Helper

relay_privacy_from_indep

File dumas2017dual/dsdp/dsdp_security.v

Section relay_security_n

Type Lemma

Proof Lines 1

Signature

Lemma relay_privacy_from_indep {A : finType} (View : {RV P -> A}) (V_target : {RV P -> msg}) (pV_unif : `p_ V_target = fdist_uniform card_msg) (View_indep : P |= View _|_ V_target) : `H(V_target | View) = `H `p_ V_target.

Description

Generic relay privacy theorem: If RelayView _|_ V_target, then H(V_target | RelayView) = H(V_target)

Uses (0)

This lemma does not use any other lemmas from the stats.

Used By (0)

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