conditional entropy (Q813908)
measure of relative information in probability theory and information theory
Language:
Current Data About conditional entropy
(P279) (Q106449009)

(P1343) (Q26711945)
(P958) 13-32
(P1810) conditional entropy
mean conditional information content
average conditional information content

(P2534) H(X \vert Y) = \sum_{i = 1}^n \sum_{j = 1}^m p(x_i, y_j) I(x_i \vert y_j)
(P248)
(P958) 13-32

(P4020) 1

(P6104) (Q8487137)

(P7235) H(X \vert Y)
(P9758)

p(x_i, y_j)
(P9758)

I(X \vert Y)
(P9758)

(P7973) H(X \vert Y)
(P248)
(P8855) 171-07-23

(P8111) (Q15551713)
(P248)
(P958) 13-32.a

(Q324923)
(P248)
(P958) 13-32.b

(Q376660)
(P248)
(P958) 13-32.c

other details
aliases mean conditional information content
 average conditional information content
description measure of relative information in probability theory and information theory

External Links
(P646) /m/03ny81
(P2671) /g/11cmcysskd
(P6366) 101721835
(P8855) 171-07-23
(P10283) C101721835
(P10565) 112373