diff --git a/book/_toc.yml b/book/_toc.yml index e83a25e..69ec651 100644 --- a/book/_toc.yml +++ b/book/_toc.yml @@ -2,13 +2,23 @@ format: jb-book root: intro.md parts: - - caption: Subjects + - caption: Contents chapters: - file: simulation/overview.md sections: - file: simulation/Simulating_Dice.ipynb - file: simulation/Birth_Month_Simulation.ipynb - - caption: Miscallaneous + - file: estimation/overview.md + sections: + - file: estimation/Birth_Month_Estimation.ipynb + - file: estimation/911_Calls_Estimation.ipynb + - file: estimation/Maximum_Likelihood_Estimate.ipynb + - file: estimation/Bias.ipynb + - file: estimation/Mean_Squared_Error.ipynb + - file: estimation/Confidence_Intervals.ipynb + - file: estimation/avg_sd_correlation.ipynb + - file: estimation/ecdf_kde.ipynb + - caption: Miscellaneous chapters: - file: references.md #- file: changelog.md diff --git a/book/estimation/911_Calls_Estimation.ipynb b/book/estimation/911_Calls_Estimation.ipynb new file mode 100644 index 0000000..367e5ce --- /dev/null +++ b/book/estimation/911_Calls_Estimation.ipynb @@ -0,0 +1,286 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "id": "9f0496fc", + "metadata": {}, + "source": [ + "# 911 Calls\n", + "\n", + "In this section we will be using data on 911 calls in Fernhaven to estimate the probability of having no 911 calls in a minute. \n", + "\n", + "\n", + "\n", + "We will be covering two methods of estimation: proportion and method of moments/maximum likelihood estimate (MLE)." + ] + }, + { + "cell_type": "markdown", + "id": "35f13c30", + "metadata": {}, + "source": [ + "```{note}\n", + "In this case the method of moments and maximum likelihood estimator coincide. However, this is **not** always the case.\n", + "```" + ] + }, + { + "cell_type": "markdown", + "id": "1901c494", + "metadata": {}, + "source": [ + "The first step is to perform *data wrangling* on the dataset to get several datasets of the number of calls per minute with $n=60$ (i.e. an hour long). In order to assume the same distribution across these datasets we will use the same time of day for each dataset." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "7856f2b4", + "metadata": {}, + "outputs": [], + "source": [ + "import numpy as np\n", + "import pandas as pd\n", + "import matplotlib.pyplot as plt" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "c0d2f978", + "metadata": {}, + "outputs": [], + "source": [ + "# Read in the data and extract calls between 6 and 7\n", + "df = pd.read_csv(\"data/911_Calls.csv\")\n", + "\n", + "# Convert 'Date' and 'Call time' to a datetime object\n", + "df[\"datetime\"] = pd.to_datetime(df[\"Date\"] + \" \" + df[\"Call time\"])\n", + "\n", + "# Extract date, hour, and minute from the datetime object\n", + "df[\"date\"] = df[\"datetime\"].dt.date.astype(str)\n", + "df[\"hour\"] = df[\"datetime\"].dt.hour\n", + "df[\"minute\"] = df[\"datetime\"].dt.minute\n", + "\n", + "# Filter calls that are between 6:00 and 6:59\n", + "df_hour = df[df[\"hour\"] == 6]\n", + "\n", + "# Group by date and minute, counting the number of calls\n", + "counts = df_hour.groupby([\"date\", \"minute\"]).size().reset_index(name=\"count\")\n", + "\n", + "hourly_counts = {}\n", + "for date, grp in counts.groupby(\"date\"):\n", + " series = grp.set_index(\"minute\")[\"count\"]\n", + " full = series.reindex(range(60), fill_value=0)\n", + " hourly_counts[date] = full.tolist()" + ] + }, + { + "cell_type": "markdown", + "id": "74f8f04d", + "metadata": {}, + "source": [ + "Now that we have our datasets we can compute our estimates. \n", + "\n", + "The first estimate we will compute is the proportion of minutes with no calls in each dataset ($\\hat{p}$). \n", + "\n", + "$$\n", + " \\hat{p}=\\frac{\\text{number of minutes with 0 calls}}{60}\n", + "$$\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "ea3c1dad", + "metadata": {}, + "outputs": [], + "source": [ + "p_hat = [counts.count(0) / 60.0 for counts in hourly_counts.values()]\n", + "\n", + "p_hat" + ] + }, + { + "cell_type": "markdown", + "id": "b270c19e", + "metadata": {}, + "source": [ + "The second estimate is the MLE ($e^{-\\hat{\\mu}}$). To do so, we need to calculate an estimate for $\\mu$. For each dataset we calculate $\\hat{\\mu}$ with the formula: \n", + "\n", + "$$\n", + " \\hat{\\mu}=\\frac{\\text{number of calls}}{60}=\\frac{\\text{sum of calls per minute}}{60}\n", + "$$\n", + "\n", + "Once we have calculated an estimate for $\\mu$, we can use the probability mass function of the Poisson distribution where $k=0$ to calculate $e^{-\\hat{\\mu}}$. \n", + "" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "e940e960", + "metadata": {}, + "outputs": [], + "source": [ + "mle = [np.exp(-1 * (sum(counts) / 60.0)) for counts in hourly_counts.values()]\n", + "\n", + "mle" + ] + }, + { + "cell_type": "markdown", + "id": "946682b2", + "metadata": {}, + "source": [ + "We can now make histograms of the obtained estimates for both cases to estimate the distribution and indicate the deviation from the true parameter. The true parameter in this case will be obtained using the full data-set. " + ] + }, + { + "cell_type": "markdown", + "id": "91407ce1", + "metadata": {}, + "source": [ + "```{note}\n", + "Although not exact, using the full dataset will be a very very good estimate of the true parameter. For this reason we will use it as the true value.\n", + "```" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "7b91c8d1", + "metadata": {}, + "outputs": [], + "source": [ + "# compute the true parameter over the full dataset\n", + "call_counts_full_dataset = (\n", + " df.groupby([\"date\", \"hour\", \"minute\"]).size().reset_index(name=\"count\")\n", + ")\n", + "full_counts = []\n", + "for (_, _), group in call_counts_full_dataset.groupby([\"date\", \"hour\"]):\n", + " series = group.set_index(\"minute\")[\"count\"]\n", + " full_counts.extend(series.reindex(range(60), fill_value=0).tolist())\n", + "\n", + "true_parameter = full_counts.count(0) / len(full_counts)\n", + "print(f\"Estimated p (full dataset) = {true_parameter}\")\n", + "\n", + "# plot estimates\n", + "plt.figure(figsize=(15, 6))\n", + "plt.subplot(1, 2, 1)\n", + "plt.hist(p_hat)\n", + "plt.title(\"Estimation $\\hat{p}$\")\n", + "plt.ylabel(\"frequency\")\n", + "\n", + "plt.axvline(x=true_parameter, color=\"r\", linestyle=\"--\")\n", + "\n", + "plt.subplot(1, 2, 2)\n", + "plt.hist(mle)\n", + "plt.title(\"Estimation $e^{-\\mu}$\")\n", + "plt.ylabel(\"frequency\")\n", + "\n", + "plt.axvline(x=true_parameter, color=\"r\", linestyle=\"--\")\n", + "\n", + "plt.show()" + ] + }, + { + "cell_type": "markdown", + "id": "fa8fe489", + "metadata": {}, + "source": [ + "Given these two estimators, we need to determine the best one. $\\hat{p}$ is an unbiased estimator, but $e^{-\\hat{\\mu}}$ is positively biased. From the histograms, we also observe that $\\hat{p}$ has a larger variance than $e^{-\\hat{\\mu}}$. This translates to being typically far away from the true value versus being typically close to a value above the true value. We typically want to select the estimator with the lowest mean squared error (MSE).\n", + "\n", + "Using the true value from the dataset we can estimate the MSE value for both estimators. Our true value will be the calculated by considering all phone calls taken between 6 and 7. Using the MSE and bias we can calculate the variance of both estimators due to the fact that\n", + "\n", + "$$\n", + "\\text{MSE} - \\text{bias}^2 = \\text{variance}\n", + "$$" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "7f707b53", + "metadata": {}, + "outputs": [], + "source": [ + "# calculate the true parameter over the full dataset\n", + "df_full = pd.read_csv(\"data/911_Calls.csv\")\n", + "df_full[\"datetime\"] = pd.to_datetime(df_full[\"Date\"] + \" \" + df_full[\"Call time\"])\n", + "df_full[\"date\"] = df_full[\"datetime\"].dt.date.astype(str)\n", + "df_full[\"hour\"] = df_full[\"datetime\"].dt.hour\n", + "df_full[\"minute\"] = df_full[\"datetime\"].dt.minute\n", + "df_hour = df_full[df_full[\"hour\"] == 6]\n", + "counts = df_hour.groupby([\"date\", \"minute\"]).size().reset_index(name=\"count\")\n", + "\n", + "hourly_counts = {}\n", + "for date, grp in counts.groupby(\"date\"):\n", + " series = grp.set_index(\"minute\")[\"count\"]\n", + " full = series.reindex(range(60), fill_value=0)\n", + " hourly_counts[date] = full.tolist()\n", + "\n", + "# calculate the number of times there were 0 calls in a minute\n", + "total_zero_minutes = np.sum([counts.count(0) for counts in hourly_counts.values()])\n", + "\n", + "# calculate the total number of minutes\n", + "total_minutes = len(hourly_counts) * 60\n", + "\n", + "# calculate the actual proportion of zero calls\n", + "actual_prop = total_zero_minutes / total_minutes\n", + "\n", + "# calculate MSE and bias for both estimators\n", + "mse_prop = np.sum((actual_prop - p_hat) ** 2) / len(p_hat)\n", + "bias_prop = np.mean(p_hat) - actual_prop\n", + "\n", + "mse_mle = np.sum((actual_prop - mle) ** 2) / len(mle)\n", + "bias_mle = np.mean(mle) - actual_prop\n", + "\n", + "print(f\"Mean Squared Error for proportion: {mse_prop}\")\n", + "print(f\"Mean Squared Error for MLE: {mse_mle}\")\n", + "\n", + "print(f\"Bias for proportion: {bias_prop}\")\n", + "print(f\"Bias for MLE: {bias_mle}\")\n", + "\n", + "\n", + "print(f\"MSE - Bias^2 for proportion: {mse_prop - bias_prop ** 2}\")\n", + "print(f\"MSE - Bias^2 for MLE: {mse_mle - bias_mle ** 2}\")" + ] + }, + { + "cell_type": "markdown", + "id": "66508de3", + "metadata": {}, + "source": [ + "```{note}\n", + "You may notice that the bias calculated for proportion is 0. This holds because the estimator is unbiased!\n", + "```" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "prob_stat_book", + "language": "python", + "name": "python3" + }, + "language_info": { + "name": "python", + "version": "3.13.5" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/book/estimation/Bias.ipynb b/book/estimation/Bias.ipynb new file mode 100644 index 0000000..1dfc409 --- /dev/null +++ b/book/estimation/Bias.ipynb @@ -0,0 +1,231 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "id": "069daf42", + "metadata": {}, + "source": [ + "# Bias\n", + "\n", + "In this section we will be looking at how bias plays into estimation. We will be looking at the maximum likelihood estimator (MLE) for $\\lambda$ in the exponential distribution and the MLE for the mean $\\mu$ in the normal distribution to illustrate this concept.\n", + "\n", + "The MLE for $\\lambda$ was derived in [Maximum Likelihood Estimation](Maximum_Likelihood_Estimate.ipynb) and is $\\frac{n}{\\sum_{i=1}^n x_i}$. This is a biased estimator.\n", + "\n", + "The MLE for $\\mu$ in the normal distribution was also derived in [Maximum Likelihood Estimation](Maximum_Likelihood_Estimate.ipynb) and is $\\frac 1 n \\sum_{i=1}^n x_i$. This is an unbiased estimator.\n", + "\n", + "To illustrate the impact of bias on these estimators, we can simulate the estimates on many samples of data and visualise the results in a histogram.\n", + "\n", + "First, we simulate sampling the exponential distribution using numpy's `random.Generator.exponential` function. " + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "d2d3fe57", + "metadata": {}, + "outputs": [], + "source": [ + "import numpy as np\n", + "import matplotlib.pyplot as plt" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "0406145b", + "metadata": {}, + "outputs": [], + "source": [ + "def simulate_exponential(lambda_true=0.5, sample_size=100, samples=1000):\n", + " estimates = []\n", + " running_avg = []\n", + "\n", + " # simulate samples\n", + " for i in range(samples):\n", + " rng = np.random.default_rng()\n", + " sample = rng.exponential(1 / lambda_true, sample_size)\n", + " if i == 0:\n", + " running_avg.append(sample_size / sample.sum())\n", + " else:\n", + " running_avg.append(\n", + " (running_avg[-1] * i + sample_size / sample.sum()) / (i + 1)\n", + " )\n", + " mle = sample_size / sample.sum()\n", + " estimates.append(mle)\n", + "\n", + " est = np.array(estimates)\n", + " mean_est = est.mean()\n", + " return est, mean_est, running_avg" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "81e92eb8", + "metadata": {}, + "outputs": [], + "source": [ + "lambda_true = 0.5\n", + "sample_size = 100\n", + "samples = 1000\n", + "estimates, mean_estimates, running_avg_lambda = simulate_exponential(\n", + " lambda_true, sample_size, samples\n", + ")\n", + "print(f\"Bias = {mean_estimates - lambda_true:.4f}\")\n", + "\n", + "# plot estimates\n", + "plt.figure(figsize=(12, 8))\n", + "plt.hist(estimates)\n", + "plt.title(\"Estimation of $\\hat{\\lambda}$\")\n", + "plt.ylabel(\"frequency\")\n", + "plt.xlabel(\"estimates\")\n", + "\n", + "plt.axvline(x=lambda_true, color=\"r\", linestyle=\"--\")\n", + "plt.axvline(x=mean_estimates, color=\"y\", linestyle=\"--\")\n", + "plt.legend([\"true value\", \"mean of estimates\"])\n", + "\n", + "plt.show()" + ] + }, + { + "cell_type": "markdown", + "id": "5c148cda", + "metadata": {}, + "source": [ + "Next we simulate the normal distribution using `random.Generator.normal`." