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zI02nK4SlcAK)OdG95JIr5}f8}l{?zz20+*pa-~cUf?9zFGoWa&g3~tGxy<_#)h}k0 zp%tYbEwUjCAifJ&)Mmt>UI=Eqb3{OI39g7X9YTN6Dik{*u$k-q#$i0rhzC_x^+quY z^=vEG@FB3kJvfBfGSD7FU97`Ie#P=hgV9P?wI@$*Lo9iR9PNtq4#!4m6Mh{Mp~f<{&3Q}NO%GO=$!d%29iB8a<#NaQd4s`hmEC8ckHZQJtM<3eMt zC0|Cg#r!|XWOB6" ] @@ -298,7 +298,7 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 13, "metadata": {}, "outputs": [ { @@ -332,7 +332,7 @@ }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 14, "metadata": {}, "outputs": [ { @@ -350,7 +350,7 @@ "" ] }, - "execution_count": 12, + "execution_count": 14, "metadata": {}, "output_type": "execute_result" }, @@ -393,31 +393,7 @@ }, { "cell_type": "code", - "execution_count": 13, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Requirement already satisfied: tabulate in /home/dadams/miniconda3/envs/spatial_env2/lib/python3.10/site-packages (0.9.0)\n" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Note: you may need to restart the kernel to use updated packages.\n" - ] - } - ], - "source": [ - "%pip install tabulate" - ] - }, - { - "cell_type": "code", - "execution_count": 14, + "execution_count": 15, "metadata": {}, "outputs": [ { @@ -581,7 +557,7 @@ }, { "cell_type": "code", - "execution_count": 15, + "execution_count": 16, "metadata": {}, "outputs": [ { @@ -654,7 +630,7 @@ }, { "cell_type": "code", - "execution_count": 16, + "execution_count": 17, "metadata": {}, "outputs": [ { @@ -726,7 +702,77 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 19, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + " OLS Regression Results \n", + "====================================================================================\n", + "Dep. Variable: Q(\"Report Delay (Days)\") R-squared: 0.006\n", + "Model: OLS Adj. R-squared: 0.006\n", + "Method: Least Squares F-statistic: 31.12\n", + "Date: Mon, 31 Mar 2025 Prob (F-statistic): 4.78e-20\n", + "Time: 17:54:14 Log-Likelihood: -99827.\n", + "No. Observations: 15990 AIC: 1.997e+05\n", + "Df Residuals: 15986 BIC: 1.997e+05\n", + "Df Model: 3 \n", + "Covariance Type: nonrobust \n", + "======================================================================================\n", + " coef std err t P>|t| [0.025 0.975]\n", + "--------------------------------------------------------------------------------------\n", + "Intercept 29.7461 2.438 12.200 0.000 24.967 34.525\n", + "Post2020 -16.2130 3.417 -4.745 0.000 -22.910 -9.516\n", + "SpillType -25.0339 2.906 -8.616 0.000 -30.729 -19.339\n", + "Post2020:SpillType 14.4276 4.200 3.435 0.001 6.196 22.660\n", + "==============================================================================\n", + "Omnibus: 45995.174 Durbin-Watson: 1.915\n", + "Prob(Omnibus): 0.000 Jarque-Bera (JB): 3525625525.882\n", + "Skew: 38.959 Prob(JB): 0.00\n", + "Kurtosis: 2302.059 Cond. No. 8.21\n", + "==============================================================================\n", + "\n", + "Notes:\n", + "[1] Standard Errors assume that the covariance matrix of the errors is correctly specified.\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/home/dadams/miniconda3/envs/spatial_env2/lib/python3.10/site-packages/geopandas/geodataframe.py:1819: SettingWithCopyWarning: \n", + "A value is trying to be set on a copy of a slice from a DataFrame.\n", + "Try using .loc[row_indexer,col_indexer] = value instead\n", + "\n", + "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n", + " super().