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Even more Python script support
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samples/Python/python3.script!
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324
samples/Python/python3.script!
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#!/usr/bin/python
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# -*- coding: utf-8 -*-
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# Copyright © 2013 Martin Ueding <dev@martin-ueding.de>
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import argparse
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import matplotlib.pyplot as pl
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import numpy as np
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import scipy.optimize as op
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from prettytable import PrettyTable
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__docformat__ = "restructuredtext en"
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# Sensitivität der Thermosäule
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S = 30e-6
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def phif(U):
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return U / S
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def main():
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options = _parse_args()
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V = 1000
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data = np.genfromtxt("a-leer.csv", delimiter="\t")
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t = data[:,0]
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U = data[:,1] / V / 1000
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U_err = 0.7e-3 / V
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offset = np.mean(U[-3:])
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x = np.linspace(min(t), max(t))
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y = np.ones(x.size) * offset
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pl.plot(x, y * 10**6, label="Offset")
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print "Offset: {:.3g} V".format(offset)
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pl.errorbar(t, U * 10**6, yerr=U_err * 10**6, linestyle="none", marker="+",
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label="Messdaten")
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pl.grid(True)
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pl.legend(loc="best")
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pl.title(u"Bestimmung des Offsets")
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pl.xlabel(ur"Zeit $t / \mathrm{s}$")
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pl.ylabel(ur"Thermospannung $U / \mathrm{\mu V}$")
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pl.savefig("Plot_a-leer.pdf")
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pl.clf()
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V = 100
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data = np.genfromtxt("a-Lampe.csv", delimiter="\t")
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t = data[:,0]
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U = data[:,1] / V / 1000 - offset
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U_err = 0.7e-3 / V
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x = np.linspace(min(t), max(t))
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y = np.ones(x.size) * max(U) * 0.9
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pl.plot(x, y * 10**6, label=ur"$90\%$")
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pl.errorbar(t, U * 10**6, yerr=U_err * 10**6, linestyle="none", marker="+",
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label="Messdaten")
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pl.grid(True)
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pl.legend(loc="best")
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pl.title(u"Bestimmung der Ansprechzeit")
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pl.xlabel(ur"Zeit $t / \mathrm{s}$")
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pl.ylabel(ur"Thermospannung $U / \mathrm{\mu V}$")
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pl.savefig("Plot_a-Lampe.pdf")
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pl.clf()
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# Lesliewürfel
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print """
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Lesliewürfel
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============
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"""
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glanz = np.genfromtxt("b-glanz.csv", delimiter="\t")
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matt = np.genfromtxt("b-matt.csv", delimiter="\t")
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schwarz = np.genfromtxt("b-schwarz.csv", delimiter="\t")
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weiss = np.genfromtxt("b-weiss.csv", delimiter="\t")
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T0 = 19.0 + 273.15
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T0_err = 1.0
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glanz[:,0] += 273.15
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matt[:,0] += 273.15
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schwarz[:,0] += 273.15
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weiss[:,0] += 273.15
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glanz[:,1] /= 1000 * V
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matt[:,1] /= 1000 * V
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schwarz[:,1] /= 1000 * V
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weiss[:,1] /= 1000 * V
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glanz[:,1] -= offset
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matt[:,1] -= offset
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schwarz[:,1] -= offset
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weiss[:,1] -= offset
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glanz_phi = phif(glanz[:,1])
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matt_phi = phif(matt[:,1])
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schwarz_phi = phif(schwarz[:,1])
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weiss_phi = phif(weiss[:,1])
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T_err = 0.3
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sigma = 5.670373e-8
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def boltzmann(T, epsilon, offset):
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return epsilon * sigma * T**4 + offset
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glanz_popt, glanz_pconv = op.curve_fit(boltzmann, glanz[:,0], glanz_phi)
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matt_popt, matt_pconv = op.curve_fit(boltzmann, matt[:,0], matt_phi)
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schwarz_popt, schwarz_pconv = op.curve_fit(boltzmann, schwarz[:,0], schwarz_phi)
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weiss_popt, weiss_pconv = op.curve_fit(boltzmann, weiss[:,0], weiss_phi)
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glanz_x = np.linspace(min(glanz[:,0]), max(glanz[:,0]))
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glanz_y = boltzmann(glanz_x, *glanz_popt)