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "bacd6f68", + "metadata": {}, + "outputs": [], + "source": [ + "def simulate_normal(mu_true=4.2, sample_size=100, samples=1000):\n", + " estimates = []\n", + " running_avg = []\n", + "\n", + " # simulate samples\n", + " for i in range(samples):\n", + " rng = np.random.default_rng()\n", + " sample = rng.normal(loc=mu_true, scale=1.0, size=sample_size)\n", + " if i == 0:\n", + " running_avg.append(sample.sum() / sample_size)\n", + " else:\n", + " running_avg.append(\n", + " (running_avg[-1] * i + sample.sum() / sample_size) / (i + 1)\n", + " )\n", + " mle = sample.sum() / sample_size\n", + " estimates.append(mle)\n", + "\n", + " est = np.array(estimates)\n", + " mean_est = est.mean()\n", + " return est, mean_est, running_avg" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "19397290", + "metadata": {}, + "outputs": [], + "source": [ + "mu_true = 4.2\n", + "sample_size = 100\n", + "samples = 1000\n", + "\n", + "estimates, mean_estimates, running_avg_mu = simulate_normal(\n", + " mu_true, sample_size, samples\n", + ")\n", + "\n", + "print(f\"Bias = {mean_estimates - mu_true:.4f}\")\n", + "\n", + "# plot estimates\n", + "plt.figure(figsize=(12, 8))\n", + "plt.hist(estimates)\n", + "plt.title(\"Estimation of $\\hat{\\mu}$\")\n", + "plt.ylabel(\"frequency\")\n", + "plt.xlabel(\"estimates\")\n", + "\n", + "plt.axvline(x=mu_true, color=\"r\", linestyle=\"--\")\n", + "plt.axvline(x=mean_estimates, color=\"y\", linestyle=\"--\")\n", + "plt.legend([\"true value\", \"mean of estimates\"])\n", + "\n", + "plt.show()" + ] + }, + { + "cell_type": "markdown", + "id": "01b19fc6", + "metadata": {}, + "source": [ + "To further illustrate the concept of bias, let us consider a running average of our estimates. \n", + "\n", + "The code below displays a running average of the estimates calculated for $\\lambda$ in the exponential distribution and $\\mu$ in the normal distribution. Feel free to run the code multiple times to observe the variability in behavior." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "1ea7a6a0", + "metadata": {}, + "outputs": [], + "source": [ + "lambda_true = 0.5\n", + "mu_true = 4.2\n", + "sample_size = 100\n", + "samples = 1000\n", + "_, _, running_avg_lambda = simulate_exponential(lambda_true, sample_size, samples)\n", + "_, _, running_avg_mu = simulate_normal(mu_true, sample_size, samples)\n", + "\n", + "x = np.arange(1, samples + 1)\n", + "figure, axis = plt.subplots(2, 1, figsize=(14, 15))\n", + "axis[0].plot(x, running_avg_lambda, label=\"running average\")\n", + "axis[0].axhline(y=lambda_true, color=\"r\", linestyle=\"--\", label=\"true value\")\n", + "axis[0].set_title(\"Running Average of Estimates for $\\lambda$\")\n", + "axis[0].legend()\n", + "axis[0].set_xlabel(\"Sample Index\")\n", + "axis[0].set_ylabel(\"Estimate Value\")\n", + "\n", + "axis[1].plot(x, running_avg_mu, label=\"running average\")\n", + "axis[1].axhline(y=mu_true, color=\"r\", linestyle=\"--\", label=\"true value\")\n", + "axis[1].set_title(\"Running Average of Estimates for $\\mu$\")\n", + "axis[1].legend()\n", + "axis[1].set_xlabel(\"Sample Index\")\n", + "axis[1].set_ylabel(\"Estimate Value\")\n", + "\n", + "plt.show()" + ] + }, + { + "cell_type": "markdown", + "id": "7fa68952", + "metadata": {}, + "source": [ + "Initially the behavior of the running average is erratic, but converges in the long run. The dashed line in the plots is the true parameter. If the running average converges to a point above the dashed line, then there is positive bias. If the running average converges to a point below the dashed line, then there is negative bias. This example illustrates the positive bias in our estimator for $\\lambda$ and that the estimator for $\\mu$ is unbiased." + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "prob_stat_book", + "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": "3.13.5" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/book/estimation/Birth_Month_Estimation.ipynb b/book/estimation/Birth_Month_Estimation.ipynb new file mode 100644 index 0000000..47aa361 --- /dev/null +++ b/book/estimation/Birth_Month_Estimation.ipynb @@ -0,0 +1,223 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "id": "9f0496fc", + "metadata": {}, + "source": [ + "# Birth Months\n", + "\n", + "In this section we will be estimating the probability mass function of birth months. We will be doing this using a dataset. The first step to analyse this data is to perform *data wrangling*, which is the process of cleaning the dataset and (when necessary) converting it to a suitable format. In this case we will be isolating the birth month and getting several data-sets of size $100$ that we can compare later." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "7be061d3", + "metadata": { + "tags": [ + "thebe-remove-input-init" + ] + }, + "outputs": [], + "source": [ + "import micropip\n", + "\n", + "await micropip.install(\"seaborn\")\n", + "await micropip.install(\"ipywidgets\")" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "7856f2b4", + "metadata": {}, + "outputs": [], + "source": [ + "import numpy as np\n", + "import pandas as pd\n", + "import matplotlib.pyplot as plt\n", + "import seaborn as sns\n", + "import ipywidgets as widgets\n", + "from ipywidgets import interactive\n", + "\n", + "months = [\n", + " \"January\",\n", + " \"February\",\n", + " \"March\",\n", + " \"April\",\n", + " \"May\",\n", + " \"June\",\n", + " \"July\",\n", + " \"August\",\n", + " \"September\",\n", + " \"October\",\n", + " \"November\",\n", + " \"December\",\n", + "]" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "0cacbeec", + "metadata": {}, + "outputs": [], + "source": [ + "# Read in the data and extract the birth month\n", + "df = pd.read_csv(\"data/birth-records.csv\")\n", + "df[\"ChildDOB\"] = df[\"ChildDOB\"].str.replace(\"-\", \"/\", regex=False)\n", + "\n", + "df[\"ChildDOB\"] = pd.to_datetime(\n", + " df[\"ChildDOB\"], infer_datetime_format=True, dayfirst=False, errors=\"coerce\"\n", + ")\n", + "\n", + "df[\"birth_month\"] = df[\"ChildDOB\"].dt.month_name()\n", + "\n", + "# Sample three times from the dataset\n", + "sample1 = df[\"birth_month\"].sample(n=100)\n", + "sample2 = df[\"birth_month\"].sample(n=100)\n", + "sample3 = df[\"birth_month\"].sample(n=100)" + ] + }, + { + "cell_type": "markdown", + "id": "b8114917", + "metadata": {}, + "source": [ + "For each dataset we now estimate the probability mass function. We will be estimating this using the proportion. The result will be plotted as a normalized histogram." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "c8afa175", + "metadata": {}, + "outputs": [], + "source": [ + "df_sample1 = pd.DataFrame({\"Month\": sample1.values})\n", + "df_sample2 = pd.DataFrame({\"Month\": sample2.values})\n", + "df_sample3 = pd.DataFrame({\"Month\": sample3.values})\n", + "\n", + "plt.figure(figsize=(15, 5))\n", + "plt.subplot(1, 3, 1)\n", + "sns.countplot(x=\"Month\", data=df_sample1, order=months, stat=\"proportion\")\n", + "plt.title(\"Distribution of sample 1\")\n", + "plt.xlabel(\"Month\")\n", + "plt.ylabel(\"Proportion\")\n", + "plt.xticks(rotation=45)\n", + "\n", + "plt.subplot(1, 3, 2)\n", + "sns.countplot(x=\"Month\", data=df_sample2, order=months, stat=\"proportion\")\n", + "plt.title(\"Distribution of sample 2\")\n", + "plt.xlabel(\"Month\")\n", + "plt.ylabel(\"Proportion\")\n", + "plt.xticks(rotation=45)\n", + "\n", + "plt.subplot(1, 3, 3)\n", + "sns.countplot(x=\"Month\", data=df_sample3, order=months, stat=\"proportion\")\n", + "plt.title(\"Distribution of sample 3\")\n", + "plt.xlabel(\"Month\")\n", + "plt.ylabel(\"Proportion\")\n", + "plt.xticks(rotation=45)\n", + "\n", + "plt.tight_layout()\n", + "plt.show()" + ] + }, + { + "cell_type": "markdown", + "id": "708253d1", + "metadata": {}, + "source": [ + "We can then compare this to more naïve models considered in the simulation chapter and to the estimate calculated when considering the entire dataset in the code below.\n", + "\n", + "Use the slider to adjust the size of the sample used in the naïve model and the dataset to see the impact of sample size on estimation." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "d81f79be", + "metadata": {}, + "outputs": [], + "source": [ + "def get_month_proportions(data, months):\n", + " counts = pd.Series(data).value_counts()\n", + " proportions = []\n", + " for month in months:\n", + " proportions.append(counts.get(month, 0) / len(data))\n", + " return proportions\n", + "\n", + "def update_plot(n):\n", + " \n", + " w, x = 0.25, np.arange(len(months))\n", + "\n", + " # naive model for months\n", + " naive_months = np.random.choice(months, size=n, p=[1 / 12 for i in range(12)])\n", + "\n", + " # estimate using entire dataset\n", + " entire_dataset = df[\"birth_month\"].values\n", + "\n", + " # sample from dataset\n", + " sample_dataset = df[\"birth_month\"].sample(n=n)\n", + " \n", + " naive_props = get_month_proportions(naive_months, months)\n", + " entire_props = get_month_proportions(entire_dataset, months)\n", + " sample_props = get_month_proportions(sample_dataset, months)\n", + "\n", + "\n", + " fig, ax = plt.subplots(figsize=(14, 6))\n", + " plt.bar(x - w, naive_props, w, label='Naive Model')\n", + " plt.bar(x, entire_props, w, label='Entire Dataset')\n", + " plt.bar(x + w, sample_props, w, label='Sample')\n", + "\n", + " plt.title(f\"Distribution: Naive Uniform on Months with n={n}\")\n", + " plt.xlabel(\"Month\")\n", + " plt.ylabel(\"Proportion\")\n", + " ax.set_xticks(x)\n", + " ax.set_xticklabels(months, rotation=45)\n", + " plt.xticks(rotation=45)\n", + " ax.legend(bbox_to_anchor=(1.05, 1), loc='upper left', borderaxespad=0.)\n", + " plt.tight_layout()\n", + " plt.show()\n", + "\n", + "slider_n = widgets.IntSlider(\n", + " value=5000, min=10, max=10000, step=10, description=\"Sample Size\"\n", + ")\n", + "interactive_plot = interactive(\n", + " update_plot,\n", + " n=slider_n,\n", + ")\n", + "interactive_plot" + ] + }, + { + "cell_type": "markdown", + "id": "7165b89f", + "metadata": {}, + "source": [ + "The plots above illustrate that models can be constructed based on reasoning but the data may not entirely corroborate them. When creating a model, we can base this model off of data or off of reasoning, but it is important to check that the model is an accurate representation of the actual data." + ] + }, + { + "cell_type": "markdown", + "id": "e1851d05", + "metadata": {}, + "source": [] + } + ], + "metadata": { + "kernelspec": { + "display_name": "prob_stat_book", + "language": "python", + "name": "python3" + }, + "language_info": { + "name": "python", + "version": "3.13.5" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/book/estimation/Confidence_Intervals.ipynb b/book/estimation/Confidence_Intervals.ipynb new file mode 100644 index 0000000..ec9dda6 --- /dev/null +++ b/book/estimation/Confidence_Intervals.ipynb @@ -0,0 +1,586 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "id": "99583ffe", + "metadata": {}, + "source": [ + "# Confidence Intervals\n", + "\n", + "In this section we will be exploring confidence intervals. We will start by simulating many confidence intervals from the standard normal distribution and plotting them alongside the true mean. Confidence intervals are calculated using the following formula:\n", + "\n", + "$$\n", + "\\bar{x} \\pm t \\times (\\frac{s}{\\sqrt n})\n", + "$$\n", + "\n", + "As we can observe from this formula, confidence intervals are dependent on the sample size ($n$), standard deviation, expectation, and confidence level. Feel free to play around with these values in the code below." + ] + }, + { + "cell_type": "markdown", + "id": "f4048013", + "metadata": {}, + "source": [ + "```{note}\n", + "In practice we only use a single confidence interval, but we can visualise the meaning of a confidence interval by simulating many at once. In the code example below, confidence intervals that do not capture the true parameter are coloured red.