MultiLayerPerceptron/mlp.ipynb

1055 lines
174 KiB
Plaintext
Raw Normal View History

2018-01-01 20:33:05 +01:00
{
2018-01-01 20:46:31 +01:00
"cells": [
{
"cell_type": "code",
2018-01-15 23:01:56 +01:00
"execution_count": 1,
2018-01-01 20:46:31 +01:00
"metadata": {},
2018-01-15 23:01:56 +01:00
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
2018-01-15 23:55:38 +01:00
"{'i': {'count': 75, 'index': 4, 'vector': [0, 0, 0, 0, 1, 0, 0, 0, 0, 0, 0, 0]}, 'a': {'count': 36, 'index': 6, 'vector': [0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 0, 0]}, 'd': {'count': 45, 'index': 5, 'vector': [0, 0, 0, 0, 0, 1, 0, 0, 0, 0, 0, 0]}, 'l': {'count': 64, 'index': 0, 'vector': [1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0]}, 't': {'count': 64, 'index': 2, 'vector': [0, 0, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0]}, 'n': {'count': 75, 'index': 7, 'vector': [0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 0]}, 'c': {'count': 30, 'index': 8, 'vector': [0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0]}, 'e': {'count': 117, 'index': 1, 'vector': [0, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0]}, 's': {'count': 40, 'index': 9, 'vector': [0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0]}, 'u': {'count': 55, 'index': 3, 'vector': [0, 0, 0, 1, 0, 0, 0, 0, 0, 0, 0, 0]}, 'r': {'count': 42, 'index': 10, 'vector': [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0]}, 'o': {'count': 39, 'index': 11, 'vector': [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1]}}\n",
2018-01-15 23:01:56 +01:00
"12\n",
"1\n",
"number of batches=1\n",
"size of first batch=577,577\n",
"size of last batch=577,577\n",
"300 9\n"
]
}
],
"source": [
2018-01-15 23:55:38 +01:00
"from letters import LettersData\n",
"data = LettersData(\"data/\", \"list_expected_data.txt\")\n",
2018-01-15 23:01:56 +01:00
"data.process()\n",
"#x,y = data.get_data()\n",
"#classes = data.get_classes()\n",
"#ysize = data.get_class_element_size()\n",
"#xsize = data.get_input_image_size()\n",
"#print(len(classes))\n",
"#print(len(classes['P']))\n",
"#print(xsize,ysize)\n",
"#print(len(x))\n",
"#print(len(y))\n",
"#print(y[5])\n",
"#print(data.get_vocab())\n",
"v=data.get_vocab_with_min_count(30)\n",
"print(v)\n",
"print(len(v))\n",
"batch = data.get_batches()\n",
"print(len(batch))\n",
"batch = data.get_batches(min_count=40, mini_batch_size=577)\n",
"print(\"number of batches={}\".format(len(batch)))\n",
"print(\"size of first batch={},{}\".format(len(batch[0][0]),len(batch[0][1])))\n",
"print(\"size of last batch={},{}\".format(len(batch[-1][0]),len(batch[-1][1])))\n",
"xsize = len(batch[0][0][0])\n",
"ysize = len(batch[0][1][0])\n",
"print(xsize, ysize)"
]
},
{
"cell_type": "code",
2018-01-15 23:55:38 +01:00
"execution_count": 2,
2018-01-15 23:01:56 +01:00
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"[[0 2 4 6 9]\n",
" [1 3 5 7 8]]\n",
"[[0 0 0 0 1]\n",
" [1 1 1 1 0]]\n",
"[[11 2 13 4]\n",
" [ 5 6 7 8]]\n",
"[[1 0 1 0]\n",
" [0 1 0 1]]\n",
"1\n"
]
}
],
"source": [
"import numpy as np\n",
2018-01-01 20:46:31 +01:00
"\n",
2018-01-15 23:01:56 +01:00
"def output_to_hard(output):\n",
" m = output.shape[1]\n",
" hard = np.zeros_like(output)\n",
" hard[output.argmax(0), np.arange(m)] = 1\n",
" return hard\n",
2018-01-01 20:46:31 +01:00
"\n",
"\n",
2018-01-15 23:01:56 +01:00
"def count_errors(output, expected_output):\n",
" \"\"\"Count the number of patterns different assuming dimension (n, m)\n",
" having m patterns of size n\n",
" \"\"\"\n",
" # check differences\n",
" err = np.equal(output,expected_output)\n",
" # invert such as true means not equal\n",
" ierr = np.invert(err)\n",
" # count number of bad values for each column\n",
" nb = np.count_nonzero(ierr, axis=0)\n",
" # count number of errors\n",
" nb_err = np.count_nonzero(nb)\n",
" return nb_err\n",
" \n",
"\n",
"\n",
"a = np.array([[0, 1], [2, 3], [4, 5], [6, 7], [9, 8]]).T\n",
"print(a)\n",
"print(output_to_hard(a))\n",
"a = np.array([[11,2,13,4],[5,6,7,8]])\n",
