O novo Brasil com a divisão dos estados

Nesses ultimos dias nos noticiarios estavam falando sobre implantar novos estados em nosso pais.Um exemplo é o estado do Para que pode ter duas novas unidades federativas:Carajas e Tapájos.O povo do Para decidira se pode implantar esses  novos estdos ou não.Veja a imagem abaixo,como ficara Para se ao projeto fosse aprovado:


Os novos estados do Brasil estão em discussão e em diferentes estágios de aprovação no Congresso Nacional. Chegou a ser proposto oficialmente a criação de 18 novos estados e 3 novos territórios federais, o que elevaria o total de unidades da federação para 48.
Os estados com estágio de criação mais avançados são Gurgueia, Maranhão do Sul e Carajás.
Caso aprovado o projeto de lei, será estado fruto do desmembramento do Pará. Se Carajás, no sudeste paraense, sair do papel, terá uma população de 1,3 milhão de habitantes. Terá 289.799 km² de área, um terço do atual estado do Pará. Será o nono maior estado nesse quesito, com 39 municípios e 18% dos eleitores do Pará. Será maior do que países como Portugal, Uruguai e Equador. Somente 11,04% de sua população são paraenses. Maranhenses, são 23,08% e mineiros, 11,17%. O restante da população migrou de todo o Brasil. A proposta de plebiscito foi aprovada pela Câmara dos Deputados em 5 de maio de 2011.
·  Projeto do plebiscito: Senado Federal PDS 00052 / 2007 de 20/03/2007
O estado do Tapajós é uma proposta resultante do desmembramento de uma área do noroeste e do oeste do Pará. Se o Tapajós sair do papel será o 4º maior estado brasileiro, com 27 municípios, com sede em Santarém; já nasceria com um PIB maior que R$ 5 bilhões;
O plenário da Câmara dos Deputados aprovou no dia 5 de maio de 2011 o projeto de convocação do plebiscito sobre a divisão do Pará para criação de Carajás e Tapajós. No plebiscito sobre a criação do novo estado, previsto no PDC 2300/09, devem ser consultados os cidadãos dos municípios que passariam a compor o novo estado. O projeto aprovado também fixa um prazo de dois meses para o pronunciamento da Assembleia Legislativa do Pará. O plebiscito deverá ser realizado pelo Tribunal Regional Eleitoral do Pará, no prazo de seis meses da promulgação das normas. Aprovado, deve ir ao Congresso para votação de uma lei complementar.
Com apoio aberto e organizado da população e da elite política local e mesmo do governo, a aprovação do plebiscito aconteceu no Senado em 2007. Desmembramento do sul do estado do Maranhão se discute também qual seria a nova capital. Os locais mais prováveis são as cidades de Imperatriz, Açailandia, Barra do Corda e Balsas, apesar de algumas opiniões serem favoráveis à criação de uma nova cidade para esse fim.
O estado do Triângulo, com 66 municípios, seria fruto do desmembramento da parte oeste de Minas Gerais e foi batizado com o nome da mesorregião do Triangulo Mineiro. Se criado, o novo estado terá uma área de 90 545 km². Em seu território, morariam cerca de 2.159.047 habitantes, em torno de 11% da população do atual estado. A capital do novo estado seria a cidade de Uberlândia, que possui atualmente 600.285 habitantes (IBGE/2010). e já nasceria maior que nove capitais brasileiras e representaria cerca de 28% da população do Triângulo. O novo estado já contaria com duas universidades federais, a Universidade Federal de Uberlândia (UFU), com sede na cidade de Uberlândia, e a Universidade Federal do Triangulo Mineiro (UFTM), com sede na cidade de Uberaba, ambas já estabelecidas na região. A região proposta seria considerada como um dos melhores índices sociais do país. Em dados de 2006, o Triângulo seria um dos estados mais ricos do país, em proporção, com um PIB de mais de R$ 33.127.886.000,00, que corresponde a aproximadamente 17% do PIB de Minas Gearais.
O plebiscito sobre o assunto foi aprovado no começo de 2008 pela Comissão da Amazônia, Integração Nacional e de Desenvolvimento Regional e aguarda o parecer total da Comissão de Constituição e Justiça e de Cidadania. Dái segue para o Senado, onde aguardará votação no plenário.
·  Projeto do plebiscito: Câmara PDC 570/2008 de 20/5/2008
Outras propostas de criação de novas unidades da federação
 Possível mapa do Brasil, caso todas as propostas fossem aprovadas.

No Congresso, chegaram a ser cogitadas outras propostas para criação de novos estados e territórios:
·    A divisão do atual estado do Rio de Janeiro, através da reemancipação da Guanabara que foi absorvida por aquele estado em março de 1975;
·    Estado do Planalto Central, formado com partes de Goiás, Minas Gerais e Distrito Federal;
·    Estado do Juruá, desmembrado do Amazonas, abrangendo as cidades amazonenses nos limites com o Acre ,que já teria Eirunepé como capital.
·    Estado de Solimões, desmembrado do Amazonas, abrangendo as áreas fronteiriças ao Peru e Colômbia, e a capital seria Tabatinga.
·    Estado de São Francisco, a parte da Bahia a oeste do rio homônimo (já rejeitado na CCJ da Câmara);
·    Estado do Araguaia, a ser desmembrado do nordeste do Mato Gross;
·    Estado do Mato Grosso do Norte, a partir do noroeste do Mato Grosso, fronteiriço ao Amazonas e a Rondônia;
·    Estado de São Paulo do Oeste, que já nasceria com Ribeirão Preto como capital;
·    Estado de São Paulo do Sul, que incluiria 54 municípios da região sul do estado de São Paulo, na zona mais pobre do estado. Registro seria a capital. (já rejeitado na CCJ da Câmara).
·    Estado de Minas do Norte, região do Vale do Jequitinhonha gerado dentro dos atuais limites de Minas Gerais;
·    Estado do Iguaçu, no oeste dos estados do Paraná e Santa Catarina. Seu território seria o mesmo do extinto Territótio do Iguaçu, criado em 1943 pelo então Presidente Getúlio Vargas e extinto em 1946;
·    Estado do Pampa, na parte sul do Rio Grande do Sul
·    Além dos Territórios Federais de Marajó, no Pará; Alto Rio Negro, que é antiga região conhecida como Cabeça do Cachorro, no noroeste do Amazonas; e Oiapoque, no Amapá.

 Fonte: Wikipédia, a enciclopédia livre.

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Blog do Farias: O novo Brasil com a divisão dos estados
O novo Brasil com a divisão dos estados
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