Last active
August 16, 2022 19:35
-
-
Save cgobat/9d7f8957523f0ab925043231d431562f to your computer and use it in GitHub Desktop.
Color stuff with spectra
This file contains bidirectional Unicode text that may be interpreted or compiled differently than what appears below. To review, open the file in an editor that reveals hidden Unicode characters.
Learn more about bidirectional Unicode characters
{ | |
"cells": [ | |
{ | |
"cell_type": "markdown", | |
"id": "d3905291", | |
"metadata": {}, | |
"source": [ | |
"Utilities for calculating the apparent (RGB) color given an intensity spectrum as a function of photon wavelength." | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 1, | |
"id": "theoretical-coupon", | |
"metadata": {}, | |
"outputs": [], | |
"source": [ | |
"import pandas as pd,numpy as np,matplotlib.pyplot as plt\n", | |
"from scipy import interpolate" | |
] | |
}, | |
{ | |
"cell_type": "markdown", | |
"id": "molecular-abortion", | |
"metadata": {}, | |
"source": [ | |
"The XYZ color space is more readily translated to and from spectral colors than RGB. First we acquire spectral color matching functions: [GitHub/mocabe/CIE-1931-XYZ-Color-Space-Standard-Observer-Color-Matching-Functions](https://github.com/mocabe/CIE-1931-XYZ-Color-Space-Standard-Observer-Color-Matching-Functions) and define spectral response functions for X, Y, and Z." | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 2, | |
"id": "mental-multimedia", | |
"metadata": {}, | |
"outputs": [], | |
"source": [ | |
"xyz = pd.read_csv(\"xyz_CIE1931.csv\")\n", | |
"\n", | |
"x = interpolate.interp1d(xyz[\"lam\"],xyz[\"x\"],bounds_error=False,fill_value=0)\n", | |
"y = interpolate.interp1d(xyz[\"lam\"],xyz[\"y\"],bounds_error=False,fill_value=0)\n", | |
"z = interpolate.interp1d(xyz[\"lam\"],xyz[\"z\"],bounds_error=False,fill_value=0)" | |
] | |
}, | |
{ | |
"cell_type": "markdown", | |
"id": "d5ed4254", | |
"metadata": {}, | |
"source": [ | |
"We can now move on to working in RGB." | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 3, | |
"id": "patient-latest", | |
"metadata": {}, | |
"outputs": [], | |
"source": [ | |
"def RGB_to_XYZ(RGB):\n", | |
" 'http://www.brucelindbloom.com/index.html?Eqn_RGB_XYZ_Matrix.html'\n", | |
" M = np.array([[0.4887180, 0.3106803, 0.2006017],\n", | |
" [0.1762044, 0.8129847, 0.0108109],\n", | |
" [0.0000000, 0.0102048, 0.9897952]])\n", | |
" XYZ = M @ np.array(RGB) # transform\n", | |
" return XYZ\n", | |
"\n", | |
"def XYZ_to_RGB(XYZ):\n", | |
" 'http://www.brucelindbloom.com/index.html?Eqn_RGB_XYZ_Matrix.html'\n", | |
" M_inv = np.array([[ 2.3706743, -0.9000405, -0.4706338],\n", | |
" [-0.5138850, 1.4253036, 0.0885814],\n", | |
" [ 0.0052982, -0.0146949, 1.0093968]])\n", | |
" RGB = np.array(XYZ) @ M_inv # transform\n", | |
" return RGB\n", | |
"\n", | |
"def RGB_from_spec(λ,vals,normalize=True,as_hex=False):\n", | |
" λ = np.array(λ)\n", | |
" vals = np.array(vals)\n", | |
" assert len(vals) == len(λ) # spectrum and wavelength dimensions must match\n", | |
" assert len(λ.shape) == len(vals.shape) == 1 # arrays should be 1D\n", | |
" N = len(λ) # number of points in spectrum\n", | |
" vals = vals/vals.max() # normalize spectrum\n", | |
" X = Y = Z = 0 # initialize X,Y,Z color triplet values to 0\n", | |
" \n", | |
" for i in range(N-1):\n", | |
" dλ = λ[i+1]-λ[i] # step width in wavelength\n", | |
" val = 0.5*(vals[i]+vals[i+1]) # spectrum values (arbitrary units)\n", | |
" \n", | |
" # evaluate the CIE observer weight functions at this spot in the spectrum\n", | |
" x_here = (x(λ[i])+x(λ[i+1]))/2\n", | |
" y_here = (y(λ[i])+y(λ[i+1]))/2\n", | |
" z_here = (z(λ[i])+z(λ[i+1]))/2\n", | |
" \n", | |
" # numerically integrate\n", | |
" X += x_here*val*dλ\n", | |
" Y += y_here*val*dλ\n", | |
" Z += z_here*val*dλ\n", | |
" \n", | |
" R,G,B = XYZ_to_RGB([X,Y,Z]) # convert XYZ color triplet to RGB\n", | |
" if normalize:\n", | |
" peak = max([R,G,B])\n", | |
" R /= peak\n", | |
" G /= peak\n", | |
" B /= peak\n", | |
" if as_hex:\n", | |
" return '#%02x%02x%02x' % (round(R),round(G),round(B))\n", | |
" else:\n", | |
" return np.array([R,G,B])" | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 4, | |
"id": "earned-distribution", | |
"metadata": {}, | |
"outputs": [], | |
"source": [ | |
"spec = pd.read_csv(\"sample_spectra.csv\")\n", | |
"spec.columns = [\"lambda\",\"a\",\"b\"]" | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 5, | |
"id": "permanent-mumbai", | |
"metadata": {}, | |
"outputs": [ | |
{ | |
"data": { | |
"image/png": "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", | |
"text/plain": [ | |
"<Figure size 432x288 with 1 Axes>" | |
] | |
}, | |
"metadata": { | |
"needs_background": "light" | |
}, | |
"output_type": "display_data" | |
} | |
], | |
"source": [ | |
"for wl in range(360,790):\n", | |
" plt.plot([wl]*2,[0,2],linewidth=1,\n", | |
" color=np.sqrt(np.abs(RGB_from_spec([wl-1,wl,wl+1],[0,1,0],normalize=True))))\n", | |
"plt.plot(spec[\"lambda\"],spec[\"a\"],color=RGB_from_spec(spec[\"lambda\"],spec[\"a\"]),label=\"Spectrum A\")\n", | |
"plt.plot(spec[\"lambda\"],spec[\"b\"],color=RGB_from_spec(spec[\"lambda\"],spec[\"b\"]),label=\"Spectrum B\")\n", | |
"plt.plot(spec[\"lambda\"],x(spec[\"lambda\"]),\"r:\",label=r\"$\\bar{x}(\\lambda)$\")\n", | |
"plt.plot(spec[\"lambda\"],y(spec[\"lambda\"]),\"g:\",label=r\"$\\bar{y}(\\lambda)$\")\n", | |
"plt.plot(spec[\"lambda\"],z(spec[\"lambda\"]),\"b:\",label=r\"$\\bar{z}(\\lambda)$\")\n", | |
"plt.legend()\n", | |
"plt.xlabel(r\"$\\lambda$ [nm]\")\n", | |
"plt.ylabel(\"Spectral intensity\")\n", | |
"plt.xlim(300,790)\n", | |
"plt.ylim(0,2)\n", | |
"plt.show()" | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": null, | |
"id": "intimate-traveler", | |
"metadata": {}, | |
"outputs": [], | |
"source": [] | |
} | |
], | |
"metadata": { | |
"kernelspec": { | |
"display_name": "Python 3.9.13 64-bit (windows store)", | |
"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": "3.9.13" | |
}, | |
"toc": { | |
"base_numbering": 1, | |
"nav_menu": {}, | |
"number_sections": true, | |
"sideBar": true, | |
"skip_h1_title": false, | |
"title_cell": "Table of Contents", | |
"title_sidebar": "Contents", | |
"toc_cell": false, | |
"toc_position": {}, | |
"toc_section_display": true, | |
"toc_window_display": false | |
}, | |
"vscode": { | |
"interpreter": { | |
"hash": "ab71228b3e09297cc4e0c1b6adea629ded25da184e6754fb14ae42947e6aab48" | |
} | |
} | |
}, | |
"nbformat": 4, | |
"nbformat_minor": 5 | |
} |
This file contains bidirectional Unicode text that may be interpreted or compiled differently than what appears below. To review, open the file in an editor that reveals hidden Unicode characters.