"print(a)\n",
"b = np.array([[1, 0, 1, 0], [1, 1, 0, 1]])\n",
"h = output_to_hard(a)\n",
"print(h)\n",
"\n",
"print(count_errors(h, b))\n"
2018-01-01 20:46:31 +01:00
]
},
{
"cell_type": "code",
2018-01-15 23:55:38 +01:00
"execution_count": 3,
2018-01-01 20:46:31 +01:00
"metadata": {},
"outputs": [
2018-01-15 23:01:56 +01:00
{
"name": "stdout",
"output_type": "stream",
"text": [
"[0. 3.]\n",
"False\n",
"True\n"
]
}
],
"source": [
"def all_axis_equal(n, axis=0):\n",
" \"\"\"\n",
" :param axis: if 0 check that all columns are equal, if 1 chech rows\n",
" \"\"\"\n",
" if axis == 0:\n",
" res = np.std(n, axis=1)\n",
" else:\n",
" res = np.std(n)\n",
" res = np.sum(res)\n",
" return res == 0.\n",
"\n",
"\n",
"def axis_equal(n, axis=0):\n",
" \"\"\"\n",
" :param axis: if 0 check that all columns are equal, if 1 chech rows\n",
" \"\"\"\n",
" if axis == 0:\n",
" res = np.std(n, axis=1)\n",
" else:\n",
" res = np.std(n)\n",
" return res\n",
"\n",
"\n",
"a=np.array([[1,-2,3,4],[5,6,-7,8]])\n",
"all_axis_equal(a)\n",
"a=np.array([[1,-2,3,4],[1,6,-7,8]])\n",
"all_axis_equal(a) \n",
"\n",
"a = np.array([[-1., -1.], [-3., 3]])\n",
"print(np.std(a,axis=1))\n",
"\n",
"b=np.array([[-2,-2,-2],[5,6,-7]])\n",
"print(all_axis_equal(b))\n",
"b=np.array([[-2,-2,-2],[5,5,5]])\n",
"print(all_axis_equal(b))"
]
},
{
"cell_type": "code",
2018-01-15 23:55:38 +01:00
"execution_count": 5,
2018-01-15 23:01:56 +01:00
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
2018-01-15 23:55:38 +01:00
"[0, 0, 0, 0, 0, 0, 0, 0, 1]\n",
2018-01-15 23:01:56 +01:00
"tanh factor=0.05773502691896258\n",
"tanh factor=0.023570226039551584\n",
"tanh factor=0.040824829046386304\n",
"tanh factor=0.05773502691896258\n",
"softmax factor=0.01\n",
2018-01-15 23:55:38 +01:00
"nb errors before training=561/577\n",
2018-01-15 23:01:56 +01:00
"Training...\n"
]
},
2018-01-03 14:43:31 +01:00
{
"data": {
2018-01-15 23:55:38 +01:00
"image/png": "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
2018-01-03 14:43:31 +01:00
"text/plain": [
2018-01-15 23:55:38 +01:00
"<matplotlib.figure.Figure at 0x7f00f24c2710>"
2018-01-03 14:43:31 +01:00
]
},
"metadata": {},
"output_type": "display_data"
},
2018-01-01 20:46:31 +01:00
{
"name": "stdout",
"output_type": "stream",
"text": [
2018-01-15 23:55:38 +01:00
"learning duration=311.9925892353058(s)\n",
"{'iterations': 400, 'cost_function': 0.01926710779513728}\n",
"nb errors=0/577\n"
2018-01-15 23:01:56 +01:00
]
}
],
"source": [
"from mlp import MultiLayerPerceptron\n",
"import time\n",
"import numpy as np\n",
"X, Y = np.array(batch[0][0]), np.array(batch[0][1])\n",
"xsize = len(batch[0][0][0])\n",
"ysize = len(batch[0][1][0])\n",
"print(batch[0][1][0])\n",
"m = len(batch[0][0])\n",
"mlp = MultiLayerPerceptron(L=5, n=[xsize, 1800, 600, 300, 30, ysize], g=[\"tanh\"]*4 + [\"softmax\"], alpha=0.001, set_random_w=False)# w_rand_factor=0.01)\n",
"mlp.init_random_weights(use_formula=True)\n",
"#mlp.use_regularization(0.1)\n",
"mlp.use_adam()\n",
"\n",
"# Compute output\n",
"output = mlp.compute_outputs(X.T)\n",
"hard_output = output_to_hard(output)\n",
"mlp.set_all_expected_output_examples(Y.T)\n",
"expected_output = mlp.get_expected_output()\n",
"print(\"nb errors before training={}/{}\".format(count_errors(hard_output, expected_output), output.shape[1]))\n",
"\n",
"# Proceed learning with gradient descent\n",
"print(\"Training...\")\n",
"t0 = time.time()\n",
2018-01-15 23:55:38 +01:00
"res = mlp.learning(X.T, Y.T, m, min_cost=0.005, max_iter=400, plot=True)\n",
2018-01-15 23:01:56 +01:00
"t1 = time.time()\n",
"print(\"learning duration={}(s)\".format(t1-t0))\n",
"print(res)\n",
"\n",
"output = mlp.get_output()\n",
"hard_output = output_to_hard(output)\n",
"expected_output = mlp.get_expected_output()\n",
"print(\"nb errors={}/{}\".format(count_errors(hard_output, expected_output), output.shape[1]))\n"
]
},
{
"cell_type": "code",
"execution_count": 6,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"[[0 1 0 ... 0 0 0]\n",
" [0 0 0 ... 0 0 0]\n",
