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domingo, 12 de fevereiro de 2012

Fundo partidário de 2012 distribuirá R$ 286,2 milhões

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
R$ 286,2 milhões. Este é o valor orçamentário previsto para ser distribuído aos partidos políticos durante o ano de 2012 pelo Fundo Partidário. No site do Tribunal Superior Eleitoral (TSE) já é possível consultar os valores da primeira parcela do duodécimo, por legenda.
O Fundo Especial de Assistência Financeira aos Partidos Políticos, – o chamado Fundo Partidário -, é constituído por dotações orçamentárias da União, multas, penalidades, doações e outros recursos financeiros que lhes forem atribuídos por lei. Os critérios de distribuição do Fundo estão detalhados na Lei 11.459/2007.

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