diff --git a/TAA1/lecture.md b/TAA1/lecture.md index 803f746..f4e049c 100644 --- a/TAA1/lecture.md +++ b/TAA1/lecture.md @@ -13,71 +13,29 @@ kernelspec: name: python3 --- -# Lecture: Earth Observation & Google Earth Engine +# Lecture: Introduction to Statistical Learning on Geospatial Data +We will start off this course with a primer on statistical learning for geospatial data. You will become acquainted with the basic principles of statistical learning, and we will run a couple of models on data collected from Google Earth Engine. -This week we will focus on what we can do with earth observation data and learn how to use the google earth engine to unleash the potential of earth observation data. - -`````{admonition} Learning objectives week 4 +`````{admonition} Learning objectives :class: important -- Gain a basic understanding of the Google Earth Engine. -- Understand and know how you can use the Google Earth engine in Python. -- Understand the differences between supervised and unsupervised learning -- Know how to apply a supervised classification algorithm. -- Understand how droughts can be detected through remote sensing. +- Gain a basic understanding of Google Earth Engine's Python bindings. +- Become acquainted with common terms and methods for supervised statistical learning. +- Learn the basic workflow of supervised statistical learning for classification tasks. +- Learn some tricks to more efficiently train and evaluate models. +- Understand some of the nuances of applying models on geopatial data. ````` +In this tutorial we only consider `supervised learning`, which is the process of learning from labelled reference data in order to predict. In TAA3, you will become aquainted with `unsupervised learning` methods as well, such as clustering. -## Supervised learning -Supervised learning uses a training set to teach models to yield the desired output. This training dataset includes inputs and correct outputs, which allow the model to learn over time. The algorithm measures its accuracy through the loss function, adjusting until the error has been sufficiently minimized. - -Supervised learning can be separated into two types of problems when data mining—classification and regression: - -- **Classification** uses an algorithm to accurately assign test data into specific categories. It recognizes specific entities within the dataset and attempts to draw some conclusions on how those entities should be labeled or defined. Common classification algorithms are linear classifiers, support vector machines (SVM), decision trees, k-nearest neighbor, and random forest, which are described in more detail below. - -- **Regression** is used to understand the relationship between dependent and independent variables. It is commonly used to make projections, such as for sales revenue for a given business. Linear regression, logistical regression, and polynomial regression are popular regression algorithms. - -## Supervised learning algorithms -Various algorithms and computation techniques are used in supervised machine learning processes. We already discussed **Random Forests** and **Neural Networks** in detail during the lectures. Below you can find an overview of some of the other algorithms that you can apply within our tutorial. - -**Naive Bayes** -Naive Bayes is classification approach that adopts the principle of class conditional independence from the Bayes Theorem. This means that the presence of one feature does not impact the presence of another in the probability of a given outcome, and each predictor has an equal effect on that result. There are three types of Naïve Bayes classifiers: Multinomial Naïve Bayes, Bernoulli Naïve Bayes, and Gaussian Naïve Bayes. This technique is primarily used in text classification, spam identification, and recommendation systems. - -**Support vector machine (SVM)** -A support vector machine is a popular supervised learning model developed by Vladimir Vapnik, used for both data classification and regression. That said, it is typically leveraged for classification problems, constructing a hyperplane where the distance between two classes of data points is at its maximum. This hyperplane is known as the decision boundary, separating the classes of data points (e.g., oranges vs. apples) on either side of the plane. - -**K-nearest neighbor** -K-nearest neighbor, also known as the KNN algorithm, is a non-parametric algorithm that classifies data points based on their proximity and association to other available data. This algorithm assumes that similar data points can be found near each other. As a result, it seeks to calculate the distance between data points, usually