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geoglows-forecasts-tutorial.ipynb
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"<a href=\"https://colab.research.google.com/gist/rileyhales/cba7d4ffc4c33a66427ec3101ecf9bdf/geoglows-forecasts-tutorial.ipynb\" target=\"_parent\"><img src=\"https://colab.research.google.com/assets/colab-badge.svg\" alt=\"Open In Colab\"/></a>"
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"# Tutorial: Accessing GEOGLOWS Forecast Data\n",
"\n",
"GEOGLOWS forecast data is available through the AWS Open Data Program and also via a REST web data service. You will achieve the best performance accessing data using the AWS data source and can use it to do more complicated queries. You may also bulk download data from AWS. The REST data service makes it possible to perform simpler queries in a wider range of programming languages and via web browsers.\n",
"\n",
"You can choose between either the AWS Open Data Program or a REST web data service endpoint as the data source for your data queries. Each function accepts a \"data_source\" argument. By default, you query the REST service for forecasts.\n",
"\n",
"```python\n",
"# Retrieve from the AWS Open Data Program buckets\n",
"geoglows.data.forecast(river_number, data_source='aws')\n",
"# Retrieve from the REST web data service\n",
"geoglows.data.forecast(river_number, data_source='rest')\n",
"```\n",
"\n",
"- The data service documentation is found at https://geoglows.ecmwf.int.\n",
"- Instructions for accessing the forecasts or bulk downloading are found on https://data.geoglows.org\n",
"\n",
"In this tutorial, you will use the authoritative ```geoglows``` python package which will help you query forecast and retrospective data.\n"
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"source": [
"!pip install geoglows==1.0.0rc5 -q &> pip.log"
]
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"import geoglows"
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"geoglows.__version__"
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"# Select a river\n",
"\n",
"Rivers in the GEOGLOWS model have a globally unique numbering system borrowed from the TDX-Hydro source dataset. These numbers can be found by using the web app tools for browing the model data or by downloading the GIS datasets and filtering them to the location you're interested in. Please refer to https://data.geoglows.org/tutorials/finding-river-numbers.\n",
"\n",
"A few well known rivers are given below as examples you can pick from.\n",
"\n",
"| River | ID number |\n",
"|--------------|--------------|\n",
"| Mississippi | 760_021_611 |\n",
"| Nile | 160_064_246 |\n",
"| Colorado | 710_431_167 |\n",
"| Ganges | 441_057_380 |\n",
"| Mekong | 430_157_411 |\n",
"| Tiber | 210_406_913 |\n",
"| Amazon | 621_010_293 |\n",
"| Congo | 130_747_391 |\n",
"| Parana | 640_255_644 |\n"
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"reach_id = 710_431_167 # Colorado River Outlet"
],
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"cell_type": "markdown",
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"# Forecast Datasets"
],
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"## Simple Forecast\n",
"\n",
"Each day, GEOGLOWS produces 52 equally probable river discharge predictions. These are created from the ensemble of weather predictions made by the ECMWF Integrated Forecast System.\n",
"\n",
"The easiest way to digest this information is the simple forecast. The simple forecast shows a single best guess of river discharge surrounded by a range of uncertainty. You can interpret this graph by viewing any flow within the envelope as being probable outcome.\n",
"\n",
"Specifically, the simple forecast is the median of all ensembles at each time step and the envelope of uncertainty is the 20th and 80th percentile flow at each time step."
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"sf = geoglows.data.forecast(reach_id)"
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"## Forecast Statistics\n",
"\n",
"To give a slightly more comprehensive summary of the forecast, view the Forecast Statistics dataset. This provides additional uncertainty envelopes The narrowest uncertainty window is the most probable outcome. The wider range of flows in the larger uncertatiny window could also be possible but are more extreme predictions by the model.\n",
"\n",
"Specifically, Forecast Stats shows the maximum, 75th percentile, median, mean, 25th percentile, and minimum flow from each ensemble at each time step."
