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@lhk
Created July 8, 2017 11:44
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{
"cells": [
{
"cell_type": "code",
"execution_count": 1,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"import numpy as np\n",
"import matplotlib.pyplot as plt\n",
"%matplotlib inline"
]
},
{
"cell_type": "code",
"execution_count": 8,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"x = np.linspace(-10,10,100)"
]
},
{
"cell_type": "code",
"execution_count": 17,
"metadata": {},
"outputs": [],
"source": [
"# sigmoid function\n",
"# x/2 stretches it a bit\n",
"y = 1 / (1 + np.exp(x/2))"
]
},
{
"cell_type": "code",
"execution_count": 18,
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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6NYH0DuacN8cBFxYWusWLF3vy2NL7VO1u5vi/vEn/tASe/c/DiY4yryOJ7BMzW+KcK+xq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\nkQikchcRiUD/D+jwMPcHqh8HAAAAAElFTkSuQmCC\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x7f5f4f1a4390>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"plt.plot(x,y)\n",
"plt.show()"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"collapsed": true
},
"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"
}
},
"nbformat": 4,
"nbformat_minor": 2
}
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