through Euclidean distance, and then it assigns a category based on the most frequent category or average. - -Its ease of use and low calculation time make it a preferred algorithm by data scientists, but as the test dataset grows, the processing time lengthens, making it less appealing for classification tasks. KNN is typically used for recommendation engines and image recognition. - -## Unsupervised learning -Unsupervised learning uses machine learning algorithms to analyze and cluster unlabeled data sets. These algorithms discover hidden patterns in data without the need for human intervention (hence, they are “unsupervised”). - -Unsupervised learning models are used for three main tasks: clustering, association and dimensionality reduction: - -- **Clustering** is a data mining technique for grouping unlabeled data based on their similarities or differences. For example, K-means clustering algorithms assign similar data points into groups, where the K value represents the size of the grouping and granularity. This technique is helpful for market segmentation, image compression, etc. -- **Association** is another type of unsupervised learning method that uses different rules to find relationships between variables in a given dataset. These methods are frequently used for market basket analysis and recommendation engines, along the lines of “Customers Who Bought This Item Also Bought” recommendations. -- **Dimensionality** reduction is a learning technique used when the number of features (or dimensions) in a given dataset is too high. It reduces the number of data inputs to a manageable size while also preserving the data integrity. Often, this technique is used in the preprocessing data stage, such as when autoencoders remove noise from visual data to improve picture quality. +## Reading +The book [An Introduction to Statistical Learning](https://www.stat.berkeley.edu/users/rabbee/s154/ISLR_First_Printing.pdf) by James, Witten, Hastie, and Tibshirani provides an excellent introduction to statistical learning. For this tutorial, we suggest to read sections 2.1 and 2.2 in its entirety, to gain a foundational understanding of statistical learning. Our goal in this tutorial is to provide the basic *why* understanding of statistical learning, because at the end of the day, modelling is a mindset, and individual models are just tools to support this mindset. -## The main differences between supervised and unsupervised learning: Labeled data - -The main distinction between the two approaches is the use of labeled datasets. To put it simply, supervised learning uses labeled input and output data, while an unsupervised learning algorithm does not. - -In supervised learning, the algorithm “learns” from the training dataset by iteratively making predictions on the data and adjusting for the correct answer. While supervised learning models tend to be more accurate than unsupervised learning models, they require upfront human intervention to label the data appropriately. For example, a supervised learning model can predict how long your commute will be based on the time of day, weather conditions and so on. But first, you’ll have to train it to know that rainy weather extends the driving time. - -Unsupervised learning models, in contrast, work on their own to discover the inherent structure of unlabeled data. Note that they still require some human intervention for validating output variables. For example, an unsupervised learning model can identify that online shoppers often purchase groups of products at the same time. However, a data analyst would need to validate that it makes sense for a recommendation engine to group baby clothes with an order of diapers, applesauce and sippy cups. - -## Other key differences between supervised and unsupervised learning - -**Goals**: In supervised learning, the goal is to predict outcomes for new data. You know up front the type of results to expect. With an unsupervised learning algorithm, the goal is to get insights from large volumes of new data. The machine learning itself determines what is different or interesting from the dataset. - -**Applications**: Supervised learning models are ideal for spam detection, sentiment analysis, weather forecasting and pricing predictions, among other things. In contrast, unsupervised learning is a great fit for anomaly detection, recommendation engines, customer personas and medical imaging. - -**Complexity**: Supervised learning is a simple method for machine learning, typically calculated through the use of statistical software like R or Python. In unsupervised learning, you need powerful tools for working with large amounts of