eFhlxoAAKD6/pXCwsKioqJiY2OjoqLCwsKmpqbGxsa6u7s7Ozt7enqCMUlJSevXr5+ammpsbDxz5kx+fn5hYWFBQcGiRYsmJyc7OzsHBwcjIyPDwsKC8VNTU+Pj4zO1NjU1FR0dHRkZOTY2Fh4eHhsbGxYWNjo6OjExERkZmZKSUlhYuHr16pkDp6amgn8EY1xnAACA6vvXC1ZpP3369M6dO3ft2lVSUvLcc8/Nnz//8OHDMzfr6urqPvjgg6mpqfr6+uHh4dOnT/f19W3btm3Xrl3Dw8NfffVVY2NjcHgwPj8/f+fOnWvWrAk+tra2fvLJJ3Fxcbt3725tbX3zzTfz8/P37NkzODh47ty50dHR/Pz8//pf/2sw+MyZM1999dXIyMiOHTvWr19/+PDhr776yqUGAACovn+lvr6+U6dOvfvuu4mJiStWrMjOzt60aVNcXFxNTU1YWFh0dHRMTExvb+9MAcbExNTU1Fy6dCksLGzRokUDAwNfffXV2bNn58yZs3bt2qGhocnJyXnz5m3btm337t3BIX/7t3974MCBwsLCv/iLv/ibv/mbgwcP/uQnP/n+979/9erV48eP37lzZ9myZbt3746JiYmJiYmPj6+urr5//35FRcXevXv7+/u//fbb+Pj4767JHhUVlZiY+MCy8nFxcbOXjwcAAHjYqy8wMTFx7ty5yMjIxMTEUCjU1tZWU1MTHR29cePGDRs2zF4PfXBw8Jtvvjlz5kzwCs3R0dHGxsbBwcGqqqrJyclvv/22p6dn3rx5s0++cuXKl19+OS0tLTU1devWrQkJCRs3bkxOTi4qKtqzZ8/169e7urr+1//6X8F3zT4wOjp6w4YNU1NTRUVFubm5bW1ts/eWlZXt27dv69atszeuWbMmIyOjq6vL1QkAAKi+fzI+Pn7u3LkrV64EN8omJyeHh4djY2M3bNjw2muvBS/qDHR1dU1NTV26dKmmpubGjRvT09MjIyPj4+MnT568cOHC6OjoyMjIAydfuXLlokWLIiIiEhIStm7dumnTptjY2NjY2ISEhLlz5167du3tt9/++OOPJyYmlixZ8kD1rV+/fvny5cGTh9+tvgULFkxOTs7eGBMTExsb69IEAABU34NGRkYeCLb4+Pj4+Pi0tLT+/v7a2tqwsLDFixenpaXFx8cHr2MZHR3NzMxcuXJlRkZGXV1dbW1tUVFRaWlpRUVFXl7ezHmCxguFQv39/XV1dXV1dbO/5fbt27W1tT09PUNDQzNrxPf09Jw6dSoqKir4uGDBgtLS0uDfo6Oj1dXVH3zwQUJCwh/7W2pqalpbW12gAACA6vsXqa2tff/998PDw59//vngZZsz8vLyvv/97y9fvvyDDz5obGxcunTpCy+8sGrVquzs7O+ep6+v7+jRo//wD/8we+Pw8HBHR8cDI4O14y9duhR83LVrV0pKykydnj59urm5+btP+s24f/9+e3t7UlKSaxQAAHh4q6+np6etra2hoSExMXHTpk2zdw0ODra1tc2smhAWFhYeHh4eHj6zNsOMpKSkkpKSDRs2tLS0tLS0FBYWBm9/6e3tnRmTk5OTk5MzMjJy6dKljo6O8PDw9vb29vb2+Pj4nJycYMWImcHBgu/j4+OhUGhycrKtra29vb24uHhgYCA5OXnhwoXr16//Z/+01NTU1NTUrKys3Nzc784ZAADgoai+pqamL774orW1taio6C//8i9n77px48ahQ4euXLkSfFy8ePHzzz8fFhY28zPLByQmJlZUVGRmZjY1NR06dOj+/fuz9+7atet73/teR0fHJ598UlRU9NOf/vSLL7744osv5s+f/73vfS81NfWLL76YeUfowoULn3vuucceeywUCg0PDwcjZ+rxiSee+GNz+K74+PhFixZ5pScAAPCQVt+tW7eOHDnS3d29YcOGffv2zd51/vz52tra6urqwcHBu3fvzpkzZ+aHnXfv3h0cHJyamoqNjY2Li0tISBgZGRkaGiopKVm5cuXPf/7zX//61w0NDXFxcTExMcEhWVlZS5cubWpqOnLkSHFx8bZt29ra2i5fvlxcXLxhw4a0tLTLly9PT08PDQ3dvXt3wYIFW7ZsiY6ODoVC9+/f7+vru3z5cnR09MDAwOTkZHFxcXFxcXDaYAIzz/7NNjY2Njw8PD4+Hh8fr/oAAICHtPr+WaOjo2fOnJmeno6Li5vZODg4ePbs2fHx8aVLl5aXl2dnZ9fX19++fbu8vLy8vDwYk5+fX15evnjx4uDjxMTEwYMHGxsb+/r6jh07Njg4GBERsWfPnunp6fPnz3d0dFy5cmViYuL8+fPh4eGbNm0qLy9fsGBB6P+8wzPIv+PHjx87dmz29FatWlVeXj77tTGzg/bUqVN37twpLy/ftGlTZGSkixUAAFB9f6D6vvnmm4sXL85+NG56enpsbGxsbCxYLm94ePgXv/jFxYsXZwotqL6nn376ySefDD7+6le/+uUvf9nQ0DAyMnL06NHTp0//+Z//+Z//+Z/X1tb+8pe/PH78+NjY2OTk5Pnz5y9fvtzT0zN//vyZ6tuwYcOqVas++uijX/7ylxcuXJg9vRdeeKG4uPiPVd9nn3128eLFmJiYB9YABAAAeFiqL3isbmBgoKSkZHx8vKam5tq1a8PDw6FQqLm5ubGxMTo6uqysbMmSJTO/1ZztkUceyc/Pb2lpmZiY6OzsPHnyZHx8/KlTp/r6+nJzc4PVHa5du1ZTU3P//v2Kioo1a9bMHBsfH3/ixInBwcHS0tLgbZ+Tk5PXrl0LJjA5Odnd3X3t2rWWlpZgAlFRUaOjozExMWVlZfPmzQtOe+XKld/+9rcz7/kMlJSULFmyJFhvcHBwcGxszGUKAAA8pNVXXFycnJw8OTmZmZk5MTFx9uzZ/fv3d3d3h0KhoaGhrq6u6OjojRs37tu3b2bVhNnS0tIyMzNbWlpCodDAwEBVVVV9fX1PT09whlAo1N/ff+LEiXfffffxxx9/5plncnJygu1TU1OVlZUHDhzIy8vbuXNnsDL76Ojo/v37b968GYzp6uqqrKysrKz8d//u3xUWFgYbs7KynnjiiYqKiv379zc1NdXW1nZ3d8fHx8+e1Q9+8IOsrCyXJgAAoPr+cXmDgYGBO3fuXLx48c6dO9HR0SMjI3fu3Onv7w8G5OTkLF++PD09Pai427dvd3V1BYfHx8dPTU2lpKSUlZV1dnYGG4eHh2eW0QsLC4uJiUlOTp43b96yZcvy8/OHhobu3LnT2tra2tp65cqVoaGhFStW5OfnB9U3Ojo6NTUVHBseHh4bG5uUlBQdHR0WFpaZmblq1aq+vr6kpKT79++Pjo6GQqGoqKiEhITExMTZf1RsbOyfWMcPAADgIaq+QHd3d2Vl5bFjxxYtWrRv376LFy9+/vnnQfU9oK2t7Ysvvqiqqgo+bt269cknn5w7d+6TTz65cuXKYGNlZeVnn30W/DslJWXLli1z584tKipKTU0N/Z9V2g8dOtTY2Njf33/jxo3f/va3wZoNk5OTjY2Ng4ODwbFZWVnBbcDi4uK4uLhFixb96Ec/qq+vr6+vr6ysbGxsHB0dXbNmzVNPPVVUVDR7koWFhenp6TP3DAEAAB7e6hseHh4YGGhoaDhx4sSnn376l3/5lzt27IiJiTlz5sz169cTEhJyc3OTkpLCwsKGhoYGBgbq6uqOHj366aefBnfY0tPTlyxZUlpaOn/+/Pnz5wfnbGpqiouLGxkZ6e7u7uvry8jIyMjICIVC/f39o6Ojw8PDN27cOH369MDAwOjoaG9v77Vr15qammamlJaWlpaWFh0dHR8fX1xcnJubG3RpsB5gamrqlStXzp49Ozg4ODExUVBQsH379rVr1wbRODAwMDg4GCwm4dIEAABUX6ipqamqqur06dNXr159YFdmZuYjjzyyefPmtWvXxsXF1dTUVFVVffPNN/X19XFxceXl5RUVFaFQqLKy8ssvv5x94KVLl3p6esbGxg4ePFhbWzt716JFi5599tmtW7cmJSVVVVVVVVXl5ORUVFQsXLhw9rDS0tK8vLyurq6qqqrz588HG1euXFlRUZGdnf3EE0+kpaUFh88+anBw8OTJk1VVVatWrQrmBgAAoPqaDhw4cPTo0cnJyQfe0hn8wPKll16KiIiIjIysra19//33z549OzExkZaWtmnTpp/85CcHDx7867/+6ytXrsw+cGJiYnJysre3986dOw88X7dz585XX31169atmzdvDg8Pr66uLiwsfPbZZx9//PHZw4JvrK6urqys/Pu///tg4w9/+MOioqINGzbs2rVr9erVExMT586d+271/exnP/vRj35UWlrq0gQAAP5/EfE//sf/+H939sPDw+Hh4fHx8RMTE/39/Rs3bty4cWNkZGR0dHTw+paGhoZLly5duHChra0tNTU1IyNjfHz83r17cXFxg4ODp0+fDpbXm5iYiI6OXr58+fbt2+Pj4+/duzdnzpyNGzdu2bJl5cqVK1eujIyM7O7uzsvL+/GPfxxE3cjISFJSUnp6+vDwcF1dXXV19dWrV6enpzMzM+Pi4sLCwsbGxoLCDM6QlZXV09Nz5cqVS5cuBas7FBUVZWVl3b17t7OzMyoqKjk5eWRkJDExcdOmTcFSE+Hh4fPnz9+0aVNRUVF4eLiLFQAA+Ff4f37lhtTU1MLCwnfeeae1tTXYWFJSkpaWdvXq1c8///ydd94JNj766KPf//73161bNzY21tzcfPr06fr6+v7+/p6enmBAQkJCRUXFiy++ePDgwdu3b2dmZj7zzDMzN/HefffdW7duzXxvWFjYqlWr5s+ff+rUqUOHDl2+fDkUCsXExLz00ksLFiwInsrLzMzcuXPnzLLvv//97w8dOtTQ0BAKhRITE7///e+/8sor58+f//zzzy9cuBATEzN//vyKiorFixenpKSkp6fPmTPn6aefHh4eTk9Pl3wAAMBDWn3JycnJycnT09M3btwYHByMiIj45ptviouL8/Pz586dOzg4WF9fn5+fn5+fX1BQUFpa2tvbm5KSMjk52dnZ2dnZmZubu2LFiomJidbW1qmpqfv373d0dCQmJq5bty4xMTEiIqKtrW3mizZs2JCamnry5Mn8/Px58+YF6wEODQ0lJCQkJSW1trb29PR0dHRMTEx0dHS0trZOTk7m5+cvXbo0OEN1dXWwPZhbUVHRkiVL7t27N2/evJiYmNjY2JkJ3LlzJxQKzZkzJz8/f+YdMwAAAA9j9QXS09O3b9++YMGCq1ev7t+/f82aNc8880ywKyYmZsOGDU8//XRZWVl2dnZvb+/sA8vKyp555pnh4eGDBw9euHChqqqqra2trKzsySefHBoaunr16qFDh4KRS5Ys2b17d39//9tvv/3000/PnTv34sWLn376aUxMzLp161avXn3w4MHjx48HgxsbGz/99NPh4eFg5OxvDN7msnPnzqKiopiYmLKysn379kVERBQWFgbP9R08eDBYym/58uVPP/205doBAADVF4qLiwvumNXW1jY2NsbFxZWVlQU30AoLC0tLS5cvXz537tz4+PhgfHh4eHCTcM2aNTt37hwYGLh582ZbW9vw8PDVq1eXL19eXl7e2dl5/vz54KeboVCouLh4wYIFTU1NX375ZW5ubllZWX19/eXLl5ctW7Z8+fKsrKw7d+60tLTMmTMnuENYVVV1//79mTUAQ6FQsIxESkrK4sWLFy9eHAqFbt++HTzFF7yHpq2traam5vPPPx8aGgqFQp2dnfPnz583b14w1bCwMBcrAADwkFbf3bt3jx8/fubMmaSkpBdeeGF0dPTkyZPT09P5+fmLFi0aGBh4++23V69e/eijj85UYnl5+aOPPrpmzZrMzMyUlJQnn3xy0aJFwd5ly5alpaXFxMQ888wzM7/PvH///ieffNLY2Bis0t7X15eUlLRnz57S0tL8/PyEhIRt27bl5OSsXr06MTHxD04yWKW9ubm5paXljTfeCDauW7duy5Yt+fn53x1/+/btTz/9tL29fcuWLY8++mhkZKSLFQAAeHir7+uvv37vvfdef/31ffv2VVVVvfnmm8PDwz/96U+feuqpN9988+233+7s7Jzpuri4uGDlhpSUlOAe2ty5c6enp4O9YWFhYWFh6enp+fn5Mxt/9rOfvfPOOw0NDdPT08eOHfv973//+uuvv/zyy0VFRcEZtm3b9vjjjwfH/sFJlpaWlpSUnD179s0339y/f3+w8aWXXlq8ePEfrL5bt27dvn378uXLwfLurlQAAOBhrL6mpqbq6uqzZ89evXp1amoqFApFRESEhYVNT09PT0+HhYXFx8dv2LBhaGgoMjLy2LFj7e3t9fX1YWFh4eHhERERdXV133777d27d//ZLzpx4kRvb28QgdPT05OTk5cuXXrnnXeC9SH+8T9lZOSKFStWrFgRfOzq6vr6668HBwdnn2d4eHj+/Pn/+T//5+BjcnLy7373u+bm5hUrVszcJCwrK1uxYsXIyEh1dfXExMRMeQIAADyM1XfgwIHjx4/39fX9wQExMTEbN24sLS2trKz85JNPLl++3NvbGxcXF+y9du3a/v37a2pq/tkv6uvrm/0V09PTly5dam5ujoqKmv1dwd2/4OPdu3crKyvPnDkz+zwlJSW7d++eWRDi66+//uSTT1JSUuLi4lavXh1sXLp06Ysvvtjb2zs4OFhXV+caBQAAHt7qS0xMnDt3bn5+/tTU1MzKezk5ORs3buzq6rp79+7hw4eDjUNDQ5mZmXl5eRMTE0NDQ/X19V999VVzc3NycvKcOXNaWlr6+voKCgoKCgoiIiJmzj88PBw8iRd8zMjIKCsra2lpuXnzZkpKSkFBwf3791taWkZGRhYsWFBQUHDv3r0TJ05cunSpp6cnOjo6MzMzJyenpaWlubl5fHw8OEljY+PMegxNTU0NDQ05OTkDAwMzXxqcef78+c3Nzbm5uQsWLPAqFwAA4CGtvqKioj179hQUFHz88ce///3vg40lJSU//OEP6+rqLl269NVXXwUbS0tLH3vssRUrVnz88cenTp06ffp0W1vb8uXLd+7cGWysqampqKj4sz/7s+jo6Jnzt7e3f/LJJzdv3gx+ZllQUPDyyy9//PHHra2tq1ev3r17d3Nz88cff9zb2/v444/v2rXr0qVL77//flNT0507d4JV2isqKj7++OPOzs579+6FQqHOzs7Dhw9fuXIlOP/t27e7urpycnK++6fNmzfv6aefvnfv3oIFC2aHKAAAwENUfTk5OTk5OSkpKbdu3bpz5054eHhLS8v8+fNXrlyZmJh45cqVpqamYOTSpUvXrFkzNDR09uzZ8fHxhoaGhoaGpKSkLVu2REREJCQkREZGpqWlFRYWZmdnp6amBqsptLa2BgsqBA8Nrly5cvv27bdv366vr1+4cOHChQsjIyNLSkoGBwcrKip27Nhx7dq1U6dOBcusFxQUBFVZU1MTHR2dmJg4Z86c2NjY4eHhmVmFQqHs7OyMjIzgnmF4eHhRUVFsbGxbW1tsbGxiYmJqaurMK2cAAAAeuuoLZGRk7NixIycnp7e3d//+/StWrNi6dWtWVtauXbsKCgqCMYsWLcrJybl+/frsA2tqavbv3z8+Pt7Y2DgwMHDy5MmBgYEtW7Y8/vjjubm5oVAoJSXl0UcfTUlJCe71zZ8/PzU1devWrWlpab29vQcOHAhWac/Pz1+2bNmfnuSiRYu2bt1aWFj43V1DQ0ONjY3V1dVpaWn/6T/9p/7+/sOHDwdrtc+ZM+exxx7bunWrlRsAAICHt/rS09O3bt26bt26N99888MPP2xvby8tLS0uLt65c+fOnTtnj7x+/XrwAs/gY319fX19/cze06dPnzp1amJiYtmyZdnZ2WFhYUlJSRUVFZs3b55ZkmFqauqRRx4pLy9/880333rrreXLl//0pz/dvn379PT00NDQ1NRU0Ifh4eHBq0QnJyenp6fDw8NLS0ufe+65TZs2Be8XDb4xOG1VVdVf/dVf/f73v/+Lv/iLV1555b333nv//fevXLkSFhYWdOaWLVtcqQAAwL9O2L+BhQFqamreeuutjz/+eM+ePXv27Jk/f35ycnJsbOx3R46MjPT39z+wmkKgo6Pjrbfe+tWvfhUdHZ2cnLx169ZXXnll8eLFwcaXXnrplVdeuXnz5quvvhrUWvBdxcXFycnJra2tb7311rvvvtvf39/f379z585XXnklLS3tN7/5zfHjx/fu3btnz568vLzk5OTa2tpgqsGXPvvss6+++mpJSUl/f//NmzcPHDhw4MCBu3fv9vf3r1mz5tVXX33yySeTk5OTk5P9yBMAAPjX+X/7Xl9bW9v169fPnz9/4cKF1tbW6enpvLy8rKys745sbW29ceNGWFhYYWHhzM8sb968ef369cjIyKKiovz8/JSUlPDw8LS0tKKioqSkpNra2ubm5rNnzzY3N/f09ExMTASv9Ayqr76+/urVqxEREcGTeHl5eTMr9W3evHnp0qXj4+Ojo6PNzc11dXWXL19ubW0NhUKdnZ1hYWHLly+fmdiZM2fu3btXWFiYl5c3PT3d2to6NDQUCoUGBwebm5tra2sLCwuTkpJUHwAA8DBWX1NT00cffVRVVRU01Z9QV1f30UcfhYeHP/vss/PmzQs2Xrt27aOPPoqPj3/22WeLi4uDjcuWLduzZ8/09PS5c+eCWvvu7dBgvb7u7u7HH3/82WefLS0t3bZtW2lpabA3KysrLy8v6MOxsbGzZ8+2t7cHrwbNyclZv379U089FYy8cuXKkSNHqqurg5PM/opbt2599tlnzc3Nzz77bEFBwcyvUgEAAB6i6hsZGenp6bl//35qampubm5WVlZkZOS9e/e6u7uHh4dnj2xoaGhtbQ0PD29oaMjOzg42njt37tixYwkJCcECehEREYsXL163bt1jjz3W3Nz8ySefnD17Ni0tbcmSJdHR0S0tLd3d3QsXLuzp6enp6RkcHOzq6rp582Z9fX3wa9K5c+empaWlp6cPDQ319PQ0NTX19vZOTk42NzcHBRgk5bJly+bNmxeMvHPnTm1tbVxcXEVFxdKlS7OyssrKyoKZB/f6+vr61q5d+2/gV7gAAIDq+9coLi7es2fPpk2bQqFQZGTksmXL4uPja2pqjhw5Mnt1hFAoNGfOnK1bt4ZCoRs3bly4cCHYWFdXd/fu3Xv37n3++eeNjY1ZWVmvvfba0qVL09LSgk5LTk7esmXLtm3burq6Dh48GBMT8/LLLx85cuTYsWOrV6/etm1bRETE+fPnjx49Gkxg27Zt27Ztu379+pEjR06fPl1TU/PAhDs6Og4fPtzR0RGMnL0rPj5+8+bNycnJExMTwdyOHDkys/Q8AADAw1h9sx/SC16YOTEx0dDQ8Pnnn3/zzTezR77wwgt79+6dmJh444033nvvvWBjREREsAD6kSNHrl69+l/+y3954YUXFyCrJAAAFKtJREFUght3Y2Njk5OTCQkJ69at+/GPf/yLX/zivffeKyws/J//83/evn372LFjZWVlzz77bFCYR48enZycjIqKSkxM3LRpU0tLy5dffllVVRUKhR54qcz9+/dPnTpVW1ubkZHxyCOPBBunpqbGxsbCw8NXrFixYsWKyMjIiIiIEydO3Lp16+LFi5ZoBwAAHt7qm218fDx4rUtPT8/mzZs3btw4e++qVatycnJu3bo1e2NZWdnatWvHxsbOnz/f1tZ28uTJsLCwYGW8xsbGGzdu3L9//8SJE1NTU6Ojo7t37w4PD3/77berq6tDodClS5f+7u/+LsjCefPmnT9/vq6uLjjtwoUL9+7du3bt2j821bi4uA0bNgQLwYdCoTt37hw6dOj27dvBxxUrVqxdu3bevHlPP/30qlWr1qxZ46E+AABA9YUmJibOnTv3y1/+cvny5c8///yqVaseCK3ExMTvVt++ffsGBgbu3bvX2NhYVVV16dKl4G2Zo6Ojg4OD4+Pjx48fv3Dhwg9/+MPnn3/+1q1br7/++uDg4PT09MWLFxsaGrZu3fr888+npKSMjo7OVF9JSUlubu7Y2Ngfm2p4eHhCQsLMbcC2trZDhw4FPxMNhUL79u0rKCgoLi5+6qmnxsfHExIS3O4DAAAe6urr6+trampqaGjo7e1dunRpenr6zZs3g3eiREdHFxcXL1y4sL29/dKlS6dPn25tbY2Ojl64cOHChQu3bNlSUlJy69atuLi4qampYLW9BQsWlJSUJCcnh0KhwcHBxsbGxsbGurq6c+fOhUKhVatWNTY2Xr9+PTc3d+HChatWrSouLp4zZ84jjzwyOTm5bNmy2NjY7u7uxsbGiYmJhQsXLliwYPZUe3p6Ghsb29vbgwnMnz9/27ZtSUlJjY2Nd+/eDTaGh4efPHmyq6tr4cKFeXl5rlEAAOBhr77u7u7KysrDhw+Xl5fv27evubm5qqrq5s2boVAoMTHxueeemzdvXl1d3YcffnjmzJk7d+7ExcWVl5fv3bu3qKgoKyvrgRuAy5Yte+6554LHBdva2j788MOmpqZvv/327t27K1asePnll3/zm9/cuHFj1apVzz333NKlS/Py8qKjo7dt27Zs2bK5c+cmJiZevnz5ww8/HB4e3rt37wPV19HR8eWXX37zzTd79+7Nz88vKytLTk4uKCj4zW9+Mzw8vHnz5r179169evXLL7+8fPny3r17VR8AAPBQV19fX19XV9fFixdPnz598uTJgoKC6OjoqKio0dHR+/fvh0KhycnJlpaW6urqs2fPVlVVNTc3Z2ZmLlu2bOPGjY8++ujo6OitW7fu3LmTmpo684vQoqKi9PT0pKSkUCg0OjpaWFi4atWq6enpiYmJ2NjYRx55pLW1tbm5ubCwMC0tbXx8fGZVhqSkpNjY2LCwsLt371ZXV9+/f3/mfS0zJicnR0ZG7t+/PzY2Nj09nZ2dnZ2dPTQ0dPz48bCwsJiYmKSkpL6+vkuXLt24caOgoCA9PT0zMzMjI8OjfQAAwMNYfU1NTZWVladOnbp27dr4+Pi5c+eGhoby8/MrKiqefPLJUCg0Pj5+586dt99+u66urrOzMycnZ+fOnY899liwBN/FixcrKyvv3bu3aNGiioqK4JzBU3ZDQ0OhUCg2Nnbu3Lmvv/568LBfXl5eamrqY489lpWVdfv27QMHDoyMjMxMJioqaseOHTt37vwTE87Ozt61a9fSpUvLyspm3uYSGBoaOnnyZF9f3/Xr17u7uwcGBj799NPbt28H51R9AADAw1h9d+7cOX78+NGjR8fHxycnJ+vq6m7cuPHMM8888cQT5eXl0dHRAwMDb7zxxoEDB/r7+6Ojo5cuXbp58+annnoqFAqNjIzU1tYePnw4JSVl69atP/jBD4Jz/upXv/rtb39bW1sbCoXmz5//k5/85N//+38/OTk5NjY2NTUVCoWWLl26ePHiX/7yl8eOHWtubg7u2kVFRSUlJc2ZM2fVqlXj4+PR0dGxsbETExP9/f2zJxwTE7N69eo1a9ZER0dHR0ePj4+PjY0Fr40ZHh6+cOHCzFqCoVCovb29sbExNzd3+/btrlQAAOBhrL5glfa8vLwzZ85cvXp13bp169evT05OPnnyZHNz84YNG/Lz84ORixcvXr9+fV5e3o0bN954441g48TExI4dO+bPn79w4cKZcy5btuyll17q7OwMhUKpqamrV68OCwv79ttvz549O7NmerA24J49e+rr68+ePTswMLB+/fo1a9ZERES8//77U1NT5eXloVDo9u3bM981W1xc3Pr169evX9/Q0HDmzJlvvvmmoaHBtQgAAKi+P1B9ubm5xcXFg4OD9fX1a9eu/Q//4T9cvHjxnXfemZycTEpKmqm+0tLS559/Pjw8/Ne//vWhQ4eCjT/4wQ9efPHFFStWxMXFza6+4uLiiYmJUCgUERERFxcXFhZWXV399ttvX79+PRgTHh7+4osvvvjii1evXm1vb+/o6Ni2bduPfvSjd95555133lm5cuWLL76YkJDwzjvv/Pa3v/3utFNTU6emplasWFFTU/Pee++dP38+eOMoAACA6vu/xMTExMTEFBYWPvbYY1FRUeXl5fPmzRsYGCgvLx8bG8vNzY2Kilq2bNmePXtWrlxZXFw8NTW1bt26mZX01qxZU1BQMD4+fvXq1dbW1pmSLC0tHRsbq6+v7+vrW7Ro0aJFi+bNm1deXh682DMQGxt78eLF/v7+lStXxsTErFq1KjMzMzw8vLe3t7Gx8fTp03FxcXV1db29vcEZZlbnC4VCiYmJRUVFkZGRubm5GzZsyMzM/GN/YHp6+uLFiz3UBwAAPKTVF8jIyNi+ffvKlStzc3MTEhJKSkqSkpKmpqZyc3NjY2M3bNgwf/781NTUnJyc6enp733ve+vWrQsOzMzMzMzMrK+v//zzz3/3u98FG//sz/4sIyOju7v74MGDTU1NP/zhD0tKSlauXJmVlTXz7papqakTJ04cOHAgNzf30UcfDb56Zj6NjY0DAwMRERHt7e3R0dHr16//0Y9+NGfOnH/6jx4ZmZOTExsbW1ZWlpqaOjg4+CeyNicnR/UBAAAPafX19PR0dHQEizSEhYW1t7e3t7fP7L1x48aNGzeCf/f29vb29iYmJmZnZy9YsKCjo6OjoyOoqfv379fX158/fz5YR6G9vf3y5cv37t3r6ekZGhpqaWk5e/ZsTk5OWVnZyMjIzZs3s7OzMzIyzpw5c+3atYiIiLy8vEWLFnV0dDQ0NExMTCxZsuTGjRs3b96cmprKzs4uLS3Nz8+PiYnJzMzMyckJhUIdHR3d3d1tbW1tbW3B3CIiIv7YHxgeHh68PhQAAOBhrL6mpqbDhw/X1NT8C8cvXLgwWDjh1KlTX3755fr165944olgV0JCQkVFxa5duzo6Oj7//POYmJilS5du3LixpaXlzTff3LFjxxNPPNHZ2fn3f//3u3bteuClmj09PUeOHDl27FhBQcHzzz9fXV19+PDh4eHhHTt2bN68uaWl5de//vXatWufeOKJ8PDwL7/88uTJk//CCaelpT3xxBPBgS5WAADgoau+W7duVVZWnjhxIjY29oHl7x4wNjY2PDy8fv360tLShQsXfvvttx988MHk5OSGDRuCAbGxsYsWLdq1a9cHH3xw9OjR/Pz8HTt2LF++/I033ti/f39qaurmzZu7urp+97vf5efnr1q1KnhbTExMzPDwcEtLy/Hjxz/44IPXXntt06ZNwRN9g4OD69at27p169/+7d8ePHhwZGRk7dq1ERERJ0+efPfdd2NjY4Ml3f/YhMfHx0dGRnJycubPn/+n1wAEAAD4N1t9gfT09E2bNq1Zs+ZPjKmurj59+vSfGDAwMHDy5MmJiYnq6uqenp6Zl3/OVlBQ8Mwzz/T09Lz55pthYWF79uwJhULnzp3r7Oy8cuXKxMTE+fPnf/GLXyQnJ8+s3PDXf/3X33zzzQOv6IyNjd24ceOmTZtmv+LlATdu3Pjmm2/+xCN/AAAAD0v1BW9z+fGPf/wnxnzwwQczz/j9QYODg1VVVefOnRsbGxsdHf2DYxYsWLB79+633nrr17/+9SuvvPLKK6/U1dW99dZbJ06cGB0dnZycPH/+/JUrV5588slXXnklMTHxV7/61Ycffjg6OvrACWNiYjZu3Pjaa6+lpqb+sfmcOHGiq6vr8uXLrlEAAOBhr76IiIj4+PjExMTa2tqampqZN22GQqGoqKiysrKysrKEhITIyH/8Y2NjY1etWrVv377U1NSqqqrJyckFCxbs2bMnOHxqaioUCrW1tR05cqShoeHatWvT09MzZ5s7d+66devu3bsXHx9/6tSpgYGBkpKS9PT02fNZv359QUHB8PDw5OTk4OBgWVnZ4sWLH3300czMzGCd9/Dw8Li4uNTU1J6enpqampnF3wMLFy4sKytLSkqKjo52gQIAAKrvH01MTJw7d+699967e/fuzMakpKQXXnhhwYIFs0fGxcWVl5cXFxefOHGisrIyNjZ227Zt27dvf++99xoaGoLV/P6/9u7mp4k+AeD4TF+QvklLS+mLCkiLLY0gpYQoJhIkIchBQQ7SA9GLR/8YkzUxGm/GC0qiIPGg0RhFhQAS2qJU1FQRCi1aqBb7tofJdpuu8XGfZJ/Nrt/PiQ6/+XUoc/lmOvOLRCJjY2MqlSoajRaqTxAEvV7f2dnpdrsfPHhw8+ZNu91+/Phxt9tdPL9erzebzeFwWBAEaeWGM2fO1NfXm83mksALhUI3btxYXFws3njq1KmfrOAHAAAAAL9p9eVyudXV1fn5+eLFG/R6/bFjx7LZbPHIfD6fyWRSqVQul1MqlQqFIpvN5vN5aSn2TCZTPLiiosLpdKpUqmAwGI1GCzPk8/mysjKFQpHJZKTb9mQymc1ms1qtW1tb7969m5ubW1tbk95rZ2cnnU5LVxGLxePxxcXFmZmZ4o0tLS0l9wECAAAAANX3b/j27dvk5OTExITZbO7u7s5kMq9fv3727Fl9ff358+cLXwQtFg6Hb9++vb29Lb0URdHhcAwMDCQSienp6bt37wqCUFZW1tvb29vbGw6HJyYmJicnl5aW0un01NTU58+fu7q6ent7OeEAAAAAUH3/cTs7OwsLC6Ojo6dPn/b7/alUanZ2dnZ21uVyHTlyxGAwqNVqpVJZvMu1a9fGxsYKz4MRRfHAgQPd3d2hUOjJkycPHz5MJpP5fN5ut3d2dq6vr798+VJ6EIvJZNrc3Hzx4oXVau3o6OCEAwAAAED1/dXsdvuJEyfq6upSqdTly5fb2to6Ojqqq6uLxzQ1NQ0PD29ubhaqz+fz7d69e//+/f39/Xa7/enTp4XnbTqdzsHBwfb29uIZ3G631Wr9+PEjHzgAAAAAqu+vrj6z2dzU1HTlypWrV69ubW25XK6S6mtubm5sbCx+rItCoVAqlVqtdu/evQ0NDYlEolB9Doejpqam5C4+uVyuVCqpPgAAAABU35/9SxSK5ubmoaGhRCJR2KhWq71e765du4pHlpeXt7a2Dg8Pe71eo9EYjUaDweDs7Oz8/HwikZifnx8ZGfH5fB6Pp6amRtpFqVQqlcpIJHLv3j1BEERR9Hg8Ho8nHo8HAoFwOGyxWM6ePdvW1qZWqyORSCAQSKfTHo+ntrY2EAgEAgGbzebxeEqO2eFwnDx5sqWlpXjj0aNHDQZDLBbj7AQAAABA9f2TUqn0+Xy1tbXFD+GUy+VGo7G8vLx4pFqtPnz4sNPprKioMJlMwWBwfHx8YmIiFotls9lAILC6uhqJRFQqVaH6JO/fv7948aIgCDKZzO/379mzZ3l5eXR09MOHDz09PUNDQyaTSavVTk9Pj4yMfP361e/322y2qamp69evt7e3lyzrJwiC2+2uqqoqeWJnZWWl0WiUFn4AAAAAAKpP2N7eXlxcfPTo0Q9/Ky23EAwGE4mEwWAQBEGhUFgsFovF8unTp4WFhUAgkEqlDAZDMpkURTEej8fjcZ1OV7LKnyAI4XBYKjdp2NTU1NraWjab1Wq1mUwmHo+r1epcLvfly5fl5eWtra3NzU1RFFUqVWVlpU6nUygUOzs7giCk0+m3b98+fvxYp9P96wHHYrGlpaW5ubn19XVOUAAAAABUnxCLxe7fv//mzZufjIlEImtra1L1FUhX+ZLJpNvt9nq94+Pjq6ur0v14kUjkzp0709PTxeNtNtuFCxcEQcjn86FQ6NatW3q93ufzqVSqUCh06dKlvr6+vr6+4l2kVdqNRmNVVZXVapWu4KVSqefPn29sbJQ8KbTYxsbG8vLyD5eRAAAAAIDfpfpUKpXZbK6oqIjFYn94I5xOp6uurlar1cW5GAwGtVqt0+lsbW2NRqMLCwvS5ThBEFZWVlZWVkpm6O/vFwQhm83G4/Hx8XGXy3Xw4EGz2fzq1auZmZnm5uZ0Oi0dlVqt1mg0SqXS5XK5XK5CBFZWVloslmQyOT8//wf/G4XCZrP98HogAAAAAPwW1VdfXz8wMNDW1vaL461Wa0NDQ+FlY2Oj3+8vKytzOBwajaajo0OtVhffFliirq5O+kEUxUOHDp07d85kMu3bt0+j0XR1dVkslpaWFo1G43A4BgcHv3//3tjYWDJDdXV1T0/Pvn37fvGAdTqd1+uVy+WcqQAAAAD+HLF4NYL/OblcLpvN/vqfIIqiXC6XyWTSy2w2K32fUy6Xi6IozfaT3WUymfSVy3w+n8vlcrmcKIoymUwURWkqafJ8Pi/NI5PJSoIt9w+/fsAymUx6C05WAAAAAL9d9QEAAAAAfk7GRwAAAAAAVB8AAAAAgOoDAAAAAFB9AAAAAACqDwAAAABA9QEAAAAAqD4AAAAAoPoAAAAAAFQfAAAAAIDqAwAAAABQfQAAAAAAqg8AAAAAQPUBAAAAAKg+AAAAAKD6AAAAAABUHwAAAACA6gMAAAAAUH0AAAAAAKoPAAAAAED1AQAAAACoPgAAAACg+gAAAAAAVB8AAAAAgOoDAAAAAPy3q0/2txpRFEWRjwQAAAAA/o/8HZeMKMvpguoqAAAAAElFTkSuQmCC" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls0 ws4">6 </div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y28 ff3 fs0 fc0 sc0 ls0 ws4">“Art. <span class="_ _6"> </span>156<span class="ff1">-<span class="_ _1"></span>A. <span class="_ _6"> </span>Lei <span class="_ _9"> </span>complementar <span class="_ _6"> </span>instituirá <span class="_ _9"> </span>imposto <span class="_ _6"> </span>sob<span class="_ _1"></span>re <span class="_ _6"> </span>bens <span class="_ _9"> </span>e <span class="_ _5"> </span>s<span class="_ _1"></span>erviços <span class="_ _9"> </span>de<span class="_ _0"></span> <span class="_ _d"> </span>com<span class="_ _1"></span>petência <span class="_ _6"> </span>dos </span></div><div class="t m0 xa h3 y47 ff1 fs0 fc0 sc0 ls0 ws4">Estados, do Distrito Fed<span class="_ _1"></span>eral e dos Municí<span class="_ _1"></span>pios. <span class="_ _1"></span> </div><div class="t m0 xa h3 ya7 ff1 fs0 fc0 sc0 ls0 ws4">§ 1º O imposto pre<span class="_ _1"></span>visto no <span class="ff9 ws1">c<span class="_ _1"></span>aput</span> atenderá ao segui<span class="_ _1"></span>nte<span class="ls1">: </span> </div><div class="t m0 x1 h5 ya8 ff1 fs0 fc0 sc0 ls0 ws4">I <span class="ff3 ws1">–</span> incidirá <span class="_ _0"></span>sobre <span class="_ _0"></span>operações <span class="_ _0"></span>com <span class="_ _0"></span>bens <span class="_ _0"></span>materiais <span class="_ _0"></span>ou <span class="_ _8"></span>im<span class="_ _1"></span>ateriais, <span class="_ _0"></span>inclusive <span class="_ _0"></span>direitos, <span class="_ _0"></span>ou <span class="_ _0"></span>com <span class="_ _0"></span>serviços; <span class="_ _3"></span> </div><div class="t m0 x1 h5 ya9 ff1 fs0 fc0 sc0 ls1 ws0">II<span class="ls0 ws4"> <span class="ff3 ws1">–</span> incidirá também<span class="_ _1"></span> sobre a <span class="_ _0"></span>im<span class="_ _1"></span>portação de bens materiais ou imateriais, inclusive direitos, ou de </span></div><div class="t m0 x1 h3 yaa ff1 fs0 fc0 sc0 ls0 ws4">serviços <span class="_ _6"> </span>realizada <span class="_ _6"> </span>por <span class="_ _6"> </span>pessoa <span class="_ _6"> </span>física <span class="_ _6"> </span>ou <span class="_ _6"> </span>jurídica, <span class="_ _6"> </span>ain<span class="_ _1"></span>da <span class="_ _6"> </span>que <span class="_ _6"> </span>não <span class="_ _6"> </span>seja <span class="_ _5"> </span>c<span class="_ _1"></span>ontribuinte <span class="_ _6"> </span>habitual <span class="_ _6"> </span>do </div><div class="t m0 x1 h3 yab ff1 fs0 fc0 sc0 ls0 ws4">imposto, qualquer qu<span class="_ _1"></span>e seja a sua fin<span class="_ _1"></span>alidade; <span class="_ _1"></span> </div><div class="t m0 xa h5 yac ff1 fs0 fc0 sc0 ls1 ws0">III<span class="ls0 ws4"> <span class="ff3 ws1">–</span> não <span class="_ _2"></span>inci<span class="_ _1"></span>dirá <span class="_ _2"></span>sobre <span class="_ _5"></span>as <span class="_ _2"></span>exportações, <span class="_ _5"></span>assegurada <span class="_ _2"></span>ao <span class="_ _5"></span>exportador <span class="_ _2"></span>a <span class="_ _2"></span>m<span class="_ _1"></span>anutenção <span class="_ _2"></span>dos <span class="_ _5"></span>créditos </span></div><div class="t m0 x1 h3 yad ff1 fs0 fc0 sc0 ls0 ws4">relativos <span class="_ _6"> </span>às <span class="_ _6"> </span>operações <span class="_ _6"> </span>n<span class="_ _1"></span>as <span class="_ _6"> </span>quais <span class="_ _6"> </span>seja <span class="_ _6"> </span>adq<span class="_ _1"></span>uirente <span class="_ _6"> </span>de <span class="_ _6"> </span>bem<span class="_ _1"></span>, <span class="_ _6"> </span>material <span class="_ _6"> </span>ou <span class="_ _6"> </span>imateria<span class="_ _3"></span>l, <span class="_ _6"> </span>ou <span class="_ _6"> </span>serviço,<span class="_ _1"></span> </div><div class="t m0 x1 h3 yae ff1 fs0 fc0 sc0 ls0 ws4">observado o disposto <span class="_ _1"></span>no § 5º, III;<span class="_ _1"></span> </div><div class="t m0 x1 h5 yaf ff1 fs0 fc0 sc0 ls1 ws0">IV<span class="ls0 ws4"> <span class="ff3 ls5">–</span> terá legislação ú<span class="_ _1"></span>nica aplicável <span class="_ _1"></span>em todo o <span class="_ _1"></span>território naci<span class="_ _1"></span>onal, ressalvado <span class="_ _1"></span>o disposto <span class="_ _1"></span>no inciso </span></div><div class="t m0 x1 h3 yb0 ff1 fs0 fc0 sc0 ls0 ws4">V; </div><div class="t m0 x1 h5 yb1 ff1 fs0 fc0 sc0 ls0 ws4">V <span class="ff3 ws1">–</span> cada ente federati<span class="_ _1"></span>vo fixará sua alíquot<span class="_ _1"></span>a própria por<span class="_ _1"></span> lei específica; <span class="_ _1"></span> </div><div class="t m0 x1 h5 yb2 ff1 fs0 fc0 sc0 ls3 ws5">VI<span class="ls0 ws4"> <span class="ff3 ls5">–</span> <span class="_ _2"></span>a <span class="_ _2"></span>alíquota<span class="_ _1"></span> <span class="_ _2"></span>fixada <span class="_ _2"></span>pelo<span class="_ _1"></span> <span class="_ _2"></span>ente <span class="_ _2"></span>federati<span class="_ _1"></span>vo <span class="_ _2"></span>na <span class="_ _2"></span>form<span class="_ _1"></span>a <span class="_ _2"></span>do <span class="_ _2"></span>inciso <span class="_ _5"></span>V <span class="_ _3"></span>s<span class="_ _1"></span>erá <span class="_ _2"></span>a <span class="_ _2"></span>m<span class="_ _1"></span>esma <span class="_ _2"></span>para <span class="_ _2"></span>todas<span class="_ _1"></span> <span class="_ _2"></span>as </span></div><div class="t m0 x1 h3 yb3 ff1 fs0 fc0 sc0 ls0 ws4">operações com<span class="_ _1"></span> bens ou serviços, ress<span class="_ _1"></span>alvadas as hipó<span class="_ _1"></span>teses previstas nes<span class="_ _1"></span>ta Constituição;<span class="_ _3"></span> </div><div class="t m0 x1 h5 yb4 ff1 fs0 fc0 sc0 ls0 ws4">VII <span class="_ _9"> </span><span class="ff3 ws1">–</span> <span class="_ _9"> </span>será <span class="_ _9"> </span>co<span class="_ _1"></span>brado <span class="_ _9"> </span>pelo <span class="_ _9"> </span>som<span class="_ _1"></span>atório <span class="_ _9"> </span>das <span class="_ _9"> </span>alíquot<span class="_ _1"></span>as <span class="_ _9"> </span>do <span class="_ _9"> </span>Estad<span class="_ _1"></span>o <span class="_ _d"> </span>e<span class="_ _1"></span> <span class="_ _9"> </span>do <span class="_ _9"> </span>Município<span class="_ _1"></span> <span class="_ _d"> </span>d<span class="_ _1"></span>e <span class="_ _9"> </span>destino<span class="_ _3"></span> <span class="_ _9"> </span>da </div><div class="t m0 x1 h3 yb5 ff1 fs0 fc0 sc0 ls0 ws4">operação; </div><div class="t m0 x1 h5 yb6 ff1 fs0 fc0 sc0 ls0 ws4">VIII <span class="_ _1"></span><span class="ff3 ws1">–</span> <span class="_ _1"></span>com<span class="_ _1"></span> <span class="_ _1"></span>vistas <span class="_ _1"></span>a <span class="_ _1"></span>observar <span class="_ _3"></span>o <span class="_ _1"></span>princípio <span class="_ _1"></span>da <span class="_ _1"></span>neutral<span class="_ _1"></span>idade, <span class="_ _1"></span>será <span class="_ _3"></span>não <span class="_ _1"></span>cum<span class="_ _1"></span>ulativo, co<span class="_ _1"></span>m<span class="_ _1"></span>pensando<span class="_ _1"></span>-se </div><div class="t m0 x1 h3 yb7 ff1 fs0 fc0 sc0 ls0 ws4">o <span class="_ _0"></span>im<span class="_ _1"></span>posto <span class="_ _0"></span>devido pelo contribuinte <span class="_ _0"></span>com<span class="_ _1"></span> o <span class="_ _8"></span>m<span class="_ _1"></span>ontante cobrado <span class="_ _0"></span>sobre todas as <span class="_ _0"></span>operações nas quais </div><div class="t m0 x1 h3 yb8 ff1 fs0 fc0 sc0 ls0 ws4">seja <span class="_ _b"> </span>adquirente <span class="_ _b"> </span>d<span class="_ _1"></span>e <span class="_ _b"> </span>bem, <span class="_ _b"> </span>m<span class="_ _1"></span>aterial <span class="_ _b"> </span>ou <span class="_ _b"> </span>im<span class="_ _1"></span>aterial, <span class="_ _b"> </span>inclusi<span class="_ _1"></span>ve <span class="_ _b"> </span>d<span class="_ _1"></span>ireito, <span class="_ _b"> </span>ou <span class="_ _b"> </span>serviço, <span class="_ _c"> </span>excetuadas </div><div class="t m0 x1 h3 y99 ff1 fs0 fc0 sc0 ls0 ws4">exclusivam<span class="_ _1"></span>ente as <span class="_ _1"></span>conside<span class="_ _1"></span>radas <span class="_ _1"></span>de <span class="_ _1"></span>uso o<span class="_ _1"></span>u c<span class="_ _1"></span>onsumo <span class="_ _1"></span>pessoal, <span class="_ _1"></span>nos <span class="_ _1"></span>term<span class="_ _1"></span>os <span class="_ _1"></span>da <span class="_ _1"></span>lei c<span class="_ _1"></span>omplementar, </div><div class="t m0 x1 h3 yb9 ff1 fs0 fc0 sc0 ls0 ws4">e as hipóteses pre<span class="_ _1"></span>vistas nesta Constitu<span class="_ _1"></span>ição;<span class="_ _1"></span> </div><div class="t m0 x1 h5 yba ff1 fs0 fc0 sc0 ls1 ws0">IX<span class="ls0 ws4"> <span class="ff3 ws1">–</span> <span class="_ _3"></span>não <span class="_ _3"></span>integrará <span class="_ _2"></span>sua <span class="_ _1"></span>pró<span class="_ _1"></span>pria <span class="_ _3"></span>base <span class="_ _3"></span>de <span class="_ _3"></span>cálculo <span class="_ _3"></span>n<span class="_ _1"></span>em <span class="_ _3"></span>a <span class="_ _3"></span>dos <span class="_ _3"></span>tributos <span class="_ _3"></span>prev<span class="_ _1"></span>istos <span class="_ _3"></span>nos <span class="_ _3"></span>arts<span class="_ _1"></span>. <span class="_ _2"></span>153, <span class="_ _3"></span>VIII, </span></div><div class="t m0 x1 h3 ybb ff1 fs0 fc0 sc0 ls0 ws4">155, II, 156, III, e 195, <span class="_ _1"></span>V; </div><div class="t m0 x1 h5 ybc ff1 fs0 fc0 sc0 ls0 ws4">X <span class="ff3 ws1">–</span> <span class="_ _1"></span>não <span class="_ _3"></span>ser<span class="_ _1"></span>á <span class="_ _1"></span>objet<span class="_ _1"></span>o <span class="_ _1"></span>de <span class="_ _3"></span>con<span class="_ _1"></span>cessão <span class="_ _1"></span>de <span class="_ _3"></span>incent<span class="_ _1"></span>ivos <span class="_ _1"></span>e <span class="_ _3"></span>ben<span class="_ _1"></span>efícios <span class="_ _3"></span>financeiros <span class="_ _3"></span>ou <span class="_ _1"></span>f<span class="_ _1"></span>iscais <span class="_ _3"></span>relativos <span class="_ _3"></span>ao </div><div class="t m0 x1 h3 ybd ff1 fs0 fc0 sc0 ls0 ws4">imposto <span class="_ _2"></span>ou <span class="_ _3"></span>de <span class="_ _3"></span>r<span class="_ _1"></span>egimes <span class="_ _2"></span>específicos, <span class="_ _3"></span>diferencia<span class="_ _1"></span>dos <span class="_ _3"></span>ou<span class="_ _1"></span> <span class="_ _3"></span>f<span class="_ _1"></span>avorecidos <span class="_ _3"></span>de <span class="_ _2"></span>tributação, <span class="_ _2"></span>excetuadas <span class="_ _3"></span>as </div><div class="t m0 x1 h3 y9f ff1 fs0 fc0 sc0 ls0 ws4">hipóteses previstas nesta<span class="_ _1"></span> <span class="_ _1"></span>Constituição; <span class="_ _1"></span> </div><div class="t m0 xa h5 ya0 ff1 fs0 fc0 sc0 ls6 ws6">XI<span class="ls0 ws4"> <span class="ff3 ws1">–</span> <span class="_ _3"></span>não <span class="_ _2"></span>incidirá <span class="_ _2"></span>nas <span class="_ _2"></span>prestações <span class="_ _2"></span>de <span class="_ _3"></span>s<span class="_ _1"></span>erviço <span class="_ _2"></span>de <span class="_ _2"></span>comunicação <span class="_ _2"></span>nas <span class="_ _2"></span>modalidades <span class="_ _2"></span>de <span class="_ _3"></span>r<span class="_ _1"></span>adiodifusão </span></div><div class="t m0 x1 h3 ybe ff1 fs0 fc0 sc0 ls0 ws4">sonora e de sons e <span class="_ _1"></span>imagens de recepção l<span class="_ _1"></span>ivre e gratuita; e<span class="_ _3"></span> </div><div class="t m0 xa h5 ya2 ff1 fs0 fc0 sc0 ls0 ws4">XII <span class="_ _2"></span><span class="ff3 ws1">–</span> <span class="_ _5"></span>resolução <span class="_ _2"></span>do <span class="_ _2"></span>S<span class="_ _1"></span>enado <span class="_ _2"></span>Federa<span class="_ _1"></span>l <span class="_ _2"></span>fixará <span class="_ _5"></span>alíquota <span class="_ _2"></span>de <span class="_ _5"></span>referência <span class="_ _2"></span>do <span class="_ _5"></span>imposto <span class="_ _2"></span>para <span class="_ _5"></span>cada <span class="_ _2"></span>esfera<span class="_ _1"></span> </div><div class="t m0 x1 h3 ybf ff1 fs0 fc0 sc0 ls0 ws4">federativa, nos termos de lei<span class="_ _0"></span> complementar, que será aplicada salvo di<span class="_ _0"></span>spos<span class="_ _1"></span>ição em contrário <span class="_ _0"></span>em </div><div class="t m0 x1 h3 yc0 ff1 fs0 fc0 sc0 ls0 ws4">lei específica, nos term<span class="_ _1"></span>os do disposto no i<span class="_ _1"></span>nciso V deste parágraf<span class="_ _1"></span>o.<span class="_ _1"></span> </div><div class="t m0 xa h3 yc1 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _2"></span>2º <span class="_ _2"></span>Para <span class="_ _2"></span>fins <span class="_ _2"></span>do <span class="_ _2"></span>disposto <span class="_ _2"></span>no <span class="_ _2"></span>§ <span class="_ _2"></span>1º, <span class="_ _2"></span>V, <span class="_ _2"></span>o <span class="_ _2"></span>Distrito <span class="_ _2"></span>Fede<span class="_ _1"></span>ral <span class="_ _2"></span>exercerá <span class="_ _2"></span>as <span class="_ _2"></span>com<span class="_ _1"></span>petências <span class="_ _2"></span>estadual <span class="_ _5"> </span><span class="ls2">e </span></div><div class="t m0 xa h3 yc2 ff1 fs0 fc0 sc0 ls0 ws4">municipal na fixação <span class="_ _1"></span>de suas alíquotas.<span class="_ _1"></span> </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls0 ws4">7 </div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y28 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _1"></span>3<span class="_ _1"></span>º <span class="_ _1"></span>Lei <span class="_ _3"></span>com<span class="_ _1"></span>plementar <span class="_ _3"></span>poderá <span class="_ _3"></span>def<span class="_ _1"></span>inir <span class="_ _1"></span>com<span class="_ _1"></span>o <span class="_ _1"></span>s<span class="_ _1"></span>ujeito <span class="_ _1"></span>p<span class="_ _1"></span>assivo <span class="_ _3"></span>do <span class="_ _3"></span>im<span class="_ _1"></span>posto <span class="_ _1"></span>a <span class="_ _3"></span>pessoa<span class="_ _1"></span> <span class="_ _1"></span>que <span class="_ _3"></span>concorr<span class="_ _1"></span>er </div><div class="t m0 xa h3 y47 ff1 fs0 fc0 sc0 ls0 ws4">para a realização, a execução ou o <span class="_ _0"></span>pagam<span class="_ _1"></span>ento da operação, ainda que residente ou domiciliada </div><div class="t m0 xa h3 yc3 ff1 fs0 fc0 sc0 ls0 ws4">no exterior. </div><div class="t m0 xa h3 y49 ff1 fs0 fc0 sc0 ls0 ws4">§ 4<span class="_ _1"></span>º <span class="_ _1"></span>Para <span class="_ _1"></span>fins <span class="_ _1"></span>d<span class="_ _1"></span>e <span class="_ _1"></span>distribuição <span class="_ _1"></span>do <span class="_ _1"></span>prod<span class="_ _1"></span>uto <span class="_ _1"></span>da <span class="_ _1"></span>arrecada<span class="_ _1"></span>ção d<span class="_ _1"></span>o <span class="_ _1"></span>imposto, <span class="_ _1"></span>o <span class="_ _1"></span>Cons<span class="_ _1"></span>elho Fe<span class="_ _1"></span>derativo <span class="_ _1"></span>do </div><div class="t m0 xa h3 y4a ff1 fs0 fc0 sc0 ls0 ws4">Imposto sobre Bens<span class="_ _1"></span> e Serviços:<span class="_ _1"></span> </div><div class="t m0 xa h5 y8b ff1 fs0 fc0 sc0 ls1 ws4">I <span class="_ _3"></span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _3"></span>reterá <span class="_ _3"></span>m<span class="_ _1"></span>ontante <span class="_ _3"></span>equival<span class="_ _1"></span>ente <span class="_ _1"></span>a<span class="_ _1"></span>o <span class="_ _3"></span>saldo <span class="_ _3"></span>acum<span class="_ _1"></span>ulado <span class="_ _3"></span>de <span class="_ _3"></span>c<span class="_ _1"></span>réditos <span class="_ _1"></span>d<span class="_ _1"></span>o <span class="_ _3"></span>imposto <span class="_ _3"></span>não <span class="_ _2"></span>compensados </span></div><div class="t m0 xa h3 yc4 ff1 fs0 fc0 sc0 ls0 ws4">pelos contribuintes ou n<span class="_ _1"></span>ão ressarc<span class="_ _1"></span>idos ao final de cada p<span class="_ _1"></span>eríodo <span class="_ _1"></span>de apuração; e<span class="_ _1"></span> </div><div class="t m0 xa h5 yc5 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="_ _6"> </span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _6"> </span>distribuirá <span class="_ _d"> </span>o <span class="_ _6"> </span>m<span class="_ _1"></span>ontante <span class="_ _6"> </span>excedente <span class="_ _6"> </span>ao <span class="_ _6"> </span>en<span class="_ _1"></span>te <span class="_ _6"> </span>federativo <span class="_ _d"> </span>de <span class="_ _6"> </span>destino <span class="_ _6"> </span>d<span class="_ _1"></span>as <span class="_ _6"> </span>operações <span class="_ _6"> </span>qu<span class="_ _1"></span>e <span class="_ _6"> </span>não </span></div><div class="t m0 xa h3 yc6 ff1 fs0 fc0 sc0 ls0 ws4">tenham <span class="_ _1"></span>gerado <span class="_ _1"></span>creditam<span class="_ _1"></span>ento n<span class="_ _1"></span>a f<span class="_ _1"></span>orm<span class="_ _1"></span>a prevista <span class="_ _1"></span>no <span class="_ _1"></span>§ <span class="_ _1"></span>1º, <span class="_ _1"></span>VIII, <span class="_ _1"></span>segun<span class="_ _1"></span>do <span class="_ _1"></span>o <span class="_ _1"></span>disposto <span class="_ _1"></span>no <span class="_ _1"></span>§ <span class="_ _1"></span>5º, <span class="_ _1"></span>I <span class="_ _1"></span>e <span class="_ _1"></span>IV, </div><div class="t m0 xa h3 yc7 ff1 fs0 fc0 sc0 ls0 ws4">ambos do art. 156-<span class="_ _1"></span><span class="ls3 ws5">A.</span> </div><div class="t m0 xa h3 yc8 ff1 fs0 fc0 sc0 ls0 ws4">§ 5º Lei com<span class="_ _1"></span>plementar disporá sobre: <span class="_ _1"></span> </div><div class="t m0 xa h5 yc9 ff1 fs0 fc0 sc0 ls1 ws4">I <span class="_ _5"> </span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _5"> </span>as <span class="_ _5"> </span>regras <span class="_ _5"> </span>para <span class="_ _5"> </span>a <span class="_ _6"> </span>distribuição <span class="_ _5"> </span>do <span class="_ _5"> </span>produto <span class="_ _5"> </span>da <span class="_ _5"> </span>arre<span class="_ _1"></span>cadação <span class="_ _5"> </span>do <span class="_ _5"> </span>im<span class="_ _1"></span>posto, <span class="_ _5"> </span>disciplinando, <span class="_ _5"> </span>entre<span class="_ _1"></span> </span></div><div class="t m0 xa h3 yca ff1 fs0 fc0 sc0 ls0 ws4">outros aspectos: <span class="_ _1"></span> </div><div class="t m0 xa h3 ycb ff1 fs0 fc0 sc0 ls2 ws2">a)<span class="ls0 ws4"> a sua form<span class="_ _1"></span>a de cálculo; <span class="_ _1"></span> </span></div><div class="t m0 xa h3 ycc ff1 fs0 fc0 sc0 ls2 ws2">b)<span class="ls0 ws4"> o <span class="_ _0"></span>tratamento em rel<span class="_ _0"></span>ação às <span class="_ _0"></span>operações <span class="_ _0"></span>em<span class="_ _1"></span> <span class="_ _0"></span>que <span class="_ _0"></span>o <span class="_ _0"></span>imposto não <span class="_ _8"></span>s<span class="_ _1"></span>eja <span class="_ _0"></span>recolhido tem<span class="_ _1"></span>pestivamente; <span class="_ _1"></span> </span></div><div class="t m0 xa h3 ycd ff1 fs0 fc0 sc0 ls7 ws7">c)<span class="ls0 ws4"> as <span class="_ _6"> </span>regras <span class="_ _5"> </span>de <span class="_ _6"> </span>distribuição <span class="_ _6"> </span>aplicáveis <span class="_ _6"> </span>aos <span class="_ _6"> </span>regimes <span class="_ _6"> </span>específicos <span class="_ _6"> </span>e <span class="_ _6"> </span>diferenciados <span class="_ _6"> </span>de <span class="_ _6"> </span>tributação </span></div><div class="t m0 xa h3 yce ff1 fs0 fc0 sc0 ls0 ws4">previstos nesta Co<span class="_ _1"></span>nstituição;<span class="_ _1"></span> </div><div class="t m0 xa h5 ycf ff1 fs0 fc0 sc0 ls1 ws4">II <span class="_ _5"></span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _2"></span>o <span class="_ _5"> </span>regim<span class="_ _1"></span>e <span class="_ _5"> </span>de <span class="_ _5"></span>compensação, <span class="_ _5"> </span>podendo <span class="_ _5"> </span>estabelecer <span class="_ _5"> </span>hipóteses <span class="_ _5"> </span>em<span class="_ _1"></span> <span class="_ _5"></span>que <span class="_ _2"></span>o <span class="_ _5"> </span>aproveitam<span class="_ _1"></span>ento <span class="_ _5"></span>do </span></div><div class="t m0 xa h3 yd0 ff1 fs0 fc0 sc0 ls0 ws4">crédito <span class="_ _2"></span>ficará <span class="_ _2"></span>condicionado<span class="_ _1"></span> <span class="_ _2"></span>à <span class="_ _2"></span>verificação <span class="_ _2"></span>d<span class="_ _1"></span>o <span class="_ _2"></span>efetivo <span class="_ _2"></span>recolhimento <span class="_ _2"></span>do <span class="_ _2"></span>im<span class="_ _1"></span>posto <span class="_ _2"></span>incidente <span class="_ _2"></span>sobre <span class="_ _2"></span>a </div><div class="t m0 xa h3 yd1 ff1 fs0 fc0 sc0 ls0 ws4">operação, desde que:<span class="_ _1"></span> </div><div class="t m0 xa h3 yd2 ff1 fs0 fc0 sc0 ls0 ws4">a) o adq<span class="_ _1"></span>uirente poss<span class="_ _1"></span>a efetuar <span class="_ _1"></span>o recolhim<span class="_ _1"></span>ento do <span class="_ _1"></span>imposto inc<span class="_ _1"></span>idente nas <span class="_ _1"></span>suas aquis<span class="_ _1"></span>ições de <span class="_ _1"></span>bens </div><div class="t m0 xa h3 y9a ff1 fs0 fc0 sc0 ls0 ws4">ou serviços; ou <span class="_ _1"></span> </div><div class="t m0 xa h3 yd3 ff1 fs0 fc0 sc0 ls2 ws2">b)<span class="ls0 ws4"> o recolhim<span class="_ _1"></span>ento do imposto ocorra n<span class="_ _1"></span>a liquidação fina<span class="_ _1"></span>nceir<span class="_ _1"></span>a da operação;<span class="_ _1"></span> </span></div><div class="t m0 xa h5 yd4 ff1 fs0 fc0 sc0 ls1 ws0">III<span class="ls0 ws4"> <span class="ff3 ws1">–</span> a form<span class="_ _1"></span>a e o prazo para ressarc<span class="_ _1"></span>imento de créditos acum<span class="_ _1"></span>ulados pelo contribuin<span class="_ _1"></span>te; <span class="_ _1"></span> </span></div><div class="t m0 xa h5 yd5 ff1 fs0 fc0 sc0 ls1 ws0">IV<span class="ls0 ws4"> <span class="ff3 ls5">–</span> <span class="_ _3"></span>os <span class="_ _2"></span>critérios <span class="_ _3"></span>p<span class="_ _1"></span>ara <span class="_ _2"></span>a <span class="_ _3"></span>definição <span class="_ _2"></span>do <span class="_ _3"></span>ente <span class="_ _2"></span>de <span class="_ _3"></span>des<span class="_ _1"></span>tino <span class="_ _2"></span>da <span class="_ _3"></span>operação,<span class="_ _1"></span> <span class="_ _3"></span>que <span class="_ _2"></span>poderá <span class="_ _3"></span>s<span class="_ _1"></span>er, <span class="_ _2"></span>inclusive, <span class="_ _3"></span>o </span></div><div class="t m0 xa h3 yd6 ff1 fs0 fc0 sc0 ls0 ws4">local <span class="_ _a"> </span>da <span class="_ _a"> </span>entre<span class="_ _1"></span>ga, <span class="_ _a"> </span>da <span class="_ _a"> </span>dis<span class="_ _1"></span>ponibilização <span class="_ _a"> </span>ou <span class="_ _b"> </span>da <span class="_ _a"> </span>localização <span class="_ _a"> </span>do <span class="_ _b"> </span>bem, <span class="_ _a"> </span>o <span class="_ _a"> </span>da <span class="_ _a"> </span>pre<span class="_ _1"></span>stação <span class="_ _a"> </span>ou <span class="_ _b"> </span>da </div><div class="t m0 xa h3 yd7 ff1 fs0 fc0 sc0 ls0 ws4">disponibilização do serviço <span class="_ _0"></span>ou o <span class="_ _0"></span>do domicílio ou da <span class="_ _0"></span>localização do ad<span class="_ _0"></span>quire<span class="_ _1"></span>nte do <span class="_ _0"></span>bem<span class="_ _1"></span> ou <span class="_ _0"></span>serviço, </div><div class="t m0 xa h3 yd8 ff1 fs0 fc0 sc0 ls0 ws4">admitidas diferenciaçõ<span class="_ _1"></span>es em<span class="_ _1"></span> razão das características<span class="_ _1"></span> da operação;<span class="_ _3"></span> </div><div class="t m0 xa h5 yd9 ff1 fs0 fc0 sc0 ls0 ws4">V <span class="ff3 ws1">–</span> regimes específ<span class="_ _1"></span>icos de tributação <span class="_ _1"></span>para:<span class="_ _1"></span> </div><div class="t m0 xa h3 yda ff1 fs0 fc0 sc0 ls0 ws4">a) <span class="_ _2"></span>combustíveis <span class="_ _2"></span>e <span class="_ _2"></span>lubrificantes <span class="_ _2"></span>sobre <span class="_ _2"></span>os <span class="_ _2"></span>quais <span class="_ _2"></span>o <span class="_ _3"></span>im<span class="_ _1"></span>posto <span class="_ _2"></span>incidirá <span class="_ _2"></span>uma <span class="_ _2"></span>única <span class="_ _2"></span>vez, <span class="_ _3"></span>q<span class="_ _1"></span>ualquer <span class="_ _2"></span>que </div><div class="t m0 xa h3 ydb ff1 fs0 fc0 sc0 ls0 ws4">seja a sua finalidade, <span class="_ _1"></span>hipótese em<span class="_ _1"></span> que: </div><div class="t m0 xa h3 ydc ff1 fs0 fc0 sc0 ls0 ws4">1. <span class="_ _0"></span>as al<span class="_ _0"></span>íqu<span class="_ _1"></span>otas <span class="_ _0"></span>serão uniform<span class="_ _1"></span>es <span class="_ _0"></span>em tod<span class="_ _0"></span>o <span class="_ _0"></span>território<span class="_ _1"></span> <span class="_ _0"></span>nacional, podendo <span class="_ _0"></span>ser específicas, <span class="_ _0"></span>por un<span class="_ _0"></span>idade </div><div class="t m0 xa h3 ydd ff1 fs0 fc0 sc0 ls0 ws4">de medida, e diferenc<span class="_ _1"></span>iadas por pro<span class="_ _1"></span>duto, admi<span class="_ _1"></span>tida a não aplicaçã<span class="_ _1"></span>o do disposto no <span class="_ _1"></span>§ 1º, V a VII;<span class="_ _1"></span> </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls0 ws4">8 </div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y28 ff1 fs0 fc0 sc0 ls0 ws4">2. <span class="_ _3"></span>s<span class="_ _1"></span>erá <span class="_ _2"></span>vedada <span class="_ _3"></span>a <span class="_ _2"></span>apropriaç<span class="_ _1"></span>ão <span class="_ _3"></span>de <span class="_ _2"></span>créditos <span class="_ _2"></span>em <span class="_ _2"></span>relação <span class="_ _2"></span>às <span class="_ _3"></span>aquis<span class="_ _1"></span>ições <span class="_ _3"></span>dos<span class="_ _1"></span> <span class="_ _3"></span>prod<span class="_ _1"></span>utos <span class="_ _2"></span>de <span class="_ _2"></span>que <span class="_ _3"></span>trata </div><div class="t m0 xa h3 y47 ff1 fs0 fc0 sc0 ls0 ws4">esta alínea destinados <span class="_ _1"></span>a distribuição, com<span class="_ _1"></span>ercialização ou re<span class="_ _1"></span>venda; e<span class="_ _1"></span> </div><div class="t m0 xa h3 y48 ff1 fs0 fc0 sc0 ls0 ws4">3. <span class="_ _1"></span>será <span class="_ _1"></span>co<span class="_ _1"></span>ncedido <span class="_ _1"></span>crédit<span class="_ _1"></span>o <span class="_ _1"></span>nas <span class="_ _1"></span>aqu<span class="_ _1"></span>isições <span class="_ _1"></span>dos<span class="_ _1"></span> <span class="_ _3"></span>produtos <span class="_ _3"></span>de <span class="_ _1"></span>que <span class="_ _1"></span>tr<span class="_ _1"></span>ata <span class="_ _1"></span>esta <span class="_ _3"></span>alínea <span class="_ _1"></span>por <span class="_ _3"></span>contribuinte </div><div class="t m0 xa h3 y49 ff1 fs0 fc0 sc0 ls0 ws4">do imposto, observado <span class="_ _1"></span>o disposto no it<span class="_ _1"></span>em 2 e no § 1º, <span class="_ _1"></span>VIII;<span class="_ _1"></span> </div><div class="t m0 xa h3 yde ff1 fs0 fc0 sc0 ls0 ws4">b) <span class="_ _0"></span>serviços <span class="_ _0"></span>financ<span class="_ _1"></span>eiros, <span class="_ _0"></span>operações com be<span class="_ _0"></span>ns i<span class="_ _0"></span>m<span class="_ _1"></span>óveis, <span class="_ _0"></span>planos <span class="_ _0"></span>de assistência <span class="_ _0"></span>à <span class="_ _0"></span>saúde e <span class="_ _8"></span>conc<span class="_ _1"></span>ursos </div><div class="t m0 xa h3 y8b ff1 fs0 fc0 sc0 ls0 ws4">de prognósticos, poden<span class="_ _1"></span>do prever:<span class="_ _1"></span> </div><div class="t m0 xa h3 yab ff1 fs0 fc0 sc0 ls0 ws4">1. <span class="_ _5"> </span>alteraçõ<span class="_ _1"></span>es <span class="_ _5"> </span>nas<span class="_ _1"></span> <span class="_ _5"> </span>alíquot<span class="_ _1"></span>as, <span class="_ _6"> </span>nas <span class="_ _5"> </span>regras <span class="_ _6"> </span>de <span class="_ _5"> </span>cred<span class="_ _1"></span>itamento <span class="_ _6"> </span>e <span class="_ _5"> </span>na <span class="_ _6"> </span>base <span class="_ _5"> </span>de <span class="_ _6"> </span>cálculo, <span class="_ _6"> </span>admitida, <span class="_ _5"> </span>em </div><div class="t m0 xa h3 ydf ff1 fs0 fc0 sc0 ls0 ws4">relação <span class="_ _8"></span>aos<span class="_ _1"></span> <span class="_ _8"></span>adqu<span class="_ _1"></span>irentes <span class="_ _8"></span>do<span class="_ _1"></span>s <span class="_ _0"></span>bens <span class="_ _8"></span>e <span class="_ _8"></span>serv<span class="_ _1"></span>iços <span class="_ _8"></span>de <span class="_ _0"></span>que <span class="_ _0"></span>trata <span class="_ _8"></span>esta <span class="_ _0"></span>alínea, <span class="_ _0"></span>a <span class="_ _8"></span>não <span class="_ _0"></span>aplicação <span class="_ _8"></span>do<span class="_ _1"></span> <span class="_ _8"></span>disp<span class="_ _1"></span>osto </div><div class="t m0 xa h3 ye0 ff1 fs0 fc0 sc0 ls0 ws4">no § 1º, VIII;<span class="_ _1"></span> </div><div class="t m0 xa h3 ye1 ff1 fs0 fc0 sc0 ls0 ws4">2. <span class="_ _5"> </span>hipóteses <span class="_ _5"> </span>em<span class="_ _1"></span> <span class="_ _5"> </span>que <span class="_ _5"> </span>o <span class="_ _5"> </span>imposto <span class="_ _5"> </span>s<span class="_ _1"></span>erá <span class="_ _5"> </span>calculado <span class="_ _5"> </span>com<span class="_ _1"></span> <span class="_ _5"> </span>base <span class="_ _5"> </span>na <span class="_ _5"> </span>r<span class="_ _1"></span>eceita <span class="_ _5"> </span>ou <span class="_ _6"> </span>no <span class="_ _5"> </span>f<span class="_ _1"></span>aturam<span class="_ _1"></span>ento, <span class="_ _5"> </span>com </div><div class="t m0 xa h3 yc8 ff1 fs0 fc0 sc0 ls0 ws4">alíquota <span class="_ _1"></span>uniform<span class="_ _1"></span>e <span class="_ _1"></span>em <span class="_ _1"></span>todo <span class="_ _1"></span>terr<span class="_ _1"></span>itório <span class="_ _1"></span>nacional, <span class="_ _1"></span>adm<span class="_ _1"></span>itida <span class="_ _1"></span>a <span class="_ _1"></span>não <span class="_ _1"></span>ap<span class="_ _1"></span>licação <span class="_ _1"></span>do <span class="_ _1"></span>dispos<span class="_ _1"></span>to <span class="_ _1"></span>no <span class="_ _1"></span>§ <span class="_ _1"></span>1º, <span class="_ _3"></span>V <span class="_ _1"></span>a </div><div class="t m0 xa h3 ye2 ff1 fs0 fc0 sc0 ls0 ws4">VII, <span class="_ _2"></span>e, <span class="_ _5"> </span>em <span class="_ _5"> </span>relação <span class="_ _2"></span>aos <span class="_ _5"> </span>adquirentes <span class="_ _5"></span>dos <span class="_ _2"></span>bens <span class="_ _5"> </span>e <span class="_ _2"></span>serviç<span class="_ _1"></span>os <span class="_ _5"></span>de <span class="_ _2"></span>que <span class="_ _5"></span>trata <span class="_ _2"></span>esta <span class="_ _5"> </span>alínea, <span class="_ _5"></span>também <span class="_ _5"></span>do </div><div class="t m0 xa h3 ye3 ff1 fs0 fc0 sc0 ls0 ws4">disposto no § 1º, VIII;<span class="_ _1"></span> </div><div class="t m0 xa h3 ye4 ff1 fs0 fc0 sc0 ls0 ws4">c) <span class="_ _6"> </span>operações<span class="_ _1"></span> <span class="_ _6"> </span>contratadas<span class="_ _1"></span> <span class="_ _6"> </span>pel<span class="_ _1"></span>a <span class="_ _6"> </span>adm<span class="_ _1"></span>inistração <span class="_ _6"> </span>pública <span class="_ _6"> </span>direta,<span class="_ _1"></span> <span class="_ _6"> </span>por <span class="_ _6"> </span>aut<span class="_ _1"></span>arquias <span class="_ _6"> </span>e <span class="_ _d"> </span>por <span class="_ _6"> </span>fundaç<span class="_ _1"></span>ões </div><div class="t m0 xa h3 ye5 ff1 fs0 fc0 sc0 ls0 ws4">públicas, podendo pre<span class="_ _1"></span>ver hipóteses de:<span class="_ _1"></span> </div><div class="t m0 xa h3 ye6 ff1 fs0 fc0 sc0 ls2 ws2">1.<span class="ls0 ws4"> não <span class="_ _3"></span>i<span class="_ _1"></span>ncidência <span class="_ _2"></span>do <span class="_ _3"></span>imposto <span class="_ _2"></span>e <span class="_ _3"></span>da <span class="_ _2"></span>contribuição <span class="_ _2"></span>prevista <span class="_ _3"></span>no<span class="_ _1"></span> <span class="_ _3"></span>art. <span class="_ _2"></span>195, <span class="_ _3"></span>V,<span class="_ _1"></span> <span class="_ _3"></span>adm<span class="_ _1"></span>itida <span class="_ _2"></span>a <span class="_ _3"></span>manutenção </span></div><div class="t m0 xa h3 ye7 ff1 fs0 fc0 sc0 ls0 ws4">dos créditos relativos às o<span class="_ _1"></span>perações anterior<span class="_ _1"></span>es; e<span class="_ _1"></span> </div><div class="t m0 xa h3 ye8 ff1 fs0 fc0 sc0 ls2 ws2">2.<span class="ls0 ws4"> destinação <span class="_ _2"></span>integral <span class="_ _3"></span>do <span class="_ _3"></span>pr<span class="_ _1"></span>oduto <span class="_ _3"></span>da<span class="_ _1"></span> <span class="_ _3"></span>arrecadação <span class="_ _2"></span>do <span class="_ _3"></span>im<span class="_ _1"></span>posto <span class="_ _3"></span>e <span class="_ _3"></span>da <span class="_ _3"></span>co<span class="_ _1"></span>ntribuição <span class="_ _2"></span>prevista <span class="_ _3"></span>no <span class="_ _2"></span>art. </span></div><div class="t m0 xa h3 ye9 ff1 fs0 fc0 sc0 ls0 ws4">195, V, ao en<span class="_ _0"></span>te federa<span class="_ _1"></span>tivo contratante, mediante redução a zero das alíquotas dos demais entes </div><div class="t m0 xa h3 yea ff1 fs0 fc0 sc0 ls0 ws4">e elevação da alíquot<span class="_ _1"></span>a do ente contrata<span class="_ _1"></span>nte em<span class="_ _1"></span> idêntico montante;<span class="_ _1"></span> </div><div class="t m0 xa h3 yeb ff1 fs0 fc0 sc0 ls0 ws4">d) <span class="_ _6"> </span>sociedades <span class="_ _6"> </span>coo<span class="_ _1"></span>perativas, <span class="_ _6"> </span>que <span class="_ _6"> </span>será <span class="_ _d"> </span>optativo, <span class="_ _6"> </span>com<span class="_ _1"></span> <span class="_ _6"> </span>vistas <span class="_ _d"> </span>a <span class="_ _6"> </span>assegurar <span class="_ _6"> </span>s<span class="_ _1"></span>ua <span class="_ _6"> </span>competitividade, </div><div class="t m0 xa h3 yec ff1 fs0 fc0 sc0 ls0 ws4">observados os princíp<span class="_ _1"></span>ios da livre concorrênci<span class="_ _1"></span>a e da isonom<span class="_ _1"></span>ia tributária, definindo, inclus<span class="_ _1"></span>ive:<span class="_ _3"></span> </div><div class="t m0 xa h3 yed ff1 fs0 fc0 sc0 ls0 ws4">1. as hipóteses <span class="_ _1"></span>em<span class="_ _1"></span> que o i<span class="_ _1"></span>mposto <span class="_ _1"></span>não incidirá sobr<span class="_ _1"></span>e as operações <span class="_ _1"></span>realiz<span class="_ _3"></span>adas en<span class="_ _1"></span>tre a socied<span class="_ _1"></span>ade </div><div class="t m0 xa h3 yee ff1 fs0 fc0 sc0 ls0 ws4">cooperativa <span class="_ _3"></span>e <span class="_ _2"></span>seus <span class="_ _2"></span>associados, <span class="_ _3"></span>entr<span class="_ _1"></span>e <span class="_ _3"></span>estes <span class="_ _2"></span>e <span class="_ _3"></span>aquela <span class="_ _2"></span>e <span class="_ _3"></span>pelas <span class="_ _2"></span>sociedades <span class="_ _2"></span>cooperativas <span class="_ _3"></span>entre <span class="_ _2"></span>si </div><div class="t m0 xa h3 yef ff1 fs0 fc0 sc0 ls0 ws4">quando associadas para <span class="_ _1"></span>a consecução d<span class="_ _1"></span>os objetivos sociais; e<span class="_ _3"></span> </div><div class="t m0 xa h3 yf0 ff1 fs0 fc0 sc0 ls0 ws4">2. o regime de aprov<span class="_ _1"></span>eitamento d<span class="_ _1"></span>o crédito das etapas a<span class="_ _1"></span>nteriores;<span class="_ _1"></span> </div><div class="t m0 xa h3 yf1 ff1 fs0 fc0 sc0 ls0 ws4">e) <span class="_ _9"> </span>serviços <span class="_ _9"> </span>de <span class="_ _9"> </span>hote<span class="_ _1"></span>laria, <span class="_ _9"> </span>parques <span class="_ _9"> </span>de <span class="_ _9"> </span>diversã<span class="_ _1"></span>o <span class="_ _d"> </span>e <span class="_ _9"> </span>pa<span class="_ _1"></span>rques <span class="_ _9"> </span>temáticos, <span class="_ _9"> </span>res<span class="_ _1"></span>taurantes <span class="_ _9"> </span>e <span class="_ _9"> </span>aviação </div><div class="t m0 xa h3 yf2 ff1 fs0 fc0 sc0 ls0 ws4">regional, <span class="_ _3"></span>poden<span class="_ _1"></span>do <span class="_ _3"></span>pre<span class="_ _1"></span>ver <span class="_ _3"></span>hipóteses<span class="_ _1"></span> <span class="_ _3"></span>de <span class="_ _3"></span>al<span class="_ _1"></span>terações <span class="_ _3"></span>n<span class="_ _1"></span>as <span class="_ _3"></span>alíquotas <span class="_ _2"></span>e <span class="_ _3"></span>nas <span class="_ _2"></span>regras <span class="_ _3"></span>de <span class="_ _3"></span>c<span class="_ _1"></span>reditamento, </div><div class="t m0 xa h3 yf3 ff1 fs0 fc0 sc0 ls0 ws4">admitida a não apl<span class="_ _1"></span>icação do disposto no § <span class="_ _1"></span>1º, V a VIII;<span class="_ _1"></span> </div><div class="t m0 xa h5 yf4 ff1 fs0 fc0 sc0 ls3 ws5">VI<span class="ls0 ws4"> <span class="ff3 ws1">–</span> <span class="_ _0"></span>a <span class="_ _8"></span>form<span class="_ _1"></span>a <span class="_ _8"></span>com<span class="_ _1"></span>o <span class="_ _8"></span>poderá <span class="_ _8"></span>s<span class="_ _1"></span>er <span class="_ _0"></span>reduzido <span class="_ _0"></span>o <span class="_ _8"></span>im<span class="_ _1"></span>pacto <span class="_ _8"></span>do <span class="_ _0"></span>imposto <span class="_ _0"></span>sobre <span class="_ _8"></span>a <span class="_ _0"></span>aquisição <span class="_ _0"></span>de <span class="_ _8"></span>bens <span class="_ _0"></span>de <span class="_ _8"></span>c<span class="_ _1"></span>apital </span></div><div class="t m0 xa h3 yf5 ff1 fs0 fc0 sc0 ls0 ws4">pelo contribuinte;<span class="_ _1"></span> </div><div class="t m0 xa h5 yf6 ff1 fs0 fc0 sc0 ls0 ws4">VII <span class="ff3 ls5">–</span> o processo adm<span class="_ _1"></span>inistrativo fiscal do im<span class="_ _1"></span>posto;<span class="_ _1"></span> </div><div class="t m0 xa h5 yf7 ff1 fs0 fc0 sc0 ls0 ws4">VIII <span class="ff3 ws1">–</span> as <span class="_ _e"> </span>hipóteses <span class="_ _e"> </span>de <span class="_ _e"> </span>devolução <span class="_ _a"> </span>do <span class="_ _e"> </span>imposto <span class="_ _e"> </span>a <span class="_ _e"> </span>pessoas <span class="_ _e"> </span>f<span class="_ _1"></span>ísicas, <span class="_ _e"> </span>inclusive <span class="_ _e"> </span>os <span class="_ _e"> </span>limites <span class="_ _e"> </span>e <span class="_ _e"> </span>os </div><div class="t m0 xa h3 yf8 ff1 fs0 fc0 sc0 ls0 ws4">beneficiários, com<span class="_ _1"></span> o objetivo de re<span class="_ _1"></span>duzir as desiguald<span class="_ _1"></span>ades de renda; e<span class="_ _1"></span> </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