\n", + "```" + ] + }, + { + "cell_type": "markdown", + "id": "db122c9f", + "metadata": {}, + "source": [ + "In the code below we use scipy's `stats.t.ppf` to calculate the t-statistic and numpy's `std` function with `ddof=1` to calculate sample standard deviation." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "0532bd10", + "metadata": { + "tags": [ + "thebe-remove-input-init" + ] + }, + "outputs": [], + "source": [ + "import micropip\n", + "\n", + "await micropip.install(\"ipywidgets\")" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "d40993a1", + "metadata": {}, + "outputs": [], + "source": [ + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "import scipy.stats as stats\n", + "import ipywidgets as widgets\n", + "from ipywidgets import interactive, fixed" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "65477d73", + "metadata": {}, + "outputs": [], + "source": [ + "x_values = np.arange(1, 100)\n", + "point_estimates = []\n", + "ci_lower_bounds = []\n", + "ci_upper_bounds = []\n", + "n = 1000\n", + "standard_deviation = 1\n", + "expectation = 3\n", + "confidence_level = 0.95\n", + "\n", + "for x in x_values:\n", + " rng = np.random.default_rng()\n", + " sample = rng.normal(loc=expectation, scale=standard_deviation, size=n)\n", + "\n", + " point_estimate = np.mean(sample)\n", + " sample_std = np.std(sample, ddof=1)\n", + " t = stats.t.ppf((1 + confidence_level) / 2, n - 1)\n", + " margin_of_error = t * (sample_std / np.sqrt(n))\n", + " ci_lower_bound = point_estimate - margin_of_error\n", + " ci_upper_bound = point_estimate + margin_of_error\n", + " point_estimates.append(point_estimate)\n", + " ci_lower_bounds.append(ci_lower_bound)\n", + " ci_upper_bounds.append(ci_upper_bound)\n", + "\n", + "point_estimates = np.array(point_estimates)\n", + "ci_lower_bounds = np.array(ci_lower_bounds)\n", + "ci_upper_bounds = np.array(ci_upper_bounds)\n", + "\n", + "lower_errors = point_estimates - ci_lower_bounds\n", + "upper_errors = ci_upper_bounds - point_estimates\n", + "\n", + "bounds = np.array([lower_errors, upper_errors])\n", + "\n", + "plt.figure(figsize=(10, 18))\n", + "\n", + "for i, (x_val, point_est, lower_err, upper_err) in enumerate(\n", + " zip(x_values, point_estimates, lower_errors, upper_errors)\n", + "):\n", + " color = \"green\"\n", + " if point_est - lower_err > expectation or point_est + upper_err < expectation:\n", + " color = \"red\"\n", + " plt.errorbar(\n", + " point_est,\n", + " x_val,\n", + " xerr=[[lower_err], [upper_err]],\n", + " fmt=\"o\",\n", + " capsize=5,\n", + " color=color,\n", + " alpha=0.8,\n", + " )\n", + "\n", + "# plot intervals\n", + "plt.xlabel(\"Estimate\")\n", + "plt.title(\"Confidence Intervals for Normal Distribution\")\n", + "plt.yticks(x_values, [f\"Sample {i}\" for i in x_values])\n", + "plt.grid(True)\n", + "plt.axvline(x=expectation, color=\"r\", linestyle=\"--\", label=\"True Mean\")\n", + "plt.tight_layout()\n", + "plt.show()" + ] + }, + { + "cell_type": "markdown", + "id": "c1033a1e", + "metadata": {}, + "source": [ + "As we can see from the simulated intervals, an $n\\%$ confidence interval is an indicator that about $n\\%$ of intervals would contain the true population mean. In this case, when we simulate 100 confidence intervals at $95\\%$ confidence level, we expect about $5$ of the intervals would not contain the true population mean." + ] + }, + { + "cell_type": "markdown", + "id": "271317e7", + "metadata": {}, + "source": [ + "Let's explore the impact of sample size, standard deviation, expectation, and confidence level on our confidence intervals. " + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "a09c17cb", + "metadata": {}, + "outputs": [], + "source": [ + "def build_confidence_intervals(n, standard_deviation, expectation, confidence_level):\n", + " point_estimates = []\n", + " ci_lower_bounds = []\n", + " ci_upper_bounds = []\n", + "\n", + " sample = np.random.normal(loc=expectation, scale=standard_deviation, size=n)\n", + "\n", + " point_estimate = np.mean(sample)\n", + " sample_std = np.std(sample, ddof=1)\n", + " t = stats.t.ppf((1 + confidence_level) / 2, n - 1)\n", + " margin_of_error = t * (sample_std / np.sqrt(n))\n", + " ci_lower_bound = point_estimate - margin_of_error\n", + " ci_upper_bound = point_estimate + margin_of_error\n", + " point_estimates.append(point_estimate)\n", + " ci_lower_bounds.append(ci_lower_bound)\n", + " ci_upper_bounds.append(ci_upper_bound)\n", + "\n", + " point_estimates = np.array(point_estimates)\n", + " ci_lower_bounds = np.array(ci_lower_bounds)\n", + " ci_upper_bounds = np.array(ci_upper_bounds)\n", + "\n", + " lower_errors = point_estimates - ci_lower_bounds\n", + " upper_errors = ci_upper_bounds - point_estimates\n", + "\n", + " return (np.array([lower_errors, upper_errors]), point_estimates)\n", + "\n", + "\n", + "def update_plot(\n", + " n=1000,\n", + " standard_deviation=1,\n", + " expectation=3,\n", + " confidence_level=0.95,\n", + " title=\"\",\n", + " x_lims=[2, 4],\n", + "):\n", + " x_values = np.arange(1, 2)\n", + "\n", + " bounds, point_estimates = build_confidence_intervals(\n", + " n, standard_deviation, expectation, confidence_level\n", + " )\n", + " plt.figure(figsize=(10, 2))\n", + " plt.errorbar(\n", + " point_estimates,\n", + " x_values,\n", + " xerr=bounds,\n", + " fmt=\"o\",\n", + " capsize=5,\n", + " label=\"Confidence Intervals\",\n", + " )\n", + " plt.xlabel(\"Estimate\")\n", + " plt.xlim(x_lims[0], x_lims[1])\n", + " plt.title(f\"Confidence Intervals{title}\")\n", + " plt.grid(True)\n", + " plt.axvline(x=expectation, color=\"r\", linestyle=\"--\", label=\"True Mean\")\n", + " plt.legend()\n", + " plt.show()" + ] + }, + { + "cell_type": "markdown", + "id": "5792f85c", + "metadata": {}, + "source": [ + "The sample size has an inverse relationship with the width of the confidence interval. If the sample size is larger, the interval becomes narrower. If the size is smaller, the interval becomes wider. Experiment with the values in the code below to see this relationship." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "c882ea37", + "metadata": {}, + "outputs": [], + "source": [ + "sd = 1\n", + "exp = 3\n", + "conf_level = 0.95\n", + "\n", + "slider_n = widgets.IntSlider(\n", + " value=500, min=10, max=1000, step=10, description=\"Sample Size\"\n", + ")\n", + "interactive_plot = interactive(\n", + " update_plot,\n", + " n=slider_n,\n", + " standard_deviation=fixed(sd),\n", + " expectation=fixed(exp),\n", + " confidence_level=fixed(conf_level),\n", + " title=fixed(\" with varying sample size\"),\n", + " x_lims=fixed([2, 4]),\n", + ")\n", + "interactive_plot" + ] + }, + { + "cell_type": "markdown", + "id": "46324a43", + "metadata": {}, + "source": [ + "The standard deviation has direct relationship with the width of the confidence interval. A larger standard deviation leads to a wider interval, whilst a smaller standard deviation leads to a narrower interval. Experiment with the values in the code below to see this relationship." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "c4568f8e", + "metadata": {}, + "outputs": [], + "source": [ + "n_val = 500\n", + "exp = 3\n", + "conf_level = 0.95\n", + "\n", + "sd_slider = widgets.FloatSlider(\n", + " value=5,\n", + " min=1,\n", + " max=9,\n", + " step=0.1,\n", + " description=\"Standard Deviation\",\n", + " style={\"description_width\": \"120px\"},\n", + ")\n", + "interactive_plot = interactive(\n", + " update_plot,\n", + " n=fixed(n_val),\n", + " standard_deviation=sd_slider,\n", + " expectation=fixed(exp),\n", + " confidence_level=fixed(conf_level),\n", + " title=fixed(\" with varying standard deviation\"),\n", + " x_lims=fixed([2, 4]),\n", + ")\n", + "interactive_plot" + ] + }, + { + "cell_type": "markdown", + "id": "e2172585", + "metadata": {}, + "source": [ + "The expectation shifts the entire confidence interval without impacting the width. Experiment with the values in the code below to see this relationship." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "85e09575", + "metadata": {}, + "outputs": [], + "source": [ + "n_val = 100\n", + "sd = 3\n", + "conf_level = 0.95\n", + "\n", + "exp_slider = widgets.FloatSlider(\n", + " value=4, min=0, max=8, step=0.1, description=\"Expectation\"\n", + ")\n", + "interactive_plot = interactive(\n", + " update_plot,\n", + " n=fixed(n_val),\n", + " standard_deviation=fixed(sd),\n", + " expectation=exp_slider,\n", + " confidence_level=fixed(conf_level),\n", + " title=fixed(\" with varying expectation\"),\n", + " x_lims=fixed([0, 8]),\n", + ")\n", + "interactive_plot" + ] + }, + { + "cell_type": "markdown", + "id": "64511541", + "metadata": {}, + "source": [ + "The confidence level has a direct relationship on the width of the confidence interval. A higher confidence level corresponds to a larger $t$ value, which means a wider interval. A lower confidence level corresponds to a narrower interval. Experiment with the values in the code below to see this relationship." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "4cbd378e", + "metadata": {}, + "outputs": [], + "source": [ + "n_val = 100\n", + "exp = 3\n", + "sd = 3\n", + "\n", + "conf_slider = widgets.FloatSlider(\n", + " value=0.82,\n", + " min=0.65,\n", + " max=0.99,\n", + " step=0.01,\n", + " description=\"Confidence Level\",\n", + " style={\"description_width\": \"110px\"},\n", + ")\n", + "interactive_plot = interactive(\n", + " update_plot,\n", + " n=fixed(n_val),\n", + " standard_deviation=fixed(sd),\n", + " expectation=fixed(exp),\n", + " confidence_level=conf_slider,\n", + " title=fixed(\" with varying confidence level\"),\n", + " x_lims=fixed([2, 4]),\n", + ")\n", + "interactive_plot" + ] + }, + { + "cell_type": "markdown", + "id": "feeb0e6b", + "metadata": {}, + "source": [ + "## Bonus: Naïve approximation vs Wilson Method\n", + "\n", + "The naïve approximation that is taught in class uses the following formula to calculate a confidence interval for a proportion:\n", + "\n", + "$$\n", + "\\left[ \\hat{p}-z_{\\frac \\alpha 2 }\\sqrt{\\frac{\\hat{p}(1-\\hat{p})}{n}}, \\hat{p}+z_{\\frac \\alpha 2 }\\sqrt{\\frac{\\hat{p}(1-\\hat{p})}{n}}\\right]\n", + "$$\n", + "\n", + "There is another method called the \"Wilson Method\" that can also be used to calculate an approximate confidence interval with large $n$ for a proportion. This method involves solving the following formula for $p$ to obtain upper and lower bounds:\n", + "\n", + "$$p_0 = \\frac{\\hat{p} + \\frac{z^2}{2n} \\pm z\\sqrt{\\frac{\\hat{p}(1-\\hat{p})}{n} + \\frac{z^2}{4n^2}}}{1 + \\frac{z^2}{n}} $$\n", + "\n", + "In both of these cases, the confidence level is only approximate, and the Wilson method achieves on average a better approximation. The code below simulates confidence intervals calculated using both methods. We use scipy's `stats.norm.ppf` to get the z-score value." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "2d8fad43", + "metadata": {}, + "outputs": [], + "source": [ + "def naive_confidence_interval(x, n, confidence_level=0.95):\n", + " p_hat = x / n\n", + " alpha = 1 - confidence_level\n", + " z = stats.norm.ppf(1 - alpha / 2)\n", + " margin_of_error = z * np.sqrt((p_hat * (1 - p_hat)) / n)\n", + "\n", + " ci_lower = p_hat - margin_of_error\n", + " ci_upper = p_hat + margin_of_error\n", + "\n", + " return p_hat, ci_lower, ci_upper" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "b3be3728", + "metadata": {}, + "outputs": [], + "source": [ + "def wilson_confidence_interval(x, n, confidence_level=0.95):\n", + " alpha = 1 - confidence_level\n", + " z = stats.norm.ppf(1 - alpha / 2)\n", + " p_hat = x / n\n", + " z_squared = z**2\n", + "\n", + " denominator = 1 + z_squared / n\n", + " sqrt_term = np.sqrt((p_hat * (1 - p_hat) + z_squared / (4 * n)) / n)\n", + "\n", + " ci_lower = (p_hat + z_squared / (2 * n) - z * sqrt_term) / denominator\n", + " ci_upper = (p_hat + z_squared / (2 * n) + z * sqrt_term) / denominator\n", + "\n", + " return p_hat, ci_lower, ci_upper" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "82e3c19b", + "metadata": {}, + "outputs": [], + "source": [ + "# calculate intervals for multiple samples\n", + "def build_wilson_naive_intervals(num_samples, n, p_true, confidence_level):\n", + " naive_lower = []\n", + " naive_upper = []\n", + " naive_point = []\n", + "\n", + " wilson_lower = []\n", + " wilson_upper = []\n", + " wilson_point = []\n", + "\n", + " for i in range(num_samples):\n", + " x = np.random.binomial(n=n, p=p_true)\n", + "\n", + " p_hat_naive, ci_lower_naive, ci_upper_naive = naive_confidence_interval(\n", + " x, n, confidence_level\n", + " )\n", + "\n", + " naive_point.append(p_hat_naive)\n", + " naive_lower.append(ci_lower_naive)\n", + " naive_upper.append(ci_upper_naive)\n", + "\n", + " p_tilde_wilson, ci_lower_wilson, ci_upper_wilson = wilson_confidence_interval(\n", + " x, n, confidence_level\n", + " )\n", + "\n", + " wilson_point.append(p_tilde_wilson)\n", + " wilson_lower.append(ci_lower_wilson)\n", + " wilson_upper.append(ci_upper_wilson)\n", + "\n", + " naive_point = np.array(naive_point)\n", + " naive_lower = np.array(naive_lower)\n", + " naive_upper = np.array(naive_upper)\n", + "\n", + " wilson_point = np.array(wilson_point)\n", + " wilson_lower = np.array(wilson_lower)\n", + " wilson_upper = np.array(wilson_upper)\n", + " return (\n", + " naive_point,\n", + " naive_lower,\n", + " naive_upper,\n", + " wilson_point,\n", + " wilson_lower,\n", + " wilson_upper,\n", + " )" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "8cb5cd44", + "metadata": {}, + "outputs": [], + "source": [ + "# plot results\n", + "num_samples = 100\n", + "n = 1000\n", + "p_true = 0.10\n", + "confidence_level = 0.95\n", + "\n", + "naive_point, naive_lower, naive_upper, wilson_point, wilson_lower, wilson_upper = (\n", + " build_wilson_naive_intervals(num_samples, n, p_true, confidence_level)\n", + ")\n", + "\n", + "naive_lower_errors = naive_point - naive_lower\n", + "naive_upper_errors = naive_upper - naive_point\n", + "\n", + "wilson_lower_errors = wilson_point - wilson_lower\n", + "wilson_upper_errors = wilson_upper - wilson_point\n", + "\n", + "fig, (ax1, ax2) = plt.subplots(1, 2, figsize=(16, 15))\n", + "\n", + "sample_indices = np.arange(1, num_samples + 1)\n", + "\n", + "for i in range(num_samples):\n", + " contains_true = naive_lower[i] <= p_true <= naive_upper[i]\n", + " color = \"green\" if contains_true else \"red\"\n", + " alpha = 0.7 if contains_true else 0.9\n", + "\n", + " ax1.errorbar(\n", + " naive_point[i],\n", + " sample_indices[i],\n", + " xerr=[[naive_lower_errors[i]], [naive_upper_errors[i]]],\n", + " fmt=\"o\",\n", + " capsize=3,\n", + " color=color,\n", + " alpha=alpha,\n", + " markersize=4,\n", + " )\n", + "\n", + "ax1.axvline(\n", + " x=p_true,\n", + " color=\"blue\",\n", + " linestyle=\"--\",\n", + " linewidth=2,\n", + " label=f\"True Proportion ({p_true})\",\n", + ")\n", + "ax1.set_xlabel(\"Proportion Estimate\")\n", + "ax1.set_ylabel(\"Sample Number\")\n", + "ax1.set_title(f\"Naive Method Confidence Intervals CL={confidence_level:.2f}\")\n", + "ax1.grid(True, alpha=0.3)\n", + "ax1.legend()\n", + "\n", + "for i in range(num_samples):\n", + " contains_true = wilson_lower[i] <= p_true <= wilson_upper[i]\n", + " color = \"green\" if contains_true else \"red\"\n", + " alpha = 0.7 if contains_true else 0.9\n", + "\n", + " ax2.errorbar(\n", + " wilson_point[i],\n", + " sample_indices[i],\n", + " xerr=[[wilson_lower_errors[i]], [wilson_upper_errors[i]]],\n", + " fmt=\"o\",\n", + " capsize=3,\n", + " color=color,\n", + " alpha=alpha,\n", + " markersize=4,\n", + " )\n", + "\n", + "ax2.axvline(\n", + " x=p_true,\n", + " color=\"blue\",\n", + " linestyle=\"--\",\n", + " linewidth=2,\n", + " label=f\"True Proportion ({p_true})\",\n", + ")\n", + "ax2.set_xlabel(\"Proportion Estimate\")\n", + "ax2.set_ylabel(\"Sample Number\")\n", + "ax2.set_title(f\"Wilson Method Confidence Intervals CL={confidence_level:.2f}\")\n", + "ax2.grid(True, alpha=0.3)\n", + "ax2.legend()\n", + "\n", + "plt.tight_layout()\n", + "plt.show()" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "prob_stat_book", + "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": "3.13.5" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/book/estimation/Maximum_Likelihood_Estimate.ipynb b/book/estimation/Maximum_Likelihood_Estimate.ipynb new file mode 100644 index 0000000..91ebcc3 --- /dev/null +++ b/book/estimation/Maximum_Likelihood_Estimate.ipynb @@ -0,0 +1,484 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "id": "a66e885f", + "metadata": {}, + "source": [ + "# Maximum Likelihood Estimation\n", + "\n", + "In this section we will be exploring maximum likelihood estimation (MLE) across various distributions. " + ] + }, + { + "cell_type": "markdown", + "id": "8e8754b1", + "metadata": {}, + "source": [ + "We will start by deriving the MLE for the exponential distribution. The parameter we want to estimate is $\\lambda$. Using standard calculus techniques we find that:\n", + "\n", + "$$\n", + "\\hat{\\lambda} = \\frac{1}{\\bar{x}}\n", + "$$" + ] + }, + { + "cell_type": "markdown", + "id": "61b6df4b", + "metadata": {}, + "source": [ + "Next we derive the MLE for the normal distribution parameters $\\mu$ and $\\sigma$. We arrive at:\n", + "\n", + "$$\n", + "\\hat{\\mu} = \\text{average} = \\bar{x}\n", + "$$\n", + "\n", + "$$\n", + "\\hat{\\sigma} = \\sqrt{\\frac{\\sum_{i=1}^n (x_i - \\mu)^2}{n}}\n", + "$$" + ] + }, + { + "cell_type": "markdown", + "id": "8f8bd062", + "metadata": {}, + "source": [ + "Now that we have calculated these estimators, let's confirm that they accurately estimate the true parameter and show where the likelihood is maximized. To do so, we can graph the likelihood and log-likelihood functions of each and the corresponding MLE." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "1aa2cd12", + "metadata": { + "tags": [ + "thebe-remove-input-init" + ] + }, + "outputs": [], + "source": [ + "import micropip\n", + "\n", + "await micropip.install(\"ipywidgets\")" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "0cc6e1a6", + "metadata": {}, + "outputs": [], + "source": [ + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "import ipywidgets as widgets\n", + "from ipywidgets import interactive, fixed" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "f9d75c92", + "metadata": {}, + "outputs": [], + "source": [ + "def update_plot(sample_size, lambda_val):\n", + " # we use the Generator API as it is a modern version of RandomState, constructing a new generator is done in the following line\n", + " rng = np.random.default_rng()\n", + "\n", + " # we use the generator to create an exponential distribution sample\n", + " data_exp = rng.exponential(scale=1 / lambda_val, size=sample_size)\n", + "\n", + " lambdas = np.linspace(0.01, 1.5, 500)\n", + " sum_x = data_exp.sum()\n", + "\n", + " # likelihood for lambda\n", + " likelihood = (lambdas**sample_size) * np.exp(-lambdas * sum_x)\n", + "\n", + " # log likelihood for lambda\n", + " logL = np.log(likelihood)\n", + "\n", + " # plot the likelihood and log-likelihood\n", + " plt.figure(figsize=(15, 6))\n", + " plt.subplot(1, 2, 1)\n", + " plt.plot(lambdas, likelihood)\n", + " plt.axvline(\n", + " sample_size / sum_x,\n", + " color=\"C1\",\n", + " ls=\"--\",\n", + " label=f\"MLE $\\lambda$={sample_size/sum_x:.2f}\",\n", + " )\n", + " plt.axvline(\n", + " lambda_val,\n", + " color=\"tab:olive\",\n", + " ls=\"--\",\n", + " label=f\"True value $\\lambda$={lambda_val:.2f}\",\n", + " )\n", + " plt.title(\"Exponential Likelihood\")\n", + " plt.xlabel(\"$\\lambda$\")\n", + " plt.ylabel(\"$L(\\lambda)$\")\n", + " plt.legend()\n", + "\n", + " plt.subplot(1, 2, 2)\n", + " plt.plot(lambdas, logL)\n", + " plt.axvline(\n", + " sample_size / sum_x,\n", + " color=\"C1\",\n", + " ls=\"--\",\n", + " label=f\"MLE $\\lambda$={sample_size/sum_x:.2f}\",\n", + " )\n", + " plt.axvline(\n", + " lambda_val,\n", + " color=\"tab:olive\",\n", + " ls=\"--\",\n", + " label=f\"True value $\\lambda$={lambda_val:.2f}\",\n", + " )\n", + " plt.title(\"Exponential Log-Likelihood\")\n", + " plt.xlabel(\"$\\lambda$\")\n", + " plt.ylabel(\"$ln L(\\lambda)$\")\n", + " plt.legend()\n", + " plt.show()\n", + "\n", + "\n", + "lambda_true = 0.5\n", + "slider_n = widgets.IntSlider(\n", + " value=50, min=10, max=200, step=10, description=\"Sample Size\"\n", + ")\n", + "interactive_plot = interactive(\n", + " update_plot, sample_size=slider_n, lambda_val=fixed(lambda_true)\n", + ")\n", + "interactive_plot" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "0e1686bb", + "metadata": {}, + "outputs": [], + "source": [ + "def update_plot_mu(n, mu_val):\n", + " # sample from the normal distribution\n", + " rng = np.random.default_rng()\n", + " data_norm = rng.normal(loc=mu_val, scale=2.0, size=n)\n", + " mu = np.linspace(-2, 5, 200)\n", + "\n", + " # calculate the likelihood for mu\n", + " likelihood = []\n", + " logL_mu = []\n", + "\n", + " for m in mu:\n", + " # mle of sigma\n", + " sigma0 = np.sqrt(np.mean((data_norm - m) ** 2))\n", + "\n", + " log_likelihood = -n * np.log(sigma0 * np.sqrt(2 * np.pi)) - np.sum(\n", + " (data_norm - m) ** 2\n", + " ) / (2 * sigma0**2)\n", + " logL_mu.append(log_likelihood)\n", + "\n", + " likelihood.append(np.exp(log_likelihood))\n", + "\n", + " likelihood = np.array(likelihood)\n", + " logL_mu = np.array(logL_mu)\n", + "\n", + " # plot the likelihood and log-likelihood\n", + " plt.figure(figsize=(15, 6))\n", + " plt.subplot(1, 2, 1)\n", + " plt.plot(mu, likelihood)\n", + " plt.axvline(\n", + " data_norm.mean(), color=\"r\", ls=\"--\", label=f\"MLE $\\mu$={data_norm.mean():.2f}\"\n", + " )\n", + " plt.axvline(\n", + " mu_val, color=\"tab:olive\", ls=\"--\", label=f\"True value $\\mu$={mu_val:.2f}\"\n", + " )\n", + " plt.title(\"Likelihood vs $\\mu$\")\n", + " plt.xlabel(\"$\\mu$\")\n", + " plt.ylabel(\"$L(\\mu)$\")\n", + " plt.legend()\n", + "\n", + " plt.subplot(1, 2, 2)\n", + " plt.plot(mu, logL_mu)\n", + " plt.axvline(\n", + " data_norm.mean(), color=\"r\", ls=\"--\", label=f\"MLE $\\mu$={data_norm.mean():.2f}\"\n", + " )\n", + " plt.axvline(\n", + " mu_val, color=\"tab:olive\", ls=\"--\", label=f\"True value $\\mu$={mu_val:.2f}\"\n", + " )\n", + " plt.title(\"Log-Likelihood vs $\\mu$\")\n", + " plt.xlabel(\"$\\mu$\")\n", + " plt.ylabel(\"$\\ln L(\\mu)$\")\n", + " plt.legend()\n", + " plt.show()\n", + "\n", + "\n", + "mu_true = 1.0\n", + "slider_n = widgets.IntSlider(\n", + " value=50, min=10, max=250, step=10, description=\"Sample Size\"\n", + ")\n", + "interactive_plot = interactive(update_plot_mu, n=slider_n, mu_val=fixed(mu_true))\n", + "interactive_plot" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "c5f5b9a5", + "metadata": {}, + "outputs": [], + "source": [ + "def update_plot_sigma(n, sigma_val):\n", + " # sample from the normal distribution\n", + " rng = np.random.default_rng()\n", + " data_norm = rng.normal(loc=1.0, scale=sigma_val, size=n)\n", + " sigma = np.linspace(0.1, 5, 200)\n", + "\n", + " # calculate the likelihood for sigma\n", + " # mle of mu\n", + " mu0 = data_norm.mean()\n", + " likelihood = []\n", + " logL_sigma = []\n", + "\n", + " sum_squared_deviations = np.sum((data_norm - mu0) ** 2)\n", + "\n", + " for s in sigma:\n", + " log_likelihood = (\n", + " -n / 2 * np.log(2 * np.pi)\n", + " - n * np.log(s)\n", + " - sum_squared_deviations / (2 * s**2)\n", + " )\n", + " logL_sigma.append(log_likelihood)\n", + "\n", + " likelihood.append(np.exp(log_likelihood))\n", + "\n", + " likelihood = np.array(likelihood)\n", + " logL_sigma = np.array(logL_sigma)\n", + "\n", + " # plot the likelihood and log-likelihood\n", + " plt.figure(figsize=(15, 6))\n", + " plt.subplot(1, 2, 1)\n", + " plt.plot(sigma, likelihood)\n", + " plt.axvline(\n", + " np.sqrt(np.sum((data_norm - mu0) ** 2) / len(data_norm)),\n", + " color=\"r\",\n", + " ls=\"--\",\n", + " label=f\"MLE $\\sigma$={np.sqrt(((data_norm-mu0)**2).mean()):.2f}\",\n", + " )\n", + " plt.axvline(\n", + " sigma_val,\n", + " color=\"tab:olive\",\n", + " ls=\"--\",\n", + " label=f\"True value $\\sigma$={sigma_val:.2f}\",\n", + " )\n", + " plt.title(\"Likelihood vs $\\sigma$\")\n", + " plt.xlabel(\"$\\sigma$\")\n", + " plt.ylabel(\"$L(\\sigma)$\")\n", + " plt.legend()\n", + " plt.subplot(1, 2, 2)\n", + " plt.plot(sigma, logL_sigma)\n", + " plt.axvline(\n", + " np.sqrt(np.sum((data_norm - mu0) ** 2) / len(data_norm)),\n", + " color=\"r\",\n", + " ls=\"--\",\n", + " label=f\"MLE $\\sigma$={np.sqrt(((data_norm-mu0)**2).mean()):.2f}\",\n", + " )\n", + " plt.axvline(\n", + " sigma_val,\n", + " color=\"tab:olive\",\n", + " ls=\"--\",\n", + " label=f\"True value $\\sigma$={sigma_val:.2f}\",\n", + " )\n", + " plt.title(\"Log-Likelihood vs $\\sigma$\")\n", + " plt.xlabel(\"$\\sigma$\")\n", + " plt.ylabel(\"$\\ln L(\\sigma)$\")\n", + " plt.legend()\n", + " plt.show()\n", + "\n", + "\n", + "sigma_true = 2.0\n", + "slider_n = widgets.IntSlider(\n", + " value=50, min=10, max=200, step=10, description=\"Sample Size\"\n", + ")\n", + "interactive_plot = interactive(\n", + " update_plot_sigma, n=slider_n, sigma_val=fixed(sigma_true)\n", + ")\n", + "interactive_plot" + ] + }, + { + "cell_type": "markdown", + "id": "83c8e48e", + "metadata": {}, + "source": [ + "Run the code block below to visualise the surface with the likelihood as a function of both $\\mu$ and $\\sigma$." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "4be6ce82", + "metadata": {}, + "outputs": [], + "source": [ + "def update_plot_3d(n, mu_val, sigma_val):\n", + " # sample from the normal distribution\n", + " rng = np.random.default_rng()\n", + " data_norm = rng.normal(loc=mu_val, scale=sigma_val, size=n)\n", + " mu = np.linspace(-1, 3, 200)\n", + " sigma = np.linspace(0.1, 5, 200)\n", + "\n", + " # calculate the likelihood for mu and sigma\n", + " MU, SIGMA = np.meshgrid(mu, sigma)\n", + "\n", + " likelihood = np.zeros((len(mu), len(sigma)))\n", + " logL_mu_sigma = np.zeros((len(mu), len(sigma)))\n", + "\n", + " for i, m in enumerate(mu):\n", + " for j, s in enumerate(sigma):\n", + " log_likelihood = (\n", + " -n / 2 * np.log(2 * np.pi)\n", + " - n / 2 * np.log(s**2)\n", + " - np.sum((data_norm - m) ** 2) / (2 * s**2)\n", + " )\n", + " logL_mu_sigma[i, j] = log_likelihood\n", + " likelihood[i, j] = np.exp(log_likelihood)\n", + "\n", + " # plot the likelihood and log-likelihood\n", + " fig = plt.figure(figsize=(15, 6))\n", + " ax1 = fig.add_subplot(121, projection=\"3d\")\n", + " ax1.plot_surface(MU, SIGMA, likelihood.T, alpha=0.8, cmap=\"viridis\")\n", + " ax1.set_title(\"Likelihood Surface\")\n", + " ax1.set_xlabel(\"$\\mu$\")\n", + " ax1.set_ylabel(\"$\\sigma$\")\n", + " ax1.set_zlabel(\"$L(\\mu, \\sigma)$\")\n", + "\n", + " ax2 = fig.add_subplot(122, projection=\"3d\")\n", + " ax2.plot_surface(MU, SIGMA, logL_mu_sigma.T, alpha=0.8, cmap=\"viridis\")\n", + " ax2.set_title(\"Log-Likelihood Surface\")\n", + " ax2.set_xlabel(\"$\\mu$\")\n", + " ax2.set_ylabel(\"$\\sigma$\")\n", + " ax2.set_zlabel(\"$\\ln L(\\mu, \\sigma)$\")\n", + "\n", + " plt.show()\n", + "\n", + "\n", + "sigma_true = 2.0\n", + "mu_true = 1.0\n", + "slider_n = widgets.IntSlider(\n", + " value=50, min=10, max=200, step=10, description=\"Sample Size\"\n", + ")\n", + "interactive_plot = interactive(\n", + " update_plot_3d, n=slider_n, mu_val=fixed(mu_true), sigma_val=fixed(sigma_true)\n", + ")\n", + "interactive_plot" + ] + }, + { + "cell_type": "markdown", + "id": "7687f366", + "metadata": {}, + "source": [ + "```{note} \n", + "When calculating MLE we do not consider the value of the likelihood and the consequence of this value, only the fact that it is the maximum. This analysis of the value of the likelihood is out of the scope of the course.\n" + ] + }, + { + "cell_type": "markdown", + "id": "998164da", + "metadata": {}, + "source": [ + "An important property possessed by the MLE is that it is functionally invariant. This property stipulates that if you have some MLE $\\hat{\\theta}$ for a parameter $\\theta$ and wish to calculate the MLE on a transformation $f(\\theta)$, the MLE for $\\alpha=f(\\theta)$ is $\\hat{\\alpha}=f(\\hat{\\theta})$. \n", + "\n", + "To illustrate this property let us consider again the exponential distribution. We would like to compute the MLE for the expectation of the exponential distribution, $\\mathbb{E}[X]$. \n", + "\n", + "$$\n", + "\\begin{aligned}\n", + "\\mathbb{E}[X] &= \\frac 1 \\lambda \\\\\n", + "\\hat{ \\mathbb{E}}[X] &= \\frac 1 {\\hat{\\lambda}} \\\\\n", + "\\hat{ \\mathbb{E}}[X] &= \\frac 1 {\\frac{n}{\\sum_{i=1}^n x_i}} \\\\\n", + "\\hat{ \\mathbb{E}}[X] &= \\frac{\\sum_{i=1}^n x_i}{n} \\\\\n", + "\\end{aligned}\n", + "$$\n", + "\n", + "In the code below we graph the likelihood function for this estimator to confirm that the MLE of the expectation of the exponential distribution is equal to the reciprocal of the MLE for $\\lambda$. " + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "93522804", + "metadata": {}, + "outputs": [], + "source": [ + "def update_plot_exp(sample_size, lambda_val):\n", + " # sample from the exponential distribution\n", + " rng = np.random.default_rng()\n", + " data_exp = rng.exponential(scale=1 / lambda_val, size=sample_size)\n", + "\n", + " # calculate the likelihood for lambda\n", + " lambdas = np.linspace(0.1, 10, 500)\n", + " n = data_exp.size\n", + " sum_x = data_exp.sum()\n", + "\n", + " # likelihood for lambda\n", + " likelihood = ((1.0 / lambdas) ** n) * np.exp(-sum_x / lambdas)\n", + "\n", + " # log likelihood for lambda\n", + " logL = -n * np.log(lambdas) - sum_x / lambdas\n", + "\n", + " # plot the likelihood and log-likelihood\n", + " plt.figure(figsize=(15, 6))\n", + " plt.subplot(1, 2, 1)\n", + " plt.plot(lambdas, likelihood)\n", + " plt.axvline(sum_x / n, color=\"C1\", ls=\"--\", label=f\"MLE $E[X]$={sum_x/n:.2f}\")\n", + " plt.axvline(\n", + " 1.0 / lambda_val,\n", + " color=\"tab:olive\",\n", + " ls=\"--\",\n", + " label=f\"True value $E[X]$={1.0/lambda_val:.2f}\",\n", + " )\n", + " plt.title(\"Exponential Likelihood\")\n", + " plt.xlabel(\"$E[X]$\")\n", + " plt.ylabel(\"$L(E[X])$\")\n", + " plt.legend()\n", + "\n", + " plt.subplot(1, 2, 2)\n", + " plt.plot(lambdas, logL)\n", + " plt.axvline(sum_x / n, color=\"C1\", ls=\"--\", label=f\"MLE $E[X]$={sum_x/n:.2f}\")\n", + " plt.axvline(\n", + " 1.0 / lambda_val,\n", + " color=\"tab:olive\",\n", + " ls=\"--\",\n", + " label=f\"True value $E[X]={1.0/lambda_val:.2f}\",\n", + " )\n", + " plt.title(\"Exponential Log-Likelihood\")\n", + " plt.xlabel(\"$E[X]$\")\n", + " plt.ylabel(\"$ln L(E[X])$\")\n", + " plt.legend()\n", + " plt.show()\n", + "\n", + "\n", + "lambda_true = 0.5\n", + "slider_n = widgets.IntSlider(\n", + " value=50, min=10, max=200, step=10, description=\"Sample Size\"\n", + ")\n", + "interactive_plot = interactive(\n", + " update_plot_exp, sample_size=slider_n, lambda_val=fixed(lambda_true)\n", + ")\n", + "interactive_plot" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "prob_stat_book", + "language": "python", + "name": "python3" + }, + "language_info": { + "name": "python", + "version": "3.13.5" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/book/estimation/Mean_Squared_Error.ipynb b/book/estimation/Mean_Squared_Error.ipynb new file mode 100644 index 0000000..7b44805 --- /dev/null +++ b/book/estimation/Mean_Squared_Error.ipynb @@ -0,0 +1,506 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "id": "7eada857", + "metadata": {}, + "source": [ + "# Mean Squared Error\n", + "\n", + "In this section we will be exploring mean squared error (MSE). We will be looking at the MSE of a simulated exponential and normal distribution. In order to sample from these distributions, we will use numpy's `random.Generator.exponential` and `random.Generator.normal` functions.\n", + "\n", + "We will start by simulating the exponential distribution to estimate $\\lambda$. Run the code blocks below to simulate sampling many times from the exponential distribution. We will use the maximum likelihood estimator to estimate $\\lambda$ and plot histograms of the estimates. We also compute the error of the estimates by calculating the difference between each estimate and the true $\\lambda$ value. Finally, we calculate the MSE." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "fe4fe5f6", + "metadata": { + "tags": [ + "thebe-remove-input-init" + ] + }, + "outputs": [], + "source": [ + "import micropip\n", + "\n", + "await micropip.install(\"ipywidgets\")" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "dc5e6613", + "metadata": {}, + "outputs": [], + "source": [ + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "import ipywidgets as widgets\n", + "from ipywidgets import interactive, fixed" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "13ed32cf", + "metadata": {}, + "outputs": [], + "source": [ + "lambda_true = 0.5\n", + "sample_size = 100\n", + "samples = 1000\n", + "\n", + "estimates = []\n", + "errors = []\n", + "\n", + "# simulate samples\n", + "for i in range(samples):\n", + " rng = np.random.default_rng()\n", + " sample = rng.exponential(scale=1 / lambda_true, size=sample_size)\n", + "\n", + " mle = sample_size / sample.sum()\n", + " estimates.append(mle)\n", + " error = lambda_true - mle\n", + " errors.append(error)\n", + "\n", + "estimates = np.array(estimates)\n", + "mean_estimates = estimates.mean()\n", + "errors = np.array(errors)\n", + "mse = np.mean(errors**2)\n", + "\n", + "print(f\"MSE = {mse:.4f}\")\n", + "\n", + "# plot estimates\n", + "plt.figure(figsize=(15, 6))\n", + "plt.subplot(1, 2, 1)\n", + "plt.hist(estimates)\n", + "plt.title(\"Estimation $\\hat{\\lambda}$\")\n", + "plt.ylabel(\"frequency\")\n", + "plt.xlabel(\"$\\lambda$ estimates\")\n", + "\n", + "plt.axvline(x=lambda_true, color=\"r\", linestyle=\"--\")\n", + "plt.axvline(x=mean_estimates, color=\"y\", linestyle=\"--\")\n", + "plt.legend([\"true value\", \"mean of estimates\"])\n", + "\n", + "plt.subplot(1, 2, 2)\n", + "plt.hist(errors)\n", + "plt.title(\"Errors MSE\")\n", + "plt.ylabel(\"frequency\")\n", + "plt.xlabel(\"Error (estimate - true value)\")\n", + "\n", + "plt.axvline(x=mse, color=\"y\", linestyle=\"--\")\n", + "plt.legend([\"mse\"])\n", + "\n", + "plt.show()" + ] + }, + { + "cell_type": "markdown", + "id": "d8985b2c", + "metadata": {}, + "source": [ + "Now lets investigate the impact of $\\lambda$ on the MSE. In the code block below we plot the calculated MSE versus the value of $\\lambda$ empirically and theoretically. Observe the relationship between $\\lambda$ and the MSE." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "9f7d2bca", + "metadata": {}, + "outputs": [], + "source": [ + "def simulate_exponential(lambda_vals, sample_size=100, samples=1000):\n", + " mse = []\n", + " mse_theoretical = []\n", + " # simulate samples\n", + " for i in lambda_vals:\n", + " errors = []\n", + " for j in range(samples):\n", + " rng = np.random.default_rng()\n", + " sample = rng.exponential(scale=1 / i, size=sample_size)\n", + "\n", + " mle = sample_size / sample.sum()\n", + " error = i - mle\n", + " errors.append(error)\n", + "\n", + " errors = np.array(errors)\n", + " mse.append(np.mean(errors**2))\n", + " mse_theoretical.append(\n", + " i**2 * (sample_size + 2) / ((sample_size - 2) * (sample_size - 1))\n", + " )\n", + "\n", + " return mse, mse_theoretical\n", + "\n", + "\n", + "def update_plot(n):\n", + " lambda_vals = np.linspace(0.1, 2, 150)\n", + " samples = 100\n", + " mse_vals, mse_theoretical_vals = simulate_exponential(lambda_vals, n, samples)\n", + "\n", + " plt.figure(figsize=(14, 8))\n", + "\n", + " plt.plot(lambda_vals, mse_vals, label=\"empirical values\")\n", + " plt.plot(lambda_vals, mse_theoretical_vals, label=\"theoretical values\")\n", + " plt.title(\"Empirical Mean Squared Error vs Lambda Values\")\n", + " plt.legend()\n", + " plt.xlabel(\"Lambda Values\")\n", + " plt.ylabel(\"MSE\")\n", + "\n", + " plt.show()\n", + "\n", + "\n", + "slider_n = widgets.IntSlider(value=50, min=10, max=500, step=10, description=\"n\")\n", + "\n", + "\n", + "interactive_plot = interactive(update_plot, n=slider_n)\n", + "interactive_plot" + ] + }, + { + "cell_type": "markdown", + "id": "bcdd22f3", + "metadata": {}, + "source": [ + "Next, we turn our attention to the normal distribution. \n", + "\n", + "We will repeat the same thing we did with the exponential distribution but this time to estimate $\\mu$ in the normal distribution. Run the code block below to simulate sampling many times from the normal distribution. We will again use the maximum likelihood estimator to estimate $\\mu$ and plot histograms of the estimates. We compute the error of the estimates by calculating the difference between each estimate and the true $\\mu$ value and calculate the MSE." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "57cb4bee", + "metadata": {}, + "outputs": [], + "source": [ + "mu_true = 2.5\n", + "sample_size = 100\n", + "samples = 1000\n", + "\n", + "estimates = []\n", + "errors = []\n", + "\n", + "# simulate samples\n", + "for i in range(samples):\n", + " rng = np.random.default_rng()\n", + " sample = rng.normal(loc=mu_true, scale=1.0, size=sample_size)\n", + "\n", + " mle = sample.sum() / sample_size\n", + " estimates.append(mle)\n", + " error = mu_true - mle\n", + " errors.append(error)\n", + "\n", + "estimates = np.array(estimates)\n", + "mean_estimates = estimates.mean()\n", + "errors = np.array(errors)\n", + "mse = np.mean(errors**2)\n", + "\n", + "print(f\"MSE = {mse:.4f}\")\n", + "\n", + "# plot estimates\n", + "plt.figure(figsize=(15, 6))\n", + "plt.subplot(1, 2, 1)\n", + "plt.hist(estimates)\n", + "plt.title(\"Estimation $\\hat{\\mu}$\")\n", + "plt.ylabel(\"frequency\")\n", + "plt.xlabel(\"$\\mu$ estimates\")\n", + "\n", + "plt.axvline(x=mu_true, color=\"r\", linestyle=\"--\")\n", + "plt.axvline(x=mean_estimates, color=\"y\", linestyle=\"--\")\n", + "plt.legend([\"true value\", \"mean of estimates\"])\n", + "\n", + "plt.subplot(1, 2, 2)\n", + "plt.hist(errors)\n", + "plt.title(\"Errors MSE\")\n", + "plt.ylabel(\"frequency\")\n", + "plt.xlabel(\"Error (estimate - true value)\")\n", + "\n", + "plt.axvline(x=mse, color=\"y\", linestyle=\"--\")\n", + "plt.legend([\"mse\"])\n", + "\n", + "plt.show()" + ] + }, + { + "cell_type": "markdown", + "id": "ac4b7d74", + "metadata": {}, + "source": [ + "We will explore the dependence of the MSE on $\\mu$ as well as $\\sigma$. Run the code blocks below to calculate the MSE for values of $\\mu$ and $\\sigma$ and observe the relationship." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "0f52944f", + "metadata": {}, + "outputs": [], + "source": [ + "def simulate_normal(mu_vals, sample_size=100, samples=1000):\n", + " mse = []\n", + " mse_theoretical = []\n", + " # simulate samples\n", + " for i in mu_vals:\n", + " errors = []\n", + " for j in range(samples):\n", + " rng = np.random.default_rng()\n", + " sample = rng.normal(loc=i, scale=1.0, size=sample_size)\n", + "\n", + " mle = sample.sum() / sample_size\n", + " error = i - mle\n", + " errors.append(error)\n", + "\n", + " errors = np.array(errors)\n", + " mse.append(np.mean(errors**2))\n", + " mse_theoretical.append(1.0 / sample_size)\n", + "\n", + " return mse, mse_theoretical\n", + "\n", + "\n", + "def update_plot(n):\n", + "\n", + " mu_vals = np.linspace(0, 2, 150)\n", + " samples = 1000\n", + " mse_vals, mse_theoretical_vals = simulate_normal(mu_vals, n, samples)\n", + "\n", + " plt.figure(figsize=(14, 8))\n", + "\n", + " plt.plot(mu_vals, mse_vals, label=\"empirical values\")\n", + " plt.plot(mu_vals, mse_theoretical_vals, label=\"theoretical values\")\n", + " plt.title(\"Mean Squared Error vs Mu Values\")\n", + " plt.legend()\n", + " plt.xlabel(\"Mu Values\")\n", + " plt.ylabel(\"MSE\")\n", + "\n", + " plt.show()\n", + "\n", + "\n", + "slider_n = widgets.IntSlider(value=50, min=10, max=500, step=10, description=\"n\")\n", + "\n", + "interactive_plot = interactive(update_plot, n=slider_n)\n", + "interactive_plot" + ] + }, + { + "cell_type": "markdown", + "id": "1f39d4c1", + "metadata": {}, + "source": [ + "```{note}\n", + "Although the plot seems very choppy, it is important to pay attention to the scale of the y-axis when performing analysis. In reality the empirical MSE is very close to the theoretical value.\n", + "```" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "a1a7f846", + "metadata": {}, + "outputs": [], + "source": [ + "def simulate_normal(variance_vals, sample_size=100, samples=1000):\n", + " mse = []\n", + " mse_theoretical = []\n", + " # simulate samples\n", + " for i in variance_vals:\n", + " errors = []\n", + " for j in range(samples):\n", + " rng = np.random.default_rng()\n", + " sample = rng.normal(loc=2.0, scale=np.sqrt(i), size=sample_size)\n", + "\n", + " mle = np.mean((sample - 2.0) ** 2)\n", + "\n", + " error = i - mle\n", + " errors.append(error)\n", + "\n", + " errors = np.array(errors)\n", + " mse.append(np.mean(errors**2))\n", + " mse_theoretical.append(i / (sample_size))\n", + "\n", + " return mse, mse_theoretical\n", + "\n", + "\n", + "def update_plot(n):\n", + " sigma_vals = np.linspace(0, 9, 150)\n", + " samples = 100\n", + " mse_vals, mse_theoretical_vals = simulate_normal(sigma_vals, n, samples)\n", + "\n", + " plt.figure(figsize=(14, 8))\n", + "\n", + " plt.plot(sigma_vals, mse_vals, label=\"empirical values\")\n", + " plt.plot(sigma_vals, mse_theoretical_vals, label=\"theoretical values\")\n", + " plt.title(\"Mean Squared Error vs Variance\")\n", + " plt.legend()\n", + " plt.xlabel(\"Variance\")\n", + " plt.ylabel(\"MSE\")\n", + "\n", + " plt.show()\n", + "\n", + "\n", + "slider_n = widgets.IntSlider(value=50, min=10, max=500, step=10, description=\"n\")\n", + "\n", + "interactive_plot = interactive(update_plot, n=slider_n)\n", + "interactive_plot" + ] + }, + { + "cell_type": "markdown", + "id": "77e5625c", + "metadata": {}, + "source": [ + "Let us now consider the example where we use the minimum of a sample times the sample size to estimate the expectation of the exponential distribution. Run the code below to plot histograms of the estimates and the associated error values alongside the MSE. Use the slider to adjust the value of $\\lambda$." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "890864fd", + "metadata": {}, + "outputs": [], + "source": [ + "def update_plot(lambda_value):\n", + " estimates = []\n", + " errors = []\n", + "\n", + " # simulate samples\n", + " for i in range(samples):\n", + " rng = np.random.default_rng()\n", + " sample = rng.exponential(scale=1.0 / lambda_value, size=sample_size)\n", + "\n", + " estimate = sample.min() * sample_size\n", + " estimates.append(estimate)\n", + " error = (1.0 / lambda_value) - estimate\n", + " errors.append(error)\n", + "\n", + " estimates = np.array(estimates)\n", + " mean_estimates = estimates.mean()\n", + " errors = np.array(errors)\n", + " mse = np.mean(errors**2)\n", + "\n", + " print(f\"MSE = {mse:.4f}\")\n", + "\n", + " # plot estimates\n", + " plt.figure(figsize=(15, 6))\n", + " plt.subplot(1, 2, 1)\n", + " plt.hist(estimates)\n", + " plt.title(\"Estimation $1 / \\hat{\\lambda}$\")\n", + " plt.ylabel(\"frequency\")\n", + " plt.xlabel(\"$1 / \\lambda$ estimates\")\n", + "\n", + " plt.axvline(x=1.0 / lambda_value, color=\"r\", linestyle=\"--\")\n", + " plt.axvline(x=mean_estimates, color=\"y\", linestyle=\"--\")\n", + " plt.legend([\"true 1/$\\lambda$ value\", \"mean of estimates\"])\n", + "\n", + " plt.subplot(1, 2, 2)\n", + " plt.hist(errors)\n", + " plt.title(\"Errors minimum x sample size\")\n", + " plt.ylabel(\"frequency\")\n", + " plt.xlabel(\"Error\")\n", + "\n", + " plt.axvline(x=mse, color=\"y\", linestyle=\"--\")\n", + " plt.legend([\"mse\"])\n", + "\n", + " plt.show()\n", + "\n", + "\n", + "lambda_true = widgets.FloatSlider(\n", + " value=0.5, min=0.1, max=5, step=0.1, description=\"Lambda\"\n", + ")\n", + "sample_size = 100\n", + "samples = 1000\n", + "interactive_plot = interactive(update_plot, lambda_value=lambda_true)\n", + "interactive_plot" + ] + }, + { + "cell_type": "markdown", + "id": "378e3ec9", + "metadata": {}, + "source": [ + "Run the code below to plot the MSE versus the value of $\\lambda$ to observe the relationship between the two." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "8ce8faf6", + "metadata": {}, + "outputs": [], + "source": [ + "def simulate_exponential_bad(lambda_vals, sample_size=100, samples=1000):\n", + " mse = []\n", + " mse_theoretical = []\n", + " # simulate samples\n", + " for i in lambda_vals:\n", + " errors = []\n", + " for j in range(samples):\n", + " rng = np.random.default_rng()\n", + " sample = rng.exponential(scale=1 / i, size=sample_size)\n", + "\n", + " mle = sample.min() * sample_size\n", + " error = (1.0 / i) - mle\n", + " errors.append(error)\n", + "\n", + " errors = np.array(errors)\n", + " mse.append(np.mean(errors**2))\n", + " mse_theoretical.append(1 / (i**2))\n", + "\n", + " return mse, mse_theoretical\n", + "\n", + "\n", + "def update_plot(n):\n", + " lambda_vals = np.linspace(0.1, 2, 150)\n", + " samples = 100\n", + " mse_vals, mse_theoretical_vals = simulate_exponential_bad(lambda_vals, n, samples)\n", + "\n", + " plt.figure(figsize=(14, 8))\n", + "\n", + " plt.plot(lambda_vals, mse_vals, label=\"empirical values\")\n", + " plt.plot(lambda_vals, mse_theoretical_vals, label=\"theoretical values\")\n", + " plt.title(\"Mean Squared Error vs Lambda Values (estimating $1/\\lambda$)\")\n", + " plt.legend()\n", + " plt.xlabel(\"Lambda Values\")\n", + " plt.ylabel(\"MSE\")\n", + "\n", + " plt.show()\n", + "\n", + "\n", + "slider_n = widgets.IntSlider(value=50, min=10, max=500, step=10, description=\"n\")\n", + "\n", + "interactive_plot = interactive(update_plot, n=slider_n)\n", + "interactive_plot" + ] + }, + { + "cell_type": "markdown", + "id": "9032b008", + "metadata": {}, + "source": [ + "As we can observe from these examples, the MSE value is related to the width of the errors histogram. Narrow histograms have a smaller MSE while wider histograms typically have a larger MSE. Additionally, the value of MSE relates to bias. More bias can result in a higher MSE." + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "prob_stat_book", + "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": "3.13.5" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/book/estimation/avg_sd_correlation.ipynb b/book/estimation/avg_sd_correlation.ipynb new file mode 100644 index 0000000..fe4fce2 --- /dev/null +++ b/book/estimation/avg_sd_correlation.ipynb @@ -0,0 +1,228 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "id": "3fef70cc", + "metadata": {}, + "source": [ + "# Average, Sample Standard Deviation, Sample Correlation\n", + "\n", + "In this section we will be exploring estimators for the expectation, standard deviation and correlation and how accurate they are.\n", + "\n", + "Let's start by looking at the normal distribution. In the code below we calculate the sample average and sample standard deviation and compare it to the true parameters. We sample from the normal distribution using numpy by calling `normal()`." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "d50679af", + "metadata": { + "tags": [ + "thebe-remove-input-init" + ] + }, + "outputs": [], + "source": [ + "import micropip\n", + "\n", + "await micropip.install(\"ipywidgets\")" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "a137a302", + "metadata": {}, + "outputs": [], + "source": [ + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "import ipywidgets as widgets\n", + "from ipywidgets import interactive, fixed" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "3fba5ffc", + "metadata": {}, + "outputs": [], + "source": [ + "def update_plots(expectation_mu, standard_dev, n, num_samples):\n", + " estimates_expectation = []\n", + " estimates_standard_deviation = []\n", + " errors_expectation = []\n", + " errors_standard_deviation = []\n", + "\n", + " # simulate samples\n", + " for i in range(num_samples):\n", + " rng = np.random.default_rng()\n", + " sample = rng.normal(loc=expectation_mu, scale=standard_dev, size=n)\n", + "\n", + " expectation = sample.sum() / n\n", + " standard_deviation = np.std(sample, ddof=1)\n", + " errors_expectation.append(expectation_mu - expectation)\n", + " errors_standard_deviation.append(standard_dev - standard_deviation)\n", + " estimates_expectation.append(expectation)\n", + " estimates_standard_deviation.append(standard_deviation)\n", + "\n", + " estimates_exp = np.array(estimates_expectation)\n", + " mean_exp = estimates_exp.mean()\n", + " estimates_std = np.array(estimates_standard_deviation)\n", + " mean_std = estimates_std.mean()\n", + "\n", + " errors_exp = np.array(errors_expectation)\n", + " mse_exp = np.mean(errors_exp**2)\n", + "\n", + " errors_std = np.array(errors_standard_deviation)\n", + " mse_std = np.mean(errors_std**2)\n", + "\n", + " print(f\"MSE for mu = {mse_exp:.4f}\")\n", + " print(f\"MSE for sigma = {mse_std:.4f}\")\n", + "\n", + " # plot estimates\n", + " plt.figure(figsize=(15, 9))\n", + " plt.subplot(1, 2, 1)\n", + " plt.hist(estimates_exp)\n", + " plt.title(\"Estimation $\\hat{\\mu}$\")\n", + " plt.ylabel(\"frequency\")\n", + " plt.xlabel(\"$\\mu$ estimates\")\n", + " plt.xlim(2.2, 2.8)\n", + "\n", + " plt.axvline(x=expectation_mu, color=\"r\", linestyle=\"--\")\n", + " plt.axvline(x=mean_exp, color=\"y\", linestyle=\"--\")\n", + " plt.legend(\n", + " [f\"true value = {expectation_mu}\", f\"mean of estimates = {mean_exp:.2f}\"]\n", + " )\n", + "\n", + " plt.subplot(1, 2, 2)\n", + " plt.hist(estimates_std)\n", + " plt.title(\"Estimation $\\sigma$\")\n", + " plt.ylabel(\"frequency\")\n", + " plt.xlabel(\"$\\sigma$ estimates\")\n", + " plt.xlim(0.8, 1.2)\n", + "\n", + " plt.axvline(x=standard_dev, color=\"r\", linestyle=\"--\")\n", + " plt.axvline(x=mean_std, color=\"y\", linestyle=\"--\")\n", + " plt.legend([f\"true value = {standard_dev}\", f\"mean of estimates = {mean_std:.2f}\"])\n", + "\n", + " plt.show()\n", + "\n", + "\n", + "mu_true = 2.5\n", + "samples = 100\n", + "sd = 1.0\n", + "\n", + "slider_n = widgets.IntSlider(\n", + " value=100, min=100, max=1000, step=10, description=\"Sample Size\"\n", + ")\n", + "interactive_plot = interactive(\n", + " update_plots,\n", + " expectation_mu=fixed(mu_true),\n", + " standard_dev=fixed(sd),\n", + " n=slider_n,\n", + " num_samples=fixed(samples),\n", + ")\n", + "interactive_plot" + ] + }, + { + "cell_type": "markdown", + "id": "f5a00752", + "metadata": {}, + "source": [ + "Observe how the MSE and estimates are impacted by the sample size.