" [1 0 0 ... 1 0 0]\n",
" ...\n",
" [0 0 0 ... 0 1 0]\n",
" [0 0 0 ... 0 0 1]\n",
" [0 0 0 ... 0 0 0]]\n",
"out=[[1.20974679e-03 9.94810203e-01 1.81144828e-03 ... 1.21511565e-03\n",
" 9.06859226e-04 1.31348417e-04]\n",
" [1.89512803e-03 2.11689863e-04 7.43912078e-05 ... 1.89605227e-03\n",
" 5.79609227e-03 3.18173844e-04]\n",
" [9.81964661e-01 6.98882514e-04 3.10199130e-06 ... 9.81971394e-01\n",
" 8.67877832e-04 5.21368855e-06]\n",
" ...\n",
" [1.15257668e-03 7.73124214e-04 4.52359346e-05 ... 1.15608559e-03\n",
" 9.75057094e-01 1.49883192e-05]\n",
" [8.41201862e-06 8.08946746e-05 1.13639649e-02 ... 8.41791178e-06\n",
" 9.76566627e-06 9.80475500e-01]\n",
" [8.87554173e-05 3.38173023e-05 2.15643124e-03 ... 8.91617413e-05\n",
" 2.32828424e-05 3.03532518e-03]]\n",
"alleq? = False\n",
"eq? = [0.39963611 0.31029355 0.25476702 0.3301145 0.25201999 0.30368108\n",
" 0.32692957 0.28733344 0.26546751]\n",
"hout=[[0. 1. 0. ... 0. 0. 0.]\n",
" [0. 0. 0. ... 0. 0. 0.]\n",
" [1. 0. 0. ... 1. 0. 0.]\n",
" ...\n",
" [0. 0. 0. ... 0. 1. 0.]\n",
" [0. 0. 0. ... 0. 0. 1.]\n",
" [0. 0. 0. ... 0. 0. 0.]]\n",
"alleq? = False\n",
"expout=[[0 1 0 ... 0 0 0]\n",
" [0 0 0 ... 0 0 0]\n",
" [1 0 0 ... 1 0 0]\n",
" ...\n",
" [0 0 0 ... 0 1 0]\n",
" [0 0 0 ... 0 0 1]\n",
" [0 0 0 ... 0 0 0]]\n",
"nb errors=0\n",
"ieq? = [0. 0. 0. 0. 0.04159445 0.04159445\n",
" 0. 0.04159445 0.05877236 0. 0. 0.\n",
" 0. 0. 0. 0. 0.05877236 0.14840052\n",
" 0.05877236 0.12391378 0.15912484 0.10947391 0. 0.\n",
" 0. 0. 0. 0. 0.1996606 0.30524256\n",
" 0.17384666 0.15912484 0.21848089 0.18292235 0. 0.\n",
" 0. 0. 0. 0. 0.25400445 0.34916742\n",
" 0.24497509 0.15386591 0.25400445 0.23548517 0. 0.\n",
" 0. 0. 0. 0. 0.22201304 0.36283563\n",
" 0.29365729 0.11692983 0.26540807 0.26262075 0. 0.\n",
" 0. 0. 0. 0. 0.17845063 0.32849489\n",
" 0.30298078 0.10144201 0.26540807 0.26540807 0. 0.\n",
" 0. 0.05877236 0.04159445 0.04159445 0.17845063 0.34738218\n",
" 0.31403124 0.15912484 0.27086342 0.26540807 0. 0.\n",
" 0. 0.14270495 0.17384666 0.21848089 0.36283563 0.46536942\n",
" 0.44766404 0.35613459 0.32243155 0.27086342 0. 0.\n",
" 0. 0.25692035 0.32447451 0.42867576 0.4758936 0.49479993\n",
" 0.48113491 0.4758936 0.43766237 0.30968748 0. 0.\n",
" 0. 0.34191784 0.42971151 0.49772331 0.49966874 0.49945229\n",
" 0.48113491 0.49401623 0.48304144 0.39947913 0. 0.\n",
" 0.04159445 0.38438942 0.48395465 0.4981938 0.49918159 0.49978294\n",
" 0.46932204 0.4844013 0.49772331 0.44142084 0. 0.\n",
" 0.10144201 0.37549571 0.49681727 0.49719801 0.49804305 0.49772331\n",
" 0.43474966 0.39005198 0.49479993 0.45429764 0. 0.\n",
" 0.13050156 0.37241944 0.49945229 0.49936808 0.47963429 0.49620022\n",
" 0.43474966 0.36609093 0.47963429 0.45104631 0.04159445 0.\n",
" 0.13050156 0.36928501 0.49993917 0.49598225 0.44592287 0.49317647\n",
" 0.43474966 0.34191784 0.46995521 0.45104631 0.04159445 0.\n",
" 0.05877236 0.33436749 0.49873612 0.49873612 0.45818189 0.48888231\n",
" 0.43276226 0.36769552 0.47533153 0.45021313 0.04159445 0.\n",
" 0. 0.29125401 0.49031788 0.49966874 0.49978294 0.49945229\n",
" 0.47301311 0.45968067 0.48612205 0.44937172 0.13675044 0.\n",
" 0. 0.22547654 0.42657558 0.49132761 0.49788622 0.49993917\n",
" 0.48527482 0.46671642 0.45104631 0.4189163 0.17384666 0.\n",
" 0. 0.11692983 0.31403124 0.43376056 0.45893516 0.46671642\n",
" 0.43474966 0.37549571 0.34005922 0.33243052 0.07191852 0.\n",
" 0. 0.04159445 0.15386591 0.23870299 0.31403124 0.35441835\n",
" 0.33243052 0.22201304 0.21487672 0.20359342 0.04159445 0.\n",
" 0. 0.04159445 0.04159445 0.04159445 0.05877236 0.08297199\n",
" 0.07191852 0. 0. 0. 0. 0.\n",
" 0. 0.04159445 0.04159445 0.04159445 0. 0.\n",
" 0. 0. 0. 0. 0. 0.\n",
" 0. 0.04159445 0.04159445 0.04159445 0. 0.\n",
" 0. 0. 0. 0. 0. 0.\n",
" 0. 0. 0. 0. 0. 0.\n",
" 0. 0. 0. 0. 0. 0.\n",
" 0. 0. 0. 0. 0. 0.\n",
" 0. 0. 0. 0. 0. 0.\n",
" 0. 0. 0. 0.04159445 0.04159445 0.04159445\n",
" 0. 0. 0. 0. 0. 0. ]\n",
"i? = [[0 0 0 ... 0 0 0]\n",
" [0 0 0 ... 0 0 0]\n",
