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make simple neural network python
1.
!1 심층신경망 훈련 http://jaejunyoo.blogspot.com/2017/01/backpropagation.html https://medium.com/@karpathy/yes-you-should-understand-backprop-e2f06eab496b “Yes you should understand backprop” "The problem with Backpropagation is that it is a leaky abstraction." 심층신경망에서는 Gradient
Descent 가 잘 동작하지 않는다. WHY?
2.
!2 심층신경망 필요성 예측정확도 단일 =
심층 학습속도 단일 < 심층
3.
!3 [FUNCTION] : dataset_minmax [FUNCTION]
: normalize_dataset [FUNCTION] : evaluate_algorithm [FUNCTION] : cross_validation_split [FUNCTION] : back_propagation [FUNCTION] : initialize_network [FUNCTION] : train_network 심층신경망 학습 과정 >전처리 소스참고 : https://machinelearningmastery.com/implement-backpropagation-algorithm-scratch-python/ 3 different varieties of wheat: Kama, Rosa and Canadian.
4.
!4 [FUNCTION] : forward_propagate [FUNCTION]
: activate [FUNCTION] : transfer 반복 (n_hidden + 3 회) [FUNCTION] : backward_propagate_error [FUNCTION] : transfer_derivative 반복 (n_hidden + 3 회) [FUNCTION] : update_weights 심층신경망 학습 과정 > 학습 (3회 : Output layer count. In this case, 3 class classification)
5.
!5 [FUNCTION] : forward_propagate [FUNCTION]
: activate [FUNCTION] : transfer 반복 (n_hidden + 3 회) [FUNCTION] : backward_propagate_error [FUNCTION] : transfer_derivative 반복 (n_hidden + 3 회) [FUNCTION] : update_weights
6.
!6 [FUNCTION] : forward_propagate [FUNCTION]
: activate [FUNCTION] : transfer 반복 (n_hidden + 3 회) [FUNCTION] : backward_propagate_error [FUNCTION] : transfer_derivative 반복 (n_hidden + 3 회) [FUNCTION] : update_weights arr[-1] : last element of arr ㄴ s(x) sigmoid
7.
!7 [FUNCTION] : forward_propagate [FUNCTION]
: activate [FUNCTION] : transfer 반복 (n_hidden + 3 회) [FUNCTION] : backward_propagate_error [FUNCTION] : transfer_derivative 반복 (n_hidden + 3 회) [FUNCTION] : update_weights
8.
!8 def backward_propagate_error(network, expected): #
print("[FUNCTION] : ",inspect.getframeinfo(inspect.currentframe()).function) print("-------") pprint(network) print(expected) # sys.exit() for i in reversed(range(len(network))): layer = network[i] errors = list() if i != len(network)-1: for j in range(len(layer)): error = 0.0 for neuron in network[i + 1]: error += (neuron['weights'][j] * neuron['delta']) errors.append(error) else: for j in range(len(layer)): neuron = layer[j] errors.append(expected[j] - neuron['output']) for j in range(len(layer)): neuron = layer[j] neuron['delta'] = errors[j] * transfer_derivative(neuron['output']) ------- [[{'delta': -0.002105481132614655, 'output': 0.9875157273476414, 'weights': [0.9705506423302226, 0.6235470249087426, 0.6877117204824573, 0.443648677014938, 0.5175984164765586, 0.026815578055486865, 0.6666448293753904, 0.7888475556891129]}], [{'delta': -0.14733500412100667, 'output': 0.6043751101552216, 'weights': [0.3395066691207968, 0.08846035870939582]}, {'delta': -0.14316208422738091, 'output': 0.5598784626677785, 'weights': [0.4300707928355212, -0.1840328525536184]}, {'delta': 0.10301622967407513, 'output': 0.6026972589408445, 'weights': [0.29927233284033017, 0.12118031505837243]}]] [0, 0, 1] ------- [[{'delta': -0.0009853373984217329, 'output': 0.9176180659068145, 'weights': [0.9700677432652737, 0.6230543562095318, 0.6873639017456279, 0.44318707751297465, 0.5171204962344873, 0.02656030703409016, 0.6662089230964726, 0.7883548869899021]}], [{'delta': -0.1445096162009705, 'output': 0.5651938383437569, 'weights': [0.26815390974508185, 0.016205550608910574]}, {'delta': -0.13796221046736146, 'output': 0.5197693625175647, 'weights': [0.3619508665274388, -0.2530139577872991]}, {'delta': 0.09513544172088485, 'output': 0.619274457702868, 'weights': [0.34624620530409955, 0.16874803591881485]}]] [1, 0, 0] ------- # Transfer neuron activation def transfer(activation): # print("[FUNCTION] : ",inspect.getframeinfo(inspect.currentframe()).function) return 1.0 / (1.0 + exp(-activation)) # Calculate the derivative of an neuron output def transfer_derivative(output): # print("[FUNCTION] : ",inspect.getframeinfo(inspect.currentframe()).function) return output * (1.0 - output)
9.
