Theorem

enc_ce_contract_ind

File dumas2017dual/dsdp/dsdp_security.v

Section enc_contraction_n

Type Theorem

Proof Lines 4

Signature

Theorem enc_ce_contract_ind {C : finType} (Z : {RV P -> C}) (target : R) {A : finType} (View : {RV P -> A}) : enc_contractible Z target View -> `H(Z | View) = target.

Description

Contraction theorem: if a view is enc_contractible, its conditional entropy equals the target

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

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