" [0 0 0 ... 0 0 0]\n",
" ...\n",
" [0 0 0 ... 0 0 0]\n",
" [0 0 0 ... 0 0 0]\n",
" [0 0 0 ... 0 0 0]]\n",
"diff exp= [117 64 42 75 40 64 75 55 45]\n",
"[[-0.01319087 0.03983991 -0.05525597 ... -0.03207711 0.06692414\n",
" -0.06375975]\n",
" [ 0.03026753 0.01874685 0.00903375 ... 0.01605231 -0.08379402\n",
" 0.04562931]\n",
" [ 0.04805276 0.05503196 -0.00389218 ... 0.0183783 0.01674333\n",
" 0.02185625]\n",
" ...\n",
" [ 0.02624143 0.03224954 -0.00911125 ... -0.08354134 0.03582595\n",
" 0.05569943]\n",
" [-0.02090887 -0.09105613 -0.09100615 ... -0.01404412 0.03874845\n",
" -0.06491289]\n",
" [-0.01343145 -0.03273509 0.08220062 ... -0.03275636 -0.00326426\n",
" -0.03555161]]\n",
"float64\n",
"[[-0.01420414 -0.07207896 0.05688704 ... 0.01537264 0.0084524\n",
" -0.03883495]\n",
" [-0.02508493 0.05414954 -0.03563722 ... -0.0120563 0.02642832\n",
" 0.00609925]\n",
" [ 0.02473474 -0.05099813 0.07484969 ... 0.04273742 0.02562809\n",
" -0.07692152]\n",
" ...\n",
" [-0.03358954 -0.01829128 -0.00578833 ... 0.01829952 0.04571721\n",
" 0.0090804 ]\n",
" [-0.02371952 -0.0468924 -0.00054122 ... -0.07090847 -0.10107239\n",
" 0.05067513]\n",
" [ 0.06595318 -0.01398758 0.05028443 ... 0.05333875 0.04927292\n",
" -0.02119925]]\n",
"float64\n",
"[[-8.55127946e-05 -7.84591675e-02 -8.40214908e-02 ... 3.15381766e-02\n",
" -1.12010893e-01 -3.72282552e-02]\n",
" [-4.90402044e-02 1.05809792e-01 4.49151540e-02 ... 1.60301369e-02\n",
" 1.08550765e-02 4.97082262e-02]\n",
" [-3.14740462e-03 -5.69982483e-02 6.10231506e-02 ... -9.82526432e-03\n",
" -1.00127875e-02 -2.95810917e-02]\n",
" ...\n",
" [ 7.44480556e-02 -8.96343933e-02 8.58785577e-02 ... 8.83387786e-02\n",
" 1.47955664e-02 3.44082262e-02]\n",
" [-2.24684582e-02 -4.73644174e-02 1.19620978e-02 ... 1.70987684e-02\n",
" 3.50440139e-02 -4.66940708e-02]\n",
" [ 3.09912631e-03 -6.89806131e-03 -7.89365570e-03 ... -3.30881538e-02\n",
" 2.85286642e-02 -1.70303674e-02]]\n",
"float64\n",
"[[ 0.24292825 0.03875353 -0.04838829 ... 0.0454464 0.02616454\n",
" 0.07085865]\n",
" [-0.14605033 -0.10255992 -0.0691534 ... -0.14221534 0.05441646\n",
" 0.14363908]\n",
" [ 0.01758933 -0.09676504 -0.07188088 ... 0.01573355 -0.0923651\n",
" 0.04113277]\n",
" ...\n",
" [ 0.0312834 -0.10207391 0.04388697 ... -0.07270399 0.09358967\n",
" 0.09282296]\n",
" [-0.06778366 -0.08155462 0.07426104 ... 0.00879056 0.00224737\n",
" -0.04201017]\n",
" [-0.01397604 0.0525786 0.10673341 ... -0.09476817 0.04172221\n",
" -0.01653008]]\n",
"float64\n",
"[[ 0.23821056 -0.22684595 -0.23900313 -0.22307994 -0.20820359 0.21907111\n",
" 0.2448129 0.24406478 -0.22086667 0.23578465 0.23068728 0.21603837\n",
" -0.22015416 0.2273947 -0.23359408 0.24316205 -0.22599274 0.2448828\n",
" -0.24577126 -0.24073814 0.23409303 -0.23673416 -0.23429848 0.23798849\n",
" 0.23932448 0.21756492 0.24914489 -0.22336549 -0.23481061 0.22419405]\n",
" [-0.27508135 0.32318242 -0.19603446 -0.17095617 0.28092267 -0.22193898\n",
" 0.2064782 0.21149604 0.24927926 -0.18680937 0.18140982 -0.39328247\n",
" 0.19041642 0.29306423 0.18480645 -0.16989218 0.17698483 0.22529679\n",
" 0.28864704 0.29179007 0.18312231 0.11926081 0.19092834 -0.36227006\n",
" 0.20152464 -0.36845687 0.21825649 -0.18537252 -0.17231761 0.30279298]\n",
" [ 0.46419226 -0.29144274 -0.21979831 -0.05094548 -0.31265563 0.47694825\n",
" 0.21698027 0.20500537 -0.3472583 -0.23602106 0.22101996 -0.48007579\n",
" 0.26360475 -0.3382583 0.28820103 -0.23432914 0.22947567 -0.32274213\n",
" 0.29304505 -0.33211153 0.04733828 0.29491651 0.23421252 0.31340982\n",
" 0.20929533 -0.42883819 0.19781346 -0.04543647 -0.04600597 -0.33294682]\n",
" [-0.31456648 0.20993413 0.19555102 0.20091824 -0.34795958 0.26313773\n",
" -0.19932059 -0.17993067 -0.52906611 0.1240308 -0.20147313 0.24848163\n",
" -0.10781514 0.40899696 -0.25332736 0.12730197 -0.12683918 0.1279312\n",
" -0.33570855 0.19567551 -0.20399474 -0.27108015 -0.11943421 -0.18252667\n",
" -0.1943781 0.27768788 -0.1779427 0.20619189 0.19658291 0.24801077]\n",
