CoCalc Public Filestmp / a.texOpen in with one click!
Authors: Harald Schilly, ℏal Snyder, William A. Stein
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\documentclass{article}
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\usepackage{graphicx}
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\begin{document}
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In~{[}18{]}:
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\begin{verbatim}
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2+17000
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\end{verbatim}
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Out{[}18{]}:
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\begin{verbatim}
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17002
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\end{verbatim}
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In~{[}16{]}:
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\begin{verbatim}
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a = 1230 + 145600000
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a
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\end{verbatim}
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Out{[}16{]}:
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\begin{verbatim}
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145601230
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\end{verbatim}
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In~{[}3{]}:
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\begin{verbatim}
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#test
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plot([1,2,3,4,5,10,20,200,10,389, 1500])
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\end{verbatim}
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Out{[}3{]}:
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\begin{verbatim}
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[<matplotlib.lines.Line2D at 0x7f0f264aaa90>]
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\end{verbatim}
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+HtqFFw6aWwYkW47apUlHrwU6bA+++bR1BU4EXkhOJ4xlqwIJ6jad57Dw4cgMmTw26JMWiQWVUq\%0AlwvwmsFdSkSirHc8Y82bB3/8Y3gLR1fKLtNXzheL/BZ0TKMCLyLAqfGMNXGiKZRVfKEyFGEu8lGK\%0ACryIhKKveMaKY0yTy0Unf7dU4EUkcKXiGWv+fHjyyXBWJaqUevAq8CJC6XjGam42I2peidGkI1Ea\%0AImlNn27mxTl0KJjrqcCLSL/xjBWnmOajj2DrVjMjZpQMGQJTp0JnZzDXU4EXSbmB4hnLFvg4TAS7\%0AYQM0NUFdXdgtOZWdOjgIKvAiKTdQPGNdfLHpGQdVnKoRpS849RZkDq8CL5JybuIZMOPJ58+PR0wT\%0AxfzdUoEXkUC4jWesuBR49eANFXiRFHMbz1iXX26W8du61d92VSvKPfiZM81N1mPH/L+WCrxIirmN\%0AZ6zBg+Hzn4/2FMLHj8P69ebbt1F0xhnQ2AibN/t/LRV4kZQqN56xoj5csrsbRo40j6gKKqZRgRdJ\%0AqXLjGWv27Ggv5Rfl/N1SgRcRX5Ubz1j19YWl/KIoyvm7FaUC/wugB3izaF8b0E1hEe5rit5bBHQC\%0AOWCOJ60UEU9VGs9YUY5p1IMvcFPgHwXm9tqXBx4ALnIezzj7W4EbnOe5wEMuryEiAao0nrGuvdZM\%0AH3zggKfN8kScevB+fyvYTfH9M7C3j/19TaM/D1gGHAG6gA3ArEobJyL+qDSesexSfn/6k3dt8koc\%0AevBnnglDh8I77/h7nWp613cArwOPAA3OvomY6MbqBiZVcQ0R8Vi18YwVxZhmzx44eNAsUhJ1QcQ0\%0AFf6BxsPAd53t7wH3A7eWOLbPP0La2tpObGcyGTKZTIVNEZFyVBvPWPPmwbe/bZbyi8qkXnaRjygt\%0A01eKLfBXXVX6mGw2S7aKpbQq/b94Z9H2zwF7P307MKXovcnOvlMUF3gRCc7y5XDffdWfp3gpvzkR\%0AGU4RxUU+SnHTg+/d+b3nnnvKukalEc2Eou0FFEbYPAXcCNQBU4EZQIyWCBBJNq/iGStqMU0Ul+kr\%0AJYhpg90U+GXAX4BzgW3AV4F7gTcwGfwVwDecY9uB5c7zM8BtlIhoRCR4XsUzVtSW8ktaD75aYSVV\%0A+XwcVg0QSZiPf9zEM1de6d05zzsPHnnEjKoJ2/Tp8Ic/RHcemmL5PIwYYSZuGzXK3WdqzM0F13Vb\%0AY9RFUsLreMaKSkxz6BBs3w7nnBN2S9ypqTFxkp+9eBV4kZTwOp6xorKUX2enWe90yJBw21GO1lYV\%0AeBHxQLVfbiolKkv5xeELTr35ncOrwIukgF/xDERnKb84TFHQmwq8iFTNr3jGikKBVw/+VCrwIing\%0AVzxj2aX8tmzx7xoDiWMP/pxzzHw0Bw/6c34VeJGE8zOesexSfk8+6d81+nP8OHR0xGN4ZLHBg2Ha\%0ANLPEoB9U4EUSzu94xgpzuOTWrTB6NAwfHs71q+FnTKMCL5JwfsczVphL+cUxf7dU4EWkIkHEM1aY\%0AS/nFMX+3VOBFpCJBxTNWWDGNevB9U4EXSbCg4hkrrKX84tyDP/dc2LgRjh71/twq8CIJFWQ8Y4W1\%0AlF+ce/D19TBhginyXlOBF0mooOMZK+iYZvduOHIExo8P7ppe8yumUYEXSaig4xlr3jz44x/NUn5B\%0AiNMyfaWowIuIa2HEM1bxUn5BiNMiH6X4NaukCrxIAoUVz1hBxjRxWqavFPXgRcS1sOIZK8il/JLQ\%0Ag29pMb+ovJ5TXwVeJGE2bgwvnrGam82ImlWr/L9WnIdIWg0NMGyY+f/NS24K/C+AHuDNon2jgeeA\%0ADuBZoKHovUVAJ5AD5njTTBFxK+x4xlqwAJ54wt9rHDxoZmOcOtXf6wTBj5jGTYF/FJjba99CTIFv\%0ABl5wXgO0Ajc4z3OBh1xeQ0Q88thj4cYzVhBL+XV0mNkYw/5l5oWwCvyfgb299l0HLHW2lwLzne15\%0AwDLgCNAFbABmVd1KEXElCvGMFcRSfnH+glNvYRX4vjRiYhuc50ZneyJQnCJ1A5MqvIaIlCkq8QwE\%0As5RfEvJ3y48C78U/g7zz6O/9U7S1tZ3YzmQyZDIZD5oikm6PPQb33Rd2Kwrmz4dvfhO+8x1/zr9u\%0AHVx3nT/nDlpfBT6bzZKt4gsFbr/71QQ8DZzvvM4BGWAHMAFYCcykkMUvcZ5XAIuB3vfS83k/gzmR\%0AFNq4ET75Sdi+PRo9eDATaI0fD6++Cmef7f35L7gAHn3UxEFxl8+b0TSbNsGZZ/Z9TI35uq7r7+xW\%0AGtE8BdzsbN8MPFG0/0agDpgKzABeqfAaIlKGKMUzlp9L+R07Bp2d8Vumr5SaGu9jGjcFfhnwF+Bc\%0AYBtwC6aHPhszTPJKCj32dmC58/wMcBv9xzci4pGojJ7pza9vtW7ZAmPHwhlneH/usHhd4N38rr+p\%0AxP6rS+z/vvMQkYBEafRMb7Nnw1e+YmZ9HDPGu/MmaQSN1dLi7agjjVEXSYAoxjOWX0v5JWkEjRVG\%0ARCMiERfVeMbyY7hkUnvwKvAickKU4xnrs5/1fim/JPbgp06FXbu8+zmpwIvEXJTjGcsu5bdihTfn\%0Ay+eT2YOvrYUZM2D9em/OpwIvEnNRj2csLycf27XLFPlx47w5X5R4GdOowIvEWBziGcvLpfySsExf\%0AKSrwIgLEI56xvFzKLwmLfJSiAi8iQHziGcurLz0lYZm+UlTgRSRW8Yzl1VJ+Se7BNzfD5s1w5Ej1\%0A51KBF4mpOMUzlldL+SVxiKQ1dChMmQIbNlR/LhV4kZiKWzxjVRvTfPAB7NwJTU2eNSlyvIppVOBF\%0AYiiO8YxV7VJ+HR0wfboZM55UKvAiKRbHeMa6+GIzVLLSSbWS+AWn3lTgRVIsrvEMVL+UX5Lzd0sF\%0AXiSl4hzPWNUU+DT04GfONL/Iqh1tpAIvEjNxjmesyy83C3Zs2VL+Z9PQgx850izft3VrdedRgReJ\%0AmTjHM5Zdyq/cuWmOHjXDB5ub/WlXlLS2Vh/TqMCLxEgS4hmrksnHurrMIt6nn+5LkyLFixy+2gLf\%0ABbwBrKawuPZo4DnMeq3PAg1VXkNEHEmIZ6zZs+G118xSfm6lIX+3olDg80AGuAiY5exbiCnwzcAL\%0AzmsR8UAS4hmrkqX80pC/W1Eo8AC9J+y8DljqbC8F5ntwDZHUS1I8Y5U7miaNPfhKvxAG3vTgnwf+\%0AD/hHZ18j0ONs9zivRaRKSYpnrHKX8kvyJGO9jRtnivuuXZWfo9oCfxkmnrkGuB24vNf7eechIlVK\%0AUjxjlbOUXz6f7GmCe6upqT6mqbYv8I7zvAv4HSaH7wHGAzuACcDOvj7Y1tZ2YjuTyZDJZKpsikhy\%0AJTGesezcNF/8Yv/H9fSY+WfGjg2mXVHQ0JDlvvuyrFxZ2eerWfDqdKAW2A+cgRkxcw9wNfAucC/m\%0ABmsDp95ozeerCZZEUmbJEvOloIcfDrsl3nv7bfjYx2DHDqirK31cNgvf+Q689FJgTQvd/febLzv9\%0A+MfmdY1Zo9B13a4momkE/gysAVYBv8cU+SXAbMwwySud1yJShSTGM5bbpfzSlL9bYUY0m4EL+9i/\%0AB9OLFxEPJDmesWxMM2dO6WPSlL9b1RZ4fZNVJOKSOHqmNzdL+aWxB3/22bBnD+zfX9nnVeBFIi7J\%0A8YzlZim/NH3JyRo0yPxscrkKP+9tc0TES2mIZ6z+lvI7cMBMaXDWWcG2KQpaWipfHEUFXiTC0hDP\%0AWP0t5bd+venJJnmZvlKqmVVSBV4kwtIQz1j9LeWXpikKeqvmRqsKvEhEpSmegf6X8ktj/m6pwIsk\%0AUJriGatUgU9zD376dPNlp48+Kv+zKvAiEZWmeMYqtZRfmnvwdXXQ1ASdneV/VgVeJILSFs9YfS3l\%0Ad/QobNoEM2aE166wVRrTqMCLRFAa4xmr93DJTZvMdAb19eG1KWwq8CIJksZ4xpo9G1avLizll+b8\%0A3VKBF0mItMYzVu+l/NKcv1uVFvgU/gEoEh35PGzbBmvXmkd7O7z8Mlx/fTrjGWv+fFi+HG65xRS2\%0AT30q7BaFa+ZM6Ogo/3PVzAdfDc0HL6nSVyFfu9YUr2HD4LzzzDcWzzvPPC65BIYODbvV4dm710y0\%0A9fbbcNVV8MADcNllYbcqXGedBdu2lTcffIr7CCLec1vIL70Ubr3VbI8aFXaro6d4Kb80ThPcl5YW\%0A82+rHCrwIhVQIfffggXw0EPmL5kzzwy7NeE7/3x49tnyPqOIRqQfbgp5cbyiQu6dt9+GSZPMl59e\%0AfDHs1oQvn4dBgxTRiJTl4EHYtcs8duwwxbtUIVePPDgTJ5qfd9pH0Fg1FXTH1YOXxCku2Lt2wc6d\%0A/W8fPgxjx8K4cdDYaNYHVY88Gn77W/MLtr+l/NKk3EW3/Srwc4EHgVrg58C9vd5XgRfXDh1yV6jt\%0AdnHBHjt24O3hwyvrHYkELQoFvhZYj1l4ezvwV+AmoHiYvgq8I5vNkslkwm7GSfJ5M/9H8ePIkYH3\%0AVft67dos9fUZFWyi+e8iLPpZFJRb4P3I4GcBG4Au5/V/AfM4ucDHSj4Px46dXJCqKWbF248/nmX9\%0A+oyrY8s5bzXHHjtmVs4ZMsR82cY+il/3995Ar0u919OT5aabMoks2OVSUSvQz6JyfhT4SUDxaM1u\%0A4G97H7RiRXVFKMj3bMGrtHD1d+yWLfDqq6WPra/35jr9vbbF3L5XWxtOQW1rg699LfjriiSVHwXe\%0AVfby4IOVFajTTqu+sBUXNbfH+lXw2trMQ0TEa36UrUuBNsyNVoBFwHFOvtG6AZjmw7VFRJJsIzA9\%0AzAYMdhrRBNQBawCNZBURSYhrMCNpNmB68CIiIiIiEldzgRzQCdwdclvCNAVYCawF3gLuDLc5oasF\%0AVgNPh92QCGgAfoMZWtyOua+VRosw/328CfwaSNsEyr8AejD/+63RwHNAB/As5t9KZNRiYpsmYAjp\%0AzufHAxc628MwkVZafxYA/wz8J/BU2A2JgKXAV53twcDIENsSliZgE4Wi/t/AzaG1JhyXAxdxcoH/\%0AIfAvzvbdwJKgG9WfvwNWFL1e6DwEngCuCrsRIZkMPA98BvXgR2IKW9qNxnR6RmF+yT2N+XZ82jRx\%0AcoHPAY3O9njndUlBr8na15egJgXchihqwvymXhVyO8LyI+BbmOG0aTcV2AU8CrwG/DtweqgtCsce\%0A4H5gK/A28B6mE5B2jZjYBue5sZ9jAy/wmoDmVMMweetdwIGQ2xKGzwE7Mfl7yiYk6NNg4GLgIef5\%0AA9L5V+404J8wnZ+JmP9O/iHMBkVQngFqatAFfjvm5qI1BdOLT6shwOPAf2AimjT6JHAdsBlYBlwJ\%0A/DLUFoWr23n81Xn9G0yhT5tLgL8A7wJHgd9i/q2kXQ8mmgGYgOkcRYa+BFVQgylkPwq7IRFyBcrg\%0AAV4Emp3tNk6dbjsNLsCMLqvH/LeyFLg91BaFo4lTb7La0YcLidhNVtCXoKxPYTLnNZh4YjWF6R3S\%0A6go0igZMcfsr8Dqm55rGUTRgRovYYZJLMX/xpskyzP2Hw5h7l7dgbj4/T0SHSYqIiIiIiIiIiIiI\%0AiIiIiIiIiIiIiIiIiIiInOL/AQQoxgWc1B1LAAAAAElFTkSuQmCC\%0A}
