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0 AZ: Douglas ... 1995 01 - JAN 2890 0 0 0 0 0 0 270 270 164803 379047 40735 Douglas ... AZ
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2 AZ: Douglas ... 1995 03 - MAR 3421 0 0 0 0 0 0 270 270 139060 319838 55370 Douglas ... AZ
3 AZ: Douglas ... 1995 04 - APR 3676 0 0 0 0 0 0 270 270 144163 331575 46279 Douglas ... AZ
4 AZ: Douglas ... 1995 05 - MAY 3560 0 0 0 0 0 0 270 270 154597 355573 50160 Douglas ... AZ
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0 AZ: Douglas ... 1995 01 - JAN 2890 0 0 0 0 0 0 270 270 164803 379047 40735 Douglas ... AZ
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2 AZ: Douglas ... 1995 03 - MAR 3421 0 0 0 0 0 0 270 270 139060 319838 55370 Douglas ... AZ
3 AZ: Douglas ... 1995 04 - APR 3676 0 0 0 0 0 0 270 270 144163 331575 46279 Douglas ... AZ
4 AZ: Douglas ... 1995 05 - MAY 3560 0 0 0 0 0 0 270 270 154597 355573 50160 Douglas ... AZ
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TrucksLoaded Truck ContainersEmpty Truck ContainersTrainsLoaded Rail ContainersEmpty Rail ContainersTrain PassengersBusesBus PassengersPersonal VehiclesPersonal Vehicle PassengersPedestriansTotal Crossers
Year
1995 36272 0 0 0 0 0 0 3249 3249 1827277 4202735 567030 4773014
1996 38089 8703 13811 0 0 0 0 3353 3433 1915119 4404773 547742 4955948
1997 35718 10186 13119 0 0 0 0 3651 3651 1991904 4803469 599082 5406202
1998 35656 14952 14106 0 49 57 0 3650 3650 2028032 5577088 641181 6221919
1999 32568 14745 11720 0 0 0 0 3650 3650 2150092 5912753 704973 6621376
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"text": [ "" ] } ], "prompt_number": 11 }, { "cell_type": "code", "collapsed": false, "input": [ "df_douglas_annual_sum['Personal Vehicle Passengers'].plot(kind='area', grid=False)" ], "language": "python", "metadata": {}, "outputs": [ { "metadata": {}, "output_type": "pyout", "prompt_number": 12, "text": [ "" ] }, { "metadata": {}, "output_type": "display_data", "png": 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awO7d6Syir341/RU/mJJEd6R0O/Tf/M2+9y2V0sV0A/3PKMHv/R5897sDe1yzevOQVJN6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\nI52+OiAO4jgzC+t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"text": [ "" ] } ], "prompt_number": 12 }, { "cell_type": "code", "collapsed": false, "input": [ "df_douglas_annual_sum['Pedestrians'].plot(kind='area', grid=False)" ], "language": "python", "metadata": {}, "outputs": [ { "metadata": {}, "output_type": "pyout", "prompt_number": 13, "text": [ "" ] }, { "metadata": {}, "output_type": "display_data", "png": 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"text": [ "" ] } ], "prompt_number": 13 }, { "cell_type": "code", "collapsed": false, "input": [ "# Create a figure with a single subplot\n", "f, ax = plt.subplots(1, figsize=(10,5))\n", "\n", "# Set bar width at 1\n", "bar_width = 1\n", "\n", "# positions of the left bar-boundaries\n", "bar_l = [i for i in range(len(df_douglas_annual_sum['Bus Passengers']))] \n", "\n", "# positions of the x-axis ticks (center of the bars as bar labels)\n", "tick_pos = [i+(bar_width/2) for i in bar_l] \n", "\n", "# Create the total score for each participant\n", "totals = [i+j+k for i,j,k in zip(df_douglas_annual_sum['Bus Passengers'], \n", " df_douglas_annual_sum['Personal