<div class="pf w0 h0" data-page-no="9" id="pf9"><div class="pc pc9 w0 h0"><img alt="" class="bi x0 y0 w1 h1" 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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls0 ws4">9 </div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y28 ff1 fs0 fc0 sc0 ls0 ws4">IX <span class="_ _3"></span><span class="ff3 ws1">–</span> <span class="_ _3"></span>as<span class="_ _1"></span> <span class="_ _3"></span>hipóteses <span class="_ _2"></span>de <span class="_ _3"></span>diferim<span class="_ _1"></span>ento <span class="_ _3"></span>do <span class="_ _3"></span>im<span class="_ _1"></span>posto <span class="_ _3"></span>aplicáve<span class="_ _1"></span>is <span class="_ _3"></span>aos <span class="_ _3"></span>reg<span class="_ _1"></span>imes <span class="_ _3"></span>aduaneiros<span class="_ _1"></span> <span class="_ _3"></span>especia<span class="_ _1"></span>is <span class="_ _3"></span>e <span class="_ _3"></span>às </div><div class="t m0 xa h3 y29 ff1 fs0 fc0 sc0 ls0 ws4">zonas de processam<span class="_ _1"></span>ento de exportaçã<span class="_ _1"></span>o.<span class="_ _1"></span> </div><div class="t m0 xa h3 y48 ff1 fs0 fc0 sc0 ls0 ws4">§ 6º A isenção e a im<span class="_ _1"></span>unidade:<span class="_ _1"></span> </div><div class="t m0 xa h5 ya8 ff1 fs0 fc0 sc0 ls1 ws4">I <span class="ff3 ls0 ws1">–</span><span class="ls0"> não im<span class="_ _1"></span>plicará crédito para com<span class="_ _1"></span>pensação com<span class="_ _1"></span> o montante <span class="_ _1"></span>devido nas operaçõ<span class="_ _1"></span>es seguintes; e<span class="_ _1"></span> </span></div><div class="t m0 xa h5 ya9 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="_ _5"> </span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _5"> </span>acarretará <span class="_ _5"> </span>a<span class="_ _1"></span> <span class="_ _5"> </span>anulação<span class="_ _1"></span> <span class="_ _5"> </span>do <span class="_ _5"> </span>crédito <span class="_ _5"> </span>relati<span class="_ _1"></span>vo <span class="_ _5"> </span>às <span class="_ _5"> </span>ope<span class="_ _1"></span>rações <span class="_ _5"> </span>anteriores, <span class="_ _5"> </span>sa<span class="_ _1"></span>lvo, <span class="_ _5"> </span>na <span class="_ _5"> </span>hi<span class="_ _1"></span>pótese <span class="_ _5"> </span>da </span></div><div class="t m0 xa h3 yaa ff1 fs0 fc0 sc0 ls0 ws4">imunidade, quando d<span class="_ _1"></span>eterminado em<span class="_ _1"></span> contrário em lei c<span class="_ _1"></span>omplementar.<span class="_ _1"></span> </div><div class="t m0 xa h3 y2e ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="ls2 ws2">7º</span> Para <span class="_"> </span>f<span class="_ _1"></span>ins <span class="_ _e"> </span>do <span class="_"> </span>d<span class="_ _1"></span>isposto <span class="_ _e"> </span>neste <span class="_"> </span>artigo, <span class="_ _e"> </span>a <span class="_ _e"> </span>lei <span class="_"> </span>com<span class="_ _1"></span>plementar <span class="_ _e"> </span>de <span class="_"> </span>q<span class="_ _1"></span>u<span class="_ _1"></span>e <span class="_"> </span>trat<span class="_ _1"></span>a <span class="_"> </span>o <span class="_ _a"> </span><span class="ff9">caput <span class="_"> </span></span>po<span class="_ _1"></span>derá </div><div class="t m0 xa h3 yac ff1 fs0 fc0 sc0 ls0 ws4">estabelecer <span class="_ _6"> </span>o <span class="_ _d"> </span>conceito <span class="_ _d"> </span>de <span class="_ _d"> </span>operações <span class="_ _d"> </span>com<span class="_ _1"></span> <span class="_ _6"> </span>serviços, <span class="_ _d"> </span>seu <span class="_ _d"> </span>conteúdo <span class="_ _6"> </span>e <span class="_ _d"> </span>alcance, <span class="_ _d"> </span>adm<span class="_ _1"></span>itida <span class="_ _6"> </span>essa </div><div class="t m0 xa h3 yf9 ff1 fs0 fc0 sc0 ls0 ws4">definição para qual<span class="_ _1"></span>quer operação que <span class="_ _1"></span>não seja classif<span class="_ _1"></span>icada como operaç<span class="_ _1"></span>ão com bens.<span class="_ _3"></span> </div><div class="t m0 xa h3 yfa ff1 fs0 fc0 sc0 ls0 ws4">§ 8º Qualquer alteraç<span class="_ _1"></span>ão na legislação f<span class="_ _1"></span>ederal que redu<span class="_ _1"></span>za ou e<span class="_ _1"></span>leve a arrecadação <span class="_ _1"></span>do imposto:<span class="_ _1"></span> </div><div class="t m0 xa h5 yfb ff1 fs0 fc0 sc0 ls1 ws4">I <span class="_ _3"></span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _2"></span>deverá <span class="_ _3"></span>ser <span class="_ _2"></span>com<span class="_ _1"></span>pensada <span class="_ _3"></span>pela <span class="_ _2"></span>elevação <span class="_ _2"></span>ou <span class="_ _3"></span>reduçã<span class="_ _1"></span>o, <span class="_ _3"></span>pelo <span class="_ _2"></span>Senado <span class="_ _3"></span>Fe<span class="_ _1"></span>deral, <span class="_ _3"></span>d<span class="_ _1"></span>as <span class="_ _3"></span>alíquot<span class="_ _1"></span>as <span class="_ _3"></span>de </span></div><div class="t m0 xa h3 yfc ff1 fs0 fc0 sc0 ls0 ws4">referência <span class="_ _1"></span>de <span class="_ _1"></span>que <span class="_ _3"></span>trata <span class="_ _1"></span>o <span class="_ _1"></span>§ <span class="_ _1"></span>1º, <span class="_ _1"></span>X<span class="_ _1"></span>II, <span class="_ _1"></span>de <span class="_ _1"></span>m<span class="_ _1"></span>odo <span class="_ _1"></span>a <span class="_ _1"></span>preservar <span class="_ _3"></span>a <span class="_ _1"></span>arrecadação <span class="_ _1"></span>das<span class="_ _1"></span> <span class="_ _1"></span>esferas <span class="_ _1"></span>f<span class="_ _1"></span>ederativas, </div><div class="t m0 xa h3 yfd ff1 fs0 fc0 sc0 ls0 ws4">nos termos de lei com<span class="_ _1"></span>plementar;<span class="_ _1"></span> </div><div class="t m0 xa h5 yfe ff1 fs0 fc0 sc0 ls1 ws4">II <span class="_ _2"></span><span class="ff3 ls8">–</span><span class="ls0"> <span class="_ _3"></span>som<span class="_ _1"></span>ente <span class="_ _2"></span>entrará <span class="_ _2"></span>em <span class="_ _2"></span>vigor <span class="_ _2"></span>com <span class="_ _2"></span>o <span class="_ _2"></span>início <span class="_ _2"></span>da <span class="_ _2"></span>produção <span class="_ _2"></span>de <span class="_ _2"></span>efeitos <span class="_ _2"></span>do <span class="_ _2"></span>ajuste <span class="_ _2"></span>das <span class="_ _2"></span>alíquotas <span class="_ _2"></span>de </span></div><div class="t m0 xa h3 yff ff1 fs0 fc0 sc0 ls0 ws4">referência de que trat<span class="_ _1"></span>a o inciso I;<span class="_ _1"></span> </div><div class="t m0 xa h3 y100 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _1"></span>9º <span class="_ _1"></span>Os <span class="_ _1"></span>Estados, <span class="_ _1"></span>o <span class="_ _3"></span>Distrito <span class="_ _3"></span>Federal <span class="_ _1"></span>e <span class="_ _1"></span>os <span class="_ _1"></span>Mun<span class="_ _1"></span>icípios <span class="_ _1"></span>poderão <span class="_ _1"></span>o<span class="_ _1"></span>ptar <span class="_ _1"></span>por <span class="_ _1"></span>vincular <span class="_ _3"></span>suas <span class="_ _1"></span>alíquotas <span class="_ _3"></span>à </div><div class="t m0 xa h3 y101 ff1 fs0 fc0 sc0 ls0 ws4">alíquota de referênc<span class="_ _1"></span>ia de que trata o<span class="_ _1"></span> § 1º, X<span class="_ _1"></span>II. </div><div class="t m0 xa h3 y102 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _0"></span>10. <span class="_ _0"></span>Projeto de <span class="_ _0"></span>lei <span class="_ _0"></span>com<span class="_ _1"></span>plem<span class="_ _1"></span>entar <span class="_ _0"></span>em <span class="_ _0"></span>tramitação no <span class="_ _8"></span>C<span class="_ _1"></span>ongresso <span class="_ _0"></span>N<span class="_ _1"></span>acional <span class="_ _0"></span>que reduza <span class="_ _0"></span>ou <span class="_ _0"></span>aum<span class="_ _1"></span>ente </div><div class="t m0 xa h3 yb7 ff1 fs0 fc0 sc0 ls0 ws4">a <span class="_ _3"></span>arrecadação <span class="_ _3"></span>do <span class="_ _2"></span>imposto <span class="_ _3"></span>somente <span class="_ _3"></span>será <span class="_ _2"></span>apreciado <span class="_ _3"></span>se <span class="_ _3"></span>acom<span class="_ _1"></span>panhado <span class="_ _3"></span>de <span class="_ _3"></span>est<span class="_ _1"></span>imativa <span class="_ _3"></span>de <span class="_ _3"></span>im<span class="_ _1"></span>pacto </div><div class="t m0 xa h3 y103 ff1 fs0 fc0 sc0 ls0 ws4">no valor da alíquota <span class="_ _1"></span>de referência de q<span class="_ _1"></span>ue trata o § 1º, X<span class="_ _1"></span>II.<span class="_ _1"></span> </div><div class="t m0 xa h3 y104 ff1 fs0 fc0 sc0 ls0 ws4">§ 11. <span class="_ _3"></span>A <span class="_ _3"></span>devolução <span class="_ _3"></span>de <span class="_ _3"></span>qu<span class="_ _1"></span>e <span class="_ _3"></span>trata <span class="_ _3"></span>o <span class="_ _3"></span>§ 5<span class="_ _1"></span>º, <span class="_ _3"></span>VIII, <span class="_ _3"></span>não <span class="_ _3"></span>será <span class="_ _3"></span>c<span class="_ _1"></span>onsiderada <span class="_ _3"></span>nas <span class="_ _3"></span>bases <span class="_ _2"></span>de <span class="_ _1"></span>cálculo <span class="_ _3"></span>de <span class="_ _3"></span>q<span class="_ _1"></span>ue </div><div class="t m0 xa h3 y105 ff1 fs0 fc0 sc0 ls0 ws4">tratam os <span class="_ _0"></span>arts. 29-A, <span class="_ _0"></span>198, <span class="_ _0"></span>§ 2º, <span class="_ _0"></span>204, parágrafo único, <span class="_ _0"></span>212, 21<span class="_ _0"></span>2<span class="_ _1"></span>-A, II, <span class="_ _0"></span>e <span class="_ _0"></span>216, § <span class="_ _0"></span>6º, não <span class="_ _0"></span>se aplicando </div><div class="t m0 xa h5 yba ff3 fs0 fc0 sc0 ls0 ws4">a ela, ainda, o disposto <span class="_ _1"></span>no art. 158, IV, “b”.”<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y106 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y107 ff3 fs0 fc0 sc0 ls0 ws4">“Art. <span class="_ _9"> </span>156<span class="ff1 ls9">-<span class="ls3 ws5">B.</span><span class="ls0"> <span class="_ _9"> </span>Os <span class="_"> </span>Estados, <span class="_ _9"> </span>o <span class="_ _9"> </span>Distrito <span class="_ _9"> </span>Federa<span class="_ _1"></span>l <span class="_ _d"> </span>e<span class="_ _1"></span> <span class="_ _9"> </span>os <span class="_ _9"> </span>Municípios <span class="_"> </span>exercerão <span class="_ _d"> </span>de <span class="_ _9"> </span>f<span class="_ _1"></span>orma <span class="_ _9"> </span>integrada, </span></span></div><div class="t m0 xa h3 y108 ff1 fs0 fc0 sc0 ls0 ws4">exclusivam<span class="_ _1"></span>ente <span class="_ _0"></span>por <span class="_ _0"></span>m<span class="_ _1"></span>eio <span class="_ _0"></span>do <span class="_ _0"></span>Conselho<span class="_ _1"></span> <span class="_ _0"></span>Federativo do <span class="_ _0"></span>Imposto sobre <span class="_ _0"></span>Bens <span class="_ _0"></span>e Serviços, <span class="_ _0"></span>nos <span class="_ _0"></span>term<span class="_ _1"></span>os </div><div class="t m0 xa h3 y109 ff1 fs0 fc0 sc0 ls0 ws4">e <span class="_ _2"></span>limites <span class="_ _2"></span>estabelecidos <span class="_ _2"></span>nesta <span class="_ _2"></span>Constituição <span class="_ _2"></span>e <span class="_ _2"></span>em<span class="_ _1"></span> <span class="_ _2"></span>lei <span class="_ _3"></span>com<span class="_ _1"></span>plementar, <span class="_ _2"></span>as <span class="_ _2"></span>seguintes <span class="_ _2"></span>competê<span class="_ _3"></span>ncias<span class="_ _1"></span> </div><div class="t m0 xa h3 y10a ff1 fs0 fc0 sc0 ls0 ws4">administrativas relat<span class="_ _1"></span>ivas ao imposto de que tra<span class="_ _1"></span>ta o art. 156<span class="_ _1"></span>-<span class="ls6 ws6">A:</span> </div><div class="t m0 xa h5 ya1 ff1 fs0 fc0 sc0 ls1 ws4">I <span class="_ _2"></span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _3"></span>edit<span class="_ _1"></span>ar <span class="_ _2"></span>normas <span class="_ _2"></span>infralegais <span class="_ _2"></span>sobre <span class="_ _2"></span>temas <span class="_ _2"></span>relacionados <span class="_ _2"></span>ao <span class="_ _2"></span>imposto, <span class="_ _2"></span>de <span class="_ _2"></span>observância <span class="_ _2"></span>obrigatória </span></div><div class="t m0 xa h3 y10b ff1 fs0 fc0 sc0 ls0 ws4">por todos os entes q<span class="_ _1"></span>ue o integram;<span class="_ _1"></span> </div><div class="t m0 xa h5 ya3 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="_ _2"></span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _2"></span>uniformi<span class="_ _1"></span>zar <span class="_ _3"></span>a <span class="_ _2"></span>i<span class="_ _1"></span>nterpretação <span class="_ _2"></span>e <span class="_ _2"></span>a <span class="_ _2"></span>aplicaç<span class="_ _1"></span>ão <span class="_ _2"></span>da <span class="_ _2"></span>legisla<span class="_ _1"></span>ção <span class="_ _2"></span>d<span class="_ _1"></span>o <span class="_ _2"></span>imposto, <span class="_ _2"></span>que <span class="_ _2"></span>serão <span class="_ _2"></span>vinculantes </span></div><div class="t m0 xa h3 y10c ff1 fs0 fc0 sc0 ls0 ws4">para todos os entes que <span class="_ _1"></span>o integram;<span class="_ _1"></span> </div><div class="t m0 xa h5 y10d ff1 fs0 fc0 sc0 ls1 ws4">III <span class="_ _1"></span><span class="ff3 ls5">–</span><span class="ls0"> <span class="_ _1"></span>arreca<span class="_ _1"></span>dar <span class="_ _1"></span>o <span class="_ _3"></span>im<span class="_ _1"></span>posto, <span class="_ _1"></span>efetuar <span class="_ _3"></span>as <span class="_ _1"></span>com<span class="_ _1"></span>pensações <span class="_ _1"></span>e <span class="_ _3"></span>distribuir<span class="_ _1"></span> <span class="_ _1"></span>o <span class="_ _1"></span>prod<span class="_ _1"></span>uto <span class="_ _1"></span>da <span class="_ _3"></span>arrecadação<span class="_ _1"></span> <span class="_ _1"></span>entre </span></div><div class="t m0 xa h3 y10e ff1 fs0 fc0 sc0 ls0 ws4">Estados, Distrito Federal<span class="_ _1"></span> e Municípios; <span class="_ _1"></span> </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
<div class="pf w0 h0" data-page-no="a" id="pfa"><div class="pc pca w0 h0"><img alt="" class="bi x0 y0 w1 h1" 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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">10<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y28 ff1 fs0 fc0 sc0 ls0 ws4">IV <span class="_ _2"></span><span class="ff3 ws1">–</span> <span class="_ _5"></span>dirimir <span class="_ _2"></span>as <span class="_ _5"> </span>questões <span class="_ _2"></span>s<span class="_ _1"></span>uscitadas <span class="_ _5"></span>no <span class="_ _2"></span>âmbito<span class="_ _1"></span> <span class="_ _5"></span>do <span class="_ _2"></span>contenci<span class="_ _1"></span>oso <span class="_ _2"></span>adm<span class="_ _1"></span>inistrativo <span class="_ _2"></span>tri<span class="_ _1"></span>butário <span class="_ _5"></span>entre <span class="_ _2"></span>o </div><div class="t m0 xa h3 y47 ff1 fs0 fc0 sc0 ls0 ws4">sujeito passivo e a adm<span class="_ _1"></span>inistração tributár<span class="_ _1"></span>ia. </div><div class="t m0 xa h3 y48 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _2"></span>1<span class="_ _1"></span>º <span class="_ _2"></span>O <span class="_ _5"> </span>Conselho<span class="_ _1"></span> <span class="_ _2"></span>Fed<span class="_ _1"></span>erativo <span class="_ _5"></span>do <span class="_ _2"></span>Im<span class="_ _1"></span>posto <span class="_ _5"></span>sobre <span class="_ _5"></span>Bens <span class="_ _2"></span>e <span class="_ _5"> </span>Serviços, <span class="_ _5"></span>entidade <span class="_ _5"></span>pública <span class="_ _5"></span>sob <span class="_ _2"></span>regim<span class="_ _1"></span>e </div><div class="t m0 xa h3 y49 ff1 fs0 fc0 sc0 ls0 ws4">especial, terá indepen<span class="_ _1"></span>dência técnica, a<span class="_ _1"></span>dministrativa, orç<span class="_ _1"></span>amentária e fi<span class="_ _1"></span>nanceira.<span class="_ _1"></span> </div><div class="t m0 xa h3 yde ff1 fs0 fc0 sc0 ls0 ws4">§ 2º Na form<span class="_ _1"></span>a da lei complem<span class="_ _1"></span>entar: </div><div class="t m0 xa h5 y10f ff1 fs0 fc0 sc0 ls1 ws4">I <span class="_ _2"></span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _2"></span>todos <span class="_ _2"></span>os <span class="_ _2"></span>Est<span class="_ _1"></span>ados, <span class="_ _2"></span>o <span class="_ _2"></span>Di<span class="_ _1"></span>strito <span class="_ _2"></span>Federal <span class="_ _2"></span>e <span class="_ _2"></span>todos <span class="_ _2"></span>os<span class="_ _1"></span> <span class="_ _2"></span>Municípios <span class="_ _2"></span>serão <span class="_ _2"></span>r<span class="_ _1"></span>epresent<span class="_ _1"></span>ados, <span class="_ _2"></span>de <span class="_ _2"></span>forma </span></div><div class="t m0 xa h3 y110 ff1 fs0 fc0 sc0 ls0 ws4">paritária, na instância m<span class="_ _1"></span>áxim<span class="_ _1"></span>a de deliberação do Conselho Fed<span class="_ _1"></span>erativo;<span class="_ _1"></span> </div><div class="t m0 xa h5 y111 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="_ _1"></span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _1"></span>será <span class="_ _1"></span>as<span class="_ _1"></span>segurada <span class="_ _1"></span>a <span class="_ _3"></span>alternância <span class="_ _3"></span>na <span class="_ _1"></span>presidênc<span class="_ _1"></span>ia <span class="_ _1"></span>d<span class="_ _1"></span>o <span class="_ _1"></span>Consel<span class="_ _1"></span>ho <span class="_ _1"></span>Federativo <span class="_ _1"></span>en<span class="_ _1"></span>tre <span class="_ _1"></span>o <span class="_ _1"></span>c<span class="_ _1"></span>onjunto <span class="_ _1"></span>dos </span></div><div class="t m0 xa h3 y112 ff1 fs0 fc0 sc0 ls0 ws4">Estados e o Distrito Fed<span class="_ _1"></span>eral e o conjunt<span class="_ _1"></span>o dos Municípi<span class="_ _1"></span>os e o Distrito Federal;<span class="_ _3"></span> </div><div class="t m0 xa h5 y113 ff1 fs0 fc0 sc0 ls1 ws4">III <span class="_ _0"></span><span class="ff3 ls5">–<span class="ff1 ls0"> <span class="_ _8"></span>o<span class="_ _1"></span> <span class="_ _0"></span>Conselho <span class="_ _0"></span>Federat<span class="_ _1"></span>ivo <span class="_ _0"></span>será <span class="_ _0"></span>financiado <span class="_ _0"></span>por pe<span class="_ _0"></span>rcentual<span class="_ _1"></span> <span class="_ _0"></span>do <span class="_ _0"></span>produto <span class="_ _0"></span>da <span class="_ _0"></span>arrecada<span class="_ _1"></span>ção <span class="_ _0"></span>do <span class="_ _0"></span>imposto </span></span></div><div class="t m0 xa h3 y114 ff1 fs0 fc0 sc0 ls0 ws4">destinado a cada ente f<span class="_ _1"></span>ederativo;<span class="_ _1"></span> </div><div class="t m0 xa h5 y115 ff1 fs0 fc0 sc0 ls0 ws4">IV <span class="_ _2"></span><span class="ff3 ws1">–</span> <span class="_ _2"></span>o <span class="_ _2"></span>contr<span class="_ _1"></span>ole <span class="_ _2"></span>externo <span class="_ _2"></span>do<span class="_ _1"></span> <span class="_ _2"></span>Conselho <span class="_ _2"></span>Federat<span class="_ _1"></span>ivo <span class="_ _2"></span>será <span class="_ _2"></span>ex<span class="_ _1"></span>ercido <span class="_ _2"></span>pelos <span class="_ _2"></span>P<span class="_ _1"></span>oderes <span class="_ _2"></span>Legislativos<span class="_ _1"></span> <span class="_ _2"></span>dos </div><div class="t m0 xa h3 y116 ff1 fs0 fc0 sc0 ls0 ws4">entes federativ<span class="_ _1"></span>os com o a<span class="_ _1"></span>uxílio dos T<span class="_ _1"></span>ribunais de<span class="_ _1"></span> Contas dos<span class="_ _1"></span> Estados e <span class="_ _1"></span>do Distrit<span class="_ _1"></span>o Federal, bem </div><div class="t m0 xa h3 y117 ff1 fs0 fc0 sc0 ls0 ws4">como dos Tr<span class="_ _1"></span>ibunais e Conselhos de Contas<span class="_ _1"></span> dos Municípios, que atu<span class="_ _1"></span>arão <span class="_ _1"></span>de form<span class="_ _1"></span>a coordenada;<span class="_ _1"></span> </div><div class="t m0 xa h5 y118 ff1 fs0 fc0 sc0 ls3 ws4">V <span class="_ _3"></span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _2"></span>o <span class="_ _3"></span>Conselho <span class="_ _2"></span>Federativo <span class="_ _2"></span>coordenará <span class="_ _3"></span>a <span class="_ _2"></span>atuação <span class="_ _3"></span>int<span class="_ _1"></span>egrada <span class="_ _3"></span>d<span class="_ _1"></span>os <span class="_ _3"></span>Estad<span class="_ _1"></span>os, <span class="_ _3"></span>do <span class="_ _2"></span>Distrito <span class="_ _3"></span>Fed<span class="_ _1"></span>eral <span class="_ _3"></span>e </span></div><div class="t m0 xa h3 y119 ff1 fs0 fc0 sc0 ls0 ws4">dos Mu<span class="_ _1"></span>nicípios, <span class="_ _1"></span>na <span class="_ _1"></span>fiscalização, <span class="_ _1"></span>no <span class="_ _1"></span>lançam<span class="_ _1"></span>ento, <span class="_ _1"></span>na co<span class="_ _1"></span>brança <span class="_ _1"></span>e <span class="_ _1"></span>na re<span class="_ _1"></span>presentação <span class="_ _1"></span>adm<span class="_ _1"></span>inistrativa </div><div class="t m0 xa h3 y11a ff1 fs0 fc0 sc0 ls0 ws4">ou <span class="_ _e"> </span>judicial <span class="_ _a"> </span>do <span class="_ _a"> </span>imposto, <span class="_ _a"> </span>podendo <span class="_ _a"> </span>definir <span class="_ _a"> </span>hipóteses<span class="_ _1"></span> <span class="_ _a"> </span>de <span class="_ _a"> </span>delegação <span class="_ _a"> </span>ou <span class="_ _e"> </span>com<span class="_ _1"></span>partilham<span class="_ _1"></span>ento <span class="_ _e"> </span>de </div><div class="t m0 xa h3 y11b ff1 fs0 fc0 sc0 ls0 ws4">competências entre <span class="_ _0"></span>as <span class="_ _0"></span>administraçõ<span class="_ _1"></span>es <span class="_ _0"></span>tributár<span class="_ _1"></span>ias <span class="_ _0"></span>e <span class="_ _0"></span>entr<span class="_ _1"></span>e <span class="_ _0"></span>as procuradorias do<span class="_ _0"></span>s entes <span class="_ _0"></span>federativos;<span class="_ _3"></span> </div><div class="t m0 xa h5 y11c ff1 fs0 fc0 sc0 ls0 ws4">VI <span class="_ _3"></span><span class="ff3 ws1">–</span> <span class="_ _2"></span>as <span class="_ _2"></span>competências <span class="_ _2"></span>exclusivas <span class="_ _2"></span>das <span class="_ _3"></span>carreiras <span class="_ _2"></span>da <span class="_ _2"></span>administração <span class="_ _2"></span>tributária <span class="_ _3"></span>e <span class="_ _2"></span>das <span class="_ _2"></span>procuradorias </div><div class="t m0 xa h3 y11d ff1 fs0 fc0 sc0 ls0 ws4">dos Estados, do Dis<span class="_ _1"></span>trito Fed<span class="_ _1"></span>eral e dos Mun<span class="_ _1"></span>icípios serão ex<span class="_ _1"></span>ercidas, no C<span class="_ _1"></span>onselho Federativo, <span class="_ _1"></span>por </div><div class="t m0 xa h3 y11e ff1 fs0 fc0 sc0 ls0 ws4">servidores das referid<span class="_ _1"></span>as carreiras; e<span class="_ _1"></span> </div><div class="t m0 xa h5 y11f ff1 fs0 fc0 sc0 ls0 ws4">VII <span class="_ _1"></span><span class="ff3 ws1">–</span> <span class="_ _1"></span>serão<span class="_ _1"></span> <span class="_ _1"></span>estabelec<span class="_ _1"></span>idas <span class="_ _1"></span>a <span class="_ _3"></span>estrutura <span class="_ _1"></span>e <span class="_ _3"></span>a <span class="_ _1"></span>gestão <span class="_ _3"></span>do <span class="_ _1"></span>Consel<span class="_ _1"></span>ho <span class="_ _1"></span>Federati<span class="_ _1"></span>vo, c<span class="_ _1"></span>abendo <span class="_ _1"></span>a<span class="_ _1"></span> <span class="_ _1"></span>regim<span class="_ _1"></span>ento </div><div class="t m0 xa h3 y120 ff1 fs0 fc0 sc0 ls0 ws4">interno dispor sobre s<span class="_ _1"></span>ua organização e f<span class="_ _1"></span>uncionamento.<span class="_ _1"></span> </div><div class="t m0 xa h3 y121 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _6"> </span>3º <span class="_ _6"> </span>A <span class="_ _6"> </span>partici<span class="_ _1"></span>pação <span class="_ _6"> </span>dos <span class="_ _6"> </span>entes <span class="_ _d"> </span>federativos <span class="_ _6"> </span>na <span class="_ _d"> </span>instância <span class="_ _6"> </span>m<span class="_ _1"></span>áxima <span class="_ _6"> </span>de <span class="_ _6"> </span>deliberaç<span class="_ _1"></span>ão <span class="_ _6"> </span>do <span class="_ _6"> </span>Conse<span class="_ _1"></span>lho </div><div class="t m0 xa h3 y122 ff1 fs0 fc0 sc0 ls0 ws4">Federativo observará<span class="_ _1"></span> a seguinte com<span class="_ _1"></span>posição:<span class="_ _1"></span> </div><div class="t m0 xa h5 y123 ff1 fs0 fc0 sc0 ls1 ws4">I <span class="ff3 ls0 ws1">–</span><span class="ls0"> 27 m<span class="_ _1"></span>embros, representando cada Esta<span class="_ _1"></span>do e o Distrito Federa<span class="_ _1"></span>l;<span class="_ _1"></span> </span></div><div class="t m0 xa h5 y124 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="_ _8"></span><span class="ff3 ls0 ws1">–<span class="ff1 ws4"> <span class="_ _0"></span>27 <span class="_ _8"></span>m<span class="_ _1"></span>embros, <span class="_ _0"></span>representando <span class="_ _8"></span>o <span class="_ _0"></span>conjunto <span class="_ _0"></span>dos <span class="_ _8"></span>Mu<span class="_ _1"></span>nicípios <span class="_ _8"></span>e <span class="_ _0"></span>do <span class="_ _8"></span>D<span class="_ _3"></span>istrito <span class="_ _8"></span>F<span class="_ _1"></span>ederal, <span class="_ _0"></span>que <span class="_ _8"></span>serão <span class="_ _0"></span>eleitos </span></span></div><div class="t m0 xa h3 y125 ff1 fs0 fc0 sc0 ls0 ws4">nos seguintes term<span class="_ _1"></span>os: </div><div class="t m0 xa h3 y126 ff1 fs0 fc0 sc0 ls0 ws4">a) 14 representantes, com<span class="_ _1"></span> base nos<span class="_ _1"></span> votos de cada Mu<span class="_ _1"></span>nicípio, com valor igua<span class="_ _1"></span>l para todos; e<span class="_ _3"></span> </div><div class="t m0 xa h3 y127 ff1 fs0 fc0 sc0 ls0 ws4">b) <span class="_ _6"> </span>13 <span class="_ _5"> </span>represen<span class="_ _1"></span>tantes, <span class="_ _6"> </span>com <span class="_ _6"> </span>base <span class="_ _6"> </span>nos <span class="_ _5"> </span>votos <span class="_ _6"> </span>de <span class="_ _6"> </span>cada <span class="_ _6"> </span>Município <span class="_ _6"> </span>pondera<span class="_ _1"></span>dos <span class="_ _5"> </span>pe<span class="_ _1"></span>las <span class="_ _6"> </span>respectivas </div><div class="t m0 xa h3 y128 ff1 fs0 fc0 sc0 ls0 ws4">populações. </div><div class="t m0 xa h3 y129 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _d"> </span>4º <span class="_ _9"> </span>As <span class="_ _d"> </span>d<span class="_ _1"></span>eliberações <span class="_ _9"> </span>no <span class="_ _9"> </span>âm<span class="_ _1"></span>bito <span class="_ _d"> </span>do <span class="_ _9"> </span>Conselho <span class="_ _9"> </span>Fede<span class="_ _1"></span>rativo <span class="_ _d"> </span>serã<span class="_ _1"></span>o <span class="_ _d"> </span>considerad<span class="_ _1"></span>as <span class="_ _d"> </span>aprovadas<span class="_ _1"></span> <span class="_ _d"> </span>se </div><div class="t m0 xa h3 y12a ff1 fs0 fc0 sc0 ls0 ws4">obtiverem, cum<span class="_ _1"></span>ulativamente, os <span class="_ _1"></span>votos: </div><div class="t m0 xa h5 y12b ff1 fs0 fc0 sc0 ls1 ws4">I <span class="ff3 ls0 ws1">–</span><span class="ls0"> em relação ao conju<span class="_ _1"></span>nto dos Estados e <span class="_ _1"></span>do Distrito Federa<span class="_ _1"></span>l:<span class="_ _1"></span> </span></div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">11<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y28 ff1 fs0 fc0 sc0 ls0 ws4">a) da maioria abso<span class="_ _1"></span>luta de seus representant<span class="_ _1"></span>es; e<span class="_ _1"></span> </div><div class="t m0 xa h3 y12c ff1 fs0 fc0 sc0 ls0 ws4">b) <span class="_ _d"> </span>de <span class="_ _d"> </span>representantes <span class="_ _d"> </span>dos <span class="_"> </span>E<span class="_ _0"></span>stados <span class="_ _d"> </span>e <span class="_ _9"> </span>do <span class="_ _d"> </span>Distrito <span class="_ _d"> </span>Federal <span class="_ _d"> </span>que <span class="_ _d"> </span>c<span class="_ _1"></span>orrespondam<span class="_ _1"></span> <span class="_ _d"> </span>a <span class="_ _6"> </span>m<span class="_ _1"></span>ais <span class="_ _d"> </span>de <span class="_ _d"> </span>60% </div><div class="t m0 xa h3 y48 ff1 fs0 fc0 sc0 ls0 ws4">(sessenta por cento) d<span class="_ _1"></span>a população do País; e<span class="_ _1"></span> </div><div class="t m0 xa h5 y12d ff1 fs0 fc0 sc0 ls1 ws4">II <span class="_ _2"></span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _3"></span>em <span class="_ _2"></span>relação <span class="_ _2"></span>ao <span class="_ _3"></span>conjun<span class="_ _1"></span>to <span class="_ _2"></span>dos <span class="_ _3"></span>Mun<span class="_ _1"></span>icípios <span class="_ _2"></span>e <span class="_ _3"></span>do <span class="_ _2"></span>Distrito <span class="_ _2"></span>Federal, <span class="_ _3"></span>d<span class="_ _1"></span>a <span class="_ _2"></span>maioria <span class="_ _3"></span>ab<span class="_ _1"></span>soluta <span class="_ _3"></span>d<span class="_ _1"></span>e <span class="_ _2"></span>seus </span></div><div class="t m0 xa h3 yde ff1 fs0 fc0 sc0 ls0 ws4">representantes. <span class="_ _1"></span> </div><div class="t m0 xa h3 y10f ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _2"></span>5<span class="_ _1"></span>º O <span class="_ _5"></span>Conselho <span class="_ _5"></span>Federativo <span class="_ _2"></span>d<span class="_ _1"></span>o <span class="_ _5"></span>Imposto <span class="_ _5"> </span>sobre <span class="_ _5"></span>Bens <span class="_ _5"></span>e <span class="_ _2"></span>Serviços<span class="_ _1"></span>, <span class="_ _2"></span>a<span class="_ _1"></span> <span class="_ _2"></span>adm<span class="_ _1"></span>inistração <span class="_ _5"> </span>tributária <span class="_ _5"> </span>da </div><div class="t m0 xa h3 y110 ff1 fs0 fc0 sc0 ls0 ws4">União <span class="_ _f"> </span>e <span class="_ _f"> </span>a <span class="_ _f"> </span>Procuradoria<span class="_ _1"></span>-Geral <span class="_ _f"> </span>da <span class="_ _f"> </span>Fa<span class="_ _1"></span>zenda <span class="_ _f"> </span>Nacional <span class="_ _f"> </span>com<span class="_ _1"></span>partilharão <span class="_ _f"> </span>informaç<span class="_ _1"></span>ões <span class="_ _f"> </span>fiscais </div><div class="t m0 xa h3 y12e ff1 fs0 fc0 sc0 ls0 ws4">relacionadas a<span class="_ _1"></span>os tributos <span class="_ _1"></span>previstos <span class="_ _1"></span>nos arts. <span class="_ _1"></span>156<span class="_ _1"></span>-<span class="_ _1"></span>A e <span class="_ _1"></span>195, V, <span class="_ _1"></span>e at<span class="_ _1"></span>uarão com<span class="_ _1"></span> vistas <span class="_ _1"></span>a harm<span class="_ _1"></span>onizar </div><div class="t m0 xa h5 y4e ff1 fs0 fc0 sc0 ls0 ws4">normas, interpretaçõ<span class="_ _1"></span>es <span class="ff3">e proc<span class="_ _1"></span>edimentos a eles relat<span class="_ _1"></span>ivos.”<span class="_ _1"></span></span> </div><div class="t m0 xa h3 y4f ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1 h3 y114 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x10 ha y51 ff2 fs0 fc0 sc0 ls0 ws4">SEÇÃO VI<span class="ff8 fs7"> </span></div><div class="t m0 x17 ha y12f ff2 fs0 fc0 sc0 ls0 ws4">DA REP<span class="_ _1"></span>A<span class="_ _0"></span>RT<span class="_ _1"></span>IÇÃO D<span class="_ _1"></span>AS RECEIT<span class="_ _1"></span>AS TRIBUTÁRIAS<span class="_ _1"></span><span class="ff8 fs7"> </span></div><div class="t m0 x1 h3 y130 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y131 ff1 fs0 fc0 sc0 ls0 ws4"> <span class="ff3">“Art. 158 ............................<span class="_ _1"></span>.................................. <span class="_ _1"></span></span> </div><div class="t m0 xa h3 y132 ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>............ <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h5 y133 ff1 fs0 fc0 sc0 ls1 ws4">III <span class="ff3 ls5">–</span><span class="ls0"> <span class="_ _1"></span>cin<span class="_ _1"></span>quenta <span class="_ _1"></span>por <span class="_ _1"></span>cento<span class="_ _1"></span> do<span class="_ _1"></span> prod<span class="_ _1"></span>uto <span class="_ _1"></span>da <span class="_ _1"></span>arrecadação <span class="_ _1"></span>d<span class="_ _1"></span>o im<span class="_ _1"></span>posto <span class="_ _1"></span>do <span class="_ _1"></span>Estad<span class="_ _1"></span>o sobr<span class="_ _1"></span>e <span class="_ _1"></span>a <span class="_ _1"></span>proprieda<span class="_ _1"></span>de </span></div><div class="t m0 xa h3 y134 ff1 fs0 fc0 sc0 ls0 ws4">de <span class="_ _3"></span>veículos <span class="_ _2"></span>automotores <span class="_ _2"></span>licenciados <span class="_ _3"></span>em <span class="_ _2"></span>seus <span class="_ _3"></span>territóri<span class="_ _1"></span>os <span class="_ _3"></span>ou, <span class="_ _2"></span>em <span class="_ _3"></span>relação <span class="_ _2"></span>a <span class="_ _3"></span>veículos <span class="_ _2"></span>aquáticos <span class="_ _3"></span>e </div><div class="t m0 xa h3 y135 ff1 fs0 fc0 sc0 ls0 ws4">aéreos, cujos propriet<span class="_ _1"></span>ários sejam<span class="_ _1"></span> domiciliados em<span class="_ _1"></span> seus territórios;<span class="_ _1"></span> </div><div class="t m0 xa h5 y136 ff1 fs0 fc0 sc0 ls0 ws4">IV <span class="ff3 ws1">–</span> vinte e cinco p<span class="_ _1"></span>or cento: </div><div class="t m0 xa h3 y137 ff1 fs0 fc0 sc0 ls2 ws2">a)<span class="ls0 ws4"> do <span class="_ _3"></span>produto <span class="_ _3"></span>da <span class="_ _3"></span>arr<span class="_ _1"></span>ecadação <span class="_ _3"></span>do <span class="_ _2"></span>imposto <span class="_ _3"></span>do <span class="_ _3"></span>Estado <span class="_ _3"></span>s<span class="_ _1"></span>obre <span class="_ _3"></span>operações <span class="_ _3"></span>r<span class="_ _1"></span>elativas <span class="_ _3"></span>à <span class="_ _3"></span>circ<span class="_ _1"></span>ulação <span class="_ _1"></span>d<span class="_ _1"></span>e </span></div><div class="t m0 xa h3 y138 ff1 fs0 fc0 sc0 ls0 ws4">mercadorias <span class="_ _2"></span>e <span class="_ _5"></span>sobre <span class="_ _2"></span>prestações <span class="_ _5"></span>de <span class="_ _2"></span>serviços <span class="_ _2"></span>de <span class="_ _5"></span>transporte <span class="_ _2"></span>interestad<span class="_ _1"></span>ual <span class="_ _2"></span>e <span class="_ _5"></span>intermunicipal <span class="_ _2"></span>e <span class="_ _2"></span>d<span class="_ _1"></span>e </div><div class="t m0 xa h3 y139 ff1 fs0 fc0 sc0 ls0 ws4">comunicação; </div><div class="t m0 xa h3 y13a ff1 fs0 fc0 sc0 ls2 ws2">b)<span class="ls0 ws4"> do produto d<span class="_ _1"></span>a arrecadação do im<span class="_ _1"></span>posto pre<span class="_ _1"></span>visto no art. 156-A d<span class="_ _1"></span>istribuída aos E<span class="_ _1"></span>stados.<span class="_ _1"></span> </span></div><div class="t m0 xa h5 y13b ff3 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _2"></span>1º <span class="_ _3"></span>As <span class="_ _2"></span>parcelas <span class="_ _2"></span>de <span class="_ _3"></span>receit<span class="_ _1"></span>a <span class="_ _2"></span>pertencentes <span class="_ _2"></span>aos <span class="_ _3"></span>Municí<span class="_ _1"></span>pios, <span class="_ _3"></span>m<span class="_ _1"></span>encionadas <span class="_ _2"></span>no <span class="_ _2"></span>inciso <span class="_ _3"></span>IV, <span class="_ _2"></span>‘a’, <span class="_ _2"></span>serão </div><div class="t m0 xa h3 y13c ff1 fs0 fc0 sc0 ls0 ws4">creditadas conform<span class="_ _1"></span>e os seguintes critérios:<span class="_ _1"></span> </div><div class="t m0 xa h3 y13d ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>......<span class="ls0 ws4">....<span class="_ _1"></span> </span></div><div class="t m0 xa h5 y13e ff3 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _2"></span>2º <span class="_ _3"></span>As <span class="_ _2"></span>parcelas <span class="_ _2"></span>de <span class="_ _3"></span>receit<span class="_ _1"></span>a <span class="_ _2"></span>pertencentes <span class="_ _2"></span>aos <span class="_ _3"></span>Municí<span class="_ _1"></span>pios, <span class="_ _3"></span>m<span class="_ _1"></span>encionadas <span class="_ _2"></span>no <span class="_ _2"></span>inciso <span class="_ _3"></span>IV, <span class="_ _2"></span>‘b’, <span class="_ _2"></span>serão </div><div class="t m0 xa h3 y13f ff1 fs0 fc0 sc0 ls0 ws4">creditadas conform<span class="_ _1"></span>e os seguintes critérios: <span class="_ _1"></span> </div><div class="t m0 xa h5 y140 ff1 fs0 fc0 sc0 ls1 ws4">I <span class="ff3 ls0 ws1">–</span><span class="ls0"> 85% (oitenta e c<span class="_ _1"></span>inco por c<span class="_ _1"></span>ento), no mínim<span class="_ _1"></span>o, na proporção da popul<span class="_ _1"></span>ação; <span class="_ _1"></span> </span></div><div class="t m0 xa h5 y141 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ff3 ls8">–</span><span class="ls0"> <span class="_ _0"></span>10% (dez <span class="_ _0"></span>por cento), <span class="_ _0"></span>co<span class="_ _1"></span>m base em indi<span class="_ _0"></span>cadores<span class="_ _1"></span> de <span class="_ _0"></span>m<span class="_ _1"></span>elhoria <span class="_ _0"></span>nos resultados de ap<span class="_ _0"></span>rendi<span class="_ _1"></span>zagem </span></div><div class="t m0 xa h3 y142 ff1 fs0 fc0 sc0 ls0 ws4">e <span class="_ _0"></span>de aumento da equidade, <span class="_ _0"></span>considerad<span class="_ _1"></span>o o <span class="_ _0"></span>nível socioeconôm<span class="_ _1"></span>ico dos <span class="_ _0"></span>educandos, de acordo co<span class="_ _0"></span>m </div><div class="t m0 xa h3 y143 ff1 fs0 fc0 sc0 ls0 ws4">o que dispuser lei es<span class="_ _1"></span>tadual; e<span class="_ _1"></span> </div><div class="t m0 xa h5 y144 ff1 fs0 fc0 sc0 ls1 ws4">III <span class="ff3 ls0 ws1">–</span><span class="ls0"> 5% (cinco por cent<span class="_ _1"></span>o), em<span class="_ _1"></span> montantes iguais para todos os Mu<span class="_ _1"></span>nicípios do E<span class="_ _3"></span><span class="ff3">stado.” (NR) <span class="_ _1"></span></span> </span></div><div class="t m0 xa h3 y145 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">12<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y28 ff3 fs0 fc0 sc0 ls0 ws4">“Art. 159. ............................<span class="_ _1"></span>..............................<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xa h5 y12c ff1 fs0 fc0 sc0 ls1 ws4">I <span class="_ _2"></span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _2"></span>do <span class="_ _2"></span>produto <span class="_ _2"></span>da <span class="_ _2"></span>arrecadação <span class="_ _2"></span>dos <span class="_ _2"></span>im<span class="_ _1"></span>postos <span class="_ _2"></span>sobre <span class="_ _2"></span>renda <span class="_ _2"></span>e <span class="_ _2"></span>proventos <span class="_ _2"></span>de <span class="_ _2"></span>qualquer <span class="_ _2"></span>nature<span class="_ _1"></span>za <span class="_ _2"></span>e </span></div><div class="t m0 xa h3 y48 ff1 fs0 fc0 sc0 ls0 ws4">sobre <span class="_ _6"> </span>prod<span class="_ _1"></span>utos <span class="_ _d"> </span>industrializados, <span class="_ _d"> </span>e <span class="_ _d"> </span>do <span class="_ _6"> </span>im<span class="_ _1"></span>posto <span class="_ _6"> </span>pre<span class="_ _1"></span>visto <span class="_ _d"> </span>no <span class="_ _6"> </span>art.<span class="_ _3"></span> 153, <span class="_ _d"> </span>VIII, <span class="_ _6"> </span>5<span class="_ _1"></span>0% <span class="_ _6"> </span>(<span class="_ _1"></span>cinquenta<span class="_ _1"></span> <span class="_ _6"> </span>por </div><div class="t m0 xa h3 y49 ff1 fs0 fc0 sc0 ls0 ws4">cento), da seguinte f<span class="_ _1"></span>orma: </div><div class="t m0 xa h3 yde ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>.......<span class="ls0 ws4"> </span></div><div class="t m0 xa h5 y10f ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ff3 ls0 ws1">–</span><span class="ls0"> do produto da arrecadação do <span class="_ _0"></span>im<span class="_ _1"></span>posto sobre produtos industrializados e do imposto previsto </span></div><div class="t m0 xa h3 y110 ff1 fs0 fc0 sc0 ls0 ws4">no <span class="_ _0"></span>art. <span class="_ _0"></span>153,<span class="_ _1"></span> <span class="_ _0"></span>VIII, dez <span class="_ _8"></span>p<span class="_ _1"></span>or <span class="_ _0"></span>cento aos <span class="_ _0"></span>Estados e <span class="_ _0"></span>ao Distrito <span class="_ _0"></span>Federal, <span class="_ _0"></span>proporcio<span class="_ _1"></span>nalmente ao <span class="_ _0"></span>valor <span class="_ _0"></span>das </div><div class="t m0 xa h3 y12e ff1 fs0 fc0 sc0 ls0 ws4">respectivas exportações d<span class="_ _1"></span>e produtos indus<span class="_ _1"></span>trializados.<span class="_ _1"></span> </div><div class="t m0 xa h3 y112 ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>.......<span class="ls0 ws4"> </span></div><div class="t m0 xa h3 y113 ff1 fs0 fc0 sc0 ls0 ws4">§ 3º <span class="_ _0"></span>Os Estados entregarão aos respectivos Municípios vinte e <span class="_ _0"></span>cinco por ce<span class="_ _1"></span>nto dos recursos que </div><div class="t m0 xa h3 y114 ff1 fs0 fc0 sc0 ls0 ws4">receberem <span class="_ _1"></span>nos <span class="_ _1"></span>term<span class="_ _1"></span>os <span class="_ _1"></span>do inciso <span class="_ _1"></span>II, <span class="_ _1"></span>observad<span class="_ _1"></span>os <span class="_ _1"></span>os <span class="_ _1"></span>critérios <span class="_ _1"></span>estabelecidos<span class="_ _1"></span> no <span class="_ _1"></span>art.<span class="_ _3"></span> <span class="_ _1"></span>158, <span class="_ _1"></span>§ 1<span class="_ _1"></span>º, p<span class="_ _1"></span>ara </div><div class="t m0 xa h3 yb0 ff1 fs0 fc0 sc0 ls0 ws4">a parcela r<span class="_ _1"></span>elativa <span class="_ _1"></span>ao im<span class="_ _1"></span>posto sobre<span class="_ _1"></span> produtos <span class="_ _1"></span>industria<span class="_ _1"></span>lizados, e <span class="_ _1"></span>no <span class="_ _1"></span>art. 1<span class="_ _1"></span>58, §<span class="_ _3"></span> 2º, <span class="_ _1"></span>para <span class="_ _1"></span>a parcela </div><div class="t m0 xa h3 y146 ff1 fs0 fc0 sc0 ls0 ws4">relativa ao imposto pre<span class="_ _1"></span>visto no art. 15<span class="_ _1"></span>3, VIII. </div><div class="t m0 xa h5 y117 ff3 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>..........” (NR) <span class="_ _3"></span><span class="ff1 ls0"> </span></div><div class="t m0 xa h3 y118 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 yb4 ff3 fs0 fc0 sc0 ls0 ws4">“Art. <span class="_ _8"></span>159<span class="ff1">-<span class="_ _1"></span>A. <span class="_ _0"></span>É <span class="_ _8"></span>instituído <span class="_ _0"></span>o <span class="_ _8"></span>Fundo <span class="_ _0"></span>Nacional <span class="_ _8"></span>de <span class="_ _0"></span>Desenvol<span class="_ _1"></span>vimento <span class="_ _8"></span>Re<span class="_ _1"></span>gional <span class="_ _0"></span>com <span class="_ _0"></span>o <span class="_ _8"></span>objetivo <span class="_ _8"></span>d<span class="_ _1"></span>e <span class="_ _8"></span>red<span class="_ _1"></span>uzir </span></div><div class="t m0 xa h3 y147 ff1 fs0 fc0 sc0 ls0 ws4">as des<span class="_ _1"></span>igualdades <span class="_ _1"></span>regiona<span class="_ _1"></span>is e <span class="_ _1"></span>soci<span class="_ _1"></span>ais, <span class="_ _1"></span>nos term<span class="_ _1"></span>os <span class="_ _1"></span>do <span class="_ _1"></span>art. <span class="_ _1"></span>3º, <span class="_ _1"></span>III,<span class="_ _3"></span> <span class="_ _1"></span>mediante <span class="_ _1"></span>a <span class="_ _1"></span>entreg<span class="_ _1"></span>a de<span class="_ _1"></span> rec<span class="_ _1"></span>ursos </div><div class="t m0 xa h3 y148 ff1 fs0 fc0 sc0 ls0 ws4">da União aos Estad<span class="_ _1"></span>os e ao Distrito Fed<span class="_ _1"></span>eral para:<span class="_ _1"></span> </div><div class="t m0 xa h5 y149 ff1 fs0 fc0 sc0 ls1 ws4">I <span class="ff3 ls0 ws1">–</span><span class="ls0"> realização de estu<span class="_ _1"></span>dos, projetos e obr<span class="_ _1"></span>as de infraestrutura;<span class="_ _1"></span> </span></div><div class="t m0 xa h5 y14a ff1 fs0 fc0 sc0 ls1 ws4">II <span class="_ _2"></span><span class="ff3 ls8">–</span><span class="ls0"> <span class="_ _5"> </span>fom<span class="_ _1"></span>ento <span class="_ _2"></span>a <span class="_ _5"> </span>atividades <span class="_ _5"> </span>produtivas <span class="_ _5"> </span>com <span class="_ _5"> </span>elevado <span class="_ _5"></span>potencial <span class="_ _5"></span>de <span class="_ _2"></span>g<span class="_ _1"></span>eração <span class="_ _5"></span>de <span class="_ _2"></span>e<span class="_ _1"></span>mprego <span class="_ _5"></span>e <span class="_ _2"></span>ren<span class="_ _1"></span>da, </span></div><div class="t m0 xa h3 y14b ff1 fs0 fc0 sc0 ls0 ws4">incluindo a concessão <span class="_ _1"></span>de s<span class="_ _1"></span>ubvenções econôm<span class="_ _1"></span>icas e financeiras; e<span class="_ _1"></span> </div><div class="t m0 xa h5 y14c ff1 fs0 fc0 sc0 ls1 ws4">III <span class="ff3 ls0 ws1">–</span><span class="ls0"> prom<span class="_ _1"></span>oção de ações com<span class="_ _1"></span> vistas ao desenvolvimen<span class="_ _1"></span>to científico e tecno<span class="_ _1"></span>lógico e à inovação.