Learn more about bidirectional Unicode characters
Wavelength | Sample 1 Absorbance | Sample 2 Absorbance | |
---|---|---|---|
2.20E+02 | 1.13E+00 | 1.38E+00 | |
2.21E+02 | 1.16E+00 | 1.43E+00 | |
2.22E+02 | 1.17E+00 | 1.45E+00 | |
2.23E+02 | 1.21E+00 | 1.48E+00 | |
2.24E+02 | 1.22E+00 | 1.47E+00 | |
2.25E+02 | 1.24E+00 | 1.47E+00 | |
2.26E+02 | 1.24E+00 | 1.45E+00 | |
2.27E+02 | 1.24E+00 | 1.48E+00 | |
2.28E+02 | 1.24E+00 | 1.48E+00 | |
2.29E+02 | 1.24E+00 | 1.48E+00 | |
2.30E+02 | 1.23E+00 | 1.48E+00 | |
2.31E+02 | 1.24E+00 | 1.49E+00 | |
2.32E+02 | 1.25E+00 | 1.49E+00 | |
2.33E+02 | 1.26E+00 | 1.50E+00 | |
2.34E+02 | 1.26E+00 | 1.51E+00 | |
2.35E+02 | 1.27E+00 | 1.52E+00 | |
2.36E+02 | 1.27E+00 | 1.53E+00 | |
2.37E+02 | 1.29E+00 | 1.53E+00 | |
2.38E+02 | 1.29E+00 | 1.53E+00 | |
2.39E+02 | 1.29E+00 | 1.54E+00 | |
2.40E+02 | 1.29E+00 | 1.53E+00 | |
2.41E+02 | 1.30E+00 | 1.54E+00 | |
2.42E+02 | 1.30E+00 | 1.53E+00 | |
2.43E+02 | 1.31E+00 | 1.55E+00 | |
2.44E+02 | 1.31E+00 | 1.55E+00 | |
2.45E+02 | 1.31E+00 | 1.55E+00 | |
2.46E+02 | 1.31E+00 | 1.55E+00 | |
2.47E+02 | 1.32E+00 | 1.56E+00 | |
2.48E+02 | 1.31E+00 | 1.55E+00 | |
2.49E+02 | 1.32E+00 | 1.55E+00 | |
2.50E+02 | 1.32E+00 | 1.55E+00 | |
2.51E+02 | 1.32E+00 | 1.56E+00 | |
2.52E+02 | 1.32E+00 | 1.56E+00 | |
2.53E+02 | 1.32E+00 | 1.57E+00 | |
2.54E+02 | 1.33E+00 | 1.57E+00 | |
2.55E+02 | 1.33E+00 | 1.58E+00 | |
2.56E+02 | 1.33E+00 | 1.58E+00 | |
2.57E+02 | 1.33E+00 | 1.59E+00 | |
2.58E+02 | 1.34E+00 | 1.60E+00 | |
2.59E+02 | 1.33E+00 | 1.60E+00 | |
2.60E+02 | 1.33E+00 | 1.60E+00 | |
2.61E+02 | 1.33E+00 | 1.61E+00 | |
2.62E+02 | 1.33E+00 | 1.61E+00 | |
2.63E+02 | 1.33E+00 | 1.61E+00 | |
2.64E+02 | 1.33E+00 | 1.61E+00 | |
2.65E+02 | 1.33E+00 | 1.61E+00 | |
2.66E+02 | 1.33E+00 | 1.61E+00 | |
2.67E+02 | 1.33E+00 | 1.61E+00 | |
2.68E+02 | 1.34E+00 | 1.61E+00 | |
2.69E+02 | 1.34E+00 | 1.62E+00 | |
2.70E+02 | 1.34E+00 | 1.61E+00 | |
2.71E+02 | 1.34E+00 | 1.62E+00 | |
2.72E+02 | 1.34E+00 | 1.62E+00 | |
2.73E+02 | 1.34E+00 | 1.62E+00 | |
2.74E+02 | 1.34E+00 | 1.63E+00 | |
2.75E+02 | 1.34E+00 | 1.63E+00 | |
2.76E+02 | 1.34E+00 | 1.63E+00 | |
2.77E+02 | 1.34E+00 | 1.64E+00 | |
2.78E+02 | 1.34E+00 | 1.64E+00 | |
2.79E+02 | 1.35E+00 | 1.64E+00 | |
2.80E+02 | 1.35E+00 | 1.65E+00 | |
2.81E+02 | 1.35E+00 | 1.65E+00 | |
2.82E+02 | 1.36E+00 | 1.65E+00 | |
2.83E+02 | 1.36E+00 | 1.65E+00 | |
2.84E+02 | 1.36E+00 | 1.65E+00 | |
2.85E+02 | 1.37E+00 | 1.66E+00 | |
2.86E+02 | 1.37E+00 | 1.66E+00 | |
2.87E+02 | 1.38E+00 | 1.67E+00 | |
2.88E+02 | 1.38E+00 | 1.67E+00 | |
2.89E+02 | 1.39E+00 | 1.68E+00 | |
2.90E+02 | 1.39E+00 | 1.68E+00 | |
2.91E+02 | 1.40E+00 | 1.69E+00 | |
2.92E+02 | 1.40E+00 | 1.69E+00 | |
2.93E+02 | 1.41E+00 | 1.69E+00 | |
2.94E+02 | 1.41E+00 | 1.70E+00 | |
2.95E+02 | 1.41E+00 | 1.70E+00 | |
2.96E+02 | 1.41E+00 | 1.70E+00 | |
2.97E+02 | 1.42E+00 | 1.71E+00 | |
2.98E+02 | 1.42E+00 | 1.71E+00 | |
2.99E+02 | 1.43E+00 | 1.71E+00 | |
3.00E+02 | 1.43E+00 | 1.71E+00 | |
3.01E+02 | 1.44E+00 | 1.72E+00 | |
3.02E+02 | 1.44E+00 | 1.72E+00 | |
3.03E+02 | 1.44E+00 | 1.73E+00 | |
3.04E+02 | 1.45E+00 | 1.73E+00 | |
3.05E+02 | 1.45E+00 | 1.74E+00 | |
3.06E+02 | 1.46E+00 | 1.74E+00 | |
3.07E+02 | 1.47E+00 | 1.74E+00 | |
3.08E+02 | 1.47E+00 | 1.75E+00 | |
3.09E+02 | 1.47E+00 | 1.75E+00 | |
3.10E+02 | 1.48E+00 | 1.76E+00 | |
3.11E+02 | 1.48E+00 | 1.76E+00 | |
3.12E+02 | 1.48E+00 | 1.76E+00 | |
3.13E+02 | 1.49E+00 | 1.77E+00 | |
3.14E+02 | 1.49E+00 | 1.77E+00 | |
3.15E+02 | 1.49E+00 | 1.77E+00 | |
3.16E+02 | 1.50E+00 | 1.77E+00 | |
3.17E+02 | 1.50E+00 | 1.77E+00 | |
3.18E+02 | 1.50E+00 | 1.78E+00 | |
3.19E+02 | 1.51E+00 | 1.78E+00 | |
3.20E+02 | 1.51E+00 | 1.78E+00 | |
3.21E+02 | 1.51E+00 | 1.79E+00 | |
3.22E+02 | 1.52E+00 | 1.79E+00 | |
3.23E+02 | 1.52E+00 | 1.79E+00 | |
3.24E+02 | 1.52E+00 | 1.80E+00 | |
3.25E+02 | 1.52E+00 | 1.80E+00 | |
3.26E+02 | 1.52E+00 | 1.79E+00 | |
3.27E+02 | 1.52E+00 | 1.79E+00 | |
3.28E+02 | 1.52E+00 | 1.80E+00 | |
3.29E+02 | 1.53E+00 | 1.80E+00 | |
3.30E+02 | 1.53E+00 | 1.80E+00 | |
3.31E+02 | 1.53E+00 | 1.80E+00 | |
3.32E+02 | 1.53E+00 | 1.80E+00 | |
3.33E+02 | 1.53E+00 | 1.80E+00 | |
3.34E+02 | 1.54E+00 | 1.81E+00 | |
3.35E+02 | 1.53E+00 | 1.82E+00 | |
3.36E+02 | 1.54E+00 | 1.82E+00 | |
3.37E+02 | 1.54E+00 | 1.82E+00 | |
3.38E+02 | 1.54E+00 | 1.82E+00 | |
3.39E+02 | 1.54E+00 | 1.82E+00 | |
3.40E+02 | 1.54E+00 | 1.83E+00 | |
3.41E+02 | 1.55E+00 | 1.83E+00 | |
3.42E+02 | 1.55E+00 | 1.83E+00 | |
3.43E+02 | 1.55E+00 | 1.83E+00 | |
3.44E+02 | 1.55E+00 | 1.83E+00 | |
3.45E+02 | 1.55E+00 | 1.83E+00 | |
3.46E+02 | 1.55E+00 | 1.83E+00 | |
3.47E+02 | 1.56E+00 | 1.83E+00 | |
3.48E+02 | 1.56E+00 | 1.83E+00 | |
3.49E+02 | 1.56E+00 | 1.83E+00 | |
3.50E+02 | 1.57E+00 | 1.83E+00 | |
3.51E+02 | 1.57E+00 | 1.83E+00 | |
3.52E+02 | 1.58E+00 | 1.83E+00 | |
3.53E+02 | 1.58E+00 | 1.83E+00 | |
3.54E+02 | 1.59E+00 | 1.83E+00 | |
3.55E+02 | 1.59E+00 | 1.83E+00 | |
3.56E+02 | 1.59E+00 | 1.83E+00 | |
3.57E+02 | 1.59E+00 | 1.83E+00 | |
3.58E+02 | 1.59E+00 | 1.83E+00 | |
3.59E+02 | 1.54E+00 | 1.79E+00 | |
3.60E+02 | 1.49E+00 | 1.76E+00 | |
3.61E+02 | 1.46E+00 | 1.73E+00 | |
3.62E+02 | 1.42E+00 | 1.70E+00 | |
3.63E+02 | 1.39E+00 | 1.67E+00 | |
3.64E+02 | 1.39E+00 | 1.67E+00 | |
3.65E+02 | 1.39E+00 | 1.67E+00 | |
3.66E+02 | 1.39E+00 | 1.67E+00 | |
3.67E+02 | 1.39E+00 | 1.67E+00 | |
3.68E+02 | 1.39E+00 | 1.67E+00 | |
3.69E+02 | 1.40E+00 | 1.66E+00 | |
3.70E+02 | 1.40E+00 | 1.66E+00 | |
3.71E+02 | 1.40E+00 | 1.66E+00 | |
3.72E+02 | 1.40E+00 | 1.66E+00 | |
3.73E+02 | 1.40E+00 | 1.66E+00 | |
3.74E+02 | 1.40E+00 | 1.66E+00 | |
3.75E+02 | 1.40E+00 | 1.65E+00 | |
3.76E+02 | 1.41E+00 | 1.65E+00 | |
3.77E+02 | 1.40E+00 | 1.65E+00 | |
3.78E+02 | 1.41E+00 | 1.65E+00 | |
3.79E+02 | 1.41E+00 | 1.65E+00 | |
3.80E+02 | 1.41E+00 | 1.65E+00 | |
3.81E+02 | 1.41E+00 | 1.65E+00 | |
3.82E+02 | 1.41E+00 | 1.65E+00 | |
3.83E+02 | 1.41E+00 | 1.65E+00 | |
3.84E+02 | 1.41E+00 | 1.65E+00 | |
3.85E+02 | 1.41E+00 | 1.64E+00 | |
3.86E+02 | 1.41E+00 | 1.64E+00 | |
3.87E+02 | 1.41E+00 | 1.64E+00 | |
3.88E+02 | 1.41E+00 | 1.65E+00 | |
3.89E+02 | 1.41E+00 | 1.64E+00 | |
3.90E+02 | 1.41E+00 | 1.64E+00 | |
3.91E+02 | 1.41E+00 | 1.64E+00 | |
3.92E+02 | 1.41E+00 | 1.64E+00 | |
3.93E+02 | 1.41E+00 | 1.64E+00 | |
3.94E+02 | 1.41E+00 | 1.64E+00 | |
3.95E+02 | 1.41E+00 | 1.64E+00 | |
3.96E+02 | 1.40E+00 | 1.64E+00 | |
3.97E+02 | 1.40E+00 | 1.64E+00 | |
3.98E+02 | 1.39E+00 | 1.64E+00 | |
3.99E+02 | 1.39E+00 | 1.64E+00 | |
4.00E+02 | 1.38E+00 | 1.63E+00 | |
4.01E+02 | 1.37E+00 | 1.64E+00 | |
4.02E+02 | 1.37E+00 | 1.63E+00 | |
4.03E+02 | 1.36E+00 | 1.63E+00 | |
4.04E+02 | 1.35E+00 | 1.63E+00 | |
4.05E+02 | 1.34E+00 | 1.63E+00 | |
4.06E+02 | 1.33E+00 | 1.63E+00 | |
4.07E+02 | 1.31E+00 | 1.63E+00 | |
4.08E+02 | 1.30E+00 | 1.63E+00 | |
4.09E+02 | 1.28E+00 | 1.63E+00 | |
4.10E+02 | 1.27E+00 | 1.63E+00 | |
4.11E+02 | 1.25E+00 | 1.63E+00 | |
4.12E+02 | 1.24E+00 | 1.62E+00 | |
4.13E+02 | 1.22E+00 | 1.62E+00 | |
