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= (I (W1 , X) I (W1 ; Y )) + (1 ) (I (W2 , X) I (W2 ; Y )) = RY (D1 ) + (1 )RY (D2 ), proving the convexity of RY (D). We are now in a position to prove the converse to the conditional rate distortion theorem. Proof: (Converse to Theorem 15.9.1). Consider any rate distortion code with side information. Let the encoding function be fn : X n {1, 2, . . . , 2nR }. Let the decoding function be gn : Y n {1, 2, . . . , 2nR } X n , and n nR denote the ith symbol produced by the let gni : Y {1, 2, . . . , 2 } X decoding function. Let T = fn (X n ) denote the encoded version of X n . We must show that if Ed(X n , gn (Y n , fn (X n ))) D, then R RY (D). We have the following chain of inequalities: c# upc-a reader C# UPC-A Barcode Scanner Library - Read & Scan UPC-A Using ...
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