<span class="_ _3"></span> </span></div><div class="t m0 xa h3 y14d ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _0"></span>1º <span class="_ _0"></span>Os <span class="_ _0"></span>recursos<span class="_ _1"></span> <span class="_ _0"></span>de <span class="_ _0"></span>que <span class="_ _0"></span>trata <span class="_ _0"></span>o <span class="_ _0"></span>caput <span class="_ _0"></span>serão entregues <span class="_ _0"></span>aos <span class="_ _0"></span>Estados <span class="_ _0"></span>e <span class="_ _0"></span>ao Distrito <span class="_ _0"></span>Federal <span class="_ _0"></span>segundo </div><div class="t m0 xa h3 y14e ff1 fs0 fc0 sc0 ls0 ws4">critérios <span class="_ _e"> </span>def<span class="_ _1"></span>inidos <span class="_ _e"> </span>em<span class="_ _1"></span> <span class="_ _a"> </span>lei <span class="_ _a"> </span>complem<span class="_ _1"></span>entar, <span class="_ _e"> </span>vedada <span class="_ _a"> </span>a <span class="_ _a"> </span>retenção <span class="_ _a"> </span>ou <span class="_ _e"> </span>qua<span class="_ _1"></span>lquer <span class="_ _e"> </span>r<span class="_ _1"></span>estrição <span class="_ _a"> </span>a <span class="_ _e"> </span>s<span class="_ _1"></span>eu </div><div class="t m0 xa h3 y14f ff1 fs0 fc0 sc0 ls0 ws4">recebimento.<span class="_ _1"></span> </div><div class="t m0 xa h3 y150 ff1 fs0 fc0 sc0 ls0 ws4">§ 2º <span class="_ _1"></span>Na <span class="_ _1"></span>apl<span class="_ _1"></span>icação d<span class="_ _1"></span>os r<span class="_ _1"></span>ecursos <span class="_ _1"></span>de que <span class="_ _1"></span>tr<span class="_ _1"></span>ata o <span class="_ _1"></span>c<span class="_ _1"></span>aput, <span class="_ _1"></span>os <span class="_ _1"></span>Estados <span class="_ _1"></span>e <span class="_ _1"></span>o D<span class="_ _1"></span>istrito F<span class="_ _1"></span>ederal <span class="_ _1"></span>priorizarã<span class="_ _1"></span>o </div><div class="t m0 xa h3 y151 ff1 fs0 fc0 sc0 ls0 ws4">projetos que prevejam<span class="_ _1"></span> ações de preser<span class="_ _1"></span>vação do m<span class="_ _1"></span>eio ambiente.<span class="_ _1"></span> </div><div class="t m0 xa h3 y152 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _5"> </span>3° <span class="_ _5"> </span>Observado <span class="_ _5"> </span>o <span class="_ _5"> </span>dispost<span class="_ _1"></span>o <span class="_ _5"> </span>neste <span class="_ _5"> </span>artigo, <span class="_ _5"> </span>caberá <span class="_ _5"> </span>aos<span class="_ _1"></span> <span class="_ _5"> </span>Estados <span class="_ _5"> </span>e <span class="_ _5"> </span>ao <span class="_ _5"> </span>Distrito <span class="_ _5"> </span>Federal <span class="_ _5"> </span>a <span class="_ _5"> </span>dec<span class="_ _1"></span>isão </div><div class="t m0 xa h5 y153 ff3 fs0 fc0 sc0 ls0 ws4">quanto à aplicação d<span class="_ _1"></span>os recursos de que trat<span class="_ _1"></span>a o caput.”<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y154 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y155 ff3 fs0 fc0 sc0 ls0 ws4">“Art. 161. ............................<span class="_ _1"></span>................................. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xa h5 y156 ff1 fs0 fc0 sc0 ls1 ws4">I <span class="ff3 ls0 ws1">–</span><span class="ls0"> definir valor adicio<span class="_ _1"></span>nado para f<span class="_ _1"></span>ins do disposto <span class="_ _1"></span>no art. 158, § 1º, I; <span class="_ _1"></span> </span></div><div class="t m0 xa h5 y157 ff3 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>...........” (NR)<span class="_ _3"></span><span class="ff1 ls0"> </span></div><div class="t m0 xa h3 y158 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">13<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y28 ff3 fs0 fc0 sc0 ls0 ws4">“Art. 167. ............................<span class="_ _1"></span>................................. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y12c ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>....<span class="ls0 ws4">.........<span class="_ _1"></span>........... </span></div><div class="t m0 xa h3 y159 ff1 fs0 fc0 sc0 ls0 ws4">§ 4º É permitida a vinculação das receitas<span class="_ _1"></span> a que se referem<span class="_ _1"></span> os arts. 155, 156, 156<span class="_ _1"></span>-<span class="_ _1"></span>A, 157, 158 e </div><div class="t m0 xa h5 y12d ff3 fs0 fc0 sc0 ls0 ws4">as alíneas<span class="_ _1"></span> 'a', <span class="_ _1"></span>'b', 'd',<span class="_ _1"></span> 'e'<span class="_ _1"></span> e <span class="_ _1"></span>‘f’ do<span class="_ _1"></span> inciso<span class="_ _1"></span> I <span class="_ _1"></span>e <span class="_ _1"></span>o inc<span class="_ _1"></span>iso II <span class="_ _1"></span>do <span class="_ _1"></span>caput do<span class="_ _1"></span> art. <span class="_ _1"></span>159 <span class="_ _1"></span>desta C<span class="_ _1"></span>onstituição <span class="_ _1"></span>para </div><div class="t m0 xa h3 yde ff1 fs0 fc0 sc0 ls0 ws4">pagamento de déb<span class="_ _1"></span>itos com a Un<span class="_ _1"></span>ião e para prestar<span class="_ _1"></span>-lhe garant<span class="_ _1"></span>ia ou contragarant<span class="_ _1"></span>ia. </div><div class="t m0 xa h5 y10f ff3 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>.............” (NR<span class="_ _1"></span>)<span class="_ _1"></span><span class="ff1 fc5 ls0"> </span></div><div class="t m0 xa h3 y15a ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y15b ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x18 ha y15c ff1 fs0 fc0 sc0 ls0 ws4">CAPÍTULO II<span class="ff8 fs7"> </span></div><div class="t m0 x19 h3 y15d ff1 fs0 fc0 sc0 ls0 ws4">DA SEGURIDADE <span class="_ _1"></span>SOCIAL<span class="_ _1"></span> </div><div class="t m0 x1a ha y15e ff8 fs7 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 ha y15f ff2 fs0 fc0 sc0 ls0 ws4">SEÇÃO I<span class="ff8 fs7"> </span></div><div class="t m0 x1b ha y160 ff2 fs0 fc0 sc0 ls0 ws4">DISPOSIÇÕES G<span class="_ _1"></span>ERAIS<span class="ff8 fs7"> </span></div><div class="t m0 xa h3 y161 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1 h5 y162 ff3 fs0 fc0 sc0 ls0 ws4">“Art. 195. ............................<span class="_ _1"></span>.................................. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y163 ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>............ <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 x1 h5 y164 ff1 fs0 fc0 sc0 ls3 ws4">V <span class="ff3 ls0 ws1">–</span><span class="ls0"> sobre bens e s<span class="_ _1"></span>erviços, nos term<span class="_ _1"></span>os de lei com<span class="_ _1"></span>plementar;<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y165 ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>.............<span class="_ _1"></span>.......<span class="ls0 ws4">..<span class="_ _1"></span>................................<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y166 ff1 fs0 fc0 sc0 ls0 ws4">§ 15. A<span class="_ _1"></span>plica-se <span class="_ _1"></span>à contrib<span class="_ _1"></span>uição pre<span class="_ _1"></span>vista no <span class="_ _1"></span>inciso <span class="_ _1"></span>V o <span class="_ _1"></span>disposto no <span class="_ _1"></span>art.<span class="_ _1"></span> <span class="_ _1"></span><span class="ls2 ws2">156</span>-A, §<span class="_ _1"></span> 1º, I<span class="_ _1"></span> a V<span class="_ _1"></span>I, VIII, X<span class="_ _1"></span> a </div><div class="t m0 x1 h3 y167 ff1 fs0 fc0 sc0 ls0 ws4">XII, § 3º, § 5º, II, III, V, VI<span class="_ _1"></span> e IX, e §§ 6º a 1<span class="_ _1"></span>0. </div><div class="t m0 x1 h3 y168 ff1 fs0 fc0 sc0 ls0 ws4">§ 16. <span class="_ _3"></span>A <span class="_ _2"></span>contribuição <span class="_ _2"></span>prevista <span class="_ _3"></span>no <span class="_ _2"></span>inciso <span class="_ _2"></span>V <span class="_ _1"></span>nã<span class="_ _1"></span>o <span class="_ _3"></span>integrar<span class="_ _1"></span>á <span class="_ _2"></span>sua <span class="_ _3"></span>própria<span class="_ _1"></span> <span class="_ _2"></span>base <span class="_ _3"></span>de <span class="_ _2"></span>cálculo <span class="_ _3"></span>n<span class="_ _1"></span>em <span class="_ _2"></span>a <span class="_ _3"></span>dos </div><div class="t m0 x1 h3 y169 ff1 fs0 fc0 sc0 ls0 ws4">impostos previstos nos<span class="_ _1"></span> arts. 153, VIII, 1<span class="_ _1"></span>55, II, 155, III, e 15<span class="_ _1"></span>6-<span class="_ _1"></span><span class="ls3 ws5">A.</span> </div><div class="t m0 x1 h3 y16a ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _0"></span>17. Lei estabelecerá as hipóteses de <span class="_ _0"></span>devolução da contribuição prevista <span class="_ _0"></span>no inciso V <span class="_ _0"></span>a pessoas </div><div class="t m0 x1 h3 y16b ff1 fs0 fc0 sc0 ls0 ws4">físicas, inclusive <span class="_ _0"></span>em relação <span class="_ _0"></span>a limites <span class="_ _0"></span>e beneficiários, <span class="_ _0"></span>com<span class="_ _1"></span> o <span class="_ _0"></span>objetivo de <span class="_ _0"></span>reduzir as <span class="_ _0"></span>desigualdades<span class="_ _1"></span> </div><div class="t m0 x1 h3 y16c ff1 fs0 fc0 sc0 ls0 ws4">de renda. </div><div class="t m0 x1 h3 y16d ff1 fs0 fc0 sc0 ls0 ws4">§ 18. <span class="_ _1"></span>A <span class="_ _1"></span>devolução <span class="_ _1"></span>de <span class="_ _1"></span>que <span class="_ _1"></span>trata <span class="_ _1"></span>o §<span class="_ _1"></span> 17 <span class="_ _1"></span>não <span class="_ _1"></span>será <span class="_ _1"></span>com<span class="_ _1"></span>putada na <span class="_ _1"></span>receita <span class="_ _1"></span>corrent<span class="_ _1"></span>e líquida <span class="_ _1"></span>da <span class="_ _1"></span>União<span class="_ _1"></span> </div><div class="t m0 x1 h5 y16e ff3 fs0 fc0 sc0 ls0 ws4">para os fins do disposto <span class="_ _1"></span>nos arts. 100, § 1<span class="_ _1"></span>5, 165, §§ 9º, 12 e 17<span class="_ _1"></span>, 198, § 2º.” (NR)<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y16f ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1 h5 y170 ff3 fs0 fc0 sc0 ls0 ws4">“Art. 198. .....................<span class="_ _1"></span><span class="ff1">....................................<span class="_ _1"></span>...... <span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y171 ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>............. <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 x1 h3 y172 ff1 fs0 fc0 sc0 ls0 ws4"> § 2º ...............................<span class="_ _1"></span>........................................ <span class="_ _3"></span> </div><div class="t m0 x1 h3 y173 ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>.............<span class="_ _1"></span>...............<span class="_ _1"></span><span class="ls0 ws4">.............................<span class="_ _1"></span> </span></div><div class="t m0 x1 h5 y174 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ff3 ls0 ws1">–</span><span class="ls0"> no caso dos Esta<span class="_ _1"></span>dos e do Distrito Federa<span class="_ _1"></span>l, o produto da<span class="_ _1"></span> arrecadação dos im<span class="_ _1"></span>postos a que se<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y175 ff1 fs0 fc0 sc0 ls0 ws4">referem <span class="_ _0"></span>os <span class="_ _8"></span>arts<span class="_ _1"></span>. <span class="_ _8"></span>155<span class="_ _1"></span> <span class="_ _8"></span>e<span class="_ _1"></span> <span class="_ _8"></span>156<span class="_ _1"></span>-A <span class="_ _0"></span>e <span class="_ _8"></span>dos<span class="_ _1"></span> <span class="_ _8"></span>recurs<span class="_ _1"></span>os <span class="_ _0"></span>de <span class="_ _8"></span>qu<span class="_ _1"></span>e <span class="_ _8"></span>tratam<span class="_ _1"></span> <span class="_ _0"></span>os <span class="_ _8"></span>arts. <span class="_ _0"></span>157 <span class="_ _0"></span>e <span class="_ _8"></span>159, <span class="_ _0"></span>I, <span class="_ _0"></span>'a', <span class="_ _0"></span>e <span class="_ _8"></span>II, <span class="_ _0"></span>deduzidas </div><div class="t m0 x1 h3 y176 ff1 fs0 fc0 sc0 ls0 ws4">as parcelas que f<span class="_ _1"></span>orem transf<span class="_ _1"></span>eridas aos respectivos <span class="_ _1"></span>Municípios; <span class="_ _1"></span> </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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D4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9ADzs3Vl4VnWC4P83+76QPYQQkhBC2HcIUUQ2q1zoEqxSRsvRnhmfmmmr52qu5mbu5t526unumqqy7VLUtrAUFcVIsVQA2Q1LdkgIkI0shOzr/+L0pDNYVd1PP/+baT6fK95zfue8v+i5+T7nPecHAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAMD/LfLfwN9w7969pqamW7duFRcXFxcXx8bG/rGRPT09wcjv7oqNjQ0Oj4iImNk4ODjY1NR0/fr16enpUCiUnZ29efPm2Ue1tbU1NTWNjIwUFxcXFhbO3tXX19fU1HTz5s3g47x584qLi0Oh0PXr11tbW/+Ff1pcXFwwq/BwfQ4AADys1Xf37t2vv/7666+/3rt3b05Ozp+ovra2ti+++OLIkSPf3ZWenr53796CgoLZ1dff33/ixInf/OY3QfVt2LDhgeq7fv36Rx991N3dvXfv3geqr6urq7Ky8osvvgg+btu2bc+ePeHh4V9++WVlZeW/8E/Lysras2fPggULVB8AAPDwVt/k5OTAwMDdu3ebm5uvXr2ampr63TGpqakZGRn9/f3Xrl07ceJERkZGRkbG7JSampq6fv365cuXc3JyMjIygnScnJwcHBzs6emZmpoKhUK3b9+ura0Njg2OGhsb6+/v7+joaGpqunz5crBrcHCwu7v74sWLJ0+ePGWHnMoAACAASURBVHr0aDAyJydnx44dERERNTU1J06cSE9Pz8jImF2YDxgYGOju7k5JSVm/fn3QnAAAAA9p9WVkZOzYsWPu3Lnt7e379+8fHx//7piNGzfu2LEj+HdcXNymTZt27Ngx+67g2NhYe3v73/zN3zzyyCM7duzIy8sLhUIpKSlbtmxJT08Puquvr+/tt9/esWPHtm3bgqOKioqeffbZxsbG9vb2n/3sZ9u3b9++fXtTU9PXX399+vTpmpqaPzjhmJiYTZs2bd++PT4+/o/9UbW1tV9//XV3d7drFAAAeNirLzU1dcOGDYsXL/75z3/+xRdfdHZ2fnfM+Pj44sWLp6amIiIi0tLSysvLX3755bi4uImJieA+Xltb289//vMDBw5EREQsW7YsPT09MjIyKSlp06ZNmzZtGh8fHx8fr6ys/O///b/n5ORs3LgxMjIyKioqLy8vOzs7KyvrZz/72f79+5OTk8vLy5ubmz/77LOqqqrIyMj4+Pjg2NmTiY2NXbNmzY9//OOkpKTx8fFgAv/0vyQyMioq6tixY01NTaoPAABQfaG7d++eO3fu0qVLY2Nj+/bt+4O/h4yKigp+bFlYWLh48eL169dHR0fX1NScPXs2qMSpqanY2NjXXnstKirq0KFDdXV169evLykpCQ7/9ttvz50719nZuXv37t7e3r/6q79at27dunXrurq6zp49e+bMmStXrjzwjRkZGevWrVu8ePG5c+fOnj37B2ceTKCjo2P2xpUrV65bt86lCQAAqL5/qr7KysqPPvpo3759+/btm3nobrbPP/98//794eHh+/bte/LJJxMSEqKjo69du7Z///6rV6+GQqHMzMx9+/a9+uqrn3322bvvvjt37tz09PSZ6quurn777bdzc3P/23/7b/v37/+Hf/iH//gf/+OiRYuCt7kcPXp0cHDwgW/MzMzcuXPnU0899b//9/8OvuIPVt977713+fLl2Rv37du3YMEClyYAAKD6/lFCQsKiRYseeeSRZcuWzZs3b2BgoL6+/oHfRvb09BQXF4eFhXV3d58+fbqkpKSkpCQ7O3vNmjVpaWmhUCgtLW3JkiVz586Niorq6+vr7+//+uuv7927Fxze3t6+ePHixMTEq1evxsfHP/roo5OTk8GA7OzstWvXNjQ0tLa21tbWHjx4sL6+vqura3h4uK6uLjU1tbm5eWxs7A/OfGRkpLu7u729ffbG/v7+iYkJlyYAAKD6/lFGRsb27dtXrlyZm5ubkJBw4cKFDz/88IEbaKtWrdq6dev09HRVVdXRo0efe+65goKCJUuWzJkzZ2BgIBQKRUdHz507d+almq2trQcPHjx58mTwsby8fPfu3d3d3Z988klFRcXrr79eVVV14MCBnJycioqKjRs3fvjhhzdu3Dh//vydO3fu37/f1tY2OTlZWVl58eLFtra24eFhlxoAAKD6/pXCwsKioqJiY2OjoqLCwsKmpqbGxsa6u7s7Ozt7enqCMUlJSevXr5+ammpsbDxz5kx+fn5hYWFBQcGiRYsmJyc7OzsHBwcjIyPDwsKC8VNTU+Pj4zO1NjU1FR0dHRkZOTY2Fh4eHhsbGxYWNjo6OjExERkZmZKSUlhYuHr16pkDp6amgn8EY1xnAACA6vvXC1ZpP3369M6dO3ft2lVSUvLcc8/Nnz//8OHDMzfr6urqPvjgg6mpqfr6+uHh4dOnT/f19W3btm3Xrl3Dw8NfffVVY2NjcHgwPj8/f+fOnWvWrAk+tra2fvLJJ3Fxcbt3725tbX3zzTfz8/P37NkzODh47ty50dHR/Pz8//pf/2sw+MyZM1999dXIyMiOHTvWr19/+PDhr776yqUGAACovn+lvr6+U6dOvfvuu4mJiStWrMjOzt60aVNcXFxNTU1YWFh0dHRMTExvb+9MAcbExNTU1Fy6dCksLGzRokUDAwNfffXV2bNn58yZs3bt2qGhocnJyXnz5m3btm337t3BIX/7t3974MCBwsLCv/iLv/ibv/mbgwcP/uQnP/n+979/9erV48eP37lzZ9myZbt3746JiYmJiYmPj6+urr5//35FRcXevXv7+/u//fbb+Pj4767JHhUVlZiY+MCy8nFxcbOXjwcAAHjYqy8wMTFx7ty5yMjIxMTEUCjU1tZWU1MTHR29cePGDRs2zF4PfXBw8Jtvvjlz5kzwCs3R0dHGxsbBwcGqqqrJyclvv/22p6dn3rx5s0++cuXKl19+OS0tLTU1devWrQkJCRs3bkxOTi4qKtqzZ8/169e7urr+1//6X8F3zT4wOjp6w4YNU1NTRUVFubm5bW1ts/eWlZXt27dv69atszeuWbMmIyOjq6vL1QkAAKi+fzI+Pn7u3LkrV64EN8omJyeHh4djY2M3bNjw2muvBS/qDHR1dU1NTV26dKmmpubGjRvT09MjIyPj4+MnT568cOHC6OjoyMjIAydfuXLlokWLIiIiEhIStm7dumnTptjY2NjY2ISEhLlz5167du3tt9/++OOPJyYmlixZ8kD1rV+/fvny5cGTh9+tvgULFkxOTs7eGBMTExsb69IEAABU34NGRkYeCLb4+Pj4+Pi0tLT+/v7a2tqwsLDFixenpaXFx8cHr2MZHR3NzMxcuXJlRkZGXV1dbW1tUVFRaWlpRUVFXl7ezHmCxguFQv39/XV1dXV1dbO/5fbt27W1tT09PUNDQzNrxPf09Jw6dSoqKir4uGDBgtLS0uDfo6Oj1dXVH3zwQUJCwh/7W2pqalpbW12gAACA6vsXqa2tff/998PDw59//vngZZsz8vLyvv/97y9fvvyDDz5obGxcunTpCy+8sGrVquzs7O+ep6+v7+jRo//wD/8we+Pw8HBHR8cDI4O14y9duhR83LVrV0pKykydnj59urm5+btP+s24f/9+e3t7UlKSaxQAAHh4q6+np6etra2hoSExMXHTpk2zdw0ODra1tc2smhAWFhYeHh4eHj6zNsOMpKSkkpKSDRs2tLS0tLS0FBYWBm9/6e3tnRmTk5OTk5MzMjJy6dKljo6O8PDw9vb29vb2+Pj4nJycYMWImcHBgu/j4+OhUGhycrKtra29vb24uHhgYCA5OXnhwoXr16//Z/+01NTU1NTUrKys3Nzc784ZAADgoai+pqamL774orW1taio6C//8i9n77px48ahQ4euXLkSfFy8ePHzzz8fFhY28zPLByQmJlZUVGRmZjY1NR06dOj+/fuz9+7atet73/teR0fHJ598UlRU9NOf/vSLL7744osv5s+f/73vfS81NfWLL76YeUfowoULn3vuucceeywUCg0PDwcjZ+rxiSee+GNz+K74+PhFixZ5pScAAPCQVt+tW7eOHDnS3d29YcOGffv2zd51/vz52tra6urqwcHBu3fvzpkzZ+aHnXfv3h0cHJyamoqNjY2Li0tISBgZGRkaGiopKVm5cuXPf/7zX//61w0NDXFxcTExMcEhWVlZS5cubWpqOnLkSHFx8bZt29ra2i5fvlxcXLxhw4a0tLTLly9PT08PDQ3dvXt3wYIFW7ZsiY6ODoVC9+/f7+vru3z5cnR09MDAwOTkZHFxcXFxcXDaYAIzz/7NNjY2Njw8PD4+Hh8fr/oAAICHtPr+WaOjo2fOnJmeno6Li5vZODg4ePbs2fHx8aVLl5aXl2dnZ9fX19++fbu8vLy8vDwYk5+fX15evnjx4uDjxMTEwYMHGxsb+/r6jh07Njg4GBERsWfPnunp6fPnz3d0dFy5cmViYuL8+fPh4eGbNm0qLy9fsGBB6P+8wzPIv+PHjx87dmz29FatWlVeXj77tTGzg/bUqVN37twpLy/ftGlTZGSkixUAAFB9f6D6vvnmm4sXL85+NG56enpsbGxsbCxYLm94ePgXv/jFxYsXZwotqL6nn376ySefDD7+6le/+uUvf9nQ0DAyMnL06NHTp0//+Z//+Z//+Z/X1tb+8pe/PH78+NjY2OTk5Pnz5y9fvtzT0zN//vyZ6tuwYcOqVas++uijX/7ylxcuXJg9vRdeeKG4uPiPVd9nn3128eLFmJiYB9YABAAAeFiqL3isbmBgoKSkZHx8vKam5tq1a8PDw6FQqLm5ubGxMTo6uqysbMmSJTO/1ZztkUceyc/Pb2lpmZiY6OzsPHnyZHx8/KlTp/r6+nJzc4PVHa5du1ZTU3P//v2Kioo1a9bMHBsfH3/ixInBwcHS0tLgbZ+Tk5PXrl0LJjA5Odnd3X3t2rWWlpZgAlFRUaOjozExMWVlZfPmzQtOe+XKld/+9rcz7/kMlJSULFmyJFhvcHBwcGxszGUKAAA8pNVXXFycnJw8OTmZmZk5MTFx9uzZ/fv3d3d3h0KhoaGhrq6u6OjojRs37tu3b2bVhNnS0tIyMzNbWlpCodDAwEBVVVV9fX1PT09whlAo1N/ff+LEiXfffffxxx9/5plncnJygu1TU1OVlZUHDhzIy8vbuXNnsDL76Ojo/v37b968GYzp6uqqrKysrKz8d//u3xUWFgYbs7KynnjiiYqKiv379zc1NdXW1nZ3d8fHx8+e1Q9+8IOsrCyXJgAAoPr+cXmDgYGBO3fuXLx48c6dO9HR0SMjI3fu3Onv7w8G5OTkLF++PD09Pai427dvd3V1BYfHx8dPTU2lpKSUlZV1dnYGG4eHh2eW0QsLC4uJiUlOTp43b96yZcvy8/OHhobu3LnT2tra2tp65cqVoaGhFStW5OfnB9U3Ojo6NTUVHBseHh4bG5uUlBQdHR0WFpaZmblq1aq+vr6kpKT79++Pjo6GQqGoqKiEhITExMTZf1RsbOyfWMcPAADgIaq+QHd3d2Vl5bFjxxYtWrRv376LFy9+/vnnQfU9oK2t7Ysvvqiqqgo+bt269cknn5w7d+6TTz65cuXKYGNlZeVnn30W/DslJWXLli1z584tKipKTU0N/Z9V2g8dOtTY2Njf33/jxo3f/va3wZoNk5OTjY2Ng4ODwbFZWVnBbcDi4uK4uLhFixb96Ec/qq+vr6+vr6ysbGxsHB0dXbNmzVNPPVVUVDR7koWFhenp6TP3DAEAAB7e6hseHh4YGGhoaDhx4sSnn376l3/5lzt27IiJiTlz5sz169cTEhJyc3OTkpLCwsKGhoYGBgbq6uqOHj366aefBnfY0tPTlyxZUlpaOn/+/Pnz5wfnbGpqiouLGxkZ6e7u7uvry8jIyMjICIVC/f39o6Ojw8PDN27cOH369MDAwOjoaG9v77Vr15qammamlJaWlpaWFh0dHR8fX1xcnJubG3RpsB5gamrqlStXzp49Ozg4ODExUVBQsH379rVr1wbRODAwMDg4GCwm4dIEAABUX6ipqamqqur06dNXr159YFdmZuYjjzyyefPmtWvXxsXF1dTUVFVVffPNN/X19XFxceXl5RUVFaFQqLKy8ssvv5x94KVLl3p6esbGxg4ePFhbWzt716JFi5599tmtW7cmJSVVVVVVVVXl5ORUVFQsXLhw9rDS0tK8vLyurq6qqqrz588HG1euXFlRUZGdnf3EE0+kpaUFh88+anBw8OTJk1VVVatWrQrmBgAAoPqaDhw4cPTo0cnJyQfe0hn8wPKll16KiIiIjIysra19//33z549OzExkZaWtmnTpp/85CcHDx7867/+6ytXrsw+cGJiYnJysre3986dOw88X7dz585XX31169atmzdvDg8Pr66uLiwsfPbZZx9//PHZw4JvrK6urqys/Pu///tg4w9/+MOioqINGzbs2rVr9erVExMT586d+271/exnP/vRj35UWlrq0gQAAP5/EfE//sf/+H939sPDw+Hh4fHx8RMTE/39/Rs3bty4cWNkZGR0dHTw+paGhoZLly5duHChra0tNTU1IyNjfHz83r17cXFxg4ODp0+fDpbXm5iYiI6OXr58+fbt2+Pj4+/duzdnzpyNGzdu2bJl5cqVK1eujIyM7O7uzsvL+/GPfxxE3cjISFJSUnp6+vDwcF1dXXV19dWrV6enpzMzM+Pi4sLCwsbGxoLCDM6QlZXV09Nz5cqVS5cuBas7FBUVZWVl3b17t7OzMyoqKjk5eWRkJDExcdOmTcFSE+Hh4fPnz9+0aVNRUVF4eLiLFQAA+Ff4f37lhtTU1MLCwnfeeae1tTXYWFJSkpaWdvXq1c8///ydd94JNj766KPf//73161bNzY21tzcfPr06fr6+v7+/p6enmBAQkJCRUXFiy++ePDgwdu3b2dmZj7zzDMzN/HefffdW7duzXxvWFjYqlWr5s+ff+rUqUOHDl2+fDkUCsXExLz00ksLFiwInsrLzMzcuXPnzLLvv//97w8dOtTQ0BAKhRITE7///e+/8sor58+f//zzzy9cuBATEzN//vyKiorFixenpKSkp6fPmTPn6aefHh4eTk9Pl3wAAMBDWn3JycnJycnT09M3btwYHByMiIj45ptviouL8/Pz586dOzg4WF9fn5+fn5+fX1BQUFpa2tvbm5KSMjk52dnZ2dnZmZubu2LFiomJidbW1qmpqfv373d0dCQmJq5bty4xMTEiIqKtrW3mizZs2JCamnry5Mn8/Px58+YF6wEODQ0lJCQkJSW1trb29PR0dHRMTEx0dHS0trZOTk7m5+cvXbo0OEN1dXWwPZhbUVHRkiVL7t27N2/evJiYmNjY2JkJ3LlzJxQKzZkzJz8/f+YdMwAAAA9j9QXS09O3b9++YMGCq1ev7t+/f82aNc8880ywKyYmZsOGDU8//XRZWVl2dnZvb+/sA8vKyp555pnh4eGDBw9euHChqqqqra2trKzsySefHBoaunr16qFDh4KRS5Ys2b17d39//9tvv/3000/PnTv34sWLn376aUxMzLp161avXn3w4MHjx48HgxsbGz/99NPh4eFg5OxvDN7msnPnzqKiopiYmLKysn379kVERBQWFgbP9R08eDBYym/58uVPP/205doBAADVF4qLiwvumNXW1jY2NsbFxZWVlQU30AoLC0tLS5cvXz537tz4+PhgfHh4eHCTcM2aNTt37hwYGLh582ZbW9vw8PDVq1eXL19eXl7e2dl5/vz54KeboVCouLh4wYIFTU1NX375ZW5ubllZWX19/eXLl5ctW7Z8+fKsrKw7d+60tLTMmTMnuENYVVV1//79mTUAQ6FQsIxESkrK4sWLFy9eHAqFbt++HTzFF7yHpq2traam5vPPPx8aGgqFQp2dnfPnz583b14w1bCwMBcrAADwkFbf3bt3jx8/fubMmaSkpBdeeGF0dPTkyZPT09P5+fmLFi0aGBh4++23V69e/eijj85UYnl5+aOPPrpmzZrMzMyUlJQnn3xy0aJFwd5ly5alpaXFxMQ888wzM7/PvH///ieffNLY2Bis0t7X15eUlLRnz57S0tL8/PyEhIRt27bl5OSsXr06MTHxD04yWKW9ubm5paXljTfeCDauW7duy5Yt+fn53x1/+/btTz/9tL29fcuWLY8++mhkZKSLFQAAeHir7+uvv37vvfdef/31ffv2VVVVvfnmm8PDwz/96U+feuqpN9988+233+7s7Jzpuri4uGDlhpSUlOAe2ty5c6enp4O9YWFhYWFh6enp+fn5Mxt/9rOfvfPOOw0NDdPT08eOHfv973//+uuvv/zyy0VFRcEZtm3b9vjjjwfH/sFJlpaWlpSUnD179s0339y/f3+w8aWXXlq8ePEfrL5bt27dvn378uXLwfLurlQAAOBhrL6mpqbq6uqzZ89evXp1amoqFApFRESEhYVNT09PT0+HhYXFx8dv2LBhaGgoMjLy2LFj7e3t9fX1YWFh4eHhERERdXV133777d27d//ZLzpx4kRvb28QgdPT05OTk5cuXXrnnXeC9SH+8T9lZOSKFStWrFgRfOzq6vr6668HBwdnn2d4eHj+/Pn/+T//5+BjcnLy7373u+bm5hUrVszcJCwrK1uxYsXIyEh1dfXExMRMeQIAADyM1XfgwIHjx4/39fX9wQExMTEbN24sLS2trKz85JNPLl++3NvbGxcXF+y9du3a/v37a2pq/tkv6uvrm/0V09PTly5dam5ujoqKmv1dwd2/4OPdu3crKyvPnDkz+zwlJSW7d++eWRDi66+//uSTT1JSUuLi4lavXh1sXLp06Ysvvtjb2zs4OFhXV+caBQAAHt7qS0xMnDt3bn5+/tTU1MzKezk5ORs3buzq6rp79+7hw4eDjUNDQ5mZmXl5eRMTE0NDQ/X19V999VVzc3NycvKcOXNaWlr6+voKCgoKCgoiIiJmzj88PBw8iRd8zMjIKCsra2lpuXnzZkpKSkFBwf3791taWkZGRhYsWFBQUHDv3r0TJ05cunSpp6cnOjo6MzMzJyenpaWlubl5fHw8OEljY+PMegxNTU0NDQ05OTkDAwMzXxqcef78+c3Nzbm5uQsWLPAqFwAA4CGtvqKioj179hQUFHz88ce///3vg40lJSU//OEP6+rqLl269NVXXwUbS0tLH3vssRUrVnz88cenTp06ffp0W1vb8uXLd+7cGWysqampqKj4sz/7s+jo6Jnzt7e3f/LJJzdv3gx+ZllQUPDyyy9//PHHra2tq1ev3r17d3Nz88cff9zb2/v444/v2rXr0qVL77//flNT0507d4JV2isqKj7++OPOzs579+6FQqHOzs7Dhw9fuXIlOP/t27e7urpycnK++6fNmzfv6aefvnfv3oIFC2aHKAAAwENUfTk5OTk5OSkpKbdu3bpz5054eHhLS8v8+fNXrlyZmJh45cqVpqamYOTSpUvXrFkzNDR09uzZ8fHxhoaGhoaGpKSkLVu2REREJCQkREZGpqWlFRYWZmdnp6amBqsptLa2BgsqBA8Nrly5cvv27bdv366vr1+4cOHChQsjIyNLSkoGBwcrKip27Nhx7dq1U6dOBcusFxQUBFVZU1MTHR2dmJg4Z86c2NjY4eHhmVmFQqHs7OyMjIzgnmF4eHhRUVFsbGxbW1tsbGxiYmJqaurMK2cAAAAeuuoLZGRk7NixIycnp7e3d//+/StWrNi6dWtWVtauXbsKCgqCMYsWLcrJybl+/frsA2tqavbv3z8+Pt7Y2DgwMHDy5MmBgYEtW7Y8/vjjubm5oVAoJSXl0UcfTUlJCe71zZ8/PzU1devWrWlpab29vQcOHAhWac/Pz1+2bNmfnuSiRYu2bt1aWFj43V1DQ0ONjY3V1dVpaWn/6T/9p/7+/sOHDwdrtc+ZM+exxx7bunWrlRsAAICHt/rS09O3bt26bt26N99888MPP2xvby8tLS0uLt65c+fOnTtnj7x+/XrwAs/gY319fX19/cze06dPnzp1amJiYtmyZdnZ2WFhYUlJSRUVFZs3b55ZkmFqauqRRx4pLy9/880333rrreXLl//0pz/dvn379PT00NDQ1NRU0Ifh4eHBq0QnJyenp6fDw8NLS0ufe+65TZs2Be8XDb4xOG1VVdVf/dVf/f73v/+Lv/iLV1555b333nv//fevXLkSFhYWdOaWLVtcqQAAwL9O2L+BhQFqamreeuutjz/+eM+ePXv27Jk/f35ycnJsbOx3R46MjPT39z+wmkKgo6Pjrbfe+tWvfhUdHZ2cnLx169ZXXnll8eLFwcaXXnrplVdeuXnz5quvvhrUWvBdxcXFycnJra2tb7311rvvvtvf39/f379z585XXnklLS3tN7/5zfHjx/fu3btnz568vLzk5OTa2tpgqsGXPvvss6+++mpJSUl/f//NmzcPHDhw4MCBu3fv9vf3r1mz5tVXX33yySeTk5OTk5P9yBMAAPjX+X/7Xl9bW9v169fPnz9/4cKF1tbW6enpvLy8rKys745sbW29ceNGWFhYYWHhzM8sb968ef369cjIyKKiovz8/JSUlPDw8LS0tKKioqSkpNra2ubm5rNnzzY3N/f09ExMTASv9Ayqr76+/urVqxEREcGTeHl5eTMr9W3evHnp0qXj4+Ojo6PNzc11dXWXL19ubW0NhUKdnZ1hYWHLly+fmdiZM2fu3btXWFiYl5c3PT3d2to6NDQUCoUGBwebm5tra2sLCwuTkpJUHwAA8DBWX1NT00cffVRVVRU01Z9QV1f30UcfhYeHP/vss/PmzQs2Xrt27aOPPoqPj3/22WeLi4uDjcuWLduzZ8/09PS5c+eCWvvu7dBgvb7u7u7HH3/82WefLS0t3bZtW2lpabA3KysrLy8v6MOxsbGzZ8+2t7cHrwbNyclZv379U089FYy8cuXKkSNHqqurg5PM/opbt2599tlnzc3Nzz77bEFBwcyvUgEAAB6i6hsZGenp6bl//35qampubm5WVlZkZOS9e/e6u7uHh4dnj2xoaGhtbQ0PD29oaMjOzg42njt37tixYwkJCcECehEREYsXL163bt1jjz3W3Nz8ySefnD17Ni0tbcmSJdHR0S0tLd3d3QsXLuzp6enp6RkcHOzq6rp582Z9fX3wa9K5c+empaWlp6cPDQ319PQ0NTX19vZOTk42NzcHBRgk5bJly+bNmxeMvHPnTm1tbVxcXEVFxdKlS7OyssrKyoKZB/f6+vr61q5d+2/gV7gAAIDq+9coLi7es2fPpk2bQqFQZGTksmXL4uPja2pqjhw5Mnt1hFAoNGfOnK1bt4ZCoRs3bly4cCHYWFdXd/fu3Xv37n3++eeNjY1ZWVmvvfba0qVL09LSgk5LTk7esmXLtm3burq6Dh48GBMT8/LLLx85cuTYsWOrV6/etm1bRETE+fPnjx49Gkxg27Zt27Ztu379+pEjR06fPl1TU/PAhDs6Og4fPtzR0RGMnL0rPj5+8+bNycnJExMTwdyOHDkys/Q8AADAw1h9sx/SC16YOTEx0dDQ8Pnnn3/zzTezR77wwgt79+6dmJh444033nvvvWBjREREsAD6kSNHrl69+l/+y3954YUXFyCrJAAAFKtJREFUght3Y2Njk5OTCQkJ69at+/GPf/yLX/zivffeKyws/J//83/evn372LFjZWVlzz77bFCYR48enZycjIqKSkxM3LRpU0tLy5dffllVVRUKhR54qcz9+/dPnTpVW1ubkZHxyCOPBBunpqbGxsbCw8NXrFixYsWKyMjIiIiIEydO3Lp16+LFi5ZoBwAAHt7qm218fDx4rUtPT8/mzZs3btw4e++qVatycnJu3bo1e2NZWdnatWvHxsbOnz/f1tZ28uTJsLCwYGW8xsbGGzdu3L9//8SJE1NTU6Ojo7t37w4PD3/77berq6tDodClS5f+7u/+LsjCefPmnT9/vq6uLjjtwoUL9+7du3bt2j821bi4uA0bNgQLwYdCoTt37hw6dOj27dvBxxUrVqxdu3bevHlPP/30qlWr1qxZ46E+AABA9YUmJibOnTv3y1/+cvny5c8///yqVaseCK3ExMTvVt++ffsGBgbu3bvX2NhYVVV16dKl4G2Zo6Ojg4OD4+Pjx48fv3Dhwg9/+MPnn3/+1q1br7/++uDg4PT09MWLFxsaGrZu3fr888+npKSMjo7OVF9JSUlubu7Y2Ngfm2p4eHhCQsLMbcC2trZDhw4FPxMNhUL79u0rKCgoLi5+6qmnxsfHExIS3O4DAAAe6urr6+trampqaGjo7e1dunRpenr6zZs3g3eiREdHFxcXL1y4sL29/dKlS6dPn25tbY2Ojl64cOHChQu3bNlSUlJy69atuLi4qampYLW9BQsWlJSUJCcnh0KhwcHBxsbGxsbGurq6c+fOhUKhVatWNTY2Xr9+PTc3d+HChatWrSouLp4zZ84jjzwyOTm5bNmy2NjY7u7uxsbGiYmJhQsXLliwYPZUe3p6Ghsb29vbgwnMnz9/27ZtSUlJjY2Nd+/eDTaGh4efPHmyq6tr4cKFeXl5rlEAAOBhr77u7u7KysrDhw+Xl5fv27evubm5qqrq5s2boVAoMTHxueeemzdvXl1d3YcffnjmzJk7d+7ExcWVl5fv3bu3qKgoKyvrgRuAy5Yte+6554LHBdva2j788MOmpqZvv/327t27K1asePnll3/zm9/cuHFj1apVzz333NKlS/Py8qKjo7dt27Zs2bK5c+cmJiZevnz5ww8/HB4e3rt37wPV19HR8eWXX37zzTd79+7Nz88vKytLTk4uKCj4zW9+Mzw8vHnz5r179169evXLL7+8fPny3r17VR8AAPBQV19fX19XV9fFixdPnz598uTJgoKC6OjoqKio0dHR+/fvh0KhycnJlpaW6urqs2fPVlVVNTc3Z2ZmLlu2bOPGjY8++ujo6OitW7fu3LmTmpo684vQoqKi9PT0pKSkUCg0OjpaWFi4atWq6enpiYmJ2NjYRx55pLW1tbm5ubCwMC0tbXx8fGZVhqSkpNjY2LCwsLt371ZXV9+/f3/mfS0zJicnR0ZG7t+/PzY2Nj09nZ2dnZ2dPTQ0dPz48bCwsJiYmKSkpL6+vkuXLt24caOgoCA9PT0zMzMjI8OjfQAAwMNYfU1NTZWVladOnbp27dr4+Pi5c+eGhoby8/MrKiqefPLJUCg0Pj5+586dt99+u66urrOzMycnZ+fOnY899liwBN/FixcrKyvv3bu3aNGiioqK4JzBU3ZDQ0OhUCg2Nnbu3Lmvv/568LBfXl5eamrqY489lpWVdfv27QMHDoyMjMxMJioqaseOHTt37vwTE87Ozt61a9fSpUvLyspm3uYSGBoaOnnyZF9f3/Xr17u7uwcGBj799NPbt28H51R9AADAw1h9d+7cOX78+NGjR8fHxycnJ+vq6m7cuPHMM8888cQT5eXl0dHRAwMDb7zxxoEDB/r7+6Ojo5cuXbp58+annnoqFAqNjIzU1tYePnw4JSVl69atP/jBD4Jz/upXv/rtb39bW1sbCoXmz5//k5/85N//+38/OTk5NjY2NTUVCoWWLl26ePHiX/7yl8eOHWtubg7u2kVFRSUlJc2ZM2fVqlXj4+PR0dGxsbETExP9/f2zJxwTE7N69eo1a9ZER0dHR0ePj4+PjY0Fr40ZHh6+cOHCzFqCoVCovb29sbExNzd3+/btrlQAAOBhrL5glfa8vLwzZ85cvXp13bp169evT05OPnnyZHNz84YNG/Lz84ORixcvXr9+fV5e3o0bN954441g48TExI4dO+bPn79w4cKZcy5btuyll17q7OwMhUKpqamrV68OCwv79ttvz549O7NmerA24J49e+rr68+ePTswMLB+/fo1a9ZERES8//77U1NT5eXloVDo9u3bM981W1xc3Pr169evX9/Q0HDmzJlvvvmmoaHBtQgAAKi+P1B9ubm5xcXFg4OD9fX1a9eu/Q//4T9cvHjxnXfemZycTEpKmqm+0tLS559/Pjw8/Ne//vWhQ4eCjT/4wQ9efPHFFStWxMXFza6+4uLiiYmJUCgUERERFxcXFhZWXV399ttvX79+PRgTHh7+4osvvvjii1evXm1vb+/o6Ni2bduPfvSjd95555133lm5cuWLL76YkJDwzjvv/Pa3v/3utFNTU6emplasWFFTU/Pee++dP38+eOMoAACA6vu/xMTExMTEFBYWPvbYY1FRUeXl5fPmzRsYGCgvLx8bG8vNzY2Kilq2bNmePXtWrlxZXFw8NTW1bt26mZX01qxZU1BQMD4+fvXq1dbW1pmSLC0tHRsbq6+v7+vrW7Ro0aJFi+bNm1deXh682DMQGxt78eLF/v7+lStXxsTErFq1KjMzMzw8vLe3t7Gx8fTp03FxcXV1db29vcEZZlbnC4VCiYmJRUVFkZGRubm5GzZsyMzM/GN/YHp6+uLFiz3UBwAAPKTVF8jIyNi+ffvKlStzc3MTEhJKSkqSkpKmpqZyc3NjY2M3bNgwf/781NTUnJyc6enp733ve+vWrQsOzMzMzMzMrK+v//zzz3/3u98FG//sz/4sIyOju7v74MGDTU1NP/zhD0tKSlauXJmVlTXz7papqakTJ04cOHAgNzf30UcfDb56Zj6NjY0DAwMRERHt7e3R0dHr16//0Y9+NGfOnH/6jx4ZmZOTExsbW1ZWlpqaOjg4+CeyNicnR/UBAAAPafX19PR0dHQEizSEhYW1t7e3t7fP7L1x48aNGzeCf/f29vb29iYmJmZnZy9YsKCjo6OjoyOoqfv379fX158/fz5YR6G9vf3y5cv37t3r6ekZGhpqaWk5e/ZsTk5OWVnZyMjIzZs3s7OzMzIyzpw5c+3atYiIiLy8vEWLFnV0dDQ0NExMTCxZsuTGjRs3b96cmprKzs4uLS3Nz8+PiYnJzMzMyckJhUIdHR3d3d1tbW1tbW3B3CIiIv7YHxgeHh68PhQAAOBhrL6mpqbDhw/X1NT8C8cvXLgwWDjh1KlTX3755fr165944olgV0JCQkVFxa5duzo6Oj7//POYmJilS5du3LixpaXlzTff3LFjxxNPPNHZ2fn3f//3u3bteuClmj09PUeOHDl27FhBQcHzzz9fXV19+PDh4eHhHTt2bN68uaWl5de//vXatWufeOKJ8PDwL7/88uTJk//CCaelpT3xxBPBgS5WAADgoau+W7duVVZWnjhxIjY29oHl7x4wNjY2PDy8fv360tLShQsXfvvttx988MHk5OSGDRuCAbGxsYsWLdq1a9cHH3xw9OjR/Pz8HTt2LF++/I033ti/f39qaurmzZu7urp+97vf5efnr1q1KnhbTExMzPDwcEtLy/Hjxz/44IPXXntt06ZNwRN9g4OD69at27p169/+7d8ePHhwZGRk7dq1ERERJ0+efPfdd2NjY4Ml3f/YhMfHx0dGRnJycubPn/+n1wAEAAD4N1t9gfT09E2bNq1Zs+ZPjKmurj59+vSfGDAwMHDy5MmJiYnq6uqenp6Zl3/OVlBQ8Mwzz/T09Lz55pthYWF79uwJhULnzp3r7Oy8cuXKxMTE+fPnf/GLXyQnJ8+s3PDXf/3X33zzzQOv6IyNjd24ceOmTZtmv+LlATdu3Pjmm2/+xCN/AAAAD0v1BW9z+fGPf/wnxnzwwQczz/j9QYODg1VVVefOnRsbGxsdHf2DYxYsWLB79+633nrr17/+9SuvvPLKK6/U1dW99dZbJ06cGB0dnZycPH/+/JUrV5588slXXnklMTHxV7/61Ycffjg6OvrACWNiYjZu3Pjaa6+lpqb+sfmcOHGiq6vr8uXLrlEAAOBhr76IiIj4+PjExMTa2tqampqZN22GQqGoqKiysrKysrKEhITIyH/8Y2NjY1etWrVv377U1NSqqqrJyckFCxbs2bMnOHxqaioUCrW1tR05cqShoeHatWvT09MzZ5s7d+66devu3bsXHx9/6tSpgYGBkpKS9PT02fNZv359QUHB8PDw5OTk4OBgWVnZ4sWLH3300czMzGCd9/Dw8Li4uNTU1J6enpqampnF3wMLFy4sKytLSkqKjo52gQIAAKrvH01MTJw7d+699967e/fuzMakpKQXXnhhwYIFs0fGxcWVl5cXFxefOHGisrIyNjZ227Zt27dvf++99xoaGoLV/P6/9u7mp4k+AeD4TF+QvklLS+mLCkiLLY0gpYQoJhIkIchBQQ7SA9GLR/8YkzUxGm/GC0qiIPGg0RhFhQAS2qJU1FQRCi1aqBb7tofJdpuu8XGfZJ/Nrt/PiQ6/+XUoc/lmOvOLRCJjY2MqlSoajRaqTxAEvV7f2dnpdrsfPHhw8+ZNu91+/Phxt9tdPL9erzebzeFwWBAEaeWGM2fO1NfXm83mksALhUI3btxYXFws3njq1KmfrOAHAAAAAL9p9eVyudXV1fn5+eLFG/R6/bFjx7LZbPHIfD6fyWRSqVQul1MqlQqFIpvN5vN5aSn2TCZTPLiiosLpdKpUqmAwGI1GCzPk8/mysjKFQpHJZKTb9mQymc1ms1qtW1tb7969m5ubW1tbk95rZ2cnnU5LVxGLxePxxcXFmZmZ4o0tLS0l9wECAAAAANX3b/j27dvk5OTExITZbO7u7s5kMq9fv3727Fl9ff358+cLXwQtFg6Hb9++vb29Lb0URdHhcAwMDCQSienp6bt37wqCUFZW1tvb29vbGw6HJyYmJicnl5aW0un01NTU58+fu7q6ent7OeEAAAAAUH3/cTs7OwsLC6Ojo6dPn/b7/alUanZ2dnZ21uVyHTlyxGAwqNVqpVJZvMu1a9fGxsYKz4MRRfHAgQPd3d2hUOjJkycPHz5MJpP5fN5ut3d2dq6vr798+VJ6EIvJZNrc3Hzx4oXVau3o6OCEAwAAAED1/dXsdvuJEyfq6upSqdTly5fb2to6Ojqqq6uLxzQ1NQ0PD29ubhaqz+fz7d69e//+/f39/Xa7/enTp4XnbTqdzsHBwfb29uIZ3G631Wr9+PEjHzgAAAAAqu+vrj6z2dzU1HTlypWrV69ubW25XK6S6mtubm5sbCx+rItCoVAqlVqtdu/evQ0NDYlEolB9Doejpqam5C4+uVyuVCqpPgAAAABU35/9SxSK5ubmoaGhRCJR2KhWq71e765du4pHlpeXt7a2Dg8Pe71eo9EYjUaDweDs7Oz8/HwikZifnx8ZGfH5fB6Pp6amRtpFqVQqlcpIJHLv3j1BEERR9Hg8Ho8nHo8HAoFwOGyxWM6ePdvW1qZWqyORSCAQSKfTHo+ntrY2EAgEAgGbzebxeEqO2eFwnDx5sqWlpXjj0aNHDQZDLBbj7AQAAABA9f2TUqn0+Xy1tbXFD+GUy+VGo7G8vLx4pFqtPnz4sNPprKioMJlMwWBwfHx8YmIiFotls9lAILC6uhqJRFQqVaH6JO/fv7948aIgCDKZzO/379mzZ3l5eXR09MOHDz09PUNDQyaTSavVTk9Pj4yMfP361e/322y2qamp69evt7e3lyzrJwiC2+2uqqoqeWJnZWWl0WiUFn4AAAAAAKpP2N7eXlxcfPTo0Q9/Ky23EAwGE4mEwWAQBEGhUFgsFovF8unTp4WFhUAgkEqlDAZDMpkURTEej8fjcZ1OV7LKnyAI4XBYKjdp2NTU1NraWjab1Wq1mUwmHo+r1epcLvfly5fl5eWtra3NzU1RFFUqVWVlpU6nUygUOzs7giCk0+m3b98+fvxYp9P96wHHYrGlpaW5ubn19XVOUAAAAABUnxCLxe7fv//mzZufjIlEImtra1L1FUhX+ZLJpNvt9nq94+Pjq6ur0v14kUjkzp0709PTxeNtNtuFCxcEQcjn86FQ6NatW3q93ufzqVSqUCh06dKlvr6+vr6+4l2kVdqNRmNVVZXVapWu4KVSqefPn29sbJQ8KbTYxsbG8vLyD5eRAAAAAIDfpfpUKpXZbK6oqIjFYn94I5xOp6uurlar1cW5GAwGtVqt0+lsbW2NRqMLCwvS5ThBEFZWVlZWVkpm6O/vFwQhm83G4/Hx8XGXy3Xw4EGz2fzq1auZmZnm5uZ0Oi0dlVqt1mg0SqXS5XK5XK5CBFZWVloslmQyOT8//wf/G4XCZrP98HogAAAAAPwW1VdfXz8wMNDW1vaL461Wa0NDQ+FlY2Oj3+8vKytzOBwajaajo0OtVhffFliirq5O+kEUxUOHDp07d85kMu3bt0+j0XR1dVkslpaWFo1G43A4BgcHv3//3tjYWDJDdXV1T0/Pvn37fvGAdTqd1+uVy+WcqQAAAAD+HLF4NYL/OblcLpvN/vqfIIqiXC6XyWTSy2w2K32fUy6Xi6IozfaT3WUymfSVy3w+n8vlcrmcKIoymUwURWkqafJ8Pi/NI5PJSoIt9w+/fsAymUx6C05WAAAAAL9d9QEAAAAAfk7GRwAAAAAAVB8AAAAAgOoDAAAAAFB9AAAAAACqDwAAAABA9QEAAAAAqD4AAAAAoPoAAAAAAFQfAAAAAIDqAwAAAABQfQAAAAAAqg8AAAAAQPUBAAAAAKg+AAAAAKD6AAAAAABUHwAAAACA6gMAAAAAUH0AAAAAAKoPAAAAAED1AQAAAACoPgAAAACg+gAAAAAAVB8AAAAAgOoDAAAAAPy3q0/2txpRFEWRjwQAAAAA/o/8HZeMKMvpguoqAAAAAElFTkSuQmCC" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">14<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1 h5 y28 ff1 fs0 fc0 sc0 ls1 ws4">III <span class="ff3 ls5">–</span><span class="ls0"> no <span class="_ _0"></span>caso<span class="_ _1"></span> dos Municípios e do Distrito Federal, o produto da arrecadaçã<span class="_ _1"></span>o dos impostos<span class="_ _1"></span> a <span class="_ _0"></span>que </span></div><div class="t m0 x1 h3 y47 ff1 fs0 fc0 sc0 ls0 ws4">se referem os<span class="_ _1"></span> arts. 156 e 156-<span class="_ _1"></span>A e dos recursos d<span class="_ _1"></span>e que tratam os arts<span class="_ _1"></span>. 158 e 159, I, 'b' e § 3<span class="_ _1"></span>º.<span class="_ _1"></span> </div><div class="t m0 x1 h5 y48 ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>......<span class="ff3 ls0 ws4">..............<span class="_ _1"></span>.....................................<span class="_ _1"></span>.....” (NR)<span class="_ _1"></span><span class="ff1"> </span></span></div><div class="t m0 x1 h3 y12d ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1 h5 ya9 ff3 fs0 fc0 sc0 ls0 ws4">“Art. 212<span class="ff1">-A. ..............<span class="_ _1"></span>.............................................<span class="_ _1"></span>. <span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y177 ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>.............. <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 x1 h5 y178 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="_ _3"></span><span class="ff3 ls8">–</span><span class="ls0"> <span class="_ _3"></span>os <span class="_ _2"></span>fundos <span class="_ _1"></span>r<span class="_ _1"></span>eferidos <span class="_ _2"></span>no <span class="_ _3"></span>inciso <span class="_ _2"></span>I <span class="_ _3"></span>do <span class="_ _2"></span>caput <span class="_ _3"></span>deste <span class="_ _3"></span>art<span class="_ _1"></span>igo <span class="_ _3"></span>serã<span class="_ _1"></span>o <span class="_ _3"></span>constituíd<span class="_ _1"></span>os <span class="_ _3"></span>por <span class="_ _2"></span>20% <span class="_ _1"></span>(<span class="_ _1"></span>vinte <span class="_ _3"></span>p<span class="_ _1"></span>or </span></div><div class="t m0 x1 h3 y179 ff1 fs0 fc0 sc0 ls0 ws4">cento): </div><div class="t m0 x1 h3 y17a ff1 fs0 fc0 sc0 ls2 ws2">a)<span class="ls0 ws4"> das parcelas d<span class="_ _1"></span>os Estados no im<span class="_ _1"></span>posto de que trata o<span class="_ _1"></span> art. 156<span class="_ _1"></span>-<span class="ls3 ws5">A;</span> </span></div><div class="t m0 x1 h3 y17b ff1 fs0 fc0 sc0 ls2 ws2">b)<span class="ls0 ws4"> da <span class="_ _3"></span>parc<span class="_ _1"></span>ela <span class="_ _3"></span>do <span class="_ _2"></span>Distrito <span class="_ _3"></span>F<span class="_ _1"></span>ederal <span class="_ _3"></span>no <span class="_ _2"></span>imposto <span class="_ _2"></span>de <span class="_ _3"></span>que <span class="_ _3"></span>t<span class="_ _1"></span>rata <span class="_ _3"></span>o <span class="_ _2"></span>art. <span class="_ _3"></span>156<span class="_ _1"></span>-<span class="_ _1"></span>A, <span class="_ _3"></span>relati<span class="_ _1"></span>va <span class="_ _3"></span>a<span class="_ _1"></span>o <span class="_ _3"></span>exercíc<span class="_ _1"></span>io <span class="_ _3"></span>de </span></div><div class="t m0 x1 h3 y17c ff1 fs0 fc0 sc0 ls0 ws4">sua competência <span class="_ _1"></span>estadual, nos term<span class="_ _1"></span>os do art. 156<span class="_ _1"></span>-A, §<span class="_ _1"></span> 2º; e </div><div class="t m0 x1 h3 y17d ff1 fs0 fc0 sc0 ls0 ws4">c) dos recursos a<span class="_ _1"></span> que se re<span class="_ _1"></span>ferem<span class="_ _1"></span> os incisos I, II <span class="_ _1"></span>e III do c<span class="_ _1"></span>aput do art. <span class="_ _1"></span>155, o inciso<span class="_ _1"></span> II do ca<span class="_ _1"></span>put do </div><div class="t m0 x1 h3 y17e ff1 fs0 fc0 sc0 ls0 ws4">art. 157, os<span class="_ _1"></span> incisos <span class="_ _1"></span>II, III <span class="_ _1"></span>e I<span class="_ _1"></span>V do <span class="_ _1"></span>caput do <span class="_ _1"></span>art. 1<span class="_ _1"></span>58 e <span class="_ _1"></span>as alíneas 'a' <span class="_ _1"></span>e <span class="_ _1"></span>'b' do <span class="_ _1"></span>inciso I <span class="_ _1"></span>e o <span class="_ _1"></span>inciso II <span class="_ _1"></span>do </div><div class="t m0 x1 h3 y17f ff1 fs0 fc0 sc0 ls0 ws4">caput do art. 159 dest<span class="_ _1"></span>a Constituição;<span class="_ _1"></span> </div><div class="t m0 x1 h5 y180 ff3 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>..................” (<span class="_ _1"></span>NR)<span class="_ _1"></span><span class="ff1 ls0"> </span></div><div class="t m0 x1 h3 y181 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1 h5 y135 ff3 fs0 fc0 sc0 ls0 ws4">“Art. 225 .............................<span class="_ _1"></span>........................................<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y182 ff1 fs0 fc0 sc0 ls0 ws4">§1º .....................................<span class="_ _1"></span>......................<span class="_ _1"></span>..................<span class="_ _1"></span> </div><div class="t m0 x1 h3 y137 ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span><span class="ls0 ws4"> </span></div><div class="t m0 x1 h5 y183 ff1 fs0 fc0 sc0 ls0 ws4">VIII <span class="ff3 ws1">–</span> manter r<span class="_ _1"></span>egime fisc<span class="_ _1"></span>al favorecido para <span class="_ _1"></span>os biocom<span class="_ _1"></span>bustíveis, na form<span class="_ _1"></span>a de le<span class="_ _1"></span>i com<span class="_ _1"></span>plementar, a </div><div class="t m0 x1 h3 y184 ff1 fs0 fc0 sc0 ls0 ws4">fim <span class="_ _5"> </span>de <span class="_ _5"></span>assegurar-lhes <span class="_ _5"> </span>tributação <span class="_ _5"> </span>inferior <span class="_ _5"> </span>à <span class="_ _5"> </span>incidente <span class="_ _5"> </span>sobre <span class="_ _5"> </span>os <span class="_ _5"> </span>combustíveis <span class="_ _5"> </span>fós<span class="_ _1"></span>seis, <span class="_ _5"></span>capaz <span class="_ _2"></span>d<span class="_ _1"></span>e </div><div class="t m0 x1 h3 y13a ff1 fs0 fc0 sc0 ls0 ws4">garantir <span class="_ _1"></span>diferenc<span class="_ _1"></span>ial <span class="_ _1"></span>com<span class="_ _1"></span>petitivo <span class="_ _3"></span>em <span class="_ _3"></span>relação <span class="_ _3"></span>a <span class="_ _3"></span>estes, <span class="_ _1"></span>es<span class="_ _1"></span>pecialm<span class="_ _1"></span>ente <span class="_ _1"></span>em<span class="_ _1"></span> <span class="_ _1"></span>r<span class="_ _1"></span>elação <span class="_ _1"></span>às <span class="_ _3"></span>contribuições </div><div class="t m0 x1 h3 y185 ff1 fs0 fc0 sc0 ls0 ws4">de que tratam o art. <span class="_ _0"></span>195, I, ´b´, IV e <span class="_ _0"></span>V, e o art. 239 e aos i<span class="_ _0"></span>m<span class="_ _1"></span>postos a que <span class="_ _0"></span>se referem<span class="_ _1"></span> os arts. 15<span class="_ _0"></span>5, </div><div class="t m0 x1 h3 y186 ff1 fs0 fc0 sc0 ls0 ws4">II, e 156-A desta Co<span class="_ _1"></span>nstituição.<span class="_ _1"></span> </div><div class="t m0 x1 h5 y187 ff3 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>.................” (<span class="_ _1"></span>NR)<span class="_ _1"></span><span class="ff1 ls0"> </span></div><div class="t m0 x1 h3 y188 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y189 ff2 fs0 fc0 sc0 ls0 ws4">Art. <span class="_ _2"></span>2º<span class="_ _1"></span><span class="ff1"> <span class="_ _5"></span>O <span class="_ _2"></span>Ato <span class="_ _5"></span>das <span class="_ _2"></span>D<span class="_ _1"></span>isposições <span class="_ _5"></span>Constitucionais <span class="_ _5"></span>Transitórias <span class="_ _2"></span>pass<span class="_ _1"></span>a <span class="_ _2"></span>a <span class="_ _5"> </span>vigorar <span class="_ _5"></span>com <span class="_ _5"> </span>os <span class="_ _2"></span>seguintes<span class="_ _1"></span> </span></div><div class="t m0 xa h3 y18a ff1 fs0 fc0 sc0 ls0 ws4">artigos alterados ou acres<span class="_ _1"></span>cidos: <span class="_ _1"></span> </div><div class="t m0 xa h3 y18b ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y18c ff3 fs0 fc0 sc0 ls0 ws4">“Art. <span class="_ _1"></span>76<span class="ff1">-<span class="_ _1"></span>A. <span class="_ _1"></span>S<span class="_ _1"></span>ão <span class="_ _1"></span>des<span class="_ _1"></span>vinculados <span class="_ _3"></span>de <span class="_ _3"></span>órgão, <span class="_ _3"></span>fundo <span class="_ _3"></span>ou <span class="_ _3"></span>despesa, <span class="_ _3"></span>até <span class="_ _3"></span>31 <span class="_ _3"></span>de <span class="_ _3"></span>dezembro <span class="_ _3"></span>de <span class="_ _3"></span>2032, <span class="_ _3"></span>30% </span></div><div class="t m0 x1 h3 y18d ff1 fs0 fc0 sc0 ls0 ws4">(trinta <span class="_ _2"></span>por <span class="_ _5"></span>cento) <span class="_ _2"></span>das <span class="_ _2"></span>recei<span class="_ _1"></span>tas <span class="_ _2"></span>dos <span class="_ _5"></span>Estados <span class="_ _2"></span>e <span class="_ _2"></span>do <span class="_ _2"></span>D<span class="_ _1"></span>istrito <span class="_ _2"></span>Federal <span class="_ _2"></span>r<span class="_ _1"></span>elativas <span class="_ _5"></span>a <span class="_ _2"></span>impostos, <span class="_ _2"></span>taxas <span class="_ _5"></span>e </div><div class="t m0 x1 h3 y18e ff1 fs0 fc0 sc0 ls0 ws4">multas, <span class="_ _8"></span>j<span class="_ _1"></span>á <span class="_ _8"></span>instituídos <span class="_ _8"></span>o<span class="_ _1"></span>u <span class="_ _8"></span>que <span class="_ _8"></span>v<span class="_ _1"></span>ierem <span class="_ _8"></span>a <span class="_ _8"></span>s<span class="_ _1"></span>er <span class="_ _8"></span>criados <span class="_ _0"></span>até <span class="_ _8"></span>a <span class="_ _8"></span>r<span class="_ _1"></span>eferida <span class="_ _8"></span>data, <span class="_ _0"></span>seus <span class="_ _8"></span>adici<span class="_ _3"></span>onais <span class="_ _8"></span>e <span class="_ _8"></span>r<span class="_ _1"></span>espectivos </div><div class="t m0 x1 h3 y18f ff1 fs0 fc0 sc0 ls0 ws4">acréscimos legais, e outras<span class="_ _1"></span> receitas corrent<span class="_ _1"></span>es.<span class="_ _1"></span> </div><div class="t m0 xa h5 y190 ff3 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>..........” (NR)<span class="_ _3"></span><span class="ff1 ls0"> </span></div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">15<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y28 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y12c ff3 fs0 fc0 sc0 ls0 ws4">“Art. <span class="_ _1"></span>76<span class="ff1">-<span class="_ _1"></span>B. <span class="_ _1"></span>S<span class="_ _1"></span>ão <span class="_ _1"></span>desv<span class="_ _1"></span>inculados <span class="_ _3"></span>de <span class="_ _3"></span>órgão, <span class="_ _3"></span>fundo <span class="_ _3"></span>ou <span class="_ _3"></span>despesa, <span class="_ _3"></span>até <span class="_ _3"></span>31 <span class="_ _3"></span>de <span class="_ _3"></span>dezembro <span class="_ _3"></span>de <span class="_ _3"></span>2032, <span class="_ _3"></span>30% </span></div><div class="t m0 x1 h3 y48 ff1 fs0 fc0 sc0 ls0 ws4">(trinta <span class="_ _1"></span>por c<span class="_ _1"></span>ento) <span class="_ _1"></span>das <span class="_ _1"></span>receitas<span class="_ _1"></span> dos <span class="_ _1"></span>M<span class="_ _1"></span>unicípios re<span class="_ _1"></span>lativas <span class="_ _1"></span>a <span class="_ _1"></span>impos<span class="_ _1"></span>tos, taxas<span class="_ _1"></span> e<span class="_ _1"></span> m<span class="_ _1"></span>ultas, <span class="_ _1"></span>já <span class="_ _1"></span>instituídos </div><div class="t m0 x1 h3 y49 ff1 fs0 fc0 sc0 ls0 ws4">ou que v<span class="_ _0"></span>ierem<span class="_ _1"></span> a <span class="_ _0"></span>ser criados até a <span class="_ _0"></span>referida data, seus ad<span class="_ _0"></span>icionais e respectivos acréscimos legais, </div><div class="t m0 x1 h3 y4a ff1 fs0 fc0 sc0 ls0 ws4">e outras receitas corren<span class="_ _1"></span>tes.<span class="_ _1"></span> </div><div class="t m0 xa h5 y4b ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>.............<span class="_ _1"></span>........<span class="ff3 ls0 ws4">.<span class="_ _1"></span>.................................” (NR) <span class="_ _1"></span> <span class="ff1"> </span></span></div><div class="t m0 xa h3 y110 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y111 ff3 fs0 fc0 sc0 ls0 ws4">“Art. <span class="_ _5"> </span>92<span class="ff1">-B. <span class="_ _6"> </span>As <span class="_ _5"> </span>leis <span class="_ _6"> </span>instituidoras <span class="_ _6"> </span>dos <span class="_ _5"> </span>tributos <span class="_ _6"> </span>previstos <span class="_ _6"> </span>nos <span class="_ _5"> </span>arts. <span class="_ _6"> </span>153, <span class="_ _5"> </span>VIII, <span class="_ _6"> </span>156<span class="_ _1"></span>-A<span class="_ _1"></span> <span class="_ _5"> </span>e <span class="_ _5"> </span>195, <span class="_ _6"> </span>V, <span class="_ _5"> </span>da </span></div><div class="t m0 x1 h3 y112 ff1 fs0 fc0 sc0 ls0 ws4">Constituição Federal, estabelecerã<span class="_ _1"></span>o os <span class="_ _0"></span>m<span class="_ _1"></span>ecanismos<span class="_ _1"></span> necessários para manter, em caráter geral, </div><div class="t m0 x1 h3 y4f ff1 fs0 fc0 sc0 ls0 ws4">o <span class="_ _0"></span>diferencial competitivo assegurado <span class="_ _0"></span>à <span class="_ _0"></span>Zona Franca <span class="_ _0"></span>de <span class="_ _0"></span>Manaus pelos <span class="_ _0"></span>arts. <span class="_ _0"></span>40 e <span class="_ _0"></span>92<span class="_ _1"></span>-A, <span class="_ _0"></span>e às <span class="_ _8"></span>Áre<span class="_ _1"></span>as </div><div class="t m0 x1 h3 y191 ff1 fs0 fc0 sc0 ls0 ws4">de <span class="_ _1"></span>Livre <span class="_ _1"></span>Com<span class="_ _1"></span>ércio <span class="_ _1"></span>existen<span class="_ _1"></span>tes <span class="_ _1"></span>em<span class="_ _1"></span> <span class="_ _1"></span>31 <span class="_ _1"></span>de <span class="_ _1"></span>m<span class="_ _1"></span>aio <span class="_ _1"></span>de <span class="_ _1"></span>20<span class="_ _1"></span>23, <span class="_ _1"></span>nos <span class="_ _1"></span>ní<span class="_ _1"></span>veis <span class="_ _1"></span>estabelecid<span class="_ _1"></span>os <span class="_ _1"></span>pela <span class="_ _3"></span>legislação </div><div class="t m0 x1 h3 y192 ff1 fs0 fc0 sc0 ls0 ws4">relativa <span class="_ _9"> </span>aos <span class="_"> </span>tributos <span class="_ _9"> </span>extintos <span class="_ _9"> </span>a <span class="_"> </span>que <span class="_ _d"> </span>se <span class="_"> </span>refere <span class="_ _9"> </span>o <span class="_ _10"> </span>art. <span class="_ _9"> </span>123, <span class="_"> </span>todos <span class="_ _d"> </span>d<span class="_ _1"></span>este <span class="_ _9"> </span>Ato <span class="_"> </span>das <span class="_ _9"> </span>Disposições<span class="_ _3"></span> </div><div class="t m0 x1 h3 y91 ff1 fs0 fc0 sc0 ls0 ws4">Constitucionais Tr<span class="_ _1"></span>ansitórias.<span class="_ _1"></span> </div><div class="t m0 xa h3 y193 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _0"></span>1º <span class="_ _8"></span>Para <span class="_ _0"></span>fins <span class="_ _0"></span>do <span class="_ _0"></span>disposto no <span class="_ _8"></span>caput, <span class="_ _0"></span>serão <span class="_ _0"></span>utilizados<span class="_ _1"></span>, <span class="_ _0"></span>individual <span class="_ _8"></span>ou <span class="_ _0"></span>cum<span class="_ _1"></span>ulativam<span class="_ _1"></span>ente, <span class="_ _8"></span>instrum<span class="_ _1"></span>entos </div><div class="t m0 x1 h3 y93 ff1 fs0 fc0 sc0 ls0 ws4">fiscais, <span class="_ _2"></span>econômicos <span class="_ _3"></span>ou <span class="_ _2"></span>financeiros, <span class="_ _2"></span>inclusive <span class="_ _3"></span>a <span class="_ _2"></span>ampliação <span class="_ _2"></span>da <span class="_ _3"></span>incidênc<span class="_ _1"></span>ia <span class="_ _3"></span>do <span class="_ _2"></span>imposto <span class="_ _2"></span>que <span class="_ _3"></span>trata <span class="_ _2"></span>o </div><div class="t m0 x1 h3 y194 ff1 fs0 fc0 sc0 ls0 ws4">art. 153, <span class="_ _0"></span>VIII, da <span class="_ _0"></span>Constituiçã<span class="_ _1"></span>o Federal, pa<span class="_ _0"></span>ra<span class="_ _1"></span> <span class="_ _0"></span>alcançar a produção, comercialização ou <span class="_ _0"></span>importação </div><div class="t m0 x1 h3 y195 ff1 fs0 fc0 sc0 ls0 ws4">de bens que <span class="_ _0"></span>tam<span class="_ _1"></span>bém tenham industrialização na <span class="_ _0"></span>Zona Franca de Manaus ou nas Á<span class="_ _0"></span>reas de Livre </div><div class="t m0 x1 h3 y196 ff1 fs0 fc0 sc0 ls0 ws4">Comérc<span class="_ _1"></span>io <span class="_ _3"></span>referidas <span class="_ _2"></span>no <span class="_ _3"></span>caput, <span class="_ _3"></span>garanti<span class="_ _1"></span>do <span class="_ _3"></span>tratam<span class="_ _1"></span>ento <span class="_ _3"></span>favorecido <span class="_ _2"></span>às <span class="_ _3"></span>operações <span class="_ _2"></span>originadas <span class="_ _3"></span>ness<span class="_ _1"></span>as </div><div class="t m0 x1 h3 y197 ff1 fs0 fc0 sc0 ls0 ws4">áreas incentivadas.