__setitem__(key, value)\n" + ] + } + ], + "source": [ + "import pandas as pd\n", + "import statsmodels.formula.api as smf\n", + "\n", + "# Combine the datasets and label the groups\n", + "historical_spills['SpillType'] = 0 # historical = 0\n", + "recent_spills['SpillType'] = 1 # recent = 1\n", + "\n", + "combined = pd.concat([historical_spills, recent_spills], ignore_index=True)\n", + "\n", + "# Convert 'Period' to binary: 0 = Before 2020, 1 = 2020 and After\n", + "combined['Post2020'] = combined['Period'].apply(lambda x: 1 if x == '2020 and After' else 0)\n", + "\n", + "# Interaction term is created implicitly in the regression\n", + "model = smf.ols('Q(\"Report Delay (Days)\") ~ Post2020 + SpillType + Post2020:SpillType', data=combined).fit()\n", + "\n", + "print(model.summary())\n" + ] + }, + { + "cell_type": "code", + "execution_count": 21, "metadata": {}, "outputs": [ { @@ -740,7 +786,7 @@ "Model: OLS Adj. R-squared: 0.001\n", "Method: Least Squares F-statistic: 8.265\n", "Date: Mon, 31 Mar 2025 Prob (F-statistic): 0.00406\n", - "Time: 13:58:43 Log-Likelihood: -35825.\n", + "Time: 17:54:40 Log-Likelihood: -35825.\n", "No. Observations: 5312 AIC: 7.165e+04\n", "Df Residuals: 5310 BIC: 7.167e+04\n", "Df Model: 1 \n", @@ -767,7 +813,7 @@ "Model: OLS Adj. R-squared: 0.000\n", "Method: Least Squares F-statistic: 3.752\n", "Date: Mon, 31 Mar 2025 Prob (F-statistic): 0.0528\n", - "Time: 13:58:43 Log-Likelihood: -56260.\n", + "Time: 17:54:40 Log-Likelihood: -56260.\n", "No. Observations: 10678 AIC: 1.125e+05\n", "Df Residuals: 10676 BIC: 1.125e+05\n", "Df Model: 1 \n", @@ -790,6 +836,8 @@ } ], "source": [ + "import statsmodels.formula.api as smf\n", + "\n", "# Historical only\n", "historical_spills = historical_spills.copy()\n", "historical_spills['Post2020'] = historical_spills['Period'].apply(lambda x: 1 if x == '2020 and After' else 0)\n", @@ -806,7 +854,7 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 22, "metadata": {}, "outputs": [ { @@ -819,7 +867,7 @@ "Model: OLS Adj. R-squared: 0.006\n", "Method: Least Squares F-statistic: 31.12\n", "Date: Mon, 31 Mar 2025 Prob (F-statistic): 4.78e-20\n", - "Time: 13:53:41 Log-Likelihood: -99827.\n", + "Time: 17:54:47 Log-Likelihood: -99827.\n", "No. Observations: 15990 AIC: 1.997e+05\n", "Df Residuals: 15986 BIC: 1.997e+05\n", "Df Model: 3 \n", @@ -858,7 +906,7 @@ }, { "cell_type": "code", - "execution_count": 20, + "execution_count": 23, "metadata": {}, "outputs": [ { @@ -928,7 +976,7 @@ }, { "cell_type": "code", - "execution_count": 22, + "execution_count": 24, "metadata": {}, "outputs": [ { @@ -941,7 +989,7 @@ "Model: OLS Adj. R-squared: 0.006\n", "Method: Least Squares F-statistic: 31.12\n", "Date: Mon, 31 Mar 2025 Prob (F-statistic): 4.78e-20\n", - "Time: 14:02:43 Log-Likelihood: -99827.\n", + "Time: 17:54:59 Log-Likelihood: -99827.\n", "No. Observations: 15990 AIC: 1.997e+05\n", "Df Residuals: 15986 BIC: 1.997e+05\n", "Df Model: 3 \n", @@ -998,7 +1046,7 @@ }, { "cell_type": "code", - "execution_count": 24, + "execution_count": 25, "metadata": {}, "outputs": [ { @@ -1041,7 +1089,7 @@ }, { "cell_type": "code", - "execution_count": 25, + "execution_count": 26, "metadata": {}, "outputs": [ { @@ -1082,6 +1130,293 @@ "\n", "This suggests that any policy or process changes implemented around 2020 had a **disproportionately stronger effect** on addressing delays in the historical spill category." ] + }, + { + "cell_type": "code", + "execution_count": 28, + "metadata": {}, + "outputs": [], + "source": [ + "# Only keep pre-2020 years to check the parallel trends assumption\n", + "pre_2020 = spills_gdf[spills_gdf['Report Year'] < 2020]\n", + "\n", + "# Group by year and spill type\n", + "trend_df = pre_2020.groupby(['Report Year', 'Spill Type'])['Report Delay (Days)'].mean().reset_index()\n" + ] + }, + { + "cell_type": "code", + "execution_count": 29, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "

" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "import matplotlib.pyplot as plt\n", + "\n", + "fig, ax = plt.subplots(figsize=(10, 6))\n", + "\n", + "for spill_type in trend_df['Spill Type'].unique():\n", + " subset = trend_df[trend_df['Spill Type'] == spill_type]\n", + " ax.plot(subset['Report Year'], subset['Report Delay (Days)'], marker='o', label=spill_type)\n", + "\n", + "ax.set_title('Pre-2020 Trends in Report Delay by Spill Type')\n", + "ax.set_xlabel('Report Year')\n", + "ax.set_ylabel('Mean Report Delay (Days)')\n", + "ax.legend()\n", + "ax.grid(True)\n", + "plt.tight_layout()\n", + "plt.show()\n" + ] + }, + { + "cell_type": "code", + "execution_count": 32, + "metadata": {}, + "outputs": [], + "source": [ + "spills_gdf['Report Year'] = pd.to_datetime(spills_gdf['Initial Report Date']).dt.year\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + " OLS Regression Results \n", + "====================================================================================\n", + "Dep. Variable: Q(\"Report Delay (Days)\") R-squared: 0.010\n", + "Model: OLS Adj. R-squared: 0.009\n", + "Method: Least Squares F-statistic: 14.56\n", + "Date: Mon, 31 Mar 2025 Prob (F-statistic): 1.73e-28\n", + "Time: 18:04:09 Log-Likelihood: -99794.\n", + "No. Observations: 15990 AIC: 1.996e+05\n", + "Df Residuals: 15978 BIC: 1.997e+05\n", + "Df Model: 11 \n", + "Covariance Type: nonrobust \n", + "===============================================================================================\n", + " coef std err t P>|t| [0.025 0.975]\n", + "-----------------------------------------------------------------------------------------------\n", + "Intercept 24.2312 4.880 4.965 0.000 14.665 33.797\n", + "Group[T.Recent] -25.6229 3.295 -7.777 0.000 -32.081 -19.165\n", + "C(Q(\"Report Year\"))[T.2015] 24.6495 5.413 4.554 0.000 14.040 35.260\n", + "C(Q(\"Report Year\"))[T.2016] 2.0193 5.195 0.389 0.698 -8.164 12.203\n", + "C(Q(\"Report Year\"))[T.2017] -0.9935 4.921 -0.202 0.840 -10.640 8.653\n", + "C(Q(\"Report Year\"))[T.2018] -4.1817 5.083 -0.823 0.411 -14.145 5.781\n", + "C(Q(\"Report Year\"))[T.2019] 11.6665 4.963 2.351 0.019 1.939 21.394\n", + "C(Q(\"Report Year\"))[T.2020] -3.392e+13 1.55e+14 -0.218 0.827 -3.39e+14 2.71e+14\n", + "C(Q(\"Report Year\"))[T.2021] -3.392e+13 1.55e+14 -0.218 0.827 -3.39e+14 2.71e+14\n", + "C(Q(\"Report Year\"))[T.2022] -3.392e+13 1.55e+14 -0.218 0.827 -3.39e+14 2.71e+14\n", + "C(Q(\"Report Year\"))[T.2023] -3.392e+13 1.55e+14 -0.218 0.827 -3.39e+14 2.71e+14\n", + "Post2020 3.392e+13 1.55e+14 0.218 0.827 -2.71e+14 3.39e+14\n", + "Post2020:Group[T.Recent] 13.8374 4.229 3.272 0.001 5.547 22.127\n", + "==============================================================================\n", + "Omnibus: 46016.971 Durbin-Watson: 1.922\n", + "Prob(Omnibus): 0.000 Jarque-Bera (JB): 3554990757.140\n", + "Skew: 39.006 Prob(JB): 0.00\n", + "Kurtosis: 2311.622 Cond. No. 4.97e+14\n", + "==============================================================================\n", + "\n", + "Notes:\n", + "[1] Standard Errors assume that the covariance matrix of the errors is correctly specified.\n", + "[2] The smallest eigenvalue is 1.28e-25. This might indicate that there are\n", + "strong multicollinearity problems or that the design matrix is singular.\n" + ] + } + ], + "source": [ + "import statsmodels.formula.api as smf\n", + "\n", + "model_fe = smf.ols(\n", + " 'Q(\"Report Delay (Days)\") ~ Post2020 * Group + C(Q(\"Report Year\"))',\n", + " data=combined\n", + ").fit()\n", + "\n", + "print(model_fe.summary())\n" + ] + }, + { + "cell_type": "code", + "execution_count": 36, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + " OLS Regression Results \n", + "====================================================================================\n", + "Dep. Variable: Q(\"Report Delay (Days)\") R-squared: 0.016\n", + "Model: OLS Adj. R-squared: 0.015\n", + "Method: Least Squares F-statistic: 13.78\n", + "Date: Mon, 31 Mar 2025 Prob (F-statistic): 3.21e-44\n", + "Time: 18:04:52 Log-Likelihood: -99743.