unclassified data. Unsupervised learning models are computationally complex because they need a large training set to produce intended outcomes. - -**Drawbacks**: Supervised learning models can be time-consuming to train, and the labels for input and output variables require expertise. Meanwhile, unsupervised learning methods can have wildly inaccurate results unless you have human intervention to validate the output variables. +With that in mind, the following sections cover parts of the tutorial that may be useful for further reading, but are entirely optional. +- 4.3, for a better understanding of the logistic regression +- 8.1.2, for a primer on decision tree models +- 8.2.2, for more infomation about random forest models ## Google Earth Engine -Google Earth Engine is a cloud-based platform for planetary-scale geospatial analysis that brings Google's computational capabilities to bear on a variety of high-impact societal issues including deforestation, drought, disaster, disease, food security, water management, climate monitoring and environmental protection. +Google Earth Engine (often abbreviated to GEE) is a cloud-based platform for planetary-scale geospatial analysis that brings Google's computational capabilities to bear on a variety of high-impact societal issues including deforestation, drought, disaster, disease, food security, water management, climate monitoring and environmental protection. The Google Earth Engine consists of a multi-petabyte analysis-ready data catalog co-located with a high-performance, intrinsically parallel computation service. It is accessed and controlled through an Internet-accessible application programming interface (API) and an associated web-based interactive development environment (IDE) that enables rapid prototyping and visualization of results. @@ -85,13 +43,7 @@ The data catalog houses a large repository of publicly available geospatial data Users can access and analyze data from the public catalog as well as their own private data using a library of operators provided by the Earth Engine API. These operators are implemented in a large parallel processing system that automatically subdivides and distributes computations, providing high-throughput analysis capabilities. Users access the API either through a thin client library or through a web-based interactive development environment built on top of that client library. -## How to gain access to the Google Earth Engine +## How to gain access to Google Earth Engine To be able to use the Google Earth Engine during the tutorial, we will need to sign up. -The first step is to register. To do so, you have to go to the [Sign-up page](https://signup.earthengine.google.com/#!/). You can use your university account to register. - - -### Sources - -- [IBM Supervised Learning Explained](https://www.ibm.com/cloud/learn/supervised-learning) -- [IBM Supervised vs Unsupervised Learning Explained](https://www.ibm.com/cloud/blog/supervised-vs-unsupervised-learning) \ No newline at end of file +The first step is to register. To do so, you have to go to the [Sign-up page](https://signup.earthengine.google.com/#!/). You can use your university account to register. \ No newline at end of file diff --git a/TAA1/tutorial.ipynb b/TAA1/tutorial.ipynb index c4ffa70..636a28c 100644 --- a/TAA1/tutorial.ipynb +++ b/TAA1/tutorial.ipynb @@ -1,2357 +1,1432 @@ { - "cells": [ - { - "cell_type": "markdown", - "metadata": { - "id": "TCDarmwZ0B_P", - "tags": [] - }, - "source": [ - "# TAA1: Land-cover classification\n", - "\n", - "In this tutorial we are going to explore the power of the **Google Earth Engine** through classifying land-use categories on satelite imagery. In particular, we will focus on supervised classification. Supervised classification refers to the process of using a training dataset with known labels to guide a mathematical classifier in the task of labeling spectral space. They key characteristic is that the training dataset guides (or “supervises”) the labeling.\n", - "\n", - "The `Classifier` package within the **Google Earth Engine** handles supervised classification by traditional ML algorithms running in Earth Engine. These classifiers include CART, RandomForest, NaiveBayes and SVM. The general workflow for classification is:\n", - "\n", - " 1. Collect training data. Assemble features which have a property that stores the known class label and properties storing numeric values for the predictors.\n", - " 2. Instantiate a classifier. Set its parameters if necessary.\n", - " 3. Train the classifier using the training data.\n", - " 4. Classify an image or feature collection.\n", - " 5. Estimate the classification error with independent validation data.\n", - " \n", - "## Important before we start\n", - "
