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Your family goes to a restaurant for dinner. There are 6 people in your family. Some order the chicken dinner for 14.80, and some order steak for &17. If the total bill was 91, which system best ...
https://brainly.com/question/11838982
Answer:13.46Step-by-step explanation:calculated
Caret glmnet vs cv.glmnet
https://stats.stackexchange.com/q/299653
I see two issue here. First, your training set is too small relative to your testing set. Normally, we would want a training set that is at least comparable in size to the testing set. Another note is ...
Łoś's Theorem holds for positive sentences at reduced products in general?
https://math.stackexchange.com/questions/198237/%C5%81o%C5%9Bs-theorem-holds-for-positive-sentences-at-reduced-products-in-general/198261
This is a surprisingly subtle issue. My previous answer was incorrect, and I've deleted it. Let's start by fixing terminology. A positive sentence is built up from (positive) atomic formulas using \land ...
Proving and understanding the Fixed point lemma (Diagonal Lemma) in Logic - used in proof of Godel's incompleteness theorem
https://math.stackexchange.com/questions/443617/proving-and-understanding-the-fixed-point-lemma-diagonal-lemma-in-logic-used
The \delta in the proof statement is a formula. In the language of \text{PA}, there is no symbol for the function f; but \text{PA} is strong enough so that there is some formula \delta(x, y) ...
The four digit number AABB can be divided by 6 without remainder. Determine the greatest and least value of AABB.
https://math.stackexchange.com/questions/2902440/the-four-digit-number-aabb-can-be-divided-by-6-without-remainder-determine/2902465
You have shown that we must have B even and A+B divisible by 3. To make AABB as large as possible, we'd like to have A=9 If this is so, can we find an even number B such that 3|(9+B)? ...
Certain Derivations using the Chain Rule for the Backpropagation Algorithm
https://math.stackexchange.com/q/2411652
The derivative of that sigmoid is a good example for where we can practice the chain rule. \cases{f(x) = \frac 1 {1+e^{-x}}\\ f(g) =\frac 1 {g}\\g(h) = 1+e^{h(x)}\\ h(x)=-x} \frac {\partial{f}}{\partial x} = \frac{\partial f}{\partial g}\times\frac{\partial g}{\partial h}\times \frac{\partial h}{\partial x} ...
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