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"stats = geoglows.data.forecast_stats(reach_id)"
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"stats"
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" flow_max_cms flow_75p_cms flow_avg_cms \\\n",
"datetime \n",
"2024-04-08 00:00:00+00:00 77.0 77.0 77.0 \n",
"2024-04-08 01:00:00+00:00 NaN NaN NaN \n",
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"... ... ... ... \n",
"2024-04-22 09:00:00+00:00 89.3 84.7 83.9 \n",
"2024-04-22 12:00:00+00:00 89.1 84.3 83.4 \n",
"2024-04-22 15:00:00+00:00 89.1 83.9 83.0 \n",
"2024-04-22 18:00:00+00:00 89.1 83.5 82.6 \n",
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" flow_med_cms flow_25p_cms flow_min_cms \\\n",
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"2024-04-08 00:00:00+00:00 77.0 77.0 77.0 \n",
"2024-04-08 01:00:00+00:00 NaN NaN NaN \n",
"2024-04-08 02:00:00+00:00 NaN NaN NaN \n",
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"2024-04-22 21:00:00+00:00 81.8 81.2 79.5 \n",
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" high_res_cms \n",
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"2024-04-08 02:00:00+00:00 77.2 \n",
"2024-04-08 03:00:00+00:00 77.4 \n",
"2024-04-08 04:00:00+00:00 77.6 \n",
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"2024-04-22 15:00:00+00:00 NaN \n",
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"2024-04-22 21:00:00+00:00 NaN \n",
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" <th>flow_min_cms</th>\n",
" <th>high_res_cms</th>\n",
" </tr>\n",
" <tr>\n",
" <th>datetime</th>\n",
" <th></th>\n",
" <th></th>\n",
" <th></th>\n",
" <th></th>\n",
" <th></th>\n",
" <th></th>\n",
" <th></th>\n",
" </tr>\n",
" </thead>\n",
" <tbody>\n",
" <tr>\n",
" <th>2024-04-08 00:00:00+00:00</th>\n",
" <td>77.0</td>\n",
" <td>77.0</td>\n",
" <td>77.0</td>\n",
" <td>77.0</td>\n",
" <td>77.0</td>\n",
" <td>77.0</td>\n",
" <td>76.7</td>\n",
" </tr>\n",
" <tr>\n",
" <th>2024-04-08 01:00:00+00:00</th>\n",
" <td>NaN</td>\n",
" <td>NaN</td>\n",
" <td>NaN</td>\n",
" <td>NaN</td>\n",
" <td>NaN</td>\n",
" <td>NaN</td>\n",
" <td>77.0</td>\n",
" </tr>\n",
" <tr>\n",
" <th>2024-04-08 02:00:00+00:00</th>\n",
" <td>NaN</td>\n",
" <td>NaN</td>\n",
" <td>NaN</td>\n",
" <td>NaN</td>\n",
" <td>NaN</td>\n",
" <td>NaN</td>\n",
" <td>77.2</td>\n",
" </tr>\n",
" <tr>\n",
" <th>2024-04-08 03:00:00+00:00</th>\n",
" <td>77.6</td>\n",
" <td>77.6</td>\n",
" <td>77.6</td>\n",
" <td>77.6</td>\n",
" <td>77.6</td>\n",
" <td>77.6</td>\n",
" <td>77.4</td>\n",
" </tr>\n",
" <tr>\n",
" <th>2024-04-08 04:00:00+00:00</th>\n",
" <td>NaN</td>\n",
" <td>NaN</td>\n",
" <td>NaN</td>\n",
" <td>NaN</td>\n",
" <td>NaN</td>\n",
" <td>NaN</td>\n",
" <td>77.6</td>\n",
" </tr>\n",
" <tr>\n",
" <th>...</th>\n",
" <td>...</td>\n",
" <td>...</td>\n",
" <td>...</td>\n",
" <td>...</td>\n",
" <td>...</td>\n",
" <td>...</td>\n",
" <td>...</td>\n",
" </tr>\n",
" <tr>\n",
" <th>2024-04-22 09:00:00+00:00</th>\n",
" <td>89.3</td>\n",
" <td>84.7</td>\n",
" <td>83.9</td>\n",
" <td>83.5</td>\n",
" <td>82.9</td>\n",
" <td>81.5</td>\n",
" <td>NaN</td>\n",
" </tr>\n",
" <tr>\n",
" <th>2024-04-22 12:00:00+00:00</th>\n",
" <td>89.1</td>\n",
" <td>84.3</td>\n",
" <td>83.4</td>\n",
" <td>82.9</td>\n",
" <td>82.4</td>\n",
" <td>80.9</td>\n",
" <td>NaN</td>\n",
" </tr>\n",
" <tr>\n",
" <th>2024-04-22 15:00:00+00:00</th>\n",
" <td>89.1</td>\n",
" <td>83.9</td>\n",
" <td>83.0</td>\n",
" <td>82.5</td>\n",
" <td>81.9</td>\n",
" <td>80.4</td>\n",
" <td>NaN</td>\n",
" </tr>\n",
" <tr>\n",
" <th>2024-04-22 18:00:00+00:00</th>\n",
" <td>89.1</td>\n",
" <td>83.5</td>\n",
" <td>82.6</td>\n",
" <td>82.1</td>\n",
" <td>81.5</td>\n",
" <td>79.9</td>\n",
" <td>NaN</td>\n",
" </tr>\n",
" <tr>\n",
" <th>2024-04-22 21:00:00+00:00</th>\n",
" <td>89.2</td>\n",
" <td>83.3</td>\n",
" <td>82.3</td>\n",
" <td>81.8</td>\n",
" <td>81.2</td>\n",
" <td>79.5</td>\n",
" <td>NaN</td>\n",
" </tr>\n",
" </tbody>\n",
"</table>\n",
"<p>280 rows × 7 columns</p>\n",