" [ 0.28003775 -0.24656041 0.28472025 -0.25652722 -0.2377857 -0.23329018\n",
" -0.27871007 -0.27570175 0.26014691 -0.22671371 -0.29918768 0.24169636\n",
" -0.28768855 -0.26286965 -0.31427227 -0.23271245 0.22844887 -0.24899349\n",
" -0.27570961 -0.25358862 0.25124158 0.2363703 0.21089628 0.23576767\n",
" -0.26226596 0.26027226 -0.28453235 -0.22935687 -0.24720796 -0.22933093]\n",
" [-0.48565335 -0.2465881 -0.25622676 -0.04974842 -0.58824049 -0.4359546\n",
" 0.26816899 0.27414157 0.43796671 -0.15452496 0.24515537 0.48205664\n",
" 0.25450998 -0.54418601 0.26754159 -0.16829142 0.16721371 -0.23252322\n",
" 0.50158931 -0.56668704 0.04247801 0.15834625 0.1594734 0.24067279\n",
" 0.2675666 0.48407097 0.25866951 -0.02778181 -0.04470741 -0.27621571]\n",
" [-0.27267255 -0.45886523 -0.17510706 -0.10178899 0.53651062 -0.22984801\n",
" 0.17242844 0.18302742 0.24916311 -0.15973133 0.16812989 0.42202693\n",
" 0.20222694 0.57612452 0.20409242 -0.18444391 0.18391435 -0.41807628\n",
" -0.14789935 0.52621514 0.1074553 0.20447943 0.15627734 0.44518614\n",
" 0.18899705 0.43286293 0.18514295 -0.09809536 -0.08563168 -0.41710236]\n",
" [-0.37013803 0.1514176 0.14143475 0.14731253 0.59306704 0.37691993\n",
" -0.14372632 -0.14582787 0.35884516 0.1232747 -0.16096911 -0.6223161\n",
" -0.10444428 -0.58816294 -0.36665509 0.13995272 -0.16113298 0.1199828\n",
" 0.26052948 0.15022914 -0.16074082 -0.36866975 -0.16849907 -0.15080841\n",
" -0.14371455 0.34354818 -0.14782671 0.15418654 0.15257981 0.35531016]\n",
" [ 0.35711621 0.17086082 0.16602409 0.18400076 0.33281758 -0.34217298\n",
" -0.1747656 -0.17333453 -0.36443979 0.19588652 -0.19034869 -0.33569957\n",
" -0.1910823 -0.36717338 0.37378397 0.17310205 -0.16627789 0.13600294\n",
" -0.30896351 0.19230081 -0.18328413 0.38301521 -0.16365957 -0.16838064\n",
" -0.17065042 -0.35753259 -0.15901984 0.18156503 0.16853124 -0.35185653]]\n",
"float64\n",
"[1800, 600, 300, 30, 9]\n"
]
}
],
"source": [
"print(mlp.get_expected_output())\n",
"o = mlp.get_output()#[:,:5]\n",
"print(\"out={}\".format(o))\n",
"print(\"alleq? =\",all_axis_equal(o))\n",
"print(\"eq? =\",axis_equal(o))\n",
"h = output_to_hard(o)\n",
"print(\"hout={}\".format(h))\n",
"print(\"alleq? =\",all_axis_equal(h))\n",
"e = mlp.get_expected_output()#[:,:5]\n",
"print(\"expout={}\".format(e))\n",
"print(\"nb errors={}\".format(count_errors(h, e)))\n",
"#print(mlp.get_weights())\n",
"i = mlp.get_input()\n",
"print(\"ieq? =\",axis_equal(i))\n",
"print(\"i? =\",i)\n",
"print(\"diff exp=\", np.sum(e,axis=1))\n",
"W=mlp.get_weights()\n",
"ln=[]\n",
"for w in W:\n",
" print(w)\n",
" ln.append(len(w))\n",
" print(w.dtype)\n",
"print(ln)"
]
},
{
"cell_type": "code",
"execution_count": 7,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"[540000, 1080000, 180000, 9000, 270]\n",
"14474184\n",
"ok\n",
"[1800, 600, 300, 30, 9]\n",
"21936\n",
"ok\n"
]
},
{
"data": {
"text/plain": [
"True"
]
},
"execution_count": 7,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"import struct\n",
"\n",
"def save_params(params, name):\n",
" ret = False\n",
" nb = len(params)\n",
" n_params = [p.size for p in params]\n",
" fmt=\"<I\" + \"I\"*nb + \"\".join([\"d\"*n for n in n_params])\n",
" data = [nb] + n_params\n",
" for p in params:\n",
" data += p.flatten().tolist()\n",
" print(n_params)\n",
"\n",
" raw = struct.pack(fmt, *data)\n",
" print(len(raw))\n",
" with open(name, \"wb\") as f:\n",
" f.write(raw)\n",
" ret = True\n",
" print(\"ok\")\n",
" return ret\n",
"\n",
"W=mlp.get_weights()\n",
"err = count_errors(h, e)\n",
"save_params(W, \"weights_\"+str(err)+\"-577.params\")\n",
"b=mlp.get_bias()\n",
"b = mlp._b[1:]\n",
"save_params(b, \"bias_\"+str(err)+\"-577.params\")\n"
]
},
{
"cell_type": "code",
"execution_count": 23,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"6\n"
2018-01-01 20:46:31 +01:00
]
}
],
"source": [
2018-01-15 23:01:56 +01:00
"b = mlp._b\n",
"print(len(b))"
]
},
{
"cell_type": "code",
"execution_count": 29,
"metadata": {},
"outputs": [
{
"data": {
