Manuscript Hawk04-D@1 · Hawk04-D-v1.tex · section · 39b16f67

Stability and dimension-explicit conversion

Stage 2: controlled comparison, fixed codes, and growing codes › Stability and dimension-explicit conversion · lines 815–839

Hawk04-D@1#eq:KSW

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These stability statements agree with the supplied Hawk02-A interface and Hawk04-A/B proofs CheungHawk02A,CheungHawk04A, CheungHawk04B.

external approximate input. For finite-dimensional complementary channels, the KSW information–disturbance theorem gives

Indeed the full-norm inequality

becomes (eq:KSW) under the half normalization KSW (Theorem 3). We use this approximate theorem only on finite channels. No infinite-output attainment assumption is needed for the proxy lift.

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  • Hawk04-D@1#eq:KSW · line 824

  • unlabeled · line 829

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