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"summary": "{\n \"name\": \"stats\",\n \"rows\": 280,\n \"fields\": [\n {\n \"column\": \"datetime\",\n \"properties\": {\n \"dtype\": \"date\",\n \"min\": \"2024-04-08 00:00:00+00:00\",\n \"max\": \"2024-04-22 21:00:00+00:00\",\n \"num_unique_values\": 280,\n \"samples\": [\n \"2024-04-09 09:00:00+00:00\",\n \"2024-04-12 12:00:00+00:00\",\n \"2024-04-18 00:00:00+00:00\"\n ],\n \"semantic_type\": \"\",\n \"description\": \"\"\n }\n },\n {\n \"column\": \"flow_max_cms\",\n \"properties\": {\n \"dtype\": \"number\",\n \"std\": 10.591115139018893,\n \"min\": 67.6,\n \"max\": 97.3,\n \"num_unique_values\": 98,\n \"samples\": [\n 95.1,\n 74.4,\n 89.5\n ],\n \"semantic_type\": \"\",\n \"description\": \"\"\n }\n },\n {\n \"column\": \"flow_75p_cms\",\n \"properties\": {\n \"dtype\": \"number\",\n \"std\": 10.226123759414275,\n \"min\": 67.6,\n \"max\": 97.2,\n \"num_unique_values\": 95,\n \"samples\": [\n 97.1,\n 69.1,\n 95.5\n ],\n \"semantic_type\": \"\",\n \"description\": \"\"\n }\n },\n {\n \"column\": \"flow_avg_cms\",\n \"properties\": {\n \"dtype\": \"number\",\n \"std\": 10.196788881868672,\n \"min\": 67.6,\n \"max\": 97.2,\n \"num_unique_values\": 95,\n \"samples\": [\n 97.1,\n 69.1,\n 95.5\n ],\n \"semantic_type\": \"\",\n \"description\": \"\"\n }\n },\n {\n \"column\": \"flow_med_cms\",\n \"properties\": {\n \"dtype\": \"number\",\n \"std\": 10.17649073037627,\n \"min\": 67.6,\n \"max\": 97.1,\n \"num_unique_values\": 99,\n \"samples\": [\n 95.0,\n 74.4,\n 83.5\n ],\n \"semantic_type\": \"\",\n \"description\": \"\"\n }\n },\n {\n \"column\": \"flow_25p_cms\",\n \"properties\": {\n \"dtype\": \"number\",\n \"std\": 10.138627876102566,\n \"min\": 67.6,\n \"max\": 97.1,\n \"num_unique_values\": 98,\n \"samples\": [\n 95.0,\n 74.4,\n 82.4\n ],\n \"semantic_type\": \"\",\n \"description\": \"\"\n }\n },\n {\n \"column\": \"flow_min_cms\",\n \"properties\": {\n \"dtype\": \"number\",\n \"std\": 10.063224189713603,\n \"min\": 67.6,\n \"max\": 97.1,\n \"num_unique_values\": 99,\n \"samples\": [\n 95.0,\n 74.4,\n 80.9\n ],\n \"semantic_type\": \"\",\n \"description\": \"\"\n }\n },\n {\n \"column\": \"high_res_cms\",\n \"properties\": {\n \"dtype\": \"number\",\n \"std\": 10.001940920428005,\n \"min\": 67.6,\n \"max\": 97.2,\n \"num_unique_values\": 162,\n \"samples\": [\n 96.9,\n 84.2,\n 91.6\n ],\n \"semantic_type\": \"\",\n \"description\": \"\"\n }\n }\n ]\n}"
}
},
"metadata": {},
"execution_count": 8
}
]
},
{
"cell_type": "code",
"source": [
"geoglows.plots.forecast_stats(stats)"
],
"metadata": {
"colab": {
"base_uri": "https://localhost:8080/",
"height": 542
},
"id": "hT4lYoJFmEIR",
"outputId": "ee60c92e-79fd-4c36-84a3-f0e356c737d2"
},
"execution_count": null,
"outputs": [
{
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"## Forecast Ensembles\n",
"\n",
"To view the entire unsimplified streamflow prediction on a river, use the Forecast Ensembles dataset. Each of the 52 unique predictions is returned. You can summarize them how you choose or use them for additional analysis. We provide the following guidance.\n",
"\n",
"- Each time series should be viewed as equally probable. The forecast which ends up being the best prediction of reality was viewed as equally probable as all others by the computation process.\n",
"- The numbering system does is not preserved from day to day (ensemble 6 today is not the same meteorology outcome used to create ensemble 6 yesterday).\n",
"- Ensembles 1-51 are from the ECMWF ENS product. They have 3 hour time steps for 15 days\n",
"- Ensemble 52 is created from the ECMWF HRES product. It has a 1 hour time step for 10 days."
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"source": [
"## Forecast Records\n",
"\n",
"The Forecast Records dataset shows the average predicted flow in a river during the preceeding days to months. You should use this dataset to gain additional context on the\n",
"\n",
"Each day when a forecast simulation is prepared, we save a recorded of the average flow predicted for the next 24 hours. 24 hours later when the next forecast is prepared, the average flow from this record is used as the initial value.\n",
"\n"
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],
"metadata": {
"id": "W8RlG_Ern4FC"
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"execution_count": null,
"outputs": []
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"source": [
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"metadata": {
"id": "av9dppGpS-Jt"
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"execution_count": null,
"outputs": []
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{
"cell_type": "markdown",
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"# Use Forecast Ensembles to compute other forecast summaries\n",
"\n",
"The raw output from the GEOGLOWS numerical model is the Forecast Ensembles dataset. The simple forecast and forecast statistics datasets are computed from the ensembles output.\n",
"\n",
"If you need to produce many plots, maps, summary statistics, or other analysis, you should download only the ensemble statistics. The geoglows Python package has analysis functions to calculate the derivatives. This is faster than making multiple data download requests and protects the data services from abuse."