<span class="_ _1"></span> </div><div class="t m0 xa h3 y198 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _6"> </span>2º<span class="_ _1"></span> <span class="_ _d"> </span>Lei <span class="_ _d"> </span>Com<span class="_ _1"></span>plementar <span class="_ _d"> </span>in<span class="_ _1"></span>stituirá <span class="_ _d"> </span>Fundo <span class="_ _d"> </span>de <span class="_ _9"> </span>Sustentabilidad<span class="_ _1"></span>e <span class="_ _6"> </span>e <span class="_ _9"> </span>Diversificaç<span class="_ _1"></span>ão <span class="_ _d"> </span>Econômica <span class="_ _d"> </span>do </div><div class="t m0 x1 h3 y199 ff1 fs0 fc0 sc0 ls0 ws4">Estado <span class="_ _5"> </span>d<span class="_ _1"></span>o <span class="_ _5"> </span>Am<span class="_ _1"></span>azonas, <span class="_ _6"> </span>que <span class="_ _5"> </span>s<span class="_ _1"></span>erá <span class="_ _5"> </span>const<span class="_ _1"></span>ituído <span class="_ _6"> </span>com <span class="_ _6"> </span>recursos <span class="_ _5"> </span>da <span class="_ _6"> </span>União <span class="_ _6"> </span>e <span class="_ _5"> </span>por <span class="_ _6"> </span>ela <span class="_ _6"> </span>gerido, <span class="_ _5"> </span>com<span class="_ _1"></span> <span class="_ _5"> </span>o </div><div class="t m0 x1 h3 y19a ff1 fs0 fc0 sc0 ls0 ws4">objetivo <span class="_ _0"></span>de <span class="_ _0"></span>fom<span class="_ _1"></span>entar <span class="_ _0"></span>o <span class="_ _0"></span>desenvolvim<span class="_ _1"></span>ento <span class="_ _0"></span>e <span class="_ _0"></span>a <span class="_ _0"></span>diversificação das <span class="_ _0"></span>atividades econômicas <span class="_ _0"></span>no <span class="_ _0"></span>Estado. </div><div class="t m0 xa h3 y19b ff1 fs0 fc0 sc0 ls0 ws4">§ 3º A lei com<span class="_ _1"></span>plementar de que trata o<span class="_ _1"></span> § 2º:<span class="_ _1"></span> </div><div class="t m0 xa h5 y9c ff1 fs0 fc0 sc0 ls1 ws4">I <span class="_ _8"></span><span class="ff3 ls0 ws1">–<span class="ff1 ws4"> <span class="_ _0"></span>estabelecerá <span class="_ _0"></span>o <span class="_ _8"></span>m<span class="_ _1"></span>ontante <span class="_ _0"></span>mínimo <span class="_ _0"></span>de <span class="_ _8"></span>aporte <span class="_ _0"></span>anual <span class="_ _0"></span>de <span class="_ _8"></span>r<span class="_ _1"></span>ecursos <span class="_ _0"></span>ao <span class="_ _8"></span>Fundo, <span class="_ _0"></span>bem <span class="_ _0"></span>como <span class="_ _0"></span>os <span class="_ _8"></span>critérios </span></span></div><div class="t m0 x1 h3 y19c ff1 fs0 fc0 sc0 ls0 ws4">para sua correção; e<span class="_ _1"></span> </div><div class="t m0 xa h5 y3e ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ff3 ls8">–</span><span class="ls0"> <span class="_ _0"></span>pre<span class="_ _1"></span>verá a possibilidade de utilização dos recursos do Fun<span class="_ _1"></span>do para compensar eventu<span class="_ _1"></span>al perda </span></div><div class="t m0 x1 h3 y19d ff1 fs0 fc0 sc0 ls0 ws4">de <span class="_ _1"></span>receita <span class="_ _1"></span>do <span class="_ _1"></span>Esta<span class="_ _1"></span>do <span class="_ _1"></span>do <span class="_ _1"></span>Am<span class="_ _1"></span>azonas <span class="_ _1"></span>em <span class="_ _1"></span>função <span class="_ _1"></span>das <span class="_ _3"></span>alterações <span class="_ _1"></span>no <span class="_ _1"></span>s<span class="_ _1"></span>istema <span class="_ _1"></span>tributário <span class="_ _1"></span>decorr<span class="_ _1"></span>entes </div><div class="t m0 x1 h3 y19e ff1 fs0 fc0 sc0 ls0 ws4">da instituição dos tr<span class="_ _1"></span>ibutos previstos nos arts<span class="_ _1"></span>. 156<span class="_ _1"></span>-A e 195, V, da Co<span class="_ _1"></span>nstituição Federal.<span class="_ _1"></span> </div><div class="t m0 xa h3 y19f ff1 fs0 fc0 sc0 ls0 ws4">§ 4º <span class="_ _1"></span>A Uni<span class="_ _1"></span>ão poderá <span class="_ _1"></span>aport<span class="_ _1"></span>ar rec<span class="_ _1"></span>ursos adic<span class="_ _1"></span>ion<span class="_ _1"></span>ais ao<span class="_ _1"></span> Fundo <span class="_ _1"></span>de qu<span class="_ _1"></span>e trata <span class="_ _1"></span>o <span class="_ _1"></span>§ 2º, <span class="_ _1"></span>em <span class="_ _1"></span>contrapartida </div><div class="t m0 x1 h5 y1a0 ff3 fs0 fc0 sc0 ls0 ws4">à redução de benef<span class="_ _1"></span>ícios previstos no ca<span class="_ _1"></span>put, m<span class="_ _1"></span>ediante acordo com<span class="_ _1"></span> o Estado do Am<span class="_ _1"></span>azonas.”<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y1a1 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1 h5 y1a2 ff3 fs0 fc0 sc0 ls0 ws4">“Art. 104 .............................<span class="_ _1"></span>..................................... <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1a3 ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..<span class="ls0 ws4">.......................<span class="_ _1"></span>..................... <span class="_ _1"></span> </span></div><div class="t m0 x1 h5 y1a4 ff1 fs0 fc0 sc0 ls0 ws4">IV <span class="ff3 ws1">–</span> <span class="_ _0"></span>os Estados e o <span class="_ _0"></span>Conselho Federativo do Imposto sobre B<span class="_ _0"></span>ens e Serviços reterão os repasses </div><div class="t m0 x1 h3 y1a5 ff1 fs0 fc0 sc0 ls0 ws4">previstos, respectivam<span class="_ _1"></span>ente, nos §§ 1º e 2<span class="_ _1"></span>º do art. 158 da Constit<span class="_ _1"></span>uição Federal, e <span class="_ _1"></span>os depositarão </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">16<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1 h3 y28 ff1 fs0 fc0 sc0 ls0 ws4">na <span class="_ _2"></span>conta <span class="_ _2"></span>especial <span class="_ _2"></span>ref<span class="_ _1"></span>erida <span class="_ _2"></span>no <span class="_ _2"></span>art. <span class="_ _2"></span>101 <span class="_ _2"></span>deste <span class="_ _2"></span>Ato <span class="_ _2"></span>das <span class="_ _5"></span>Disposições <span class="_ _2"></span>Constitucionai<span class="_ _1"></span>s <span class="_ _2"></span>Transitórias, </div><div class="t m0 x1 h3 y47 ff1 fs0 fc0 sc0 ls0 ws4">para utilização com<span class="_ _1"></span>o nele previsto. <span class="_ _1"></span> </div><div class="t m0 x1 h5 y48 ff3 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>................” (<span class="_ _1"></span>NR) <span class="_ _1"></span><span class="ff1 ls0"> </span></div><div class="t m0 x1 h3 y12d ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1 h5 ya9 ff3 fs0 fc0 sc0 ls0 ws4">“Art. 123. <span class="_ _0"></span>A transição entre a <span class="_ _0"></span>extinção dos impost<span class="_ _1"></span><span class="ff1">os previstos <span class="_ _0"></span>nos arts. 153, IV, <span class="_ _0"></span>155, II, e <span class="_ _0"></span>156, III, </span></div><div class="t m0 x1 h5 y10f ff3 fs0 fc0 sc0 ls0 ws4">das <span class="_ _9"> </span>contribuições <span class="_ _9"> </span>pre<span class="_ _1"></span>vistas <span class="_ _9"> </span>no <span class="_ _9"> </span>art. <span class="_ _9"> </span>195, <span class="_ _9"> </span>I, <span class="_ _9"> </span>‘b’ <span class="_ _9"> </span>e <span class="_ _9"> </span>I<span class="_ _1"></span>V, <span class="_ _9"> </span>e <span class="_ _9"> </span>da <span class="_ _d"> </span>c<span class="_ _1"></span>ontribuição <span class="_ _9"> </span>para <span class="_"> </span>o <span class="_ _d"> </span>Program<span class="_ _1"></span>a <span class="_ _d"> </span>de </div><div class="t m0 x1 h3 y110 ff1 fs0 fc0 sc0 ls0 ws4">Integração Social a qu<span class="_ _1"></span>e se refere o art. 2<span class="_ _1"></span>39, e a institui<span class="_ _1"></span>ção dos tributos pre<span class="_ _1"></span>vistos no art. 156<span class="_ _3"></span>-A e </div><div class="t m0 x1 h3 y12e ff1 fs0 fc0 sc0 ls0 ws4">no art. 195, V,<span class="_ _1"></span> todos da<span class="_ _1"></span> Constituição Fed<span class="_ _1"></span>eral, atender<span class="_ _1"></span>á aos critér<span class="_ _1"></span>ios estabelecido<span class="_ _1"></span>s nos arts. 12<span class="_ _1"></span>4 </div><div class="t m0 x1 h5 y4e ff3 fs0 fc0 sc0 ls0 ws4">a 132 deste Ato das<span class="_ _1"></span> Disposições Constituc<span class="_ _1"></span>ionais Transitórias<span class="_ _1"></span>.”<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y4f ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1 h5 y114 ff3 fs0 fc0 sc0 ls0 ws4">“Art. <span class="_ _1"></span>124. <span class="_ _3"></span>Em <span class="_ _1"></span>2026,<span class="_ _1"></span> <span class="_ _1"></span>o <span class="_ _1"></span>im<span class="_ _1"></span>posto <span class="_ _1"></span>pre<span class="_ _1"></span>visto <span class="_ _1"></span>no <span class="_ _1"></span>art.<span class="_ _1"></span> <span class="_ _1"></span>156<span class="_ _1"></span><span class="ff1">-A <span class="_ _1"></span>s<span class="_ _1"></span>erá <span class="_ _1"></span>cobra<span class="_ _1"></span>do <span class="_ _1"></span>à <span class="_ _1"></span>a<span class="_ _1"></span>líquota <span class="_ _1"></span>est<span class="_ _1"></span>adual <span class="_ _1"></span>de <span class="_ _3"></span>0,1% </span></div><div class="t m0 x1 h3 yb0 ff1 fs0 fc0 sc0 ls0 ws4">(um <span class="_ _1"></span>décim<span class="_ _1"></span>o <span class="_ _1"></span>por <span class="_ _1"></span>cento) <span class="_ _1"></span>e <span class="_ _1"></span>a <span class="_ _3"></span>contribuição <span class="_ _1"></span>prevista <span class="_ _3"></span>no <span class="_ _1"></span>art. <span class="_ _1"></span>195, <span class="_ _1"></span>V, <span class="_ _1"></span>am<span class="_ _1"></span>bos <span class="_ _1"></span>da <span class="_ _1"></span>Const<span class="_ _1"></span>ituição <span class="_ _1"></span>Federal, </div><div class="t m0 x1 h3 y146 ff1 fs0 fc0 sc0 ls0 ws4">será cobrada à alíquot<span class="_ _1"></span>a de 0,9% (nov<span class="_ _1"></span>e décim<span class="_ _1"></span>os por cento).<span class="_ _1"></span> </div><div class="t m0 x1 h3 y117 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="ls2 ws2">1º</span> O <span class="_ _6"> </span>m<span class="_ _1"></span>ontante <span class="_ _6"> </span>rec<span class="_ _1"></span>olhido <span class="_ _d"> </span>na <span class="_ _6"> </span>form<span class="_ _1"></span>a <span class="_ _6"> </span>do <span class="_ _d"> </span>caput <span class="_ _6"> </span>poder<span class="_ _1"></span>á <span class="_ _6"> </span>ser <span class="_ _d"> </span>deduzido <span class="_ _d"> </span>com<span class="_ _1"></span> <span class="_ _6"> </span>o <span class="_ _d"> </span>valor <span class="_ _6"> </span>devido <span class="_ _d"> </span>das </div><div class="t m0 x1 h5 y1a6 ff1 fs0 fc0 sc0 ls0 ws4">contribuições <span class="_ _1"></span>previst<span class="_ _1"></span>as <span class="_ _1"></span>no <span class="_ _3"></span><span class="ff3">art. <span class="_ _1"></span>195, <span class="_ _1"></span>I<span class="_ _1"></span>, <span class="_ _1"></span>‘b’ <span class="_ _1"></span>e <span class="_ _1"></span>IV, <span class="_ _3"></span>e <span class="_ _1"></span>da <span class="_ _1"></span>contribuição <span class="_ _1"></span>p<span class="_ _1"></span>ara <span class="_ _1"></span>o <span class="_ _1"></span>Pr<span class="_ _1"></span>ograma <span class="_ _1"></span>de <span class="_ _1"></span>Inte<span class="_ _1"></span>gração </span></div><div class="t m0 x1 h3 y94 ff1 fs0 fc0 sc0 ls0 ws4">Social a que se refere o <span class="_ _1"></span>art. 239, am<span class="_ _1"></span>bos da Constituiç<span class="_ _1"></span>ão Federal.<span class="_ _1"></span> </div><div class="t m0 x1 h3 y11a ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="ls2 ws2">2º</span> Caso <span class="_ _0"></span>o <span class="_ _0"></span>contribuinte <span class="_ _0"></span>não <span class="_ _0"></span>possua <span class="_ _8"></span>dé<span class="_ _1"></span>bitos <span class="_ _0"></span>suficientes <span class="_ _0"></span>para <span class="_ _0"></span>efetuar <span class="_ _0"></span>a <span class="_ _8"></span>com<span class="_ _1"></span>pensação <span class="_ _0"></span>de <span class="_ _8"></span>que <span class="_ _0"></span>trata </div><div class="t m0 x1 h3 y11b ff1 fs0 fc0 sc0 ls0 ws4">o <span class="_ _6"> </span>§ 1º, <span class="_ _d"> </span>o <span class="_ _6"> </span>val<span class="_ _1"></span>or <span class="_ _6"> </span>recolhi<span class="_ _1"></span>do <span class="_ _d"> </span>poderá <span class="_ _6"> </span>s<span class="_ _1"></span>er <span class="_ _6"> </span>com<span class="_ _1"></span>pensado <span class="_ _6"> </span>co<span class="_ _1"></span>m <span class="_ _d"> </span>qualquer <span class="_ _6"> </span>outro <span class="_ _d"> </span>tributo <span class="_ _d"> </span>federal <span class="_ _d"> </span>ou <span class="_ _6"> </span>ser </div><div class="t m0 x1 h3 y1a7 ff1 fs0 fc0 sc0 ls0 ws4">ressarcido em<span class="_ _1"></span> até 60 (sessenta) dias, m<span class="_ _1"></span>ediante requerim<span class="_ _1"></span>ento. </div><div class="t m0 x1 h3 y11d ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _2"></span>3º <span class="_ _5"></span>A <span class="_ _2"></span>arrecadaçã<span class="_ _1"></span>o <span class="_ _2"></span>do<span class="_ _1"></span> <span class="_ _2"></span>im<span class="_ _1"></span>posto <span class="_ _2"></span>pre<span class="_ _1"></span>visto <span class="_ _2"></span>n<span class="_ _1"></span>o <span class="_ _2"></span>art. <span class="_ _5"></span>156-<span class="_ _1"></span>A <span class="_ _2"></span>dec<span class="_ _1"></span>orrente <span class="_ _5"></span>do <span class="_ _2"></span>disposto <span class="_ _5"></span>no <span class="_ _2"></span>caput <span class="_ _5"></span>deste </div><div class="t m0 x1 h3 y11e ff1 fs0 fc0 sc0 ls0 ws4">artigo <span class="_ _1"></span>n<span class="_ _1"></span>ão <span class="_ _3"></span>observará <span class="_ _3"></span>as <span class="_ _3"></span>vinculações <span class="_ _3"></span>e<span class="_ _1"></span> <span class="_ _3"></span>destinações <span class="_ _2"></span>previstas <span class="_ _1"></span>na<span class="_ _1"></span> <span class="_ _1"></span>Const<span class="_ _1"></span>ituição <span class="_ _3"></span>Federal, <span class="_ _3"></span>devendo </div><div class="t m0 x1 h3 y1a8 ff1 fs0 fc0 sc0 ls0 ws4">ser aplicada, integr<span class="_ _1"></span>al e sucessivamente, <span class="_ _1"></span>para:<span class="_ _1"></span> </div><div class="t m0 x1 h5 y120 ff1 fs0 fc0 sc0 ls1 ws4">I <span class="_ _1"></span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _3"></span>o <span class="_ _3"></span>financiam<span class="_ _1"></span>ento <span class="_ _1"></span>do <span class="_ _3"></span>Con<span class="_ _1"></span>selho <span class="_ _1"></span>F<span class="_ _1"></span>ederativo, <span class="_ _3"></span>nos <span class="_ _3"></span>termos <span class="_ _3"></span>do <span class="_ _1"></span>art. <span class="_ _3"></span>156<span class="_ _1"></span>-<span class="_ _1"></span>B, <span class="_ _1"></span>§ <span class="_ _3"></span>2º, <span class="_ _3"></span>II, <span class="_ _3"></span>da <span class="_ _3"></span>Constituição<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y1a9 ff1 fs0 fc0 sc0 ls0 ws4">Federal; </div><div class="t m0 x1 h5 y122 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="_ _1"></span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _3"></span>com<span class="_ _1"></span>por <span class="_ _1"></span>o <span class="_ _3"></span>Fundo <span class="_ _1"></span>de <span class="_ _3"></span>Com<span class="_ _1"></span>pensação <span class="_ _3"></span>de <span class="_ _1"></span>Benef<span class="_ _1"></span>ícios<span class="_ _1"></span> <span class="_ _1"></span>Fisc<span class="_ _1"></span>ais <span class="_ _1"></span>ou <span class="_ _3"></span>Financeiros<span class="_ _1"></span>-fiscais <span class="_ _3"></span>do <span class="_ _1"></span>Im<span class="_ _1"></span>posto </span></div><div class="t m0 x1 h5 y9e ff3 fs0 fc0 sc0 ls0 ws4">de que trata o art. 1<span class="_ _1"></span>55, II, da Constituição F<span class="_ _1"></span>ederal.”<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y9f ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1 h5 y125 ff3 fs0 fc0 sc0 ls0 ws4">“Art. <span class="_ _3"></span>125.<span class="_ _1"></span> <span class="_ _3"></span>A <span class="_ _2"></span>partir <span class="_ _2"></span>de <span class="_ _3"></span>2027,<span class="_ _1"></span> <span class="_ _3"></span>será <span class="_ _2"></span>cobrada <span class="_ _2"></span>a <span class="_ _3"></span>contr<span class="_ _1"></span>ibuição <span class="_ _2"></span>sobre <span class="_ _2"></span>bens <span class="_ _3"></span>e <span class="_ _2"></span>serviços <span class="_ _2"></span>prevista <span class="_ _2"></span>no <span class="_ _3"></span>art. </div><div class="t m0 x1 h5 ybe ff1 fs0 fc0 sc0 ls0 ws4">195, V, da Constituição Fe<span class="_ _1"></span>deral, sendo extintas as contribuiç<span class="_ _1"></span><span class="ff3">ões pre<span class="_ _1"></span>vistas no art. 195, I, ‘b’ e IV,<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y1aa ff1 fs0 fc0 sc0 ls0 ws4">e <span class="_ _9"> </span>a <span class="_ _9"> </span>contri<span class="_ _1"></span>buição <span class="_ _9"> </span>para <span class="_"> </span>o <span class="_ _9"> </span>Program<span class="_ _1"></span>a <span class="_ _9"> </span>de <span class="_ _9"> </span>Integraç<span class="_ _1"></span>ão <span class="_ _9"> </span>Social <span class="_"> </span>de <span class="_ _d"> </span>que <span class="_"> </span>trata <span class="_ _d"> </span>o <span class="_"> </span>art. <span class="_ _9"> </span>239, <span class="_ _9"> </span>to<span class="_ _1"></span>dos <span class="_ _9"> </span>da </div><div class="t m0 x1 h3 y1ab ff1 fs0 fc0 sc0 ls0 ws4">Constituição Federal.<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1ac ff1 fs0 fc0 sc0 ls0 ws4">Parágrafo <span class="_ _1"></span>único<span class="_ _1"></span>. <span class="_ _1"></span>Até <span class="_ _1"></span>2028<span class="_ _1"></span>, <span class="_ _1"></span>o <span class="_ _1"></span>im<span class="_ _1"></span>posto <span class="_ _1"></span>previsto<span class="_ _1"></span> <span class="_ _1"></span>no <span class="_ _1"></span>art. <span class="_ _3"></span>156<span class="_ _1"></span>-A <span class="_ _1"></span>s<span class="_ _1"></span>eguirá <span class="_ _1"></span>sendo <span class="_ _1"></span>c<span class="_ _1"></span>obrado <span class="_ _1"></span>n<span class="_ _1"></span>os <span class="_ _1"></span>term<span class="_ _1"></span>os </div><div class="t m0 x1 h3 y1a3 ff1 fs0 fc0 sc0 ls0 ws4">dispostos <span class="_ _d"> </span>no <span class="_ _d"> </span>art.<span class="_ _1"></span> <span class="_ _d"> </span>124 <span class="_ _9"> </span>deste <span class="_ _d"> </span>Ato<span class="_ _1"></span> <span class="_ _d"> </span>das <span class="_ _d"> </span>Dispos<span class="_ _1"></span>ições <span class="_ _d"> </span>Constitucionais <span class="_ _d"> </span>T<span class="_ _1"></span>ransitórias,<span class="_ _1"></span> <span class="_ _d"> </span>com<span class="_ _1"></span> <span class="_ _d"> </span>redução </div><div class="t m0 x1 h5 y1ad ff1 fs0 fc0 sc0 ls0 ws4">equivalente da alíquo<span class="_ _1"></span>ta da contribuição pre<span class="_ _1"></span>vista no art<span class="_ _1"></span>. 195, V, ambos<span class="_ _1"></span> da<span class="_ _1"></span> <span class="ff3">Constituição Federa<span class="_ _1"></span>l.”</span> </div><div class="t m0 x1 h3 y1a5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
<div class="pf w0 h0" data-page-no="11" id="pf11"><div class="pc pc11 w0 h0"><img alt="" class="bi x0 y0 w1 h1" 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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">17<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y1ae ff3 fs0 fc0 sc0 ls0 ws4">“Art. <span class="_ _1"></span>126. <span class="_ _1"></span>A <span class="_ _1"></span>part<span class="_ _1"></span>ir <span class="_ _1"></span>de <span class="_ _1"></span>2027, <span class="_ _3"></span>ficam <span class="_ _1"></span>reduzidas <span class="_ _1"></span>a <span class="_ _3"></span>zero <span class="_ _1"></span>as <span class="_ _1"></span>alíq<span class="_ _1"></span>uotas <span class="_ _1"></span>do <span class="_ _1"></span>im<span class="_ _1"></span>posto <span class="_ _1"></span>previsto <span class="_ _1"></span>no <span class="_ _1"></span>art. <span class="_ _1"></span>1<span class="_ _1"></span>53, </div><div class="t m0 xa h3 y47 ff1 fs0 fc0 sc0 ls0 ws4">IV, <span class="_ _11"> </span>da <span class="_ _11"> </span>Constituição <span class="_ _11"> </span>Federal,<span class="_ _1"></span> <span class="_ _11"> </span>exceto <span class="_ _11"> </span>em <span class="_ _11"> </span>relação <span class="_ _11"> </span>aos <span class="_ _11"> </span>prod<span class="_ _1"></span>utos <span class="_ _11"> </span>que <span class="_ _11"> </span>tam<span class="_ _1"></span>bém <span class="_ _11"> </span>tenham </div><div class="t m0 xa h3 y1af ff1 fs0 fc0 sc0 ls0 ws4">industrialização <span class="_ _5"></span>na <span class="_ _2"></span>Zona <span class="_ _2"></span>Fr<span class="_ _1"></span>anca <span class="_ _2"></span>de <span class="_ _5"></span>Manaus, <span class="_ _2"></span>em <span class="_ _5"></span>31 <span class="_ _2"></span>de <span class="_ _2"></span>dez<span class="_ _1"></span>embro <span class="_ _5"></span>de <span class="_ _2"></span>2026, <span class="_ _2"></span>no<span class="_ _1"></span>s <span class="_ _2"></span>term<span class="_ _1"></span>os <span class="_ _2"></span>de <span class="_ _2"></span>lei </div><div class="t m0 xa h5 y1b0 ff3 fs0 fc0 sc0 ls0 ws1">complementar.”<span class="_ _1"></span><span class="ff1 ws4"> </span></div><div class="t m0 x1 h3 y1b1 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1 h5 y1b2 ff3 fs0 fc0 sc0 ls0 ws4">“Art. <span class="_ _3"></span>127. <span class="_ _2"></span>De <span class="_ _2"></span>2029 <span class="_ _3"></span>a <span class="_ _2"></span>2032, <span class="_ _3"></span>as <span class="_ _2"></span>alíquotas <span class="_ _2"></span>dos <span class="_ _3"></span>im<span class="_ _1"></span>postos <span class="_ _2"></span>previstos <span class="_ _3"></span>nos <span class="_ _2"></span>arts. <span class="_ _2"></span>155, <span class="_ _3"></span>II, <span class="_ _2"></span>e <span class="_ _3"></span>156, <span class="_ _2"></span>III, <span class="_ _3"></span>da </div><div class="t m0 x1 h3 y1b3 ff1 fs0 fc0 sc0 ls0 ws4">Constituição <span class="_ _b"> </span>Federal, <span class="_ _a"> </span>serão <span class="_ _b"> </span>fixadas <span class="_ _a"> </span>nas <span class="_ _a"> </span>s<span class="_ _1"></span>eguintes <span class="_ _b"> </span>proporções <span class="_ _a"> </span>das <span class="_ _a"> </span>a<span class="_ _1"></span>líquotas <span class="_ _b"> </span>fixadas <span class="_ _a"> </span>nas </div><div class="t m0 x1 h3 y1b4 ff1 fs0 fc0 sc0 ls0 ws4">respectivas legislações<span class="_ _1"></span>: </div><div class="t m0 x1 h5 y1b5 ff1 fs0 fc0 sc0 ls0 ws4">I <span class="ff3 ws1">–</span> 9/10 (nove décim<span class="_ _1"></span>os), em<span class="_ _1"></span> 2029; </div><div class="t m0 x1 h5 yc7 ff1 fs0 fc0 sc0 ls1 ws0">II<span class="ls0 ws4"> <span class="ff3 ws1">–</span> 8/10 (oito décim<span class="_ _1"></span>os), em 2030; <span class="_ _1"></span> </span></div><div class="t m0 x1 h5 y1b6 ff1 fs0 fc0 sc0 ls1 ws0">III<span class="ls0 ws4"> <span class="ff3 ws1">–</span> 7/10 (sete déc<span class="_ _1"></span>imos), em<span class="_ _1"></span> 2031; e </span></div><div class="t m0 x1 h5 y1b7 ff1 fs0 fc0 sc0 ls1 ws0">IV<span class="ls0 ws4"> <span class="ff3 ws1">–</span> 6/10 (seis déc<span class="_ _1"></span>imos), em<span class="_ _1"></span> 2032. </span></div><div class="t m0 x1 h3 yb1 ff1 fs0 fc0 sc0 ls0 ws4">Parágrafo <span class="_"> </span>único. <span class="_"> </span>Os <span class="_"> </span>benefícios <span class="_"> </span>ou <span class="_"> </span>incentivos <span class="_"> </span>fiscais <span class="_"> </span>ou <span class="_"> </span>financeiros <span class="_"> </span>relativos <span class="_"> </span>aos <span class="_"> </span>impostos </div><div class="t m0 x1 h3 y1b8 ff1 fs0 fc0 sc0 ls0 ws4">previstos <span class="_ _3"></span>nos <span class="_ _1"></span>ar<span class="_ _1"></span>ts. <span class="_ _1"></span>15<span class="_ _1"></span>5, <span class="_ _1"></span>II, <span class="_ _3"></span>e <span class="_ _3"></span>156, <span class="_ _1"></span>I<span class="_ _1"></span>II, <span class="_ _1"></span>da <span class="_ _3"></span>Constitu<span class="_ _1"></span>ição <span class="_ _1"></span>F<span class="_ _1"></span>ederal, <span class="_ _1"></span>nã<span class="_ _1"></span>o <span class="_ _1"></span>alcançad<span class="_ _1"></span>os <span class="_ _1"></span>pelo <span class="_ _3"></span>disposto <span class="_ _3"></span>no </div><div class="t m0 x1 h3 y1b9 ff1 fs0 fc0 sc0 ls0 ws4">caput deste <span class="_ _0"></span>artigo ou <span class="_ _0"></span>no art. 3º<span class="_ _0"></span>, § 2º-A, da <span class="_ _0"></span>Lei Complem<span class="_ _1"></span>entar nº<span class="_ _0"></span> 160, de<span class="_ _0"></span> 7 <span class="_ _0"></span>agosto de 2017, <span class="_ _0"></span>serão </div><div class="t m0 x1 h5 y1ba ff3 fs0 fc0 sc0 ls0 ws4">reduzidos na m<span class="_ _1"></span>esma proporção.”<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1bb ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1 h5 y1bc ff3 fs0 fc0 sc0 ls0 ws1">“Art.<span class="ff1 ws4"> 128. Ficam<span class="_ _1"></span> extintos, <span class="_ _0"></span>a partir de 2033, os <span class="_ _0"></span>impostos previstos nos arts. 15<span class="_ _0"></span>3, IV, 155, II, e <span class="_ _0"></span>156, </span></div><div class="t m0 x1 h5 y1bd ff3 fs0 fc0 sc0 ls0 ws4">III, todos da Constituição F<span class="_ _1"></span>ederal.”<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y103 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1 h5 y104 ff3 fs0 fc0 sc0 ls0 ws4">“Art. <span class="_ _1"></span>12<span class="_ _1"></span>9. <span class="_ _1"></span>Reso<span class="_ _1"></span>lução <span class="_ _1"></span>do<span class="_ _1"></span> <span class="_ _1"></span>Senado<span class="_ _1"></span> <span class="_ _1"></span>Feder<span class="_ _1"></span>al <span class="_ _1"></span>fixará, <span class="_ _3"></span>para <span class="_ _3"></span>todas <span class="_ _3"></span>as <span class="_ _3"></span>esferas <span class="_ _3"></span>federati<span class="_ _1"></span>vas, <span class="_ _1"></span>as<span class="_ _1"></span> <span class="_ _1"></span>alíquotas<span class="_ _1"></span> </div><div class="t m0 x1 h3 y105 ff1 fs0 fc0 sc0 ls0 ws4">de <span class="_ _8"></span>referênc<span class="_ _1"></span>ia <span class="_ _8"></span>dos <span class="_ _0"></span>tributos <span class="_ _8"></span>previstos<span class="_ _1"></span> <span class="_ _8"></span>nos <span class="_ _8"></span>arts<span class="_ _1"></span>. <span class="_ _8"></span>156<span class="_ _1"></span>-A <span class="_ _0"></span>e <span class="_ _8"></span>195, <span class="_ _8"></span>V, <span class="_ _0"></span>da <span class="_ _8"></span>Constituição<span class="_ _1"></span> <span class="_ _8"></span>Feder<span class="_ _1"></span>al, <span class="_ _8"></span>obser<span class="_ _1"></span>vados </div><div class="t m0 x1 h3 yba ff1 fs0 fc0 sc0 ls0 ws4">a forma de cálculo e<span class="_ _1"></span> os limites previstos em<span class="_ _1"></span> lei com<span class="_ _1"></span>plementar, de form<span class="_ _1"></span>a a com<span class="_ _1"></span>pensar: </div><div class="t m0 x1 h5 y1be ff1 fs0 fc0 sc0 ls1 ws4">I <span class="ff3 ls0 ws1">–</span><span class="ls0"> de 2027 a 2033, <span class="_ _1"></span>no caso da União, <span class="_ _1"></span>a redução da r<span class="_ _1"></span>eceita:<span class="_ _1"></span> </span></div><div class="t m0 x1 h5 y107 ff1 fs0 fc0 sc0 ls0 ws4">a) <span class="_ _5"> </span>das <span class="_ _5"> </span>contribuições<span class="_ _1"></span> <span class="_ _5"> </span>previs<span class="_ _1"></span>tas <span class="_ _5"> </span>no <span class="_ _5"> </span><span class="ff3">art. <span class="_ _6"> </span>195, <span class="_ _5"> </span>I, <span class="_ _5"> </span>‘b’ <span class="_ _5"> </span>e <span class="_ _6"> </span>IV, <span class="_ _5"> </span>e <span class="_ _5"> </span>da <span class="_ _5"> </span>co<span class="_ _1"></span>ntribuição <span class="_ _5"> </span>para <span class="_ _6"> </span>o <span class="_ _5"> </span>Program<span class="_ _1"></span>a <span class="_ _5"> </span>de </span></div><div class="t m0 x1 h3 y1bf ff1 fs0 fc0 sc0 ls0 ws4">Integração Social de q<span class="_ _1"></span>ue trata o art. 239, <span class="_ _1"></span>ambos da C<span class="_ _1"></span>onstituição Federal; e<span class="_ _3"></span> </div><div class="t m0 x1 h3 y1c0 ff1 fs0 fc0 sc0 ls0 ws4">b) <span class="_ _3"></span>do <span class="_ _2"></span>imposto <span class="_ _3"></span>previsto <span class="_ _2"></span>no <span class="_ _3"></span>art. <span class="_ _2"></span>153, <span class="_ _3"></span>IV, <span class="_ _3"></span>de<span class="_ _1"></span>duzida <span class="_ _3"></span>da <span class="_ _2"></span>receita <span class="_ _3"></span>pr<span class="_ _1"></span>oveniente <span class="_ _3"></span>do <span class="_ _2"></span>imposto <span class="_ _3"></span>prev<span class="_ _1"></span>isto <span class="_ _3"></span>no </div><div class="t m0 x1 h3 y1c1 ff1 fs0 fc0 sc0 ls0 ws4">art. 153, VIII, am<span class="_ _1"></span>bos da Cons<span class="_ _1"></span>tituição Federal;<span class="_ _1"></span> </div><div class="t m0 x1 h5 y63 ff1 fs0 fc0 sc0 ls1 ws0">II<span class="ls0 ws4"> <span class="ff3 ws1">–</span> de 2029 a 2033, no cas<span class="_ _1"></span>o dos Estados e do Distrito <span class="_ _1"></span>Federal, a redução da receita do <span class="_ _1"></span>imposto </span></div><div class="t m0 x1 h3 y1c2 ff1 fs0 fc0 sc0 ls0 ws4">previsto no art. 155, II, <span class="_ _1"></span>da Constituição Fed<span class="_ _1"></span>eral; e<span class="_ _1"></span> </div><div class="t m0 x1 h5 y1c3 ff1 fs0 fc0 sc0 ls1 ws0">III<span class="ls0 ws4"> <span class="ff3 ws1">–</span> <span class="_ _5"> </span>de <span class="_ _5"> </span>2029 <span class="_ _5"></span>a <span class="_ _5"></span>2033, <span class="_ _5"></span>no <span class="_ _5"></span>caso <span class="_ _5"></span>dos <span class="_ _5"></span>Municípios <span class="_ _5"></span>e <span class="_ _5"></span>do <span class="_ _5"> </span>Distrito <span class="_ _5"></span>Federal, <span class="_ _5"> </span>a <span class="_ _5"></span>redução <span class="_ _5"> </span>da <span class="_ _5"> </span>rec<span class="_ _3"></span>eita <span class="_ _5"> </span>do </span></div><div class="t m0 x1 h3 y1c4 ff1 fs0 fc0 sc0 ls0 ws4">imposto previsto no art. <span class="_ _1"></span>156, III, da Const<span class="_ _1"></span>ituição Federal. <span class="_ _1"></span> </div><div class="t m0 x1 h3 y1c5 ff1 fs0 fc0 sc0 ls0 ws4">§ 1º <span class="_ _8"></span>As <span class="_ _0"></span>alíquotas <span class="_ _8"></span>de <span class="_ _8"></span>r<span class="_ _1"></span>eferênc<span class="_ _1"></span>ia <span class="_ _8"></span>serão <span class="_ _8"></span>f<span class="_ _1"></span>ixadas <span class="_ _8"></span>no <span class="_ _0"></span>ano <span class="_ _8"></span>anterior <span class="_ _0"></span>ao <span class="_ _8"></span>de <span class="_ _8"></span>s<span class="_ _1"></span>ua <span class="_ _8"></span>vigência, <span class="_ _0"></span>não <span class="_ _8"></span>se <span class="_ _0"></span>aplicando </div><div class="t m0 x1 h5 y1c6 ff3 fs0 fc0 sc0 ls0 ws4">o <span class="_ _5"> </span>dispost<span class="_ _1"></span>o <span class="_ _6"> </span>no <span class="_ _5"> </span>art. <span class="_ _6"> </span>150, <span class="_ _6"> </span>III, <span class="_ _6"> </span>‘c’, <span class="_ _6"> </span>da <span class="_ _5"> </span>Co<span class="_ _1"></span>nstituição <span class="_ _6"> </span>Federal, <span class="_ _6"> </span>com <span class="_ _6"> </span>base <span class="_ _6"> </span>em <span class="_ _6"> </span>cálculo <span class="_ _5"> </span>reali<span class="_ _1"></span>zado<span class="_ _1"></span><span class="ff1"> <span class="_ _6"> </span>pelo </span></div><div class="t m0 x1 h3 y1c7 ff1 fs0 fc0 sc0 ls0 ws4">Tribunal de Contas da U<span class="_ _1"></span>nião.<span class="_ _1"></span> </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">18<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1 h3 y28 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _2"></span>2º <span class="_ _2"></span>Na <span class="_ _2"></span>fixação <span class="_ _2"></span>d<span class="_ _1"></span>as <span class="_ _2"></span>alíquotas <span class="_ _2"></span>de <span class="_ _2"></span>r<span class="_ _1"></span>eferência <span class="_ _2"></span>deverão<span class="_ _1"></span> <span class="_ _2"></span>ser <span class="_ _2"></span>considerados<span class="_ _1"></span> <span class="_ _2"></span>os <span class="_ _2"></span>efeitos <span class="_ _2"></span>dos <span class="_ _2"></span>reg<span class="_ _1"></span>imes </div><div class="t m0 x1 h3 y47 ff1 fs0 fc0 sc0 ls0 ws4">específicos, diferenci<span class="_ _1"></span>ados ou favorecidos <span class="_ _1"></span>de tributação sobre a<span class="_ _1"></span> arrecadação.<span class="_ _3"></span> </div><div class="t m0 x1 h3 y48 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_"> </span>3º <span class="_"> </span>Na <span class="_"> </span>form<span class="_ _1"></span>a <span class="_"> </span>definida <span class="_"> </span>em<span class="_ _1"></span> <span class="_"> </span>lei <span class="_"> </span>complem<span class="_ _1"></span>entar, <span class="_"> </span>as <span class="_"> </span>alíquotas <span class="_"> </span>de<span class="_ _1"></span> <span class="_"> </span>referência <span class="_"> </span>s<span class="_ _1"></span>erão <span class="_"> </span>revisadas </div><div class="t m0 x1 h3 y1c8 ff1 fs0 fc0 sc0 ls0 ws4">anualmente, <span class="_ _5"> </span>durante <span class="_ _5"></span>os <span class="_ _5"></span>períodos <span class="_ _5"></span>estabelecidos <span class="_ _5"></span>no <span class="_ _5"> </span><span class="ff9 ws1">caput</span>, <span class="_ _5"> </span>nos <span class="_ _5"></span>termos <span class="_ _5"> </span>deste <span class="_ _5"></span>artigo, <span class="_ _2"></span>v<span class="_ _1"></span>isando <span class="_ _5"></span>à </div><div class="t m0 x1 h3 y4a ff1 fs0 fc0 sc0 ls0 ws4">manutenção da carga tr<span class="_ _1"></span>ibutária. <span class="_ _1"></span> </div><div class="t m0 x1 h3 y4b ff1 fs0 fc0 sc0 ls0 ws4">§ 4º <span class="_ _2"></span>A <span class="_ _3"></span>r<span class="_ _1"></span>evisão <span class="_ _2"></span>de <span class="_ _2"></span>que <span class="_ _2"></span>trata <span class="_ _2"></span>o <span class="_ _2"></span>§ <span class="_ _2"></span>3º <span class="_ _3"></span>nã<span class="_ _1"></span>o <span class="_ _2"></span>implic<span class="_ _1"></span>ará <span class="_ _2"></span>cobrança <span class="_ _2"></span>ou <span class="_ _2"></span>restituição <span class="_ _2"></span>de <span class="_ _2"></span>imposto <span class="_ _2"></span>relativo <span class="_ _2"></span>a </div><div class="t m0 x1 h3 y4c ff1 fs0 fc0 sc0 ls0 ws4">anos anteriores ou tr<span class="_ _1"></span>ansferência de recursos<span class="_ _1"></span> entre os entes f<span class="_ _1"></span>ederativos. <span class="_ _1"></span> </div><div class="t m0 x1 h3 y12e ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _0"></span>5º Os <span class="_ _0"></span>entes federativos <span class="_ _0"></span>e o <span class="_ _0"></span>Conselho Federativo do<span class="_ _0"></span> Imposto sobre <span class="_ _0"></span>Bens e <span class="_ _0"></span>Serviços fornecerão </div><div class="t m0 x1 h3 y4e ff1 fs0 fc0 sc0 ls0 ws4">ao <span class="_ _3"></span>Tribunal <span class="_ _3"></span>de <span class="_ _3"></span>Contas <span class="_ _3"></span>d<span class="_ _1"></span>a <span class="_ _3"></span>União <span class="_ _3"></span>as <span class="_ _3"></span>info<span class="_ _1"></span>rm<span class="_ _1"></span>ações <span class="_ _3"></span>necessárias <span class="_ _2"></span>para <span class="_ _1"></span>o <span class="_ _3"></span>cálcu<span class="_ _1"></span>lo <span class="_ _3"></span>a <span class="_ _3"></span>que <span class="_ _3"></span>se <span class="_ _3"></span>r<span class="_ _1"></span>efere <span class="_ _3"></span>os </div><div class="t m0 x1 h3 y1c9 ff1 fs0 fc0 sc0 ls0 ws4">§§ 1º e 3º. </div><div class="t m0 x1 h3 y1b6 ff1 fs0 fc0 sc0 ls0 ws4">§ 6º Nos cálculos das alíquotas de que trata o <span class="ff9 ws1">caput</span>, deverá ser considerada a arrecadação dos </div><div class="t m0 x1 h3 y192 ff1 fs0 fc0 sc0 ls0 ws4">tributos previstos nos arts. <span class="_ _1"></span>156-A e 195, V, am<span class="_ _1"></span>bos da Constituição Feder<span class="_ _1"></span>al, cuja cobrança tenha<span class="_ _1"></span> </div><div class="t m0 x1 h3 y91 ff1 fs0 fc0 sc0 ls0 ws4">se iniciado antes dos<span class="_ _1"></span> períodos de que tratam<span class="_ _1"></span> os incisos I e II des<span class="_ _1"></span>te artigo, respectivam<span class="_ _1"></span>ente.<span class="_ _1"></span> </div><div class="t m0 xa h3 y193 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _6"> </span>7º <span class="_ _6"> </span>O <span class="_ _6"> </span>cá<span class="_ _1"></span>lculo <span class="_ _6"> </span>das <span class="_ _6"> </span>a<span class="_ _1"></span>líquotas <span class="_ _6"> </span>a <span class="_ _d"> </span>que <span class="_ _6"> </span>se <span class="_ _6"> </span>ref<span class="_ _1"></span>ere <span class="_ _6"> </span>o <span class="_ _d"> </span>§ <span class="_ _6"> </span>1º <span class="_ _6"> </span>será <span class="_ _6"> </span>re<span class="_ _1"></span>alizado <span class="_ _6"> </span>com<span class="_ _1"></span> <span class="_ _6"> </span>base <span class="_ _6"> </span>em<span class="_ _1"></span> <span class="_ _6"> </span>proposta </div><div class="t m0 xa h3 y93 ff1 fs0 fc0 sc0 ls0 ws4">encaminhada <span class="_ _1"></span>pelo <span class="_ _1"></span>Min<span class="_ _1"></span>istério <span class="_ _1"></span>da <span class="_ _1"></span>Fazenda, <span class="_ _1"></span>que<span class="_ _1"></span> de<span class="_ _1"></span>verá <span class="_ _1"></span>fornec<span class="_ _1"></span>er todos<span class="_ _1"></span> <span class="_ _1"></span>os <span class="_ _1"></span>subs<span class="_ _1"></span>í<span class="_ _1"></span>dios <span class="_ _1"></span>necessários,<span class="_ _1"></span> </div><div class="t m0 xa h3 y194 ff1 fs0 fc0 sc0 ls0 ws4">mediante <span class="_ _3"></span>o <span class="_ _3"></span>comparti<span class="_ _1"></span>lhamento <span class="_ _3"></span>de <span class="_ _3"></span>dados <span class="_ _3"></span>e <span class="_ _3"></span>inform<span class="_ _1"></span>ações, <span class="_ _3"></span>inclusive<span class="_ _1"></span> <span class="_ _1"></span>as <span class="_ _3"></span>prote<span class="_ _1"></span>gidas <span class="_ _3"></span>por <span class="_ _3"></span>sigilo <span class="_ _3"></span>fiscal, </div><div class="t m0 xa h5 y195 ff3 fs0 fc0 sc0 ls0 ws4">cujo form<span class="_ _1"></span>ato e conteúdo deverão ser r<span class="_ _1"></span>egulamentados pel<span class="_ _1"></span>o Tribunal de Contas d<span class="_ _1"></span>a União.”<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y96 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y1ca ff3 fs0 fc0 sc0 ls0 ws4">“Art. <span class="_ _1"></span>130. <span class="_ _3"></span>De <span class="_ _1"></span>2029 <span class="_ _3"></span>a <span class="_ _1"></span>2078,<span class="_ _1"></span> <span class="_ _1"></span>o <span class="_ _1"></span>produt<span class="_ _1"></span>o <span class="_ _1"></span>da <span class="_ _3"></span>arrecadação <span class="_ _3"></span>de <span class="_ _2"></span><span class="ff1">Estados, <span class="_ _1"></span>Distrito <span class="_ _1"></span>F<span class="_ _1"></span>ederal <span class="_ _1"></span>e<span class="_ _1"></span> <span class="_ _1"></span>Municípios<span class="_ _1"></span> </span></div><div class="t m0 xa h3 y1cb ff1 fs0 fc0 sc0 ls0 ws4">com <span class="_ _0"></span>o <span class="_ _8"></span>imposto <span class="_ _0"></span>de <span class="_ _8"></span>que <span class="_ _0"></span>trata <span class="_ _0"></span>o <span class="_ _8"></span>art. <span class="_ _0"></span>156-A <span class="_ _0"></span>da <span class="_ _8"></span>Const<span class="_ _1"></span>ituição <span class="_ _0"></span>Federal <span class="_ _8"></span>será <span class="_ _0"></span>distribuído <span class="_ _0"></span>a <span class="_ _8"></span>es<span class="_ _1"></span>tes <span class="_ _8"></span>conf<span class="_ _1"></span>orme </div><div class="t m0 xa h3 y1cc ff1 fs0 fc0 sc0 ls0 ws4">o disposto neste artig<span class="_ _1"></span>o. </div><div class="t m0 xa h3 y1cd ff1 fs0 fc0 sc0 ls0 ws4">§ 1º Será retido <span class="_ _1"></span>do produto da arr<span class="_ _1"></span>ecadação do im<span class="_ _1"></span>posto de ca<span class="_ _1"></span>da Estado, do<span class="_ _1"></span> Distrito Fed<span class="_ _1"></span>eral e de<span class="_ _3"></span> </div><div class="t m0 xa h3 y1ce ff1 fs0 fc0 sc0 ls0 ws4">cada Município, ca<span class="_ _1"></span>lculada nos term<span class="_ _1"></span>os do art. 156<span class="_ _1"></span>-A, § 4º, II, e<span class="_ _1"></span> § 5º, I e IV, an<span class="_ _1"></span>tes da aplicação d<span class="_ _1"></span>o </div><div class="t m0 xa h5 y1cf ff3 fs0 fc0 sc0 ls0 ws4">disposto no art. 158, I<span class="_ _1"></span>V, ‘b’, am<span class="_ _1"></span>bos da Constituição Federal:<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xa h5 y1d0 ff1 fs0 fc0 sc0 ls1 ws4">I <span class="_ _3"></span><span class="ff3 ls8">–</span><span class="ls0"> <span class="_ _2"></span>de <span class="_ _3"></span>202<span class="_ _1"></span>9 <span class="_ _3"></span>a <span class="_ _2"></span>2034, <span class="_ _2"></span>montante <span class="_ _3"></span>c<span class="_ _1"></span>orrespondent<span class="_ _1"></span>e <span class="_ _2"></span>a <span class="_ _3"></span>90% <span class="_ _2"></span>(noventa <span class="_ _2"></span>por <span class="_ _3"></span>cento) <span class="_ _2"></span>do <span class="_ _2"></span>valor <span class="_ _3"></span>do<span class="_ _1"></span> <span class="_ _3"></span>im<span class="_ _1"></span>posto </span></div><div class="t m0 xa h3 y1d1 ff1 fs0 fc0 sc0 ls2 ws2">apu<span class="ls0 ws4">rado com base nas al<span class="_ _0"></span>íquotas de referência de que trata <span class="_ _0"></span>o art. 129 <span class="_ _0"></span>des<span class="_ _1"></span>te Ato <span class="_ _0"></span>das Disposições<span class="_ _1"></span> </span></div><div class="t m0 xa h3 y1d2 ff1 fs0 fc0 sc0 ls0 ws4">Constitucionais Tr<span class="_ _1"></span>ansitórias; <span class="_ _1"></span> </div><div class="t m0 xa h5 y1d3 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ff3 ls8">–</span><span class="ls0"> <span class="_ _1"></span>d<span class="_ _1"></span>e 2<span class="_ _1"></span>035 <span class="_ _1"></span>a <span class="_ _1"></span>2078, <span class="_ _1"></span>m<span class="_ _1"></span>ontante c<span class="_ _1"></span>orrespondent<span class="_ _1"></span>e <span class="_ _1"></span>ao <span class="_ _1"></span>percentua<span class="_ _1"></span>l <span class="_ _1"></span>em <span class="_ _1"></span>2034, <span class="_ _1"></span>redu<span class="_ _1"></span>zido <span class="_ _1"></span>à ra<span class="_ _1"></span>zão <span class="_ _1"></span>de <span class="_ _1"></span>um </span></div><div class="t m0 xa h3 y1d4 ff1 fs0 fc0 sc0 ls0 ws4">quarenta <span class="_ _8"></span>e <span class="_ _8"></span>c<span class="_ _1"></span>inco <span class="_ _0"></span>avos <span class="_ _8"></span>por <span class="_ _8"></span>ano, <span class="_ _0"></span>do <span class="_ _8"></span>valor <span class="_ _0"></span>do <span class="_ _8"></span>im<span class="_ _1"></span>posto <span class="_ _8"></span>apur<span class="_ _1"></span>ado <span class="_ _8"></span>com <span class="_ _0"></span>base <span class="_ _8"></span>nas <span class="_ _8"></span>alí<span class="_ _1"></span>quotas <span class="_ _8"></span>de <span class="_ _8"></span>r<span class="_ _1"></span>eferência<span class="_ _1"></span> </div><div class="t m0 xa h3 y1d5 ff1 fs0 fc0 sc0 ls0 ws4">de que trata o art. 1<span class="_ _1"></span>29 deste Ato das D<span class="_ _1"></span>isposições Con<span class="_ _1"></span>stitucionais T<span class="_ _1"></span>ransitórias.<span class="_ _1"></span> </div><div class="t m0 xa h3 y1d6 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _2"></span>2º <span class="_ _2"></span>N<span class="_ _1"></span>a <span class="_ _2"></span>f<span class="_ _1"></span>orma <span class="_ _5"></span>estabelecida <span class="_ _2"></span>em<span class="_ _1"></span> <span class="_ _2"></span>lei <span class="_ _2"></span>com<span class="_ _1"></span>plem<span class="_ _1"></span>entar, <span class="_ _2"></span>o <span class="_ _5"></span>montante <span class="_ _2"></span>ret<span class="_ _1"></span>ido <span class="_ _2"></span>nos <span class="_ _5"></span>termos <span class="_ _5"></span>do <span class="_ _2"></span>§ <span class="_ _2"></span>1º<span class="_ _1"></span> <span class="_ _2"></span>será </div><div class="t m0 xa h3 y1d7 ff1 fs0 fc0 sc0 ls0 ws4">distribuído <span class="_ _6"> </span>entre <span class="_ _6"> </span>os <span class="_ _6"> </span>Estad<span class="_ _1"></span>os, <span class="_ _6"> </span>o <span class="_ _d"> </span>Distrito <span class="_ _6"> </span>Federal <span class="_ _6"> </span>e <span class="_ _6"> </span>os<span class="_ _1"></span> <span class="_ _6"> </span>Municípios <span class="_ _6"> </span>proporcionalm<span class="_ _1"></span>ente <span class="_ _6"> </span>à <span class="_ _6"> </span>receita </div><div class="t m0 xa h3 y1d8 ff1 fs0 fc0 sc0 ls0 ws4">média de cada ente f<span class="_ _1"></span>ederativo entr<span class="_ _1"></span>e 2024 e 2028, de<span class="_ _1"></span>vendo ser considerad<span class="_ _1"></span>a: <span class="_ _1"></span> </div><div class="t m0 x1 h5 y1d9 ff1 fs0 fc0 sc0 ls1 ws4">I <span class="_ _3"></span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _2"></span>no <span class="_ _3"></span>caso <span class="_ _3"></span>d<span class="_ _1"></span>os <span class="_ _3"></span>Estad<span class="_ _1"></span>os, <span class="_ _3"></span>a<span class="_ _1"></span> <span class="_ _3"></span>arrecadação <span class="_ _2"></span>do <span class="_ _3"></span>im<span class="_ _1"></span>posto <span class="_ _3"></span>pr<span class="_ _1"></span>evisto <span class="_ _3"></span>no <span class="_ _2"></span>art. <span class="_ _3"></span>155, <span class="_ _2"></span>II, <span class="_ _3"></span>após <span class="_ _2"></span>aplicação <span class="_ _3"></span>do </span></div><div class="t m0 x1 h5 y1da ff1 fs0 fc0 sc0 ls0 ws4">disposto no art. 158, I<span class="_ _1"></span>V, <span class="ff3">‘a’, todos <span class="_ _1"></span>da Constituição Fed<span class="_ _1"></span>eral;</span> </div><div class="t m0 xa h5 y1db ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ff3 ls0 ws1">–</span><span class="ls0"> no caso do D<span class="_ _1"></span>istrito Federal:<span class="_ _1"></span> </span></div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
