Lemma 21.30.10. In Situation 21.30.1. Let X be in \mathcal{C}.
for \mathcal{F}' in \mathcal{A}'_ X we have H^ n_{\tau '}(X, \mathcal{F}') = H^ n_\tau (X, \epsilon _ X^{-1}\mathcal{F}'),
for K' \in D^+_{\mathcal{A}'_ X}(\mathcal{C}_{\tau '}/X) we have H^ n_{\tau '}(X, K') = H^ n_\tau (X, \epsilon _ X^{-1}K').
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