4.14E+02 | 1.20E+00 | 1.62E+00 | |
4.15E+02 | 1.19E+00 | 1.61E+00 | |
4.16E+02 | 1.17E+00 | 1.61E+00 | |
4.17E+02 | 1.16E+00 | 1.61E+00 | |
4.18E+02 | 1.14E+00 | 1.60E+00 | |
4.19E+02 | 1.13E+00 | 1.61E+00 | |
4.20E+02 | 1.13E+00 | 1.62E+00 | |
4.21E+02 | 1.13E+00 | 1.62E+00 | |
4.22E+02 | 1.12E+00 | 1.63E+00 | |
4.23E+02 | 1.12E+00 | 1.63E+00 | |
4.24E+02 | 1.10E+00 | 1.62E+00 | |
4.25E+02 | 1.08E+00 | 1.61E+00 | |
4.26E+02 | 1.07E+00 | 1.60E+00 | |
4.27E+02 | 1.05E+00 | 1.58E+00 | |
4.28E+02 | 1.04E+00 | 1.57E+00 | |
4.29E+02 | 1.03E+00 | 1.56E+00 | |
4.30E+02 | 1.02E+00 | 1.54E+00 | |
4.31E+02 | 1.01E+00 | 1.53E+00 | |
4.32E+02 | 9.95E-01 | 1.51E+00 | |
4.33E+02 | 9.85E-01 | 1.50E+00 | |
4.34E+02 | 9.76E-01 | 1.49E+00 | |
4.35E+02 | 9.67E-01 | 1.47E+00 | |
4.36E+02 | 9.58E-01 | 1.46E+00 | |
4.37E+02 | 9.50E-01 | 1.44E+00 | |
4.38E+02 | 9.42E-01 | 1.43E+00 | |
4.39E+02 | 9.34E-01 | 1.41E+00 | |
4.40E+02 | 9.27E-01 | 1.40E+00 | |
4.41E+02 | 9.19E-01 | 1.39E+00 | |
4.42E+02 | 9.12E-01 | 1.38E+00 | |
4.43E+02 | 9.04E-01 | 1.36E+00 | |
4.44E+02 | 8.96E-01 | 1.35E+00 | |
4.45E+02 | 8.88E-01 | 1.34E+00 | |
4.46E+02 | 8.80E-01 | 1.33E+00 | |
4.47E+02 | 8.71E-01 | 1.32E+00 | |
4.48E+02 | 8.62E-01 | 1.31E+00 | |
4.49E+02 | 8.53E-01 | 1.30E+00 | |
4.50E+02 | 8.43E-01 | 1.29E+00 | |
4.51E+02 | 8.34E-01 | 1.28E+00 | |
4.52E+02 | 8.24E-01 | 1.28E+00 | |
4.53E+02 | 8.14E-01 | 1.27E+00 | |
4.54E+02 | 8.04E-01 | 1.26E+00 | |
4.55E+02 | 7.94E-01 | 1.26E+00 | |
4.56E+02 | 7.84E-01 | 1.25E+00 | |
4.57E+02 | 7.73E-01 | 1.24E+00 | |
4.58E+02 | 7.63E-01 | 1.24E+00 | |
4.59E+02 | 7.53E-01 | 1.23E+00 | |
4.60E+02 | 7.43E-01 | 1.23E+00 | |
4.61E+02 | 7.33E-01 | 1.23E+00 | |
4.62E+02 | 7.24E-01 | 1.22E+00 | |
4.63E+02 | 7.15E-01 | 1.22E+00 | |
4.64E+02 | 7.05E-01 | 1.21E+00 | |
4.65E+02 | 6.97E-01 | 1.21E+00 | |
4.66E+02 | 6.88E-01 | 1.21E+00 | |
4.67E+02 | 6.80E-01 | 1.20E+00 | |
4.68E+02 | 6.73E-01 | 1.20E+00 | |
4.69E+02 | 6.66E-01 | 1.19E+00 | |
4.70E+02 | 6.60E-01 | 1.19E+00 | |
4.71E+02 | 6.55E-01 | 1.18E+00 | |
4.72E+02 | 6.51E-01 | 1.18E+00 | |
4.73E+02 | 6.47E-01 | 1.17E+00 | |
4.74E+02 | 6.45E-01 | 1.17E+00 | |
4.75E+02 | 6.44E-01 | 1.16E+00 | |
4.76E+02 | 6.45E-01 | 1.16E+00 | |
4.77E+02 | 6.47E-01 | 1.15E+00 | |
4.78E+02 | 6.50E-01 | 1.14E+00 | |
4.79E+02 | 6.56E-01 | 1.14E+00 | |
4.80E+02 | 6.63E-01 | 1.13E+00 | |
4.81E+02 | 6.73E-01 | 1.12E+00 | |
4.82E+02 | 6.86E-01 | 1.11E+00 | |
4.83E+02 | 7.01E-01 | 1.10E+00 | |
4.84E+02 | 7.20E-01 | 1.09E+00 | |
4.85E+02 | 7.42E-01 | 1.09E+00 | |
4.86E+02 | 7.67E-01 | 1.08E+00 | |
4.87E+02 | 7.97E-01 | 1.07E+00 | |
4.88E+02 | 8.31E-01 | 1.06E+00 | |
4.89E+02 | 8.68E-01 | 1.05E+00 | |
4.90E+02 | 9.11E-01 | 1.04E+00 | |
4.91E+02 | 9.58E-01 | 1.03E+00 | |
4.92E+02 | 1.01E+00 | 1.02E+00 | |
4.93E+02 | 1.06E+00 | 1.01E+00 | |
4.94E+02 | 1.12E+00 | 9.99E-01 | |
4.95E+02 | 1.18E+00 | 9.89E-01 | |
4.96E+02 | 1.25E+00 | 9.79E-01 | |
4.97E+02 | 1.31E+00 | 9.69E-01 | |
4.98E+02 | 1.38E+00 | 9.59E-01 | |
4.99E+02 | 1.44E+00 | 9.50E-01 | |
5.00E+02 | 1.49E+00 | 9.40E-01 | |
5.01E+02 | 1.53E+00 | 9.30E-01 | |
5.02E+02 | 1.57E+00 | 9.21E-01 | |
5.03E+02 | 1.59E+00 | 9.12E-01 | |
5.04E+02 | 1.61E+00 | 9.04E-01 | |
5.05E+02 | 1.62E+00 | 8.95E-01 | |
5.06E+02 | 1.63E+00 | 8.86E-01 | |
5.07E+02 | 1.64E+00 | 8.77E-01 | |
5.08E+02 | 1.64E+00 | 8.69E-01 | |
5.09E+02 | 1.64E+00 | 8.60E-01 | |
5.10E+02 | 1.64E+00 | 8.52E-01 | |
5.11E+02 | 1.64E+00 | 8.44E-01 | |
5.12E+02 | 1.64E+00 | 8.36E-01 | |
5.13E+02 | 1.63E+00 | 8.28E-01 | |
5.14E+02 | 1.61E+00 | 8.21E-01 | |
5.15E+02 | 1.57E+00 | 8.14E-01 | |
5.16E+02 | 1.49E+00 | 8.07E-01 | |
5.17E+02 | 1.39E+00 | 8.00E-01 | |
5.18E+02 | 1.26E+00 | 7.93E-01 | |
5.19E+02 | 1.12E+00 | 7.87E-01 | |
5.20E+02 | 9.82E-01 | 7.82E-01 | |
5.21E+02 | 8.46E-01 | 7.77E-01 | |
5.22E+02 | 7.20E-01 | 7.72E-01 | |
5.23E+02 | 6.08E-01 | 7.68E-01 | |
5.24E+02 | 5.09E-01 | 7.65E-01 | |
5.25E+02 | 4.22E-01 | 7.61E-01 | |
5.26E+02 | 3.49E-01 | 7.59E-01 | |
5.27E+02 | 2.88E-01 | 7.57E-01 | |
5.28E+02 | 2.38E-01 | 7.55E-01 | |
5.29E+02 | 1.96E-01 | 7.54E-01 | |
5.30E+02 | 1.65E-01 | 7.54E-01 | |
5.31E+02 | 1.41E-01 | 7.55E-01 | |
5.32E+02 | 1.25E-01 | 7.56E-01 | |
5.33E+02 | 1.13E-01 | 7.59E-01 | |
5.34E+02 | 1.08E-01 | 7.61E-01 | |
5.35E+02 | 1.05E-01 | 7.65E-01 | |
5.36E+02 | 1.04E-01 | 7.69E-01 | |
5.37E+02 | 1.04E-01 | 7.74E-01 | |
5.38E+02 | 1.05E-01 | 7.80E-01 | |
5.39E+02 | 1.07E-01 | 7.87E-01 | |
5.40E+02 | 1.08E-01 | 7.96E-01 | |
5.41E+02 | 1.10E-01 | 8.05E-01 | |
5.42E+02 | 1.11E-01 | 8.16E-01 | |
5.43E+02 | 1.12E-01 | 8.28E-01 | |
5.44E+02 | 1.13E-01 | 8.41E-01 | |
5.45E+02 | 1.13E-01 | 8.56E-01 | |
5.46E+02 | 1.13E-01 | 8.73E-01 | |
5.47E+02 | 1.13E-01 | 8.91E-01 | |
5.48E+02 | 1.12E-01 | 9.10E-01 | |
5.49E+02 | 1.11E-01 | 9.31E-01 | |
5.50E+02 | 1.10E-01 | 9.52E-01 | |
5.51E+02 | 1.09E-01 | 9.74E-01 | |
5.52E+02 | 1.07E-01 | 9.98E-01 | |
5.53E+02 | 1.06E-01 | 1.02E+00 | |
5.54E+02 | 1.04E-01 | 1.05E+00 | |
5.55E+02 | 1.02E-01 | 1.07E+00 | |
5.56E+02 | 1.00E-01 | 1.10E+00 | |
5.57E+02 | 9.83E-02 | 1.12E+00 | |
5.58E+02 | 9.61E-02 | 1.15E+00 | |
5.59E+02 | 9.40E-02 | 1.17E+00 | |
5.60E+02 | 9.19E-02 | 1.19E+00 | |
5.61E+02 | 8.96E-02 | 1.21E+00 | |
5.62E+02 | 8.73E-02 | 1.22E+00 | |
5.63E+02 | 8.51E-02 | 1.23E+00 | |
5.64E+02 | 8.28E-02 | 1.23E+00 | |
5.65E+02 | 8.04E-02 | 1.22E+00 | |
5.66E+02 | 7.80E-02 | 1.21E+00 | |
5.67E+02 | 7.58E-02 | 1.19E+00 | |
5.68E+02 | 7.36E-02 | 1.16E+00 | |
5.69E+02 | 7.13E-02 | 1.12E+00 | |
5.70E+02 | 6.89E-02 | 1.07E+00 | |
5.71E+02 | 6.67E-02 | 1.02E+00 | |
5.72E+02 | 6.44E-02 | 9.62E-01 | |
5.73E+02 | 6.20E-02 | 9.01E-01 | |
5.74E+02 | 5.96E-02 | 8.39E-01 | |
5.75E+02 | 5.73E-02 | 7.76E-01 | |
5.76E+02 | 5.49E-02 | 7.15E-01 | |
5.77E+02 | 5.28E-02 | 6.57E-01 | |
5.78E+02 | 5.07E-02 | 6.03E-01 | |
5.79E+02 | 4.87E-02 | 5.53E-01 | |
5.80E+02 | 4.66E-02 | 5.07E-01 | |
5.81E+02 | 4.47E-02 | 4.66E-01 | |
5.82E+02 | 4.27E-02 | 4.28E-01 | |
5.83E+02 | 4.09E-02 | 3.95E-01 | |
5.84E+02 | 3.90E-02 | 3.66E-01 | |
5.85E+02 | 3.75E-02 | 3.40E-01 | |
5.86E+02 | 3.58E-02 | 3.16E-01 | |
5.87E+02 | 3.42E-02 | 2.96E-01 | |
5.88E+02 | 3.26E-02 | 2.78E-01 | |
5.89E+02 | 3.12E-02 | 2.62E-01 | |
5.90E+02 | 2.96E-02 | 2.48E-01 | |
5.91E+02 | 2.82E-02 | 2.35E-01 | |
5.92E+02 | 2.69E-02 | 2.24E-01 | |
5.93E+02 | 2.56E-02 | 2.14E-01 | |
5.94E+02 | 2.45E-02 | 2.04E-01 | |
5.95E+02 | 2.34E-02 | 1.96E-01 | |
5.96E+02 | 2.22E-02 | 1.88E-01 | |
5.97E+02 | 2.12E-02 | 1.81E-01 | |
5.98E+02 | 2.02E-02 | 1.74E-01 | |
5.99E+02 | 1.92E-02 | 1.68E-01 | |
6.00E+02 | 1.81E-02 | 1.62E-01 | |
6.01E+02 | 1.74E-02 | 1.57E-01 | |
6.02E+02 | 1.66E-02 | 1.51E-01 | |
6.03E+02 | 1.58E-02 | 1.46E-01 | |
6.04E+02 | 1.51E-02 | 1.41E-01 | |
6.05E+02 | 1.45E-02 | 1.36E-01 | |
6.06E+02 | 1.39E-02 | 1.31E-01 | |
6.07E+02 | 1.34E-02 | 1.26E-01 | |
6.08E+02 | 1.29E-02 | 1.21E-01 | |
6.09E+02 | 1.25E-02 | 1.16E-01 | |
6.10E+02 | 1.19E-02 | 1.11E-01 | |
