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For the other girls in the analysis, the indicator took on value 0 over the whole period of analysis.
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Why does an everyday object as depicted by Jasper Johns or Andy Warhol take on value when exhibited in a museum?
Let $f_{A,s}(o)$ be a function that takes on value 1 if $o$ results from performing $A$ in state s, and value 0 otherwise.
Here, W njk denotes the weight between visible unit n that takes on value k and hidden topic j; b j is the bias of hidden topic j, and a nk is the bias of visible unit n that takes on value k. σ(x)=1/(1+ exp(−x)) is the logistic function.
This variable takes on value R t = βrew if a reward was obtained and R t = − βpun if a punishment was obtained.
We remark that the expected value of ln(1/ p k ) (for a variable taking on value x k with probability p k ) equals the entropy of that random variable, a central notion in information theory.
These symbols take on values from a predefined constellation set.
Let us consider a demand with 40%% variability; it takes on values in the range [80,190] and has a nominal value of 135.
The dependent value takes on values of −1 (multiple job leavers), 0 (single and multiple job stayers), and +1 (multiple job joiners).
Mathematically, it is expressed as follows: Suppose y takes on values in {1, 2,…, m}, and let f (i, j) = frequency of value j in node i.
If a monochromator is used then C takes on values of 1 and cos 2θmcos 2θmcos
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