"image/png": "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
"text/plain": [
"<matplotlib.figure.Figure at 0x7f5168d17748>"
]
},
"metadata": {},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'iterations': 1000, 'cost_function': 0.031307411466539793}\n",
"[[ 0.01201341 0.98092967 0.98092663 0.02404195]\n",
" [ 0.98798659 0.01907033 0.01907337 0.97595805]]\n",
"[array([[-2.40378742, 2.05154928],\n",
" [ 1.09713928, 1.09693386],\n",
" [ 2.05046244, -2.40358981]]), array([[ 2.57638752, 0.99113136, 2.57718917],\n",
" [-2.60126558, -0.77456271, -2.6004823 ]])]\n"
]
},
{
"data": {
"image/png": "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
"text/plain": [
"<matplotlib.figure.Figure at 0x7f5168c3dcc0>"
]
},
"metadata": {},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'iterations': 1000, 'cost_function': 0.031190216120355926}\n",
"[[ 0.01277621 0.9811383 0.98114161 0.02333379]\n",
" [ 0.98722379 0.0188617 0.01885839 0.97666621]]\n",
"[array([[-1.01205709, -1.01200878],\n",
" [ 2.08751553, -2.38975991],\n",
" [-2.38947784, 2.08601873]]), array([[-0.78583897, 2.64231438, 2.5581069 ],\n",
" [ 0.77756604, -2.57364066, -2.65805014]])]\n"
]
},
{
"data": {
"image/png": "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
"text/plain": [
"<matplotlib.figure.Figure at 0x7f5168c96da0>"
]
},
"metadata": {},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'iterations': 1000, 'cost_function': 0.03171314920552748}\n",
"[[ 0.01947007 0.97421129 0.98964546 0.01990589]\n",
" [ 0.98052993 0.02578871 0.01035454 0.98009411]]\n",
"[array([[ 1.31420216, -1.30600905],\n",
" [-1.99140538, -2.44175863],\n",
" [-2.37396126, -1.90332763]]), array([[ 1.09790652, -2.56363219, 2.62272519],\n",
" [-1.17325226, 2.53073242, -2.49247235]])]\n"
]
},
{
"data": {
"image/png": "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
"text/plain": [
"<matplotlib.figure.Figure at 0x7f5168ab11d0>"
]
},
"metadata": {},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'iterations': 1000, 'cost_function': 0.031608250656706208}\n",
"[[ 0.01040672 0.98043232 0.98045294 0.02558199]\n",
" [ 0.98959328 0.01956768 0.01954706 0.97441801]]\n",
"[array([[ 1.95863856, -2.4323066 ],\n",
" [ 1.29725725, 1.29857176],\n",
" [ 2.43125627, -1.95172388]]), array([[ 2.60363554, 1.11416206, -2.65643781],\n",
" [-2.49021505, -1.09446745, 2.43728256]])]\n"
]
},
{
"data": {
"image/png": "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
"text/plain": [
"<matplotlib.figure.Figure at 0x7f5168d9b860>"
]
},
"metadata": {},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'iterations': 1000, 'cost_function': 0.031173368398727086}\n",
"[[ 0.01325791 0.98116572 0.98116461 0.02288485]\n",
" [ 0.98674209 0.01883428 0.01883539 0.97711515]]\n",
"[array([[ 0.94818634, 0.94787128],\n",
" [-2.11042432, 2.38249017],\n",
" [ 2.38249803, -2.1105769 ]]), array([[ 0.68033473, -2.55026254, -2.63855001],\n",
" [-0.79177884, 2.68207786, 2.59393157]])]\n"
]
},
{
"data": {
"image/png": "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
"text/plain": [
"<matplotlib.figure.Figure at 0x7f5168d9bdd8>"
]
},
"metadata": {},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'iterations': 1000, 'cost_function': 0.03154258548825048}\n",
"[[ 0.01070599 0.98053425 0.98054138 0.02528557]\n",
" [ 0.98929401 0.01946575 0.01945862 0.97471443]]\n",
"[array([[ 2.42644979, -1.97438771],\n",
" [-1.97687282, 2.42683032],\n",
" [ 1.25642219, 1.25681975]]), array([[-2.50547448, -2.4802892 , 1.03686812],\n",
" [ 2.60455426, 2.62973858, -1.08774409]])]\n"
]
},
{
"data": {
"image/png": "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
"text/plain": [
"<matplotlib.figure.Figure at 0x7f5168b591d0>"
]
},
"metadata": {},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'iterations': 1000, 'cost_function': 0.031525533033675182}\n",
"[[ 0.01074898 0.98057629 0.98056179 0.02524762]\n",
" [ 0.98925102 0.01942371 0.01943821 0.97475238]]\n",
"[array([[ 1.97510636, -2.42520404],\n",
" [-1.25432208, -1.25347711],\n",