6.11E+02 | 1.15E-02 | 1.06E-01 | |
6.12E+02 | 1.11E-02 | 1.01E-01 | |
6.13E+02 | 1.06E-02 | 9.55E-02 | |
6.14E+02 | 1.04E-02 | 9.08E-02 | |
6.15E+02 | 1.01E-02 | 8.58E-02 | |
6.16E+02 | 9.78E-03 | 8.11E-02 | |
6.17E+02 | 9.59E-03 | 7.68E-02 | |
6.18E+02 | 9.47E-03 | 7.28E-02 | |
6.19E+02 | 9.29E-03 | 6.85E-02 | |
6.20E+02 | 9.17E-03 | 6.49E-02 | |
6.21E+02 | 9.16E-03 | 6.17E-02 | |
6.22E+02 | 9.06E-03 | 5.87E-02 | |
6.23E+02 | 8.87E-03 | 5.60E-02 | |
6.24E+02 | 9.05E-03 | 5.38E-02 | |
6.25E+02 | 9.09E-03 | 5.17E-02 | |
6.26E+02 | 9.15E-03 | 4.98E-02 | |
6.27E+02 | 9.10E-03 | 4.81E-02 | |
6.28E+02 | 9.22E-03 | 4.65E-02 | |
6.29E+02 | 9.12E-03 | 4.52E-02 | |
6.30E+02 | 9.25E-03 | 4.39E-02 | |
6.31E+02 | 9.39E-03 | 4.28E-02 | |
6.32E+02 | 9.73E-03 | 4.18E-02 | |
6.33E+02 | 9.93E-03 | 4.07E-02 | |
6.34E+02 | 1.05E-02 | 4.00E-02 | |
6.35E+02 | 1.09E-02 | 3.93E-02 | |
6.36E+02 | 1.12E-02 | 3.87E-02 | |
6.37E+02 | 1.15E-02 | 3.83E-02 | |
6.38E+02 | 1.19E-02 | 3.79E-02 | |
6.39E+02 | 1.19E-02 | 3.76E-02 | |
6.40E+02 | 1.22E-02 | 3.73E-02 | |
6.41E+02 | 1.24E-02 | 3.71E-02 | |
6.42E+02 | 1.29E-02 | 3.69E-02 | |
6.43E+02 | 1.34E-02 | 3.69E-02 | |
6.44E+02 | 1.40E-02 | 3.67E-02 | |
6.45E+02 | 1.43E-02 | 3.67E-02 | |
6.46E+02 | 1.49E-02 | 3.67E-02 | |
6.47E+02 | 1.53E-02 | 3.66E-02 | |
6.48E+02 | 1.57E-02 | 3.66E-02 | |
6.49E+02 | 1.62E-02 | 3.67E-02 | |
6.50E+02 | 1.69E-02 | 3.68E-02 | |
6.51E+02 | 1.72E-02 | 3.71E-02 | |
6.52E+02 | 1.78E-02 | 3.72E-02 | |
6.53E+02 | 1.83E-02 | 3.75E-02 | |
6.54E+02 | 1.89E-02 | 3.78E-02 | |
6.55E+02 | 1.93E-02 | 3.83E-02 | |
6.56E+02 | 1.98E-02 | 3.86E-02 | |
6.57E+02 | 2.05E-02 | 3.89E-02 | |
6.58E+02 | 2.11E-02 | 3.93E-02 | |
6.59E+02 | 2.17E-02 | 3.97E-02 | |
6.60E+02 | 2.24E-02 | 3.99E-02 | |
6.61E+02 | 2.32E-02 | 4.04E-02 | |
6.62E+02 | 2.35E-02 | 4.09E-02 | |
6.63E+02 | 2.41E-02 | 4.13E-02 | |
6.64E+02 | 2.46E-02 | 4.17E-02 | |
6.65E+02 | 2.51E-02 | 4.20E-02 | |
6.66E+02 | 2.54E-02 | 4.24E-02 | |
6.67E+02 | 2.59E-02 | 4.29E-02 | |
6.68E+02 | 2.63E-02 | 4.32E-02 | |
6.69E+02 | 2.69E-02 | 4.36E-02 | |
6.70E+02 | 2.74E-02 | 4.44E-02 | |
6.71E+02 | 2.80E-02 | 4.47E-02 | |
6.72E+02 | 2.86E-02 | 4.50E-02 | |
6.73E+02 | 2.94E-02 | 4.57E-02 | |
6.74E+02 | 2.98E-02 | 4.63E-02 | |
6.75E+02 | 3.03E-02 | 4.68E-02 | |
6.76E+02 | 3.09E-02 | 4.77E-02 | |
6.77E+02 | 3.16E-02 | 4.84E-02 | |
6.78E+02 | 3.20E-02 | 4.89E-02 | |
6.79E+02 | 3.27E-02 | 4.95E-02 | |
6.80E+02 | 3.35E-02 | 5.01E-02 | |
6.81E+02 | 3.41E-02 | 5.05E-02 | |
6.82E+02 | 3.44E-02 | 5.14E-02 | |
6.83E+02 | 3.51E-02 | 5.21E-02 | |
6.84E+02 | 3.58E-02 | 5.26E-02 | |
6.85E+02 | 3.64E-02 | 5.29E-02 | |
6.86E+02 | 3.70E-02 | 5.35E-02 | |
6.87E+02 | 3.78E-02 | 5.39E-02 | |
6.88E+02 | 3.82E-02 | 5.44E-02 | |
6.89E+02 | 3.86E-02 | 5.50E-02 | |
6.90E+02 | 3.91E-02 | 5.57E-02 | |
6.91E+02 | 3.98E-02 | 5.62E-02 | |
6.92E+02 | 4.02E-02 | 5.68E-02 | |
6.93E+02 | 4.08E-02 | 5.74E-02 | |
6.94E+02 | 4.13E-02 | 5.81E-02 | |
6.95E+02 | 4.15E-02 | 5.87E-02 | |
6.96E+02 | 4.18E-02 | 5.95E-02 | |
6.97E+02 | 4.22E-02 | 6.02E-02 | |
6.98E+02 | 4.26E-02 | 6.06E-02 | |
6.99E+02 | 4.34E-02 | 6.09E-02 | |
7.00E+02 | 4.41E-02 | 6.16E-02 | |
7.01E+02 | 4.47E-02 | 6.22E-02 | |
7.02E+02 | 4.54E-02 | 6.28E-02 | |
7.03E+02 | 4.60E-02 | 6.32E-02 | |
7.04E+02 | 4.63E-02 | 6.38E-02 | |
7.05E+02 | 4.65E-02 | 6.43E-02 | |
7.06E+02 | 4.69E-02 | 6.49E-02 | |
7.07E+02 | 4.71E-02 | 6.53E-02 | |
7.08E+02 | 4.76E-02 | 6.56E-02 | |
7.09E+02 | 4.80E-02 | 6.59E-02 | |
7.10E+02 | 4.83E-02 | 6.62E-02 | |
7.11E+02 | 4.86E-02 | 6.62E-02 | |
7.12E+02 | 4.92E-02 | 6.67E-02 | |
7.13E+02 | 4.96E-02 | 6.74E-02 | |
7.14E+02 | 5.02E-02 | 6.81E-02 | |
7.15E+02 | 5.06E-02 | 6.84E-02 | |
7.16E+02 | 5.09E-02 | 6.89E-02 | |
7.17E+02 | 5.12E-02 | 6.94E-02 | |
7.18E+02 | 5.16E-02 | 6.96E-02 | |
7.19E+02 | 5.17E-02 | 7.01E-02 | |
7.20E+02 | 5.20E-02 | 7.10E-02 | |
7.21E+02 | 5.25E-02 | 7.13E-02 | |
7.22E+02 | 5.27E-02 | 7.17E-02 | |
7.23E+02 | 5.31E-02 | 7.22E-02 | |
7.24E+02 | 5.35E-02 | 7.27E-02 | |
7.25E+02 | 5.37E-02 | 7.31E-02 | |
7.26E+02 | 5.40E-02 | 7.35E-02 | |
7.27E+02 | 5.43E-02 | 7.38E-02 | |
7.28E+02 | 5.46E-02 | 7.41E-02 | |
7.29E+02 | 5.48E-02 | 7.44E-02 | |
7.30E+02 | 5.51E-02 | 7.47E-02 | |
7.31E+02 | 5.53E-02 | 7.50E-02 | |
7.32E+02 | 5.54E-02 | 7.54E-02 | |
7.33E+02 | 5.56E-02 | 7.57E-02 | |
7.34E+02 | 5.59E-02 | 7.59E-02 | |
7.35E+02 | 5.61E-02 | 7.62E-02 | |
7.36E+02 | 5.64E-02 | 7.65E-02 | |
7.37E+02 | 5.65E-02 | 7.68E-02 | |
7.38E+02 | 5.68E-02 | 7.71E-02 | |
7.39E+02 | 5.70E-02 | 7.74E-02 | |
7.40E+02 | 5.73E-02 | 7.76E-02 | |
7.41E+02 | 5.75E-02 | 7.78E-02 | |
7.42E+02 | 5.77E-02 | 7.80E-02 | |
7.43E+02 | 5.81E-02 | 7.83E-02 | |
7.44E+02 | 5.82E-02 | 7.84E-02 | |
7.45E+02 | 5.84E-02 | 7.87E-02 | |
7.46E+02 | 5.85E-02 | 7.89E-02 | |
7.47E+02 | 5.87E-02 | 7.91E-02 | |
7.48E+02 | 5.89E-02 | 7.93E-02 | |
7.49E+02 | 5.90E-02 | 7.96E-02 | |
7.50E+02 | 5.92E-02 | 7.99E-02 | |
7.51E+02 | 5.94E-02 | 8.00E-02 | |
7.52E+02 | 5.96E-02 | 8.04E-02 | |
7.53E+02 | 5.98E-02 | 8.06E-02 | |
7.54E+02 | 6.00E-02 | 8.07E-02 | |
7.55E+02 | 6.01E-02 | 8.08E-02 | |
7.56E+02 | 6.02E-02 | 8.10E-02 | |
7.57E+02 | 6.03E-02 | 8.11E-02 | |
7.58E+02 | 6.02E-02 | 8.12E-02 | |
7.59E+02 | 6.03E-02 | 8.13E-02 | |
7.60E+02 | 6.04E-02 | 8.15E-02 | |
7.61E+02 | 6.05E-02 | 8.16E-02 | |
7.62E+02 | 6.06E-02 | 8.17E-02 | |
7.63E+02 | 6.05E-02 | 8.17E-02 | |
7.64E+02 | 6.05E-02 | 8.18E-02 | |
7.65E+02 | 6.05E-02 | 8.20E-02 | |
7.66E+02 | 6.05E-02 | 8.22E-02 | |
7.67E+02 | 6.06E-02 | 8.23E-02 | |
7.68E+02 | 6.07E-02 | 8.25E-02 | |
7.69E+02 | 6.10E-02 | 8.26E-02 | |
7.70E+02 | 6.08E-02 | 8.27E-02 | |
7.71E+02 | 6.09E-02 | 8.28E-02 | |
7.72E+02 | 6.09E-02 | 8.29E-02 | |
7.73E+02 | 6.10E-02 | 8.30E-02 | |
7.74E+02 | 6.10E-02 | 8.32E-02 | |
7.75E+02 | 6.11E-02 | 8.31E-02 | |
7.76E+02 | 6.11E-02 | 8.31E-02 | |
7.77E+02 | 6.12E-02 | 8.31E-02 | |
7.78E+02 | 6.11E-02 | 8.30E-02 | |
7.79E+02 | 6.10E-02 | 8.30E-02 | |
7.80E+02 | 6.10E-02 | 8.31E-02 | |
7.81E+02 | 6.11E-02 | 8.31E-02 | |
7.82E+02 | 6.11E-02 | 8.31E-02 | |
7.83E+02 | 6.10E-02 | 8.30E-02 | |
7.84E+02 | 6.09E-02 | 8.29E-02 | |
7.85E+02 | 6.08E-02 | 8.29E-02 | |
7.86E+02 | 6.07E-02 | 8.29E-02 | |
7.87E+02 | 6.04E-02 | 8.28E-02 | |
7.88E+02 | 6.03E-02 | 8.28E-02 | |
7.89E+02 | 6.03E-02 | 8.28E-02 | |
7.90E+02 | 6.01E-02 | 8.26E-02 | |
7.91E+02 | 5.99E-02 | 8.24E-02 | |
7.92E+02 | 5.97E-02 | 8.24E-02 | |
7.93E+02 | 5.97E-02 | 8.23E-02 | |
7.94E+02 | 5.97E-02 | 8.21E-02 | |
7.95E+02 | 5.96E-02 | 8.21E-02 | |
7.96E+02 | 5.96E-02 | 8.19E-02 | |
7.97E+02 | 5.95E-02 | 8.19E-02 | |
7.98E+02 | 5.95E-02 | 8.19E-02 | |
7.99E+02 | 5.95E-02 | 8.18E-02 | |
8.00E+02 | 5.93E-02 | 8.17E-02 | |
8.01E+02 | 5.93E-02 | 8.17E-02 | |
8.02E+02 | 5.92E-02 | 8.16E-02 | |
8.03E+02 | 5.90E-02 | 8.13E-02 | |
8.04E+02 | 5.88E-02 | 8.11E-02 | |
8.05E+02 | 5.86E-02 | 8.10E-02 | |
8.06E+02 | 5.85E-02 | 8.08E-02 | |
8.07E+02 | 5.83E-02 | 8.07E-02 | |
8.08E+02 | 5.82E-02 | 8.06E-02 | |
