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2 votes
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108 views

Maximum Uncertainty in Normal Distribution

While reading Goodfellow's Deep Learning Book, I came across the below fact about Normal Distribution. I am not sure I have understood what led to this conclusion, Can someone help with it? "Out ...
umesh's user avatar
  • 51
0 votes
0 answers
483 views

How can Hinge loss be upper bound of the 0-1 loss?

I just have a question and I did not find clear explanation, hinge loss is upper bound of 0-1 loss, so does this mean upper bound regard to a single point loss such as 0 or 1 ?!. So, for example the 0-...
miss Ran's user avatar
  • 109
1 vote
1 answer
2k views

How do we update the parameters (weights) in recurrent neural networks?

In RNNs, how do we update the weights? I have following understanding of RNNs: Parameters are shared across all time-steps, i.e., $$S_t = \tanh(U X_t + W S_{t-1} )$$ $$Y_k = \text{softmax}(V S_t)$$ ...
Mins's user avatar
  • 31
1 vote
1 answer
107 views

How to simplify the understanding behind Hypothesis Testing? [duplicate]

Quote recently, I have trying to understand this confusing idea of Hypothesis testing. Although I am pretty much clear with the way it works, that is: Choosing a test statistic Then choosing a Null ...
Elemento's user avatar
0 votes
1 answer
435 views

How to derive the gradient for SSE cost function in Adaline?

I started learning machine learning and have some troubles in understanding derive rules for the gradient of cost function in particular I can't understand how sum(wjxj) transformed to -xj. I tried to ...
Maxim Palenov's user avatar
0 votes
1 answer
95 views

$X_1, X_2$ are IID $N(0,1)$. Find Cov($X_1$, $X_1 X_2$).

Two variables $X_1, X_2$ are independent and identically distributed as $N(0,1)$. I need to find Cov($X_1$, $X_1 X_2$). Thanks!
casecontrol_logistic's user avatar