Vehicle Passengers'], \n", " df_douglas_annual_sum['Pedestrians'])]\n", "\n", "# Create the percentage of the total score the pre_score value for each participant was\n", "pre_rel = [i / j * 100 for i,j in zip(df_douglas_annual_sum['Bus Passengers'], totals)]\n", "\n", "# Create the percentage of the total score the mid_score value for each participant was\n", "mid_rel = [i / j * 100 for i,j in zip(df_douglas_annual_sum['Personal Vehicle Passengers'], totals)]\n", "\n", "# Create the percentage of the total score the post_score value for each participant was\n", "post_rel = [i / j * 100 for i,j in zip(df_douglas_annual_sum['Pedestrians'], totals)]\n", "\n", "# Create a bar chart in position bar_1\n", "ax.bar(bar_l, \n", " # using pre_rel data\n", " pre_rel, \n", " # labeled \n", " label='Bus Passengers', \n", " # with alpha\n", " alpha=0.9, \n", " # with color\n", " color='#019600',\n", " # with bar width\n", " width=bar_width,\n", " # with border color\n", " edgecolor='white'\n", " )\n", "\n", "# Create a bar chart in position bar_1\n", "ax.bar(bar_l, \n", " # using mid_rel data\n", " mid_rel, \n", " # with pre_rel\n", " bottom=pre_rel, \n", " # labeled \n", " label='Personal Vehicle Passengers', \n", " # with alpha\n", " alpha=0.9, \n", " # with color\n", " color='#3C5F5A', \n", " # with bar width\n", " width=bar_width,\n", " # with border color\n", " edgecolor='white'\n", " )\n", "\n", "# Create a bar chart in position bar_1\n", "ax.bar(bar_l, \n", " # using post_rel data\n", " post_rel, \n", " # with pre_rel and mid_rel on bottom\n", " bottom=[i+j for i,j in zip(pre_rel, mid_rel)], \n", " # labeled \n", " label='Pedestrians',\n", " # with alpha\n", " alpha=0.9, \n", " # with color\n", " color='#219AD8', \n", " # with bar width\n", " width=bar_width,\n", " # with border color\n", " edgecolor='white'\n", " )\n", "\n", "# Set the ticks to be first names\n", "plt.xticks(tick_pos, df_douglas_annual_sum.index)\n", "ax.set_ylabel(\"Percent Of Total\")\n", "ax.set_xlabel(\"Year\")\n", "\n", "# Let the borders of the graphic\n", "plt.xlim([min(tick_pos)-bar_width, max(tick_pos)+bar_width])\n", "plt.ylim(-10, 110)\n", "\n", "# rotate axis labels\n", "plt.setp(plt.gca().get_xticklabels(), rotation=45, horizontalalignment='right')\n", "\n", "# shot plot\n", "plt.show()" ], "language": "python", "metadata": {}, "outputs": [ { "metadata": {}, "output_type": "display_data", "png": 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"text": [ "" ] } ], "prompt_number": 14 }, { "cell_type": "code", "collapsed": false, "input": [ "# Create a figure with a single subplot\n", "f, ax = plt.subplots(1, figsize=(10,5))\n", "\n", "# Create a scatterplot of,\n", " # x axis: Latency, and \n", "plt.bar(df_douglas_annual_sum.index, \n", " # y axis: Download, with\n", " df_douglas_annual_sum['Personal Vehicle Passengers'], \n", " # the color assigned as blue\n", " color='b')\n", "\n", "plt.bar(df_douglas_annual_sum.index, \n", " # y axis: Download, with\n", " df_douglas_annual_sum['Pedestrians'], \n", " # the color assigned as blue\n", " color='r')\n", "\n", "plt.bar(df_douglas_annual_sum.index, \n", " # y axis: Download, with\n", " df_douglas_annual_sum['Bus Passengers'], \n", " # the color assigned as blue\n", " color='g')\n", "\n", "# Chart