# Homology with neighborhood coefficients

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If you calculate homology with twisted coefficients, where the coefficient system entails vector rooms of measurement $d$, after that the Euler feature of the resulting homology rooms (i.e. the rotating amount of the $H_i$ with twisted coefficients) amounts to $d$ times the Euler feature of the room calculated using homology with unimportant coefficients.

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Matt E 2019-12-03 04:20:18

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