DIAP DIZ QUE ANTONIA PEDROSA É A SEGUNDA MAIS VOTADA DO PMDB

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 
O oeste baiano continuará com Antonia Pedrosa na Assembléia Legislativa da Bahia. Pedrosa deverá ser a segunda mais votada do PMDB. É o que informa o boletim do DIAP – Departamento Intersindical de Ação Parlamentar. Segundo o DIAP, Antonia Pedrosa será uma das mais votadas. Pedrosa recebeu a notícia com satisfação mas lembrou que só se garante a eleição depois de apurado os votos. “Esta notícia me anima muito e me faz trabalhar mais ainda pois é com trabalho, obras, propostas e ações concretas que o povo nos concederá a honra de permanecermos representado o oeste baiano e lutando pela criação do Estado do São Francisco.
Confira abaixo relação dos possível eleitos do PMDB
PMDB/PR/PSC/PRTB – 106 candidatos, 33 comvotos 14 a 16
PSC – Adriano Meireles, Angela Souza, Maria Luiza Carneiro e Paulo Magalhães Junior.
PR – Elmar, Graça Pimenta, Reinaldo Braga, Sandro Regis.
PMDB – Alan Sanches, Antônia Pedrosa, Leur, Luciano Simões, Pedro Tavares e Misael Junior.
Vando, Virginia, Marizete, Timóteo, Renato Costa, Gilberto Brito, Pedro Alcântara, Edgar Cravo, Carlos Ubaldino, Almir Melo e Léo Kret.       
informações do Mural do Oeste

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