<div class="pf w0 h0" data-page-no="13" id="pf13"><div class="pc pc13 w0 h0"><img alt="" class="bi x0 y0 w1 h1" 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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">19<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y28 ff1 fs0 fc0 sc0 ls0 ws4">a) a arrecadação do <span class="_ _1"></span>imposto pre<span class="_ _1"></span>visto no art. 155, II, d<span class="_ _1"></span>a Constituição Fe<span class="_ _1"></span>deral; e <span class="_ _1"></span> </div><div class="t m0 xa h3 y1dc ff1 fs0 fc0 sc0 ls0 ws4">b) a arrecadação do <span class="_ _1"></span>imposto pre<span class="_ _1"></span>visto no art. 156, III, da Const<span class="_ _1"></span>ituição Federa<span class="_ _1"></span>l.<span class="_ _1"></span> </div><div class="t m0 xa h5 y1dd ff1 fs0 fc0 sc0 ls1 ws4">III <span class="ff3 ls0 ws1">–</span><span class="ls0"> no caso dos Mu<span class="_ _1"></span>nicípios<span class="_ _1"></span>: </span></div><div class="t m0 xa h3 y1de ff1 fs0 fc0 sc0 ls0 ws4">a) a arrecadação do <span class="_ _1"></span>imposto pre<span class="_ _1"></span>visto no art. 156, III, da Const<span class="_ _1"></span>ituição Federa<span class="_ _1"></span>l; e <span class="_ _1"></span> </div><div class="t m0 xa h5 y1df ff3 fs0 fc0 sc0 ls0 ws4">b) a parcela creditada <span class="_ _1"></span>na form<span class="_ _1"></span>a do art. 158, IV, ‘a’, da Cons<span class="_ _1"></span>tituição Federal.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 xa h5 y1e0 ff3 fs0 fc0 sc0 ls0 ws4">§ <span class="_"> </span>3º <span class="_ _9"> </span>Não <span class="_"> </span>se <span class="_"> </span>aplica <span class="_"> </span>o <span class="_"> </span>di<span class="_ _0"></span>spos<span class="_ _1"></span>to <span class="_"> </span>no <span class="_ _9"> </span>art. <span class="_"> </span>158, <span class="_"> </span>IV, <span class="_"> </span>‘b’, <span class="_"> </span>da <span class="_ _9"> </span>Const<span class="_ _1"></span>ituição <span class="_"> </span>Federal, <span class="_"> </span>aos <span class="_"> </span>recursos<span class="_ _0"></span> </div><div class="t m0 xa h3 y1e1 ff1 fs0 fc0 sc0 ls0 ws4">distribuídos na form<span class="_ _1"></span>a do § 2º, I, deste<span class="_ _1"></span> artigo. <span class="_ _1"></span> </div><div class="t m0 xa h3 y4e ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _2"></span>4º <span class="_ _5"></span>A <span class="_ _2"></span>parcela <span class="_ _2"></span>d<span class="_ _1"></span>o <span class="_ _2"></span>produto <span class="_ _5"> </span>da <span class="_ _2"></span>arreca<span class="_ _1"></span>dação <span class="_ _2"></span>do <span class="_ _5"></span>imposto <span class="_ _2"></span>não <span class="_ _5"></span>retida <span class="_ _2"></span>nos <span class="_ _2"></span>t<span class="_ _1"></span>erm<span class="_ _1"></span>os <span class="_ _2"></span>do <span class="_ _2"></span>§ <span class="_ _5"></span>1º, <span class="_ _2"></span>após <span class="_ _5"></span>a </div><div class="t m0 xa h3 y1e2 ff1 fs0 fc0 sc0 ls0 ws4">retenção <span class="_ _2"></span>de<span class="_ _1"></span> <span class="_ _2"></span>que <span class="_ _5"></span>trata <span class="_ _2"></span>o <span class="_ _2"></span>ar<span class="_ _1"></span>t. <span class="_ _5"></span>131 <span class="_ _2"></span>deste <span class="_ _5"></span>Ato <span class="_ _2"></span>das <span class="_ _2"></span>D<span class="_ _1"></span>isposições <span class="_ _5"></span>Constitucionais <span class="_ _2"></span>T<span class="_ _1"></span>ransitórias, <span class="_ _2"></span>será </div><div class="t m0 xa h3 y1e3 ff1 fs0 fc0 sc0 ls0 ws4">distribuída <span class="_ _1"></span>a <span class="_ _1"></span>cada<span class="_ _1"></span> Esta<span class="_ _1"></span>do, <span class="_ _1"></span>ao <span class="_ _1"></span>Distrito <span class="_ _1"></span>F<span class="_ _1"></span>ederal <span class="_ _1"></span>e <span class="_ _1"></span>a <span class="_ _1"></span>cad<span class="_ _1"></span>a M<span class="_ _1"></span>unicípio <span class="_ _1"></span>de <span class="_ _1"></span>acordo<span class="_ _1"></span> c<span class="_ _1"></span>om <span class="_ _1"></span>os <span class="_ _1"></span>critérios<span class="_ _1"></span> <span class="_ _1"></span>da </div><div class="t m0 xa h3 y90 ff1 fs0 fc0 sc0 ls0 ws4">lei <span class="_ _3"></span>com<span class="_ _1"></span>plementar <span class="_ _3"></span>de <span class="_ _3"></span>q<span class="_ _1"></span>ue <span class="_ _3"></span>tr<span class="_ _1"></span>ata <span class="_ _3"></span>o <span class="_ _3"></span>art.<span class="_ _1"></span> <span class="_ _3"></span>156<span class="_ _1"></span>-A, <span class="_ _3"></span>§<span class="_ _1"></span> <span class="_ _3"></span>5º, <span class="_ _3"></span>I, <span class="_ _2"></span>da <span class="_ _3"></span>Constituição<span class="_ _1"></span> <span class="_ _3"></span>Federal, <span class="_ _2"></span>nela <span class="_ _3"></span>com<span class="_ _1"></span>putada<span class="_ _1"></span> <span class="_ _3"></span><span class="ls2">a </span></div><div class="t m0 xa h3 y1e4 ff1 fs0 fc0 sc0 ls0 ws4">variação de alíquota f<span class="_ _1"></span>ixada pelo ente em<span class="_ _1"></span> relação à de r<span class="_ _1"></span>eferência. <span class="_ _1"></span> </div><div class="t m0 xa h3 y1e5 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _2"></span>5<span class="_ _1"></span>º <span class="_ _2"></span>Os<span class="_ _1"></span> <span class="_ _2"></span>r<span class="_ _1"></span>ecursos <span class="_ _5"> </span>de <span class="_ _5"></span>que <span class="_ _2"></span>t<span class="_ _1"></span>rata <span class="_ _2"></span>est<span class="_ _1"></span>e <span class="_ _5"></span>artigo <span class="_ _2"></span>serã<span class="_ _1"></span>o <span class="_ _5"></span>distribuídos <span class="_ _5"></span>nos <span class="_ _2"></span>term<span class="_ _1"></span>os <span class="_ _5"> </span>estabelecidos <span class="_ _5"></span>em <span class="_ _5"></span>lei </div><div class="t m0 x1 h3 y1e6 ff1 fs0 fc0 sc0 ls0 ws4">complementar, ap<span class="_ _1"></span>licando-s<span class="_ _1"></span>e o seguinte: </div><div class="t m0 xa h5 y1e7 ff1 fs0 fc0 sc0 ls1 ws4">I <span class="_ _0"></span><span class="ff3 ls8">–<span class="ff1 ls0"> <span class="_ _8"></span>c<span class="_ _1"></span>onstituirão <span class="_ _0"></span>a <span class="_ _0"></span>base <span class="_ _0"></span>de <span class="_ _0"></span>cálculo <span class="_ _0"></span>dos<span class="_ _1"></span> <span class="_ _0"></span>fundos <span class="_ _0"></span>de <span class="_ _0"></span>que <span class="_ _0"></span>t<span class="_ _1"></span>rata <span class="_ _0"></span>o <span class="_ _0"></span>art. <span class="_ _0"></span>212-A, <span class="_ _0"></span>II, <span class="_ _0"></span>da <span class="_ _0"></span>Constit<span class="_ _1"></span>uição <span class="_ _0"></span>Federal, </span></span></div><div class="t m0 x1 h3 y1e8 ff1 fs0 fc0 sc0 ls0 ws4">observado que:<span class="_ _1"></span> </div><div class="t m0 xa h3 y1e9 ff1 fs0 fc0 sc0 ls0 ws4">a) <span class="_ _11"> </span>para <span class="_ _11"> </span>o <span class="_ _12"> </span>Distrito <span class="_ _11"> </span>Fed<span class="_ _1"></span>eral, <span class="_ _11"> </span>o <span class="_ _12"> </span>percentual <span class="_ _11"> </span>d<span class="_ _1"></span>e <span class="_ _11"> </span>que <span class="_ _11"> </span>tr<span class="_ _1"></span>ata <span class="_ _11"> </span>aquele <span class="_ _12"> </span>inciso <span class="_ _11"> </span>s<span class="_ _1"></span>erá <span class="_ _11"> </span>aplicado </div><div class="t m0 x1 h5 y1ea ff3 fs0 fc0 sc0 ls0 ws4">proporcionalm<span class="_ _1"></span>ente à <span class="_ _1"></span>razão <span class="_ _1"></span>entre a <span class="_ _1"></span>som<span class="_ _1"></span>a dos <span class="_ _1"></span>valores <span class="_ _1"></span>distribuídos <span class="_ _1"></span>nos t<span class="_ _1"></span>erm<span class="_ _1"></span>os dos §§ <span class="_ _1"></span>2º, <span class="_ _1"></span>II, ‘a’, <span class="_ _1"></span>e </div><div class="t m0 x1 h3 y1eb ff1 fs0 fc0 sc0 ls0 ws4">§ 4º, e a <span class="_ _1"></span>soma<span class="_ _1"></span> dos valores<span class="_ _1"></span> distribuídos <span class="_ _1"></span>nos term<span class="_ _1"></span>os dos §§ <span class="_ _1"></span>2º, II, e <span class="_ _1"></span>§ 4º, cons<span class="_ _1"></span>iderada, em<span class="_ _1"></span> ambas </div><div class="t m0 x1 h3 y1ec ff1 fs0 fc0 sc0 ls0 ws4">as som<span class="_ _1"></span>as, somente a parcela estadual nos <span class="_ _1"></span>valores dis<span class="_ _1"></span>tribuídos nos termos<span class="_ _1"></span> do § 4º; e<span class="_ _1"></span> </div><div class="t m0 xa h3 y1ed ff1 fs0 fc0 sc0 ls0 ws4">c) <span class="_ _1"></span>para <span class="_ _1"></span>os <span class="_ _3"></span>Municípios, <span class="_ _3"></span>o <span class="_ _1"></span>pe<span class="_ _1"></span>rcentual <span class="_ _1"></span>d<span class="_ _1"></span>e <span class="_ _1"></span>que <span class="_ _1"></span>tr<span class="_ _1"></span>ata <span class="_ _1"></span>aquele <span class="_ _3"></span>inciso <span class="_ _1"></span>será<span class="_ _1"></span> <span class="_ _1"></span>aplicado <span class="_ _3"></span>proporcionalm<span class="_ _2"></span><span class="ls2">ente </span></div><div class="t m0 x1 h5 y1ee ff3 fs0 fc0 sc0 ls0 ws4">à <span class="_ _1"></span>razão <span class="_ _1"></span>entre <span class="_ _1"></span>a <span class="_ _3"></span>soma <span class="_ _3"></span>dos <span class="_ _1"></span>valores <span class="_ _1"></span>distr<span class="_ _1"></span>ibuídos <span class="_ _1"></span>nos <span class="_ _1"></span>t<span class="_ _1"></span>ermos <span class="_ _1"></span>do <span class="_ _1"></span>§ <span class="_ _3"></span>2º, <span class="_ _1"></span>III, <span class="_ _1"></span>‘b’, <span class="_ _3"></span>e <span class="_ _1"></span>a <span class="_ _1"></span>som<span class="_ _1"></span>a <span class="_ _1"></span>dos <span class="_ _3"></span>valores </div><div class="t m0 x1 h3 y1ef ff1 fs0 fc0 sc0 ls0 ws4">distribuídos nos term<span class="_ _1"></span>os do § 2º, III;<span class="_ _1"></span> </div><div class="t m0 xa h5 y1f0 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _0"></span>const<span class="_ _1"></span>ituirão as bases de cálculo de que tratam os <span class="_ _0"></span>arts. 29<span class="_ _1"></span>-A, 198, § 2º, 204, parágrafo único, </span></div><div class="t m0 x1 h3 y1f1 ff1 fs0 fc0 sc0 ls0 ws4">212, 216, § 6º, tod<span class="_ _1"></span>os da Constituição Fe<span class="_ _1"></span>deral;<span class="_ _1"></span> </div><div class="t m0 xa h5 y1f2 ff1 fs0 fc0 sc0 ls1 ws4">III <span class="_ _8"></span><span class="ff3 ls5">–<span class="ff1 ls0"> <span class="_ _0"></span>poderão <span class="_ _0"></span>ser <span class="_ _0"></span>vinculados <span class="_ _8"></span>para<span class="_ _1"></span> <span class="_ _8"></span>prestaç<span class="_ _1"></span>ão <span class="_ _0"></span>de <span class="_ _8"></span>gara<span class="_ _1"></span>ntias <span class="_ _0"></span>às <span class="_ _8"></span>operaç<span class="_ _1"></span>ões <span class="_ _0"></span>de <span class="_ _8"></span>crédito <span class="_ _0"></span>por <span class="_ _0"></span>antecipação </span></span></div><div class="t m0 x1 h3 y1f3 ff1 fs0 fc0 sc0 ls0 ws4">de receita previstas <span class="_ _0"></span>no art. 165, <span class="_ _0"></span>§ 8º, para <span class="_ _0"></span>pagam<span class="_ _1"></span>ento de débitos <span class="_ _0"></span>com<span class="_ _1"></span> a União<span class="_ _0"></span> e para prestar-lhe </div><div class="t m0 x1 h3 y1f4 ff1 fs0 fc0 sc0 ls0 ws4">garantia ou contrag<span class="_ _1"></span>arantia, nos term<span class="_ _1"></span>os do art. 167, <span class="_ _1"></span>§ 4º, todos da Co<span class="_ _1"></span>nstituição Fe<span class="_ _1"></span>deral. </div><div class="t m0 xa h3 y1f5 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _5"></span>6º <span class="_ _5"></span>Durante <span class="_ _5"></span>o <span class="_ _5"></span>período <span class="_ _5"></span>de <span class="_ _5"></span>que <span class="_ _5"></span>trata <span class="_ _5"></span>o <span class="_ _5"></span>caput <span class="_ _5"></span>deste <span class="_ _5"></span>artigo, <span class="_ _5"> </span>é <span class="_ _5"> </span>vedado <span class="_ _5"> </span>aos <span class="_ _5"> </span>Estados, <span class="_ _5"> </span>ao <span class="_ _5"> </span>Distrito </div><div class="t m0 x1 h3 y1f6 ff1 fs0 fc0 sc0 ls0 ws4">Federal <span class="_ _d"> </span>e<span class="_ _1"></span> <span class="_ _d"> </span>aos <span class="_ _9"> </span>Municíp<span class="_ _1"></span>ios <span class="_ _d"> </span>f<span class="_ _1"></span>ixar <span class="_ _d"> </span>alíquot<span class="_ _1"></span>as <span class="_ _d"> </span>pró<span class="_ _1"></span>prias <span class="_ _d"> </span>d<span class="_ _1"></span>o <span class="_ _d"> </span>im<span class="_ _1"></span>posto <span class="_ _d"> </span>de <span class="_ _9"> </span>que<span class="_ _1"></span> <span class="_ _d"> </span>trata <span class="_ _9"> </span>o <span class="_ _9"> </span>art. <span class="_ _9"> </span>156<span class="_ _1"></span>-<span class="_ _1"></span>A <span class="_ _d"> </span>d<span class="_ _1"></span>a </div><div class="t m0 x1 h3 y1f7 ff1 fs0 fc0 sc0 ls0 ws4">Constituição Federa<span class="_ _1"></span>l inferiores às necess<span class="_ _1"></span>árias para garantir as retenções de que tratam<span class="_ _1"></span> o § 1º e </div><div class="t m0 x1 h5 y86 ff3 fs0 fc0 sc0 ls0 ws4">o art. 131.”<span class="ff1"> </span></div><div class="t m0 xa h3 y87 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y1f8 ff3 fs0 fc0 sc0 ls0 ws4">“Art. 1<span class="_ _1"></span>31. <span class="_ _1"></span>Do <span class="_ _1"></span>imposto <span class="_ _1"></span>dos<span class="_ _1"></span> <span class="_ _1"></span>Estados, <span class="_ _1"></span>do <span class="_ _1"></span>Distrito<span class="_ _1"></span> Fed<span class="_ _1"></span>eral <span class="_ _1"></span>e <span class="_ _1"></span>dos <span class="_ _1"></span>Municípios <span class="_ _3"></span>apurado <span class="_ _1"></span>com<span class="_ _1"></span> <span class="_ _1"></span>base nas </div><div class="t m0 xa h3 y1f9 ff1 fs0 fc0 sc0 ls0 ws4">alíquotas <span class="_ _9"> </span>de<span class="_ _1"></span> <span class="_ _9"> </span>referênc<span class="_ _1"></span>ia <span class="_ _9"> </span>d<span class="_ _1"></span>e <span class="_ _9"> </span>que <span class="_ _9"> </span>tr<span class="_ _1"></span>ata <span class="_ _9"> </span>o<span class="_ _1"></span> <span class="_ _9"> </span>art. <span class="_"> </span>129 <span class="_ _9"> </span>deste <span class="_ _9"> </span>At<span class="_ _1"></span>o <span class="_ _9"> </span>das <span class="_"> </span>Dispos<span class="_ _1"></span>ições <span class="_"> </span>Constitucionais </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
<div class="pf w0 h0" data-page-no="14" id="pf14"><div class="pc pc14 w0 h0"><img alt="" class="bi x0 y0 w1 h1" 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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">20<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y28 ff1 fs0 fc0 sc0 ls0 ws4">Transitórias, <span class="_ _b"> </span>dedu<span class="_ _1"></span>zida <span class="_ _b"> </span>a <span class="_ _c"> </span>retenção <span class="_ _b"> </span>de <span class="_ _b"> </span>qu<span class="_ _1"></span>e <span class="_ _b"> </span>trata <span class="_ _b"> </span>o<span class="_ _1"></span> <span class="_ _b"> </span>art. <span class="_ _b"> </span>130, <span class="_ _c"> </span>§ <span class="_ _b"> </span>1º, <span class="_ _b"> </span>será <span class="_ _b"> </span>r<span class="_ _1"></span>etido <span class="_ _b"> </span>m<span class="_ _1"></span>ontante </div><div class="t m0 xa h3 y47 ff1 fs0 fc0 sc0 ls0 ws4">correspondente a 3% (três<span class="_ _1"></span> por cento) para d<span class="_ _1"></span>istribuição aos entes com<span class="_ _1"></span> as m<span class="_ _1"></span>enores razões entre:<span class="_ _1"></span> </div><div class="t m0 xa h5 y48 ff1 fs0 fc0 sc0 ls1 ws4">I <span class="_ _1"></span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _3"></span>o <span class="_ _3"></span>valor <span class="_ _1"></span>a<span class="_ _1"></span>purado <span class="_ _1"></span>nos <span class="_ _3"></span>ter<span class="_ _1"></span>mos <span class="_ _3"></span>do <span class="_ _1"></span>art. <span class="_ _3"></span>156-<span class="_ _1"></span>A, <span class="_ _1"></span>§ <span class="_ _3"></span>4º, <span class="_ _3"></span>II, <span class="_ _3"></span>e <span class="_ _3"></span>§ <span class="_ _1"></span>5º, <span class="_ _3"></span>I <span class="_ _3"></span>e <span class="_ _1"></span>IV, <span class="_ _3"></span>com<span class="_ _1"></span> <span class="_ _1"></span>base <span class="_ _3"></span>nas <span class="_ _3"></span>alíquotas <span class="_ _3"></span>de </span></div><div class="t m0 xa h5 y1c8 ff3 fs0 fc0 sc0 ls0 ws4">referência, após a aplicaç<span class="_ _1"></span>ão do disposto n<span class="_ _1"></span>o art. 158, IV, ‘b’, tod<span class="_ _1"></span>os da Constituiçã<span class="_ _1"></span>o Federal; e<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 xa h5 y2c ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ff3 ls0 ws1">–</span><span class="ls0"> a respectiva receita m<span class="_ _1"></span>édia entre 2024 e 2028, apurada nos termos do art. 130, § 2º, I, II e III, </span></div><div class="t m0 xa h3 y1fa ff1 fs0 fc0 sc0 ls0 ws4">limitada a 3 (três) <span class="_ _1"></span>vezes a m<span class="_ _1"></span>édia nacional por habitante da<span class="_ _1"></span> respectiva esfera da f<span class="_ _1"></span>ederação.<span class="_ _3"></span> </div><div class="t m0 xa h3 y1fb ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _3"></span>1º <span class="_ _3"></span>Os <span class="_ _3"></span>rec<span class="_ _1"></span>ursos <span class="_ _3"></span>serã<span class="_ _1"></span>o <span class="_ _3"></span>distr<span class="_ _1"></span>ibuídos, <span class="_ _3"></span>sequencia<span class="_ _1"></span>l <span class="_ _3"></span>e <span class="_ _3"></span>suc<span class="_ _1"></span>essivamente, <span class="_ _2"></span>aos <span class="_ _3"></span>entes <span class="_ _3"></span>co<span class="_ _1"></span>m <span class="_ _3"></span>as <span class="_ _3"></span>m<span class="_ _1"></span>enores </div><div class="t m0 xa h3 yc5 ff1 fs0 fc0 sc0 ls0 ws4">razões de que trata o capu<span class="_ _1"></span>t, de m<span class="_ _1"></span>aneira a equalizá<span class="_ _1"></span>-las<span class="_ _1"></span>. </div><div class="t m0 xa h3 y1fc ff1 fs0 fc0 sc0 ls0 ws4">§ 2º Aplica-se aos rec<span class="_ _1"></span>ursos distribuíd<span class="_ _1"></span>os na form<span class="_ _1"></span>a deste artigo o disposto <span class="_ _1"></span>no art. 130, § 5º.<span class="_ _1"></span> </div><div class="t m0 xa h3 y1fd ff1 fs0 fc0 sc0 ls0 ws4">§ 3º <span class="_ _0"></span>Lei complem<span class="_ _1"></span>entar estabelecerá os <span class="_ _0"></span>critérios<span class="_ _1"></span> para <span class="_ _0"></span>a redução gradativa, entre 2079 e <span class="_ _0"></span>2098, do </div><div class="t m0 xa h5 y1fe ff3 fs0 fc0 sc0 ls0 ws4">percentual de que trata <span class="_ _1"></span>o caput, até a sua exti<span class="_ _1"></span>nção.”<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y1e4 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y1e5 ff3 fs0 fc0 sc0 ls0 ws4">“Art. 132. <span class="_ _0"></span>Os tributos de que <span class="_ _0"></span>tratam<span class="_ _1"></span> os arts. 155, <span class="_ _0"></span>II, 156, <span class="_ _0"></span>III, 195, I, <span class="_ _0"></span>“b”, e IV, <span class="_ _0"></span>e a contribuição para </div><div class="t m0 xa h3 y1e6 ff1 fs0 fc0 sc0 ls0 ws4">o Program<span class="_ _1"></span>a de In<span class="_ _1"></span>tegração <span class="_ _1"></span>Social <span class="_ _1"></span>a que s<span class="_ _1"></span>e ref<span class="_ _1"></span>ere o <span class="_ _1"></span>art. 23<span class="_ _1"></span>9 não <span class="_ _1"></span>integrarão <span class="_ _1"></span>a bas<span class="_ _1"></span>e de <span class="_ _1"></span>cálculo <span class="_ _1"></span>do </div><div class="t m0 xa h3 y1ff ff1 fs0 fc0 sc0 ls0 ws4">imposto <span class="_"> </span>de<span class="_ _0"></span> <span class="_ _9"> </span>qu<span class="_ _1"></span>e <span class="_ _9"> </span>trata <span class="_"> </span>o <span class="_ _9"> </span>art. <span class="_ _9"> </span>156<span class="_ _1"></span>-<span class="_ _1"></span>A <span class="_ _9"> </span>e <span class="_ _9"> </span>d<span class="_ _1"></span>a <span class="_ _9"> </span>contribu<span class="_ _1"></span>ição <span class="_ _9"> </span>de <span class="_"> </span>que <span class="_ _9"> </span>trata <span class="_"> </span>o <span class="_ _d"> </span>art. <span class="_"> </span>195, <span class="_ _9"> </span>V, <span class="_ _9"> </span>todos <span class="_"> </span>da </div><div class="t m0 xa h5 y200 ff1 fs0 fc0 sc0 ls0 ws1">Constitui<span class="ff3 ws4">ção Federal.”<span class="_ _1"></span><span class="ff1"> </span></span></div><div class="t m0 xa h3 y201 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y202 ff3 fs0 fc0 sc0 ls0 ws4">“Art. <span class="_ _8"></span>133. <span class="_ _0"></span>Os <span class="_ _0"></span>saldos <span class="_ _8"></span>credore<span class="_ _1"></span>s <span class="_ _8"></span>r<span class="_ _1"></span>elativos <span class="_ _8"></span>ao <span class="_ _0"></span>imposto <span class="_ _0"></span>previsto <span class="_ _8"></span>no <span class="_ _0"></span>art. <span class="_ _8"></span>15<span class="_ _1"></span>5, <span class="_ _8"></span>II, <span class="_ _0"></span>da <span class="_ _8"></span>C<span class="_ _1"></span>onstituição <span class="_ _8"></span>F<span class="_ _1"></span>ederal, </div><div class="t m0 xa h3 y203 ff1 fs0 fc0 sc0 ls0 ws4">existentes ao final de 2<span class="_ _1"></span>032 serão apro<span class="_ _1"></span>veitados pelos c<span class="_ _1"></span>ontribuintes na form<span class="_ _1"></span>a deste artigo.<span class="_ _3"></span> </div><div class="t m0 xa h3 y204 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _1"></span>1<span class="_ _1"></span>º <span class="_ _1"></span>O <span class="_ _3"></span>dispost<span class="_ _1"></span>o <span class="_ _1"></span>nes<span class="_ _1"></span>te <span class="_ _3"></span>artigo <span class="_ _1"></span>a<span class="_ _1"></span>lcança <span class="_ _3"></span>os <span class="_ _3"></span>saldos <span class="_ _2"></span>credores <span class="_ _3"></span>cujo <span class="_ _3"></span>aproveitam<span class="_ _1"></span>ento <span class="_ _1"></span>ou<span class="_ _1"></span> <span class="_ _3"></span>ressarcim<span class="_ _1"></span>ento </div><div class="t m0 xa h3 y205 ff1 fs0 fc0 sc0 ls0 ws4">sejam <span class="_ _5"> </span>admitidos <span class="_ _5"></span>pela <span class="_ _5"></span>legislação <span class="_ _2"></span>em<span class="_ _1"></span> <span class="_ _5"> </span>vigor <span class="_ _5"></span>e <span class="_ _5"></span>que <span class="_ _2"></span>tenh<span class="_ _1"></span>am <span class="_ _5"> </span>sido <span class="_ _5"></span>homologados <span class="_ _5"></span>pelos <span class="_ _5"></span>respectivos </div><div class="t m0 xa h3 y206 ff1 fs0 fc0 sc0 ls0 ws4">entes federativos, obs<span class="_ _1"></span>ervadas as seguintes dir<span class="_ _1"></span>etrizes:<span class="_ _1"></span> </div><div class="t m0 xa h5 y207 ff1 fs0 fc0 sc0 ls1 ws4">I <span class="_ _5"> </span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _5"> </span>apresentado <span class="_ _6"> </span>o <span class="_ _5"> </span>pedido <span class="_ _5"> </span>de <span class="_ _5"> </span>h<span class="_ _1"></span>omologação, <span class="_ _5"> </span>o <span class="_ _6"> </span>ente <span class="_ _5"> </span>federativo <span class="_ _5"> </span>d<span class="_ _1"></span>everá <span class="_ _6"> </span>se <span class="_ _5"> </span>pronu<span class="_ _1"></span>nciar <span class="_ _5"> </span>no <span class="_ _5"> </span>prazo </span></div><div class="t m0 xa h3 y208 ff1 fs0 fc0 sc0 ls0 ws4">estabelecido na lei c<span class="_ _1"></span>omplem<span class="_ _1"></span>entar referida no caput;<span class="_ _1"></span> </div><div class="t m0 xa h5 y209 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="_ _1"></span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _1"></span>na <span class="_ _3"></span>ausência <span class="_ _1"></span>de<span class="_ _1"></span> <span class="_ _1"></span>resposta <span class="_ _3"></span>ao <span class="_ _1"></span>pedido <span class="_ _3"></span>de <span class="_ _1"></span>hom<span class="_ _1"></span>ologação <span class="_ _1"></span>no <span class="_ _1"></span>pra<span class="_ _1"></span>zo <span class="_ _1"></span>a <span class="_ _1"></span>q<span class="_ _1"></span>ue <span class="_ _1"></span>se <span class="_ _1"></span>refer<span class="_ _1"></span>e <span class="_ _1"></span>o <span class="_ _3"></span>inciso <span class="_ _1"></span>I, <span class="_ _1"></span>os </span></div><div class="t m0 xa h3 y20a ff1 fs0 fc0 sc0 ls0 ws4">respectivos saldos credore<span class="_ _1"></span>s serão considerad<span class="_ _1"></span>os homologados.<span class="_ _1"></span> </div><div class="t m0 xa h3 y20b ff1 fs0 fc0 sc0 ls0 ws4">§ 2º O disposto n<span class="_ _1"></span>este artig<span class="_ _1"></span>o também<span class="_ _1"></span> é aplicável aos c<span class="_ _1"></span>réditos do im<span class="_ _1"></span>posto referido <span class="_ _1"></span>no caput deste </div><div class="t m0 xa h3 y20c ff1 fs0 fc0 sc0 ls0 ws4">artigo que sejam<span class="_ _1"></span> reconhecidos após<span class="_ _1"></span> o prazo nele esta<span class="_ _1"></span>belecido. <span class="_ _1"></span> </div><div class="t m0 xa h3 y42 ff1 fs0 fc0 sc0 ls0 ws4">§ 3º O<span class="_ _1"></span> saldo<span class="_ _1"></span> dos cr<span class="_ _1"></span>éditos h<span class="_ _1"></span>om<span class="_ _1"></span>ologados será i<span class="_ _1"></span>nformado pe<span class="_ _1"></span>los Estad<span class="_ _1"></span>os e <span class="_ _1"></span>pelo <span class="_ _1"></span>Distrito Fe<span class="_ _1"></span>deral ao </div><div class="t m0 xa h3 y20d ff1 fs0 fc0 sc0 ls0 ws4">Conselho <span class="_ _6"> </span>Fe<span class="_ _1"></span>derativo <span class="_ _6"> </span>d<span class="_ _1"></span>o <span class="_ _6"> </span>Im<span class="_ _1"></span>posto<span class="_ _1"></span> <span class="_ _6"> </span>s<span class="_ _1"></span>obre <span class="_ _6"> </span>Bens <span class="_ _6"> </span>e <span class="_ _d"> </span>Ser<span class="_ _1"></span>viços <span class="_ _6"> </span>para <span class="_ _d"> </span>que <span class="_ _d"> </span>seja <span class="_ _d"> </span>com<span class="_ _1"></span>pensado <span class="_ _6"> </span>com<span class="_ _1"></span> <span class="_ _6"> </span>o </div><div class="t m0 xa h3 y20e ff1 fs0 fc0 sc0 ls0 ws4">imposto de que trata o <span class="_ _1"></span>art. 156-A<span class="_ _1"></span>, da Constituição F<span class="_ _1"></span>ederal:<span class="_ _1"></span> </div><div class="t m0 xa h5 y20f ff1 fs0 fc0 sc0 ls1 ws4">I <span class="_ _1"></span><span class="ff3 ls8">–</span><span class="ls0"> <span class="_ _1"></span>pelo<span class="_ _1"></span> <span class="_ _1"></span>prazo <span class="_ _1"></span>r<span class="_ _1"></span>emanescente, <span class="_ _1"></span>a<span class="_ _1"></span>purado <span class="_ _1"></span>nos <span class="_ _3"></span>term<span class="_ _1"></span>os <span class="_ _1"></span>do <span class="_ _3"></span>art. <span class="_ _1"></span>20, <span class="_ _3"></span>§ <span class="_ _1"></span>5º,<span class="_ _1"></span> <span class="_ _1"></span>da <span class="_ _1"></span>Le<span class="_ _1"></span>i <span class="_ _1"></span>Com<span class="_ _1"></span>plementar <span class="_ _1"></span>nº <span class="_ _3"></span>87, </span></div><div class="t m0 xa h3 y210 ff1 fs0 fc0 sc0 ls0 ws4">de <span class="_ _1"></span>13 <span class="_ _1"></span>de <span class="_ _1"></span>setem<span class="_ _1"></span>bro <span class="_ _1"></span>de <span class="_ _1"></span>1996, <span class="_ _3"></span>para <span class="_ _1"></span>os <span class="_ _1"></span>créditos <span class="_ _3"></span>relat<span class="_ _1"></span>ivos<span class="_ _1"></span> <span class="_ _1"></span>à <span class="_ _1"></span>entrada <span class="_ _1"></span>de <span class="_ _1"></span>m<span class="_ _1"></span>ercadorias <span class="_ _1"></span>destinadas <span class="_ _3"></span>ao </div><div class="t m0 xa h3 y211 ff1 fs0 fc0 sc0 ls0 ws4">ativo permanente;<span class="_ _1"></span> </div><div class="t m0 xa h5 y212 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ff3 ls0 ws1">–</span><span class="ls0"> em 240 (du<span class="_ _1"></span>zentos e quarenta) parcel<span class="_ _1"></span>as mens<span class="_ _1"></span>ais, iguais e sucessivas, nos <span class="_ _1"></span>dem<span class="_ _1"></span>ais casos.<span class="_ _1"></span> </span></div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
<div class="pf w0 h0" data-page-no="15" id="pf15"><div class="pc pc15 w0 h0"><img alt="" class="bi x0 y0 w1 h1" 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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">21<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y28 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_"> </span>4º<span class="_ _1"></span> <span class="_"> </span>O <span class="_ _e"> </span>Conselho <span class="_ _e"> </span>Federativo <span class="_ _e"> </span>do <span class="_ _e"> </span>Imposto <span class="_ _e"> </span>sobre <span class="_ _e"> </span>Bens <span class="_ _e"> </span>e <span class="_"> </span>Serv<span class="_ _1"></span>iços <span class="_"> </span>de<span class="_ _1"></span>duzirá <span class="_ _e"> </span>do <span class="_"> </span>prod<span class="_ _1"></span>uto <span class="_ _e"> </span>da </div><div class="t m0 xa h3 y47 ff1 fs0 fc0 sc0 ls0 ws4">arrecadação <span class="_ _6"> </span>do <span class="_ _d"> </span>impos<span class="_ _1"></span>to <span class="_ _6"> </span>previsto <span class="_ _6"> </span>no<span class="_ _1"></span> <span class="_ _6"> </span>art. <span class="_ _6"> </span>156<span class="_ _1"></span>-A <span class="_ _6"> </span>de<span class="_ _1"></span>vido <span class="_ _6"> </span>ao <span class="_ _6"> </span>respecti<span class="_ _1"></span>vo <span class="_ _6"> </span>ente <span class="_ _6"> </span>fed<span class="_ _1"></span>erativo <span class="_ _6"> </span>o <span class="_ _d"> </span>valor </div><div class="t m0 xa h3 y1af ff1 fs0 fc0 sc0 ls0 ws4">compensado <span class="_ _2"></span>na <span class="_ _2"></span>f<span class="_ _1"></span>orma <span class="_ _2"></span>do <span class="_ _2"></span>§ <span class="_ _2"></span>3º, <span class="_ _2"></span>o<span class="_ _1"></span> <span class="_ _2"></span>qual <span class="_ _2"></span>não <span class="_ _2"></span>com<span class="_ _1"></span>porá <span class="_ _2"></span>base <span class="_ _2"></span>de <span class="_ _2"></span>cálculo <span class="_ _2"></span>par<span class="_ _1"></span>a <span class="_ _2"></span>fins <span class="_ _2"></span>do <span class="_ _2"></span>disposto<span class="_ _1"></span> <span class="_ _2"></span>no </div><div class="t m0 xa h3 y213 ff1 fs0 fc0 sc0 ls0 ws4">art. 158, <span class="_ _5"></span>IV, <span class="_ _5"> </span>198, <span class="_ _5"></span>§ <span class="_ _5"></span>2º, <span class="_ _5"></span>204, <span class="_ _5"></span>parágrafo <span class="_ _5"></span>único, <span class="_ _5"> </span>212, <span class="_ _5"></span>212-<span class="_ _1"></span>A, <span class="_ _5"> </span>II, <span class="_ _5"> </span>216, <span class="_ _5"></span>§ <span class="_ _5"></span>6º, <span class="_ _5"></span>todos <span class="_ _5"> </span>da <span class="_ _5"></span>Constituição </div><div class="t m0 xa h3 y214 ff1 fs0 fc0 sc0 ls0 ws4">Federal. </div><div class="t m0 xa h3 y215 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _3"></span>5º <span class="_ _3"></span>A <span class="_ _3"></span>partir <span class="_ _3"></span>de <span class="_ _2"></span>2033, <span class="_ _1"></span>os<span class="_ _1"></span> <span class="_ _3"></span>saldos <span class="_ _2"></span>credores <span class="_ _1"></span>s<span class="_ _1"></span>erão <span class="_ _3"></span>atualizados <span class="_ _2"></span>pelo <span class="_ _1"></span>Í<span class="_ _1"></span>ndice <span class="_ _3"></span>Nacional<span class="_ _1"></span> <span class="_ _3"></span>de <span class="_ _3"></span>Preços <span class="_ _3"></span>ao </div><div class="t m0 xa h3 y216 ff1 fs0 fc0 sc0 ls0 ws4">Consumidor Am<span class="_ _1"></span>plo (IPCA), ou por outr<span class="_ _1"></span>o índice que venha a s<span class="_ _1"></span>ubstituí<span class="_ _1"></span>-lo. </div><div class="t m0 xa h3 y217 ff1 fs0 fc0 sc0 ls0 ws4">§ 6º Lei com<span class="_ _1"></span>plementar disporá sobre:<span class="_ _1"></span> </div><div class="t m0 xa h5 y218 ff1 fs0 fc0 sc0 ls1 ws4">I <span class="ff3 ls0 ws1">–</span><span class="ls0"> as regras gerais de <span class="_ _1"></span>implem<span class="_ _1"></span>entação do parc<span class="_ _1"></span>elamento pre<span class="_ _1"></span>visto no § 3º;<span class="_ _1"></span> </span></div><div class="t m0 xa h5 y219 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="_ _1"></span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _1"></span>a <span class="_ _3"></span>form<span class="_ _1"></span>a <span class="_ _1"></span>mediante <span class="_ _1"></span>a <span class="_ _3"></span>qual <span class="_ _1"></span>os <span class="_ _3"></span>titulares <span class="_ _3"></span>dos <span class="_ _1"></span>créditos <span class="_ _3"></span>de <span class="_ _1"></span>que <span class="_ _1"></span>tr<span class="_ _1"></span>ata <span class="_ _3"></span>este <span class="_ _1"></span>artigo <span class="_ _3"></span>poderão <span class="_ _3"></span>transferi<span class="_ _3"></span>-</span></div><div class="t m0 xa h3 y21a ff1 fs0 fc0 sc0 ls0 ws4">los a terceiros;<span class="_ _1"></span> </div><div class="t m0 xa h5 y21b ff1 fs0 fc0 sc0 ls1 ws0">III<span class="ls0 ws4"> <span class="ff3 ws1">–</span> a <span class="_ _0"></span>form<span class="_ _1"></span>a <span class="_ _0"></span>pela <span class="_ _8"></span>qu<span class="_ _1"></span>al <span class="_ _0"></span>o <span class="_ _0"></span>crédito <span class="_ _0"></span>de <span class="_ _0"></span>que <span class="_ _0"></span>trata <span class="_ _0"></span>este <span class="_ _0"></span>artigo <span class="_ _0"></span>poderá <span class="_ _0"></span>ser <span class="_ _0"></span>ressarcid<span class="_ _1"></span>o <span class="_ _0"></span>ao <span class="_ _8"></span>c<span class="_ _1"></span>ontribuinte pelo </span></div><div class="t m0 xa h3 y21c ff1 fs0 fc0 sc0 ls0 ws4">Conselho <span class="_ _2"></span>Federativo <span class="_ _2"></span>do <span class="_ _2"></span>Imposto <span class="_ _2"></span>sobre <span class="_ _2"></span>Bens <span class="_ _2"></span>e <span class="_ _2"></span>Serviços, <span class="_ _2"></span>caso <span class="_ _2"></span>não <span class="_ _3"></span>s<span class="_ _1"></span>eja <span class="_ _2"></span>possível <span class="_ _2"></span>compensar <span class="_ _2"></span>o </div><div class="t m0 xa h5 y21d ff3 fs0 fc0 sc0 ls0 ws4">valor da parcela nos term<span class="_ _1"></span>os do § 3º.”<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x5 h3 y21e ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y21f ff2 fs0 fc0 sc0 ls0 ws4">Art. 3º<span class="ff1">. A Constitu<span class="_ _1"></span>ição Federal pass<span class="_ _1"></span>a a vigorar com<span class="_ _1"></span> os seguintes artigos alter<span class="_ _1"></span>ados: <span class="_ _1"></span> </span></div><div class="t m0 xa h3 y220 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y202 ff3 fs0 fc0 sc0 ls0 ws1">“Art.<span class="ff1 ws4"> <span class="ls2 ws2">37</span> ....................<span class="_ _1"></span>..............................................<span class="_ _1"></span>..<span class="_ _1"></span> </span></div><div class="t m0 xa h3 y1cb ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>...............<span class="_ _1"></span><span class="ls0 ws4"> </span></div><div class="t m0 xa h3 y221 ff1 fs0 fc0 sc0 ls0 ws4">§ 1<span class="_ _1"></span>7 L<span class="_ _1"></span>ei <span class="_ _1"></span>complem<span class="_ _1"></span>entar <span class="_ _1"></span>estabelecerá <span class="_ _1"></span>norm<span class="_ _1"></span>as <span class="_ _1"></span>gerais <span class="_ _1"></span>aplicáveis <span class="_ _1"></span>às<span class="_ _1"></span> A<span class="_ _1"></span>dministrações<span class="_ _1"></span> T<span class="_ _1"></span>ributárias <span class="_ _1"></span>da </div><div class="t m0 xa h3 y222 ff1 fs0 fc0 sc0 ls0 ws4">União, <span class="_ _2"></span>d<span class="_ _1"></span>os <span class="_ _5"></span>Estados, <span class="_ _2"></span>do <span class="_ _5"></span>Distrito <span class="_ _5"></span>Federal <span class="_ _2"></span>e <span class="_ _5"> </span>dos <span class="_ _5"></span>Municípios, <span class="_ _2"></span>dispo<span class="_ _1"></span>ndo <span class="_ _2"></span>so<span class="_ _1"></span>bre <span class="_ _5"></span>deveres, <span class="_ _2"></span>direitos <span class="_ _5"> </span>e </div><div class="t m0 xa h5 y223 ff3 fs0 fc0 sc0 ls0 ws4">garantias dos servidores d<span class="_ _1"></span>as carreiras de que<span class="_ _1"></span> trata o inciso XXII.” (<span class="_ _1"></span>NR) <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y224 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y225 ff3 fs0 fc0 sc0 ls0 ws4">“Art. 146. ............................<span class="_ _1"></span>..................................... <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y226 ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>............... <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 x1 h5 y227 ff1 fs0 fc0 sc0 ls1 ws4">III <span class="ff3 ls0 ws1">–</span><span class="ls0"> ..................................<span class="_ _1"></span>......................................<span class="_ _1"></span>.. </span></div><div class="t m0 x1 h3 y228 ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>............... <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h3 y1d ff1 fs0 fc0 sc0 ls0 ws4">d) de<span class="_ _0"></span>fin<span class="_ _1"></span>ição <span class="_ _0"></span>de tratamento diferenciado e <span class="_ _0"></span>favorec<span class="_ _1"></span>ido para <span class="_ _0"></span>as microempresas e <span class="_ _0"></span>para as <span class="_ _0"></span>em<span class="_ _1"></span>presas </div><div class="t m0 xa h3 y229 ff1 fs0 fc0 sc0 ls0 ws4">de <span class="_ _1"></span>pequeno <span class="_ _3"></span>porte, <span class="_ _1"></span>inclusi<span class="_ _1"></span>ve <span class="_ _1"></span>regimes<span class="_ _1"></span> <span class="_ _1"></span>especiais <span class="_ _1"></span>ou <span class="_ _1"></span>sim<span class="_ _1"></span>plificados <span class="_ _3"></span>no <span class="_ _1"></span>caso <span class="_ _3"></span>dos <span class="_ _1"></span>impostos <span class="_ _3"></span>previstos </div><div class="t m0 xa h3 y22a ff1 fs0 fc0 sc0 ls0 ws4">nos arts. 155, II, e 156<span class="_ _1"></span>-A e das contri<span class="_ _1"></span>buições previstas<span class="_ _1"></span> nos art. 195, I e <span class="_ _1"></span>V. </div><div class="t m0 xa h5 y144 ff3 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>......” (NR) <span class="_ _1"></span><span class="ff1 ls0"> </span></div><div class="t m0 xa h3 y145 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">22<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y28 ff1 fs0 fc0 sc0 ls0 ws4"> <span class="ff3">“Art. 195. ...........................<span class="_ _1"></span>....................................... <span class="_ _3"></span></span> </div><div class="t m0 xa h5 y12c ff1 fs0 fc0 sc0 ls1 ws4">I <span class="ff3 ls0 ws1">–</span><span class="ls0"> ....................................<span class="_ _1"></span>......................................<span class="_ _1"></span>.. <span class="_ _1"></span> </span></div><div class="t m0 xa h3 y159 ff1 fs0 fc0 sc0 ls1 ws0">.........<span class="ls0 ws4">..........................<span class="_ _1"></span>...............................<span class="_ _1"></span>............... <span class="_ _1"></span> </span></div><div class="t m0 xa h3 y22b ff1 fs0 fc0 sc0 ls0 ws4">b) (Revogado) <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 xa h3 y22c ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>............... <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h5 y22d ff1 fs0 fc0 sc0 ls0 ws4">IV <span class="ff3 ws1">–</span> (Revogado) <span class="_ _1"></span> </div><div class="t m0 xa h3 y22e ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>............<span class="_ _1"></span><span class="ls0 ws4">................ <span class="_ _1"></span> </span></div><div class="t m0 xa h3 y22f ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _2"></span>9º <span class="_ _2"></span>As <span class="_ _2"></span>contr<span class="_ _1"></span>ibuições <span class="_ _2"></span>sociais <span class="_ _2"></span>prev<span class="_ _1"></span>istas <span class="_ _2"></span>no <span class="_ _2"></span>inciso <span class="_ _2"></span>I <span class="_ _5"></span>do <span class="_ _2"></span>caput <span class="_ _2"></span>deste <span class="_ _2"></span>artigo <span class="_ _2"></span>p<span class="_ _1"></span>oderão <span class="_ _2"></span>ter<span class="_ _1"></span> <span class="_ _2"></span>alíquotas </div><div class="t m0 xa h3 y230 ff1 fs0 fc0 sc0 ls0 ws4">diferenciadas em <span class="_ _0"></span>razão <span class="_ _0"></span>da atividade <span class="_ _0"></span>econômica, da <span class="_ _0"></span>utilização <span class="_ _0"></span>intensiva<span class="_ _1"></span> <span class="_ _0"></span>de <span class="_ _0"></span>m<span class="_ _1"></span>ão <span class="_ _0"></span>de <span class="_ _0"></span>obra, do <span class="_ _0"></span>porte </div><div class="t m0 xa h3 y231 ff1 fs0 fc0 sc0 ls0 ws4">da <span class="_ _5"> </span>em<span class="_ _1"></span>presa <span class="_ _5"> </span>ou <span class="_ _6"> </span>da <span class="_ _5"> </span>condição <span class="_ _5"> </span>es<span class="_ _1"></span>trutural <span class="_ _5"> </span>do <span class="_ _6"> </span>mercad<span class="_ _1"></span>o <span class="_ _6"> </span>de <span class="_ _5"> </span>trabalho, <span class="_ _5"> </span>s<span class="_ _1"></span>endo <span class="_ _5"> </span>tam<span class="_ _1"></span>bém <span class="_ _6"> </span>autorizada <span class="_ _5"> </span>a </div><div class="t m0 xa h3 y232 ff1 fs0 fc0 sc0 ls0 ws4">adoção de bases de c<span class="_ _1"></span>álculo diferenc<span class="_ _1"></span>iadas apenas no <span class="_ _1"></span>caso da alínea "c" do <span class="_ _1"></span>inciso I do caput.<span class="_ _3"></span><span class="fc3"> </span></div><div class="t m0 xa h3 y233 ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>............... <span class="_ _1"></span><span class="fc3 ls0"> </span></div><div class="t m0 xa h3 y234 ff1 fs0 fc0 sc0 ls0 ws4">§ 12. (Revogado) <span class="_ _1"></span> </div><div class="t m0 xa h3 y235 ff1 fs0 fc0 sc0 ls1 ws0">.....................<span class="ls0 ws4">.<span class="_ _1"></span>......................<span class="_ _1"></span>..............................<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y236 ff1 fs0 fc0 sc0 ls0 ws4">§ 18. A devolução de <span class="_ _1"></span>que trata o § 1<span class="_ _1"></span>7: </div><div class="t m0 x1 h5 y237 ff1 fs0 fc0 sc0 ls1 ws4">I <span class="_ _3"></span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _3"></span>não <span class="_ _3"></span>será <span class="_ _3"></span>com<span class="_ _1"></span>putada <span class="_ _3"></span>na <span class="_ _3"></span>r<span class="_ _1"></span>eceita <span class="_ _1"></span>c<span class="_ _1"></span>orrente <span class="_ _3"></span>líquida <span class="_ _3"></span>da<span class="_ _1"></span> <span class="_ _3"></span>União <span class="_ _3"></span>para <span class="_ _3"></span>os <span class="_ _3"></span>fins <span class="_ _3"></span>do <span class="_ _3"></span>d<span class="_ _1"></span>isposto <span class="_ _3"></span>nos <span class="_ _3"></span>arts<span class="_ _1"></span>. </span></div><div class="t m0 x1 h3 y238 ff1 fs0 fc0 sc0 ls0 ws4">100, § 15, 165, §§ 9º, <span class="_ _1"></span>12 e 17, 198, § 2<span class="_ _1"></span>º;<span class="_ _1"></span> </div><div class="t m0 x1 h5 y239 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="ff3">não integrará a base<span class="_ _1"></span> de cálculo par<span class="_ _1"></span>a fins do disposto no art. 2<span class="_ _1"></span>39.” (NR)<span class="_ _3"></span></span> </span></div><div class="t m0 xa h3 y23a ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y23b ff3 fs0 fc0 sc0 ls0 ws4">“Art. 225 .............................<span class="_ _1"></span>........................................<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y23c ff1 fs0 fc0 sc0 ls0 ws4">§1º .....................................<span class="_ _1"></span>..........................................<span class="_ _1"></span>....<span class="_ _1"></span> </div><div class="t m0 xa h3 y23d ff1 fs0 fc0 sc0 ls1 ws0">.........<span class="ls0 ws4">..........................<span class="_ _1"></span>...............................<span class="_ _1"></span>.......................<span class="_ _1"></span> </span></div><div class="t m0 xa h5 y23e ff1 fs0 fc0 sc0 ls0 ws4">VIII <span class="ff3 ws1">–</span> m<span class="_ _1"></span>anter regim<span class="_ _1"></span>e f<span class="_ _1"></span>iscal favorecido <span class="_ _1"></span>para os <span class="_ _1"></span>biocombustíve<span class="_ _1"></span>is, na form<span class="_ _1"></span>a <span class="_ _1"></span>de lei com<span class="_ _1"></span>plementar, a </div><div class="t m0 xa h3 y23f ff1 fs0 fc0 sc0 ls0 ws4">fim <span class="_ _5"> </span>de <span class="_ _5"></span>assegurar-lhes <span class="_ _5"> </span>tributação <span class="_ _5"> </span>inferior <span class="_ _5"> </span>à<span class="_ _1"></span> <span class="_ _5"> </span>incidente <span class="_ _5"> </span>sobre <span class="_ _5"> </span>os <span class="_ _5"> </span>combustíveis <span class="_ _5"> </span>fós<span class="_ _1"></span>seis, <span class="_ _5"></span>capaz <span class="_ _5"> </span>de </div><div class="t m0 xa h3 y240 ff1 fs0 fc0 sc0 ls0 ws4">garantir <span class="_ _1"></span>d<span class="_ _1"></span>iferencial <span class="_ _3"></span>com<span class="_ _1"></span>petitivo <span class="_ _1"></span>em<span class="_ _1"></span> <span class="_ _1"></span>r<span class="_ _1"></span>elação <span class="_ _1"></span>a <span class="_ _3"></span>estes, <span class="_ _3"></span>es<span class="_ _1"></span>pecialmente <span class="_ _3"></span>em<span class="_ _1"></span> <span class="_ _1"></span>relação <span class="_ _3"></span>às <span class="_ _3"></span>contribuições </div><div class="t m0 xa h3 y241 ff1 fs0 fc0 sc0 ls0 ws4">de <span class="_ _2"></span>que <span class="_ _2"></span>trat<span class="_ _1"></span>am <span class="_ _5"></span>o <span class="_ _2"></span>art. <span class="_ _2"></span>195, <span class="_ _5"></span>V, <span class="_ _2"></span>e <span class="_ _2"></span>aos <span class="_ _2"></span>im<span class="_ _1"></span>postos <span class="_ _2"></span>a <span class="_ _5"></span>que <span class="_ _2"></span>se <span class="_ _5"></span>referem <span class="_ _5"></span>os <span class="_ _2"></span>arts. <span class="_ _2"></span>155, <span class="_ _2"></span>II, <span class="_ _5"></span>e <span class="_ _2"></span>156<span class="_ _1"></span>-<span class="_ _1"></span>A <span class="_ _2"></span>desta </div><div class="t m0 xa h3 y242 ff1 fs0 fc0 sc0 ls0 ws4">Constituição.<span class="_ _1"></span> </div><div class="t m0 xa h5 y243 ff1 fs0 fc0 sc0 ls1 ws0">...<span class="ff3 ls0 ws4">.......................................<span class="_ _1"></span>.....................................