\n", + "\n", + "Next, we will be looking at estimating the sample correlation given a multivariate normal distribution. Run the code below to calculate the sample correlation and compare it to the actual value.\n", + "\n", + "We sample from a multivariate normal distribution by passing the means and covariance of our distribution to numpy's `random.Generator.multivariate_normal` function. We calculate the Pearson's correlation coefficient using `np.corrcoef`." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "2895ae93", + "metadata": {}, + "outputs": [], + "source": [ + "def update_plots_multivariate(means, covariance, n, num_samples):\n", + " rng = np.random.default_rng()\n", + " estimates = []\n", + " errors = []\n", + " true_correlation = covariance[0][1] / (\n", + " np.sqrt(covariance[0][0]) * np.sqrt(covariance[1][1])\n", + " )\n", + "\n", + " # simulate samples\n", + " for i in range(num_samples):\n", + " sample = rng.multivariate_normal(means, covariance, size=n)\n", + " sample_correlation = np.corrcoef(sample, rowvar=False)[0, 1]\n", + " errors.append(true_correlation - sample_correlation)\n", + " estimates.append(sample_correlation)\n", + "\n", + " estimates = np.array(estimates)\n", + " mean_est = estimates.mean()\n", + "\n", + " errors = np.array(errors)\n", + " mse = np.mean(errors**2)\n", + "\n", + " print(f\"MSE for correlation = {mse:.4f}\")\n", + "\n", + " # plot estimates\n", + " plt.figure(figsize=(15, 9))\n", + " plt.hist(estimates)\n", + " plt.title(\"Estimation Correlation Coefficient\")\n", + " plt.ylabel(\"frequency\")\n", + " plt.xlabel(\"$estimates\")\n", + " plt.axvline(x=true_correlation, color=\"r\", linestyle=\"--\")\n", + " plt.axvline(x=mean_est, color=\"y\", linestyle=\"--\")\n", + " plt.legend(\n", + " [f\"true value = {true_correlation:.2f}\", f\"mean of estimates = {mean_est:.2f}\"]\n", + " )\n", + "\n", + " plt.show()\n", + "\n", + "\n", + "cov = 1.0\n", + "var_x = 0.5\n", + "var_y = 4.5\n", + "mu_true = 0.5\n", + "\n", + "samples = 100\n", + "slider_n = widgets.IntSlider(\n", + " value=100, min=100, max=1000, step=10, description=\"Sample Size\"\n", + ")\n", + "\n", + "interactive_plot = interactive(\n", + " update_plots_multivariate,\n", + " means=fixed([mu_true, mu_true]),\n", + " covariance=fixed([[var_x, cov], [cov, var_y]]),\n", + " n=slider_n,\n", + " num_samples=fixed(samples),\n", + ")\n", + "interactive_plot" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "prob_stat_book", + "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": "3.13.5" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/book/estimation/data/911_Calls.csv b/book/estimation/data/911_Calls.csv new file mode 100644 index 0000000..cbba7e2 --- /dev/null +++ b/book/estimation/data/911_Calls.csv @@ -0,0 +1,5933 @@ +Date,Call time +1/16/2024,6:01:40 AM +1/16/2024,6:02:35 AM +1/16/2024,6:03:01 AM +1/16/2024,6:03:14 AM +1/16/2024,6:03:16 AM +1/16/2024,6:03:17 AM +1/16/2024,6:04:18 AM +1/16/2024,6:04:57 AM +1/16/2024,6:06:44 AM +1/16/2024,6:07:40 AM +1/16/2024,6:09:44 AM +1/16/2024,6:09:46 AM +1/16/2024,6:10:16 AM +1/16/2024,6:10:57 AM 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"## Continuous Data\n", + "\n", + "We will start by sampling from the normal distribution and plotting a histogram, empirical cumulative distribution function (ECDF) and kernel density estimate (KDE).\n", + "\n", + "We will start by comparing a histogram of the sample to the actual distribution. Adjust the sample size to see the effect on the histogram.\n", + "\n", + "We get the probability density function (PDF) of the normal distribution using scipy's `norm.pdf`." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "49ac41ab", + "metadata": { + "tags": [ + "thebe-remove-input-init" + ] + }, + "outputs": [], + "source": [ + "import micropip\n", + "\n", + "await micropip.install(\"seaborn\")\n", + "await micropip.install(\"ipywidgets\")" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "83af0ff4", + "metadata": {}, + "outputs": [], + "source": [ + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "import ipywidgets as widgets\n", + "from ipywidgets import interactive, fixed\n", + "from scipy.stats import norm, ecdf, expon, binom\n", + "import seaborn as sns" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "0b42e084", + "metadata": {}, + "outputs": [], + "source": [ + "def update_histogram(mu_val, scale_val, sample_size):\n", + " # sample from the normal distribution\n", + " rng = np.random.default_rng()\n", + " data_norm = rng.normal(loc=mu_val, scale=scale_val, size=sample_size)\n", + " x = np.linspace(mu_val - 4 * scale_val, mu_val + 4 * scale_val, 1000)\n", + "\n", + " # plot the histogram and theoretical normal distribution\n", + " plt.figure(figsize=(12, 6))\n", + " plt.plot(\n", + " x,\n", + " norm.pdf(x, loc=mu_val, scale=scale_val),\n", + " \"b-\",\n", + " label=\"Theoretical Normal Distribution\",\n", + " )\n", + " plt.hist(data_norm, density=True)\n", + " plt.title(\n", + " f\"Histogram of Normal Distribution $\\mu$ = {mu_val:.2f}, $\\sigma$ = {scale_val:.2f}\"\n", + " )\n", + " plt.xlabel(\"$X$\")\n", + " plt.ylabel(\"Frequency\")\n", + " plt.legend()\n", + " plt.show()\n", + "\n", + "\n", + "mu_true = 1.0\n", + "scale_true = 0.5\n", + "slider_n = widgets.IntSlider(\n", + " value=50, min=10, max=200, step=10, description=\"Sample Size\"\n", + ")\n", + "interactive_plot = interactive(\n", + " update_histogram,\n", + " mu_val=fixed(mu_true),\n", + " scale_val=fixed(scale_true),\n", + " sample_size=slider_n,\n", + ")\n", + "interactive_plot" + ] + }, + { + "cell_type": "markdown", + "id": "3c81d9bb", + "metadata": {}, + "source": [ + "As we can see, the histogram becomes a better estimator for the true distribution when the sample size is larger. A similar effect can be observed in the ECDF. Run the code below to compare the sample ECDF and theoretical ECDF. We can calculate the ECDF of a sample using scipy's `ecdf` and `cdf.evaluate()` functions. To get the CDF of the normal distribution itself, we can call scipy's `norm.cdf` function." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "514d9188", + "metadata": {}, + "outputs": [], + "source": [ + "def update_ecdf(mu_val, scale_val, sample_size):\n", + " # sample from the normal distribution\n", + " rng = np.random.default_rng()\n", + " x = np.linspace(mu_val - 4 * scale_val, mu_val + 4 * scale_val, 1000)\n", + "\n", + " data_norm = rng.normal(loc=mu_val, scale=scale_val, size=sample_size)\n", + " ecdf_data = ecdf(data_norm)\n", + " ecdf_y = ecdf_data.cdf.evaluate(x)\n", + "\n", + " actual_cdf = norm.cdf(x, loc=mu_val, scale=scale_val)\n", + "\n", + " # plot the ECDF and theoretical normal CDF\n", + " plt.figure(figsize=(12, 6))\n", + " plt.plot(x, actual_cdf, \"b-\", linewidth=2, label=\"Theoretical Normal CDF\")\n", + "\n", + " plt.plot(x, ecdf_y, \"r-\", label=\"Sample ECDF\")\n", + " plt.title(\n", + " f\"ECDF of Normal Distribution $\\mu$ = {mu_val:.2f}, $\\sigma$ = {scale_val:.2f}\"\n", + " )\n", + " plt.xlabel(\"$X$\")\n", + " plt.ylabel(\"Frequency\")\n", + " plt.legend()\n", + "\n", + "\n", + "mu_true = 1.0\n", + "scale_true = 0.5\n", + "slider_n = widgets.IntSlider(\n", + " value=50, min=10, max=200, step=10, description=\"Sample Size\"\n", + ")\n", + "interactive_plot = interactive(\n", + " update_ecdf,\n", + " mu_val=fixed(mu_true),\n", + " scale_val=fixed(scale_true),\n", + " sample_size=slider_n,\n", + ")\n", + "interactive_plot" + ] + }, + { + "cell_type": "markdown", + "id": "baced830", + "metadata": {}, + "source": [ + "Finally, we analyze the KDE for the sample and compare it to the theoretical distribution. To do so, we will be using seaborn's `kdeplot` on the sampled data.\n", + "\n", + "Again, feel free to adjust the sample size to see the effects." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "c23b77d8", + "metadata": {}, + "outputs": [], + "source": [ + "def update_kde(mu_val, scale_val, sample_size):\n", + " # sample from the normal distribution\n", + " rng = np.random.default_rng()\n", + " x = np.linspace(mu_val - 4 * scale_val, mu_val + 4 * scale_val, 1000)\n", + "\n", + " data_norm = rng.normal(loc=mu_val, scale=scale_val, size=sample_size)\n", + "\n", + " # plot the KDE and theoretical normal distribution\n", + " plt.figure(figsize=(12, 6))\n", + " plt.hist(data_norm, density=True)\n", + " sns.kdeplot(data_norm, fill=True, label=\"Sample KDE\", color=\"skyblue\", alpha=0.7)\n", + " plt.plot(\n", + " x,\n", + " norm.pdf(x, loc=mu_val, scale=scale_val),\n", + " label=\"Theoretical Normal Distribution\",\n", + " )\n", + " plt.title(\n", + " f\"KDE of Normal Distribution $\\mu$ = {mu_val:.2f}, $\\sigma$ = {scale_val:.2f}\"\n", + " )\n", + " plt.xlabel(\"$X$\")\n", + " plt.ylabel(\"Density\")\n", + " plt.legend(loc=\"upper right\")\n", + "\n", + "\n", + "mu_true = 1.0\n", + "scale_true = 0.5\n", + "slider_n = widgets.IntSlider(\n", + " value=50, min=10, max=200, step=10, description=\"Sample Size\"\n", + ")\n", + "interactive_plot = interactive(\n", + " update_kde,\n", + " mu_val=fixed(mu_true),\n", + " scale_val=fixed(scale_true),\n", + " sample_size=slider_n,\n", + ")\n", + "interactive_plot" + ] + }, + { + "cell_type": "markdown", + "id": "4a4e9e86", + "metadata": {}, + "source": [ + "Now let's look at some other distributions. In the code below we will be using the exponential distribution." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "6864b552", + "metadata": {}, + "outputs": [], + "source": [ + "def update_exp(lambda_val, sample_size):\n", + " # sample from the exponential distribution\n", + " rng = np.random.default_rng()\n", + " x = np.linspace(0, 1 / lambda_val * 5, 1000)\n", + "\n", + " data_norm = rng.exponential(scale=1 / lambda_val, size=sample_size)\n", + "\n", + " # plot the histogram, ECDF, and KDE of the exponential distribution\n", + " plt.figure(figsize=(21, 5))\n", + "\n", + " plt.subplot(1, 3, 1)\n", + " plt.hist(data_norm, density=True)\n", + " plt.plot(\n", + " x,\n", + " expon.pdf(x, scale=1 / lambda_val),\n", + " label=\"Theoretical Exponential Distribution\",\n", + " )\n", + " plt.title(f\"Histogram of Exponential Distribution $\\lambda$ = {lambda_val:.2f}\")\n", + " plt.xlabel(\"$X$\")\n", + " plt.ylabel(\"Frequency\")\n", + " plt.legend()\n", + "\n", + " plt.subplot(1, 3, 2)\n", + " ecdf_data = ecdf(data_norm)\n", + " ecdf_y = ecdf_data.cdf.evaluate(x)\n", + " actual_cdf = expon.cdf(x, scale=1 / lambda_val)\n", + " plt.plot(x, actual_cdf, \"b-\", linewidth=2, label=\"Theoretical Exponential CDF\")\n", + " plt.plot(x, ecdf_y, \"r-\", label=\"Sample ECDF\")\n", + " plt.title(f\"ECDF of Exponential Distribution $\\lambda$ = {lambda_val:.2f}\")\n", + " plt.xlabel(\"$X$\")\n", + " plt.ylabel(\"Frequency\")\n", + " plt.legend()\n", + "\n", + " plt.subplot(1, 3, 3)\n", + " plt.hist(data_norm, density=True)\n", + " plt.plot(\n", + " x,\n", + " expon.pdf(x, scale=1 / lambda_val),\n", + " label=\"Theoretical Exponential Distribution\",\n", + " )\n", + " sns.kdeplot(data_norm, fill=True, label=\"Sample KDE\", color=\"skyblue\", alpha=0.7)\n", + " plt.title(f\"KDE of Exponential Distribution $\\lambda$ = {lambda_val:.2f}\")\n", + " plt.xlabel(\"$X$\")\n", + " plt.ylabel(\"Density\")\n", + " plt.legend()\n", + "\n", + "\n", + "lambda_true = 0.5\n", + "slider_n = widgets.IntSlider(\n", + " value=50, min=10, max=200, step=10, description=\"Sample Size\"\n", + ")\n", + "interactive_plot = interactive(\n", + " update_exp,\n", + " lambda_val=fixed(lambda_true),\n", + " sample_size=slider_n,\n", + ")\n", + "interactive_plot" + ] + }, + { + "cell_type": "markdown", + "id": "011b82d9", + "metadata": {}, + "source": [ + "## Discrete Data\n", + "\n", + "In the previous section we looked at the normal and exponential distributions, these being continuous distributions. Now let us take a look at how these graphical estimators would look on a discrete distribution. The distribution we will be looking at is the binomial distribution.\n", + "\n", + "We will start by sampling from the binomial distribution and constructing a histogram based on this sample. Run the code below and adjust the sample size to observe the effect on the resulting histogram. We sample from the binomial distribution using numpy's `random.Generator.binomial` function. To get the probability mass function (PMF) of the distribution we use scipy's `binom.pmf` function." