O IGMI-C – Índice Geral do Mercado Imobiliário – Comercial foi desenvolvido, em 2011, pelo Instituto Brasileiro de Economia (Ibre/FGV) e tem a B3 como um de seus patrocinadores. É o primeiro indicador de rentabilidade do setor imobiliário brasileiro e tem como objetivo tornar-se referência de rentabilidade de imóveis comerciais (escritórios, hotéis, shoppings e outros), contribuindo para que os investidores obtenham mais transparência em relação à formação dos preços de compra, venda e locação.
O IGMI-C é calculado com base em informações fornecidas voluntariamente por um grupo de participantes envolvendo investidores institucionais e empresas ligadas ao setor imobiliário, tais como entidades de classe, consultores, administradores e gestores de carteiras imobiliárias, incorporadores e outros. A série histórica dessa divulgação iniciou em 2000 e tem atualização trimestral.
Metodologia
O IGMI-C é divulgado em três versões, cujas fórmulas de cálculo são:
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)
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)
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)
Onde:
ROL = Receita Operacional Líquida (total de receitas do empreendimento menos despesas operacionais);
V = Valor avaliado do empreendimento;
I = Investimentos em reformas e benfeitorias;
A = Alienações parciais ou totais.
Essa metodologia de cálculo reproduz vários indicadores internacionais semelhantes, aproveitando, de um lado, as experiências de outros países e, de outro, possibilitando comparação dos resultados.
Notas técnicas
A periodicidade do índice é trimestral e, nas suas três versões, tem valor inicial de 100 no primeiro trimestre de 2000, sendo atualizado a cada trimestre de acordo com a seguinte expressão:
IGMI t = [IGMI t-1 × (1+ Retornot)]
As informações utilizadas pela FGV para o cálculo do índice são fornecidas voluntariamente por instituições interessadas em contribuir para a formação do índice. O IGMI-C está aberto para novos participantes e, com isso, espera-se que a base de informações cresça cada vez mais, garantindo robustez às informações.
Para informações adicionais sobre o índice e o histórico de resultados trimestrais, acesse FGV – IBRE.