<span class="_ _1"></span>....” (NR)<span class="_ _1"></span><span class="ff1"> </span></span></div><div class="t m0 xa h3 y244 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y245 ff3 fs0 fc0 sc0 ls0 ws4">“Art. <span class="_ _1"></span>239. <span class="_ _3"></span>A <span class="_ _1"></span>arrecadação <span class="_ _1"></span>c<span class="_ _1"></span>orrespondente<span class="_ _1"></span> <span class="_ _1"></span>a <span class="_ _1"></span>18% <span class="_ _3"></span>(dezoito <span class="_ _1"></span>por <span class="_ _3"></span>cento) <span class="_ _1"></span>d<span class="_ _1"></span>a <span class="_ _1"></span>contribui<span class="_ _1"></span>ção <span class="_ _1"></span>prevista <span class="_ _3"></span>no </div><div class="t m0 xa h3 y18f ff1 fs0 fc0 sc0 ls0 ws4">art. <span class="_ _5"> </span>195, <span class="_ _5"> </span>V, <span class="_ _5"> </span>e <span class="_ _5"> </span>a <span class="_ _5"> </span>decorrent<span class="_ _1"></span>e <span class="_ _5"> </span>da <span class="_ _5"> </span>contribuição <span class="_ _5"> </span>para <span class="_ _5"> </span>o <span class="_ _5"> </span>Program<span class="_ _1"></span>a <span class="_ _5"> </span>de <span class="_ _5"> </span>Form<span class="_ _1"></span>ação <span class="_ _5"> </span>do<span class="_ _1"></span> <span class="_ _5"> </span>Patrim<span class="_ _1"></span>ônio <span class="_ _5"> </span>do </div><div class="t m0 xa h3 y246 ff1 fs0 fc0 sc0 ls0 ws4">Servidor <span class="_ _2"></span>Público, <span class="_ _2"></span>criado <span class="_ _3"></span>pe<span class="_ _1"></span>la <span class="_ _3"></span>Le<span class="_ _1"></span>i <span class="_ _2"></span>Complementar <span class="_ _2"></span>nº <span class="_ _3"></span>8, <span class="_ _2"></span>de <span class="_ _2"></span>3 <span class="_ _2"></span>de <span class="_ _3"></span>de<span class="_ _1"></span>zembro <span class="_ _2"></span>de <span class="_ _3"></span>197<span class="_ _1"></span>0, <span class="_ _3"></span>f<span class="_ _1"></span>inanciarão, </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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D4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9ADzs3Vl4VnWC4P83+76QPYQQkhBC2HcIUUQ2q1zoEqxSRsvRnhmfmmmr52qu5mbu5t526unumqqy7VLUtrAUFcVIsVQA2Q1LdkgIkI0shOzr/+L0pDNYVd1PP/+baT6fK95zfue8v+i5+T7nPecHAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAMD/LfLfwN9w7969pqamW7duFRcXFxcXx8bG/rGRPT09wcjv7oqNjQ0Oj4iImNk4ODjY1NR0/fr16enpUCiUnZ29efPm2Ue1tbU1NTWNjIwUFxcXFhbO3tXX19fU1HTz5s3g47x584qLi0Oh0PXr11tbW/+Ff1pcXFwwq/BwfQ4AADys1Xf37t2vv/7666+/3rt3b05Ozp+ovra2ti+++OLIkSPf3ZWenr53796CgoLZ1dff33/ixInf/OY3QfVt2LDhgeq7fv36Rx991N3dvXfv3geqr6urq7Ky8osvvgg+btu2bc+ePeHh4V9++WVlZeW/8E/Lysras2fPggULVB8AAPDwVt/k5OTAwMDdu3ebm5uvXr2ampr63TGpqakZGRn9/f3Xrl07ceJERkZGRkbG7JSampq6fv365cuXc3JyMjIygnScnJwcHBzs6emZmpoKhUK3b9+ura0Njg2OGhsb6+/v7+joaGpqunz5crBrcHCwu7v74sWLJ0+ePGWHnMoAACAASURBVHr0aDAyJydnx44dERERNTU1J06cSE9Pz8jImF2YDxgYGOju7k5JSVm/fn3QnAAAAA9p9WVkZOzYsWPu3Lnt7e379+8fHx//7piNGzfu2LEj+HdcXNymTZt27Ngx+67g2NhYe3v73/zN3zzyyCM7duzIy8sLhUIpKSlbtmxJT08Puquvr+/tt9/esWPHtm3bgqOKioqeffbZxsbG9vb2n/3sZ9u3b9++fXtTU9PXX399+vTpmpqaPzjhmJiYTZs2bd++PT4+/o/9UbW1tV9//XV3d7drFAAAeNirLzU1dcOGDYsXL/75z3/+xRdfdHZ2fnfM+Pj44sWLp6amIiIi0tLSysvLX3755bi4uImJieA+Xltb289//vMDBw5EREQsW7YsPT09MjIyKSlp06ZNmzZtGh8fHx8fr6ys/O///b/n5ORs3LgxMjIyKioqLy8vOzs7KyvrZz/72f79+5OTk8vLy5ubmz/77LOqqqrIyMj4+Pjg2NmTiY2NXbNmzY9//OOkpKTx8fFgAv/0vyQyMioq6tixY01NTaoPAABQfaG7d++eO3fu0qVLY2Nj+/bt+4O/h4yKigp+bFlYWLh48eL169dHR0fX1NScPXs2qMSpqanY2NjXXnstKirq0KFDdXV169evLykpCQ7/9ttvz50719nZuXv37t7e3r/6q79at27dunXrurq6zp49e+bMmStXrjzwjRkZGevWrVu8ePG5c+fOnj37B2ceTKCjo2P2xpUrV65bt86lCQAAqL5/qr7KysqPPvpo3759+/btm3nobrbPP/98//794eHh+/bte/LJJxMSEqKjo69du7Z///6rV6+GQqHMzMx9+/a9+uqrn3322bvvvjt37tz09PSZ6quurn777bdzc3P/23/7b/v37/+Hf/iH//gf/+OiRYuCt7kcPXp0cHDwgW/MzMzcuXPnU0899b//9/8OvuIPVt977713+fLl2Rv37du3YMEClyYAAKD6/lFCQsKiRYseeeSRZcuWzZs3b2BgoL6+/oHfRvb09BQXF4eFhXV3d58+fbqkpKSkpCQ7O3vNmjVpaWmhUCgtLW3JkiVz586Niorq6+vr7+//+uuv7927Fxze3t6+ePHixMTEq1evxsfHP/roo5OTk8GA7OzstWvXNjQ0tLa21tbWHjx4sL6+vqura3h4uK6uLjU1tbm5eWxs7A/OfGRkpLu7u729ffbG/v7+iYkJlyYAAKD6/lFGRsb27dtXrlyZm5ubkJBw4cKFDz/88IEbaKtWrdq6dev09HRVVdXRo0efe+65goKCJUuWzJkzZ2BgIBQKRUdHz507d+almq2trQcPHjx58mTwsby8fPfu3d3d3Z988klFRcXrr79eVVV14MCBnJycioqKjRs3fvjhhzdu3Dh//vydO3fu37/f1tY2OTlZWVl58eLFtra24eFhlxoAAKD6/pXCwsKioqJiY2OjoqLCwsKmpqbGxsa6u7s7Ozt7enqCMUlJSevXr5+ammpsbDxz5kx+fn5hYWFBQcGiRYsmJyc7OzsHBwcjIyPDwsKC8VNTU+Pj4zO1NjU1FR0dHRkZOTY2Fh4eHhsbGxYWNjo6OjExERkZmZKSUlhYuHr16pkDp6amgn8EY1xnAACA6vvXC1ZpP3369M6dO3ft2lVSUvLcc8/Nnz//8OHDMzfr6urqPvjgg6mpqfr6+uHh4dOnT/f19W3btm3Xrl3Dw8NfffVVY2NjcHgwPj8/f+fOnWvWrAk+tra2fvLJJ3Fxcbt3725tbX3zzTfz8/P37NkzODh47ty50dHR/Pz8//pf/2sw+MyZM1999dXIyMiOHTvWr19/+PDhr776yqUGAACovn+lvr6+U6dOvfvuu4mJiStWrMjOzt60aVNcXFxNTU1YWFh0dHRMTExvb+9MAcbExNTU1Fy6dCksLGzRokUDAwNfffXV2bNn58yZs3bt2qGhocnJyXnz5m3btm337t3BIX/7t3974MCBwsLCv/iLv/ibv/mbgwcP/uQnP/n+979/9erV48eP37lzZ9myZbt3746JiYmJiYmPj6+urr5//35FRcXevXv7+/u//fbb+Pj4767JHhUVlZiY+MCy8nFxcbOXjwcAAHjYqy8wMTFx7ty5yMjIxMTEUCjU1tZWU1MTHR29cePGDRs2zF4PfXBw8Jtvvjlz5kzwCs3R0dHGxsbBwcGqqqrJyclvv/22p6dn3rx5s0++cuXKl19+OS0tLTU1devWrQkJCRs3bkxOTi4qKtqzZ8/169e7urr+1//6X8F3zT4wOjp6w4YNU1NTRUVFubm5bW1ts/eWlZXt27dv69atszeuWbMmIyOjq6vL1QkAAKi+fzI+Pn7u3LkrV64EN8omJyeHh4djY2M3bNjw2muvBS/qDHR1dU1NTV26dKmmpubGjRvT09MjIyPj4+MnT568cOHC6OjoyMjIAydfuXLlokWLIiIiEhIStm7dumnTptjY2NjY2ISEhLlz5167du3tt9/++OOPJyYmlixZ8kD1rV+/fvny5cGTh9+tvgULFkxOTs7eGBMTExsb69IEAABU34NGRkYeCLb4+Pj4+Pi0tLT+/v7a2tqwsLDFixenpaXFx8cHr2MZHR3NzMxcuXJlRkZGXV1dbW1tUVFRaWlpRUVFXl7ezHmCxguFQv39/XV1dXV1dbO/5fbt27W1tT09PUNDQzNrxPf09Jw6dSoqKir4uGDBgtLS0uDfo6Oj1dXVH3zwQUJCwh/7W2pqalpbW12gAACA6vsXqa2tff/998PDw59//vngZZsz8vLyvv/97y9fvvyDDz5obGxcunTpCy+8sGrVquzs7O+ep6+v7+jRo//wD/8we+Pw8HBHR8cDI4O14y9duhR83LVrV0pKykydnj59urm5+btP+s24f/9+e3t7UlKSaxQAAHh4q6+np6etra2hoSExMXHTpk2zdw0ODra1tc2smhAWFhYeHh4eHj6zNsOMpKSkkpKSDRs2tLS0tLS0FBYWBm9/6e3tnRmTk5OTk5MzMjJy6dKljo6O8PDw9vb29vb2+Pj4nJycYMWImcHBgu/j4+OhUGhycrKtra29vb24uHhgYCA5OXnhwoXr16//Z/+01NTU1NTUrKys3Nzc784ZAADgoai+pqamL774orW1taio6C//8i9n77px48ahQ4euXLkSfFy8ePHzzz8fFhY28zPLByQmJlZUVGRmZjY1NR06dOj+/fuz9+7atet73/teR0fHJ598UlRU9NOf/vSLL7744osv5s+f/73vfS81NfWLL76YeUfowoULn3vuucceeywUCg0PDwcjZ+rxiSee+GNz+K74+PhFixZ5pScAAPCQVt+tW7eOHDnS3d29YcOGffv2zd51/vz52tra6urqwcHBu3fvzpkzZ+aHnXfv3h0cHJyamoqNjY2Li0tISBgZGRkaGiopKVm5cuXPf/7zX//61w0NDXFxcTExMcEhWVlZS5cubWpqOnLkSHFx8bZt29ra2i5fvlxcXLxhw4a0tLTLly9PT08PDQ3dvXt3wYIFW7ZsiY6ODoVC9+/f7+vru3z5cnR09MDAwOTkZHFxcXFxcXDaYAIzz/7NNjY2Njw8PD4+Hh8fr/oAAICHtPr+WaOjo2fOnJmeno6Li5vZODg4ePbs2fHx8aVLl5aXl2dnZ9fX19++fbu8vLy8vDwYk5+fX15evnjx4uDjxMTEwYMHGxsb+/r6jh07Njg4GBERsWfPnunp6fPnz3d0dFy5cmViYuL8+fPh4eGbNm0qLy9fsGBB6P+8wzPIv+PHjx87dmz29FatWlVeXj77tTGzg/bUqVN37twpLy/ftGlTZGSkixUAAFB9f6D6vvnmm4sXL85+NG56enpsbGxsbCxYLm94ePgXv/jFxYsXZwotqL6nn376ySefDD7+6le/+uUvf9nQ0DAyMnL06NHTp0//+Z//+Z//+Z/X1tb+8pe/PH78+NjY2OTk5Pnz5y9fvtzT0zN//vyZ6tuwYcOqVas++uijX/7ylxcuXJg9vRdeeKG4uPiPVd9nn3128eLFmJiYB9YABAAAeFiqL3isbmBgoKSkZHx8vKam5tq1a8PDw6FQqLm5ubGxMTo6uqysbMmSJTO/1ZztkUceyc/Pb2lpmZiY6OzsPHnyZHx8/KlTp/r6+nJzc4PVHa5du1ZTU3P//v2Kioo1a9bMHBsfH3/ixInBwcHS0tLgbZ+Tk5PXrl0LJjA5Odnd3X3t2rWWlpZgAlFRUaOjozExMWVlZfPmzQtOe+XKld/+9rcz7/kMlJSULFmyJFhvcHBwcGxszGUKAAA8pNVXXFycnJw8OTmZmZk5MTFx9uzZ/fv3d3d3h0KhoaGhrq6u6OjojRs37tu3b2bVhNnS0tIyMzNbWlpCodDAwEBVVVV9fX1PT09whlAo1N/ff+LEiXfffffxxx9/5plncnJygu1TU1OVlZUHDhzIy8vbuXNnsDL76Ojo/v37b968GYzp6uqqrKysrKz8d//u3xUWFgYbs7KynnjiiYqKiv379zc1NdXW1nZ3d8fHx8+e1Q9+8IOsrCyXJgAAoPr+cXmDgYGBO3fuXLx48c6dO9HR0SMjI3fu3Onv7w8G5OTkLF++PD09Pai427dvd3V1BYfHx8dPTU2lpKSUlZV1dnYGG4eHh2eW0QsLC4uJiUlOTp43b96yZcvy8/OHhobu3LnT2tra2tp65cqVoaGhFStW5OfnB9U3Ojo6NTUVHBseHh4bG5uUlBQdHR0WFpaZmblq1aq+vr6kpKT79++Pjo6GQqGoqKiEhITExMTZf1RsbOyfWMcPAADgIaq+QHd3d2Vl5bFjxxYtWrRv376LFy9+/vnnQfU9oK2t7Ysvvqiqqgo+bt269cknn5w7d+6TTz65cuXKYGNlZeVnn30W/DslJWXLli1z584tKipKTU0N/Z9V2g8dOtTY2Njf33/jxo3f/va3wZoNk5OTjY2Ng4ODwbFZWVnBbcDi4uK4uLhFixb96Ec/qq+vr6+vr6ysbGxsHB0dXbNmzVNPPVVUVDR7koWFhenp6TP3DAEAAB7e6hseHh4YGGhoaDhx4sSnn376l3/5lzt27IiJiTlz5sz169cTEhJyc3OTkpLCwsKGhoYGBgbq6uqOHj366aefBnfY0tPTlyxZUlpaOn/+/Pnz5wfnbGpqiouLGxkZ6e7u7uvry8jIyMjICIVC/f39o6Ojw8PDN27cOH369MDAwOjoaG9v77Vr15qammamlJaWlpaWFh0dHR8fX1xcnJubG3RpsB5gamrqlStXzp49Ozg4ODExUVBQsH379rVr1wbRODAwMDg4GCwm4dIEAABUX6ipqamqqur06dNXr159YFdmZuYjjzyyefPmtWvXxsXF1dTUVFVVffPNN/X19XFxceXl5RUVFaFQqLKy8ssvv5x94KVLl3p6esbGxg4ePFhbWzt716JFi5599tmtW7cmJSVVVVVVVVXl5ORUVFQsXLhw9rDS0tK8vLyurq6qqqrz588HG1euXFlRUZGdnf3EE0+kpaUFh88+anBw8OTJk1VVVatWrQrmBgAAoPqaDhw4cPTo0cnJyQfe0hn8wPKll16KiIiIjIysra19//33z549OzExkZaWtmnTpp/85CcHDx7867/+6ytXrsw+cGJiYnJysre3986dOw88X7dz585XX31169atmzdvDg8Pr66uLiwsfPbZZx9//PHZw4JvrK6urqys/Pu///tg4w9/+MOioqINGzbs2rVr9erVExMT586d+271/exnP/vRj35UWlrq0gQAAP5/EfE//sf/+H939sPDw+Hh4fHx8RMTE/39/Rs3bty4cWNkZGR0dHTw+paGhoZLly5duHChra0tNTU1IyNjfHz83r17cXFxg4ODp0+fDpbXm5iYiI6OXr58+fbt2+Pj4+/duzdnzpyNGzdu2bJl5cqVK1eujIyM7O7uzsvL+/GPfxxE3cjISFJSUnp6+vDwcF1dXXV19dWrV6enpzMzM+Pi4sLCwsbGxoLCDM6QlZXV09Nz5cqVS5cuBas7FBUVZWVl3b17t7OzMyoqKjk5eWRkJDExcdOmTcFSE+Hh4fPnz9+0aVNRUVF4eLiLFQAA+Ff4f37lhtTU1MLCwnfeeae1tTXYWFJSkpaWdvXq1c8///ydd94JNj766KPf//73161bNzY21tzcfPr06fr6+v7+/p6enmBAQkJCRUXFiy++ePDgwdu3b2dmZj7zzDMzN/HefffdW7duzXxvWFjYqlWr5s+ff+rUqUOHDl2+fDkUCsXExLz00ksLFiwInsrLzMzcuXPnzLLvv//97w8dOtTQ0BAKhRITE7///e+/8sor58+f//zzzy9cuBATEzN//vyKiorFixenpKSkp6fPmTPn6aefHh4eTk9Pl3wAAMBDWn3JycnJycnT09M3btwYHByMiIj45ptviouL8/Pz586dOzg4WF9fn5+fn5+fX1BQUFpa2tvbm5KSMjk52dnZ2dnZmZubu2LFiomJidbW1qmpqfv373d0dCQmJq5bty4xMTEiIqKtrW3mizZs2JCamnry5Mn8/Px58+YF6wEODQ0lJCQkJSW1trb29PR0dHRMTEx0dHS0trZOTk7m5+cvXbo0OEN1dXWwPZhbUVHRkiVL7t27N2/evJiYmNjY2JkJ3LlzJxQKzZkzJz8/f+YdMwAAAA9j9QXS09O3b9++YMGCq1ev7t+/f82aNc8880ywKyYmZsOGDU8//XRZWVl2dnZvb+/sA8vKyp555pnh4eGDBw9euHChqqqqra2trKzsySefHBoaunr16qFDh4KRS5Ys2b17d39//9tvv/3000/PnTv34sWLn376aUxMzLp161avXn3w4MHjx48HgxsbGz/99NPh4eFg5OxvDN7msnPnzqKiopiYmLKysn379kVERBQWFgbP9R08eDBYym/58uVPP/205doBAADVF4qLiwvumNXW1jY2NsbFxZWVlQU30AoLC0tLS5cvXz537tz4+PhgfHh4eHCTcM2aNTt37hwYGLh582ZbW9vw8PDVq1eXL19eXl7e2dl5/vz54KeboVCouLh4wYIFTU1NX375ZW5ubllZWX19/eXLl5ctW7Z8+fKsrKw7d+60tLTMmTMnuENYVVV1//79mTUAQ6FQsIxESkrK4sWLFy9eHAqFbt++HTzFF7yHpq2traam5vPPPx8aGgqFQp2dnfPnz583b14w1bCwMBcrAADwkFbf3bt3jx8/fubMmaSkpBdeeGF0dPTkyZPT09P5+fmLFi0aGBh4++23V69e/eijj85UYnl5+aOPPrpmzZrMzMyUlJQnn3xy0aJFwd5ly5alpaXFxMQ888wzM7/PvH///ieffNLY2Bis0t7X15eUlLRnz57S0tL8/PyEhIRt27bl5OSsXr06MTHxD04yWKW9ubm5paXljTfeCDauW7duy5Yt+fn53x1/+/btTz/9tL29fcuWLY8++mhkZKSLFQAAeHir7+uvv37vvfdef/31ffv2VVVVvfnmm8PDwz/96U+feuqpN9988+233+7s7Jzpuri4uGDlhpSUlOAe2ty5c6enp4O9YWFhYWFh6enp+fn5Mxt/9rOfvfPOOw0NDdPT08eOHfv973//+uuvv/zyy0VFRcEZtm3b9vjjjwfH/sFJlpaWlpSUnD179s0339y/f3+w8aWXXlq8ePEfrL5bt27dvn378uXLwfLurlQAAOBhrL6mpqbq6uqzZ89evXp1amoqFApFRESEhYVNT09PT0+HhYXFx8dv2LBhaGgoMjLy2LFj7e3t9fX1YWFh4eHhERERdXV133777d27d//ZLzpx4kRvb28QgdPT05OTk5cuXXrnnXeC9SH+8T9lZOSKFStWrFgRfOzq6vr6668HBwdnn2d4eHj+/Pn/+T//5+BjcnLy7373u+bm5hUrVszcJCwrK1uxYsXIyEh1dfXExMRMeQIAADyM1XfgwIHjx4/39fX9wQExMTEbN24sLS2trKz85JNPLl++3NvbGxcXF+y9du3a/v37a2pq/tkv6uvrm/0V09PTly5dam5ujoqKmv1dwd2/4OPdu3crKyvPnDkz+zwlJSW7d++eWRDi66+//uSTT1JSUuLi4lavXh1sXLp06Ysvvtjb2zs4OFhXV+caBQAAHt7qS0xMnDt3bn5+/tTU1MzKezk5ORs3buzq6rp79+7hw4eDjUNDQ5mZmXl5eRMTE0NDQ/X19V999VVzc3NycvKcOXNaWlr6+voKCgoKCgoiIiJmzj88PBw8iRd8zMjIKCsra2lpuXnzZkpKSkFBwf3791taWkZGRhYsWFBQUHDv3r0TJ05cunSpp6cnOjo6MzMzJyenpaWlubl5fHw8OEljY+PMegxNTU0NDQ05OTkDAwMzXxqcef78+c3Nzbm5uQsWLPAqFwAA4CGtvqKioj179hQUFHz88ce///3vg40lJSU//OEP6+rqLl269NVXXwUbS0tLH3vssRUrVnz88cenTp06ffp0W1vb8uXLd+7cGWysqampqKj4sz/7s+jo6Jnzt7e3f/LJJzdv3gx+ZllQUPDyyy9//PHHra2tq1ev3r17d3Nz88cff9zb2/v444/v2rXr0qVL77//flNT0507d4JV2isqKj7++OPOzs579+6FQqHOzs7Dhw9fuXIlOP/t27e7urpycnK++6fNmzfv6aefvnfv3oIFC2aHKAAAwENUfTk5OTk5OSkpKbdu3bpz5054eHhLS8v8+fNXrlyZmJh45cqVpqamYOTSpUvXrFkzNDR09uzZ8fHxhoaGhoaGpKSkLVu2REREJCQkREZGpqWlFRYWZmdnp6amBqsptLa2BgsqBA8Nrly5cvv27bdv366vr1+4cOHChQsjIyNLSkoGBwcrKip27Nhx7dq1U6dOBcusFxQUBFVZU1MTHR2dmJg4Z86c2NjY4eHhmVmFQqHs7OyMjIzgnmF4eHhRUVFsbGxbW1tsbGxiYmJqaurMK2cAAAAeuuoLZGRk7NixIycnp7e3d//+/StWrNi6dWtWVtauXbsKCgqCMYsWLcrJybl+/frsA2tqavbv3z8+Pt7Y2DgwMHDy5MmBgYEtW7Y8/vjjubm5oVAoJSXl0UcfTUlJCe71zZ8/PzU1devWrWlpab29vQcOHAhWac/Pz1+2bNmfnuSiRYu2bt1aWFj43V1DQ0ONjY3V1dVpaWn/6T/9p/7+/sOHDwdrtc+ZM+exxx7bunWrlRsAAICHt/rS09O3bt26bt26N99888MPP2xvby8tLS0uLt65c+fOnTtnj7x+/XrwAs/gY319fX19/cze06dPnzp1amJiYtmyZdnZ2WFhYUlJSRUVFZs3b55ZkmFqauqRRx4pLy9/880333rrreXLl//0pz/dvn379PT00NDQ1NRU0Ifh4eHBq0QnJyenp6fDw8NLS0ufe+65TZs2Be8XDb4xOG1VVdVf/dVf/f73v/+Lv/iLV1555b333nv//fevXLkSFhYWdOaWLVtcqQAAwL9O2L+BhQFqamreeuutjz/+eM+ePXv27Jk/f35ycnJsbOx3R46MjPT39z+wmkKgo6Pjrbfe+tWvfhUdHZ2cnLx169ZXXnll8eLFwcaXXnrplVdeuXnz5quvvhrUWvBdxcXFycnJra2tb7311rvvvtvf39/f379z585XXnklLS3tN7/5zfHjx/fu3btnz568vLzk5OTa2tpgqsGXPvvss6+++mpJSUl/f//NmzcPHDhw4MCBu3fv9vf3r1mz5tVXX33yySeTk5OTk5P9yBMAAPjX+X/7Xl9bW9v169fPnz9/4cKF1tbW6enpvLy8rKys745sbW29ceNGWFhYYWHhzM8sb968ef369cjIyKKiovz8/JSUlPDw8LS0tKKioqSkpNra2ubm5rNnzzY3N/f09ExMTASv9Ayqr76+/urVqxEREcGTeHl5eTMr9W3evHnp0qXj4+Ojo6PNzc11dXWXL19ubW0NhUKdnZ1hYWHLly+fmdiZM2fu3btXWFiYl5c3PT3d2to6NDQUCoUGBwebm5tra2sLCwuTkpJUHwAA8DBWX1NT00cffVRVVRU01Z9QV1f30UcfhYeHP/vss/PmzQs2Xrt27aOPPoqPj3/22WeLi4uDjcuWLduzZ8/09PS5c+eCWvvu7dBgvb7u7u7HH3/82WefLS0t3bZtW2lpabA3KysrLy8v6MOxsbGzZ8+2t7cHrwbNyclZv379U089FYy8cuXKkSNHqqurg5PM/opbt2599tlnzc3Nzz77bEFBwcyvUgEAAB6i6hsZGenp6bl//35qampubm5WVlZkZOS9e/e6u7uHh4dnj2xoaGhtbQ0PD29oaMjOzg42njt37tixYwkJCcECehEREYsXL163bt1jjz3W3Nz8ySefnD17Ni0tbcmSJdHR0S0tLd3d3QsXLuzp6enp6RkcHOzq6rp582Z9fX3wa9K5c+empaWlp6cPDQ319PQ0NTX19vZOTk42NzcHBRgk5bJly+bNmxeMvHPnTm1tbVxcXEVFxdKlS7OyssrKyoKZB/f6+vr61q5d+2/gV7gAAIDq+9coLi7es2fPpk2bQqFQZGTksmXL4uPja2pqjhw5Mnt1hFAoNGfOnK1bt4ZCoRs3bly4cCHYWFdXd/fu3Xv37n3++eeNjY1ZWVmvvfba0qVL09LSgk5LTk7esmXLtm3burq6Dh48GBMT8/LLLx85cuTYsWOrV6/etm1bRETE+fPnjx49Gkxg27Zt27Ztu379+pEjR06fPl1TU/PAhDs6Og4fPtzR0RGMnL0rPj5+8+bNycnJExMTwdyOHDkys/Q8AADAw1h9sx/SC16YOTEx0dDQ8Pnnn3/zzTezR77wwgt79+6dmJh444033nvvvWBjREREsAD6kSNHrl69+l/+y3954YUXFyCrJAAAFKtJREFUght3Y2Njk5OTCQkJ69at+/GPf/yLX/zivffeKyws/J//83/evn372LFjZWVlzz77bFCYR48enZycjIqKSkxM3LRpU0tLy5dffllVVRUKhR54qcz9+/dPnTpVW1ubkZHxyCOPBBunpqbGxsbCw8NXrFixYsWKyMjIiIiIEydO3Lp16+LFi5ZoBwAAHt7qm218fDx4rUtPT8/mzZs3btw4e++qVatycnJu3bo1e2NZWdnatWvHxsbOnz/f1tZ28uTJsLCwYGW8xsbGGzdu3L9//8SJE1NTU6Ojo7t37w4PD3/77berq6tDodClS5f+7u/+LsjCefPmnT9/vq6uLjjtwoUL9+7du3bt2j821bi4uA0bNgQLwYdCoTt37hw6dOj27dvBxxUrVqxdu3bevHlPP/30qlWr1qxZ46E+AABA9YUmJibOnTv3y1/+cvny5c8///yqVaseCK3ExMTvVt++ffsGBgbu3bvX2NhYVVV16dKl4G2Zo6Ojg4OD4+Pjx48fv3Dhwg9/+MPnn3/+1q1br7/++uDg4PT09MWLFxsaGrZu3fr888+npKSMjo7OVF9JSUlubu7Y2Ngfm2p4eHhCQsLMbcC2trZDhw4FPxMNhUL79u0rKCgoLi5+6qmnxsfHExIS3O4DAAAe6urr6+trampqaGjo7e1dunRpenr6zZs3g3eiREdHFxcXL1y4sL29/dKlS6dPn25tbY2Ojl64cOHChQu3bNlSUlJy69atuLi4qampYLW9BQsWlJSUJCcnh0KhwcHBxsbGxsbGurq6c+fOhUKhVatWNTY2Xr9+PTc3d+HChatWrSouLp4zZ84jjzwyOTm5bNmy2NjY7u7uxsbGiYmJhQsXLliwYPZUe3p6Ghsb29vbgwnMnz9/27ZtSUlJjY2Nd+/eDTaGh4efPHmyq6tr4cKFeXl5rlEAAOBhr77u7u7KysrDhw+Xl5fv27evubm5qqrq5s2boVAoMTHxueeemzdvXl1d3YcffnjmzJk7d+7ExcWVl5fv3bu3qKgoKyvrgRuAy5Yte+6554LHBdva2j788MOmpqZvv/327t27K1asePnll3/zm9/cuHFj1apVzz333NKlS/Py8qKjo7dt27Zs2bK5c+cmJiZevnz5ww8/HB4e3rt37wPV19HR8eWXX37zzTd79+7Nz88vKytLTk4uKCj4zW9+Mzw8vHnz5r179169evXLL7+8fPny3r17VR8AAPBQV19fX19XV9fFixdPnz598uTJgoKC6OjoqKio0dHR+/fvh0KhycnJlpaW6urqs2fPVlVVNTc3Z2ZmLlu2bOPGjY8++ujo6OitW7fu3LmTmpo684vQoqKi9PT0pKSkUCg0OjpaWFi4atWq6enpiYmJ2NjYRx55pLW1tbm5ubCwMC0tbXx8fGZVhqSkpNjY2LCwsLt371ZXV9+/f3/mfS0zJicnR0ZG7t+/PzY2Nj09nZ2dnZ2dPTQ0dPz48bCwsJiYmKSkpL6+vkuXLt24caOgoCA9PT0zMzMjI8OjfQAAwMNYfU1NTZWVladOnbp27dr4+Pi5c+eGhoby8/MrKiqefPLJUCg0Pj5+586dt99+u66urrOzMycnZ+fOnY899liwBN/FixcrKyvv3bu3aNGiioqK4JzBU3ZDQ0OhUCg2Nnbu3Lmvv/568LBfXl5eamrqY489lpWVdfv27QMHDoyMjMxMJioqaseOHTt37vwTE87Ozt61a9fSpUvLyspm3uYSGBoaOnnyZF9f3/Xr17u7uwcGBj799NPbt28H51R9AADAw1h9d+7cOX78+NGjR8fHxycnJ+vq6m7cuPHMM8888cQT5eXl0dHRAwMDb7zxxoEDB/r7+6Ojo5cuXbp58+annnoqFAqNjIzU1tYePnw4JSVl69atP/jBD4Jz/upXv/rtb39bW1sbCoXmz5//k5/85N//+38/OTk5NjY2NTUVCoWWLl26ePHiX/7yl8eOHWtubg7u2kVFRSUlJc2ZM2fVqlXj4+PR0dGxsbETExP9/f2zJxwTE7N69eo1a9ZER0dHR0ePj4+PjY0Fr40ZHh6+cOHCzFqCoVCovb29sbExNzd3+/btrlQAAOBhrL5glfa8vLwzZ85cvXp13bp169evT05OPnnyZHNz84YNG/Lz84ORixcvXr9+fV5e3o0bN954441g48TExI4dO+bPn79w4cKZcy5btuyll17q7OwMhUKpqamrV68OCwv79ttvz549O7NmerA24J49e+rr68+ePTswMLB+/fo1a9ZERES8//77U1NT5eXloVDo9u3bM981W1xc3Pr169evX9/Q0HDmzJlvvvmmoaHBtQgAAKi+P1B9ubm5xcXFg4OD9fX1a9eu/Q//4T9cvHjxnXfemZycTEpKmqm+0tLS559/Pjw8/Ne//vWhQ4eCjT/4wQ9efPHFFStWxMXFza6+4uLiiYmJUCgUERERFxcXFhZWXV399ttvX79+PRgTHh7+4osvvvjii1evXm1vb+/o6Ni2bduPfvSjd95555133lm5cuWLL76YkJDwzjvv/Pa3v/3utFNTU6emplasWFFTU/Pee++dP38+eOMoAACA6vu/xMTExMTEFBYWPvbYY1FRUeXl5fPmzRsYGCgvLx8bG8vNzY2Kilq2bNmePXtWrlxZXFw8NTW1bt26mZX01qxZU1BQMD4+fvXq1dbW1pmSLC0tHRsbq6+v7+vrW7Ro0aJFi+bNm1deXh682DMQGxt78eLF/v7+lStXxsTErFq1KjMzMzw8vLe3t7Gx8fTp03FxcXV1db29vcEZZlbnC4VCiYmJRUVFkZGRubm5GzZsyMzM/GN/YHp6+uLFiz3UBwAAPKTVF8jIyNi+ffvKlStzc3MTEhJKSkqSkpKmpqZyc3NjY2M3bNgwf/781NTUnJyc6enp733ve+vWrQsOzMzMzMzMrK+v//zzz3/3u98FG//sz/4sIyOju7v74MGDTU1NP/zhD0tKSlauXJmVlTXz7papqakTJ04cOHAgNzf30UcfDb56Zj6NjY0DAwMRERHt7e3R0dHr16//0Y9+NGfOnH/6jx4ZmZOTExsbW1ZWlpqaOjg4+CeyNicnR/UBAAAPafX19PR0dHQEizSEhYW1t7e3t7fP7L1x48aNGzeCf/f29vb29iYmJmZnZy9YsKCjo6OjoyOoqfv379fX158/fz5YR6G9vf3y5cv37t3r6ekZGhpqaWk5e/ZsTk5OWVnZyMjIzZs3s7OzMzIyzpw5c+3atYiIiLy8vEWLFnV0dDQ0NExMTCxZsuTGjRs3b96cmprKzs4uLS3Nz8+PiYnJzMzMyckJhUIdHR3d3d1tbW1tbW3B3CIiIv7YHxgeHh68PhQAAOBhrL6mpqbDhw/X1NT8C8cvXLgwWDjh1KlTX3755fr165944olgV0JCQkVFxa5duzo6Oj7//POYmJilS5du3LixpaXlzTff3LFjxxNPPNHZ2fn3f//3u3bteuClmj09PUeOHDl27FhBQcHzzz9fXV19+PDh4eHhHTt2bN68uaWl5de//vXatWufeOKJ8PDwL7/88uTJk//CCaelpT3xxBPBgS5WAADgoau+W7duVVZWnjhxIjY29oHl7x4wNjY2PDy8fv360tLShQsXfvvttx988MHk5OSGDRuCAbGxsYsWLdq1a9cHH3xw9OjR/Pz8HTt2LF++/I033ti/f39qaurmzZu7urp+97vf5efnr1q1KnhbTExMzPDwcEtLy/Hjxz/44IPXXntt06ZNwRN9g4OD69at27p169/+7d8ePHhwZGRk7dq1ERERJ0+efPfdd2NjY4Ml3f/YhMfHx0dGRnJycubPn/+n1wAEAAD4N1t9gfT09E2bNq1Zs+ZPjKmurj59+vSfGDAwMHDy5MmJiYnq6uqenp6Zl3/OVlBQ8Mwzz/T09Lz55pthYWF79uwJhULnzp3r7Oy8cuXKxMTE+fPnf/GLXyQnJ8+s3PDXf/3X33zzzQOv6IyNjd24ceOmTZtmv+LlATdu3Pjmm2/+xCN/AAAAD0v1BW9z+fGPf/wnxnzwwQczz/j9QYODg1VVVefOnRsbGxsdHf2DYxYsWLB79+633nrr17/+9SuvvPLKK6/U1dW99dZbJ06cGB0dnZycPH/+/JUrV5588slXXnklMTHxV7/61Ycffjg6OvrACWNiYjZu3Pjaa6+lpqb+sfmcOHGiq6vr8uXLrlEAAOBhr76IiIj4+PjExMTa2tqampqZN22GQqGoqKiysrKysrKEhITIyH/8Y2NjY1etWrVv377U1NSqqqrJyckFCxbs2bMnOHxqaioUCrW1tR05cqShoeHatWvT09MzZ5s7d+66devu3bsXHx9/6tSpgYGBkpKS9PT02fNZv359QUHB8PDw5OTk4OBgWVnZ4sWLH3300czMzGCd9/Dw8Li4uNTU1J6enpqampnF3wMLFy4sKytLSkqKjo52gQIAAKrvH01MTJw7d+699967e/fuzMakpKQXXnhhwYIFs0fGxcWVl5cXFxefOHGisrIyNjZ227Zt27dvf++99xoaGoLV/P6/9u7mp4k+AeD4TF+QvklLS+mLCkiLLY0gpYQoJhIkIchBQQ7SA9GLR/8YkzUxGm/GC0qiIPGg0RhFhQAS2qJU1FQRCi1aqBb7tofJdpuu8XGfZJ/Nrt/PiQ6/+XUoc/lmOvOLRCJjY2MqlSoajRaqTxAEvV7f2dnpdrsfPHhw8+ZNu91+/Phxt9tdPL9erzebzeFwWBAEaeWGM2fO1NfXm83mksALhUI3btxYXFws3njq1KmfrOAHAAAAAL9p9eVyudXV1fn5+eLFG/R6/bFjx7LZbPHIfD6fyWRSqVQul1MqlQqFIpvN5vN5aSn2TCZTPLiiosLpdKpUqmAwGI1GCzPk8/mysjKFQpHJZKTb9mQymc1ms1qtW1tb7969m5ubW1tbk95rZ2cnnU5LVxGLxePxxcXFmZmZ4o0tLS0l9wECAAAAANX3b/j27dvk5OTExITZbO7u7s5kMq9fv3727Fl9ff358+cLXwQtFg6Hb9++vb29Lb0URdHhcAwMDCQSienp6bt37wqCUFZW1tvb29vbGw6HJyYmJicnl5aW0un01NTU58+fu7q6ent7OeEAAAAAUH3/cTs7OwsLC6Ojo6dPn/b7/alUanZ2dnZ21uVyHTlyxGAwqNVqpVJZvMu1a9fGxsYKz4MRRfHAgQPd3d2hUOjJkycPHz5MJpP5fN5ut3d2dq6vr798+VJ6EIvJZNrc3Hzx4oXVau3o6OCEAwAAAED1/dXsdvuJEyfq6upSqdTly5fb2to6Ojqqq6uLxzQ1NQ0PD29ubhaqz+fz7d69e//+/f39/Xa7/enTp4XnbTqdzsHBwfb29uIZ3G631Wr9+PEjHzgAAAAAqu+vrj6z2dzU1HTlypWrV69ubW25XK6S6mtubm5sbCx+rItCoVAqlVqtdu/evQ0NDYlEolB9Doejpqam5C4+uVyuVCqpPgAAAABU35/9SxSK5ubmoaGhRCJR2KhWq71e765du4pHlpeXt7a2Dg8Pe71eo9EYjUaDweDs7Oz8/HwikZifnx8ZGfH5fB6Pp6amRtpFqVQqlcpIJHLv3j1BEERR9Hg8Ho8nHo8HAoFwOGyxWM6ePdvW1qZWqyORSCAQSKfTHo+ntrY2EAgEAgGbzebxeEqO2eFwnDx5sqWlpXjj0aNHDQZDLBbj7AQAAABA9f2TUqn0+Xy1tbXFD+GUy+VGo7G8vLx4pFqtPnz4sNPprKioMJlMwWBwfHx8YmIiFotls9lAILC6uhqJRFQqVaH6JO/fv7948aIgCDKZzO/379mzZ3l5eXR09MOHDz09PUNDQyaTSavVTk9Pj4yMfP361e/322y2qamp69evt7e3lyzrJwiC2+2uqqoqeWJnZWWl0WiUFn4AAAAAAKpP2N7eXlxcfPTo0Q9/Ky23EAwGE4mEwWAQBEGhUFgsFovF8unTp4WFhUAgkEqlDAZDMpkURTEej8fjcZ1OV7LKnyAI4XBYKjdp2NTU1NraWjab1Wq1mUwmHo+r1epcLvfly5fl5eWtra3NzU1RFFUqVWVlpU6nUygUOzs7giCk0+m3b98+fvxYp9P96wHHYrGlpaW5ubn19XVOUAAAAABUnxCLxe7fv//mzZufjIlEImtra1L1FUhX+ZLJpNvt9nq94+Pjq6ur0v14kUjkzp0709PTxeNtNtuFCxcEQcjn86FQ6NatW3q93ufzqVSqUCh06dKlvr6+vr6+4l2kVdqNRmNVVZXVapWu4KVSqefPn29sbJQ8KbTYxsbG8vLyD5eRAAAAAIDfpfpUKpXZbK6oqIjFYn94I5xOp6uurlar1cW5GAwGtVqt0+lsbW2NRqMLCwvS5ThBEFZWVlZWVkpm6O/vFwQhm83G4/Hx8XGXy3Xw4EGz2fzq1auZmZnm5uZ0Oi0dlVqt1mg0SqXS5XK5XK5CBFZWVloslmQyOT8//wf/G4XCZrP98HogAAAAAPwW1VdfXz8wMNDW1vaL461Wa0NDQ+FlY2Oj3+8vKytzOBwajaajo0OtVhffFliirq5O+kEUxUOHDp07d85kMu3bt0+j0XR1dVkslpaWFo1G43A4BgcHv3//3tjYWDJDdXV1T0/Pvn37fvGAdTqd1+uVy+WcqQAAAAD+HLF4NYL/OblcLpvN/vqfIIqiXC6XyWTSy2w2K32fUy6Xi6IozfaT3WUymfSVy3w+n8vlcrmcKIoymUwURWkqafJ8Pi/NI5PJSoIt9w+/fsAymUx6C05WAAAAAL9d9QEAAAAAfk7GRwAAAAAAVB8AAAAAgOoDAAAAAFB9AAAAAACqDwAAAABA9QEAAAAAqD4AAAAAoPoAAAAAAFQfAAAAAIDqAwAAAABQfQAAAAAAqg8AAAAAQPUBAAAAAKg+AAAAAKD6AAAAAABUHwAAAACA6gMAAAAAUH0AAAAAAKoPAAAAAED1AQAAAACoPgAAAACg+gAAAAAAVB8AAAAAgOoDAAAAAPy3q0/2txpRFEWRjwQAAAAA/o/8HZeMKMvpguoqAAAAAElFTkSuQmCC" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">23<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y28 ff1 fs0 fc0 sc0 ls0 ws4">nos term<span class="_ _1"></span>os que a <span class="_ _1"></span>lei dispus<span class="_ _1"></span>er, o <span class="_ _1"></span>program<span class="_ _1"></span>a do seguro<span class="_ _1"></span>-d<span class="_ _1"></span>esem<span class="_ _1"></span>prego, outras açõ<span class="_ _1"></span>es da <span class="_ _1"></span>previdência </div><div class="t m0 xa h3 y247 ff1 fs0 fc0 sc0 ls0 ws4">social e o abono de q<span class="_ _1"></span>ue trata o § 3º deste arti<span class="_ _1"></span>go.<span class="_ _1"></span> </div><div class="t m0 xa h3 y248 ff1 fs0 fc0 sc0 ls1 ws0">......<span class="ls0 ws4">.............................<span class="_ _1"></span>......................................<span class="_ _1"></span>......... <span class="_ _1"></span> </span></div><div class="t m0 xa h3 y249 ff1 fs0 fc0 sc0 ls0 ws4">§ 3º <span class="_ _1"></span>Aos <span class="_ _1"></span>empregados <span class="_ _1"></span>que <span class="_ _1"></span>percebam<span class="_ _1"></span> de <span class="_ _1"></span>empregadore<span class="_ _1"></span>s que <span class="_ _1"></span>recolhem<span class="_ _1"></span> a contr<span class="_ _1"></span>ibuição <span class="_ _1"></span>prevista <span class="_ _1"></span>no </div><div class="t m0 xa h3 y24a ff1 fs0 fc0 sc0 ls0 ws4">art. 195, V, <span class="_ _1"></span>ou a <span class="_ _1"></span>contribuiçã<span class="_ _1"></span>o para o <span class="_ _1"></span>Programa <span class="_ _1"></span>de Form<span class="_ _1"></span>ação do P<span class="_ _1"></span>atrimônio d<span class="_ _1"></span>o Servidor P<span class="_ _1"></span>úbl<span class="_ _3"></span>ico, </div><div class="t m0 xa h3 y24b ff1 fs0 fc0 sc0 ls0 ws4">até <span class="_ _2"></span>dois <span class="_ _2"></span>salários <span class="_ _2"></span>m<span class="_ _1"></span>ínimos <span class="_ _2"></span>de <span class="_ _3"></span>r<span class="_ _1"></span>emuneração <span class="_ _2"></span>m<span class="_ _1"></span>ensal, <span class="_ _2"></span>é <span class="_ _2"></span>assegurado <span class="_ _2"></span>o <span class="_ _2"></span>pagam<span class="_ _1"></span>ento <span class="_ _2"></span>de <span class="_ _2"></span>um <span class="_ _2"></span>salário </div><div class="t m0 xa h3 y24c ff1 fs0 fc0 sc0 ls0 ws4">mínimo <span class="_ _0"></span>anual, <span class="_ _0"></span>computado <span class="_ _0"></span>neste <span class="_ _0"></span>valor <span class="_ _0"></span>o <span class="_ _0"></span>rendimento <span class="_ _0"></span>das <span class="_ _0"></span>contas <span class="_ _0"></span>individuais, <span class="_ _0"></span>no <span class="_ _0"></span>caso <span class="_ _0"></span>daqueles <span class="_ _0"></span>que </div><div class="t m0 xa h3 y71 ff1 fs0 fc0 sc0 ls0 ws4">já participavam<span class="_ _1"></span> dos referidos program<span class="_ _1"></span>as, até a data da prom<span class="_ _1"></span>ulgação de<span class="_ _1"></span>sta Const<span class="_ _1"></span>ituição. </div><div class="t m0 xa h5 y24d ff1 fs0 fc0 sc0 ls0 ws4"> <span class="ff3 ls1">.....................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>....................<span class="_ _1"></span>..........” (<span class="_ _1"></span>NR)<span class="_ _1"></span></span> </div><div class="t m0 xa h3 y24e ff2 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y24f ff1 fs0 fc0 sc0 lsa ws4"> <span class="ff2 ls0">Art. 4º<span class="ff1"> A Constituição Fed<span class="_ _1"></span>eral passa a vigorar c<span class="_ _1"></span>om os seguintes art<span class="_ _1"></span>igos alterado<span class="_ _1"></span>s:<span class="_ _1"></span> </span></span></div><div class="t m0 xa h3 y250 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y251 ff3 fs0 fc0 sc0 ls0 ws4">“Art. 146. ............................<span class="_ _1"></span>......................<span class="_ _1"></span><span class="ff1">................. <span class="_ _1"></span> </span></div><div class="t m0 xa h3 y252 ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>.................<span class="_ _1"></span><span class="ls0 ws4"> </span></div><div class="t m0 xa h5 y253 ff1 fs0 fc0 sc0 ls1 ws4">III <span class="ff3 ls0 ws1">–</span><span class="ls0"> ..................................<span class="_ _1"></span>......................................<span class="_ _1"></span>.... <span class="_ _1"></span> </span></div><div class="t m0 xa h3 y254 ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>................. <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h3 y255 ff1 fs0 fc0 sc0 ls0 ws4">d) de<span class="_ _0"></span>fin<span class="_ _1"></span>ição <span class="_ _0"></span>de tratamento diferenciado e <span class="_ _0"></span>favorec<span class="_ _1"></span>ido para <span class="_ _0"></span>as microempresas e <span class="_ _0"></span>para as <span class="_ _0"></span>em<span class="_ _1"></span>presas </div><div class="t m0 xa h3 y256 ff1 fs0 fc0 sc0 ls0 ws4">de <span class="_ _1"></span>pequeno <span class="_ _3"></span>porte, <span class="_ _3"></span>inclusive <span class="_ _1"></span>reg<span class="_ _1"></span>imes <span class="_ _3"></span>especiais <span class="_ _1"></span>ou <span class="_ _3"></span>simplificad<span class="_ _1"></span>os <span class="_ _1"></span>no <span class="_ _1"></span>cas<span class="_ _1"></span>o <span class="_ _1"></span>do <span class="_ _3"></span>im<span class="_ _2"></span>posto pre<span class="_ _1"></span>visto <span class="_ _1"></span>no </div><div class="t m0 xa h3 y257 ff1 fs0 fc0 sc0 ls0 ws4">art. 156-A, e das co<span class="_ _1"></span>ntribuições socia<span class="_ _1"></span>is previstas nos a<span class="_ _1"></span>rt. 195, I e V. <span class="_ _1"></span> </div><div class="t m0 xa h5 y258 ff3 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>................” (<span class="_ _1"></span>NR)<span class="_ _1"></span><span class="ff1 ls0"> </span></div><div class="t m0 xa h3 y259 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y25a ff3 fs0 fc0 sc0 ls0 ws4">“Art. 150. ............................<span class="_ _1"></span>.....................................<span class="_ _1"></span><span class="ff1 ls1">.. <span class="_ _1"></span><span class="ls0"> </span></span></div><div class="t m0 xa h3 y25b ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>................. <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h5 y25c ff3 fs0 fc0 sc0 ls0 ws4">§ 1º A <span class="_ _1"></span>vedaçã<span class="_ _1"></span>o do i<span class="_ _1"></span>nciso III, <span class="_ _1"></span>“b”, não <span class="_ _1"></span>se <span class="_ _1"></span>aplica aos <span class="_ _1"></span>tributos <span class="_ _1"></span>previstos <span class="_ _1"></span>nos arts. <span class="_ _1"></span>148, <span class="_ _1"></span>I; 153, <span class="_ _1"></span>I, II, <span class="_ _1"></span>V </div><div class="t m0 xa h5 y25d ff3 fs0 fc0 sc0 ls0 ws4">e VIII; <span class="_ _1"></span>e <span class="_ _1"></span>154<span class="_ _1"></span>, II; <span class="_ _1"></span>e <span class="_ _1"></span>a <span class="_ _1"></span>vedaçã<span class="_ _1"></span>o do <span class="_ _1"></span>inciso<span class="_ _1"></span> <span class="_ _1"></span>III, “c”<span class="_ _1"></span>, nã<span class="_ _1"></span>o se <span class="_ _1"></span>aplic<span class="_ _3"></span><span class="ff1">a <span class="_ _1"></span>aos <span class="_ _1"></span>tributos <span class="_ _1"></span>previstos <span class="_ _3"></span>nos arts<span class="_ _1"></span>. 14<span class="_ _1"></span>8, </span></div><div class="t m0 xa h3 y25e ff1 fs0 fc0 sc0 ls0 ws4">I; <span class="_ _1"></span>153, <span class="_ _1"></span>I, <span class="_ _3"></span>II, <span class="_ _1"></span>III <span class="_ _3"></span>e <span class="_ _1"></span>V; <span class="_ _3"></span>e <span class="_ _1"></span>154,<span class="_ _1"></span> <span class="_ _1"></span>II, <span class="_ _1"></span>nem<span class="_ _1"></span> <span class="_ _1"></span>à <span class="_ _1"></span>f<span class="_ _1"></span>ixação <span class="_ _1"></span>da <span class="_ _3"></span>base <span class="_ _1"></span>de<span class="_ _1"></span> <span class="_ _1"></span>cálculo <span class="_ _3"></span>dos <span class="_ _1"></span>impostos<span class="_ _1"></span> <span class="_ _1"></span>previstos <span class="_ _3"></span>nos <span class="_ _1"></span>arts. </div><div class="t m0 xa h3 y25f ff1 fs0 fc0 sc0 ls0 ws4">155, III, e 156, I. </div><div class="t m0 xa h3 y260 ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>.................<span class="_ _1"></span><span class="ls0 ws4"> </span></div><div class="t m0 xa h3 y261 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _0"></span>6º <span class="_ _8"></span>Q<span class="_ _1"></span>ualquer <span class="_ _0"></span>subsídio <span class="_ _0"></span>ou <span class="_ _0"></span>isenção, <span class="_ _0"></span>redução <span class="_ _0"></span>de <span class="_ _0"></span>base <span class="_ _0"></span>de <span class="_ _0"></span>cálculo, <span class="_ _0"></span>concessão <span class="_ _0"></span>de <span class="_ _0"></span>crédito <span class="_ _0"></span>presumido, </div><div class="t m0 xa h3 y262 ff1 fs0 fc0 sc0 ls0 ws4">anistia <span class="_ _d"> </span>ou <span class="_ _d"> </span>rem<span class="_ _1"></span>issão, <span class="_ _9"> </span>relativos <span class="_ _d"> </span>a <span class="_ _9"> </span>im<span class="_ _1"></span>postos, <span class="_ _d"> </span>taxas <span class="_ _9"> </span>ou <span class="_ _9"> </span>contribuições, <span class="_ _d"> </span>só <span class="_ _9"> </span>poderá<span class="_ _1"></span> <span class="_ _d"> </span>ser <span class="_ _9"> </span>concedido </div><div class="t m0 xa h3 y263 ff1 fs0 fc0 sc0 ls0 ws4">mediante <span class="_ _3"></span>lei <span class="_ _3"></span>es<span class="_ _1"></span>pecífica, <span class="_ _3"></span>federal, <span class="_ _3"></span>es<span class="_ _1"></span>tadual <span class="_ _3"></span>ou <span class="_ _3"></span>m<span class="_ _1"></span>unicipal, <span class="_ _3"></span>que <span class="_ _3"></span>re<span class="_ _1"></span>gule <span class="_ _3"></span>exclusivam<span class="_ _1"></span>ent<span class="_ _1"></span>e <span class="_ _3"></span>as <span class="_ _3"></span>m<span class="_ _1"></span>atérias </div><div class="t m0 xa h3 y264 ff1 fs0 fc0 sc0 ls0 ws4">acima enum<span class="_ _1"></span>eradas ou o correspondente tr<span class="_ _1"></span>ibuto ou contribuição.<span class="_ _3"></span> </div><div class="t m0 xa h5 y265 ff3 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>..............” (<span class="_ _1"></span>NR)<span class="_ _1"></span><span class="ff1 ls0"> </span></div><div class="t m0 xa h3 y266 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">24<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y1ae ff3 fs0 fc0 sc0 ls0 ws4">“Art. 153. ............................<span class="_ _1"></span>...................................... <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y267 ff1 fs0 fc0 sc0 ls1 ws0">............<span class="ls0 ws4">.................<span class="_ _1"></span>.....................................<span class="_ _1"></span>................ <span class="_ _1"></span> </span></div><div class="t m0 xa h5 y268 ff1 fs0 fc0 sc0 ls0 ws4">IV <span class="ff3 ws1">–</span> (Revogado) <span class="_ _1"></span> </div><div class="t m0 xa h3 y269 ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>................ <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h3 y26a ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _1"></span>1º <span class="_ _3"></span>É <span class="_ _3"></span>facultado <span class="_ _3"></span>ao <span class="_ _3"></span>Poder <span class="_ _3"></span>Executi<span class="_ _1"></span>vo, <span class="_ _1"></span>ate<span class="_ _1"></span>ndidas <span class="_ _3"></span>as <span class="_ _1"></span>c<span class="_ _1"></span>ondições <span class="_ _1"></span>e <span class="_ _3"></span>os <span class="_ _3"></span>lim<span class="_ _1"></span>ites <span class="_ _1"></span>estab<span class="_ _1"></span>elecidos <span class="_ _3"></span>em <span class="_ _3"></span>lei, </div><div class="t m0 xa h3 y26b ff1 fs0 fc0 sc0 ls0 ws4">alterar as alíquotas d<span class="_ _1"></span>os impostos enum<span class="_ _1"></span>erados nos incisos I, II, V <span class="_ _1"></span>e VIII. <span class="_ _1"></span> </div><div class="t m0 xa h3 y178 ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>................ <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h3 y26c ff1 fs0 fc0 sc0 ls0 ws4">§ 3º (Revogado) <span class="_ _1"></span> </div><div class="t m0 xa h3 y26d ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>................ <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h3 y26e ff1 fs0 fc0 sc0 ls0 ws4">§ 6º ................................<span class="_ _1"></span>.......................................... <span class="_ _3"></span> </div><div class="t m0 xa h3 y26f ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>................ <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h5 y270 ff1 fs0 fc0 sc0 ls1 ws0">II<span class="ls0 ws4"> <span class="ff3 ws1">–</span> <span class="_ _f"> </span>integrar<span class="_ _1"></span>á <span class="_ _f"> </span>a <span class="_ _13"> </span>base <span class="_ _f"> </span>de<span class="_ _1"></span> <span class="_ _f"> </span>cálculo <span class="_ _13"> </span>dos <span class="_ _f"> </span>trib<span class="_ _1"></span>utos <span class="_ _f"> </span>prev<span class="_ _1"></span>istos <span class="_ _f"> </span>nos <span class="_ _13"> </span>arts. <span class="_ _f"> </span>15<span class="_ _1"></span>6<span class="_ _1"></span>-A<span class="_ _1"></span> <span class="_ _f"> </span>e <span class="_ _f"> </span>195, <span class="_ _13"> </span>V; <span class="_ _f"> </span>e<span class="_ _1"></span> </span></div><div class="t m0 xa h5 y271 ff3 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>...............” (<span class="_ _1"></span>NR)<span class="_ _1"></span><span class="ff1 ls0"> </span></div><div class="t m0 xa h3 y272 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y273 ff3 fs0 fc0 sc0 ls0 ws4">“Art. 155. ………………...<span class="_ _1"></span>.................…...…<span class="_ _1"></span>……….. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xa h5 y274 ff3 fs0 fc0 sc0 ls0 ws4">……………….............…<span class="_ _1"></span>……………………<span class="_ _1"></span>………... <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xa h5 y275 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ff3 ls0 ws1">–</span><span class="ls0"> (Revogado) <span class="_ _1"></span> </span></div><div class="t m0 xa h5 y276 ff3 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>....………..<span class="_ _1"></span>……… <span class="_ _1"></span><span class="ff1 ls0"> </span></div><div class="t m0 xa h3 y277 ff1 fs0 fc0 sc0 ls0 ws4">§ 2º (Revogado) <span class="_ _1"></span> </div><div class="t m0 xa h3 y278 ff1 fs0 fc0 sc0 ls0 ws4">§ 3º (Revogado) <span class="_ _1"></span> </div><div class="t m0 xa h3 y279 ff1 fs0 fc0 sc0 ls0 ws4">§ 4º (Revogado) <span class="_ _1"></span> </div><div class="t m0 xa h3 y27a ff1 fs0 fc0 sc0 ls0 ws4">§ 5º (Revogado) <span class="_ _1"></span> </div><div class="t m0 xa h5 y27b ff1 fs0 fc0 sc0 ls1 ws0">...........<span class="ff3 ls0 ws4">..................<span class="_ _1"></span>…………..............<span class="_ _1"></span>…...….…” (NR) <span class="_ _1"></span><span class="ff1"> </span></span></div><div class="t m0 xa h3 y27c ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y27d ff3 fs0 fc0 sc0 ls0 ws4">“Art. 156. ............................<span class="_ _1"></span>.................................. <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y27e ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>............ <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h5 y27f ff1 fs0 fc0 sc0 ls1 ws4">III <span class="ff3 ls0 ws1">–</span><span class="ls0"> (Revogado) <span class="_ _1"></span> </span></div><div class="t m0 xa h3 y280 ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>.......<span class="ls0 ws4">.............<span class="_ _1"></span>.................................... <span class="_ _1"></span> <span class="_ _1"></span> </span></div><div class="t m0 xa h5 y281 ff3 fs0 fc0 sc0 ls0 ws4">§ 3º (Revogado)” (NR) <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y282 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y283 ff3 fs0 fc0 sc0 ls0 ws4">“Art. 156<span class="ff1">-A. ..............<span class="_ _1"></span>.............................................<span class="_ _1"></span>.<span class="_ _1"></span> </span></div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">25<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y28 ff1 fs0 fc0 sc0 ls0 ws4">§ 1º ....................................<span class="_ _1"></span>......................................<span class="_ _3"></span> </div><div class="t m0 xa h3 y12c ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>...<span class="ls0 ws4">...................<span class="_ _1"></span>....................................<span class="_ _3"></span> </span></div><div class="t m0 xa h5 y159 ff1 fs0 fc0 sc0 ls1 ws0">IX<span class="ls0 ws4"> <span class="ff3 ws1">–</span> não i<span class="_ _1"></span>ntegrará sua <span class="_ _1"></span>própria <span class="_ _1"></span>base de c<span class="_ _1"></span>álculo nem<span class="_ _1"></span> a dos <span class="_ _1"></span>tributos previstos<span class="_ _1"></span> nos art<span class="_ _1"></span>s. 153, VI<span class="_ _1"></span>II, e </span></div><div class="t m0 xa h3 y284 ff1 fs0 fc0 sc0 ls0 ws4">195, V; </div><div class="t m0 xa h5 y285 ff3 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>.........” (NR)<span class="_ _3"></span><span class="ff1 ls0"> </span></div><div class="t m0 xa h3 y286 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y287 ff3 fs0 fc0 sc0 ls0 ws4">“Art. 158 .............................<span class="_ _1"></span>................................. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y288 ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>............ <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h5 y289 ff1 fs0 fc0 sc0 ls0 ws4">IV <span class="ff3 ws1">–</span> ....................................<span class="_ _1"></span>.................................. <span class="_ _1"></span> </div><div class="t m0 xa h3 y28a ff1 fs0 fc0 sc0 ls0 ws4">a) (Revogado); <span class="_ _1"></span> </div><div class="t m0 xa h3 y28b ff1 fs0 fc0 sc0 ls1 ws0">.........<span class="ls0 ws4">..........................<span class="_ _1"></span>...............................<span class="_ _1"></span>........... <span class="_ _1"></span> </span></div><div class="t m0 xa h3 y28c ff1 fs0 fc0 sc0 ls0 ws4">§ 1º (Revogado); <span class="_ _1"></span> </div><div class="t m0 xa h5 y28d ff3 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>.....” (NR)<span class="_ _1"></span><span class="ff1 ls0"> </span></div><div class="t m0 xa h3 y28e ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y28f ff3 fs0 fc0 sc0 ls0 ws4">“Art. 159. ............................<span class="_ _1"></span>...................................... <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 xa h5 y290 ff1 fs0 fc0 sc0 ls0 ws4">I <span class="ff3 ws1">–</span><span class="lsb"> <span class="ls2 ws2">do</span></span> <span class="_ _3"></span>produto<span class="_ _1"></span> <span class="_ _3"></span>da <span class="_ _3"></span>arrecad<span class="_ _1"></span>ação <span class="_ _3"></span>do <span class="_ _2"></span>imposto <span class="_ _3"></span>sobre <span class="_ _3"></span>r<span class="_ _1"></span>enda <span class="_ _3"></span>e <span class="_ _3"></span>pro<span class="_ _1"></span>ventos <span class="_ _2"></span>de <span class="_ _1"></span>qu<span class="_ _1"></span>alquer <span class="_ _3"></span>natureza<span class="_ _1"></span> <span class="_ _3"></span>e <span class="_ _3"></span>do </div><div class="t m0 xa h3 y59 ff1 fs0 fc0 sc0 ls0 ws4">imposto de que trata o <span class="_ _1"></span>art. 153, VIII, 50% (<span class="_ _1"></span>cinquenta por c<span class="_ _1"></span>ento), na seguinte form<span class="_ _1"></span>a: <span class="_ _1"></span> </div><div class="t m0 xa h3 y291 ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>................ <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h5 y292 ff1 fs0 fc0 sc0 ls0 ws4">II <span class="ff3 ws1">–</span> do pr<span class="_ _1"></span>oduto da arrec<span class="_ _1"></span>adação do <span class="_ _1"></span>imposto <span class="_ _1"></span>de que trat<span class="_ _1"></span>a o art. <span class="_ _1"></span>153, VIII, <span class="_ _1"></span>10% (dez <span class="_ _1"></span>por cento) <span class="_ _1"></span>aos </div><div class="t m0 xa h3 y293 ff1 fs0 fc0 sc0 ls0 ws4">Estados <span class="_ _9"> </span>e <span class="_"> </span>ao <span class="_ _9"> </span>Distrito <span class="_ _9"> </span>F<span class="_ _1"></span>ederal, <span class="_"> </span>proporcionalmente <span class="_ _9"> </span>a<span class="_ _1"></span>o <span class="_ _9"> </span>valor <span class="_"> </span>das <span class="_ _9"> </span>respectivas <span class="_"> </span>exportações <span class="_ _9"> </span>de </div><div class="t m0 xa h3 y294 ff1 fs0 fc0 sc0 ls0 ws4">produtos industrial<span class="_ _1"></span>izados. </div><div class="t m0 xa h3 y295 ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>.............<span class="_ _1"></span>........<span class="ls0 ws4">.<span class="_ _1"></span>........................................<span class="_ _1"></span> </span></div><div class="t m0 xa h3 y296 ff1 fs0 fc0 sc0 ls0 ws4">§ 3º <span class="_ _0"></span>Os Estados entregarão aos respectivos Municípios vinte e <span class="_ _0"></span>cinco por cento dos recursos que </div><div class="t m0 xa h5 y297 ff1 fs0 fc0 sc0 ls0 ws4">receberem nos term<span class="_ _1"></span>os do inciso II, observ<span class="_ _1"></span>ados os critérios no<span class="_ _1"></span> art. 158, §<span class="_ _1"></span> <span class="ff3">2º.” (NR<span class="_ _1"></span>)</span> </div><div class="t m0 xa h3 y298 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y299 ff3 fs0 fc0 sc0 ls0 ws4">“Art. 161. ..<span class="ff1">.....................<span class="_ _1"></span>...........................<span class="_ _1"></span>........... </span></div><div class="t m0 xa h5 y29a ff1 fs0 fc0 sc0 ls1 ws4">I <span class="ff3 ls0 ws1">–</span><span class="ls0"> (Revogado) </span></div><div class="t m0 xa h5 y29b ff3 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>...........” (NR)<span class="_ _3"></span><span class="ff1 ls0"> </span></div><div class="t m0 xa h3 y29c ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1 h5 y29d ff3 fs0 fc0 sc0 ls0 ws4">“Art. 195. ............................<span class="_ _1"></span>......................................<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y29e ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>................<span class="_ _1"></span><span class="ls0 ws4"> </span></div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">26<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1 h3 y28 ff1 fs0 fc0 sc0 ls0 ws4">§ 16. <span class="_ _3"></span>A <span class="_ _2"></span>contribuição <span class="_ _2"></span>prevista <span class="_ _3"></span>no <span class="_ _2"></span>inciso <span class="_ _2"></span>V <span class="_ _1"></span>nã<span class="_ _1"></span>o <span class="_ _3"></span>integrar<span class="_ _1"></span>á <span class="_ _2"></span>sua <span class="_ _3"></span>própria <span class="_ _3"></span>base <span class="_ _2"></span>de <span class="_ _3"></span>c<span class="_ _1"></span>álculo <span class="_ _3"></span>n<span class="_ _1"></span>em <span class="_ _2"></span>a <span class="_ _3"></span>dos </div><div class="t m0 x1 h3 y47 ff1 fs0 fc0 sc0 ls0 ws4">impostos previstos nos<span class="_ _1"></span> arts. 153, VIII, e<span class="_ _1"></span> 156-<span class="_ _1"></span><span class="ls3 ws5">A.</span> </div><div class="t m0 x1 h5 y48 ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>........<span class="ff3 ls0 ws4">.....<span class="_ _1"></span>......................................<span class="_ _1"></span>......” (NR)<span class="_ _1"></span><span class="ff1"> </span></span></div><div class="t m0 xa h3 y12d ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y29f ff1 fs0 fc0 sc0 ls0 ws4"> <span class="ff3">“Art. 212</span>-A. .............<span class="_ _1"></span>.............................................<span class="_ _1"></span> <span class="_ _1"></span> </div><div class="t m0 xa h3 y2a0 ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>............ <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h5 y2a1 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ff3 ls0 ws1">–</span><span class="ls0"> ...................................<span class="_ _1"></span>...................<span class="_ _1"></span>................... <span class="_ _1"></span> </span></div><div class="t m0 xa h3 y2a2 ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>............ <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h3 y4f ff1 fs0 fc0 sc0 ls0 ws4">c) dos <span class="_ _0"></span>recursos a que <span class="_ _0"></span>se referem<span class="_ _1"></span> <span class="_ _0"></span>os incisos I <span class="_ _0"></span>e III <span class="_ _0"></span>do caput do art. <span class="_ _0"></span>155, o inciso <span class="_ _0"></span>II do <span class="_ _0"></span>ca<span class="_ _1"></span>put do <span class="_ _0"></span>art. </div><div class="t m0 xa h5 y74 ff1 fs0 fc0 sc0 ls0 ws4">157, <span class="_ _0"></span>os incisos <span class="_ _0"></span>II, III <span class="_ _0"></span>e <span class="_ _0"></span>IV do caput <span class="_ _0"></span><span class="ff3">do art. <span class="_ _0"></span>158, as <span class="_ _0"></span>alíneas “a” <span class="_ _0"></span>e “b” <span class="_ _0"></span>do i<span class="_ _0"></span>nciso I <span class="_ _0"></span>e <span class="_ _0"></span>o inciso II <span class="_ _0"></span>do <span class="_ _0"></span>caput </span></div><div class="t m0 xa h3 y2a3 ff1 fs0 fc0 sc0 ls0 ws4">do art. 159 desta Co<span class="_ _1"></span>nstituição;<span class="_ _1"></span> </div><div class="t m0 xa h5 y2a4 ff3 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>.....” (NR) <span class="_ _1"></span><span class="ff1 ls0"> </span></div><div class="t m0 xa h3 y2a5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y2a6 ff3 fs0 fc0 sc0 ls0 ws4">“Art. 225 .............................<span class="_ _1"></span>....................................<span class="_ _1"></span><span class="ff1 ls1 ws0">....<span class="_ _1"></span></span><span class="ff1"> </span></div><div class="t m0 xa h3 y2a7 ff1 fs0 fc0 sc0 ls0 ws4">§ 1º ....................................<span class="_ _1"></span>........................................<span class="_ _3"></span> </div><div class="t m0 xa h3 y2a8 ff1 fs0 fc0 sc0 ls1 ws0">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span><span class="ls0 ws4"> </span></div><div class="t m0 xa h5 y2a9 ff1 fs0 fc0 sc0 ls0 ws4">VIII <span class="ff3 ws1">–</span> m<span class="_ _1"></span>anter regim<span class="_ _1"></span>e f<span class="_ _1"></span>iscal favorecido <span class="_ _1"></span>para os <span class="_ _1"></span>biocombustíve<span class="_ _1"></span>is, na form<span class="_ _1"></span>a <span class="_ _1"></span>de lei com<span class="_ _1"></span>plementar, a </div><div class="t m0 xa h3 y2aa ff1 fs0 fc0 sc0 ls0 ws4">fim <span class="_ _5"> </span>de <span class="_ _5"></span>assegurar-lhes <span class="_ _5"> </span>tributação <span class="_ _5"> </span>inferior <span class="_ _5"> </span>à <span class="_ _5"> </span>incidente <span class="_ _5"> </span>s<span class="_ _1"></span>obre <span class="_ _5"></span>os <span class="_ _2"></span>c<span class="_ _1"></span>ombustíveis <span class="_ _5"> </span>fós<span class="_ _1"></span>seis, <span class="_ _5"></span>capaz <span class="_ _5"> </span>de </div><div class="t m0 xa h3 y2ab ff1 fs0 fc0 sc0 ls0 ws4">garantir <span class="_ _1"></span>d<span class="_ _1"></span>iferencial <span class="_ _3"></span>com<span class="_ _1"></span>petitivo <span class="_ _1"></span>em<span class="_ _1"></span> <span class="_ _1"></span>r<span class="_ _1"></span>elação <span class="_ _1"></span>a <span class="_ _3"></span>estes, <span class="_ _3"></span>es<span class="_ _1"></span>pecialmente<span class="_ _3"></span> <span class="_ _1"></span>em<span class="_ _1"></span> <span class="_ _3"></span>relação <span class="_ _1"></span>às<span class="_ _1"></span> <span class="_ _1"></span>contrib<span class="_ _1"></span>uições </div><div class="t m0 xa h3 y2ac ff1 fs0 fc0 sc0 ls0 ws4">de que tratam<span class="_ _1"></span> o art. 195, V, e ao im<span class="_ _1"></span>posto a que se refe<span class="_ _1"></span>re o art. 156<span class="_ _1"></span>-A des<span class="_ _1"></span>ta Constituição.<span class="_ _1"></span> </div><div class="t m0 xa h5 y2ad ff3 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>.................” (<span class="_ _1"></span>NR)<span class="_ _1"></span><span class="ff1 ls0"> </span></div><div class="t m0 xa h3 y2ae ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y2af ff2 fs0 fc0 sc0 ls0 ws4">Art. <span class="_ _2"></span>5º<span class="_ _1"></span><span class="ff1"> <span class="_ _5"></span>O <span class="_ _2"></span>Ato <span class="_ _5"></span>das <span class="_ _2"></span>D<span class="_ _1"></span>isposições <span class="_ _5"></span>Constitucionais <span class="_ _5"></span>Transitórias <span class="_ _2"></span>pass<span class="_ _1"></span>a <span class="_ _2"></span>a <span class="_ _5"> </span>vigorar <span class="_ _5"></span>com <span class="_ _5"> </span>os <span class="_ _2"></span>seguintes<span class="_ _1"></span> </span></div><div class="t m0 xa h3 y2b0 ff1 fs0 fc0 sc0 ls0 ws4">artigos alterados ou re<span class="_ _1"></span>vogados: <span class="_ _1"></span> </div><div class="t m0 xa h3 y2b1 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y2b2 ff3 fs0 fc0 sc0 ls0 ws4">“Art. 80. ……………<span class="_ _1"></span>…………………………<span class="_ _1"></span>……………<span class="_ _1"></span>…<span class="ff1"> </span></div><div class="t m0 xa h5 y2b3 ff3 fs0 fc0 sc0 ls0 ws1">…………………………<span class="_ _1"></span>………………<span class="_ _1"></span>……………………<span class="_ _1"></span>…<span class="ff1 ws4"> </span></div><div class="t m0 xa h5 y1d6 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ff3 ls0 ws1">–</span><span class="ls0"> (Revogado) <span class="_ _1"></span> </span></div><div class="t m0 xa h5 y2b4 ff3 fs0 fc0 sc0 ls0 ws4">…………………………<span class="_ _1"></span>………………<span class="_ _1"></span>……………………<span class="_ _1"></span>…” (NR)<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y2b5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">27<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y28 ff3 fs0 fc0 sc0 ls0 ws4">“Art. <span class="_ _2"></span>82. <span class="_ _2"></span><span class="ff1">Os <span class="_ _2"></span>Estados, <span class="_ _2"></span>o <span class="_ _3"></span>Dis<span class="_ _1"></span>trito <span class="_ _2"></span>Federa<span class="_ _1"></span>l <span class="_ _2"></span>e <span class="_ _3"></span>os<span class="_ _1"></span> <span class="_ _2"></span>Municípios <span class="_ _2"></span>devem <span class="_ _2"></span>instituir <span class="_ _2"></span>Fundos <span class="_ _2"></span>de <span class="_ _2"></span>Combate <span class="_ _2"></span>à </span></div><div class="t m0 xa h3 y247 ff1 fs0 fc0 sc0 ls0 ws4">Pobreza, <span class="_ _0"></span>devend<span class="_ _1"></span>o <span class="_ _0"></span>os referidos <span class="_ _0"></span>Fundos <span class="_ _0"></span>ser<span class="_ _1"></span> <span class="_ _0"></span>geridos por <span class="_ _0"></span>entidades que <span class="_ _0"></span>contem com <span class="_ _0"></span>a <span class="_ _0"></span>participação </div><div class="t m0 xa h3 y2b6 ff1 fs0 fc0 sc0 ls0 ws4">da sociedade civil.<span class="_ _1"></span> </div><div class="t m0 xa h3 y2b7 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _2"></span>1º <span class="_ _2"></span>Para <span class="_ _2"></span>o <span class="_ _2"></span>financ<span class="_ _1"></span>iamento <span class="_ _2"></span>dos <span class="_ _2"></span>Fun<span class="_ _1"></span>dos <span class="_ _2"></span>Estaduais, <span class="_ _5"></span>Distrital <span class="_ _2"></span>e <span class="_ _2"></span>Municipais, <span class="_ _2"></span>poderá<span class="_ _3"></span> <span class="_ _2"></span>s<span class="_ _1"></span>er <span class="_ _2"></span>destinado </div><div class="t m0 xa h3 y2b8 ff1 fs0 fc0 sc0 ls0 ws4">percentual <span class="_ _0"></span>do <span class="_ _8"></span>Im<span class="_ _1"></span>posto <span class="_ _8"></span>previs<span class="_ _1"></span>to <span class="_ _8"></span>no <span class="_ _0"></span>art. <span class="_ _8"></span>156<span class="_ _1"></span>-A, <span class="_ _0"></span>da <span class="_ _8"></span>Const<span class="_ _1"></span>ituição <span class="_ _8"></span>F<span class="_ _1"></span>ederal, <span class="_ _8"></span>e <span class="_ _0"></span>dos <span class="_ _0"></span>recursos <span class="_ _8"></span>distrib<span class="_ _1"></span>uídos </div><div class="t m0 xa h3 y2b9 ff1 fs0 fc0 sc0 ls0 ws4">nos <span class="_ _5"> </span>term<span class="_ _1"></span>os <span class="_ _6"> </span>dos <span class="_ _5"> </span>arts. <span class="_ _6"> </span>130 <span class="_ _5"> </span>e <span class="_ _5"> </span>131 <span class="_ _5"> </span>d<span class="_ _1"></span>este <span class="_ _5"> </span>Ato <span class="_ _6"> </span>das <span class="_ _5"> </span>Disp<span class="_ _1"></span>osições <span class="_ _5"> </span>Const<span class="_ _1"></span>itucionais <span class="_ _6"> </span>Transitórias, <span class="_ _5"> </span>nos </div><div class="t m0 xa h3 y2ba ff1 fs0 fc0 sc0 ls0 ws4">limites <span class="_ _1"></span>definidos <span class="_ _1"></span>em <span class="_ _1"></span>lei <span class="_ _1"></span>com<span class="_ _1"></span>plementar, não <span class="_ _1"></span>se <span class="_ _1"></span>aplic<span class="_ _1"></span>a<span class="_ _1"></span>ndo, s<span class="_ _1"></span>obre <span class="_ _1"></span>estes <span class="_ _1"></span>valores, <span class="_ _1"></span>o <span class="_ _1"></span>disposto <span class="_ _1"></span>no <span class="_ _1"></span>art. </div><div class="t m0 xa h3 y2bb ff1 fs0 fc0 sc0 ls0 ws4">158, IV, da Constitu<span class="_ _1"></span>ição Federal.<span class="_ _1"></span> </div><div class="t m0 xa h5 y1fc ff3 fs0 fc0 sc0 ls0 ws4">§ 2º (Revogado).” (NR) <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y2bc ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y2bd ff3 fs0 fc0 sc0 ls0 ws4">“Art. 83. (Revogado)” <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y2be ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y2bf ff3 fs0 fc0 sc0 ls0 ws4">“Art. 104 .............................<span class="_ _1"></span>..................................... <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y2c0 ff1 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>............... <span class="_ _1"></span><span class="ls0"> </span></div><div class="t m0 xa h5 y2c1 ff1 fs0 fc0 sc0 ls0 ws4">IV <span class="ff3 ws1">–</span> o Conselho Federativo do Im<span class="_ _1"></span>posto sobre Bens e Serviços reterá os repasses<span class="_ _1"></span> previstos no § </div><div class="t m0 xa h3 y2c2 ff1 fs0 fc0 sc0 ls0 ws4">2º <span class="_ _2"></span>do <span class="_ _2"></span>art. <span class="_ _2"></span>158 <span class="_ _2"></span>da <span class="_ _2"></span>Co<span class="_ _1"></span>nstituição <span class="_ _2"></span>Federal,<span class="_ _1"></span> <span class="_ _2"></span>e <span class="_ _2"></span>os <span class="_ _2"></span>deposita<span class="_ _1"></span>rá <span class="_ _2"></span>na <span class="_ _2"></span>conta <span class="_ _2"></span>especial <span class="_ _2"></span>r<span class="_ _1"></span>efer<span class="_ _3"></span>ida <span class="_ _2"></span>no <span class="_ _2"></span>art. <span class="_ _2"></span>101 </div><div class="t m0 xa h3 y2c3 ff1 fs0 fc0 sc0 ls0 ws4">deste Ato das Disposições<span class="_ _1"></span> Constitucionais T<span class="_ _1"></span>ransitórias, para ut<span class="_ _1"></span>ilização com<span class="_ _1"></span>o nele previsto. <span class="_ _3"></span> </div><div class="t m0 xa h3 y7a ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y2c4 ff3 fs0 fc0 sc0 ls1 ws4">......................