Created
April 10, 2022 17:34
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| import numpy as np | |
| def crossEntropy(Y, P): | |
| Y = np.float_(Y) | |
| P = np.float_(P) | |
| CE = -np.sum(Y*np.log(P) + (1-Y)*np.log(1-P)) | |
| return CE | |
| #cross entropy tells us when two vectors are similar or different. | |
| #To compute the cross entropy simply calculate the negative of the natural logarithm of the product of probabilities. | |
| #That is, given probabilities p1, p2, p3 then the cross entropy is -ln(p1*p2*p3) = -ln(p1)-ln(p2)-ln(p3) | |
| #example: write a function that takes two lists and return the XEntropy |
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| import numpy as np | |
| def softmax(L): | |
| exp_f = np.exp(L) | |
| sum_exp = sum(exp_f) | |
| result = [] | |
| for i in exp_f: | |
| result.append(i*1.0/sum_exp) | |
| return result | |
| #softmax function replaces the sigmoid function when dealing with 3 or more classes |
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