],
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"ens = geoglows.data.forecast_ensembles(reach_id)"
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"metadata": {
"id": "Izc4edyDVOFt"
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"execution_count": null,
"outputs": []
},
{
"cell_type": "code",
"source": [
"simple_forecast = geoglows.analyze.simple_forecast(ens)"
],
"metadata": {
"id": "PMzcLp2FVVO5"
},
"execution_count": null,
"outputs": []
},
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" flow_uncertainty_upper_cms flow_median_cms \\\n",
"datetime \n",
"2024-04-08 00:00:00+00:00 77.0 77.0 \n",
"2024-04-08 03:00:00+00:00 77.6 77.6 \n",
"2024-04-08 06:00:00+00:00 78.1 78.1 \n",
"2024-04-08 09:00:00+00:00 78.3 78.3 \n",
"2024-04-08 12:00:00+00:00 78.4 78.4 \n",
"... ... ... \n",
"2024-04-22 09:00:00+00:00 85.1 83.5 \n",
"2024-04-22 12:00:00+00:00 84.8 82.9 \n",
"2024-04-22 15:00:00+00:00 84.4 82.5 \n",
"2024-04-22 18:00:00+00:00 84.0 82.1 \n",
"2024-04-22 21:00:00+00:00 83.8 81.8 \n",
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"2024-04-08 06:00:00+00:00 78.1 \n",
"2024-04-08 09:00:00+00:00 78.3 \n",
"2024-04-08 12:00:00+00:00 78.4 \n",
"... ... \n",
"2024-04-22 09:00:00+00:00 82.7 \n",
"2024-04-22 12:00:00+00:00 82.1 \n",
"2024-04-22 15:00:00+00:00 81.6 \n",
"2024-04-22 18:00:00+00:00 81.1 \n",
"2024-04-22 21:00:00+00:00 80.7 \n",
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" --fill-color: #1967D2;\n",
" --hover-bg-color: #E2EBFA;\n",
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"\n",
" [theme=dark] .colab-df-quickchart {\n",
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" --fill-color: #D2E3FC;\n",
" --hover-bg-color: #434B5C;\n",
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"\n",
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" background-color: var(--bg-color);\n",
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" fill: var(--fill-color);\n",
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"\n",
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" fill: var(--button-hover-fill-color);\n",
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"\n",
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" border-right-color: var(--fill-color);\n",
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"</style>\n",
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],
"application/vnd.google.colaboratory.intrinsic+json": {
"type": "dataframe",
"variable_name": "simple_forecast",
"summary": "{\n \"name\": \"simple_forecast\",\n \"rows\": 120,\n \"fields\": [\n {\n \"column\": \"datetime\",\n \"properties\": {\n \"dtype\": \"date\",\n \"min\": \"2024-04-08 00:00:00+00:00\",\n \"max\": \"2024-04-22 21:00:00+00:00\",\n \"num_unique_values\": 120,\n \"samples\": [\n \"2024-04-13 12:00:00+00:00\",\n \"2024-04-13 21:00:00+00:00\",\n \"2024-04-08 12:00:00+00:00\"\n ],\n \"semantic_type\": \"\",\n \"description\": \"\"\n }\n },\n {\n \"column\": \"flow_uncertainty_upper_cms\",\n \"properties\": {\n \"dtype\": \"number\",\n \"std\": 10.248906172421155,\n \"min\": 67.6,\n \"max\": 97.2,\n \"num_unique_values\": 98,\n \"samples\": [\n 95.0,\n 74.4,\n 85.1\n ],\n \"semantic_type\": \"\",\n \"description\": \"\"\n }\n },\n {\n \"column\": \"flow_median_cms\",\n \"properties\": {\n \"dtype\": \"number\",\n \"std\": 10.17649073037627,\n \"min\": 67.6,\n \"max\": 97.1,\n \"num_unique_values\": 99,\n \"samples\": [\n 95.0,\n 74.4,\n 83.5\n ],\n \"semantic_type\": \"\",\n \"description\": \"\"\n }\n },\n {\n \"column\": \"flow_uncertainty_lower_cms\",\n \"properties\": {\n \"dtype\": \"number\",\n \"std\": 10.133825510032583,\n \"min\": 67.6,\n \"max\": 97.1,\n \"num_unique_values\": 99,\n \"samples\": [\n 95.0,\n 74.4,\n 82.7\n ],\n \"semantic_type\": \"\",\n \"description\": \"\"\n }\n }\n ]\n}"
}
},
"metadata": {},
"execution_count": 14
}
]
},
{
"cell_type": "code",
"source": [
"forecast_stats = geoglows.analyze.forecast_stats(ens)"
],
"metadata": {
"id": "LXbN1DttVa7v"
},
"execution_count": null,
"outputs": []
},
{
"cell_type": "code",
"source": [
"forecast_stats"
],
"metadata": {
"id": "jBVMWd1UWWiv",
"colab": {
"base_uri": "https://localhost:8080/",
"height": 648
},
"outputId": "43e2cf8f-59b9-4cee-e667-1ae3ce70fffd"