\n", - "Make sure that you save this file before you continue, else you will lose everything. To do so, go to Bestand/File and click on Een kopie opslaan in Drive/Save a Copy on Drive!\n", - "\n", - "Now, rename the file into Week4_Tutorial1.ipynb. You can do so by clicking on the name in the top of this screen." - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "hhGbHqRr0B_V" - }, - "source": [ - "## Learning Objectives\n", - "
" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "d0cuIiyw0B_V", - "tags": [] - }, - "source": [ - "- To understand how one can extract data from the **Google Earth Engine**.\n", - "- To know how to visualize data from the **Google Earth Engine** in Python.\n", - "- To understand and apply a supervised classification algorithm.\n", - "- To be able to create training data and a simple classifier.\n", - "- To classify Landsat-8 data using various training datasets.\n", - "- To be able to compare and judge the performance of a land-use classification." - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "6Q_vJ5ZE0B_W" - }, - "source": [ - "

Tutorial Outline

\n", - "
\n", - "
" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "q8qSTJEg0B_X", - "tags": [] - }, - "source": [ - "## 1. Introducing the packages\n", - "
" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "T2Ta4PUs0B_X" - }, - "source": [ - "Within this tutorial, we are going to make use of the following packages: \n", - "\n", - "[**ee**](https://developers.google.com/earth-engine/guides/python_install) is a Python package to use the the Google Earth Engine.\n", - "\n", - "[**geemap**](https://geemap.org/) is a Python package for interactive mapping with the Google Earth Engine.\n", - "\n", - "*We will first need to install these packages in the cell below. Uncomment them to make sure we can pip install them*" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/" - }, - "executionInfo": { - "elapsed": 11735, - "status": "ok", - "timestamp": 1675255686011, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "M1onhJMh0B_Y", - "outputId": "3caeae50-d278-42fa-cd67-b443d59e525a" - }, - "outputs": [], - "source": [ - "!pip install rioxarray" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Now we will import these packages in the cell below:" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "executionInfo": { - "elapsed": 2849, - "status": "ok", - "timestamp": 1675255702820, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "wvqt9J2P0B_Z" - }, - "outputs": [], - "source": [ - "import ee\n", - "import geemap\n", - "import matplotlib.pyplot as plt\n", - "import xarray as xr" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "B7c9PTZs0B_a" - }, - "source": [ - "## 2.Extracting and exploring the Landsat-8 data\n", - "
" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "sehHohh50B_b" - }, - "source": [ - "Unfortunately it is not as simple as just running the code below. As soon as you run it, you will notice that you need to authorize ourselves to be able to use the Google Earth Engine.\n", - "\n", - "To do so, we will first have to register ourselves. on the website of the [Google Earth Engine](https://earthengine.google.com/). \n", - "\n", - "You can choose any location in Europe, but the code below will show the coordinates we have selected for the Netherlands. Feel free to change them." - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/", - "height": 821, - "referenced_widgets": [ - "006dc05428bf468e9724f0e0fcd388bd", - "95d94c3ab3094ddb880ef0b9a2dce01b", - "952b82e6c713459eb6ace9f47ada219a", - "3d9a59a8a0a44f55ab359b66edbe3f9d", - "036d4dad1c8f4dd3bcd37d3154fdf452", - "ba860e12989c41e8b39524f943f8fc51", - "402c171b86c9479f9d3cf2743b9055ff", - "cf561e18f0dc4e578e23de278524ab78", - "5eb406428f4d4fd2903c67dd9b9ce343", - "c3e40ca8e6924930b1367da0f89045a3", - "f15f98b1745248c7ae46f849862d6c9d", - "a017674caf934e5ca12b9cf9cd77f2d1", - "c462bdeb7af24cfd86fd72ac62e04fc7", - "edcb631dedd44674b28172fa8d16da9b", - "146fca8030fe4bd6b740d679d52c4838", - "c2128a11f9bb4eb894374538f1201791", - "2a12629894de48ce857509fbc3f44854", - "09cfd28117b746d883b843c26ac8049c", - "5f0e409a882f4506b42b2caaa442cc33", - "e5e131b331024a248fe58b7ed690b170", - "13369112cc4f4a00b2e66fd71fd18efd", - "46d8a348d25b4416a46977c3fc2f290d", - "259e9270784d43dd972a4fa676ed8444", - "4cbf17f1bcf2440093c3609646365ee6", - "741b145db27c41e4a098b52276a2a0e1", - "0da7def710c2472ab80647a297cc6223", - "ef2ab37274534537a07a30a7d56c5ea4", - "e93fa2d603b04a1faafb9b1c28333856", - "61b61a156a3644c19edec2945fab21b8", - "a0bc2372a05943c19c357d3f7198ce30", - "fc17ea0440bb4c1cbe6d3e4b98e0d1c7", - "a4a869ed419c43839645d2835664636c", - "4d10f43d2f6e46ab84d70132eaff4d60", - "11dccc576b7345d98440c9df0d96c777", - "557d923cb8e84c06b3b56629f6684900", - "53e0928ed0914f6491e91a215b33573d", - "082b7daf697b4de3befccfdc1f163478" - ] - }, - "executionInfo": { - "elapsed": 