Theorem
dsdp_centropy_uniform_n
Signature
Theorem dsdp_centropy_uniform_n : (forall t, (0 < val (u_of_cond (CondRV t) ord_max))%N) -> (forall t, (val (u_of_cond (CondRV t) ord_max) < minn p q)%N) -> `H(VarRV | CondRV) = log ((m ^ n_relay)%:R : R).
Description
Main N-party entropy result: H(V_relay | CondRV) = log(m^n_relay) where V_relay are the relay parties' private inputs.
Uses (0)
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Used By (0)
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Coq Source Code
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