8.09E+02 | 5.81E-02 | 8.03E-02 | |
8.10E+02 | 5.78E-02 | 8.02E-02 | |
8.11E+02 | 5.78E-02 | 8.00E-02 | |
8.12E+02 | 5.76E-02 | 7.97E-02 | |
8.13E+02 | 5.76E-02 | 7.95E-02 | |
8.14E+02 | 5.75E-02 | 7.95E-02 | |
8.15E+02 | 5.73E-02 | 7.93E-02 | |
8.16E+02 | 5.72E-02 | 7.91E-02 | |
8.17E+02 | 5.70E-02 | 7.89E-02 | |
8.18E+02 | 5.68E-02 | 7.86E-02 | |
8.19E+02 | 5.66E-02 | 7.84E-02 | |
8.20E+02 | 5.65E-02 | 7.83E-02 | |
8.21E+02 | 5.64E-02 | 7.81E-02 | |
8.22E+02 | 5.61E-02 | 7.79E-02 | |
8.23E+02 | 5.58E-02 | 7.78E-02 | |
8.24E+02 | 5.56E-02 | 7.76E-02 | |
8.25E+02 | 5.54E-02 | 7.73E-02 | |
8.26E+02 | 5.53E-02 | 7.71E-02 | |
8.27E+02 | 5.50E-02 | 7.69E-02 | |
8.28E+02 | 5.49E-02 | 7.66E-02 | |
8.29E+02 | 5.46E-02 | 7.64E-02 | |
8.30E+02 | 5.45E-02 | 7.60E-02 | |
8.31E+02 | 5.41E-02 | 7.58E-02 | |
8.32E+02 | 5.38E-02 | 7.54E-02 | |
8.33E+02 | 5.36E-02 | 7.51E-02 | |
8.34E+02 | 5.34E-02 | 7.49E-02 | |
8.35E+02 | 5.32E-02 | 7.45E-02 | |
8.36E+02 | 5.31E-02 | 7.44E-02 | |
8.37E+02 | 5.28E-02 | 7.41E-02 | |
8.38E+02 | 5.27E-02 | 7.38E-02 | |
8.39E+02 | 5.24E-02 | 7.36E-02 | |
8.40E+02 | 5.21E-02 | 7.33E-02 | |
8.41E+02 | 5.19E-02 | 7.31E-02 | |
8.42E+02 | 5.16E-02 | 7.28E-02 | |
8.43E+02 | 5.13E-02 | 7.27E-02 | |
8.44E+02 | 5.11E-02 | 7.24E-02 | |
8.45E+02 | 5.07E-02 | 7.20E-02 | |
8.46E+02 | 5.05E-02 | 7.18E-02 | |
8.47E+02 | 5.02E-02 | 7.13E-02 | |
8.48E+02 | 4.99E-02 | 7.10E-02 | |
8.49E+02 | 4.96E-02 | 7.06E-02 | |
8.50E+02 | 4.93E-02 | 7.04E-02 | |
8.51E+02 | 4.92E-02 | 7.01E-02 | |
8.52E+02 | 4.89E-02 | 6.97E-02 | |
8.53E+02 | 4.86E-02 | 6.96E-02 | |
8.54E+02 | 4.86E-02 | 6.93E-02 | |
8.55E+02 | 4.84E-02 | 6.90E-02 | |
8.56E+02 | 4.83E-02 | 6.88E-02 | |
8.57E+02 | 4.81E-02 | 6.85E-02 | |
8.58E+02 | 4.78E-02 | 6.84E-02 | |
8.59E+02 | 4.75E-02 | 6.82E-02 | |
8.60E+02 | 4.73E-02 | 6.81E-02 | |
8.61E+02 | 4.70E-02 | 6.77E-02 | |
8.62E+02 | 4.66E-02 | 6.73E-02 | |
8.63E+02 | 4.63E-02 | 6.70E-02 | |
8.64E+02 | 4.61E-02 | 6.67E-02 | |
8.65E+02 | 4.57E-02 | 6.63E-02 | |
8.66E+02 | 4.54E-02 | 6.60E-02 | |
8.67E+02 | 4.51E-02 | 6.56E-02 | |
8.68E+02 | 4.49E-02 | 6.53E-02 | |
8.69E+02 | 4.46E-02 | 6.49E-02 | |
8.70E+02 | 4.44E-02 | 6.47E-02 | |
8.71E+02 | 4.41E-02 | 6.43E-02 | |
8.72E+02 | 4.38E-02 | 6.40E-02 | |
8.73E+02 | 4.36E-02 | 6.38E-02 | |
8.74E+02 | 4.34E-02 | 6.34E-02 | |
8.75E+02 | 4.31E-02 | 6.31E-02 | |
8.76E+02 | 4.29E-02 | 6.27E-02 | |
8.77E+02 | 4.26E-02 | 6.24E-02 | |
8.78E+02 | 4.23E-02 | 6.21E-02 | |
8.79E+02 | 4.20E-02 | 6.17E-02 | |
8.80E+02 | 4.16E-02 | 6.13E-02 | |
8.81E+02 | 4.14E-02 | 6.10E-02 | |
8.82E+02 | 4.11E-02 | 6.06E-02 | |
8.83E+02 | 4.08E-02 | 6.03E-02 | |
8.84E+02 | 4.06E-02 | 6.00E-02 | |
8.85E+02 | 4.03E-02 | 5.97E-02 | |
8.86E+02 | 4.00E-02 | 5.93E-02 | |
8.87E+02 | 3.98E-02 | 5.90E-02 | |
8.88E+02 | 3.95E-02 | 5.87E-02 | |
8.89E+02 | 3.92E-02 | 5.83E-02 | |
8.90E+02 | 3.89E-02 | 5.81E-02 | |
8.91E+02 | 3.87E-02 | 5.78E-02 | |
8.92E+02 | 3.84E-02 | 5.75E-02 | |
8.93E+02 | 3.82E-02 | 5.71E-02 | |
8.94E+02 | 3.79E-02 | 5.67E-02 | |
8.95E+02 | 3.76E-02 | 5.64E-02 | |
8.96E+02 | 3.73E-02 | 5.60E-02 | |
8.97E+02 | 3.71E-02 | 5.58E-02 | |
8.98E+02 | 3.68E-02 | 5.54E-02 | |
8.99E+02 | 3.66E-02 | 5.50E-02 | |
9.00E+02 | 3.62E-02 | 5.46E-02 | |
9.01E+02 | 3.60E-02 | 5.42E-02 | |
9.02E+02 | 3.57E-02 | 5.39E-02 | |
9.03E+02 | 3.55E-02 | 5.36E-02 | |
9.04E+02 | 3.52E-02 | 5.32E-02 | |
9.05E+02 | 3.49E-02 | 5.29E-02 | |
9.06E+02 | 3.47E-02 | 5.25E-02 | |
9.07E+02 | 3.44E-02 | 5.22E-02 | |
9.08E+02 | 3.41E-02 | 5.18E-02 | |
9.09E+02 | 3.38E-02 | 5.15E-02 | |
9.10E+02 | 3.35E-02 | 5.12E-02 | |
9.11E+02 | 3.33E-02 | 5.09E-02 | |
9.12E+02 | 3.30E-02 | 5.05E-02 | |
9.13E+02 | 3.27E-02 | 5.02E-02 | |
9.14E+02 | 3.24E-02 | 4.99E-02 | |
9.15E+02 | 3.22E-02 | 4.95E-02 | |
9.16E+02 | 3.19E-02 | 4.92E-02 | |
9.17E+02 | 3.16E-02 | 4.89E-02 | |
9.18E+02 | 3.14E-02 | 4.86E-02 | |
9.19E+02 | 3.11E-02 | 4.82E-02 | |
9.20E+02 | 3.08E-02 | 4.79E-02 | |
9.21E+02 | 3.05E-02 | 4.75E-02 | |
9.22E+02 | 3.02E-02 | 4.72E-02 | |
9.23E+02 | 3.00E-02 | 4.68E-02 | |
9.24E+02 | 2.97E-02 | 4.65E-02 | |
9.25E+02 | 2.95E-02 | 4.62E-02 | |
9.26E+02 | 2.92E-02 | 4.58E-02 | |
9.27E+02 | 2.89E-02 | 4.55E-02 | |
9.28E+02 | 2.86E-02 | 4.52E-02 | |
9.29E+02 | 2.84E-02 | 4.48E-02 | |
9.30E+02 | 2.81E-02 | 4.45E-02 | |
9.31E+02 | 2.79E-02 | 4.42E-02 | |
9.32E+02 | 2.77E-02 | 4.38E-02 | |
9.33E+02 | 2.74E-02 | 4.35E-02 | |
9.34E+02 | 2.72E-02 | 4.32E-02 | |
9.35E+02 | 2.70E-02 | 4.29E-02 | |
9.36E+02 | 2.68E-02 | 4.26E-02 | |
9.37E+02 | 2.65E-02 | 4.23E-02 | |
9.38E+02 | 2.62E-02 | 4.20E-02 | |
9.39E+02 | 2.60E-02 | 4.17E-02 | |
9.40E+02 | 2.58E-02 | 4.13E-02 | |
9.41E+02 | 2.55E-02 | 4.10E-02 | |
9.42E+02 | 2.53E-02 | 4.07E-02 | |
9.43E+02 | 2.50E-02 | 4.03E-02 | |
9.44E+02 | 2.47E-02 | 4.00E-02 | |
9.45E+02 | 2.45E-02 | 3.97E-02 | |
9.46E+02 | 2.42E-02 | 3.94E-02 | |
9.47E+02 | 2.39E-02 | 3.90E-02 | |
9.48E+02 | 2.37E-02 | 3.87E-02 | |
9.49E+02 | 2.34E-02 | 3.84E-02 | |
9.50E+02 | 2.32E-02 | 3.81E-02 | |
9.51E+02 | 2.29E-02 | 3.78E-02 | |
9.52E+02 | 2.27E-02 | 3.75E-02 | |
9.53E+02 | 2.25E-02 | 3.72E-02 | |
9.54E+02 | 2.23E-02 | 3.69E-02 | |
9.55E+02 | 2.20E-02 | 3.66E-02 | |
9.56E+02 | 2.18E-02 | 3.63E-02 | |
9.57E+02 | 2.15E-02 | 3.60E-02 | |
9.58E+02 | 2.13E-02 | 3.57E-02 | |
9.59E+02 | 2.11E-02 | 3.54E-02 | |
9.60E+02 | 2.08E-02 | 3.51E-02 | |
9.61E+02 | 2.06E-02 | 3.48E-02 | |
9.62E+02 | 2.04E-02 | 3.45E-02 | |
9.63E+02 | 2.01E-02 | 3.42E-02 | |
9.64E+02 | 1.99E-02 | 3.39E-02 | |
9.65E+02 | 1.97E-02 | 3.36E-02 | |
9.66E+02 | 1.94E-02 | 3.33E-02 | |
9.67E+02 | 1.92E-02 | 3.30E-02 | |
9.68E+02 | 1.90E-02 | 3.27E-02 | |
9.69E+02 | 1.88E-02 | 3.25E-02 | |
9.70E+02 | 1.86E-02 | 3.22E-02 | |
9.71E+02 | 1.84E-02 | 3.19E-02 | |
9.72E+02 | 1.82E-02 | 3.16E-02 | |
9.73E+02 | 1.80E-02 | 3.13E-02 | |
9.74E+02 | 1.78E-02 | 3.10E-02 | |
9.75E+02 | 1.76E-02 | 3.07E-02 | |
9.76E+02 | 1.74E-02 | 3.04E-02 | |
9.77E+02 | 1.72E-02 | 3.02E-02 | |
9.78E+02 | 1.70E-02 | 2.99E-02 | |
9.79E+02 | 1.68E-02 | 2.96E-02 | |
9.80E+02 | 1.66E-02 | 2.93E-02 | |
9.81E+02 | 1.64E-02 | 2.91E-02 | |
9.82E+02 | 1.62E-02 | 2.88E-02 | |
9.83E+02 | 1.59E-02 | 2.85E-02 | |
9.84E+02 | 1.57E-02 | 2.83E-02 | |
9.85E+02 | 1.56E-02 | 2.80E-02 | |
9.86E+02 | 1.54E-02 | 2.78E-02 | |
9.87E+02 | 1.52E-02 | 2.75E-02 | |
9.88E+02 | 1.50E-02 | 2.73E-02 | |
9.89E+02 | 1.48E-02 | 2.70E-02 | |
9.90E+02 | 1.46E-02 | 2.67E-02 | |
9.91E+02 | 1.44E-02 | 2.65E-02 | |
9.92E+02 | 1.42E-02 | 2.62E-02 | |
9.93E+02 | 1.41E-02 | 2.60E-02 | |
9.94E+02 | 1.39E-02 | 2.58E-02 | |
9.95E+02 | 1.37E-02 | 2.55E-02 | |
9.96E+02 | 1.36E-02 | 2.53E-02 | |
9.97E+02 | 1.34E-02 | 2.50E-02 | |
9.98E+02 | 1.33E-02 | 2.48E-02 | |
9.99E+02 | 1.32E-02 | 2.47E-02 | |
1.00E+03 | 1.31E-02 | 2.45E-02 |
This file contains bidirectional Unicode text that may be interpreted or compiled differently than what appears below. To review, open the file in an editor that reveals hidden Unicode characters.