},
"execution_count": null,
"outputs": [
{
"output_type": "execute_result",
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"cell_type": "markdown",
"source": [
"# Example Application - Calculating Volumes of Discharged Water\n",
"\n",
"GEOGLOWS data provide discharge (or streamflow) data. The units of discharge are cubic meters per second, m^3/s, or volume of water per second. Each value is the average flow that occured over the preceeding 3 hours. With this information, we can calculate the volume of water that was discharged over that time period.\n",
"\n",
"We can accomplish this calculation using a right handed Riemann sum and a triangular approximation. Delta t is the timestep, Qt is the discharge, Q, at time t.\n",
"\n",
"$\\text{Volume}_t = (Q_t \\cdot Δt) - \\left[(Q_t - Q_{t-1}) \\cdot Δt \\cdot 0.5\\right]$\n",
"\n",
"\n",
"\n"
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"forecast = forecast[['flow_med_cms', ]]"
],
"metadata": {
"id": "w4z0tU0mXJ1X"
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"timestep_in_seconds = (forecast.index[1] - forecast.index[0]).seconds\n",
"f'Timestep is {timestep_in_seconds} seconds'"
],
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"text/plain": [
"'Timestep is 10800 seconds'"
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" <th>2024-04-20 21:00:00+00:00</th>\n",
" <td>945540.0</td>\n",
" </tr>\n",
" </tbody>\n",
"</table>\n",
"<p>119 rows × 1 columns</p>\n",
"</div>\n",
" <div class=\"colab-df-buttons\">\n",
"\n",
" <div class=\"colab-df-container\">\n",
" <button class=\"colab-df-convert\" onclick=\"convertToInteractive('df-6dae70f0-0b41-4f95-ae2e-0bb3f2f0ab33')\"\n",
" title=\"Convert this dataframe to an interactive table.\"\n",
" style=\"display:none;\">\n",
"\n",
" <svg xmlns=\"http://www.w3.org/2000/svg\" height=\"24px\" viewBox=\"0 -960 960 960\">\n",
" <path d=\"M120-120v-720h720v720H120Zm60-500h600v-160H180v160Zm220 220h160v-160H400v160Zm0 220h160v-160H400v160ZM180-400h160v-160H180v160Zm440 0h160v-160H620v160ZM180-180h160v-160H180v160Zm440 0h160v-160H620v160Z\"/>\n",
" </svg>\n",
" </button>\n",
"\n",
" <style>\n",
" .colab-df-container {\n",
" display:flex;\n",
" gap: 12px;\n",
" }\n",
"\n",
" .colab-df-convert {\n",
" background-color: #E8F0FE;\n",
" border: none;\n",
" border-radius: 50%;\n",
" cursor: pointer;\n",
" display: none;\n",
" fill: #1967D2;\n",
" height: 32px;\n",
" padding: 0 0 0 0;\n",
" width: 32px;\n",
" }\n",
"\n",
" .colab-df-convert:hover {\n",
" background-color: #E2EBFA;\n",
" box-shadow: 0px 1px 2px rgba(60, 64, 67, 0.3), 0px 1px 3px 1px rgba(60, 64, 67, 0.15);\n",
" fill: #174EA6;\n",
" }\n",
"\n",
" .colab-df-buttons div {\n",
" margin-bottom: 4px;\n",
" }\n",
"\n",
" [theme=dark] .colab-df-convert {\n",
" background-color: #3B4455;\n",
" fill: #D2E3FC;\n",
" }\n",
"\n",
" [theme=dark] .colab-df-convert:hover {\n",
" background-color: #434B5C;\n",
" box-shadow: 0px 1px 3px 1px rgba(0, 0, 0, 0.15);\n",
" filter: drop-shadow(0px 1px 2px rgba(0, 0, 0, 0.3));\n",
" fill: #FFFFFF;\n",
" }\n",
" </style>\n",
"\n",
" <script>\n",
" const buttonEl =\n",
" document.querySelector('#df-6dae70f0-0b41-4f95-ae2e-0bb3f2f0ab33 button.colab-df-convert');\n",
" buttonEl.style.display =\n",
" google.colab.kernel.accessAllowed ? 'block' : 'none';\n",
"\n",
" async function convertToInteractive(key) {\n",
" const element = document.querySelector('#df-6dae70f0-0b41-4f95-ae2e-0bb3f2f0ab33');\n",
" const dataTable =\n",
" await google.colab.kernel.invokeFunction('convertToInteractive',\n",
" [key], {});\n",
" if (!dataTable) return;\n",
"\n",
" const docLinkHtml = 'Like what you see? Visit the ' +\n",
" '<a target=\"_blank\" href=https://colab.research.google.com/notebooks/data_table.ipynb>data table notebook</a>'\n",
" + ' to learn more about interactive tables.';\n",
" element.innerHTML = '';\n",
" dataTable['output_type'] = 'display_data';\n",
" await google.colab.output.renderOutput(dataTable, element);\n",
" const docLink = document.createElement('div');\n",
" docLink.innerHTML = docLinkHtml;\n",
" element.appendChild(docLink);\n",
" }\n",
" </script>\n",
" </div>\n",
"\n",
"\n",
"<div id=\"df-534becec-ff43-4202-9985-9bff2391b73c\">\n",