1822, - "status": "ok", - "timestamp": 1675255707897, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "wGpIK8FO0B_b", - "outputId": "153fad6a-b184-42c4-ba0c-ae060f901902" - }, - "outputs": [], - "source": [ - "Map = geemap.Map(height=800,width=700,center=[52.37,4.5],zoom=7)\n", - "Map" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "Frgjg-VU0B_c" - }, - "source": [ - "Now we have succesfully managed to see a map of the Netherlands, let's add Landsat data to the map" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "executionInfo": { - "elapsed": 569, - "status": "ok", - "timestamp": 1675255710789, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "NioWCK5v0B_d" - }, - "outputs": [], - "source": [ - "point = ee.Geometry.Point([5.0, 51.37])\n", - "\n", - "image = (\n", - " ee.ImageCollection('LANDSAT/LC08/C01/T1_SR')\n", - " .filterBounds(point)\n", - " .filterDate('2020-01-01', '2020-12-31')\n", - " .sort('CLOUD_COVER')\n", - " .first()\n", - " .select('B[1-7]')\n", - ")\n", - "\n", - "vis_params = {'min': 0, 'max': 3000, 'bands': ['B4', 'B3', 'B2']}\n", - "\n", - "Map.centerObject(point, 8)\n", - "Map.addLayer(image, vis_params, \"Landsat-8\")" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "ZKCZxS9R0B_d" - }, - "source": [ - "It worked! As we have specified that we wanted landsat data with as little clouds as possible, let's check the data and the actual cloud cover:" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/", - "height": 36 - }, - "executionInfo": { - "elapsed": 22, - "status": "ok", - "timestamp": 1675255713107, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "O4kmjkoM0B_e", - "outputId": "1b801d42-590f-4781-e21c-bbfb94c1df98" - }, - "outputs": [], - "source": [ - "ee.Date(image.get('system:time_start')).format('YYYY-MM-dd').getInfo()" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/" - }, - "executionInfo": { - "elapsed": 29, - "status": "ok", - "timestamp": 1675255714335, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "fFTjGmvV0B_e", - "outputId": "ca10a056-5993-4b76-a2f4-a4ec5e375101" - }, - "outputs": [], - "source": [ - "image.get('CLOUD_COVER').getInfo()" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "pVHCpgVoi1O_" - }, - "source": [ - "
\n", - "Question 1: Please provide the date and the cloud cover of your map. What does this cloud cover value tell you. Do you think it is good enough? Or do you maybe want to pick a different area. If so, where did you end up eventually (and with which cloud cover)?\n", - "
" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "ZfU9Ih5W0B_f" - }, - "source": [ - "## 3.Create training data using Corine Land Cover\n", - "
" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "IzJAm-n_0B_f" - }, - "source": [ - "Training data is instrumental to supervised image classification. The training dataset is a labeled set of data that is used to inform or “train” a classifier. The trained classifier can then be applied to new data to create a classification. For example, land cover training data will contain examples of each class in the study’s legend. Based on these labels, the classifier can predict the most likely land cover class for each pixel in an image. This is an example of a categorical classification and the training labels are therefore categorical. By contrast, a continuous variable (e.g. percent tree cover) can be predicted using continuous training labels.\n", - "\n", - "Let us first specify the region we are interested in! There are several ways you can create a region for generating the training dataset.\n", - "\n", - "- Draw a shape (e.g., rectangle) on the map and the use `region = Map.user_roi`\n", - "- Define a geometry, such as `region = ee.Geometry.Rectangle([-122.6003, 37.4831, -121.8036, 37.8288])`\n", - "- Create a buffer zone around a point, such as `region = ee.Geometry.Point([-122.4439, 37.7538]).buffer(10000)`\n", - "- If you don't define a region, it will use the image footprint by default" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "executionInfo": { - "elapsed": 259, - "status": "ok", - "timestamp": 1675255718783, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "lOTsj73S0B_f" - }, - "outputs": [], - "source": [ - "region = ee.Geometry.Point([4.5, 52.37]).buffer(10000)" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "fGt7peIO0B_g" - }, - "source": [ - "Now let's explore the Corine Land Cover data.