Learn more about bidirectional Unicode characters
lam | x | y | z | |
---|---|---|---|---|
360 | 0.0001299 | 3.917e-06 | 0.0006061 | |
361 | 0.000145847 | 4.393581e-06 | 0.0006808792 | |
362 | 0.0001638021 | 4.929604e-06 | 0.0007651456 | |
363 | 0.0001840037 | 5.532136e-06 | 0.0008600124 | |
364 | 0.0002066902 | 6.208245e-06 | 0.0009665928 | |
365 | 0.0002321 | 6.965e-06 | 0.001086 | |
366 | 0.000260728 | 7.813219e-06 | 0.001220586 | |
367 | 0.000293075 | 8.767336e-06 | 0.001372729 | |
368 | 0.000329388 | 9.839844e-06 | 0.001543579 | |
369 | 0.000369914 | 1.104323e-05 | 0.001734286 | |
370 | 0.0004149 | 1.239e-05 | 0.001946 | |
371 | 0.0004641587 | 1.388641e-05 | 0.002177777 | |
372 | 0.000518986 | 1.555728e-05 | 0.002435809 | |
373 | 0.000581854 | 1.744296e-05 | 0.002731953 | |
374 | 0.0006552347 | 1.958375e-05 | 0.003078064 | |
375 | 0.0007416 | 2.202e-05 | 0.003486 | |
376 | 0.0008450296 | 2.483965e-05 | 0.003975227 | |
377 | 0.0009645268 | 2.804126e-05 | 0.00454088 | |
378 | 0.001094949 | 3.153104e-05 | 0.00515832 | |
379 | 0.001231154 | 3.521521e-05 | 0.005802907 | |
380 | 0.001368 | 3.9e-05 | 0.006450001 | |
381 | 0.00150205 | 4.28264e-05 | 0.007083216 | |
382 | 0.001642328 | 4.69146e-05 | 0.007745488 | |
383 | 0.001802382 | 5.15896e-05 | 0.008501152 | |
384 | 0.001995757 | 5.71764e-05 | 0.009414544 | |
385 | 0.002236 | 6.4e-05 | 0.01054999 | |
386 | 0.002535385 | 7.234421e-05 | 0.0119658 | |
387 | 0.002892603 | 8.221224e-05 | 0.01365587 | |
388 | 0.003300829 | 9.350816e-05 | 0.01558805 | |
389 | 0.003753236 | 0.0001061361 | 0.01773015 | |
390 | 0.004243 | 0.00012 | 0.02005001 | |
391 | 0.004762389 | 0.000134984 | 0.02251136 | |
392 | 0.005330048 | 0.000151492 | 0.02520288 | |
393 | 0.005978712 | 0.000170208 | 0.02827972 | |
394 | 0.006741117 | 0.000191816 | 0.03189704 | |
395 | 0.00765 | 0.000217 | 0.03621 | |
396 | 0.008751373 | 0.0002469067 | 0.04143771 | |
397 | 0.01002888 | 0.00028124 | 0.04750372 | |
398 | 0.0114217 | 0.00031852 | 0.05411988 | |
399 | 0.01286901 | 0.0003572667 | 0.06099803 | |
400 | 0.01431 | 0.000396 | 0.06785001 | |
401 | 0.01570443 | 0.0004337147 | 0.07448632 | |
402 | 0.01714744 | 0.000473024 | 0.08136156 | |
403 | 0.01878122 | 0.000517876 | 0.08915364 | |
404 | 0.02074801 | 0.0005722187 | 0.09854048 | |
405 | 0.02319 | 0.00064 | 0.1102 | |
406 | 0.02620736 | 0.00072456 | 0.1246133 | |
407 | 0.02978248 | 0.0008255 | 0.1417017 | |
408 | 0.03388092 | 0.00094116 | 0.1613035 | |
409 | 0.03846824 | 0.00106988 | 0.1832568 | |
410 | 0.04351 | 0.00121 | 0.2074 | |
411 | 0.0489956 | 0.001362091 | 0.2336921 | |
412 | 0.0550226 | 0.001530752 | 0.2626114 | |
413 | 0.0617188 | 0.001720368 | 0.2947746 | |
414 | 0.069212 | 0.001935323 | 0.3307985 | |
415 | 0.07763 | 0.00218 | 0.3713 | |
416 | 0.08695811 | 0.0024548 | 0.4162091 | |
417 | 0.09717672 | 0.002764 | 0.4654642 | |
418 | 0.1084063 | 0.0031178 | 0.5196948 | |
419 | 0.1207672 | 0.0035264 | 0.5795303 | |
420 | 0.13438 | 0.004 | 0.6456 | |
421 | 0.1493582 | 0.00454624 | 0.7184838 | |
422 | 0.1653957 | 0.00515932 | 0.7967133 | |
423 | 0.1819831 | 0.00582928 | 0.8778459 | |
424 | 0.198611 | 0.00654616 | 0.959439 | |
425 | 0.21477 | 0.0073 | 1.0390501 | |
426 | 0.2301868 | 0.008086507 | 1.1153673 | |
427 | 0.2448797 | 0.00890872 | 1.1884971 | |
428 | 0.2587773 | 0.00976768 | 1.2581233 | |
429 | 0.2718079 | 0.01066443 | 1.3239296 | |
430 | 0.2839 | 0.0116 | 1.3856 | |
431 | 0.2949438 | 0.01257317 | 1.4426352 | |
432 | 0.3048965 | 0.01358272 | 1.4948035 | |
433 | 0.3137873 | 0.01462968 | 1.5421903 | |
434 | 0.3216454 | 0.01571509 | 1.5848807 | |
435 | 0.3285 | 0.01684 | 1.62296 | |
436 | 0.3343513 | 0.01800736 | 1.6564048 | |
437 | 0.3392101 | 0.01921448 | 1.6852959 | |
438 | 0.3431213 | 0.02045392 | 1.7098745 | |
439 | 0.3461296 | 0.02171824 | 1.7303821 | |
440 | 0.34828 | 0.023 | 1.74706 | |
441 | 0.3495999 | 0.02429461 | 1.7600446 | |
442 | 0.3501474 | 0.02561024 | 1.7696233 | |
443 | 0.350013 | 0.02695857 | 1.7762637 | |
444 | 0.349287 | 0.02835125 | 1.7804334 | |
445 | 0.34806 | 0.0298 | 1.7826 | |
446 | 0.3463733 | 0.03131083 | 1.7829682 | |
447 | 0.3442624 | 0.03288368 | 1.7816998 | |
448 | 0.3418088 | 0.03452112 | 1.7791982 | |
449 | 0.3390941 | 0.03622571 | 1.7758671 | |
450 | 0.3362 | 0.038 | 1.77211 | |
451 | 0.3331977 | 0.03984667 | 1.7682589 | |
452 | 0.3300411 | 0.041768 | 1.764039 | |
453 | 0.3266357 | 0.043766 | 1.7589438 | |
454 | 0.3228868 | 0.04584267 | 1.7524663 | |
455 | 0.3187 | 0.048 | 1.7441 | |
456 | 0.3140251 | 0.05024368 | 1.7335595 | |
457 | 0.308884 | 0.05257304 | 1.7208581 | |
458 | 0.3032904 | 0.05498056 | 1.7059369 | |
459 | 0.2972579 | 0.05745872 | 1.6887372 | |
460 | 0.2908 | 0.06 | 1.6692 | |
461 | 0.2839701 | 0.06260197 | 1.6475287 | |
462 | 0.2767214 | 0.06527752 | 1.6234127 | |
463 | 0.2689178 | 0.06804208 | 1.5960223 | |
464 | 0.2604227 | 0.07091109 | 1.564528 | |
465 | 0.2511 | 0.0739 | 1.5281 | |
466 | 0.2408475 | 0.077016 | 1.4861114 | |
467 | 0.2298512 | 0.0802664 | 1.4395215 | |
468 | 0.2184072 | 0.0836668 | 1.3898799 | |
469 | 0.2068115 | 0.0872328 | 1.3387362 | |
470 | 0.19536 | 0.09098 | 1.28764 | |
471 | 0.1842136 | 0.09491755 | 1.2374223 | |
472 | 0.1733273 | 0.09904584 | 1.1878243 | |
473 | 0.1626881 | 0.1033674 | 1.1387611 | |
474 | 0.1522833 | 0.1078846 | 1.090148 | |
475 | 0.1421 | 0.1126 | 1.0419 | |
476 | 0.1321786 | 0.117532 | 0.9941976 | |
477 | 0.1225696 | 0.1226744 | 0.9473473 | |
478 | 0.1132752 | 0.1279928 | 0.9014531 | |
479 | 0.1042979 | 0.1334528 | 0.8566193 | |
480 | 0.09564 | 0.13902 | 0.8129501 | |
481 | 0.08729955 | 0.1446764 | 0.7705173 | |
482 | 0.07930804 | 0.1504693 | 0.7294448 | |
483 | 0.07171776 | 0.1564619 | 0.6899136 | |
484 | 0.06458099 | 0.1627177 | 0.6521049 | |
485 | 0.05795001 | 0.1693 | 0.6162 | |
486 | 0.05186211 | 0.1762431 | 0.5823286 | |
487 | 0.04628152 | 0.1835581 | 0.5504162 | |
488 | 0.04115088 | 0.1912735 | 0.5203376 | |
489 | 0.03641283 | 0.199418 | 0.4919673 | |
490 | 0.03201 | 0.20802 | 0.46518 | |
491 | 0.0279172 | 0.2171199 | 0.4399246 | |
492 | 0.0241444 | 0.2267345 | 0.4161836 | |
493 | 0.020687 | 0.2368571 | 0.3938822 | |
494 | 0.0175404 | 0.2474812 | 0.3729459 | |
495 | 0.0147 | 0.2586 | 0.3533 | |
496 | 0.01216179 | 0.2701849 | 0.3348578 | |
497 | 0.00991996 | 0.2822939 | 0.3175521 | |
498 | 0.00796724 | 0.2950505 | 0.3013375 | |
499 | 0.006296346 | 0.308578 | 0.2861686 | |
500 | 0.0049 | 0.323 | 0.272 | |
501 | 0.003777173 | 0.3384021 | 0.2588171 | |
502 | 0.00294532 | 0.3546858 | 0.2464838 | |
503 | 0.00242488 | 0.3716986 | 0.2347718 | |
504 | 0.002236293 | 0.3892875 | 0.2234533 | |
505 | 0.0024 | 0.4073 | 0.2123 | |
506 | 0.00292552 | 0.4256299 | 0.2011692 | |
507 | 0.00383656 | 0.4443096 | 0.1901196 | |
508 | 0.00517484 | 0.4633944 | 0.1792254 | |
509 | 0.00698208 | 0.4829395 | 0.1685608 | |