<span class="_ _1"></span>.............<span class="_ _1"></span>..................<span class="_ _1"></span>.............<span class="_ _1"></span>................” (<span class="_ _1"></span>NR)<span class="_ _1"></span><span class="ff1 ls0"> </span></div><div class="t m0 xa h3 y2c5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y2c6 ff2 fs0 fc0 sc0 ls0 ws4">Art. <span class="ls2 ws2">6º</span><span class="ff1"> Até que <span class="_ _1"></span>lei complementar d<span class="_ _1"></span>isponha sobre a m<span class="_ _1"></span>at<span class="_ _1"></span>éria: </span></div><div class="t m0 xa h5 y2c7 ff1 fs0 fc0 sc0 ls0 ws4">I <span class="ff3 ws1">–</span> o crédito das parc<span class="_ _1"></span>elas de que trat<span class="_ _1"></span>a o art. 158, I<span class="_ _1"></span>V, "b", da Constituiçã<span class="_ _1"></span>o Federal, obed<span class="_ _1"></span>ecido o § </div><div class="t m0 xa h3 y2c8 ff1 fs0 fc0 sc0 ls0 ws4">2º do mesm<span class="_ _1"></span>o artigo, com<span class="_ _1"></span> redação dada pelo art. 1º<span class="_ _1"></span> desta Emenda <span class="_ _1"></span>Constitucional, observar<span class="_ _1"></span>á, no </div><div class="t m0 xa h3 y2c9 ff1 fs0 fc0 sc0 ls0 ws4">que <span class="_ _8"></span>couber, <span class="_ _0"></span>os <span class="_ _8"></span>critérios <span class="_ _0"></span>e <span class="_ _8"></span>os <span class="_ _8"></span>prazos <span class="_ _0"></span>aplicáveis <span class="_ _8"></span>ao <span class="_ _0"></span>Impos<span class="_ _1"></span>to <span class="_ _8"></span>sobre <span class="_ _8"></span>Operaç<span class="_ _1"></span>ões <span class="_ _8"></span>relativ<span class="_ _1"></span>as <span class="_ _8"></span>à <span class="_ _8"></span>C<span class="_ _1"></span>irculação </div><div class="t m0 xa h3 y2ca ff1 fs0 fc0 sc0 ls0 ws4">de <span class="_ _0"></span>Mercadorias e <span class="_ _0"></span>sobre Prestação de <span class="_ _0"></span>Serviços de <span class="_ _0"></span>Transporte Interestadual e <span class="_ _0"></span>Interm<span class="_ _1"></span>unicipal <span class="_ _0"></span>e <span class="_ _0"></span>de<span class="_ _1"></span> </div><div class="t m0 xa h3 y2cb ff1 fs0 fc0 sc0 ls0 ws4">Comunicação da Le<span class="_ _1"></span>i Complem<span class="_ _1"></span>entar nº 63, de 11 de ja<span class="_ _1"></span>neiro de 1990, e respec<span class="_ _1"></span>tivas alterações;<span class="_ _3"></span> </div><div class="t m0 xa h5 y2cc ff1 fs0 fc0 sc0 ls1 ws0">II<span class="ls0 ws4"> <span class="ff3 ws1">–</span> <span class="_ _2"></span>a <span class="_ _3"></span>e<span class="_ _1"></span>ntrega <span class="_ _2"></span>dos <span class="_ _2"></span>recursos <span class="_ _2"></span>do <span class="_ _2"></span>art. <span class="_ _2"></span>153, <span class="_ _2"></span>VIII, <span class="_ _2"></span>nos <span class="_ _2"></span>termos <span class="_ _2"></span>do <span class="_ _2"></span>art. <span class="_ _2"></span>159, <span class="_ _3"></span>I, <span class="_ _2"></span>am<span class="_ _1"></span>bos <span class="_ _2"></span>da <span class="_ _3"></span>Co<span class="_ _1"></span>nstituição </span></div><div class="t m0 xa h3 y2cd ff1 fs0 fc0 sc0 ls0 ws4">Federal, com redação <span class="_ _0"></span>dada pelo <span class="_ _0"></span>art. 1º <span class="_ _0"></span>desta Emenda Constitucional, <span class="_ _0"></span>obs<span class="_ _1"></span>ervará os <span class="_ _0"></span>critérios e <span class="_ _0"></span>as </div><div class="t m0 xa h3 y2ce ff1 fs0 fc0 sc0 ls0 ws4">condições da Lei Com<span class="_ _1"></span>plementar nº 62, d<span class="_ _1"></span>e 28 de dezem<span class="_ _1"></span>bro de 1989, e respec<span class="_ _1"></span>tivas alterações; <span class="_ _3"></span> </div><div class="t m0 xa h5 y2cf ff1 fs0 fc0 sc0 ls0 ws1">I<span class="ls1 ws0">II</span><span class="ws4"> </span><span class="ff3">–</span><span class="ws4"> <span class="_ _2"></span>a <span class="_ _5"></span>entrega <span class="_ _2"></span>dos <span class="_ _5"></span>recursos <span class="_ _2"></span>do <span class="_ _2"></span>im<span class="_ _1"></span>posto <span class="_ _2"></span>d<span class="_ _1"></span>e <span class="_ _2"></span>que <span class="_ _5"></span>trata <span class="_ _2"></span>art. <span class="_ _5"></span>153, <span class="_ _2"></span>VIII, <span class="_ _2"></span>nos <span class="_ _5"></span>termos<span class="_ _1"></span> <span class="_ _2"></span>do <span class="_ _2"></span>art. <span class="_ _2"></span>15<span class="_ _1"></span>9, <span class="_ _2"></span>II,<span class="_ _1"></span> </span></div><div class="t m0 xa h3 y2d0 ff1 fs0 fc0 sc0 ls0 ws4">ambos <span class="_ _2"></span>da <span class="_ _2"></span>Cons<span class="_ _1"></span>tituição <span class="_ _2"></span>Federal, <span class="_ _2"></span>com<span class="_ _1"></span> <span class="_ _2"></span>redação <span class="_ _2"></span>dada <span class="_ _5"></span>pelo <span class="_ _2"></span>art. <span class="_ _2"></span>1° <span class="_ _2"></span>desta <span class="_ _2"></span>Em<span class="_ _1"></span>enda <span class="_ _2"></span>Constituci<span class="_ _1"></span>onal, </div><div class="t m0 xa h3 y2d1 ff1 fs0 fc0 sc0 ls0 ws4">observará a Lei Com<span class="_ _1"></span>plementar n<span class="_ _1"></span>º 61, de 26 de de<span class="_ _1"></span>zembro de 1989, e res<span class="_ _1"></span>pec<span class="_ _1"></span>tivas alterações; <span class="_ _1"></span> </div><div class="t m0 xa h5 y1f ff1 fs0 fc0 sc0 ls1 ws0">IV<span class="ls0 ws4"> <span class="ff3 ls5">–</span> <span class="_ _1"></span>as <span class="_ _3"></span>bases <span class="_ _3"></span>de <span class="_ _3"></span>cálculo <span class="_ _3"></span>d<span class="_ _1"></span>os <span class="_ _1"></span>perc<span class="_ _1"></span>entuais <span class="_ _3"></span>dos <span class="_ _3"></span>Estados<span class="_ _1"></span>, <span class="_ _1"></span>do <span class="_ _3"></span>Distrito <span class="_ _3"></span>Federal<span class="_ _1"></span> <span class="_ _1"></span>e <span class="_ _3"></span>dos<span class="_ _1"></span> <span class="_ _1"></span>Mun<span class="_ _1"></span>icípios <span class="_ _1"></span>d<span class="_ _1"></span>e </span></div><div class="t m0 xa h3 y2d2 ff1 fs0 fc0 sc0 ls0 ws4">que trata a Lei Com<span class="_ _1"></span>plem<span class="_ _1"></span>entar nº 141, de 13 de janeiro de 2012<span class="_ _1"></span>, compreenderão<span class="_ _1"></span> tam<span class="_ _1"></span>bém: <span class="_ _1"></span> </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">28<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y28 ff1 fs0 fc0 sc0 ls2 ws2">a)<span class="ls0 ws4"> as <span class="_ _9"> </span>respectivas <span class="_ _9"> </span>p<span class="_ _1"></span>arcelas <span class="_ _9"> </span>do <span class="_ _9"> </span>im<span class="_ _1"></span>posto <span class="_ _9"> </span>de <span class="_ _9"> </span>que <span class="_ _9"> </span>trata<span class="_ _1"></span> <span class="_ _d"> </span>o <span class="_ _9"> </span>art<span class="_ _3"></span>. <span class="_ _9"> </span>156-<span class="_ _1"></span>A, <span class="_ _d"> </span>com<span class="_ _1"></span> <span class="_ _9"> </span>os <span class="_ _9"> </span>acrés<span class="_ _1"></span>cimos <span class="_ _9"> </span>e <span class="_ _9"> </span>as </span></div><div class="t m0 xa h3 y47 ff1 fs0 fc0 sc0 ls0 ws4">deduções <span class="_ _9"> </span>d<span class="_ _1"></span>ecorrentes <span class="_"> </span>do <span class="_ _9"> </span>crédito <span class="_ _9"> </span>d<span class="_ _1"></span>as <span class="_ _9"> </span>parc<span class="_ _1"></span>elas <span class="_ _9"> </span>de<span class="_ _1"></span> <span class="_"> </span>qu<span class="_ _0"></span>e <span class="_"> </span>trata <span class="_ _9"> </span>o <span class="_ _9"> </span>art. <span class="_"> </span>158, <span class="_ _9"> </span>IV, <span class="_"> </span>"b", <span class="_ _d"> </span>am<span class="_ _1"></span>bos <span class="_"> </span>da </div><div class="t m0 xa h3 y1af ff1 fs0 fc0 sc0 ls0 ws4">Constituição Federal,<span class="_ _1"></span> com redação da<span class="_ _1"></span>da pelo art. 1º de<span class="_ _1"></span>sta Emenda Constituc<span class="_ _1"></span>ional; <span class="_ _1"></span> </div><div class="t m0 xa h3 y1c8 ff1 fs0 fc0 sc0 ls2 ws2">b)<span class="ls0 ws4"> os <span class="_ _1"></span>valores <span class="_ _1"></span>rece<span class="_ _1"></span>bidos <span class="_ _1"></span>nos <span class="_ _1"></span>term<span class="_ _1"></span>os <span class="_ _1"></span>dos <span class="_ _1"></span>arts. <span class="_ _1"></span>130 <span class="_ _1"></span>e <span class="_ _1"></span>131<span class="_ _3"></span> <span class="_ _1"></span>do <span class="_ _1"></span>Ato <span class="_ _1"></span>das <span class="_ _3"></span>Disposições <span class="_ _1"></span>Constit<span class="_ _1"></span>ucionais </span></div><div class="t m0 xa h3 y4a ff1 fs0 fc0 sc0 ls0 ws4">Transitórias, com<span class="_ _1"></span> redação dada pe<span class="_ _1"></span>lo art. 2º desta Em<span class="_ _1"></span>enda Constitucion<span class="_ _1"></span>al.<span class="_ _1"></span> </div><div class="t m0 xa h3 y2d3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y2d4 ff2 fs0 fc0 sc0 ls0 ws4">Art. <span class="_ _9"> </span>7º<span class="ff1"> <span class="_"> </span>A <span class="_ _d"> </span>partir <span class="_"> </span>de <span class="_ _9"> </span>2027, <span class="_"> </span>a <span class="_ _d"> </span>União <span class="_ _10"> </span>com<span class="_ _1"></span>pensará <span class="_ _9"> </span>eventu<span class="_ _1"></span>al <span class="_ _9"> </span>redução <span class="_"> </span>no <span class="_ _d"> </span>m<span class="_ _1"></span>ontante <span class="_ _9"> </span>dos <span class="_"> </span>valores </span></div><div class="t m0 xa h3 y2d5 ff1 fs0 fc0 sc0 ls0 ws4">entregues <span class="_ _2"></span>nos <span class="_ _3"></span>term<span class="_ _1"></span>os <span class="_ _2"></span>do <span class="_ _2"></span>art. <span class="_ _3"></span>159, <span class="_ _2"></span>I <span class="_ _3"></span>e <span class="_ _2"></span>II, <span class="_ _2"></span>em <span class="_ _2"></span>razão <span class="_ _3"></span>da <span class="_ _2"></span>su<span class="_ _1"></span>bstituição <span class="_ _2"></span>da <span class="_ _3"></span>arr<span class="_ _1"></span>ecadação <span class="_ _2"></span>do <span class="_ _3"></span>im<span class="_ _1"></span>posto </div><div class="t m0 xa h3 y218 ff1 fs0 fc0 sc0 ls0 ws4">previsto <span class="_"> </span>no <span class="_ _9"> </span>art. <span class="_"> </span>153, <span class="_ _9"> </span>IV, <span class="_"> </span>pela <span class="_ _9"> </span>arr<span class="_ _1"></span>ecadação <span class="_"> </span>do <span class="_ _9"> </span>im<span class="_ _1"></span>posto <span class="_ _9"> </span>pre<span class="_ _1"></span>visto <span class="_"> </span>no <span class="_ _9"> </span>art. <span class="_"> </span>153, <span class="_"> </span>V<span class="_ _0"></span>III, <span class="_"> </span>todos <span class="_ _9"> </span>da </div><div class="t m0 xa h3 y2d6 ff1 fs0 fc0 sc0 ls0 ws4">Constituição Federal,<span class="_ _1"></span> nos term<span class="_ _1"></span>os de lei complem<span class="_ _1"></span>entar. </div><div class="t m0 xa h3 y21a ff1 fs0 fc0 sc0 ls0 ws4">§ 1º A compensação <span class="_ _1"></span>de que trata o cap<span class="_ _1"></span>ut:<span class="_ _1"></span> </div><div class="t m0 xa h5 y21b ff1 fs0 fc0 sc0 ls1 ws4">I <span class="ff3 ls0 ws1">–</span><span class="ls0"> terá com<span class="_ _1"></span>o referência a <span class="_ _1"></span>média de recursos<span class="_ _1"></span> transferidos do<span class="_ _1"></span> imposto pre<span class="_ _1"></span>visto no art. 153, I<span class="_ _1"></span>V, de </span></div><div class="t m0 xa h3 y21c ff1 fs0 fc0 sc0 ls0 ws4">2022 a 2026, atuali<span class="_ _1"></span>zada na form<span class="_ _1"></span>a da lei complem<span class="_ _1"></span>entar;<span class="_ _1"></span> </div><div class="t m0 xa h5 y2d7 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="_ _1"></span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _1"></span>observará<span class="_ _1"></span> <span class="_ _1"></span>os <span class="_ _1"></span>m<span class="_ _1"></span>esm<span class="_ _1"></span>os c<span class="_ _1"></span>ritérios, <span class="_ _1"></span>prazos <span class="_ _3"></span>e <span class="_ _1"></span>garantia<span class="_ _1"></span>s <span class="_ _1"></span>aplicáveis <span class="_ _1"></span>à <span class="_ _3"></span>entrega <span class="_ _1"></span>d<span class="_ _1"></span>e <span class="_ _1"></span>recurs<span class="_ _1"></span>os <span class="_ _1"></span>de <span class="_ _1"></span>que </span></div><div class="t m0 xa h3 y21e ff1 fs0 fc0 sc0 ls0 ws4">trata o art. 159, I e II<span class="_ _1"></span>, da Constituição Fe<span class="_ _1"></span>deral; e<span class="_ _1"></span> </div><div class="t m0 xa h5 y2d8 ff1 fs0 fc0 sc0 ls1 ws4">III <span class="_ _2"></span><span class="ff3 ls5">–</span><span class="ls0"> <span class="_ _2"></span>será <span class="_ _2"></span>atual<span class="_ _1"></span>izada <span class="_ _2"></span>pela <span class="_ _2"></span>v<span class="_ _1"></span>ariação <span class="_ _2"></span>do <span class="_ _2"></span>produt<span class="_ _1"></span>o <span class="_ _2"></span>da <span class="_ _2"></span>arre<span class="_ _1"></span>cadação <span class="_ _2"></span>da <span class="_ _2"></span>contr<span class="_ _1"></span>ibuição <span class="_ _2"></span>prevista <span class="_ _2"></span>n<span class="_ _1"></span>o <span class="_ _2"></span>art. </span></div><div class="t m0 xa h3 y2d9 ff1 fs0 fc0 sc0 ls0 ws4">195, V, da Constituiçã<span class="_ _1"></span>o Federal.<span class="_ _1"></span> </div><div class="t m0 xa h3 y2da ff1 fs0 fc0 sc0 ls0 ws4">§ 2º Apli<span class="_ _0"></span>ca-s<span class="_ _1"></span>e à <span class="_ _0"></span>com<span class="_ _1"></span>pensação de <span class="_ _0"></span>que trata o caput o di<span class="_ _0"></span>sposto nos arts. 167, § <span class="_ _0"></span>4º<span class="_ _1"></span>, 198, § <span class="_ _0"></span>2º,<span class="_ _1"></span> 212, </div><div class="t m0 xa h3 y2db ff1 fs0 fc0 sc0 ls0 ws4">caput e § 1º, e 212<span class="_ _1"></span>-A, II, todos da Const<span class="_ _1"></span>ituição Federal.<span class="_ _1"></span> </div><div class="t m0 xa h3 y2dc ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y2dd ff2 fs0 fc0 sc0 ls0 ws4">Art. <span class="_ _2"></span>8º<span class="ff1"> <span class="_ _2"></span>F<span class="_ _1"></span>ica <span class="_ _2"></span>criada <span class="_ _5"></span>a <span class="_ _2"></span>Cesta <span class="_ _2"></span>Básica <span class="_ _5"></span>Nacional <span class="_ _2"></span>de <span class="_ _5"></span>Alimentos, <span class="_ _2"></span>em <span class="_ _5"></span>observância <span class="_ _2"></span>ao <span class="_ _5"></span>direito <span class="_ _2"></span>social <span class="_ _2"></span>à </span></div><div class="t m0 x1 h3 y2de ff1 fs0 fc0 sc0 ls0 ws4">alimentação previsto <span class="_ _1"></span>no art. 6º da C<span class="_ _1"></span>onstituição Federa<span class="_ _1"></span>l.<span class="_ _1"></span> </div><div class="t m0 xa h3 y2df ff1 fs0 fc0 sc0 ls0 ws4">Parágrafo <span class="_ _1"></span>ú<span class="_ _1"></span>nico. <span class="_ _3"></span>Lei <span class="_ _1"></span>com<span class="_ _1"></span>plem<span class="_ _1"></span>entar <span class="_ _1"></span>def<span class="_ _1"></span>inirá <span class="_ _1"></span>os<span class="_ _1"></span> <span class="_ _1"></span>pro<span class="_ _1"></span>dutos <span class="_ _3"></span>destinados <span class="_ _1"></span>à <span class="_ _3"></span>al<span class="_ _1"></span>imentação <span class="_ _1"></span>hum<span class="_ _1"></span>ana <span class="_ _3"></span>que </div><div class="t m0 x1 h3 y2e0 ff1 fs0 fc0 sc0 ls0 ws4">comporão <span class="_ _d"> </span>a <span class="_ _d"> </span>Cesta<span class="_ _1"></span> <span class="_ _d"> </span>Básica <span class="_ _d"> </span>Nac<span class="_ _1"></span>ional <span class="_ _d"> </span>de <span class="_ _d"> </span>Al<span class="_ _1"></span>imentos, <span class="_ _d"> </span>sobre <span class="_ _d"> </span>os <span class="_ _9"> </span>quais <span class="_ _d"> </span>as <span class="_ _9"> </span>alíquotas<span class="_ _1"></span> <span class="_ _6"> </span>dos<span class="_ _1"></span> <span class="_ _6"> </span>tr<span class="_ _1"></span>ibutos </div><div class="t m0 x1 h3 y2e1 ff1 fs0 fc0 sc0 ls0 ws4">previstos nos arts<span class="_ _1"></span>. 156-A e 195, V, <span class="_ _1"></span>da Constituição Fe<span class="_ _1"></span>deral serão reduzidas a <span class="_ _1"></span>zero.<span class="_ _1"></span> </div><div class="t m0 xa h3 y2e2 ff2 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y2e3 ff2 fs0 fc0 sc0 ls0 ws4">Art. <span class="_ _3"></span>9º<span class="ff1"> <span class="_ _3"></span>A <span class="_ _3"></span>lei <span class="_ _3"></span>com<span class="_ _1"></span>plementar <span class="_ _3"></span>que <span class="_ _3"></span>inst<span class="_ _1"></span>ituir <span class="_ _3"></span>o <span class="_ _3"></span>imposto <span class="_ _2"></span>de <span class="_ _1"></span>que <span class="_ _3"></span>trata <span class="_ _3"></span>o <span class="_ _3"></span>art. <span class="_ _3"></span>15<span class="_ _1"></span>6-<span class="_ _1"></span>A <span class="_ _3"></span>e <span class="_ _3"></span>a <span class="_ _3"></span>contribuição <span class="_ _3"></span>d<span class="_ _1"></span>e </span></div><div class="t m0 xa h3 y2e4 ff1 fs0 fc0 sc0 ls0 ws4">que tra<span class="_ _1"></span>ta o<span class="_ _1"></span> art.<span class="_ _1"></span> 195, <span class="_ _1"></span>V, <span class="_ _1"></span>ambos <span class="_ _1"></span>da <span class="_ _1"></span>Const<span class="_ _1"></span>ituição Fe<span class="_ _1"></span>deral, <span class="_ _1"></span>poderá <span class="_ _1"></span>prever <span class="_ _3"></span>os r<span class="_ _1"></span>egimes <span class="_ _1"></span>diferenciados </div><div class="t m0 xa h3 y2e5 ff1 fs0 fc0 sc0 ls0 ws4">de tributação de que trata este artigo, desde que sejam uniformes em<span class="_ _1"></span> todo <span class="_ _0"></span>o território nacional e<span class="_ _3"></span> </div><div class="t m0 xa h3 y2e6 ff1 fs0 fc0 sc0 ls0 ws4">sejam <span class="_ _3"></span>realizados <span class="_ _3"></span>os <span class="_ _1"></span>res<span class="_ _1"></span>pectivos <span class="_ _3"></span>ajustes <span class="_ _3"></span>nas <span class="_ _3"></span>alíquotas <span class="_ _3"></span>de <span class="_ _3"></span>referênci<span class="_ _1"></span>a <span class="_ _1"></span>com<span class="_ _1"></span> <span class="_ _3"></span>vistas <span class="_ _1"></span>a<span class="_ _1"></span> <span class="_ _3"></span>reequilibrar <span class="_ _3"></span>a </div><div class="t m0 xa h3 y2e7 ff1 fs0 fc0 sc0 ls0 ws4">arrecadação da esf<span class="_ _1"></span>era federativa.<span class="_ _1"></span> </div><div class="t m0 xa h3 y2e8 ff1 fs0 fc0 sc0 ls0 ws4">§ 1º<span class="_ _1"></span> Le<span class="_ _1"></span>i com<span class="_ _1"></span>plem<span class="_ _1"></span>entar defi<span class="_ _1"></span>nirá <span class="_ _1"></span>as <span class="_ _1"></span>operações <span class="_ _1"></span>com<span class="_ _1"></span> ben<span class="_ _1"></span>s <span class="_ _1"></span>ou serv<span class="_ _1"></span>iços <span class="_ _1"></span>sobre <span class="_ _1"></span>as <span class="_ _1"></span>quais <span class="_ _1"></span>as <span class="_ _1"></span>alíquotas </div><div class="t m0 xa h3 y2e9 ff1 fs0 fc0 sc0 ls0 ws4">dos tributos de que trat<span class="_ _1"></span>a o caput serão<span class="_ _1"></span> reduzidas em<span class="_ _1"></span> 60% (sessenta por cen<span class="_ _1"></span>to), referentes a:<span class="_ _3"></span> </div><div class="t m0 xa h5 y2ea ff1 fs0 fc0 sc0 ls1 ws4">I <span class="ff3 ls0 ws1">–</span><span class="ls0"> serviços de ed<span class="_ _1"></span>ucação; </span></div><div class="t m0 xa h5 y2eb ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ff3 ls0 ws1">–</span><span class="ls0"> serviços de saúd<span class="_ _1"></span>e; </span></div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
<div class="pf w0 h0" data-page-no="1d" id="pf1d"><div class="pc pc1d w0 h0"><img alt="" class="bi x0 y0 w1 h1" 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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">29<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y1ae ff1 fs0 fc0 sc0 ls1 ws4">III <span class="ff3 ls0 ws1">–</span><span class="ls0"> dispositivos m<span class="_ _1"></span>édicos e de acessibil<span class="_ _1"></span>idade para pes<span class="_ _1"></span>soas com<span class="_ _1"></span> deficiência;<span class="_ _1"></span> </span></div><div class="t m0 xa h5 y267 ff1 fs0 fc0 sc0 ls0 ws4">IV <span class="ff3 ws1">–</span> medicam<span class="_ _1"></span>entos e produtos de cuida<span class="_ _1"></span>dos básicos à saúde m<span class="_ _1"></span>enstrual;<span class="_ _1"></span> </div><div class="t m0 xa h5 y268 ff1 fs0 fc0 sc0 ls3 ws4">V <span class="ff3 ls0 ws1">–</span><span class="ls0"> serviços de <span class="_ _0"></span>transporte coletivo de passageiros rodoviário, ferroviário e hidroviário, de caráter </span></div><div class="t m0 xa h3 y2ec ff1 fs0 fc0 sc0 ls0 ws4">urbano, sem<span class="_ _1"></span>iurbano, metropolita<span class="_ _1"></span>no, interm<span class="_ _1"></span>unicipal e interestadual;<span class="_ _1"></span> </div><div class="t m0 xa h5 ya9 ff1 fs0 fc0 sc0 ls0 ws4">VI <span class="ff3 ws1">–</span> produtos agropecu<span class="_ _1"></span>ários, aquícolas, p<span class="_ _1"></span>esqueiros, flores<span class="_ _1"></span>tais e extrativistas veg<span class="_ _1"></span>etais <span class="_ _1"></span><span class="ff9">in <span class="_ _1"></span>natura;</span> </div><div class="t m0 xa h5 y26b ff1 fs0 fc0 sc0 ls0 ws4">VII <span class="ff3 ws1">–</span> insumos agropecuár<span class="_ _1"></span>ios e aquícolas, alim<span class="_ _1"></span>entos destinados ao consum<span class="_ _1"></span>o humano e pro<span class="_ _1"></span>dutos </div><div class="t m0 xa h3 y15a ff1 fs0 fc0 sc0 ls0 ws4">de higiene pessoal; e<span class="_ _1"></span> </div><div class="t m0 xa h5 y179 ff1 fs0 fc0 sc0 ls0 ws4">VIII <span class="_ _c"> </span><span class="ff3 ws1">–</span> <span class="_ _c"> </span>produções <span class="_ _c"> </span>artíst<span class="_ _1"></span>icas, <span class="_ _c"> </span>culturais, <span class="_ _c"> </span>jorna<span class="_ _1"></span>lísticas <span class="_ _c"> </span>e <span class="_ _c"> </span>audiovisua<span class="_ _1"></span>is <span class="_ _c"> </span>nacionais <span class="_ _c"> </span>e <span class="_ _c"> </span>ativida<span class="_ _1"></span>des </div><div class="t m0 xa h3 y2ed ff1 fs0 fc0 sc0 ls0 ws4">desportivas; </div><div class="t m0 xa h5 y2ee ff1 fs0 fc0 sc0 ls0 ws4">IX <span class="_ _1"></span><span class="ff3 ws1">–</span> <span class="_ _1"></span>b<span class="_ _1"></span>ens <span class="_ _1"></span>e <span class="_ _1"></span>s<span class="_ _1"></span>erviços <span class="_ _1"></span>re<span class="_ _1"></span>laci<span class="_ _1"></span>onados <span class="_ _1"></span>a<span class="_ _1"></span> <span class="_ _1"></span>segurança <span class="_ _3"></span>e <span class="_ _1"></span>so<span class="_ _1"></span>berania <span class="_ _3"></span>nacional, <span class="_ _1"></span>se<span class="_ _1"></span>gurança <span class="_ _1"></span>da <span class="_ _3"></span>inform<span class="_ _1"></span>ação </div><div class="t m0 xa h3 y2ef ff1 fs0 fc0 sc0 ls0 ws4">e segurança cibernét<span class="_ _1"></span>ica; </div><div class="t m0 xa h3 y2f0 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _2"></span>2º <span class="_ _2"></span>É <span class="_ _5"></span>vedada <span class="_ _2"></span>a <span class="_ _2"></span>fixação <span class="_ _2"></span>d<span class="_ _1"></span>e <span class="_ _2"></span>percentual <span class="_ _5"></span>de <span class="_ _2"></span>redução <span class="_ _2"></span>dis<span class="_ _1"></span>tinto <span class="_ _2"></span>do <span class="_ _2"></span>previsto <span class="_ _5"></span>no <span class="_ _2"></span>§ <span class="_ _2"></span>1º <span class="_ _5"></span>em <span class="_ _2"></span>relação <span class="_ _2"></span>às </div><div class="t m0 xa h3 y2f1 ff1 fs0 fc0 sc0 ls0 ws4">hipóteses nele pre<span class="_ _1"></span>vistas. </div><div class="t m0 xa h3 y2f2 ff1 fs0 fc0 sc0 ls0 ws4">§ 3º Lei com<span class="_ _1"></span>plementar definirá as hipóteses <span class="_ _1"></span>em q<span class="_ _1"></span>ue será conced<span class="_ _1"></span>ida: </div><div class="t m0 xa h5 y2f3 ff1 fs0 fc0 sc0 ls1 ws4">I <span class="ff3 ls0 ws1">–</span><span class="ls0"> isenção, em<span class="_ _1"></span> relação aos serviços d<span class="_ _1"></span>e que trata o § 1º, V; <span class="_ _3"></span> </span></div><div class="t m0 xa h5 y181 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ff3 ls0 ws1">–</span><span class="ls0"> redução em<span class="_ _1"></span> 100% (cem<span class="_ _1"></span> por cento) das alíquotas <span class="_ _1"></span>dos tributos referidos<span class="_ _1"></span> no caput para: <span class="_ _3"></span> </span></div><div class="t m0 xa h3 y2f4 ff1 fs0 fc0 sc0 ls0 ws4">a) bens de que trata o<span class="_ _1"></span> § 1º, III e IV; e<span class="_ _1"></span> </div><div class="t m0 xa h3 y182 ff1 fs0 fc0 sc0 ls0 ws4">b) produtos ho<span class="_ _0"></span>rtíco<span class="_ _1"></span>las, frutas <span class="_ _0"></span>e ovos, <span class="_ _0"></span>de <span class="_ _1"></span>que trata <span class="_ _0"></span>o art. <span class="_ _0"></span>28, III, da <span class="_ _0"></span>Lei nº 10.865, de <span class="_ _0"></span>30 de <span class="_ _0"></span>abril de </div><div class="t m0 xa h3 y2f5 ff1 fs0 fc0 sc0 ls0 ws4">2004, com<span class="_ _1"></span> a redação vigente em 31 de m<span class="_ _1"></span>aio de 2023.<span class="_ _1"></span> </div><div class="t m0 xa h5 y2f6 ff1 fs0 fc0 sc0 ls1 ws4">III <span class="ff3 ls0 ws1">–</span><span class="ls0"> redução em 100% (c<span class="_ _1"></span>em por cento) da alí<span class="_ _1"></span>quota da contrib<span class="_ _1"></span>uição de que trata o art. 195, V, <span class="_ _1"></span>da </span></div><div class="t m0 xa h3 y2f7 ff1 fs0 fc0 sc0 ls0 ws4">Constituição Federal,<span class="_ _1"></span> incidente sobre:<span class="_ _1"></span> </div><div class="t m0 xa h3 y2f8 ff1 fs0 fc0 sc0 ls0 ws4">a) <span class="_ _1"></span>serviços<span class="_ _1"></span> <span class="_ _1"></span>de <span class="_ _1"></span>e<span class="_ _1"></span>ducação <span class="_ _1"></span>de <span class="_ _3"></span>ensino <span class="_ _1"></span>s<span class="_ _1"></span>uperior <span class="_ _1"></span>nos<span class="_ _1"></span> <span class="_ _1"></span>termos<span class="_ _1"></span> <span class="_ _1"></span>do <span class="_ _1"></span>Program<span class="_ _1"></span>a <span class="_ _1"></span>Uni<span class="_ _1"></span>versidade <span class="_ _3"></span>para <span class="_ _1"></span>T<span class="_ _1"></span>odos </div><div class="t m0 xa h5 y2f9 ff3 fs0 fc0 sc0 ls0 ws1">–<span class="ff1 ws4"> Prouni, instituído pe<span class="_ _1"></span>la Lei nº 11.0<span class="_ _1"></span>96, de 13 de janeiro<span class="_ _1"></span> de 2005;<span class="_ _1"></span> </span></div><div class="t m0 xa h3 y2fa ff1 fs0 fc0 sc0 ls0 ws4">b) até 2<span class="_ _1"></span>8 de fe<span class="_ _1"></span>vereiro de <span class="_ _1"></span>2027, ser<span class="_ _1"></span>viços b<span class="_ _1"></span>eneficiados <span class="_ _1"></span>pelo Program<span class="_ _1"></span>a Em<span class="_ _1"></span>ergencial de R<span class="_ _1"></span>etomada </div><div class="t m0 xa h3 y2fb ff1 fs0 fc0 sc0 ls0 ws4">do Setor <span class="_ _0"></span>de Eventos (Perse), instituído pela <span class="_ _0"></span>Lei nº 14.148, <span class="_ _0"></span>de 3 de <span class="_ _0"></span>maio de 2021, <span class="_ _0"></span>com<span class="_ _1"></span> a <span class="_ _0"></span>redação </div><div class="t m0 xa h3 y2fc ff1 fs0 fc0 sc0 ls0 ws4">vigente na data de p<span class="_ _1"></span>ublicação desta Em<span class="_ _1"></span>enda Constitu<span class="_ _1"></span>cional;<span class="_ _1"></span> </div><div class="t m0 xa h3 y2fd ff1 fs0 fc0 sc0 ls0 ws4">IV <span class="_ _3"></span>-<span class="_ _1"></span> <span class="_ _2"></span>isenção <span class="_ _2"></span>ou <span class="_ _3"></span>r<span class="_ _1"></span>edução <span class="_ _2"></span>em<span class="_ _1"></span> <span class="_ _3"></span>até <span class="_ _2"></span>100% <span class="_ _2"></span>(cem <span class="_ _2"></span>por <span class="_ _2"></span>cento) <span class="_ _2"></span>das <span class="_ _3"></span>alíq<span class="_ _1"></span>uotas <span class="_ _2"></span>dos <span class="_ _3"></span>tri<span class="_ _1"></span>butos <span class="_ _2"></span>referidos <span class="_ _2"></span>no </div><div class="t m0 xa h3 y171 ff1 fs0 fc0 sc0 ls0 ws4">caput <span class="_ _e"> </span>para <span class="_ _e"> </span>at<span class="_ _1"></span>ividades <span class="_ _a"> </span>de <span class="_ _a"> </span>reabilitação <span class="_ _e"> </span>urba<span class="_ _1"></span>na <span class="_ _e"> </span>de <span class="_ _a"> </span>zonas <span class="_ _e"> </span>históricas <span class="_ _a"> </span>e <span class="_ _e"> </span>de <span class="_ _e"> </span>áre<span class="_ _1"></span>as <span class="_ _e"> </span>críticas<span class="_ _1"></span> <span class="_ _e"> </span>de </div><div class="t m0 xa h3 y2fe ff1 fs0 fc0 sc0 ls0 ws4">recuperação e recon<span class="_ _1"></span>versão urbaníst<span class="_ _1"></span>ica.<span class="_ _1"></span> </div><div class="t m0 xa h3 y2ff ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _0"></span>4º <span class="_ _0"></span>O produtor <span class="_ _0"></span>rural <span class="_ _0"></span>pesso<span class="_ _1"></span>a <span class="_ _0"></span>física <span class="_ _0"></span>ou <span class="_ _0"></span>juríd<span class="_ _1"></span>ica <span class="_ _0"></span>que obtiver <span class="_ _0"></span>receita <span class="_ _0"></span>anual <span class="_ _0"></span>inf<span class="_ _1"></span>erior <span class="_ _0"></span>a <span class="_ _0"></span>R<span class="_ _1"></span>$ <span class="_ _0"></span>3.600.000,00 </div><div class="t m0 xa h3 y300 ff1 fs0 fc0 sc0 ls0 ws4">(três <span class="_ _1"></span>m<span class="_ _1"></span>ilhões <span class="_ _1"></span>e <span class="_ _3"></span>seiscentos <span class="_ _3"></span>m<span class="_ _1"></span>il <span class="_ _1"></span>r<span class="_ _1"></span>eais), <span class="_ _1"></span>atualizada <span class="_ _3"></span>a<span class="_ _1"></span>nua<span class="_ _1"></span>lm<span class="_ _1"></span>ente <span class="_ _1"></span>pelo <span class="_ _1"></span>Í<span class="_ _1"></span>ndice <span class="_ _3"></span>Nacional <span class="_ _3"></span>de <span class="_ _1"></span>Preç<span class="_ _1"></span>os <span class="_ _1"></span>a<span class="_ _1"></span>o </div><div class="t m0 xa h5 y301 ff1 fs0 fc0 sc0 ls0 ws4">Consumidor <span class="_ _1"></span>Amplo <span class="ff3 lsc">–</span> <span class="_ _1"></span>IPCA, <span class="_ _1"></span>e o <span class="_ _1"></span>produtor <span class="_ _1"></span>integrado de<span class="_ _1"></span> que <span class="_ _1"></span>trata <span class="_ _1"></span>o art. <span class="_ _1"></span>2º, II, <span class="_ _1"></span>da <span class="_ _1"></span>Lei nº <span class="_ _1"></span>13.288, de<span class="_ _1"></span> </div><div class="t m0 xa h3 y302 ff1 fs0 fc0 sc0 ls0 ws4">16 <span class="_ _2"></span>de <span class="_ _5"></span>maio <span class="_ _5"></span>de <span class="_ _2"></span>2016, <span class="_ _5"></span>com <span class="_ _5"></span>a <span class="_ _2"></span>redação <span class="_ _5"></span>vigente <span class="_ _2"></span>em<span class="_ _1"></span> <span class="_ _5"></span>31 <span class="_ _2"></span>de <span class="_ _5"></span>maio <span class="_ _2"></span>de <span class="_ _5"></span>2023, <span class="_ _2"></span>poderã<span class="_ _1"></span>o <span class="_ _5"></span>optar <span class="_ _2"></span>por <span class="_ _5"></span>ser </div><div class="t m0 xa h3 y1a5 ff1 fs0 fc0 sc0 ls0 ws4">contribuintes dos tr<span class="_ _1"></span>ibutos de qu<span class="_ _1"></span>e trata o caput.<span class="_ _1"></span> </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">30<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y1ae ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _5"> </span>5º<span class="_ _1"></span> <span class="_ _6"> </span>É <span class="_ _6"> </span>autorizada <span class="_ _6"> </span>a <span class="_ _6"> </span>concessão <span class="_ _6"> </span>de <span class="_ _6"> </span>crédito <span class="_ _6"> </span>ao <span class="_ _6"> </span>contribuinte <span class="_ _6"> </span>adquiren<span class="_ _1"></span>te <span class="_ _6"> </span>de <span class="_ _6"> </span>bens <span class="_ _6"> </span>e <span class="_ _5"> </span>s<span class="_ _1"></span>erviços <span class="_ _6"> </span>de </div><div class="t m0 xa h3 y47 ff1 fs0 fc0 sc0 ls0 ws4">produtor rural <span class="_ _0"></span>pessoa física <span class="_ _0"></span>ou <span class="_ _0"></span>jurídica que <span class="_ _0"></span>não opte <span class="_ _0"></span>por ser contribu<span class="_ _0"></span>inte na <span class="_ _0"></span>hipótese de <span class="_ _0"></span>que <span class="_ _0"></span>tra<span class="_ _1"></span>ta </div><div class="t m0 xa h3 y1af ff1 fs0 fc0 sc0 ls0 ws4">o § 4º, nos term<span class="_ _1"></span>os da lei com<span class="_ _1"></span>plementar, observ<span class="_ _1"></span>ado o seguinte<span class="_ _1"></span>: <span class="_ _e"> </span> </div><div class="t m0 xa h5 y49 ff1 fs0 fc0 sc0 ls1 ws4">I <span class="ff3 ls0 ws1">–<span class="_ _0"></span><span class="ff1 ws4"> o <span class="_ _0"></span>Poder Executivo da <span class="_ _0"></span>União e <span class="_ _0"></span>o <span class="_ _0"></span>Conselho Federativo do <span class="_ _0"></span>Im<span class="_ _1"></span>posto <span class="_ _0"></span>de Bens <span class="_ _0"></span>e Serviços <span class="_ _0"></span>poderã<span class="_ _1"></span>o </span></span></div><div class="t m0 x1 h3 y4a ff1 fs0 fc0 sc0 ls0 ws4">revisar, <span class="_ _5"> </span>an<span class="_ _1"></span>ualmente, <span class="_ _6"> </span>de <span class="_ _5"> </span>ac<span class="_ _1"></span>ordo <span class="_ _5"> </span>com<span class="_ _1"></span> <span class="_ _6"> </span>critérios <span class="_ _5"> </span>estabe<span class="_ _1"></span>lecidos <span class="_ _6"> </span>em <span class="_ _6"> </span>lei <span class="_ _5"></span>complem<span class="_ _1"></span>entar, <span class="_ _5"> </span>o <span class="_ _6"> </span>valor <span class="_ _6"> </span>do </div><div class="t m0 x1 h3 y1b2 ff1 fs0 fc0 sc0 ls0 ws4">crédito <span class="_ _0"></span>presum<span class="_ _1"></span>ido <span class="_ _0"></span>concedido, não <span class="_ _8"></span>s<span class="_ _1"></span>e <span class="_ _0"></span>aplicando o <span class="_ _0"></span>disposto no<span class="_ _0"></span> art. <span class="_ _0"></span>150, <span class="_ _0"></span>I, <span class="_ _0"></span>da Constit<span class="_ _1"></span>uição <span class="_ _0"></span>Federal;<span class="_ _1"></span> </div><div class="t m0 x1 h3 y216 ff1 fs0 fc0 sc0 ls0 ws4">e </div><div class="t m0 xa h5 y303 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ff3 ls0 ws1">–</span><span class="ls0"> o crédito presumido de que trata es<span class="_ _1"></span>te parágrafo terá com<span class="_ _1"></span>o objetivo perm<span class="_ _1"></span>itir a apropriação de </span></div><div class="t m0 x1 h3 y1b5 ff1 fs0 fc0 sc0 ls0 ws4">créditos não <span class="_ _1"></span>aproveitados <span class="_ _1"></span>por não co<span class="_ _1"></span>ntribuinte d<span class="_ _1"></span>o im<span class="_ _1"></span>posto em<span class="_ _1"></span> razão do disposto <span class="_ _1"></span>no c<span class="_ _1"></span>aput deste </div><div class="t m0 x1 h3 y304 ff1 fs0 fc0 sc0 ls0 ws1">parágrafo.<span class="fc3 ws4"> </span></div><div class="t m0 xa h3 y305 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _6"> </span>6º <span class="_ _d"> </span>Obser<span class="_ _1"></span>vado <span class="_ _6"> </span>o <span class="_ _d"> </span>dispost<span class="_ _1"></span>o <span class="_ _6"> </span>no <span class="_ _d"> </span>§<span class="_ _1"></span> <span class="_ _d"> </span>5º, <span class="_ _6"> </span>I,<span class="_ _1"></span> <span class="_ _6"> </span>é<span class="_ _1"></span> <span class="_ _6"> </span>autori<span class="_ _1"></span>zada <span class="_ _d"> </span>a <span class="_ _6"> </span>co<span class="_ _1"></span>ncessão <span class="_ _6"> </span>d<span class="_ _1"></span>e <span class="_ _6"> </span>créd<span class="_ _1"></span>ito <span class="_ _d"> </span>ao <span class="_ _6"> </span>co<span class="_ _1"></span>ntribuinte </div><div class="t m0 xa h3 y306 ff1 fs0 fc0 sc0 ls0 ws4">adquirente de:<span class="_ _1"></span> </div><div class="t m0 xa h5 y307 ff1 fs0 fc0 sc0 ls1 ws4">I <span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _1"></span>serviços <span class="_ _1"></span>d<span class="_ _1"></span>e transp<span class="_ _1"></span>ortador <span class="_ _1"></span>autônom<span class="_ _1"></span>o pess<span class="_ _1"></span>oa f<span class="_ _1"></span>ísica que <span class="_ _1"></span>não <span class="_ _1"></span>seja <span class="_ _1"></span>contribu<span class="_ _1"></span>inte d<span class="_ _1"></span>o im<span class="_ _1"></span>posto, <span class="_ _1"></span>nos </span></div><div class="t m0 xa h3 y308 ff1 fs0 fc0 sc0 ls0 ws4">termos<span class="_ _1"></span> da lei complementar;<span class="_ _1"></span> </div><div class="t m0 xa h5 y309 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="_ _2"></span><span class="ff3 ls8">–</span><span class="ls0"> <span class="_ _3"></span>resídu<span class="_ _1"></span>os <span class="_ _2"></span>e <span class="_ _2"></span>demais <span class="_ _2"></span>materiais <span class="_ _2"></span>destinados <span class="_ _2"></span>à <span class="_ _2"></span>reciclagem<span class="_ _1"></span>, <span class="_ _5"></span>reutilização <span class="_ _3"></span>ou<span class="_ _1"></span> <span class="_ _3"></span>l<span class="_ _1"></span>ogística <span class="_ _2"></span>reversa, <span class="_ _2"></span>de </span></div><div class="t m0 xa h3 y30a ff1 fs0 fc0 sc0 ls0 ws4">pessoa física, cooperat<span class="_ _1"></span>iva ou outra form<span class="_ _1"></span>a de organi<span class="_ _1"></span>zação popular.<span class="_ _3"></span> </div><div class="t m0 x1 h3 y30b ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _1"></span>7º <span class="_ _3"></span>Lei <span class="_ _1"></span>c<span class="_ _1"></span>omplem<span class="_ _1"></span>entar <span class="_ _1"></span>poderá <span class="_ _3"></span>pre<span class="_ _1"></span>ver <span class="_ _1"></span>a <span class="_ _3"></span>concessão <span class="_ _3"></span>de <span class="_ _3"></span>crédito <span class="_ _3"></span>ao <span class="_ _3"></span>contribuinte <span class="_ _3"></span>que<span class="_ _1"></span> <span class="_ _1"></span>adquira <span class="_ _3"></span>bens </div><div class="t m0 x1 h3 y30c ff1 fs0 fc0 sc0 ls0 ws4">móveis <span class="_ _1"></span>usados <span class="_ _1"></span>de p<span class="_ _1"></span>essoa <span class="_ _1"></span>física <span class="_ _1"></span>não con<span class="_ _1"></span>tribuinte <span class="_ _1"></span>para <span class="_ _1"></span>revenda<span class="_ _1"></span>, <span class="_ _1"></span>desde <span class="_ _1"></span>que <span class="_ _1"></span>esta <span class="_ _1"></span>seja <span class="_ _1"></span>tributada <span class="_ _1"></span>e </div><div class="t m0 x1 h3 y30d ff1 fs0 fc0 sc0 ls0 ws4">o crédito seja vinculado a<span class="_ _1"></span>o respectivo bem<span class="_ _1"></span>, vedado o ress<span class="_ _1"></span>arcimento.<span class="_ _1"></span> </div><div class="t m0 xa h3 y30e ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="ls2 ws2">8º</span> Os be<span class="_ _0"></span>nef<span class="_ _1"></span>ícios <span class="_ _0"></span>especiais<span class="_ _1"></span> <span class="_ _0"></span>de <span class="_ _0"></span>que trata <span class="_ _0"></span>este <span class="_ _0"></span>artigo serão <span class="_ _0"></span>concedidos observando<span class="_ _1"></span>-s<span class="_ _1"></span>e <span class="_ _0"></span>o <span class="_ _0"></span>disposto </div><div class="t m0 xa h3 y30f ff1 fs0 fc0 sc0 ls0 ws4">no art. <span class="ls2 ws2">149</span>-B, II<span class="_ _1"></span>, da Constituição F<span class="_ _1"></span>ederal, exceto em<span class="_ _1"></span> relaçã<span class="_ _1"></span>o ao § 3º, III.<span class="_ _1"></span> </div><div class="t m0 xa h3 y310 ff1 fs0 fc0 sc0 ls0 ws4">§ 9º <span class="_ _1"></span>O <span class="_ _1"></span>im<span class="_ _1"></span>posto <span class="_ _1"></span>previsto <span class="_ _1"></span>no <span class="_ _1"></span>art. 153<span class="_ _1"></span>, VI<span class="_ _1"></span>II, d<span class="_ _1"></span>a Co<span class="_ _1"></span>nstituição <span class="_ _1"></span>Federal, <span class="_ _1"></span>não <span class="_ _1"></span>inc<span class="_ _1"></span>idirá s<span class="_ _1"></span>obre <span class="_ _1"></span>os <span class="_ _1"></span>bens <span class="_ _1"></span>ou </div><div class="t m0 xa h3 y311 ff1 fs0 fc0 sc0 ls0 ws4">serviços cujas alíqu<span class="_ _1"></span>otas sejam<span class="_ _1"></span> reduzidas nos termos do § 1º.<span class="_ _3"></span> </div><div class="t m0 xa h3 y312 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y313 ff2 fs0 fc0 sc0 ls0 ws4">Art. 10. <span class="ff1">Para fins do dispos<span class="_ _1"></span>to no art. 156-<span class="ff3">A, § 5º, V, ‘b’, da Const<span class="_ _1"></span>ituição Fe</span>deral, c<span class="_ _1"></span>onsideram<span class="_ _1"></span>-se: </span></div><div class="t m0 xa h5 y314 ff1 fs0 fc0 sc0 ls0 ws4">I <span class="ff3 ws1">–</span> serviços financeiros:<span class="_ _1"></span> </div><div class="t m0 xa h3 y315 ff1 fs0 fc0 sc0 ls0 ws4">a) <span class="_ _b"> </span>operações <span class="_ _b"> </span>de <span class="_ _b"> </span>crédito, <span class="_ _b"> </span>câm<span class="_ _1"></span>bio, <span class="_ _b"> </span>seguro, <span class="_ _b"> </span>resseguro, <span class="_ _b"> </span>consórcio, <span class="_ _b"> </span>arrendam<span class="_ _1"></span>ento <span class="_ _b"> </span>m<span class="_ _1"></span>ercantil, </div><div class="t m0 xa h3 y2b2 ff1 fs0 fc0 sc0 ls0 ws4">faturização, <span class="_ _0"></span>securitização, previdência <span class="_ _0"></span>privada, <span class="_ _0"></span>capitalização, <span class="_ _0"></span>arranj<span class="_ _1"></span>os <span class="_ _0"></span>de <span class="_ _0"></span>pagamento, <span class="_ _0"></span>operações </div><div class="t m0 xa h3 y316 ff1 fs0 fc0 sc0 ls0 ws4">com <span class="_ _5"></span>títulos <span class="_ _2"></span>e <span class="_ _5"></span>valores <span class="_ _5"></span>mobiliários, <span class="_ _5"></span>inclusive <span class="_ _5"></span>negociação <span class="_ _2"></span>e <span class="_ _5"> </span>corretagem<span class="_ _1"></span>, <span class="_ _2"></span>e <span class="_ _5"> </span>outras <span class="_ _5"></span>que <span class="_ _2"></span>im<span class="_ _1"></span>pliquem </div><div class="t m0 xa h3 y317 ff1 fs0 fc0 sc0 ls0 ws4">captação, repasse, interm<span class="_ _1"></span>ediação, gestão <span class="_ _1"></span>ou administração de rec<span class="_ _1"></span>ursos; e<span class="_ _3"></span> </div><div class="t m0 xa h3 y318 ff1 fs0 fc0 sc0 ls0 ws4">b) <span class="_ _f"> </span>outros<span class="_ _1"></span> <span class="_ _f"> </span>serviços<span class="_ _1"></span> <span class="_ _f"> </span>prest<span class="_ _1"></span>ados <span class="_ _f"> </span>por <span class="_ _13"> </span>entidades <span class="_ _13"> </span>administradoras<span class="_ _1"></span> <span class="_ _f"> </span>de<span class="_ _1"></span> <span class="_ _f"> </span>m<span class="_ _1"></span>ercados <span class="_ _f"> </span>organi<span class="_ _1"></span>zados, </div><div class="t m0 xa h3 y319 ff1 fs0 fc0 sc0 ls0 ws4">infraestruturas <span class="_ _0"></span>de <span class="_ _0"></span>merc<span class="_ _1"></span>ado <span class="_ _8"></span>e<span class="_ _1"></span> <span class="_ _0"></span>depositárias <span class="_ _0"></span>centrais, <span class="_ _0"></span>e <span class="_ _0"></span>por <span class="_ _0"></span>instituições <span class="_ _0"></span>autorizadas a <span class="_ _8"></span>funcionar <span class="_ _0"></span>pelo </div><div class="t m0 xa h3 y31a ff1 fs0 fc0 sc0 ls0 ws4">Banco Central do Bras<span class="_ _1"></span>il, na form<span class="_ _1"></span>a de lei complem<span class="_ _1"></span>entar;<span class="_ _1"></span> </div><div class="t m0 xa h5 y31b ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ff3 ls0 ws1">–</span><span class="ls0"> operações com<span class="_ _1"></span> bens im<span class="_ _1"></span>óveis: </span></div><div class="t m0 xa h3 y31c ff1 fs0 fc0 sc0 ls0 ws4">a) construção e incor<span class="_ _1"></span>poração imobi<span class="_ _1"></span>liária; </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">31<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y28 ff1 fs0 fc0 sc0 ls0 ws4">b) parcelam<span class="_ _1"></span>ento do solo e alienação d<span class="_ _1"></span>e bem<span class="_ _1"></span> imóvel; </div><div class="t m0 xa h3 y31d ff1 fs0 fc0 sc0 ls0 ws4">c) locação e arrendam<span class="_ _1"></span>ento de bem<span class="_ _1"></span> imóvel; e<span class="_ _1"></span> </div><div class="t m0 xa h3 y31e ff1 fs0 fc0 sc0 ls0 ws4">d) administração e i<span class="_ _1"></span>ntermediação de<span class="_ _1"></span> bem im<span class="_ _1"></span>óvel. </div><div class="t m0 xa h3 y31f ff1 fs0 fc0 sc0 ls0 ws4">Parágrafo único. Em<span class="_ _1"></span> relação às instituições<span class="_ _1"></span> financeiras bancári<span class="_ _1"></span>as:<span class="_ _1"></span> </div><div class="t m0 xa h5 y320 ff1 fs0 fc0 sc0 ls1 ws4">I <span class="_ _0"></span><span class="ls0">- <span class="_ _0"></span>não <span class="_ _0"></span>se aplica <span class="_ _0"></span>o <span class="_ _0"></span>regim<span class="_ _1"></span>e <span class="_ _0"></span>específico <span class="_ _0"></span>de <span class="_ _0"></span>que trata <span class="_ _0"></span>o <span class="_ _0"></span>art. 15<span class="_ _0"></span>6<span class="_ _1"></span>-<span class="ff3">A, § <span class="_ _8"></span>5<span class="_ _1"></span>º, <span class="_ _0"></span>V, ‘<span class="_ _0"></span>b’, da <span class="_ _0"></span>Constituição <span class="_ _0"></span>Federa<span class="_ _1"></span><span class="ff1 lsd">l </span></span></span></div><div class="t m0 xa h3 y321 ff1 fs0 fc0 sc0 ls0 ws4">aos serviços remunerados por tarif<span class="_ _1"></span>as e <span class="_ _0"></span>com<span class="_ _1"></span>issões, observado<span class="_ _1"></span> o disposto nas normas expedidas </div><div class="t m0 xa h3 y322 ff1 fs0 fc0 sc0 ls0 ws4">pelas entidades regul<span class="_ _1"></span>adoras; e </div><div class="t m0 xa h3 y323 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ls0">-<span class="_ _1"></span> <span class="_ _1"></span>os <span class="_ _1"></span>dem<span class="_ _1"></span>ais s<span class="_ _1"></span>erviços f<span class="_ _1"></span>inanceiros <span class="_ _1"></span>suje<span class="_ _1"></span>itam<span class="_ _1"></span>-s<span class="_ _1"></span>e ao <span class="_ _1"></span>regim<span class="_ _1"></span>e <span class="_ _1"></span>específico <span class="_ _1"></span>de <span class="_ _1"></span>que <span class="_ _1"></span>trata <span class="_ _3"></span>o art.<span class="_ _1"></span> <span class="_ _1"></span>156<span class="_ _1"></span>-A, <span class="_ _1"></span>§ </span></div><div class="t m0 xa h5 y324 ff3 fs0 fc0 sc0 ls0 ws4">5º, <span class="_ _2"></span>V, <span class="_ _2"></span>‘b’, <span class="_ _2"></span>da <span class="_ _2"></span>Constituição <span class="_ _2"></span>Feder<span class="_ _1"></span><span class="ff1">al, <span class="_ _2"></span>devendo <span class="_ _5"></span>as <span class="_ _3"></span>alí<span class="_ _1"></span>quotas <span class="_ _2"></span>e <span class="_ _2"></span>a <span class="_ _2"></span>base <span class="_ _2"></span>de <span class="_ _2"></span>cálculo <span class="_ _2"></span>ser <span class="_ _2"></span>def<span class="_ _1"></span>inidas <span class="_ _2"></span>de </span></div><div class="t m0 xa h3 y325 ff1 fs0 fc0 sc0 ls0 ws4">modo <span class="_ _d"> </span>a <span class="_ _d"> </span>não <span class="_ _d"> </span>el<span class="_ _1"></span>evar <span class="_ _d"> </span>o <span class="_ _d"> </span>custo <span class="_ _d"> </span>das <span class="_ _d"> </span>o<span class="_ _1"></span>perações <span class="_ _d"> </span>de <span class="_ _d"> </span>créd<span class="_ _1"></span>ito <span class="_ _d"> </span>relativam<span class="_ _1"></span>ente <span class="_ _6"> </span>à<span class="_ _1"></span> <span class="_ _d"> </span>tributação <span class="_ _d"> </span>d<span class="_ _1"></span>a <span class="_ _d"> </span>receita </div><div class="t m0 xa h3 y326 ff1 fs0 fc0 sc0 ls0 ws4">decorrente de tais ser<span class="_ _1"></span>viços na data da pr<span class="_ _1"></span>omulgação de<span class="_ _1"></span>sta Emenda Constit<span class="_ _1"></span>ucional.