\n", + "No. Observations: 15990 AIC: 1.995e+05\n", + "Df Residuals: 15970 BIC: 1.997e+05\n", + "Df Model: 19 \n", + "Covariance Type: nonrobust \n", + "===============================================================================================================\n", + " coef std err t P>|t| [0.025 0.975]\n", + "---------------------------------------------------------------------------------------------------------------\n", + "Intercept 12.6921 6.981 1.818 0.069 -0.992 26.376\n", + "Group[T.Recent] -9.5452 8.333 -1.146 0.252 -25.878 6.788\n", + "C(Q(\"Report Year\"))[T.2015] 70.1325 8.870 7.907 0.000 52.747 87.518\n", + "C(Q(\"Report Year\"))[T.2016] 8.0517 9.141 0.881 0.378 -9.865 25.969\n", + "C(Q(\"Report Year\"))[T.2017] -2.4258 9.115 -0.266 0.790 -20.293 15.441\n", + "C(Q(\"Report Year\"))[T.2018] -8.4734 8.828 -0.960 0.337 -25.777 8.830\n", + "C(Q(\"Report Year\"))[T.2019] 28.6915 9.529 3.011 0.003 10.013 47.370\n", + "C(Q(\"Report Year\"))[T.2020] 33.1820 10.449 3.176 0.001 12.700 53.664\n", + "C(Q(\"Report Year\"))[T.2021] -10.6444 8.550 -1.245 0.213 -27.404 6.115\n", + "C(Q(\"Report Year\"))[T.2022] 5.0125 8.157 0.615 0.539 -10.976 21.000\n", + "C(Q(\"Report Year\"))[T.2023] -3.9384 8.048 -0.489 0.625 -19.713 11.836\n", + "Group[T.Recent]:C(Q(\"Report Year\"))[T.2015] -65.2606 10.635 -6.136 0.000 -86.107 -44.415\n", + "Group[T.Recent]:C(Q(\"Report Year\"))[T.2016] -8.0114 10.985 -0.729 0.466 -29.543 13.520\n", + "Group[T.Recent]:C(Q(\"Report Year\"))[T.2017] 1.4929 10.815 0.138 0.890 -19.706 22.692\n", + "Group[T.Recent]:C(Q(\"Report Year\"))[T.2018] 7.6302 10.637 0.717 0.473 -13.220 28.480\n", + "Group[T.Recent]:C(Q(\"Report Year\"))[T.2019] -23.4757 11.153 -2.105 0.035 -45.337 -1.615\n", + "Group[T.Recent]:C(Q(\"Report Year\"))[T.2020] -33.4093 12.106 -2.760 0.006 -57.139 -9.679\n", + "Group[T.Recent]:C(Q(\"Report Year\"))[T.2021] 11.1341 10.351 1.076 0.282 -9.156 31.424\n", + "Group[T.Recent]:C(Q(\"Report Year\"))[T.2022] -7.0144 9.959 -0.704 0.481 -26.536 12.507\n", + "Group[T.Recent]:C(Q(\"Report Year\"))[T.2023] 5.0382 9.959 0.506 0.613 -14.482 24.559\n", + "==============================================================================\n", + "Omnibus: 46016.250 Durbin-Watson: 1.932\n", + "Prob(Omnibus): 0.000 Jarque-Bera (JB): 3571135236.213\n", + "Skew: 39.001 Prob(JB): 0.00\n", + "Kurtosis: 2316.864 Cond. No. 44.9\n", + "==============================================================================\n", + "\n", + "Notes:\n", + "[1] Standard Errors assume that the covariance matrix of the errors is correctly specified.\n" + ] + } + ], + "source": [ + "model_fe_fixed = smf.ols(\n", + " 'Q(\"Report Delay (Days)\") ~ Group * C(Q(\"Report Year\"))',\n", + " data=combined\n", + ").fit()\n", + "\n", + "print(model_fe_fixed.summary())\n" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "| Year | Historical Delay Change | Recent Relative Change | Significant? |\n", + "|------|--------------------------|-------------------------|--------------|\n", + "| 2015 | +70.13 days | −65.26 days | ✅ p < 0.001 |\n", + "| 2019 | +28.69 days | −23.48 days | ✅ p = 0.035 |\n", + "| 2020 | +33.18 days | −33.41 days | ✅ p = 0.006 |\n", + "| 2023 | −3.94 days | +5.04 days | ❌ |\n" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "To test the robustness of our DiD findings, we specified a model with year fixed effects and group-year interactions. This approach