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "a915e03b", + "metadata": {}, + "outputs": [], + "source": [ + "def update_binomial(n, p, sample_size):\n", + " # sample from the binomial distribution\n", + " r_vals = np.arange(n + 1)\n", + " dist_binomial = binom.pmf(r_vals, n, p)\n", + " rng = np.random.default_rng()\n", + " sample = rng.binomial(n, p, size=sample_size)\n", + " freqs = np.bincount(sample.astype(np.int32), minlength=n + 1) / sample_size\n", + "\n", + " # plot the sampled frequency and theoretical PMF\n", + " plt.figure(figsize=(12, 6))\n", + " plt.bar(r_vals, freqs, alpha=0.5, label=\"Sampled Frequency\", color=\"orange\")\n", + " plt.plot(r_vals, dist_binomial, \"b-\", label=\"Theoretical PMF\", linewidth=2)\n", + " plt.xlabel(\"r\")\n", + " plt.ylabel(\"Probability\")\n", + " plt.legend()\n", + " plt.show()\n", + "\n", + "\n", + "n = 10\n", + "p = 0.6\n", + "slider_n = widgets.IntSlider(value=5, min=5, max=100, step=5, description=\"Sample Size\")\n", + "interactive_plot = interactive(\n", + " update_binomial,\n", + " n=fixed(n),\n", + " p=fixed(p),\n", + " sample_size=slider_n,\n", + ")\n", + "interactive_plot" + ] + }, + { + "cell_type": "markdown", + "id": "b281564f", + "metadata": {}, + "source": [ + "Next we will look at the ECDF of the binomial distribution. Run the code below to plot the theoretical ECDF and the sample ECDF to compare the two. Adjust the sample size to observe the effect on the sample ECDF." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "2fde4074", + "metadata": {}, + "outputs": [], + "source": [ + "def update_ecdf_binomial(n, p, sample_size):\n", + " # sample from the binomial distribution\n", + " x = np.arange(n + 1)\n", + " data_norm = np.random.binomial(n, p, size=sample_size)\n", + " ecdf_data = ecdf(data_norm)\n", + " ecdf_y = ecdf_data.cdf.evaluate(x)\n", + "\n", + " actual_cdf = binom.cdf(x, n=n, p=p)\n", + "\n", + " # plot the ECDF and theoretical binomial CDF\n", + " plt.figure(figsize=(12, 6))\n", + " plt.plot(x, actual_cdf, \"b-\", linewidth=2, label=\"Theoretical Binomial CDF\")\n", + "\n", + " plt.plot(x, ecdf_y, \"r-\", label=\"Sample ECDF\")\n", + " plt.title(f\"ECDF of Binomial Distribution n = {n}, p = {p:.2f}\")\n", + " plt.xlabel(\"$X$\")\n", + " plt.ylabel(\"Frequency\")\n", + " plt.legend()\n", + "\n", + "\n", + "n = 10\n", + "p = 0.6\n", + "slider_n = widgets.IntSlider(value=5, min=5, max=100, step=5, description=\"Sample Size\")\n", + "interactive_plot = interactive(\n", + " update_ecdf_binomial,\n", + " n=fixed(n),\n", + " p=fixed(p),\n", + " sample_size=slider_n,\n", + ")\n", + "interactive_plot" + ] + }, + { + "cell_type": "markdown", + "id": "08bdc8c6", + "metadata": {}, + "source": [ + "Finally, we look at the KDE for a sample from the binomial distribution." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "0da49afd", + "metadata": {}, + "outputs": [], + "source": [ + "def update_binomial(n, p, sample_size):\n", + " # sample from the binomial distribution\n", + " r_vals = np.arange(n + 1)\n", + " dist_binomial = binom.pmf(r_vals, n, p)\n", + "\n", + " rng = np.random.default_rng()\n", + " sample = rng.binomial(n, p, size=sample_size)\n", + " freqs = np.bincount(sample.astype(np.int32), minlength=n + 1) / sample_size\n", + "\n", + " # plot the sampled frequency and theoretical PMF\n", + " plt.figure(figsize=(12, 6))\n", + " plt.bar(r_vals, freqs, alpha=0.5, label=\"Sampled Frequency\", color=\"orange\")\n", + " plt.plot(r_vals, dist_binomial, \"b-\", label=\"Theoretical PMF\", linewidth=2)\n", + " sns.kdeplot(sample, fill=True, label=\"Sample KDE\", color=\"skyblue\", alpha=0.7)\n", + " plt.xlabel(\"r\")\n", + " plt.ylabel(\"Probability\")\n", + " plt.legend()\n", + " plt.show()\n", + "\n", + "\n", + "n = 10\n", + "p = 0.6\n", + "slider_n = widgets.IntSlider(value=5, min=5, max=100, step=5, description=\"Sample Size\")\n", + "interactive_plot = interactive(\n", + " update_binomial,\n", + " n=fixed(n),\n", + " p=fixed(p),\n", + " sample_size=slider_n,\n", + ")\n", + "interactive_plot" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "prob_stat_book", + "language": "python", + "name": "python3" + }, + "language_info": { + "name": "python", + "version": "3.13.5" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/book/estimation/overview.md b/book/estimation/overview.md new file mode 100644 index 0000000..5b1b7f2 --- /dev/null +++ b/book/estimation/overview.md @@ -0,0 +1,7 @@ +# Estimation + + + + +## Chapter Overview + \ No newline at end of file diff --git a/book/intro.md b/book/intro.md index 38a7b66..d8aafd5 100644 --- a/book/intro.md +++ b/book/intro.md @@ -1,3 +1,16 @@ (intro)= # Probability and Statistics - Code Companion -This online book is designed to complement the Probability and Statistics courses taught at TU Delft. It explains how the visualisations and data analyses used in the course were created and guides you in making your own. +This online book is designed to complement the Probability and Statistics courses taught at TU Delft. It explains how the visualizations and data analyses used in the course were created and guides you in making your own. + +```{tip} +You can interact with coding sections of the book by clicking the rocket icon ({fa}`rocket`) found in the top right of the page. +``` + +## Additional Resources + +## Reporting Mistakes + +## Questions and Answers + +## Book Layout + diff --git a/book/simulation/Birth_Month_Simulation.ipynb b/book/simulation/Birth_Month_Simulation.ipynb index 5dd8192..23d4fe8 100644 --- a/book/simulation/Birth_Month_Simulation.ipynb +++ b/book/simulation/Birth_Month_Simulation.ipynb @@ -6,7 +6,9 @@ "source": [ "# Birth Month Simulation\n", "\n", - "We can use the built in random choice feature of numpy to simulate non-uniformly distributed events. For instance below we consider the situation where we want to simulate the choice of a costumer at a chips shop. The costumer can chooce to have mayonaise, ketchup, curry or peanut sauce on their chips. We simulate the choice the costumer makes by assigning each choice a certain probability. " + "We can use the built in random choice feature of [numpy](https://numpy.org/doc/) to simulate non-uniformly distributed events. \n", + "\n", + "To illustrate the `np.random.choice` functionality, consider a toy example where we want to simulate the choice of a customer at a fries shop. The customer can choose to have mayonnaise, ketchup, curry or peanut sauce on their fries. We simulate the choice the customer makes by assigning each choice a certain probability. " ] }, { @@ -42,7 +44,7 @@ "metadata": {}, "outputs": [], "source": [ - "food = [\"mayonaise\", \"ketchup\", \"curry\", \"peanut sauce\"]\n", + "food = [\"mayonnaise\", \"ketchup\", \"curry\", \"peanut sauce\"]\n", "p = [0.6, 0.1, 0.15, 0.15]\n", "food_choice = np.random.choice(food, p=p)\n", "print(food_choice)" @@ -52,7 +54,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Now let's consider simulation of the birth months. So we will simulate a town of people together with their birth months. We use three different models for the birth months distributions. Namely, the uniform distribution over months, a uniform model over days that does not take leap days into account and a uniform model over days that does take leap days into account. " + "Now let's consider simulation of the birth months. We will simulate a town of people together with their birth months. We use three different models for the birth months distributions: the uniform distribution over months, a uniform model over days that does not take leap days into account, and a uniform model over days that does take leap days into account. " ] }, { @@ -117,7 +119,11 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Finally let's have a look at our simulated distribution. For more on plotting have a look at the visualiation chapter. Below we load our simulated data into a dataframe and subsquently plot the proportions of each model into a histogram. " + "Finally let's have a look at our simulated distribution. Below we load our simulated data into a dataframe and subsequently plot the proportions of each model into a histogram. \n", + "\n", + "```{tip}\n", + "For more on plotting have a look at the visualization chapter.\n", + "```{tip}" ] }, { diff --git a/book/simulation/Simulating_Dice.ipynb b/book/simulation/Simulating_Dice.ipynb index 9319dd2..ddcde33 100644 --- a/book/simulation/Simulating_Dice.ipynb +++ b/book/simulation/Simulating_Dice.ipynb @@ -33,7 +33,9 @@ "cell_type": "markdown", "metadata": {}, "source": [ - " The most basic building blocks are uniform random variables. We will gloss over the mechanics of how random number generators are produced and simply call them, using the `numpy` package. \n", + " ## Uniform Random Variables\n", + " \n", + " The most basic building blocks are uniform random variables. We will gloss over the mechanics of how random number generators are produced and simply call them, using the [`numpy`](https://numpy.org/doc/) package. \n", "Below is our first simulated $X\\sim U(0,1)$ random variable. " ] }, @@ -52,9 +54,13 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "The function np.random.uniform can be supplied two parameters, a lower limit and an upper limit, which are by default set to $0$ and $1$. Above you can enter these parameter to produce instead a uniformly distributed real number between for instance $-1$ and $4$ by entering $-1, 4$ in the brackets. \n", + "The function `np.random.uniform` can be supplied two parameters, a lower limit ($\\alpha$) and an upper limit ($\\beta$), which are by default set to $0$ and $1$. You can enter these parameter to produce a uniformly distributed real number between $\\alpha$ and $\\beta$. For instance, you can produce a unfiromly distributed real number between $-1$ and $4$ using the following line of code:\n", "\n", - "We can use this uniformly distributed random variable to simulate various other distributions. For instance we may simulate a six sided die:" + "```python\n", + "np.random.uniform(-1,4)\n", + "```\n", + "\n", + "We can use this uniformly distributed random variable to simulate various other distributions. For instance we may simulate a six-sided die:" ] }, { @@ -72,9 +78,11 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Indeed in the code above we randomly generate a uniformly distributed number between 1 and 7 then round down to the nearest integer, which produces a(n ideal) die. You may want to try to change the code to simulate a $4$ or $8$ sided die. \n", + "Indeed in the code above we randomly generate a uniformly distributed number between $1$ and $7$ then round down to the nearest integer, which produces a(n ideal) die. You may want to try to change the code to simulate a $4$ or $8$ sided die. \n", + "\n", + "Very often we will need to simulate not one die, but many dice at the same time. The third parameter of the uniform distribution is the size. We may use this parameter to produce an array of many random numbers at once. Each random number is independently uniformly distributed. \n", "\n", - "Very often we will need to simulate not one die, but many dice at the same time. The third parameter of the uniform distribution is the size. We may use this parameter to produce an array of many random numbers at once. Each random number is independently uniformly distributed. " + "The code below simulates rolling a six-sided die ten times." ] }, { @@ -117,7 +125,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Finally we can now simulate not just individual die rolls, but also sums of dice rolls leading to simulations of non-uniformly distributed random variables. For example below we simulate many rolls of a pair of $4$ sided die rolls and check that we obtain the expected distribution of sums. " + "Finally we can now simulate not just individual die rolls, but also sums of dice rolls leading to simulations of non-uniformly distributed random variables. For example, below we simulate many rolls of a pair of four-sided die rolls and check that we obtain the expected distribution of sums. " ] }, { diff --git a/book/simulation/overview.md b/book/simulation/overview.md index fe4cf2c..4cdcd18 100644 --- a/book/simulation/overview.md +++ b/book/simulation/overview.md @@ -1,5 +1,7 @@ # Simulation + -This is the file simulation/overview.md . -Lorem ipsum dolor sit amet, consectetur adipiscing elit, sed do eiusmod tempor incididunt ut labore et dolore magna aliqua. Ut enim ad minim veniam, quis nostrud exercitation ullamco laboris nisi ut aliquip ex ea commodo consequat. Duis aute irure dolor in reprehenderit in voluptate velit esse cillum dolore eu fugiat nulla pariatur. Excepteur sint occaecat cupidatat non proident, sunt in culpa qui officia deserunt mollit anim id est laborum. \ No newline at end of file + +## Chapter Overview + \ No newline at end of file