" <button class=\"colab-df-quickchart\" onclick=\"quickchart('df-534becec-ff43-4202-9985-9bff2391b73c')\"\n",
" title=\"Suggest charts\"\n",
" style=\"display:none;\">\n",
"\n",
"<svg xmlns=\"http://www.w3.org/2000/svg\" height=\"24px\"viewBox=\"0 0 24 24\"\n",
" width=\"24px\">\n",
" <g>\n",
" <path d=\"M19 3H5c-1.1 0-2 .9-2 2v14c0 1.1.9 2 2 2h14c1.1 0 2-.9 2-2V5c0-1.1-.9-2-2-2zM9 17H7v-7h2v7zm4 0h-2V7h2v10zm4 0h-2v-4h2v4z\"/>\n",
" </g>\n",
"</svg>\n",
" </button>\n",
"\n",
"<style>\n",
" .colab-df-quickchart {\n",
" --bg-color: #E8F0FE;\n",
" --fill-color: #1967D2;\n",
" --hover-bg-color: #E2EBFA;\n",
" --hover-fill-color: #174EA6;\n",
" --disabled-fill-color: #AAA;\n",
" --disabled-bg-color: #DDD;\n",
" }\n",
"\n",
" [theme=dark] .colab-df-quickchart {\n",
" --bg-color: #3B4455;\n",
" --fill-color: #D2E3FC;\n",
" --hover-bg-color: #434B5C;\n",
" --hover-fill-color: #FFFFFF;\n",
" --disabled-bg-color: #3B4455;\n",
" --disabled-fill-color: #666;\n",
" }\n",
"\n",
" .colab-df-quickchart {\n",
" background-color: var(--bg-color);\n",
" border: none;\n",
" border-radius: 50%;\n",
" cursor: pointer;\n",
" display: none;\n",
" fill: var(--fill-color);\n",
" height: 32px;\n",
" padding: 0;\n",
" width: 32px;\n",
" }\n",
"\n",
" .colab-df-quickchart:hover {\n",
" background-color: var(--hover-bg-color);\n",
" box-shadow: 0 1px 2px rgba(60, 64, 67, 0.3), 0 1px 3px 1px rgba(60, 64, 67, 0.15);\n",
" fill: var(--button-hover-fill-color);\n",
" }\n",
"\n",
" .colab-df-quickchart-complete:disabled,\n",
" .colab-df-quickchart-complete:disabled:hover {\n",
" background-color: var(--disabled-bg-color);\n",
" fill: var(--disabled-fill-color);\n",
" box-shadow: none;\n",
" }\n",
"\n",
" .colab-df-spinner {\n",
" border: 2px solid var(--fill-color);\n",
" border-color: transparent;\n",
" border-bottom-color: var(--fill-color);\n",
" animation:\n",
" spin 1s steps(1) infinite;\n",
" }\n",
"\n",
" @keyframes spin {\n",
" 0% {\n",
" border-color: transparent;\n",
" border-bottom-color: var(--fill-color);\n",
" border-left-color: var(--fill-color);\n",
" }\n",
" 20% {\n",
" border-color: transparent;\n",
" border-left-color: var(--fill-color);\n",
" border-top-color: var(--fill-color);\n",
" }\n",
" 30% {\n",
" border-color: transparent;\n",
" border-left-color: var(--fill-color);\n",
" border-top-color: var(--fill-color);\n",
" border-right-color: var(--fill-color);\n",
" }\n",
" 40% {\n",
" border-color: transparent;\n",
" border-right-color: var(--fill-color);\n",
" border-top-color: var(--fill-color);\n",
" }\n",
" 60% {\n",
" border-color: transparent;\n",
" border-right-color: var(--fill-color);\n",
" }\n",
" 80% {\n",
" border-color: transparent;\n",
" border-right-color: var(--fill-color);\n",
" border-bottom-color: var(--fill-color);\n",
" }\n",
" 90% {\n",
" border-color: transparent;\n",
" border-bottom-color: var(--fill-color);\n",
" }\n",
" }\n",
"</style>\n",
"\n",
" <script>\n",
" async function quickchart(key) {\n",
" const quickchartButtonEl =\n",
" document.querySelector('#' + key + ' button');\n",
" quickchartButtonEl.disabled = true; // To prevent multiple clicks.\n",
" quickchartButtonEl.classList.add('colab-df-spinner');\n",
" try {\n",
" const charts = await google.colab.kernel.invokeFunction(\n",
" 'suggestCharts', [key], {});\n",
" } catch (error) {\n",
" console.error('Error during call to suggestCharts:', error);\n",
" }\n",
" quickchartButtonEl.classList.remove('colab-df-spinner');\n",
" quickchartButtonEl.classList.add('colab-df-quickchart-complete');\n",
" }\n",
" (() => {\n",
" let quickchartButtonEl =\n",
" document.querySelector('#df-534becec-ff43-4202-9985-9bff2391b73c button');\n",
" quickchartButtonEl.style.display =\n",
" google.colab.kernel.accessAllowed ? 'block' : 'none';\n",
" })();\n",
" </script>\n",
"</div>\n",
" </div>\n",
" </div>\n"
],
"application/vnd.google.colaboratory.intrinsic+json": {
"type": "dataframe",
"variable_name": "volume_discharged_incremental",