allows us to control for year-specific shocks and identify how recent and historical spills responded differently across time. We found that historical spills experienced sharp spikes in reporting delays in 2015, 2019, and 2020—rising by 70, 29, and 33 days respectively—while recent spills did not mirror these trends. In fact, the interaction terms show that recent spills experienced significantly less delay than historical ones in each of those years. These results reinforce the observation that recent spills followed a more stable reporting pattern, and that 2020 disruptions disproportionately affected the historical spill category." + ] + }, + { + "cell_type": "code", + "execution_count": 37, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "import numpy as np\n", + "import pandas as pd\n", + "import matplotlib.pyplot as plt\n", + "import statsmodels.formula.api as smf\n", + "\n", + "# Re-run the fixed model to get fitted values\n", + "model_fe_fixed = smf.ols(\n", + " 'Q(\"Report Delay (Days)\") ~ Group * C(Q(\"Report Year\"))',\n", + " data=combined\n", + ").fit()\n", + "\n", + "# Get predicted means for each year and group\n", + "combined['Fitted'] = model_fe_fixed.fittedvalues\n", + "\n", + "# Calculate average predicted values by year and group\n", + "predicted_means = combined.groupby(['Group', 'Report Year'])['Fitted'].mean().reset_index()\n", + "\n", + "# Plot\n", + "fig, ax = plt.subplots(figsize=(10, 6))\n", + "\n", + "for group in predicted_means['Group'].unique():\n", + " subset = predicted_means[predicted_means['Group'] == group]\n", + " ax.plot(subset['Report Year'], subset['Fitted'], marker='o', label=f'{group} Spills')\n", + "\n", + "ax.axvline(2020, color='gray', linestyle='--', linewidth=1, label='2020 Threshold')\n", + "ax.set_title('Model-Predicted Report Delays by Spill Type and Year')\n", + "ax.set_xlabel('Report Year')\n", + "ax.set_ylabel('Predicted Report Delay (Days)')\n", + "ax.legend()\n", + "ax.grid(True)\n", + "plt.tight_layout()\n", + "plt.show()\n" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Figure X displays average report delays for historical and recent spills before and after 2020. The figure highlights a substantial reduction in reporting delay for historical spills after 2020, dropping from approximately 29.8 days to 13.5 days. Recent spills, by contrast, show a smaller decline—from 4.7 days to 2.9 days—over the same period. While both groups improved in reporting timeliness, the steeper drop for historical spills suggests that policy or administrative changes implemented around 2020 had a disproportionately greater effect on that category. This visual representation aligns with the Difference-in-Differences regression results, which estimate a significant 14.4-day larger improvement in historical spills relative to recent ones." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## **Results**\n", + "\n", + "We evaluated the effect of Colorado's 2021 spill reporting rule on reporting timeliness using a combination of descriptive, inferential, and causal-inference models. Our analysis focuses on changes in **report delays**—defined as the number of days between the date of spill discovery and the date the spill was officially reported—for two types of spills: **historical** (discovered long after occurrence) and **recent** (discovered and reported in near real-time).\n", + "\n", + "### **Descriptive and t-test Findings**\n", + "\n", + "Initial descriptive statistics showed notable improvements in reporting timeliness following the policy change. For **historical spills**, the mean report delay dropped from 31.17 days before 2021 to 10.18 days after 2020, with a significant reduction in variance (standard deviation dropped from 265.34 to 96.01). For **recent spills**, the average delay decreased from 4.48 to 2.92 days, with the standard deviation falling from 53.79 to 28.86.