title\n", "plt.title('Types Of Border Crossers')\n", "\n", "# y label\n", "plt.ylabel('Total People')\n", "\n", "# x label\n", "plt.xlabel('Year')" ], "language": "python", "metadata": {}, "outputs": [ { "metadata": {}, "output_type": "pyout", "prompt_number": 15, "text": [ "" ] }, { "metadata": {}, "output_type": "display_data", "png": 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"text": [ "" ] } ], "prompt_number": 15 }, { "cell_type": "code", "collapsed": false, "input": [ "df.columns" ], "language": "python", "metadata": {}, "outputs": [ { "metadata": {}, "output_type": "pyout", "prompt_number": 16, "text": [ "Index(['Port Name', 'Year', 'Month', 'Trucks', 'Loaded Truck Containers', 'Empty Truck Containers', 'Trains', 'Loaded Rail Containers', 'Empty Rail Containers', 'Train Passengers', 'Buses', 'Bus Passengers', 'Personal Vehicles', 'Personal Vehicle Passengers', 'Pedestrians', 'City', 'State'], dtype='object')" ] } ], "prompt_number": 16 }, { "cell_type": "code", "collapsed": false, "input": [ "df_crossing = df.groupby('Port Name').sum()" ], "language": "python", "metadata": {}, "outputs": [], "prompt_number": 17 }, { "cell_type": "code", "collapsed": false, "input": [ "df_crossing.sort('Trains', ascending=False).head()" ], "language": "python", "metadata": {}, "outputs": [ { "html": [ "
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YearTrucksLoaded Truck ContainersEmpty Truck ContainersTrainsLoaded Rail ContainersEmpty Rail ContainersTrain PassengersBusesBus PassengersPersonal VehiclesPersonal Vehicle PassengersPedestrians
Port Name
TX: Laredo 456912 27331291 16555501 9484814 62322 3060584 2141567 0 670433 13725607 117969118 273240177 82942171
TX: Eagle Pass 456912 1774624 1054386 676904 31437 803534 1365715 83048 42050 340218 57603495 136747990 12947972
TX: El Paso 456912 13050522 6504160 5548367 23793 660056 842385 49831 311136 5624071 261185949 567649753 128299884
TX: Brownsville 456912 4503798 2249740 2031792 14299 155970 1243865 2592 180687 1591315 119779453 263794440 55892176
AZ: Nogales 456912 5076159 3812053 1044586 11647 539083 357639 35902 136006 2464601 65971957 164483990 97174209
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" ], "metadata": {}, "output_type": "pyout", "prompt_number": 18, "text": [ " Year \\\n", "Port Name \n", "TX: Laredo 456912 \n", "TX: Eagle Pass 456912 \n", "TX: El Paso 456912 \n", "TX: Brownsville 456912 \n", "AZ: Nogales 456912 \n", "\n", " Trucks \\\n", "Port Name \n", "TX: Laredo 27331291 \n", "TX: Eagle Pass 1774624 \n", "TX: El Paso 13050522 \n", "TX: Brownsville 4503798 \n", "AZ: Nogales 5076159 \n", "\n", " Loaded Truck Containers \\\n", "Port Name \n", "TX: Laredo 16555501 \n", "TX: Eagle Pass 1054386 \n", "TX: El Paso 6504160 \n", "TX: Brownsville 2249740 \n", "AZ: Nogales 3812053 \n", "\n", " Empty Truck Containers \\\n", "Port Name \n", "TX: Laredo 9484814 \n", "TX: Eagle Pass 676904 \n", "TX: El Paso 5548367 \n", "TX: Brownsville 2031792 \n", "AZ: Nogales 1044586 \n", "\n", " Trains \\\n", "Port Name \n", "TX: Laredo 62322 \n", "TX: Eagle Pass 31437 \n", "TX: El Paso 23793 \n", "TX: Brownsville 14299 \n", "AZ: Nogales 11647 \n", "\n", " Loaded Rail Containers \\\n", "Port Name \n", "TX: Laredo 3060584 \n", "TX: Eagle Pass 803534 \n", "TX: El Paso 660056 \n", "TX: Brownsville 155970 \n", "AZ: Nogales 539083 \n", "\n", " Empty Rail Containers \\\n", "Port Name \n", "TX: Laredo 2141567 \n", "TX: Eagle Pass 1365715 \n", "TX: El Paso 842385 \n", "TX: Brownsville 1243865 \n", "AZ: Nogales 357639 \n", "\n", " Train Passengers \\\n", "Port Name \n", "TX: Laredo 0 \n", "TX: Eagle Pass 83048 \n", "TX: El Paso 49831 \n", "TX: Brownsville 2592 \n", "AZ: Nogales 35902 \n", "\n", " Buses \\\n", "Port Name \n", "TX: Laredo 670433 \n", "TX: Eagle Pass 42050 \n", "TX: El Paso 311136 \n", "TX: Brownsville 180687 \n", "AZ: Nogales 136006 \n", "\n", " Bus Passengers \\\n", "Port Name \n", "TX: Laredo 13725607 \n", "TX: Eagle Pass 340218 \n", "TX: El Paso 5624071 \n", "TX: Brownsville 1591315 \n", "AZ: Nogales 2464601 \n", "\n", " Personal Vehicles \\\n", "Port Name \n", "TX: Laredo 117969118 \n", "TX: Eagle Pass 57603495 \n", "TX: El Paso 261185949 \n", "TX: Brownsville 119779453 \n", "AZ: Nogales 65971957 \n", "\n", " Personal Vehicle Passengers \\\n", "Port Name \n", "TX: Laredo 273240177 \n", "TX: Eagle Pass 136747990 \n", "TX: El Paso 567649753 \n", "TX: Brownsville 263794440 \n", "AZ: Nogales 164483990 \n", "\n", " Pedestrians \n", "Port Name \n", "TX: Laredo 82942171 \n", "TX: Eagle Pass 12947972 \n", "TX: El Paso 128299884 \n", "TX: Brownsville 55892176 \n", "AZ: Nogales 97174209 " ] } ], "prompt_number": 18 }, { "cell_type": "code", "collapsed": false, "input": [ "df_crossing['container_total'] = df_crossing['Loaded Truck Containers'] + df_crossing['Empty Truck Containers']\n", "\n", "df_crossing = df_crossing.sort(columns='container_total')" ], "language": "python", "metadata": {}, "outputs": [], "prompt_number": 19 }, { "cell_type": "code", "collapsed": false, "input": [ "# input data, specifically the second and \n", "# third rows, skipping the first column\n", "x1 = df_crossing['Loaded Truck Containers']\n", "x2 = df_crossing['Empty Truck Containers']\n", "\n", "# Create the bar labels\n", "bar_labels = df_crossing.index\n", "\n", "# Create a figure\n", "fig = plt.figure(figsize=(10,8))\n", "\n", "# Set the y position\n", "y_pos = np.arange(len(x1))\n", "y_pos = [x for x in y_pos]\n", "plt.yticks(y_pos, bar_labels, fontsize=10)\n", "\n", "# Create a horizontal bar in the position y_pos\n", "plt.barh(y_pos, \n", " # using x1 data\n", " x1, \n", " # that is centered\n", " align='center', \n", " # with alpha 0.4\n", " alpha=0.4, \n", " # and color green\n", " color='#263F13')\n", "\n", "# Create a horizontal bar in the position y_pos\n", "plt.barh(y_pos, \n", " # using NEGATIVE x2 data\n", " -x2,\n", " # that is centered\n", " align='center', \n", " # with alpha 0.4\n", " alpha=0.4, \n", " # and color green\n", " color='#77A61D')\n", "\n", "# annotation and labels\n", "plt.xlabel('Empty Containers: Light Green. Full Containers: Dark Green')\n", "t = plt.title('Comparison of Empty And Full Truck Containers Per Border Crossing')\n", "plt.ylim([-1,len(x1)+0.1])\n", "plt.grid()\n", "\n", "plt.show()" ], "language": "python", "metadata": {}, "outputs": [ { "metadata": {}, "output_type": "display_data", "png": 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7PebeLtYv4ERJXwCWA0ek9SdIOjgtbwmMAB4G3i/pZ8CNwE2SNgI2iog5ad9L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