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If $g$ is a function of the random variable $X$, is it true that $H(X) = H(X) + H(g(X)\mid X)$?

I think my homework about entropy is formulated incorrectly.

The question is the following:

let $X$ be a discrete random variable. Show that the entropy of a function $g$ of $X$ is less than or equal to the entropy of $X$ by justifying the following steps:

125 more words

If $g$ is a function of the random variable $X$, is it true that $H(X) = H(X) + H(g(X)\mid X)$?

I think my homework about entropy is formulated incorrectly.

The question is the following:

let $X$ be a discrete random variable. Show that the entropy of a function $g$ of $X$ is less than or equal to the entropy of $X$ by justifying the following steps:

125 more words

If $g$ is a function of the random variable $X$, is it true that $H(X) = H(X) + H(g(X)\mid X)$?

I think my homework about entropy is formulated incorrectly.

The question is the following:

let $X$ be a discrete random variable. Show that the entropy of a function $g$ of $X$ is less than or equal to the entropy of $X$ by justifying the following steps:

125 more words

If $g$ is a function of the random variable $X$, is it true that $H(X) = H(X) + H(g(X)|X)$?

I think my homework about entropy is formulated incorrectly.

The question is the following:

let $X$ be a discrete random variable. Show that the entropy of a function $g$ of $X$ is less than or equal to the entropy of $X$ by justifying the following steps:

107 more words

Fun problem. Apparently $\prod_i(1-p_i) \geq 1 - \sum_ip_i$ with $p_i \in [0,1]$ is always true. But how to demonstrate it?

so, I want to demonstrate the validity of the following inequality:

$$
\prod_i(1-p_i) \geq 1 – \sum_ip_i
$$

with $p_i \in $, it is always true, which it seems to be always the case if you test it with some random numbers. 203 more words

How to Auto Mount Netgear ReadyShare in Linux

How to Auto Mount Netgear ReadyShare in Linux

I have a Netgear N900 WNDR3700v3 Wirless Dual Band Router, with ReadyShare. I have a USB External Hard drive attached to the router (ReadyShare) and wanted to have the USB Drive attached to the router Auto mount the drive at bootup. 316 more words

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