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pl.plot(glanz_x, glanz_y, label="Fit glanz", color="gold")
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matt_x = np.linspace(min(matt[:,0]), max(matt[:,0]))
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matt_y = boltzmann(matt_x, *matt_popt)
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pl.plot(matt_x, matt_y, label="Fit matt", color="yellow")
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schwarz_x = np.linspace(min(schwarz[:,0]), max(schwarz[:,0]))
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schwarz_y = boltzmann(schwarz_x, *schwarz_popt)
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pl.plot(schwarz_x, schwarz_y, label="Fit schwarz", color="black")
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weiss_x = np.linspace(min(weiss[:,0]), max(weiss[:,0]))
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weiss_y = boltzmann(weiss_x, *weiss_popt)
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pl.plot(weiss_x, weiss_y, label="Fit weiss", color="gray")
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print "glanz ε = {:.3g} ± {:.3g}".format(glanz_popt[0], np.sqrt(glanz_pconv.diagonal()[0]))
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print "glanz offset = {:.3g} ± {:.3g}".format(glanz_popt[1], np.sqrt(glanz_pconv.diagonal()[1]))
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print "matt ε = {:.3g} ± {:.3g}".format(matt_popt[0], np.sqrt(matt_pconv.diagonal()[0]))
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print "matt offset = {:.3g} ± {:.3g}".format(matt_popt[1], np.sqrt(matt_pconv.diagonal()[1]))
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print "schwarz ε = {:.3g} ± {:.3g}".format(schwarz_popt[0], np.sqrt(schwarz_pconv.diagonal()[0]))
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print "schwarz offset = {:.3g} ± {:.3g}".format(schwarz_popt[1], np.sqrt(schwarz_pconv.diagonal()[1]))
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print "weiss ε = {:.3g} ± {:.3g}".format(weiss_popt[0], np.sqrt(weiss_pconv.diagonal()[0]))
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print "weiss offset = {:.3g} ± {:.3g}".format(weiss_popt[1], np.sqrt(weiss_pconv.diagonal()[1]))
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pl.errorbar(glanz[:,0], glanz_phi, xerr=T_err, yerr=U_err/S,
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label="glanz", color="gold", linestyle="none")
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pl.errorbar(matt[:,0], matt_phi, xerr=T_err, yerr=U_err/S,
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label="matt", color="yellow", linestyle="none")
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pl.errorbar(schwarz[:,0], schwarz_phi, xerr=T_err, yerr=U_err/S,
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label="schwarz", color="black", linestyle="none")
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pl.errorbar(weiss[:,0], weiss_phi, xerr=T_err, yerr=U_err/S,
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label="weiss", color="gray", linestyle="none")
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header = ["T / K", "Phi/F in W/m^2", "Fehler T", "Fehler Phi/F"]
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print """
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Tabellen für den Lesliewürfel-Plot
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----------------------------------
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"""
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print "Glanz"
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glanz_table = PrettyTable(header)
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for row in zip(glanz[:,0], glanz_phi, np.ones(glanz[:,0].size)*T_err, np.ones(glanz_phi.size)*U_err/S):
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glanz_table.add_row(row)
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print glanz_table
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print
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print "Matt"
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matt_table = PrettyTable(header)
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for row in zip(matt[:,0], matt_phi, np.ones(matt[:,0].size)*T_err, np.ones(matt_phi.size)*U_err/S):
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matt_table.add_row(row)
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print matt_table
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print
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print "Schwarz"
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schwarz_table = PrettyTable(header)
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for row in zip(schwarz[:,0], schwarz_phi, np.ones(schwarz[:,0].size)*T_err, np.ones(schwarz_phi.size)*U_err/S):
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schwarz_table.add_row(row)
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print schwarz_table
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print
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print "Weiß"
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weiss_table = PrettyTable(header)
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for row in zip(weiss[:,0], weiss_phi, np.ones(weiss[:,0].size)*T_err, np.ones(weiss_phi.size)*U_err/S):
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weiss_table.add_row(row)
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print weiss_table
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print
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epsilon = 0.1
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x = np.linspace(min([min(x) for x in [glanz[:,0], matt[:,0], schwarz[:,0],
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weiss[:,0]]]),
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max([max(x) for x in [glanz[:,0], matt[:,0], schwarz[:,0],
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weiss[:,0]]]),
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100)
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offset = - epsilon * sigma * T0**4
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print "ideal offset = {:.3g}".format(offset)
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y = boltzmann(x, epsilon, offset)
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pl.plot(x, y, label=ur"$\epsilon = 0.1$")
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pl.grid(True)
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pl.title(u"Lesliewürfel")
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pl.xlabel(ur"Temperatur $T / \mathrm{K}$")
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pl.ylabel(ur"Strahlungsfluss $\frac{\Phi}{F} / \mathrm{\frac{W}{m^2}}$")
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pl.legend(loc="best", prop={"size": 12})
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pl.savefig("Plot_b.pdf")
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pl.clf()
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# Aufgabe c
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print """
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Aufgabe c
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=========
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"""
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data = np.genfromtxt("c-erste.csv", delimiter="\t")
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d = data[:,0] / 100
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U = data[:,1] / V
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phi = phif(U)
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def c(x, a, b):
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return a*x + b
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dx = d**(-2)
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dy = phi
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dx_err = np.abs(-2 * d**(-3)) * 0.001
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dy_err = 0.001 / S
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popt, pconv = op.curve_fit(c, dx, dy)
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x = np.linspace(min(dx), max(dx))
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y = c(x, *popt)
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pl.plot(x, y, label="Fit")
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print "Fitparameter"
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print "a", popt[0], "±", np.sqrt(pconv.diagonal()[0])
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print "b", popt[1], "±", np.sqrt(pconv.diagonal()[1])
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pl.errorbar(dx, dy, xerr=dx_err, yerr=dy_err, linestyle="none",
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marker="+", label="Messdaten")
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pl.grid(True)
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pl.title(u"Halogenlampe bei verschiedenen Abständen")
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pl.xlabel(ur"Abstand $d^{-2} / \mathrm{m^{-2}}$")
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pl.ylabel(ur"Strahlungsfluss $\frac{\Phi}{F} / \mathrm{\frac{W}{m^2}}$")
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pl.legend(loc="best")
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pl.savefig("Plot_c-erste.pdf")
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pl.clf()
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print
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print "Tabelle für Aufgabe c"
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fields = ["d^-2 in m^-2", "Phi/F in W/m^2", "Fehler d^-2", "Fehler Phi/F"]
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table = PrettyTable(fields)
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table.align = "l"
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for row in zip(dx, dy, dx_err, np.ones(dy.size)*dy_err):
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table.add_row(row)
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print table
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print
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data = np.genfromtxt("c-zweite.csv", delimiter="\t")
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U1 = data[:,0]
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I1 = data[:,1]
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U2 = data[:,2] / V
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U_err = 0.001
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I_err = 0.01
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p = U1 * I1
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R = U1 / I1
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R_err = np.sqrt(
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(1/I1 * U_err)**2
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+ (U1/I1**2 * I_err)**2
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)
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phi = phif(U2)
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phi_err = U_err / S
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alpha = 4.82e-3
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beta = 6.76e-7
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R0 = 0.35
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R0_err = 0.05
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T = (-alpha*R0 + np.sqrt(R0)*np.sqrt(4*beta*R + alpha**2*R0 - 4*beta*R0) +
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2*beta*R0*T0)/(2*beta*R0)
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popt, pconv = op.curve_fit(boltzmann, T, phi, sigma=phi_err)
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x = np.linspace(min(T), max(T))
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y = boltzmann(x, *popt)
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pl.plot(x, y, label="Fit")
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epsilon = popt[0]
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epsilon_err = np.sqrt(pconv.diagonal()[0])
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print "ε = {:.3g} ± {:.3g}".format(epsilon, epsilon_err)
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f1 = (1/(np.sqrt(R0)*np.sqrt(4*beta*R + alpha**2*R0 - 4*beta*R0))) * R_err
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f2 = T0_err
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f3 = ((-alpha + ((alpha**2 - 4*beta)*np.sqrt(R0))/( 2*np.sqrt(4*beta*R + alpha**2*R0 - 4*beta*R0)) + np.sqrt( 4*beta*R + alpha**2*R0 - 4*beta*R0)/(2*np.sqrt(R0)) + 2*beta*T0)/( 2*beta*R0) - (-alpha*R0 + np.sqrt(R0)*np.sqrt(4*beta*R + alpha**2*R0 - 4*beta*R0) + 2*beta*R0*T0)/( 2*beta*R0**2)) * R0_err
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T_err = np.sqrt(f1**2 + f2**2 + f3**2)
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pl.errorbar(T, phi, xerr=T_err, yerr=phi_err, label="Messdaten",
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linestyle="none", marker="+")
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pl.grid(True)
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pl.legend(loc="best")
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pl.title(u"Halogenlampe bei verschiedenen Leistungen")
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pl.xlabel(u"Temperatur $T / \mathrm{K}$")
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pl.ylabel(ur"Strahlungsfluss $\frac{\Phi}{F} / \mathrm{\frac{W}{m^2}}$")
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pl.savefig("Plot_c-zweite.pdf")
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pl.clf()
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def _parse_args():
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"""
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Parses the command line arguments.
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:return: Namespace with arguments.
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:rtype: Namespace
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"""
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parser = argparse.ArgumentParser(description="")
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#parser.add_argument("args", metavar="N", type=str, nargs="*", help="Positional arguments.")
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#parser.add_argument("", dest="", type="", default=, help=)
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#parser.add_argument("--version", action="version", version="<the version>")
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return parser.parse_args()
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if __name__ == "__main__":
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main()
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