" [-2.42596987, 1.98011715]]), array([[ 2.6373461 , -1.08073471, 2.5626286 ],\n",
" [-2.47595591, 1.02462783, -2.55069231]])]\n"
]
},
{
"data": {
"image/png": "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
"text/plain": [
"<matplotlib.figure.Figure at 0x7f5168b595c0>"
]
},
"metadata": {},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'iterations': 1000, 'cost_function': 0.031683047301714236}\n",
"[[ 0.01018743 0.98029666 0.98032557 0.02578303]\n",
" [ 0.98981257 0.01970334 0.01967443 0.97421697]]\n",
"[array([[-2.43573983, 1.93739017],\n",
" [ 1.94743329, -2.43717401],\n",
" [ 1.31728188, 1.31872773]]), array([[ 2.62528113, 2.58070129, 1.19489233],\n",
" [-2.45354582, -2.49815408, -1.102795 ]])]\n"
]
},
{
"data": {
"image/png": "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
"text/plain": [
"<matplotlib.figure.Figure at 0x7f5168e1c710>"
]
},
"metadata": {},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'iterations': 1000, 'cost_function': 0.029568589776941649}\n",
"[[ 0.01511589 0.98320551 0.98320552 0.01904326]\n",
" [ 0.98488411 0.01679449 0.01679448 0.98095674]]\n",
"[array([[-1.68718666, -1.68717444],\n",
" [ 1.83309543, 1.83310216],\n",
" [ 2.30099652, 2.30099339]]), array([[-1.62268664, 1.73477196, -2.79082854],\n",
" [ 1.45111486, -1.79528538, 2.86262592]])]\n"
]
},
{
"data": {
"image/png": "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
"text/plain": [
"<matplotlib.figure.Figure at 0x7f5168d4edd8>"
]
},
"metadata": {},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'iterations': 1000, 'cost_function': 0.029539589789047232}\n",
"[[ 0.01679547 0.98104616 0.98492497 0.01677683]\n",
" [ 0.98320453 0.01895384 0.01507503 0.98322317]]\n",
"[array([[-1.79884923, 1.79823306],\n",
" [ 1.70777996, -1.71099719],\n",
" [-2.30993664, 2.31112542]]), array([[-1.80202919, 1.54409123, 3.00612475],\n",
" [ 1.65069614, -1.6289642 , -2.64412463]])]\n"
]
},
{
"data": {
"image/png": "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
"text/plain": [
"<matplotlib.figure.Figure at 0x7f5168c15c50>"
]
},
"metadata": {},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'iterations': 1000, 'cost_function': 0.030909668962820103}\n",
"[[ 0.0182439 0.98169159 0.98170459 0.01828506]\n",
" [ 0.9817561 0.01830841 0.01829541 0.98171494]]\n",
"[array([[-2.29039539, 2.29288139],\n",
" [-2.27465684, 2.27075963],\n",
" [-0.32154128, 0.36092221]]), array([[-2.72086854, 2.66959205, 0.15999313],\n",
" [ 2.69089272, -2.65182681, -0.25901182]])]\n"
]
},
{
"data": {
"image/png": "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
"text/plain": [
"<matplotlib.figure.Figure at 0x7f5168b15240>"
]
},
"metadata": {},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'iterations': 1000, 'cost_function': 0.030990839306405914}\n",
"[[ 0.01813026 0.98143277 0.98141819 0.01828576]\n",
" [ 0.98186974 0.01856723 0.01858181 0.98171424]]\n",
"[array([[-2.29004145, 2.28505435],\n",
" [-2.28251732, 2.28899117],\n",
" [-0.12602234, -0.07785231]]), array([[ 2.6566979 , -2.65259994, -0.16570456],\n",
" [-2.7076025 , 2.70871881, 0.10802586]])]\n"
]
},
{
"data": {
"image/png": "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
"text/plain": [
"<matplotlib.figure.Figure at 0x7f5168b9b710>"
]
},
"metadata": {},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'iterations': 1000, 'cost_function': 0.031172163993440746}\n",
"[[ 0.01323903 0.98116568 0.98116371 0.0228989 ]\n",
" [ 0.98676097 0.01883432 0.01883629 0.9771011 ]]\n",
"[array([[-2.10901333, 2.38250007],\n",
" [-0.95006233, -0.94990313],\n",
" [-2.38264612, 2.10972493]]), array([[-2.61208829, -0.73383215, 2.5480982 ],\n",
" [ 2.62017598, 0.74351283, -2.6841455 ]])]\n"
]
},
{
"data": {
"image/png": "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
"text/plain": [
"<matplotlib.figure.Figure at 0x7f5168abd828>"
]
},
"metadata": {},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'iterations': 1000, 'cost_function': 0.032040197611202727}\n",
"[[ 0.01980879 0.99050958 0.97326637 0.0205133 ]\n",
