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@jrleeman
Last active March 24, 2017 19:53
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Example of find intersections failure
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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",
"import numpy.ma as ma\n",
"import metpy.calc as mpcalc\n",
"from metpy.units import units\n",
"\n",
"%matplotlib inline"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"# No Masked Data"
]
},
{
"cell_type": "code",
"execution_count": 2,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"p = ma.masked_array([1000,900,800,700,600,500]) * units.mbar\n",
"T = ma.masked_array([20,15,10,5,0,-5]) * units.degC\n",
"profile = ma.masked_array([30,20,8,0,-10, -20]) * units.degC"
]
},
{
"cell_type": "code",
"execution_count": 3,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"text/plain": [
"<matplotlib.collections.PathCollection at 0x1182fd128>"
]
},
"execution_count": 3,
"metadata": {},
"output_type": "execute_result"
},
{
"data": {
"image/png": 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0VPtVaphzLjDfyGwo8GatV/gbgCnOuTwzSwTedc4d936nqampLjMzMyDjEQlX9d0uOKad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\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x117f3e908>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"plt.plot(p, T)\n",
"plt.scatter(p, T)\n",
"plt.plot(p, profile)\n",
"plt.scatter(p, profile)"
]
},
{
"cell_type": "code",
"execution_count": 4,
"metadata": {
"collapsed": false
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"[828.5714285714286] millibar [11.428571428571427] degC\n"
]
}
],
"source": [
"x, y = mpcalc.find_intersections(p, T, profile, direction='increasing')\n",
"print(x, y)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"# With masked data\n",
"\n",
"Note that it plots masked as a value of 1, but the calculation behaves as below."
]
},
{
"cell_type": "code",
"execution_count": 5,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"p = ma.masked_array([1000,900,800,700,600,500]) * units.mbar\n",
"T = ma.masked_array([20,15,10,5,0,-5], mask=[True, False, True, False, False, False]) * units.degC\n",
"profile = ma.masked_array([30,20,8,0,-10, -20]) * units.degC"
]
},
{
"cell_type": "code",
"execution_count": 6,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"text/plain": [
"<matplotlib.collections.PathCollection at 0x11a4219e8>"
]
},
"execution_count": 6,
"metadata": {},
"output_type": "execute_result"
},
{
"data": {
"image/png": 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hcy69svXUtI1FRYWw4PlSM1A9B71HaAYqEakRBX6s0QxUIhIhCvxYccIMVK/C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\nhAJfRCQkFPgiIiHx/wGFiIuxIkuvlwAAAABJRU5ErkJggg==\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x10e88d8d0>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"plt.plot(p, T)\n",
"plt.scatter(p, T)\n",
"plt.plot(p, profile)\n",
"plt.scatter(p, profile)"
]
},
{
"cell_type": "code",
"execution_count": 7,
"metadata": {
"collapsed": false
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"[] millibar [] degC\n"
]
}
],
"source": [
"x, y = mpcalc.find_intersections(p, T, profile, direction='increasing')\n",
"print(x, y)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"# With masked data, without units"
]
},
{
"cell_type": "code",
"execution_count": 8,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"p = ma.masked_array([1000,900,800,700,600,500])\n",
"T = ma.masked_array([20,15,10,5,0,-5], mask=[True, False, True, False, False, False])\n",
"profile = ma.masked_array([30,20,8,0,-10, -20])"
]
},
{
"cell_type": "code",
"execution_count": 9,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"text/plain": [
"<matplotlib.collections.PathCollection at 0x11a4fb630>"
]
},
"execution_count": 9,
"metadata": {},
"output_type": "execute_result"
},
{
"data": {
"image/png": 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3DMzsaP+2F3Ap3msc1de2VlPHNwc4z8w6+H8BnucvS13QH3A080ORvnh/Dr4P\nLAFu95cfBczHe9cwH+joLzfgfuAjYDFQGPQYmjjeU4BioASYhvfJfSTH6o/hMGAL0D5hWZTHewew\nDO9Ny2NAG///+DvASrzDWm38bdv6j1f66/sGXX8Tx/oq3i+094FhUXtt8X6BrQeq8N6pX9Oc8QHf\n9V/jlcDV6apPnbYiIjERykM6IiLSdAp8EZGYUOCLiMSEAl9EJCYU+CIiMaHAFxGJCQW+iEhMKPBF\nRGLi/wO/Atqg1ZlVZAAAAABJRU5ErkJggg==\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x11a457dd8>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"plt.plot(p, T)\n",
"plt.scatter(p, T)\n",
"plt.plot(p, profile)\n",
"plt.scatter(p, profile)"
]
},
{
"cell_type": "code",
"execution_count": 10,
"metadata": {
"collapsed": false
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"[] []\n"
]
}
],
"source": [
"x, y = mpcalc.find_intersections(p, T, profile, direction='increasing')\n",
"print(x, y)"
]
}
],
"metadata": {
"kernelspec": {
"display_name": "Python [conda env:metpydev35]",
"language": "python",
"name": "conda-env-metpydev35-py"
},
"language_info": {
"codemirror_mode": {
"name": "ipython",
"version": 3
},
"file_extension": ".py",
"mimetype": "text/x-python",
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython3",
"version": "3.5.3"
}
},
"nbformat": 4,
"nbformat_minor": 2
}
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