"summary": "{\n \"name\": \"volume_discharged_incremental\",\n \"rows\": 119,\n \"fields\": [\n {\n \"column\": \"datetime\",\n \"properties\": {\n \"dtype\": \"date\",\n \"min\": \"2024-04-06 03:00:00+00:00\",\n \"max\": \"2024-04-20 21:00:00+00:00\",\n \"num_unique_values\": 119,\n \"samples\": [\n \"2024-04-13 03:00:00+00:00\",\n \"2024-04-17 06:00:00+00:00\",\n \"2024-04-06 15:00:00+00:00\"\n ],\n \"semantic_type\": \"\",\n \"description\": \"\"\n }\n },\n {\n \"column\": \"flow_med_cms\",\n \"properties\": {\n \"dtype\": \"number\",\n \"std\": 120564.47810965896,\n \"min\": 730079.9999999999,\n \"max\": 1062720.0,\n \"num_unique_values\": 107,\n \"samples\": [\n 1053000.0,\n 837000.0,\n 841319.9999999999\n ],\n \"semantic_type\": \"\",\n \"description\": \"\"\n }\n }\n ]\n}"
}
},
"metadata": {},
"execution_count": 23
}
]
},
{
"cell_type": "code",
"source": [
"volume_discharged_incremental.plot()"
],
"metadata": {
"colab": {
"base_uri": "https://localhost:8080/",
"height": 513
},
"id": "cFeNQeRGZadS",
"outputId": "3a46eb71-9608-4543-81c0-a162362a3c28"
},
"execution_count": null,
"outputs": [
{
"output_type": "execute_result",
"data": {
"text/plain": [
"<Axes: xlabel='datetime'>"
]
},
"metadata": {},
"execution_count": 24
},
{
"output_type": "display_data",
"data": {
"text/plain": [
"<Figure size 640x480 with 1 Axes>"
],
"image/png": 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},
"metadata": {}
}
]
},
{
"cell_type": "code",
"source": [
"volume_discharged_cumulative = volume_discharged_incremental.cumsum()"
],
"metadata": {
"id": "VshHMXOgc5TT"
},
"execution_count": null,
"outputs": []
},
{
"cell_type": "code",
"source": [
"volume_discharged_cumulative"
],
"metadata": {
"colab": {
"base_uri": "https://localhost:8080/",
"height": 455
},
"id": "YySxBsLPc_L9",
"outputId": "41254005-bfa2-4cc1-e00c-134e19c5dd25"
},
"execution_count": null,
"outputs": [
{
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"... ...\n",
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"2024-04-20 18:00:00+00:00 107695440.0\n",
"2024-04-20 21:00:00+00:00 108640980.0\n",
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" </style>\n",
"\n",
" <script>\n",
" const buttonEl =\n",
" document.querySelector('#df-75a549fa-979c-4799-9557-0a7c00a90cc3 button.colab-df-convert');\n",
" buttonEl.style.display =\n",
" google.colab.kernel.accessAllowed ? 'block' : 'none';\n",
"\n",
" async function convertToInteractive(key) {\n",
" const element = document.querySelector('#df-75a549fa-979c-4799-9557-0a7c00a90cc3');\n",
" const dataTable =\n",
" await google.colab.kernel.invokeFunction('convertToInteractive',\n",
" [key], {});\n",
" if (!dataTable) return;\n",
"\n",
" const docLinkHtml = 'Like what you see? Visit the ' +\n",
" '<a target=\"_blank\" href=https://colab.research.google.com/notebooks/data_table.ipynb>data table notebook</a>'\n",
" + ' to learn more about interactive tables.';\n",
" element.innerHTML = '';\n",
" dataTable['output_type'] = 'display_data';\n",
" await google.colab.output.renderOutput(dataTable, element);\n",
" const docLink = document.createElement('div');\n",
" docLink.innerHTML = docLinkHtml;\n",
" element.appendChild(docLink);\n",
" }\n",
" </script>\n",
" </div>\n",
"\n",
"\n",
"<div id=\"df-4ea26fcc-12c7-4c4f-9f1d-6e5e7c0e3194\">\n",
" <button class=\"colab-df-quickchart\" onclick=\"quickchart('df-4ea26fcc-12c7-4c4f-9f1d-6e5e7c0e3194')\"\n",
" title=\"Suggest charts\"\n",
" style=\"display:none;\">\n",
"\n",
"<svg xmlns=\"http://www.w3.org/2000/svg\" height=\"24px\"viewBox=\"0 0 24 24\"\n",
" width=\"24px\">\n",
" <g>\n",
" <path d=\"M19 3H5c-1.1 0-2 .9-2 2v14c0 1.1.9 2 2 2h14c1.1 0 2-.9 2-2V5c0-1.1-.9-2-2-2zM9 17H7v-7h2v7zm4 0h-2V7h2v10zm4 0h-2v-4h2v4z\"/>\n",
" </g>\n",
"</svg>\n",
" </button>\n",
"\n",
"<style>\n",
" .colab-df-quickchart {\n",
" --bg-color: #E8F0FE;\n",
" --fill-color: #1967D2;\n",
" --hover-bg-color: #E2EBFA;\n",
" --hover-fill-color: #174EA6;\n",
" --disabled-fill-color: #AAA;\n",
" --disabled-bg-color: #DDD;\n",
" }\n",
"\n",
" [theme=dark] .colab-df-quickchart {\n",
" --bg-color: #3B4455;\n",
" --fill-color: #D2E3FC;\n",
" --hover-bg-color: #434B5C;\n",
" --hover-fill-color: #FFFFFF;\n",
" --disabled-bg-color: #3B4455;\n",
" --disabled-fill-color: #666;\n",
" }\n",
"\n",
" .colab-df-quickchart {\n",
" background-color: var(--bg-color);\n",
" border: none;\n",
" border-radius: 50%;\n",
" cursor: pointer;\n",
" display: none;\n",
" fill: var(--fill-color);\n",
" height: 32px;\n",
" padding: 0;\n",
" width: 32px;\n",
" }\n",
"\n",
" .colab-df-quickchart:hover {\n",