510 | 0.0093 | 0.503 | 0.1582 | |
511 | 0.01214949 | 0.5235693 | 0.1481383 | |
512 | 0.01553588 | 0.544512 | 0.1383758 | |
513 | 0.01947752 | 0.56569 | 0.1289942 | |
514 | 0.02399277 | 0.5869653 | 0.1200751 | |
515 | 0.0291 | 0.6082 | 0.1117 | |
516 | 0.03481485 | 0.6293456 | 0.1039048 | |
517 | 0.04112016 | 0.6503068 | 0.09666748 | |
518 | 0.04798504 | 0.6708752 | 0.08998272 | |
519 | 0.05537861 | 0.6908424 | 0.08384531 | |
520 | 0.06327 | 0.71 | 0.07824999 | |
521 | 0.07163501 | 0.7281852 | 0.07320899 | |
522 | 0.08046224 | 0.7454636 | 0.06867816 | |
523 | 0.08973996 | 0.7619694 | 0.06456784 | |
524 | 0.09945645 | 0.7778368 | 0.06078835 | |
525 | 0.1096 | 0.7932 | 0.05725001 | |
526 | 0.1201674 | 0.8081104 | 0.05390435 | |
527 | 0.1311145 | 0.8224962 | 0.05074664 | |
528 | 0.1423679 | 0.8363068 | 0.04775276 | |
529 | 0.1538542 | 0.8494916 | 0.04489859 | |
530 | 0.1655 | 0.862 | 0.04216 | |
531 | 0.1772571 | 0.8738108 | 0.03950728 | |
532 | 0.18914 | 0.8849624 | 0.03693564 | |
533 | 0.2011694 | 0.8954936 | 0.03445836 | |
534 | 0.2133658 | 0.9054432 | 0.03208872 | |
535 | 0.2257499 | 0.9148501 | 0.02984 | |
536 | 0.2383209 | 0.9237348 | 0.02771181 | |
537 | 0.2510668 | 0.9320924 | 0.02569444 | |
538 | 0.2639922 | 0.9399226 | 0.02378716 | |
539 | 0.2771017 | 0.9472252 | 0.02198925 | |
540 | 0.2904 | 0.954 | 0.0203 | |
541 | 0.3038912 | 0.9602561 | 0.01871805 | |
542 | 0.3175726 | 0.9660074 | 0.01724036 | |
543 | 0.3314384 | 0.9712606 | 0.01586364 | |
544 | 0.3454828 | 0.9760225 | 0.01458461 | |
545 | 0.3597 | 0.9803 | 0.0134 | |
546 | 0.3740839 | 0.9840924 | 0.01230723 | |
547 | 0.3886396 | 0.9874182 | 0.01130188 | |
548 | 0.4033784 | 0.9903128 | 0.01037792 | |
549 | 0.4183115 | 0.9928116 | 0.009529306 | |
550 | 0.4334499 | 0.9949501 | 0.008749999 | |
551 | 0.4487953 | 0.9967108 | 0.0080352 | |
552 | 0.464336 | 0.9980983 | 0.0073816 | |
553 | 0.480064 | 0.999112 | 0.0067854 | |
554 | 0.4959713 | 0.9997482 | 0.0062428 | |
555 | 0.5120501 | 1.0 | 0.005749999 | |
556 | 0.5282959 | 0.9998567 | 0.0053036 | |
557 | 0.5446916 | 0.9993046 | 0.0048998 | |
558 | 0.5612094 | 0.9983255 | 0.0045342 | |
559 | 0.5778215 | 0.9968987 | 0.0042024 | |
560 | 0.5945 | 0.995 | 0.0039 | |
561 | 0.6112209 | 0.9926005 | 0.0036232 | |
562 | 0.6279758 | 0.9897426 | 0.0033706 | |
563 | 0.6447602 | 0.9864444 | 0.0031414 | |
564 | 0.6615697 | 0.9827241 | 0.0029348 | |
565 | 0.6784 | 0.9786 | 0.002749999 | |
566 | 0.6952392 | 0.9740837 | 0.0025852 | |
567 | 0.7120586 | 0.9691712 | 0.0024386 | |
568 | 0.7288284 | 0.9638568 | 0.0023094 | |
569 | 0.7455188 | 0.9581349 | 0.0021968 | |
570 | 0.7621 | 0.952 | 0.0021 | |
571 | 0.7785432 | 0.9454504 | 0.002017733 | |
572 | 0.7948256 | 0.9384992 | 0.0019482 | |
573 | 0.8109264 | 0.9311628 | 0.0018898 | |
574 | 0.8268248 | 0.9234576 | 0.001840933 | |
575 | 0.8425 | 0.9154 | 0.0018 | |
576 | 0.8579325 | 0.9070064 | 0.001766267 | |
577 | 0.8730816 | 0.8982772 | 0.0017378 | |
578 | 0.8878944 | 0.8892048 | 0.0017112 | |
579 | 0.9023181 | 0.8797816 | 0.001683067 | |
580 | 0.9163 | 0.87 | 0.001650001 | |
581 | 0.9297995 | 0.8598613 | 0.001610133 | |
582 | 0.9427984 | 0.849392 | 0.0015644 | |
583 | 0.9552776 | 0.838622 | 0.0015136 | |
584 | 0.9672179 | 0.8275813 | 0.001458533 | |
585 | 0.9786 | 0.8163 | 0.0014 | |
586 | 0.9893856 | 0.8047947 | 0.001336667 | |
587 | 0.9995488 | 0.793082 | 0.00127 | |
588 | 1.0090892 | 0.781192 | 0.001205 | |
589 | 1.0180064 | 0.7691547 | 0.001146667 | |
590 | 1.0263 | 0.757 | 0.0011 | |
591 | 1.0339827 | 0.7447541 | 0.0010688 | |
592 | 1.040986 | 0.7324224 | 0.0010494 | |
593 | 1.047188 | 0.7200036 | 0.0010356 | |
594 | 1.0524667 | 0.7074965 | 0.0010212 | |
595 | 1.0567 | 0.6949 | 0.001 | |
596 | 1.0597944 | 0.6822192 | 0.00096864 | |
597 | 1.0617992 | 0.6694716 | 0.00092992 | |
598 | 1.0628068 | 0.6566744 | 0.00088688 | |
599 | 1.0629096 | 0.6438448 | 0.00084256 | |
600 | 1.0622 | 0.631 | 0.0008 | |
601 | 1.0607352 | 0.6181555 | 0.00076096 | |
602 | 1.0584436 | 0.6053144 | 0.00072368 | |
603 | 1.0552244 | 0.5924756 | 0.00068592 | |
604 | 1.0509768 | 0.5796379 | 0.00064544 | |
605 | 1.0456 | 0.5668 | 0.0006 | |
606 | 1.0390369 | 0.5539611 | 0.0005478667 | |
607 | 1.0313608 | 0.5411372 | 0.0004916 | |
608 | 1.0226662 | 0.5283528 | 0.0004354 | |
609 | 1.0130477 | 0.5156323 | 0.0003834667 | |
610 | 1.0026 | 0.503 | 0.00034 | |
611 | 0.9913675 | 0.4904688 | 0.0003072533 | |
612 | 0.9793314 | 0.4780304 | 0.00028316 | |
613 | 0.9664916 | 0.4656776 | 0.00026544 | |
614 | 0.9528479 | 0.4534032 | 0.0002518133 | |
615 | 0.9384 | 0.4412 | 0.00024 | |
616 | 0.923194 | 0.42908 | 0.0002295467 | |
617 | 0.907244 | 0.417036 | 0.00022064 | |
618 | 0.890502 | 0.405032 | 0.00021196 | |
619 | 0.87292 | 0.393032 | 0.0002021867 | |
620 | 0.8544499 | 0.381 | 0.00019 | |
621 | 0.835084 | 0.3689184 | 0.0001742133 | |
622 | 0.814946 | 0.3568272 | 0.00015564 | |
623 | 0.794186 | 0.3447768 | 0.00013596 | |
624 | 0.772954 | 0.3328176 | 0.0001168533 | |
625 | 0.7514 | 0.321 | 0.0001 | |
626 | 0.7295836 | 0.3093381 | 8.613333e-05 | |
627 | 0.7075888 | 0.2978504 | 7.46e-05 | |
628 | 0.6856022 | 0.2865936 | 6.5e-05 | |
629 | 0.6638104 | 0.2756245 | 5.693333e-05 | |
630 | 0.6424 | 0.265 | 4.999999e-05 | |
631 | 0.6215149 | 0.2547632 | 4.416e-05 | |
632 | 0.6011138 | 0.2448896 | 3.948e-05 | |
633 | 0.5811052 | 0.2353344 | 3.572e-05 | |
634 | 0.5613977 | 0.2260528 | 3.264e-05 | |
635 | 0.5419 | 0.217 | 3e-05 | |
636 | 0.5225995 | 0.2081616 | 2.765333e-05 | |
637 | 0.5035464 | 0.1995488 | 2.556e-05 | |
638 | 0.4847436 | 0.1911552 | 2.364e-05 | |
639 | 0.4661939 | 0.1829744 | 2.181333e-05 | |
640 | 0.4479 | 0.175 | 2e-05 | |
641 | 0.4298613 | 0.1672235 | 1.813333e-05 | |
642 | 0.412098 | 0.1596464 | 1.62e-05 | |
643 | 0.394644 | 0.1522776 | 1.42e-05 | |
644 | 0.3775333 | 0.1451259 | 1.213333e-05 | |
645 | 0.3608 | 0.1382 | 1e-05 | |
646 | 0.3444563 | 0.1315003 | 7.733333e-06 | |
647 | 0.3285168 | 0.1250248 | 5.4e-06 | |
648 | 0.3130192 | 0.1187792 | 3.2e-06 | |
649 | 0.2980011 | 0.1127691 | 1.333333e-06 | |
650 | 0.2835 | 0.107 | 0.0 | |
651 | 0.2695448 | 0.1014762 | 0.0 | |
652 | 0.2561184 | 0.09618864 | 0.0 | |
653 | 0.2431896 | 0.09112296 | 0.0 | |
654 | 0.2307272 | 0.08626485 | 0.0 | |
655 | 0.2187 | 0.0816 | 0.0 | |
656 | 0.2070971 | 0.07712064 | 0.0 | |
657 | 0.1959232 | 0.07282552 | 0.0 | |
658 | 0.1851708 | 0.06871008 | 0.0 | |
659 | 0.1748323 | 0.06476976 | 0.0 | |
660 | 0.1649 | 0.061 | 0.0 | |
661 | 0.1553667 | 0.05739621 | 0.0 | |
662 | 0.14623 | 0.05395504 | 0.0 | |
663 | 0.13749 | 0.05067376 | 0.0 | |
664 | 0.1291467 | 0.04754965 | 0.0 | |
665 | 0.1212 | 0.04458 | 0.0 | |
666 | 0.1136397 | 0.04175872 | 0.0 | |
667 | 0.106465 | 0.03908496 | 0.0 | |
668 | 0.09969044 | 0.03656384 | 0.0 | |
669 | 0.09333061 | 0.03420048 | 0.0 | |
670 | 0.0874 | 0.032 | 0.0 | |