<span class="_ _3"></span> </div><div class="t m0 xa h3 y327 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y328 ff2 fs0 fc0 sc0 ls0 ws4">Art. <span class="_ _3"></span>11<span class="ff1">. <span class="_ _3"></span>A <span class="_ _3"></span>r<span class="_ _1"></span>evogação <span class="_ _3"></span>do <span class="_ _2"></span><span class="ff3">art. <span class="_ _3"></span>195, <span class="_ _3"></span>I,<span class="_ _1"></span> <span class="_ _3"></span>‘b’, <span class="_ _3"></span>não <span class="_ _3"></span>prod<span class="_ _1"></span>uzirá <span class="_ _3"></span>ef<span class="_ _1"></span>eitos <span class="_ _1"></span>s<span class="_ _1"></span>obre <span class="_ _3"></span>as <span class="_ _3"></span>contr<span class="_ _1"></span>ibuições <span class="_ _3"></span>incide<span class="_ _1"></span>ntes </span></span></div><div class="t m0 xa h3 y329 ff1 fs0 fc0 sc0 ls0 ws4">sobre <span class="_ _3"></span>a <span class="_ _3"></span>receita <span class="_ _3"></span>o<span class="_ _1"></span>u <span class="_ _3"></span>o <span class="_ _3"></span>faturam<span class="_ _1"></span>ento <span class="_ _3"></span>vigentes <span class="_ _3"></span>na <span class="_ _3"></span>dat<span class="_ _1"></span>a <span class="_ _3"></span>de <span class="_ _3"></span>publicação <span class="_ _3"></span>desta <span class="_ _2"></span>Emenda <span class="_ _3"></span>Constituc<span class="_ _1"></span>ional </div><div class="t m0 xa h5 y32a ff3 fs0 fc0 sc0 ls0 ws4">que <span class="_ _3"></span>s<span class="_ _1"></span>ubstituam <span class="_ _2"></span>a <span class="_ _2"></span>contribuição <span class="_ _3"></span>de <span class="_ _2"></span>que <span class="_ _3"></span>tr<span class="_ _1"></span>ata <span class="_ _2"></span>o <span class="_ _3"></span>art. <span class="_ _2"></span>195, <span class="_ _2"></span>I, <span class="_ _2"></span>‘a’, <span class="_ _3"></span>ambos<span class="_ _1"></span> <span class="_ _3"></span>da <span class="_ _2"></span>Constituição <span class="_ _2"></span>Feder<span class="_ _1"></span><span class="ff1">a<span class="_ _1"></span>l, <span class="_ _2"></span>e </span></div><div class="t m0 xa h3 y2d8 ff1 fs0 fc0 sc0 ls0 ws4">sejam <span class="_ _6"> </span>cobradas <span class="_ _6"> </span>com <span class="_ _6"> </span>base <span class="_ _6"> </span>naquele <span class="_ _5"> </span>disp<span class="_ _1"></span>ositivo, <span class="_ _6"> </span>observado <span class="_ _6"> </span>o <span class="_ _6"> </span>disposto <span class="_ _5"> </span>n<span class="_ _1"></span>o <span class="_ _6"> </span>art. <span class="_ _5"> </span>3<span class="_ _1"></span>0 <span class="_ _5"> </span>da <span class="_ _6"> </span>Em<span class="_ _1"></span>enda </div><div class="t m0 xa h3 y2d9 ff1 fs0 fc0 sc0 ls0 ws4">Constitucional nº 10<span class="_ _1"></span>3, de 12 de novem<span class="_ _1"></span>bro de 2019.<span class="_ _1"></span> </div><div class="t m0 xa h3 y2da ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y32b ff2 fs0 fc0 sc0 ls0 ws4">Art. 12<span class="_ _0"></span>.<span class="ff1"> Fica <span class="_ _0"></span>instituído o <span class="_ _0"></span>Fundo de <span class="_ _0"></span>Com<span class="_ _1"></span>pensação <span class="_ _0"></span>de Benefícios Fiscais <span class="_ _0"></span>ou <span class="_ _0"></span>F<span class="_ _1"></span>inanceiros<span class="_ _1"></span>-f<span class="_ _1"></span>iscais do </span></div><div class="t m0 xa h3 y2dc ff1 fs0 fc0 sc0 ls0 ws4">Imposto <span class="_ _3"></span>de <span class="_ _1"></span>que <span class="_ _1"></span>trata <span class="_ _1"></span>o <span class="_ _3"></span>art. <span class="_ _3"></span>155, <span class="_ _1"></span>II, <span class="_ _1"></span>da <span class="_ _3"></span>Constituição <span class="_ _1"></span>Fe<span class="_ _1"></span>deral, <span class="_ _1"></span>com<span class="_ _1"></span> <span class="_ _1"></span>vistas <span class="_ _1"></span>a <span class="_ _1"></span>com<span class="_ _1"></span>pensar, <span class="_ _1"></span>até <span class="_ _3"></span>31 <span class="_ _1"></span>de </div><div class="t m0 xa h3 y32c ff1 fs0 fc0 sc0 ls0 ws4">dezembro <span class="_ _3"></span>de <span class="_ _2"></span>2032, <span class="_ _3"></span>pesso<span class="_ _1"></span>as <span class="_ _3"></span>jurídicas <span class="_ _2"></span>beneficiárias <span class="_ _3"></span>de <span class="_ _3"></span>ise<span class="_ _1"></span>nções, <span class="_ _3"></span>ince<span class="_ _1"></span>ntivos <span class="_ _3"></span>e <span class="_ _3"></span>b<span class="_ _1"></span>enefícios <span class="_ _3"></span>f<span class="_ _1"></span>iscais </div><div class="t m0 xa h3 y32d ff1 fs0 fc0 sc0 ls0 ws4">ou financeiro-fisc<span class="_ _1"></span>ais relativos àquele im<span class="_ _1"></span>posto, concedidos<span class="_ _1"></span> por prazo certo e s<span class="_ _1"></span>ob <span class="_ _1"></span>condição.<span class="_ _1"></span> </div><div class="t m0 xa h3 y1ef ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _1"></span>1º <span class="_ _1"></span>D<span class="_ _1"></span>e <span class="_ _1"></span>2025 <span class="_ _1"></span>a<span class="_ _1"></span> <span class="_ _1"></span>2032, <span class="_ _3"></span>a <span class="_ _1"></span>União<span class="_ _1"></span> <span class="_ _1"></span>entregará <span class="_ _3"></span>ao <span class="_ _1"></span>Fundo<span class="_ _1"></span> <span class="_ _1"></span>recurs<span class="_ _1"></span>os <span class="_ _1"></span>que <span class="_ _1"></span>c<span class="_ _1"></span>orresponderão <span class="_ _3"></span>aos <span class="_ _1"></span>seg<span class="_ _1"></span>uintes </div><div class="t m0 xa h3 y32e ff1 fs0 fc0 sc0 ls0 ws4">valores, <span class="_ _5"> </span>atualizados, <span class="_ _5"> </span>de <span class="_ _5"> </span>2023<span class="_ _1"></span> <span class="_ _5"></span>até <span class="_ _5"></span>o <span class="_ _5"></span>ano <span class="_ _5"></span>anterior <span class="_ _5"> </span>ao <span class="_ _5"> </span>da <span class="_ _5"> </span>entrega, <span class="_ _5"> </span>pela <span class="_ _5"> </span>variação <span class="_ _5"> </span>ac<span class="_ _1"></span>umulada <span class="_ _5"> </span>do </div><div class="t m0 xa h5 y32f ff1 fs0 fc0 sc0 ls0 ws4">Índice Nacional de Preços ao<span class="_ _0"></span> Consumidor Amplo <span class="ff3 ws1">–</span> IPCA, ou de outro índice <span class="_ _0"></span>que vier a substituí-</div><div class="t m0 xa h3 y330 ff1 fs0 fc0 sc0 ls0 ws4">lo: </div><div class="t m0 xa h5 y331 ff1 fs0 fc0 sc0 ls1 ws4">I <span class="ff3 ls0 ws1">–</span><span class="ls0"> em 2025, a R$<span class="_ _1"></span> 8.000.000.000,00<span class="_ _1"></span> (oito bilhões de re<span class="_ _1"></span>ais); <span class="_ _1"></span> </span></div><div class="t m0 xa h5 y332 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ff3 ls0 ws1">–</span><span class="ls0"> em 2026, a R<span class="_ _1"></span>$ 16.000.000.000,<span class="_ _1"></span>00 (dezesseis bilhões de re<span class="_ _1"></span>ais); <span class="_ _1"></span> </span></div><div class="t m0 xa h5 y333 ff1 fs0 fc0 sc0 ls1 ws4">III <span class="ff3 ls0 ws1">–</span><span class="ls0"> em 2027, a R<span class="_ _1"></span>$ 24.000.000.000,<span class="_ _1"></span>00 (vinte e quatro <span class="_ _1"></span>bilhões de reais); <span class="_ _3"></span> </span></div><div class="t m0 xa h5 y334 ff1 fs0 fc0 sc0 ls0 ws4">IV <span class="ff3 ws1">–</span> em 2028, a R$ <span class="_ _1"></span>32.000.000.000,<span class="_ _1"></span>00 (trinta e dois bil<span class="_ _1"></span>hões de reais); <span class="_ _1"></span> </div><div class="t m0 xa h5 y335 ff1 fs0 fc0 sc0 ls3 ws4">V <span class="ff3 ls0 ws1">–</span><span class="ls0"> em<span class="_ _1"></span> 2029, a R$ 32.000.000.<span class="_ _1"></span>000,00 (trinta e dois b<span class="_ _1"></span>ilhões de reais); <span class="_ _1"></span> </span></div><div class="t m0 xa h5 y336 ff1 fs0 fc0 sc0 ls0 ws4">VI <span class="ff3 ws1">–</span> em 2030, a R$ <span class="_ _1"></span>24.000.000.000,00 (<span class="_ _1"></span>vinte e quatro bilhões <span class="_ _1"></span>de reais); <span class="_ _1"></span> </div><div class="t m0 xa h5 y337 ff1 fs0 fc0 sc0 ls0 ws4">VII <span class="ff3 ls5">–</span> em 2031, a R$ 16.000<span class="_ _1"></span>.000.000,00 (de<span class="_ _1"></span>zesseis bilhões de re<span class="_ _1"></span>ais); <span class="_ _1"></span> </div><div class="t m0 xa h5 y338 ff1 fs0 fc0 sc0 ls0 ws4">VIII <span class="ff3 ws1">–</span> em 2032, a R$<span class="_ _1"></span> 8.000.000.000,00 (o<span class="_ _1"></span>ito bilhões de reais).<span class="_ _3"></span> </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">32<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y28 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _1"></span>2º <span class="_ _1"></span>Os <span class="_ _3"></span>recursos <span class="_ _1"></span>do<span class="_ _1"></span> <span class="_ _1"></span>Fundo<span class="_ _1"></span> <span class="_ _1"></span>de <span class="_ _1"></span>que <span class="_ _3"></span>trata <span class="_ _1"></span>o <span class="_ _3"></span>caput <span class="_ _1"></span>serã<span class="_ _1"></span>o <span class="_ _1"></span>utili<span class="_ _1"></span>zados <span class="_ _1"></span>para <span class="_ _1"></span>c<span class="_ _1"></span>ompensar<span class="_ _1"></span> <span class="_ _1"></span>a <span class="_ _1"></span>re<span class="_ _1"></span>dução <span class="_ _1"></span>do </div><div class="t m0 xa h3 y47 ff1 fs0 fc0 sc0 ls0 ws4">nível <span class="_"> </span>de <span class="_ _9"> </span>benefíc<span class="_ _1"></span>ios <span class="_ _9"> </span>on<span class="_ _1"></span>erosos <span class="_"> </span>do <span class="_"> </span>imposto <span class="_"> </span>previsto <span class="_"> </span>no <span class="_ _9"> </span>art. <span class="_"> </span>155, <span class="_"> </span>II, <span class="_ _9"> </span>da <span class="_"> </span>Constituição <span class="_"> </span>Federal, </div><div class="t m0 xa h3 y1af ff1 fs0 fc0 sc0 ls0 ws4">suportada pelas pessoas jurídicas em razão <span class="_ _0"></span>da substituição, na forma do parágrafo único do<span class="_ _0"></span> art. </div><div class="t m0 xa h3 y213 ff1 fs0 fc0 sc0 ls0 ws4">127 <span class="_ _0"></span>do <span class="_ _0"></span>Ato <span class="_ _0"></span>das <span class="_ _0"></span>Disposições <span class="_ _0"></span>Constituciona<span class="_ _1"></span>is <span class="_ _0"></span>Transitórias<span class="_ _1"></span>, <span class="_ _0"></span>do <span class="_ _8"></span>r<span class="_ _1"></span>eferido <span class="_ _0"></span>imposto <span class="_ _0"></span>pelo previsto <span class="_ _0"></span>no <span class="_ _8"></span>art. </div><div class="t m0 xa h3 y214 ff1 fs0 fc0 sc0 ls2 ws2">15<span class="ls0 ws4">6-A da Const<span class="_ _1"></span>ituição Federal, nos term<span class="_ _1"></span>os deste artig<span class="_ _1"></span>o.<span class="_ _1"></span> </span></div><div class="t m0 xa h3 y215 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _1"></span>3<span class="_ _1"></span>º <span class="_ _1"></span>Para <span class="_ _3"></span>ef<span class="_ _1"></span>eitos <span class="_ _3"></span>deste <span class="_ _3"></span>artigo, <span class="_ _1"></span>c<span class="_ _1"></span>onsideram<span class="_ _3"></span>-se <span class="_ _1"></span>benef<span class="_ _1"></span>ícios <span class="_ _1"></span>oner<span class="_ _1"></span>osos <span class="_ _3"></span>as <span class="_ _3"></span>isenções, <span class="_ _3"></span>os <span class="_ _3"></span>incentivos <span class="_ _3"></span>e </div><div class="t m0 xa h3 y216 ff1 fs0 fc0 sc0 ls0 ws4">os <span class="_ _3"></span>benef<span class="_ _1"></span>ícios <span class="_ _3"></span>f<span class="_ _1"></span>iscais <span class="_ _3"></span>ou <span class="_ _2"></span>financeiro-<span class="_ _1"></span>fiscais <span class="_ _2"></span>vinculados <span class="_ _2"></span>ao <span class="_ _3"></span>referido <span class="_ _2"></span>imposto <span class="_ _3"></span>c<span class="_ _1"></span>oncedidos <span class="_ _2"></span>por <span class="_ _3"></span>prazo<span class="_ _1"></span> </div><div class="t m0 xa h3 y339 ff1 fs0 fc0 sc0 ls0 ws4">certo e sob condição, <span class="_ _1"></span>na form<span class="_ _1"></span>a do art. 178 do Lei nº 5.<span class="_ _1"></span>172, de 25 de outubr<span class="_ _1"></span>o de 1966.<span class="_ _3"></span> </div><div class="t m0 xa h3 y1b5 ff1 fs0 fc0 sc0 ls0 ws4">§ 4º A compensação <span class="_ _1"></span>de que trata o § <span class="_ _1"></span>1º: </div><div class="t m0 xa h5 y2d6 ff1 fs0 fc0 sc0 ls1 ws4">I <span class="_ _1"></span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _3"></span>se <span class="_ _3"></span>aplica<span class="_ _1"></span> <span class="_ _1"></span>aos <span class="_ _3"></span>titulares <span class="_ _3"></span>d<span class="_ _1"></span>e <span class="_ _1"></span>be<span class="_ _1"></span>nefícios <span class="_ _3"></span>onerosos <span class="_ _3"></span>referentes <span class="_ _3"></span>ao <span class="_ _3"></span>im<span class="_ _1"></span>posto <span class="_ _1"></span>pre<span class="_ _1"></span>visto <span class="_ _3"></span>no <span class="_ _1"></span>art.<span class="_ _1"></span> <span class="_ _3"></span>155, <span class="_ _1"></span>I<span class="_ _1"></span>I, </span></div><div class="t m0 xa h3 y33a ff1 fs0 fc0 sc0 ls0 ws4">da <span class="_ _9"> </span>Constituição <span class="_"> </span>Federal <span class="_ _9"> </span>regu<span class="_ _1"></span>larmente <span class="_ _10"> </span>conce<span class="_ _1"></span>didos <span class="_ _9"> </span>até <span class="_"> </span>31 <span class="_ _9"> </span>de <span class="_ _9"> </span>m<span class="_ _1"></span>aio <span class="_ _9"> </span>de <span class="_ _10"> </span>2023, <span class="_"> </span>ob<span class="_ _0"></span>servada, <span class="_"> </span>se </div><div class="t m0 xa h3 y33b ff1 fs0 fc0 sc0 ls0 ws4">aplicável, a exigência<span class="_ _1"></span> de registro e de<span class="_ _1"></span>pósito estabeleci<span class="_ _1"></span>da pelo art. 3º, I, <span class="_ _1"></span>da Lei Com<span class="_ _1"></span>plementar nº </div><div class="t m0 xa h3 y33c ff1 fs0 fc0 sc0 ls0 ws4">160, <span class="_ _0"></span>de <span class="_ _0"></span>7 de <span class="_ _8"></span>a<span class="_ _1"></span>gosto <span class="_ _0"></span>de <span class="_ _0"></span>2017, que <span class="_ _0"></span>tenham cu<span class="_ _0"></span>m<span class="_ _1"></span>prido <span class="_ _0"></span>tem<span class="_ _1"></span>pestivamente <span class="_ _0"></span>as <span class="_ _0"></span>condições exigidas <span class="_ _0"></span>pela </div><div class="t m0 xa h3 y33d ff1 fs0 fc0 sc0 ls0 ws4">norma concessiva do benef<span class="_ _1"></span>ício, bem com<span class="_ _1"></span>o aos ti<span class="_ _0"></span>tul<span class="_ _1"></span>ares de projetos abrangidos<span class="_ _1"></span> pelos benefícios </div><div class="t m0 xa h3 y33e ff1 fs0 fc0 sc0 ls0 ws4">a que se refere o art. 1<span class="_ _1"></span>9 desta Em<span class="_ _1"></span>enda Constitucional;<span class="_ _1"></span> </div><div class="t m0 xa h5 y33f ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ff3 ls8">–</span><span class="ls0"> <span class="_ _1"></span>n<span class="_ _1"></span>ão <span class="_ _1"></span>se <span class="_ _1"></span>aplica <span class="_ _1"></span>à <span class="_ _1"></span>red<span class="_ _1"></span>ução <span class="_ _1"></span>do <span class="_ _1"></span>ní<span class="_ _1"></span>vel d<span class="_ _1"></span>e <span class="_ _1"></span>benefícios <span class="_ _1"></span>de<span class="_ _1"></span>corrente <span class="_ _1"></span>do <span class="_ _1"></span>dispos<span class="_ _1"></span>to <span class="_ _1"></span>no <span class="_ _1"></span>art. <span class="_ _1"></span>3º, <span class="_ _1"></span>§ <span class="_ _1"></span>2º<span class="_ _3"></span>-<span class="_ _1"></span>A, <span class="_ _1"></span>da </span></div><div class="t m0 xa h3 y340 ff1 fs0 fc0 sc0 ls0 ws4">Lei Complem<span class="_ _1"></span>entar nº 160, de 7 de <span class="_ _1"></span>agosto de 2017.<span class="_ _1"></span> </div><div class="t m0 xa h3 y341 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _0"></span>5º A <span class="_ _0"></span>pessoa jurídica <span class="_ _0"></span>perderá o <span class="_ _0"></span>direito à <span class="_ _0"></span>com<span class="_ _1"></span>pensação de<span class="_ _0"></span> que <span class="_ _0"></span>trata o <span class="_ _0"></span>§ 2º<span class="_ _0"></span> caso <span class="_ _0"></span>deixe de <span class="_ _0"></span>cumprir </div><div class="t m0 xa h3 y342 ff1 fs0 fc0 sc0 ls0 ws4">tempestivam<span class="_ _1"></span>ente as condições exigid<span class="_ _1"></span>as pela norm<span class="_ _1"></span>a concessiva do benef<span class="_ _1"></span>ício.<span class="_ _1"></span> </div><div class="t m0 xa h3 y343 ff1 fs0 fc0 sc0 ls0 ws4">§ 6º Lei com<span class="_ _1"></span>plementar estabelec<span class="_ _1"></span>erá: </div><div class="t m0 xa h5 y344 ff1 fs0 fc0 sc0 ls1 ws4">I <span class="ff3 ls0 ws1">–</span><span class="ls0"> critérios e lim<span class="_ _1"></span>ites para a<span class="_ _1"></span>puração do nível de ben<span class="_ _1"></span>efícios e de sua re<span class="_ _1"></span>dução;<span class="_ _1"></span> </span></div><div class="t m0 xa h5 y345 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="_ _d"> </span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _9"> </span>procedim<span class="_ _1"></span>entos <span class="_ _d"> </span>de <span class="_ _9"> </span>análise, <span class="_ _9"> </span>pela <span class="_ _9"> </span>União, <span class="_ _9"> </span>dos <span class="_ _d"> </span>req<span class="_ _1"></span>uisitos <span class="_ _d"> </span>para <span class="_ _9"> </span>habilitaçã<span class="_ _1"></span>o <span class="_ _d"> </span>do<span class="_ _1"></span> <span class="_ _d"> </span>requerente <span class="_ _9"> </span>à </span></div><div class="t m0 xa h3 y346 ff1 fs0 fc0 sc0 ls0 ws4">compensação de que tra<span class="_ _1"></span>ta o § 2º.<span class="_ _1"></span> </div><div class="t m0 xa h3 y347 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _0"></span>7º <span class="_ _0"></span>É vedada <span class="_ _0"></span>a <span class="_ _0"></span>prorrogação do<span class="_ _0"></span>s prazos <span class="_ _0"></span>de <span class="_ _0"></span>que trata <span class="_ _0"></span>o <span class="_ _0"></span>art. <span class="_ _0"></span>3º, §§ <span class="_ _0"></span>2º <span class="_ _0"></span>e <span class="_ _0"></span>2º<span class="_ _1"></span>-A, <span class="_ _0"></span>da Lei <span class="_ _0"></span>Com<span class="_ _1"></span>plementar </div><div class="t m0 xa h3 y348 ff1 fs0 fc0 sc0 ls0 ws4">nº 160, de 7 de ag<span class="_ _1"></span>osto de 2017.<span class="_ _1"></span> </div><div class="t m0 xa h3 y330 ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _1"></span>8º <span class="_ _1"></span>A <span class="_ _1"></span>União <span class="_ _1"></span>de<span class="_ _1"></span>verá <span class="_ _1"></span>com<span class="_ _1"></span>plementar <span class="_ _3"></span>os <span class="_ _1"></span>recursos<span class="_ _1"></span> <span class="_ _1"></span>de <span class="_ _1"></span>que <span class="_ _1"></span>trata <span class="_ _1"></span>o <span class="_ _1"></span>§ <span class="_ _1"></span>1<span class="_ _1"></span>º <span class="_ _1"></span>em <span class="_ _3"></span>caso <span class="_ _1"></span>de <span class="_ _1"></span>insuficiência <span class="_ _3"></span>de </div><div class="t m0 xa h3 y349 ff1 fs0 fc0 sc0 ls0 ws4">recursos para a com<span class="_ _1"></span>pensação de que<span class="_ _1"></span> trata o § 2º.<span class="_ _1"></span> </div><div class="t m0 xa h3 y34a ff1 fs0 fc0 sc0 ls0 ws4">§ 9º <span class="_ _1"></span>Event<span class="_ _1"></span>ual sa<span class="_ _1"></span>ldo f<span class="_ _1"></span>inanceiro <span class="_ _1"></span>existente <span class="_ _1"></span>em <span class="_ _1"></span>31 <span class="_ _1"></span>de d<span class="_ _1"></span>ezem<span class="_ _1"></span>bro <span class="_ _1"></span>de 2032 <span class="_ _3"></span>será <span class="_ _1"></span>tr<span class="_ _1"></span>ansferido <span class="_ _1"></span>ao <span class="_ _1"></span>Fundo </div><div class="t m0 xa h3 y34b ff1 fs0 fc0 sc0 ls0 ws4">de <span class="_ _0"></span>que <span class="_ _8"></span>trata <span class="_ _0"></span>o <span class="_ _0"></span>art. <span class="_ _0"></span>159-A, <span class="_ _0"></span>da <span class="_ _0"></span>Constituição <span class="_ _0"></span>Federal, <span class="_ _0"></span>com <span class="_ _0"></span>a <span class="_ _8"></span>r<span class="_ _1"></span>edação <span class="_ _8"></span>d<span class="_ _1"></span>ada <span class="_ _0"></span>pelo <span class="_ _0"></span>art. <span class="_ _8"></span>1<span class="_ _1"></span>º <span class="_ _0"></span>desta <span class="_ _8"></span>Em<span class="_ _1"></span>enda </div><div class="t m0 xa h3 y34c ff1 fs0 fc0 sc0 ls0 ws4">Constitucional.<span class="_ _1"></span> </div><div class="t m0 xa h3 y34d ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y34e ff2 fs0 fc0 sc0 ls0 ws4">Art. <span class="_ _0"></span>13.<span class="ff1"> <span class="_ _0"></span>Os<span class="_ _1"></span> <span class="_ _0"></span>recursos<span class="_ _1"></span> <span class="_ _0"></span>de <span class="_ _0"></span>que trata <span class="_ _0"></span>o <span class="_ _0"></span>art. 159-A, da <span class="_ _0"></span>Constituição Federal, <span class="_ _0"></span>com<span class="_ _1"></span> <span class="_ _0"></span>a <span class="_ _0"></span>redação dada <span class="_ _0"></span>pelo </span></div><div class="t m0 xa h3 y34f ff1 fs0 fc0 sc0 ls0 ws4">art. <span class="_ _8"></span>1º <span class="_ _0"></span>desta <span class="_ _0"></span>Emenda <span class="_ _8"></span>Co<span class="_ _1"></span>nstitucional, <span class="_ _8"></span>c<span class="_ _1"></span>orresponderão <span class="_ _0"></span>aos<span class="_ _1"></span> <span class="_ _8"></span>seguintes <span class="_ _0"></span>valores, <span class="_ _0"></span>atualizados, <span class="_ _8"></span>d<span class="_ _1"></span>e <span class="_ _8"></span>2023<span class="_ _1"></span> </div><div class="t m0 xa h3 y350 ff1 fs0 fc0 sc0 ls0 ws4">até <span class="_ _5"></span>o <span class="_ _2"></span>a<span class="_ _1"></span>no <span class="_ _5"></span>anterior <span class="_ _5"></span>ao <span class="_ _2"></span>da <span class="_ _5"> </span>entrega, <span class="_ _5"> </span>pela <span class="_ _5"> </span>variação <span class="_ _5"> </span>acum<span class="_ _1"></span>ulada <span class="_ _5"></span>do <span class="_ _2"></span>Índ<span class="_ _1"></span>ice <span class="_ _5"></span>Nacional <span class="_ _5"> </span>de <span class="_ _5"></span>Preços <span class="_ _5"></span>ao </div><div class="t m0 xa h5 y351 ff1 fs0 fc0 sc0 ls0 ws4">Consumidor Am<span class="_ _1"></span>plo <span class="ff3 ws1">–</span> IPCA, ou d<span class="_ _1"></span>e outro índice qu<span class="_ _1"></span>e vier a substituí<span class="_ _1"></span>-lo: </div><div class="t m0 xa h5 y352 ff1 fs0 fc0 sc0 ls1 ws4">I <span class="ff3 ls0 ws1">–</span><span class="ls0"> em 2029, a R$<span class="_ _1"></span> 8.000.000.000,00<span class="_ _1"></span> (oito bilhões de re<span class="_ _1"></span>ais); <span class="_ _1"></span> </span></div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
<div class="pf w0 h0" data-page-no="21" id="pf21"><div class="pc pc21 w0 h0"><img alt="" class="bi x0 y0 w1 h1" 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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">33<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y28 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ff3 ls0 ws1">–</span><span class="ls0"> em 2030, a R<span class="_ _1"></span>$ 16.000.000.000,<span class="_ _1"></span>00 (dezesseis bilhões de re<span class="_ _1"></span>ais);<span class="_ _1"></span> </span></div><div class="t m0 xa h5 y31d ff1 fs0 fc0 sc0 ls1 ws4">III <span class="ff3 ls0 ws1">–</span><span class="ls0"> em 2031, a R<span class="_ _1"></span>$ 24.000.000.000,<span class="_ _1"></span>00 (vinte e quatro <span class="_ _1"></span>bilhões de reais); <span class="_ _3"></span> </span></div><div class="t m0 xa h5 y31e ff1 fs0 fc0 sc0 ls0 ws4">IV <span class="ff3 ws1">–</span> em 2032, a R$ <span class="_ _1"></span>32.000.000.000,00 (tri<span class="_ _1"></span>nta e dois bilhões de rea<span class="_ _1"></span>is); <span class="_ _1"></span> </div><div class="t m0 xa h5 y31f ff1 fs0 fc0 sc0 ls3 ws4">V <span class="ff3 ls0 ws1">–</span><span class="ls0"> a partir de<span class="_ _1"></span> 2033, a R$ <span class="_ _1"></span>40.000.000.000,00 (quare<span class="_ _1"></span>nta bilhões d<span class="_ _1"></span>e reais), por an<span class="_ _1"></span>o.<span class="_ _1"></span> </span></div><div class="t m0 xa h3 y320 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y353 ff2 fs0 fc0 sc0 ls0 ws4">Art. <span class="_"> </span>14. <span class="_"> </span><span class="ff1">A <span class="_ _9"> </span>U<span class="_ _1"></span>nião <span class="_"> </span>custeará, <span class="_"> </span>com <span class="_"> </span>posterior <span class="_"> </span>ressarcim<span class="_ _1"></span>ento, <span class="_"> </span>as <span class="_ _9"> </span>desp<span class="_ _1"></span>esas <span class="_"> </span>necessárias <span class="_"> </span>para <span class="_"> </span>a </span></div><div class="t m0 xa h3 y354 ff1 fs0 fc0 sc0 ls0 ws4">instalação <span class="_ _1"></span>do <span class="_ _1"></span>C<span class="_ _1"></span>onselho <span class="_ _1"></span>F<span class="_ _1"></span>ederativo <span class="_ _1"></span>do <span class="_ _3"></span>Impos<span class="_ _1"></span>to <span class="_ _1"></span>sobre <span class="_ _1"></span>Bens <span class="_ _1"></span>e<span class="_ _1"></span> <span class="_ _1"></span>Serviços <span class="_ _3"></span>de <span class="_ _1"></span>que <span class="_ _1"></span>tra<span class="_ _1"></span>ta <span class="_ _1"></span>o <span class="_ _1"></span>art. <span class="_ _2"></span>156-<span class="_ _1"></span><span class="ls3">B </span></div><div class="t m0 xa h3 y323 ff1 fs0 fc0 sc0 ls0 ws4">da Constituição Fed<span class="_ _1"></span>eral. </div><div class="t m0 xa h3 y355 ff2 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y356 ff2 fs0 fc0 sc0 ls0 ws4">Art. <span class="_ _1"></span>15.<span class="ff1"> <span class="_ _1"></span>O<span class="_ _1"></span>s <span class="_ _1"></span>recursos<span class="_ _1"></span> <span class="_ _1"></span>entregues <span class="_ _1"></span>na <span class="_ _3"></span>forma <span class="_ _3"></span>do <span class="_ _1"></span>art. <span class="_ _1"></span>159<span class="_ _1"></span>-<span class="_ _1"></span>A <span class="_ _1"></span>da <span class="_ _1"></span>Const<span class="_ _1"></span>ituição <span class="_ _1"></span>Federa<span class="_ _1"></span>l, <span class="_ _1"></span>com <span class="_ _3"></span>a <span class="_ _1"></span>redação </span></div><div class="t m0 xa h3 y357 ff1 fs0 fc0 sc0 ls0 ws4">dada <span class="_"> </span>pelo <span class="_"> </span>art. <span class="_ _e"> </span>1º <span class="_"> </span>desta <span class="_"> </span>Em<span class="_ _1"></span>enda <span class="_"> </span>Constitucional, <span class="_ _e"> </span>os <span class="_"> </span>recursos <span class="_"> </span>de <span class="_"> </span>que <span class="_ _e"> </span>trata <span class="_"> </span>o <span class="_"> </span>art. <span class="_"> </span>1<span class="_ _1"></span>2 <span class="_"> </span>e <span class="_"> </span>as </div><div class="t m0 xa h3 y358 ff1 fs0 fc0 sc0 ls0 ws4">compensações <span class="_ _2"></span>de <span class="_ _2"></span>q<span class="_ _1"></span>ue <span class="_ _2"></span>tratam<span class="_ _1"></span> <span class="_ _2"></span>o <span class="_ _2"></span>art. <span class="_ _2"></span>7º <span class="_ _2"></span>não <span class="_ _2"></span>se <span class="_ _5"> </span>incluem<span class="_ _1"></span> <span class="_ _2"></span>em <span class="_ _2"></span>bases <span class="_ _2"></span>de <span class="_ _2"></span>cálculo <span class="_ _5"></span>ou <span class="_ _2"></span>em <span class="_ _2"></span>limites <span class="_ _2"></span>de </div><div class="t m0 xa h3 y359 ff1 fs0 fc0 sc0 ls0 ws4">despesas <span class="_ _1"></span>estabe<span class="_ _1"></span>lecidos <span class="_ _1"></span>pe<span class="_ _1"></span>la <span class="_ _1"></span>lei <span class="_ _1"></span>com<span class="_ _1"></span>plem<span class="_ _1"></span>entar <span class="_ _1"></span>de <span class="_ _1"></span>que <span class="_ _3"></span>trata <span class="_ _1"></span>o <span class="_ _1"></span>art<span class="_ _1"></span>. <span class="_ _1"></span>6º <span class="_ _1"></span>d<span class="_ _1"></span>a <span class="_ _1"></span>Em<span class="_ _1"></span>enda <span class="_ _1"></span>Constituc<span class="_ _1"></span>ional </div><div class="t m0 xa h3 y329 ff1 fs0 fc0 sc0 ls0 ws4">nº 126, de 21 de de<span class="_ _1"></span>zembro de 2022.<span class="_ _1"></span> </div><div class="t m0 xa h3 y35a ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y35b ff2 fs0 fc0 sc0 ls0 ws4">Art. 16<span class="_ _0"></span><span class="ff1">. Até qu<span class="_ _0"></span>e lei <span class="_ _0"></span>com<span class="_ _1"></span>plementar regule <span class="_ _0"></span>o disposto <span class="_ _0"></span>no art. <span class="_ _0"></span>155, § <span class="_ _0"></span>1º, <span class="_ _0"></span>III, da Constituição Federal, </span></div><div class="t m0 xa h3 y2a8 ff1 fs0 fc0 sc0 ls0 ws4">o imposto incidente <span class="_ _1"></span>nas hipóteses de qu<span class="_ _1"></span>e trata aquele disposi<span class="_ _1"></span>tivo competirá a:<span class="_ _3"></span> </div><div class="t m0 xa h5 y35c ff1 fs0 fc0 sc0 ls1 ws4">I <span class="_ _2"></span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _2"></span>relativamente <span class="_ _2"></span>a <span class="_ _2"></span>bens <span class="_ _2"></span>im<span class="_ _1"></span>óveis <span class="_ _2"></span>e <span class="_ _2"></span>respectivos <span class="_ _2"></span>direitos, <span class="_ _2"></span>ao <span class="_ _2"></span>Estado <span class="_ _2"></span>da <span class="_ _2"></span>situação <span class="_ _5"></span>do <span class="_ _3"></span>bem<span class="_ _1"></span>, <span class="_ _2"></span>ou <span class="_ _2"></span>ao </span></div><div class="t m0 xa h3 y35d ff1 fs0 fc0 sc0 ls0 ws4">Distrito Federal;<span class="_ _1"></span> </div><div class="t m0 xa h5 y35e ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ff3 ls0 ws1">–</span><span class="ls0"> se o doador ti<span class="_ _1"></span>ver dom<span class="_ _1"></span>icílio ou residência no <span class="_ _1"></span>exterior:<span class="_ _1"></span> </span></div><div class="t m0 xa h3 y35f ff1 fs0 fc0 sc0 ls0 ws4">a) ao Estado onde t<span class="_ _1"></span>iver dom<span class="_ _1"></span>icílio o donatário ou ao D<span class="_ _1"></span>istrito Federal;<span class="_ _1"></span> </div><div class="t m0 xa h3 y360 ff1 fs0 fc0 sc0 ls0 ws4">b) s<span class="_ _1"></span>e o <span class="_ _1"></span>donatário <span class="_ _1"></span>tiver <span class="_ _1"></span>dom<span class="_ _1"></span>icílio ou <span class="_ _1"></span>residir <span class="_ _1"></span>no <span class="_ _1"></span>exterior, <span class="_ _1"></span>ao <span class="_ _1"></span>Estado <span class="_ _1"></span>em<span class="_ _1"></span> que <span class="_ _1"></span>se <span class="_ _1"></span>encontrar <span class="_ _1"></span>o <span class="_ _1"></span>bem <span class="_ _1"></span>ou </div><div class="t m0 xa h3 y361 ff1 fs0 fc0 sc0 ls0 ws4">ao Distrito Federal;<span class="_ _1"></span> </div><div class="t m0 xa h5 y362 ff1 fs0 fc0 sc0 ls1 ws4">III <span class="_ _2"></span><span class="ff3 ls0 ws1">–</span><span class="ls0"> <span class="_ _2"></span>rel<span class="_ _1"></span>ativamente <span class="_ _2"></span>a<span class="_ _1"></span>os <span class="_ _2"></span>bens<span class="_ _1"></span> <span class="_ _2"></span>do <span class="_ _2"></span>de <span class="_ _2"></span>c<span class="_ _1"></span>ujus, <span class="_ _2"></span>aind<span class="_ _1"></span>a <span class="_ _2"></span>que <span class="_ _5"> </span>situados <span class="_ _5"></span>no <span class="_ _2"></span>exterior, <span class="_ _5"></span>ao <span class="_ _2"></span>Estado <span class="_ _2"></span>onde <span class="_ _5"></span>era </span></div><div class="t m0 xa h3 y363 ff1 fs0 fc0 sc0 ls0 ws4">domiciliado, <span class="_ _9"> </span>ou, <span class="_ _d"> </span>s<span class="_ _1"></span>e <span class="_ _d"> </span>dom<span class="_ _1"></span>iciliado <span class="_ _9"> </span>ou <span class="_ _d"> </span>res<span class="_ _1"></span>idente <span class="_ _9"> </span>no <span class="_ _9"> </span>exterior, <span class="_ _9"> </span>onde <span class="_ _9"> </span>tiver <span class="_ _9"> </span>dom<span class="_ _1"></span>icílio <span class="_ _d"> </span>o <span class="_ _9"> </span>herdeiro<span class="_ _1"></span> <span class="_ _d"> </span>ou </div><div class="t m0 xa h3 y364 ff1 fs0 fc0 sc0 ls0 ws4">legatário, ou ao Distrito Fe<span class="_ _1"></span>deral. </div><div class="t m0 xa h3 y365 ff2 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y366 ff2 fs0 fc0 sc0 ls0 ws4">Art. <span class="_ _5"></span>17<span class="ff1">. <span class="_ _5"></span>A <span class="_ _2"></span>a<span class="_ _1"></span>lteração <span class="_ _5"> </span>do <span class="_ _5"> </span>art. <span class="_ _5"> </span>155, <span class="_ _5"></span>1º, <span class="_ _2"></span>II<span class="_ _1"></span>, <span class="_ _5"></span>da <span class="_ _2"></span>C<span class="_ _1"></span>onstituição <span class="_ _5"> </span>Federal, <span class="_ _5"> </span>prom<span class="_ _1"></span>ovida <span class="_ _5"></span>pelo <span class="_ _5"></span>art.<span class="_ _1"></span> <span class="_ _5"></span>1º <span class="_ _5"></span>desta </span></div><div class="t m0 xa h3 y367 ff1 fs0 fc0 sc0 ls0 ws4">Emenda <span class="_ _5"> </span>Constitucional<span class="_ _1"></span> <span class="_ _5"></span>aplica-se <span class="_ _5"> </span>às <span class="_ _5"> </span>sucessões <span class="_ _5"> </span>abert<span class="_ _1"></span>as <span class="_ _5"></span>a <span class="_ _5"></span>partir <span class="_ _5"></span>da <span class="_ _5"></span>publicação <span class="_ _5"> </span>desta <span class="_ _5"> </span>Emenda </div><div class="t m0 xa h3 y1d ff1 fs0 fc0 sc0 ls0 ws4">Constitucional.<span class="_ _1"></span> </div><div class="t m0 xa h3 y368 ff2 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y369 ff2 fs0 fc0 sc0 ls0 ws4">Art. <span class="_ _2"></span>18.<span class="ff1"> <span class="_ _5"> </span>O <span class="_ _5"></span>Poder <span class="_ _2"></span>Execut<span class="_ _1"></span>ivo <span class="_ _2"></span>de<span class="_ _1"></span>verá <span class="_ _2"></span>e<span class="_ _1"></span>ncaminhar <span class="_ _5"> </span>ao <span class="_ _2"></span>C<span class="_ _1"></span>ongresso <span class="_ _5"></span>Nacional, <span class="_ _2"></span>em<span class="_ _1"></span> <span class="_ _5"></span>até <span class="_ _2"></span>180 <span class="_ _5"></span>(cento <span class="_ _2"></span>e </span></div><div class="t m0 xa h3 y36a ff1 fs0 fc0 sc0 ls0 ws4">oitenta) <span class="_ _5"></span>dias <span class="_ _5"></span>após <span class="_ _5"></span>a <span class="_ _2"></span>pr<span class="_ _1"></span>omulgação <span class="_ _5"> </span>desta <span class="_ _5"> </span>Emenda <span class="_ _5"> </span>Cons<span class="_ _1"></span>tituci<span class="_ _1"></span>onal, <span class="_ _5"></span>projeto <span class="_ _5"></span>de <span class="_ _5"></span>lei <span class="_ _5"></span>que <span class="_ _2"></span>ref<span class="_ _1"></span>orm<span class="_ _1"></span>e <span class="_ _5"></span>a<span class="_ _0"></span> </div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">34<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y28 ff1 fs0 fc0 sc0 ls0 ws4">tributação <span class="_ _6"> </span>da <span class="_ _d"> </span>renda, <span class="_ _6"> </span>acom<span class="_ _1"></span>panhado <span class="_ _d"> </span>das <span class="_ _d"> </span>correspondentes <span class="_ _d"> </span>estim<span class="_ _1"></span>ativas <span class="_ _6"> </span>e <span class="_ _6"> </span>estu<span class="_ _1"></span>dos <span class="_ _6"> </span>de <span class="_ _d"> </span>impac<span class="_ _1"></span>tos </div><div class="t m0 xa h3 y47 ff1 fs0 fc0 sc0 ls0 ws4">1orçamentários e f<span class="_ _1"></span>inanceiros.<span class="_ _1"></span> </div><div class="t m0 xa h3 ya7 ff1 fs0 fc0 sc0 ls0 ws4">Parágrafo <span class="_ _1"></span>único<span class="_ _1"></span>. <span class="_ _1"></span>Eventual<span class="_ _1"></span> <span class="_ _1"></span>arrecadação<span class="_ _1"></span> <span class="_ _1"></span>adiciona<span class="_ _1"></span>l <span class="_ _1"></span>da <span class="_ _1"></span>Uniã<span class="_ _1"></span>o <span class="_ _1"></span>decorrente <span class="_ _3"></span>da <span class="_ _1"></span>aprov<span class="_ _1"></span>ação <span class="_ _1"></span>da <span class="_ _1"></span>m<span class="_ _1"></span>edida </div><div class="t m0 xa h3 y1c8 ff1 fs0 fc0 sc0 ls0 ws4">de <span class="_ _5"> </span>que <span class="_ _6"> </span>trata <span class="_ _6"> </span>o <span class="_ _5"> </span>caput <span class="_ _6"> </span>poderá <span class="_ _6"> </span>ser <span class="_ _5"> </span>considerada<span class="_ _1"></span> <span class="_ _5"> </span>com<span class="_ _1"></span>o <span class="_ _5"> </span>fonte <span class="_ _6"> </span>de <span class="_ _5"> </span>com<span class="_ _1"></span>pensação <span class="_ _6"> </span>para <span class="_ _6"> </span>redução <span class="_ _5"> </span>da </div><div class="t m0 xa h3 y4a ff1 fs0 fc0 sc0 ls0 ws4">tributação incidente sobre<span class="_ _1"></span> a folha de pag<span class="_ _1"></span>amentos e sobre o co<span class="_ _1"></span>nsumo de bens<span class="_ _1"></span> e serviços.<span class="_ _3"></span> </div><div class="t m0 xa h3 y2d3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y2d4 ff2 fs0 fc0 sc0 ls0 ws4">Art. <span class="_ _1"></span>19.<span class="ff1"> <span class="_ _1"></span>F<span class="_ _1"></span>icam <span class="_ _1"></span>pror<span class="_ _1"></span>rogados, <span class="_ _1"></span>até <span class="_ _1"></span>31 <span class="_ _1"></span>de <span class="_ _3"></span>dezembro <span class="_ _3"></span>de <span class="_ _1"></span>2032, <span class="_ _3"></span>os <span class="_ _1"></span>benefícios <span class="_ _3"></span>estabelecidos <span class="_ _1"></span>pe<span class="_ _1"></span>lo <span class="_ _1"></span>ar<span class="_ _1"></span>t.<span class="_ _1"></span> </span></div><div class="t m0 xa h3 y2d5 ff1 fs0 fc0 sc0 ls2 ws2">11<span class="ls0 ws4">-C <span class="_ _3"></span>da <span class="_ _3"></span>Le<span class="_ _1"></span>i <span class="_ _1"></span>nº <span class="_ _2"></span>9.440, <span class="_ _3"></span>de <span class="_ _3"></span>14 <span class="_ _3"></span>de <span class="_ _3"></span>m<span class="_ _1"></span>arço <span class="_ _3"></span>de <span class="_ _3"></span>1997, <span class="_ _3"></span>e <span class="_ _2"></span>pelos <span class="_ _3"></span>arts. <span class="_ _3"></span>1º <span class="_ _3"></span>a <span class="_ _2"></span>4º <span class="_ _1"></span>d<span class="_ _1"></span>a <span class="_ _3"></span>Lei <span class="_ _3"></span>nº <span class="_ _3"></span>9.826, <span class="_ _2"></span>de <span class="_ _1"></span>2<span class="_ _1"></span>3 <span class="_ _3"></span>de </span></div><div class="t m0 xa h3 y218 ff1 fs0 fc0 sc0 ls0 ws4">agosto de <span class="_ _1"></span>1999, <span class="_ _1"></span>para <span class="_ _1"></span>projetos <span class="_ _1"></span>aprovados <span class="_ _1"></span>até <span class="_ _1"></span>31 d<span class="_ _1"></span>e dezem<span class="_ _1"></span>bro de<span class="_ _1"></span> 2024, <span class="_ _1"></span>vedada <span class="_ _1"></span>a <span class="_ _1"></span>m<span class="_ _1"></span>ajoração do </div><div class="t m0 xa h3 y36b ff1 fs0 fc0 sc0 ls0 ws4">benefício, o qual será re<span class="_ _1"></span>duzido à ra<span class="_ _1"></span>zão de 20% ao an<span class="_ _1"></span>o, de 2029 a 2032<span class="_ _1"></span><span class="ls1">. <span class="_ _1"></span></span> </div><div class="t m0 xa h3 y36c ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_"> </span>1º <span class="_ _e"> </span>O <span class="_"> </span>c<span class="_ _1"></span>rédito <span class="_"> </span>apur<span class="_ _1"></span>ado <span class="_ _e"> </span>em <span class="_ _e"> </span>decorrência <span class="_"> </span>dos<span class="_ _1"></span> <span class="_"> </span>benef<span class="_ _1"></span>ícios <span class="_ _e"> </span>de <span class="_"> </span>que <span class="_"> </span>trata <span class="_ _e"> </span>o <span class="_ _e"> </span>caput <span class="_ _e"> </span>poderá <span class="_"> </span>ser </div><div class="t m0 xa h3 y36d ff1 fs0 fc0 sc0 ls0 ws4">compensado com<span class="_ _1"></span> débitos próprios relativos<span class="_ _1"></span> a tributos devidos à Un<span class="_ _1"></span>ião, nos term<span class="_ _1"></span>os da lei.<span class="_ _3"></span> </div><div class="t m0 xa h3 y36e ff1 fs0 fc0 sc0 ls0 ws4">§ <span class="_ _3"></span>2º <span class="_ _3"></span>O <span class="_ _3"></span>dispost<span class="_ _1"></span>o <span class="_ _3"></span>neste <span class="_ _3"></span>artig<span class="_ _1"></span>o <span class="_ _3"></span>aplica-<span class="_ _1"></span>se <span class="_ _3"></span>também<span class="_ _1"></span> <span class="_ _3"></span>aos <span class="_ _3"></span>proj<span class="_ _1"></span>etos <span class="_ _3"></span>aprovados <span class="_ _3"></span>até <span class="_ _2"></span>31 <span class="_ _1"></span>d<span class="_ _1"></span>e <span class="_ _2"></span>dezembro <span class="_ _3"></span>de </div><div class="t m0 xa h3 y36f ff1 fs0 fc0 sc0 ls0 ws4">2025 <span class="_ _1"></span>qu<span class="_ _1"></span>e <span class="_ _1"></span>am<span class="_ _1"></span>pliem<span class="_ _1"></span> <span class="_ _1"></span>ou <span class="_ _3"></span>reiniciem<span class="_ _1"></span> <span class="_ _1"></span>a <span class="_ _3"></span>produção <span class="_ _3"></span>em<span class="_ _1"></span> <span class="_ _1"></span>planta<span class="_ _1"></span> <span class="_ _1"></span>indus<span class="_ _1"></span>trial <span class="_ _1"></span>u<span class="_ _1"></span>tilizada <span class="_ _3"></span>em <span class="_ _3"></span>projetos <span class="_ _3"></span>ativos <span class="_ _3"></span>ou </div><div class="t m0 xa h5 y370 ff3 fs0 fc0 sc0 ls0 ws4">inativos aprovados até 3<span class="_ _1"></span>1 de m<span class="_ _1"></span>aio de 2023.”<span class="ff1"> </span></div><div class="t m0 xa h3 ye6 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y371 ff2 fs0 fc0 sc0 ls0 ws4">Art. 20<span class="ff1 ls1">. <span class="_ _0"></span><span class="ls0">Os Estados e o Distrito Federal poderão instituir contribuição sobre <span class="_ _0"></span>produtos<span class="_ _1"></span> primários e </span></span></div><div class="t m0 xa h3 ye8 ff1 fs0 fc0 sc0 ls0 ws4">semielaborados, <span class="_ _f"> </span>prod<span class="_ _1"></span>uzidos <span class="_ _f"> </span>nos <span class="_ _f"> </span>respectivos <span class="_ _f"> </span>terr<span class="_ _1"></span>itórios, <span class="_ _f"> </span>para <span class="_ _f"> </span>inves<span class="_ _1"></span>timento <span class="_ _f"> </span>em<span class="_ _1"></span> <span class="_ _f"> </span>obras <span class="_ _f"> </span>de </div><div class="t m0 xa h3 y372 ff1 fs0 fc0 sc0 ls0 ws4">infraestrutura e <span class="_ _0"></span>habitação, em <span class="_ _0"></span>substituição <span class="_ _0"></span>a contribuição <span class="_ _0"></span>a <span class="_ _0"></span>fundos estaduais, <span class="_ _0"></span>e<span class="_ _1"></span>sta<span class="_ _1"></span>belecida <span class="_ _0"></span>com<span class="_ _1"></span>o </div><div class="t m0 xa h3 y373 ff1 fs0 fc0 sc0 ls0 ws4">condição <span class="_ _b"> </span>à <span class="_ _c"> </span>aplicação <span class="_ _c"> </span>de <span class="_ _c"> </span>diferimento, <span class="_ _c"> </span>regime <span class="_ _c"> </span>especial <span class="_ _b"> </span>ou <span class="_ _c"> </span>outro <span class="_ _c"> </span>tratamento <span class="_ _c"> </span>diferenciado, </div><div class="t m0 xa h3 y374 ff1 fs0 fc0 sc0 ls0 ws4">relacionados <span class="_ _5"> </span>c<span class="_ _1"></span>om <span class="_ _6"> </span>o <span class="_ _5"> </span>imposto <span class="_ _6"> </span>de <span class="_ _5"> </span>que <span class="_ _5"> </span>tra<span class="_ _1"></span>ta <span class="_ _5"> </span>o <span class="_ _6"> </span>art. <span class="_ _5"> </span>15<span class="_ _1"></span>5, <span class="_ _5"> </span>II, <span class="_ _6"> </span>da <span class="_ _5"> </span>Constituiçã<span class="_ _1"></span>o <span class="_ _5"> </span>Federal, <span class="_ _6"> </span>prevista <span class="_ _6"> </span>na </div><div class="t m0 xa h3 y375 ff1 fs0 fc0 sc0 ls0 ws4">respectiva legislação esta<span class="_ _1"></span>dual em<span class="_ _1"></span> 30 de abril de 2023.<span class="_ _1"></span> </div><div class="t m0 xa h3 y376 ff1 fs0 fc0 sc0 ls0 ws4">Parágrafo único. O d<span class="_ _1"></span>isposto neste arti<span class="_ _1"></span>go aplica<span class="_ _1"></span>-se até 31 d<span class="_ _1"></span>e dezem<span class="_ _1"></span>bro de 2043. </div><div class="t m0 xa h3 yee ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y377 ff2 fs0 fc0 sc0 ls0 ws4">Art. 21. <span class="ff1">Ficam<span class="_ _1"></span> revogados: </span></div><div class="t m0 xa h5 y378 ff1 fs0 fc0 sc0 ls1 ws4">I <span class="ff3 ls0 ws1">–</span><span class="ls0"> em 2027, o art.<span class="_ _1"></span> 195, I, "b", IV e § 12, <span class="_ _1"></span>da Constituição Fed<span class="_ _1"></span>eral; <span class="_ _1"></span> </span></div><div class="t m0 xa h5 y379 ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ff3 ls0 ws1">–</span><span class="ls0"> em 2033: </span></div><div class="t m0 xa h5 y2e4 ff1 fs0 fc0 sc0 ls0 ws4">a) os arts. 153, IV e § 3º, 155, II e §§ 2º a 5º, 156, III e § 3º, <span class="ff3">158, IV, ‘a’, e § 1º, e 161, I, todos da </span></div><div class="t m0 xa h3 y37a ff1 fs0 fc0 sc0 ls0 ws4">Constituição Federal;<span class="_ _1"></span> e </div><div class="t m0 xa h3 y37b ff1 fs0 fc0 sc0 ls0 ws4">b) os arts. 80, II, 82, <span class="_ _1"></span>§ 2º, e 83, do Ato das Dis<span class="_ _1"></span>posições Constituc<span class="_ _1"></span>ionais Transitórias.<span class="_ _3"></span> </div><div class="t m0 xa h3 y37c ff2 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h3 y37d ff2 fs0 fc0 sc0 ls0 ws4">Art. 22.<span class="ff1"> Esta Em<span class="_ _1"></span>enda Constituciona<span class="_ _1"></span>l entra em vigor: <span class="_ _1"></span> </span></div><div class="t m0 xa h5 y37e ff1 fs0 fc0 sc0 ls1 ws4">I <span class="ff3 ls0 ws1">–</span><span class="ls0"> em 2027, em<span class="_ _1"></span> relação aos<span class="_ _1"></span> arts. 3º e 11; <span class="_ _1"></span> </span></div><div class="t m0 xa h5 y37f ff1 fs0 fc0 sc0 ls1 ws4">II <span class="ff3 ls0 ws1">–</span><span class="ls0"> em 2033, em<span class="_ _1"></span> relação aos arts. 4º e 5<span class="_ _1"></span>º; e </span></div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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" /><div class="c x1 y1 w2 h2"><div class="t m0 x0 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h3 y2 ff1 fs0 fc0 sc0 ls0 ws4"><span class="fc2 sc0"> </span></div></div><div class="t m0 x5 h3 y3 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 x5 h3 y4 ff2 fs0 fc0 sc0 ls2 ws2">35<span class="ls0 ws4"> </span></div><div class="t m0 x5 h3 y5 ff1 fs0 fc0 sc0 ls0 ws4"> </div><div class="t m0 xa h5 y28 ff1 fs0 fc0 sc0 ls1 ws4">III <span class="ff3 ls0 ws1">–</span><span class="ls0"> em relação aos d<span class="_ _1"></span>emais dispositi<span class="_ _1"></span>vos, na data de s<span class="_ _1"></span>ua publicação.<span class="_ _1"></span> </span></div><div class="t m1 x9 h6 y22 ff4 fs2 fc0 sc0 ls0 ws3">*CD232391976200*<span class="_ _7"></span><span class="ff5 fs3">LexEdit</span></div><div class="t m0 xa h7 y23 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y24 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y25 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y26 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y27 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
<div class="pf w5 hb" data-page-no="24" id="pf24"><div class="pc pc24 w5 hb"><img alt="" class="bi x0 y0 w1 h1" 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" /><div class="t m0 x1c hc y380 ffa fs8 fc0 sc0 ls0 ws4">Emenda Aglutinativa de Plenário</div><div class="t m0 x1d hd y381 ffa fs9 fc0 sc0 ls0 ws4">(Do Sr. André Figueiredo)</div><div class="t m0 x1e he y382 ffa fs3 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1e he y383 ffa fs3 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1f he y384 ffb fs3 fc0 sc0 lse ws8">Altera o Sistema Tributário</div><div class="t m0 x1e he y385 ffb fs3 fc0 sc0 ls0 ws4">Nacional e dá outras providências</div><div class="t m0 x20 he y386 ffb fs3 fc0 sc0 ls0 ws4"> </div><div class="t m0 x20 he y387 ffb fs3 fc0 sc0 ls0 ws4"> </div><div class="t m0 x20 he y388 ffb fs3 fc0 sc0 ls0 ws4">Assinaram eletronicamente o documento CD232391976200, nesta ordem:</div><div class="t m0 x1 he y389 ffb fs3 fc0 sc0 ls0 ws4"> </div><div class="t m0 x1 he y38a ffb fs3 fc0 sc0 ls0 ws4"> 1 Dep. André Figueiredo (PDT/CE) - LÍDER do Bloco UNIÃO, PP, Federação PSDB</div><div class="t m0 x1 he y38b ffb fs3 fc0 sc0 ls0 ws4">CIDADANIA, PDT, PSB, AVANTE, SOLIDARIEDADE, PATRIOTA *-(p_5870)</div><div class="t m0 x1 he y38c ffb fs3 fc0 sc0 ls0 ws4"> 2 Dep. Antonio Brito (PSD/BA) - LÍDER do Bloco MDB, PSD, REPUBLICANOS, PODE,</div><div class="t m0 x1 he y38d ffb fs3 fc0 sc0 ls0">PSC</div><div class="t m0 x20 hf y38e ffb fsa fc6 sc0 ls0 ws4">* Chancela eletrônica do(a) deputado(a), nos termos de delegação regulamentada no Ato da mesa n. 25 de 2015.</div><div class="t m0 x21 he y38f ffa fs3 fc0 sc0 ls0 ws4">CÂMARA DOS DEPUTADOS</div><div class="t m0 x21 he y390 ffa fs3 fc0 sc0 ls0 ws4">Infoleg - Autenticador</div><div class="t m0 xa h7 y391 ff6 fs4 fc1 sc0 ls0 ws4">Assinado por chancela eletrônica do(a) Dep. André Figueiredo e outros</div><div class="t m0 xa h7 y392 ff6 fs4 fc1 sc0 ls0 ws4">Para verificar as assinaturas, acesse https://infoleg-autenticidade-assinatura.camara.leg.br/CD232391976200</div><div class="t m1 x9 h8 y393 ff7 fs5 fc1 sc0 ls0 ws4">EMA n.1</div><div class="t m1 xb h9 y394 ff7 fs6 fc1 sc0 ls0 ws4">Apresentação: 06/07/2023 21:43:18.763 - PLEN</div><div class="t m1 xc h9 y395 ff7 fs6 fc1 sc0 ls0 ws4">EMA 1 => PEC 45/2019</div></div><div class="pi" data-data="{"ctm":[1.000000,0.000000,0.000000,1.000000,0.000000,0.000000]}"></div></div>
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<div class="blogger-post-footer">@vejadireito</div>Maurício Pereira Cabralhttp://www.blogger.com/profile/10555707287758641584noreply@blogger.com0