" background-color: var(--hover-bg-color);\n",
" box-shadow: 0 1px 2px rgba(60, 64, 67, 0.3), 0 1px 3px 1px rgba(60, 64, 67, 0.15);\n",
" fill: var(--button-hover-fill-color);\n",
" }\n",
"\n",
" .colab-df-quickchart-complete:disabled,\n",
" .colab-df-quickchart-complete:disabled:hover {\n",
" background-color: var(--disabled-bg-color);\n",
" fill: var(--disabled-fill-color);\n",
" box-shadow: none;\n",
" }\n",
"\n",
" .colab-df-spinner {\n",
" border: 2px solid var(--fill-color);\n",
" border-color: transparent;\n",
" border-bottom-color: var(--fill-color);\n",
" animation:\n",
" spin 1s steps(1) infinite;\n",
" }\n",
"\n",
" @keyframes spin {\n",
" 0% {\n",
" border-color: transparent;\n",
" border-bottom-color: var(--fill-color);\n",
" border-left-color: var(--fill-color);\n",
" }\n",
" 20% {\n",
" border-color: transparent;\n",
" border-left-color: var(--fill-color);\n",
" border-top-color: var(--fill-color);\n",
" }\n",
" 30% {\n",
" border-color: transparent;\n",
" border-left-color: var(--fill-color);\n",
" border-top-color: var(--fill-color);\n",
" border-right-color: var(--fill-color);\n",
" }\n",
" 40% {\n",
" border-color: transparent;\n",
" border-right-color: var(--fill-color);\n",
" border-top-color: var(--fill-color);\n",
" }\n",
" 60% {\n",
" border-color: transparent;\n",
" border-right-color: var(--fill-color);\n",
" }\n",
" 80% {\n",
" border-color: transparent;\n",
" border-right-color: var(--fill-color);\n",
" border-bottom-color: var(--fill-color);\n",
" }\n",
" 90% {\n",
" border-color: transparent;\n",
" border-bottom-color: var(--fill-color);\n",
" }\n",
" }\n",
"</style>\n",
"\n",
" <script>\n",
" async function quickchart(key) {\n",
" const quickchartButtonEl =\n",
" document.querySelector('#' + key + ' button');\n",
" quickchartButtonEl.disabled = true; // To prevent multiple clicks.\n",
" quickchartButtonEl.classList.add('colab-df-spinner');\n",
" try {\n",
" const charts = await google.colab.kernel.invokeFunction(\n",
" 'suggestCharts', [key], {});\n",
" } catch (error) {\n",
" console.error('Error during call to suggestCharts:', error);\n",
" }\n",
" quickchartButtonEl.classList.remove('colab-df-spinner');\n",
" quickchartButtonEl.classList.add('colab-df-quickchart-complete');\n",
" }\n",
" (() => {\n",
" let quickchartButtonEl =\n",
" document.querySelector('#df-4ea26fcc-12c7-4c4f-9f1d-6e5e7c0e3194 button');\n",
" quickchartButtonEl.style.display =\n",
" google.colab.kernel.accessAllowed ? 'block' : 'none';\n",
" })();\n",
" </script>\n",
"</div>\n",
" </div>\n",
" </div>\n"
],
"application/vnd.google.colaboratory.intrinsic+json": {
"type": "dataframe",
"variable_name": "volume_discharged_cumulative",
"summary": "{\n \"name\": \"volume_discharged_cumulative\",\n \"rows\": 119,\n \"fields\": [\n {\n \"column\": \"datetime\",\n \"properties\": {\n \"dtype\": \"date\",\n \"min\": \"2024-04-06 03:00:00+00:00\",\n \"max\": \"2024-04-20 21:00:00+00:00\",\n \"num_unique_values\": 119,\n \"samples\": [\n \"2024-04-13 03:00:00+00:00\",\n \"2024-04-17 06:00:00+00:00\",\n \"2024-04-06 15:00:00+00:00\"\n ],\n \"semantic_type\": \"\",\n \"description\": \"\"\n }\n },\n {\n \"column\": \"flow_med_cms\",\n \"properties\": {\n \"dtype\": \"number\",\n \"std\": 31639150.66787646,\n \"min\": 802440.0,\n \"max\": 108640980.0,\n \"num_unique_values\": 119,\n \"samples\": [\n 45405900.0,\n 78859980.0,\n 4122900.0\n ],\n \"semantic_type\": \"\",\n \"description\": \"\"\n }\n }\n ]\n}"
}
},
"metadata": {},
"execution_count": 26
}
]
},
{
"cell_type": "code",
"source": [
"volume_discharged_cumulative.plot()"
],
"metadata": {
"colab": {
"base_uri": "https://localhost:8080/",
"height": 513
},
"id": "3voGmelZdB62",
"outputId": "7c102160-6f95-4794-b7b7-876766063486"
},
"execution_count": null,
"outputs": [
{
"output_type": "execute_result",
"data": {
"text/plain": [
"<Axes: xlabel='datetime'>"
]
},
"metadata": {},
"execution_count": 27
},
{
"output_type": "display_data",
"data": {
"text/plain": [
"<Figure size 640x480 with 1 Axes>"
],
"image/png": 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\n"
},
"metadata": {}
}
]
},
{
"cell_type": "code",
"source": [],
"metadata": {
"id": "WamwEi0FdDC7"
},
"execution_count": null,
"outputs": []
}
]
}
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