" [ 0.98019121 0.00949042 0.02673363 0.9794867 ]]\n",
"[array([[-2.46362625, -1.95001825],\n",
" [ 1.42435576, -1.41739194],\n",
" [ 1.80506112, 2.35899248]]), array([[-2.55030002, -1.29993761, -2.61261471],\n",
" [ 2.50032809, 1.30450224, 2.46367636]])]\n"
]
},
{
"data": {
"image/png": "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
"text/plain": [
"<matplotlib.figure.Figure at 0x7f5168cd7978>"
]
},
"metadata": {},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'iterations': 1000, 'cost_function': 0.031513758450649069}\n",
"[[ 0.01084562 0.98057713 0.98059074 0.02515126]\n",
" [ 0.98915438 0.01942287 0.01940926 0.97484874]]\n",
"[array([[ 1.23841713, 1.2391942 ],\n",
" [-1.98703322, 2.42462157],\n",
" [ 2.42389936, -1.98229619]]), array([[ 0.94829548, -2.58994826, -2.57924959],\n",
" [-1.13555925, 2.52750395, 2.53819839]])]\n"
]
}
],
"source": [
"from mlp import MultiLayerPerceptron\n",
"import numpy as np\n",
2018-01-01 20:46:31 +01:00
"#mlp = MultiLayerPerceptron(L=1, n=[2, 1], g=[\"sigmoid\"], alpha=0.1)\n",
"\n",
"X = np.array([[0, 0],\n",
" [0, 1],\n",
" [1, 0],\n",
" [1, 1]])\n",
"\n",
2018-01-15 23:01:56 +01:00
"Y = np.array([[0, 1],\n",
" [1, 0],\n",
" [1, 0],\n",
" [0, 1]])\n",
"#Y = np.array([[0],\n",
"# [1],\n",
"# [1],\n",
"# [0]])\n",
2018-01-01 20:46:31 +01:00
"\n",
2018-01-15 23:01:56 +01:00
"for i in range(15):\n",
" mlp = MultiLayerPerceptron(L=2, n=[2, 3, 2], g=[\"tanh\", \"tanh\"], alpha=1, w_rand_factor=1)\n",
" mlp.use_regularization(lambd=0.01)\n",
" #mlp.use_rmsprop()\n",
" res = mlp.learning(X.T, Y.T, 4, max_iter=1000, plot=True)\n",
" print(res)\n",
" print(mlp.get_output())\n",
" print(mlp.get_weights())\n",
2018-01-01 20:46:31 +01:00
"#mlp.set_all_training_examples(X.T, Y.T, 4)\n",
"#mlp.prepare()\n",
"#print(mlp.propagate())\n",
"#for i in range(100):\n",
"# print(mlp.back_propagation())\n",
"# mlp.propagate()\n",
"#print(mlp.propagate())\n"
]
},
2018-01-15 23:01:56 +01:00
{
"cell_type": "code",
"execution_count": 10,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"[[ 0.06521739]\n",
" [ 0.02173913]\n",
" [ 0.89130435]\n",
" [ 0.02173913]]\n",
"1.0\n"
]
}
],
"source": [
"import numpy as np\n",
"\n",
"a = np.ones((4,1))\n",
"a[0] = 3\n",
"a[2] = 41\n",
"res = np.zeros((4,1))\n",
"res = a / np.sum(a)\n",
"print(res)\n",
"print(np.sum(res))"
]
},
{
"cell_type": "code",
"execution_count": 20,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"0.0048747400000000007"
]
},
"execution_count": 20,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"np.sum(np.array([ 0.00015156, 0.00015268, 0.00015293, 0.00015146, 0.0001536, 0.0001529,\n",
" 0.0001529, 0.0001523, 0.00014965, 0.0001527, 0.00015024, 0.00015229,\n",
" 0.00015458 ,0.00015043 ,0.00015286, 0.00015533, 0.00015488, 0.00015392,\n",
" 0.00015377 , 0.0001549 , 0.0001537 , 0.00015145 , 0.00014796 , 0.00014766,\n",
" 0.00014974 , 0.00015326 ,0.00014838, 0.00015275 , 0.00015331, 0.00015493,\n",
" 0.0001541 , 0.00015162]))"
]
},
{
"cell_type": "code",
"execution_count": 16,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"[[ 1 -2 3 4]\n",
" [ 5 6 -7 8]]\n",
"[[1 0 3 4]\n",
" [5 6 0 8]]\n",
"[ 6 4 -4 12]\n",
"[ 6 4 -4 12]\n",
"n= False\n",
"[ True True True True]\n"
]
}
],
"source": [
"a=np.array([[1,-2,3,4],[5,6,-7,8]])\n",
"b = np.array(a)\n",
"a[:,1:].T\n",
"b\n",
"print(a)\n",
"print(np.maximum(a,0))\n",
"print(np.sum(a,axis=0))\n",
"s=np.sum(a,axis=0)\n",
"print(\"n=\",all_axis_equal(a))\n",
"a[a>0]=1\n",
"print(np.all(a,axis=0))"
]
},
2018-01-01 20:46:31 +01:00
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": []
}
],
"metadata": {
"kernelspec": {
"display_name": "Python 3",
"language": "python",
"name": "python3"
},
"language_info": {
"codemirror_mode": {
"name": "ipython",
"version": 3
},
"file_extension": ".py",
"mimetype": "text/x-python",
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython3",
"version": "3.5.2"
}
},
2018-01-01 20:33:05 +01:00
"nbformat": 4,
"nbformat_minor": 2
}