!9 Sigmoid transferred derivative = d/dx(Sigmoid)
10.
!10 [FUNCTION] : forward_propagate [FUNCTION]
: activate [FUNCTION] : transfer 반복 (n_hidden + 3 회) [FUNCTION] : backward_propagate_error [FUNCTION] : transfer_derivative 반복 (n_hidden + 3 회) [FUNCTION] : update_weights
11.
!11 [FUNCTION] : forward_propagate [FUNCTION]
: activate [FUNCTION] : transfer 반복 (n_hidden + 3 회) [FUNCTION] : backward_propagate_error [FUNCTION] : transfer_derivative 반복 (n_hidden + 3 회) [FUNCTION] : update_weights
12.
!12 네스테로프 가속 경사
추가
13.
!13 hyper parameter test 학습률
: 0.01 학습률 : 0.10 학습률 : 0.50 학습률 : 1.00 학습률이 적을 수록 그래프가 많이 튀는 현상 “학습률이 너무 낮아서 초기화된 weight 값에서 쉽게 벗어나지 못하는 모습”
14.
!14 학습률 : 0.30
15.
!15 학습률 : 1.00
16.
!16 Relu?
17.
!17 ~33% ~70% ~85%
~85% ~75% for n_epoch in (3, 6, 9, 12, 15, 18, 21): for n_hidden in (3, 6, 9, 12, 15, 18, 21):
18.
!18 for n_epoch in
(5, 10, 15, 20, 25, 30, 35): for n_hidden in (5, 10, 15, 20, 25, 30, 35):
19.
!19 sigmoid > layer 가
많을 때, Gradient 소실 relu > learning rate 에 따라 예민 ELU?
20.
!20
21.
!21 # Transfer neuron
activation def transfer(activation): # print("[FUNCTION] : ",inspect.getframeinfo(inspect.currentframe()).function) ## sigmoid # return 1.0 / (1.0 + exp(-activation)) ## ReLu # return max(0, activation) ## Elu if(activation>=0): return activation else: return (exp(activation)-1) # Calculate the derivative of an neuron output def transfer_derivative(output): # print("[FUNCTION] : ",inspect.getframeinfo(inspect.currentframe()).function) ## sigmoid # return output * (1.0 - output) ## ReLu # if(output > 0): # return 1 # else: # return 0 ## Elu if(output > 0): return 1 else: return (exp(output)-1)
22.
!22 for n_epoch in
(5, 10, 20, 35): for n_hidden in (5, 10, 20, 35):
23.
!23 for n_epoch in
(5, 10, 15, 20, 25, 30, 35): for n_hidden in (5, 10, 15, 20, 25, 30, 35): n_epoch, n_hidden 5 5 n_epoch, n_hidden 5 10 n_epoch, n_hidden 5 15 n_epoch, n_hidden 5 20 n_epoch, n_hidden 5 25 n_epoch, n_hidden 5 30 n_epoch, n_hidden 5 35 n_epoch, n_hidden 10 5 n_epoch, n_hidden 10 10 n_epoch, n_hidden 10 15 n_epoch, n_hidden 10 20 n_epoch, n_hidden 10 25 n_epoch, n_hidden 10 30 n_epoch, n_hidden 10 35 n_epoch, n_hidden 15 5 n_epoch, n_hidden 15 10 n_epoch, n_hidden 15 15 n_epoch, n_hidden 15 20 n_epoch, n_hidden 15 25 n_epoch, n_hidden 15 30 n_epoch, n_hidden 15 35 n_epoch, n_hidden 20 5 n_epoch, n_hidden 20 10 n_epoch, n_hidden 20 15 n_epoch, n_hidden 20 20 n_epoch, n_hidden 20 25 n_epoch, n_hidden 20 30 n_epoch, n_hidden 20 35 n_epoch, n_hidden 25 5 n_epoch, n_hidden 25 10 n_epoch, n_hidden 25 15 n_epoch, n_hidden 25 20 n_epoch, n_hidden 25 25 n_epoch, n_hidden 25 30 n_epoch, n_hidden 25 35 n_epoch, n_hidden 30 5 n_epoch, n_hidden 30 10 n_epoch, n_hidden 30 15 n_epoch, n_hidden 30 20 n_epoch, n_hidden 30 25 n_epoch, n_hidden 30 30 n_epoch, n_hidden 30 35 n_epoch, n_hidden 35 5 n_epoch, n_hidden 35 10 n_epoch, n_hidden 35 15 n_epoch, n_hidden 35 20 n_epoch, n_hidden 35 25 n_epoch, n_hidden 35 30 18.6 s
24.
!24 Continue…
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