671 | 0.08190096 | 0.02996261 | 0.0 | |
672 | 0.07680428 | 0.02807664 | 0.0 | |
673 | 0.07207712 | 0.02632936 | 0.0 | |
674 | 0.06768664 | 0.02470805 | 0.0 | |
675 | 0.0636 | 0.0232 | 0.0 | |
676 | 0.05980685 | 0.02180077 | 0.0 | |
677 | 0.05628216 | 0.02050112 | 0.0 | |
678 | 0.05297104 | 0.01928108 | 0.0 | |
679 | 0.04981861 | 0.01812069 | 0.0 | |
680 | 0.04677 | 0.017 | 0.0 | |
681 | 0.04378405 | 0.01590379 | 0.0 | |
682 | 0.04087536 | 0.01483718 | 0.0 | |
683 | 0.03807264 | 0.01381068 | 0.0 | |
684 | 0.03540461 | 0.01283478 | 0.0 | |
685 | 0.0329 | 0.01192 | 0.0 | |
686 | 0.03056419 | 0.01106831 | 0.0 | |
687 | 0.02838056 | 0.01027339 | 0.0 | |
688 | 0.02634484 | 0.009533311 | 0.0 | |
689 | 0.02445275 | 0.008846157 | 0.0 | |
690 | 0.0227 | 0.00821 | 0.0 | |
691 | 0.02108429 | 0.007623781 | 0.0 | |
692 | 0.01959988 | 0.007085424 | 0.0 | |
693 | 0.01823732 | 0.006591476 | 0.0 | |
694 | 0.01698717 | 0.006138485 | 0.0 | |
695 | 0.01584 | 0.005723 | 0.0 | |
696 | 0.01479064 | 0.005343059 | 0.0 | |
697 | 0.01383132 | 0.004995796 | 0.0 | |
698 | 0.01294868 | 0.004676404 | 0.0 | |
699 | 0.0121292 | 0.004380075 | 0.0 | |
700 | 0.01135916 | 0.004102 | 0.0 | |
701 | 0.01062935 | 0.003838453 | 0.0 | |
702 | 0.009938846 | 0.003589099 | 0.0 | |
703 | 0.009288422 | 0.003354219 | 0.0 | |
704 | 0.008678854 | 0.003134093 | 0.0 | |
705 | 0.008110916 | 0.002929 | 0.0 | |
706 | 0.007582388 | 0.002738139 | 0.0 | |
707 | 0.007088746 | 0.002559876 | 0.0 | |
708 | 0.006627313 | 0.002393244 | 0.0 | |
709 | 0.006195408 | 0.002237275 | 0.0 | |
710 | 0.005790346 | 0.002091 | 0.0 | |
711 | 0.005409826 | 0.001953587 | 0.0 | |
712 | 0.005052583 | 0.00182458 | 0.0 | |
713 | 0.004717512 | 0.00170358 | 0.0 | |
714 | 0.004403507 | 0.001590187 | 0.0 | |
715 | 0.004109457 | 0.001484 | 0.0 | |
716 | 0.003833913 | 0.001384496 | 0.0 | |
717 | 0.003575748 | 0.001291268 | 0.0 | |
718 | 0.003334342 | 0.001204092 | 0.0 | |
719 | 0.003109075 | 0.001122744 | 0.0 | |
720 | 0.002899327 | 0.001047 | 0.0 | |
721 | 0.002704348 | 0.0009765896 | 0.0 | |
722 | 0.00252302 | 0.0009111088 | 0.0 | |
723 | 0.002354168 | 0.0008501332 | 0.0 | |
724 | 0.002196616 | 0.0007932384 | 0.0 | |
725 | 0.00204919 | 0.00074 | 0.0 | |
726 | 0.00191096 | 0.0006900827 | 0.0 | |
727 | 0.001781438 | 0.00064331 | 0.0 | |
728 | 0.00166011 | 0.000599496 | 0.0 | |
729 | 0.001546459 | 0.0005584547 | 0.0 | |
730 | 0.001439971 | 0.00052 | 0.0 | |
731 | 0.001340042 | 0.0004839136 | 0.0 | |
732 | 0.001246275 | 0.0004500528 | 0.0 | |
733 | 0.001158471 | 0.0004183452 | 0.0 | |
734 | 0.00107643 | 0.0003887184 | 0.0 | |
735 | 0.0009999493 | 0.0003611 | 0.0 | |
736 | 0.0009287358 | 0.0003353835 | 0.0 | |
737 | 0.0008624332 | 0.0003114404 | 0.0 | |
738 | 0.0008007503 | 0.0002891656 | 0.0 | |
739 | 0.000743396 | 0.0002684539 | 0.0 | |
740 | 0.0006900786 | 0.0002492 | 0.0 | |
741 | 0.0006405156 | 0.0002313019 | 0.0 | |
742 | 0.0005945021 | 0.0002146856 | 0.0 | |
743 | 0.0005518646 | 0.0001992884 | 0.0 | |
744 | 0.000512429 | 0.0001850475 | 0.0 | |
745 | 0.0004760213 | 0.0001719 | 0.0 | |
746 | 0.0004424536 | 0.0001597781 | 0.0 | |
747 | 0.0004115117 | 0.0001486044 | 0.0 | |
748 | 0.0003829814 | 0.0001383016 | 0.0 | |
749 | 0.0003566491 | 0.0001287925 | 0.0 | |
750 | 0.0003323011 | 0.00012 | 0.0 | |
751 | 0.0003097586 | 0.0001118595 | 0.0 | |
752 | 0.0002888871 | 0.0001043224 | 0.0 | |
753 | 0.0002695394 | 9.73356e-05 | 0.0 | |
754 | 0.0002515682 | 9.084587e-05 | 0.0 | |
755 | 0.0002348261 | 8.48e-05 | 0.0 | |
756 | 0.000219171 | 7.914667e-05 | 0.0 | |
757 | 0.0002045258 | 7.3858e-05 | 0.0 | |
758 | 0.0001908405 | 6.8916e-05 | 0.0 | |
759 | 0.0001780654 | 6.430267e-05 | 0.0 | |
760 | 0.0001661505 | 6e-05 | 0.0 | |
761 | 0.0001550236 | 5.598187e-05 | 0.0 | |
762 | 0.0001446219 | 5.22256e-05 | 0.0 | |
763 | 0.0001349098 | 4.87184e-05 | 0.0 | |
764 | 0.000125852 | 4.544747e-05 | 0.0 | |
765 | 0.000117413 | 4.24e-05 | 0.0 | |
766 | 0.0001095515 | 3.956104e-05 | 0.0 | |
767 | 0.0001022245 | 3.691512e-05 | 0.0 | |
768 | 9.539445e-05 | 3.444868e-05 | 0.0 | |
769 | 8.90239e-05 | 3.214816e-05 | 0.0 | |
770 | 8.307527e-05 | 3e-05 | 0.0 | |
771 | 7.751269e-05 | 2.799125e-05 | 0.0 | |
772 | 7.231304e-05 | 2.611356e-05 | 0.0 | |
773 | 6.745778e-05 | 2.436024e-05 | 0.0 | |
774 | 6.292844e-05 | 2.272461e-05 | 0.0 | |
775 | 5.870652e-05 | 2.12e-05 | 0.0 | |
776 | 5.477028e-05 | 1.977855e-05 | 0.0 | |
777 | 5.109918e-05 | 1.845285e-05 | 0.0 | |
778 | 4.767654e-05 | 1.721687e-05 | 0.0 | |
779 | 4.448567e-05 | 1.606459e-05 | 0.0 | |
780 | 4.150994e-05 | 1.499e-05 | 0.0 | |
781 | 3.873324e-05 | 1.398728e-05 | 0.0 | |
782 | 3.614203e-05 | 1.305155e-05 | 0.0 | |
783 | 3.372352e-05 | 1.217818e-05 | 0.0 | |
784 | 3.146487e-05 | 1.136254e-05 | 0.0 | |
785 | 2.935326e-05 | 1.06e-05 | 0.0 | |
786 | 2.737573e-05 | 9.885877e-06 | 0.0 | |
787 | 2.552433e-05 | 9.217304e-06 | 0.0 | |
788 | 2.379376e-05 | 8.592362e-06 | 0.0 | |
789 | 2.21787e-05 | 8.009133e-06 | 0.0 | |
790 | 2.067383e-05 | 7.4657e-06 | 0.0 | |
791 | 1.927226e-05 | 6.959567e-06 | 0.0 | |
792 | 1.79664e-05 | 6.487995e-06 | 0.0 | |
793 | 1.674991e-05 | 6.048699e-06 | 0.0 | |
794 | 1.561648e-05 | 5.639396e-06 | 0.0 | |
795 | 1.455977e-05 | 5.2578e-06 | 0.0 | |
796 | 1.357387e-05 | 4.901771e-06 | 0.0 | |
797 | 1.265436e-05 | 4.56972e-06 | 0.0 | |
798 | 1.179723e-05 | 4.260194e-06 | 0.0 | |
799 | 1.099844e-05 | 3.971739e-06 | 0.0 | |
800 | 1.025398e-05 | 3.7029e-06 | 0.0 | |
801 | 9.559646e-06 | 3.452163e-06 | 0.0 | |
802 | 8.912044e-06 | 3.218302e-06 | 0.0 | |
803 | 8.308358e-06 | 3.0003e-06 | 0.0 | |
804 | 7.745769e-06 | 2.797139e-06 | 0.0 | |
805 | 7.221456e-06 | 2.6078e-06 | 0.0 | |
806 | 6.732475e-06 | 2.43122e-06 | 0.0 | |
807 | 6.276423e-06 | 2.266531e-06 | 0.0 | |
808 | 5.851304e-06 | 2.113013e-06 | 0.0 | |
809 | 5.455118e-06 | 1.969943e-06 | 0.0 | |
810 | 5.085868e-06 | 1.8366e-06 | 0.0 | |
811 | 4.741466e-06 | 1.71223e-06 | 0.0 | |
812 | 4.420236e-06 | 1.596228e-06 | 0.0 | |
813 | 4.120783e-06 | 1.48809e-06 | 0.0 | |
814 | 3.841716e-06 | 1.387314e-06 | 0.0 | |
815 | 3.581652e-06 | 1.2934e-06 | 0.0 | |
816 | 3.339127e-06 | 1.20582e-06 | 0.0 | |
817 | 3.112949e-06 | 1.124143e-06 | 0.0 | |
818 | 2.902121e-06 | 1.048009e-06 | 0.0 | |
819 | 2.705645e-06 | 9.77057e-07 | 0.0 | |
820 | 2.522525e-06 | 9.1093e-07 | 0.0 | |
821 | 2.351726e-06 | 8.49251e-07 | 0.0 | |
822 | 2.192415e-06 | 7.91721e-07 | 0.0 | |
823 | 2.043902e-06 | 7.3809e-07 | 0.0 | |
824 | 1.905497e-06 | 6.88109e-07 | 0.0 | |
825 | 1.776509e-06 | 6.4153e-07 | 0.0 | |
826 | 1.656215e-06 | 5.98089e-07 | 0.0 | |
827 | 1.544022e-06 | 5.57574e-07 | 0.0 | |
828 | 1.43944e-06 | 5.19808e-07 | 0.0 | |
829 | 1.341977e-06 | 4.84612e-07 | 0.0 | |
830 | 1.251141e-06 | 4.5181e-07 | 0.0 |
Sign up for free
to join this conversation on GitHub.
Already have an account?
Sign in to comment