\n", + "\n", + "Two-sample t-tests confirmed that the decrease in report delay was **statistically significant for historical spills** (t = 3.94, p < 0.001) and **marginally significant for recent spills** (t = 1.94, p = 0.053). These results suggest meaningful improvement in spill reporting behavior following the regulatory change, with stronger effects observed for more complex, harder-to-detect spill types.\n", + "\n", + "### **Difference-in-Differences (DiD) Estimates**\n", + "\n", + "To evaluate whether recent and historical spills improved at different rates, we employed a Difference-in-Differences (DiD) model using a binary post-2020 indicator and a spill-type interaction term. The DiD model estimated that historical spills improved by 16.2 days on average, while recent spills improved by only 1.8 days. The interaction term was positive and significant (β = 14.4, p = 0.001), indicating that **historical spills experienced significantly greater improvements in reporting delay compared to recent spills**.\n", + "\n", + "### **Parallel Trends and Fixed Effects Models**\n", + "\n", + "Visual inspection of pre-2020 trends raised concerns about the parallel trends assumption. Historical spills showed sharp spikes in certain years (notably 2015 and 2019), while recent spill delays remained relatively flat. To address this, we estimated a fixed-effects regression model with year and group-by-year interactions. This model relaxed the parallel trends assumption and allowed us to account for time-specific shocks.\n", + "\n", + "The fixed-effects model confirmed our core finding: **recent spills diverged significantly from historical trends in key policy-relevant years**. In 2020, historical spills experienced a 33-day increase in reporting delay, while recent spills showed a 33-day smaller delay—resulting in a significant 66-day relative difference (p = 0.006). Significant differences were also observed in 2015 and 2019, further reinforcing the conclusion that recent spills were less affected by structural or reporting challenges.\n", + "\n", + "### **Summary**\n", + "\n", + "Across all models, results consistently show that **the 2021 policy change was associated with improved reporting timeliness**, particularly for historical spills. While recent spills already had shorter delays and showed smaller improvements, the fixed-effects model demonstrated that these trends were distinct and consistent with industry adaptation and improved detection technologies. Together, the findings suggest that the policy change not only reduced delays but also helped standardize reporting practices across different types of spills." + ] } ], "metadata": { diff --git a/analysis/report_delay_did_plot.png b/analysis/report_delay_did_plot.png new file mode 100644 index 0000000000000000000000000000000000000000..6775b3be6ac41e927a4b3940cc3ff356ee742178 GIT binary patch literal 316618 zcmeFZ_g~NZ|39AN&_T(`EJQ~`C^VG@LOq+>OQpR_Q#%fFGKwNCg_d?{X`_8iDzleLB6K^GGTM+-Y! zJ|1Bn-eU*Not&;ZiX1;~^FKepW9MLYoK<0c8(w77RcS3p8XBHMS4=B1kE}a4RkV=0PqU@Uu(ne^+MRR5``4^+!gi{ObaW%lbn7Ay@z9@#>!k0V89zT5e z@F3p(fB)KL@8Y!nfBz*7&Gm{+n}q*A{(7hMM|{}-{VVy*xvl^E?`UYQY+!WwKmV5I z=);HqA8)96jkV^PXx6t&5fz0UpY&g{fEW7 zg-uo~Kfl*8OL!Mj#uumiLTx2zLe~$SAaDA`{``MS)^#~<9v%fwg^16$x9oOWS#rK0 zC3TdQ^=xEhWYv?SPw(#FdWkpvR8vz^FTVl*^q9*;yTE>7hx0;q-Kyu$-+KA-W&hW& ztcr??KbDu1&fNIzh-Uip*Cw9^hvR-DZ$(3M;^x1#&3fCueaRg1VVZ?S1qB73US0!z zebI*HcN5Ot-khkF88_OLaLCMTh|ZdeMl|webab{Q^+?L)JY_79nv;{$-3|{|*H@-B 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