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on a particular codeword being sent, goes to zero if the conditions of the theorem are met. The above bound shows that the average probability of error, which by symmetry is equal to the probability for an individual codeword, averaged over all choices of codebooks in the random code construction, is arbitrarily small. Hence, there exists at least one code C with arbitrarily small probability of error. This completes the proof of achievability of the region in (15.58) for a xed input distribution. Later, in Section 15.3.3, we show that timesharing allows any (R1 , R2 ) in the convex hull to be achieved, completing the proof of the forward part of the theorem. 15.3.2 Comments on the Capacity Region for the Multiple-Access Channel We have now proved the achievability of the capacity region of the multiple-access channel, which is the closure of the convex hull of the set of points (R1 , R2 ) satisfying R1 < I (X1 ; Y |X2 ), R2 < I (X2 ; Y |X1 ), R1 + R2 < I (X1 , X2 ; Y ) (15.73) (15.74) (15.75) crystal reports barcode font free How to insert barcode into Crystal Reports report using Bytescout BarCode SDK in .NET application How to insert barcode into Crystal Reports report using Bytescout BarCode SDK in .NET application crystal report barcode generator Crystal Reports Barcode Font Encoder UFL 14.11 Free download Crystal Reports Barcode Font Encoder UFL 14.11 - Barcode UFL for Crystal Reports. 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