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Figure P12.4-2 12.4-2 For the ternary channel in Fig. P12.4-2, Px (x) = P, Px (x2) = Px (x3) = Q. (Note: P +2Q=1.)
Figure P12.4-2 12.4-2 For the ternary channel in Fig. P12.4-2, Px (x) = P, Px (x2) = Px (x3) = Q. (Note: P +2Q=1.) (a) Determine H(x), H(x|y), H(y), and I(x; y). (b) Show that the channel capacity C, is given by Input X2 X3 1-P 1-P. where 8 = 2-[plogp+(1-P) log(1-p)] P P Output y 2 Cs = log (B+2)
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The problem in the image pertains to a discrete memoryless channel with three input symbols x1 x2 x3 and three output symbols y1 y2 y3 often referred to as a ternary channel The transition probabiliti...
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Finite Mathematics and Its Applications
Authors: Larry J. Goldstein, David I. Schneider, Martha J. Siegel, Steven Hair
12th edition
978-0134768588, 9780134437767, 134768582, 134437764, 978-0134768632