43
44
\$\textbackslash{}alpha\^{}\textbackslash{}pi\$
45
46
In~{[}11{]}:
47
48
\begin{verbatim}
49
42+30
50
\end{verbatim}
51
52
Out{[}11{]}:
53
54
\begin{verbatim}
55
72
56
\end{verbatim}
57
58
In~{[}4{]}:
59
60
\begin{verbatim}
61
%load_ext rmagic
62
\end{verbatim}
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In~{[}5{]}:
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\begin{verbatim}
67
%R X=c(1,4,5,7,20); sd(X); mean(X)
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\end{verbatim}
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Out{[}5{]}:
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\begin{verbatim}
73
array([ 7.4])
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\end{verbatim}
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In~{[}20{]}:
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\begin{verbatim}
79
2+100
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\end{verbatim}
81
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Out{[}20{]}:
83
84
\begin{verbatim}
85
102
86
\end{verbatim}
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In~{[}22{]}:
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\begin{verbatim}
91
%%R
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c(1,2,3)
93
\end{verbatim}
94
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\begin{verbatim}
96
[1] 1 2 3
97
\end{verbatim}
98
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In~{[}12{]}:
100
101
\begin{verbatim}
102
c(1,2,3)
103
\end{verbatim}
104
105
\begin{verbatim}
106
---------------------------------------------------------------------------
107
NameError Traceback (most recent call last)
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<ipython-input-12-3786a8804255> in <module>()
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----> 1 c(1,2,3)
110
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NameError: name 'c' is not defined
112
\end{verbatim}
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In~{[}{]}:
115
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\begin{verbatim}
117
118
\end{verbatim}
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\end{document}
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