\n", - "\n", - "As you will see in the cell below, we use the path where the data is located within the **Google Earth Engine** and specify that we want to see the landcover. \n", - "\n", - "Within that same line, we also use the `.clip()` function in which we define that we specifically only want to see the same area as the Landsat-8 image we already selected." - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "executionInfo": { - "elapsed": 208, - "status": "ok", - "timestamp": 1675255720845, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "hH0QFPo30B_g" - }, - "outputs": [], - "source": [ - "CLC = ee.Image('COPERNICUS/CORINE/V20/100m/2012').select('landcover').clip(image.geometry())" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "E-mSLVjz0B_g" - }, - "source": [ - "And let's view it on a map again!" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/", - "height": 821, - "referenced_widgets": [ - "006dc05428bf468e9724f0e0fcd388bd", - "95d94c3ab3094ddb880ef0b9a2dce01b", - "952b82e6c713459eb6ace9f47ada219a", - "3d9a59a8a0a44f55ab359b66edbe3f9d", - "036d4dad1c8f4dd3bcd37d3154fdf452", - "ba860e12989c41e8b39524f943f8fc51", - "402c171b86c9479f9d3cf2743b9055ff", - "cf561e18f0dc4e578e23de278524ab78", - "5eb406428f4d4fd2903c67dd9b9ce343", - "c3e40ca8e6924930b1367da0f89045a3", - "f15f98b1745248c7ae46f849862d6c9d", - "a017674caf934e5ca12b9cf9cd77f2d1", - "c462bdeb7af24cfd86fd72ac62e04fc7", - "0da7def710c2472ab80647a297cc6223", - "ef2ab37274534537a07a30a7d56c5ea4", - "edcb631dedd44674b28172fa8d16da9b", - "c2128a11f9bb4eb894374538f1201791", - "2a12629894de48ce857509fbc3f44854", - "09cfd28117b746d883b843c26ac8049c", - "5f0e409a882f4506b42b2caaa442cc33", - "e5e131b331024a248fe58b7ed690b170", - "13369112cc4f4a00b2e66fd71fd18efd", - "46d8a348d25b4416a46977c3fc2f290d", - "259e9270784d43dd972a4fa676ed8444", - "4cbf17f1bcf2440093c3609646365ee6", - "741b145db27c41e4a098b52276a2a0e1", - "e93fa2d603b04a1faafb9b1c28333856", - "61b61a156a3644c19edec2945fab21b8", - "a0bc2372a05943c19c357d3f7198ce30", - "fc17ea0440bb4c1cbe6d3e4b98e0d1c7", - "a4a869ed419c43839645d2835664636c", - "4d10f43d2f6e46ab84d70132eaff4d60", - "11dccc576b7345d98440c9df0d96c777", - "557d923cb8e84c06b3b56629f6684900", - "53e0928ed0914f6491e91a215b33573d", - "082b7daf697b4de3befccfdc1f163478" - ] - }, - "executionInfo": { - "elapsed": 751, - "status": "ok", - "timestamp": 1675255723365, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "_QfHCJwW0B_h", - "outputId": "4c695b9b-2ab9-4fca-aa1f-376b9c3f6e3e" - }, - "outputs": [], - "source": [ - "Map.addLayer(CLC, {}, 'CLC')\n", - "Map" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "VLhHhXqK0B_h" - }, - "source": [ - "Now we are going to make the training dataset.\n", - "\n", - "In the `sample()` function, we have to specify multiple arguments:\n", - "\n", - "- Through the `region`argument we specify the geographic boundary of our training dataset.\n", - "- Through the `scale` argument we specify the size of the points for our sample (30 would indicate 30m).\n", - "- Through the `numPixels` argument we specify how many pixels we want to extract. I suggest to not go above 5000.\n", - "- Through the `seed` argument we specify which random selection order we want. Through using a seed, you can always reproduce your results.\n", - "- Through the `geometries` argument we specify whether we want to extract the geometries as well. This should always be set to True.\n", - "\n" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "executionInfo": { - "elapsed": 2, - "status": "ok", - "timestamp": 1675255725378, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "P0C5_sCX0B_h" - }, - "outputs": [], - "source": [ - "points = CLC.sample(\n", - " **{\n", - " 'region': image.geometry(),\n", - " 'scale': XXX, #check what the resolution of corine land cover is\n", - " 'numPixels': XXX, \n", - " 'seed': 0,\n", - " 'geometries': True, # Set this to False to ignore geometries\n", - " }\n", - ")" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "BI1EbbpgjYs5" - }, - "source": [ - "
\n", - "Question 2: Describe the `.sample()` function in your own words. Which values have you chosen? And why?\n", - "
" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "DdvxczSf0B_h" - }, - "source": [ - "Let's check how many points we got for our sample set." - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/" - }, - "executionInfo": { - "elapsed": 559, - "status": "ok", - "timestamp": 1675255729643, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "ttf-3K0T0B_i", - "outputId": "94f9ae69-250d-4d15-a3d1-bd1400fdfcfa" - }, - "outputs": [], - "source": [ - "print(points.size().getInfo())" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "uiV3u8I50B_i" - }, - "source": [ - "And what is the information within each of the points:" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/" - }, - "executionInfo": { - "elapsed": 332, - "status": "ok", - "timestamp": 1675255731328, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "mORPLblO0B_i", - "outputId": "81c0b9ea-64f9-40d1-e971-ec0e0aaa5cef", - "tags": [] - }, - "outputs": [], - "source": [ - "print(points.first().getInfo())" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "Sv7ywcDg0B_i" - }, - "source": [ - "## 4.-Train the classifier using Corine Land Cover\n", - "
" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "T0ox2M7J0B_i" - }, - "source": [ - "Now that we have created the points, we need to sample the Landsat-8 imagery using `.sampleRegions()`. This function will extract the reflectance in the designated bands for each of the points you have created. \n", - "\n", - "We will use reflectance from the optical, NIR, and SWIR bands (B2 - B7)." - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "executionInfo": { - "elapsed": 213, - "status": "ok", - "timestamp": 1675255734314, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "2IS74IjT0B_i" - }, - "outputs": [], - "source": [ - "# Use these bands for prediction.\n", - "bands = ['B2', 'B3', 'B4', 'B5', 'B6', 'B7']\n", - "\n", - "# This property of the table stores the land cover labels.\n", - "label = 'landcover'\n", - "\n", - "# Overlay the points on the imagery to get training.\n", - "training = image.select(bands).sampleRegions(\n", - " **{'collection': points, 'properties': [label], 'scale': 100}\n", - ")" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "-jpbuNBc0B_j" - }, - "source": [ - "A very important part of training a machine learning algorithm is that you ensure that there is some part of your training data left to validate your results. Here we split approximately 80% of the features into a training set and 20% into a validation set. " - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "executionInfo": { - "elapsed": 207, - "status": "ok", - "timestamp": 1675255735649, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "ygy3v8Vl0B_j" - }, - "outputs": [], - "source": [ - "sample = points.randomColumn();\n", - "trainingSample = sample.filter('random <= 0.8');\n", - "validationSample = sample.filter('random > 0.8');" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "UdkbPQd10B_j" - }, - "source": [ - "And finally we extract the pixels from the LandSat-8 imagery a well to finalize our training data" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "executionInfo": { - "elapsed": 330, - "status": "ok", - "timestamp": 1675255737244, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "O1pPDUhm0B_j" - }, - "outputs": [], - "source": [ - "# Overlay the points on the imagery to get training.\n", - "training = image.select(bands).sampleRegions(\n", - " **{'collection': trainingSample, 'properties': [label], 'scale': 100}\n", - ")" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "executionInfo": { - "elapsed": 5, - "status": "ok", - "timestamp": 1675255738102, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "DK2Pn7VF0B_j" - }, - "outputs": [], - "source": [ - "# Overlay the points on the imagery to get training.\n", - "validation = image.select(bands).sampleRegions(\n", - " **{'collection': validationSample, 'properties': [label], 'scale': 100}\n", - ")" - ] - }, - { - "attachments": {}, - "cell_type": "markdown", - "metadata": {}, - "source": [ - "
\n", - "Question 3: Describe in your own words why we want to split our data into training data and test data. Why is this important for the evaluation of our results? And what is the downside of this relative simple 80/20 split? Please refer back to some of the validation methods we have discussed in week 3.\n", - "
" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "JB9ZstM10B_k", - "tags": [] - }, - "source": [ - "## 5. Classify and visualise the Landsat-8 using Corine Land Cover\n", - "
" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "qB4em_8m0B_k" - }, - "source": [ - "We are going to try various algorithms to see how they perform when we want to classify our LandSat image into land-use categories.\n", - "\n", - "To assess the accuracy of a classifier, we use a `ConfusionMatrix`. The `sample()` method generated two random samples from the input data: one for training and one for validation. The training sample is used to train the classifier. You can get resubstitution accuracy on the training data from `classifier.confusionMatrix()`. To get validation accuracy, we classify the validation data. This adds a `classification` property to the validation `FeatureCollection`. We will call `errorMatrix()` on the classified `FeatureCollection` to get a confusion matrix representing validation (expected) accuracy. Don't worry if things are bit unclear, we will do this step-by-step." - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "LpBDrhs60B_k" - }, - "source": [ - "### Random Forests\n", - "---\n", - "Let's first use Random Forests to classify our satellite image. The inputs are specified in the [documentation](https://developers.google.com/earth-engine/apidocs/ee-classifier-smilerandomforest) of the Google Earth Engine. As you can see from the documentation, the most important input is to specify the amount of trees we are going to use. We will start with **1** and let's have a look how are model performs." - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "executionInfo": { - "elapsed": 200, - "status": "ok", - "timestamp": 1675255742180, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "OC8gLHPo0B_k" - }, - "outputs": [], - "source": [ - "trained_RF = ee.Classifier.smileRandomForest(1).train(training, label, bands)" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "its-lAp50B_k" - }, - "source": [ - "Let's first have a look at the accuracy of our training data. Accuracy represents the number of correctly classified data instances over the total number of data instances. We can calculate this by estimating a `confusion Matrix` and using the `accuracy()` function. The accuracy value ranges between 0 and 1. A value of 1 indicates that the model has fitted everything correctly.\n", - "\n", - "The `confusionMatrix()` computes a 2D confusion matrix for a classifier based on its training data (ie: resubstitution error). Axis 0 of the matrix correspond to the input classes (i.e., reference data), and axis 1 to the output classes (i.e., classification data). The rows and columns start at class 0 and increase sequentially up to the maximum class value.\n", - "\n", - "The overall Accuracy essentially tells us out of all of the reference sites what proportion were mapped correctly. The overall accuracy is usually expressed as a percent, with 100% accuracy being a perfect classification where all reference site were classified correctly. Overall accuracy is the easiest to calculate and understand but ultimately only provides the map user and producer with basic accuracy information." - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/", - "height": 68 - }, - "executionInfo": { - "elapsed": 920, - "status": "ok", - "timestamp": 1675255744186, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "EjcgN80h0B_l", - "outputId": "42f92fae-6445-422e-a605-4024993b94fc" - }, - "outputs": [], - "source": [ - "trainAccuracy = trained_RF.confusionMatrix()\n", - "trainAccuracy.accuracy()" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "IMpOi0rk0B_l" - }, - "source": [ - "This is not very high. Let's use 10 trees and see how the results compare." - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/", - "height": 68 - }, - "executionInfo": { - "elapsed": 489, - "status": "ok", - "timestamp": 1675255745440, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "qrEIkvVD0B_l", - "outputId": "b7bd320b-b20f-4e22-fd4e-a642d619d85c" - }, - "outputs": [], - "source": [ - "trained_RF = ee.Classifier.smileRandomForest(XXX).train(training, label, bands)\n", - "trainAccuracy = trained_RF.confusionMatrix()\n", - "trainAccuracy.accuracy()" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "_mCSUjeB0B_l", - "tags": [] - }, - "source": [ - "This is more like it! What if we increase this towards 100:" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/", - "height": 68 - }, - "executionInfo": { - "elapsed": 247, - "status": "ok", - "timestamp": 1675255746923, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "Pw5r3-9b0B_m", - "outputId": "8d788365-e19e-4e42-dc89-7e293917fd95" - }, - "outputs": [], - "source": [ - "trained_RF = ee.Classifier.smileRandomForest(XXXX).train(training, label, bands)\n", - "trainAccuracy = trained_RF.confusionMatrix()\n", - "trainAccuracy.accuracy()" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "TSQe7kyF0B_m" - }, - "source": [ - "Almost everything is now classified correctly. can we reach 100% if we would use double the amount of trees?" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/", - "height": 68 - }, - "executionInfo": { - "elapsed": 947, - "status": "ok", - "timestamp": 1675255748667, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "6PJ0d-sg0B_m", - "outputId": "8208313b-411d-4191-ba13-0397e28f371e" - }, - "outputs": [], - "source": [ - "trained_RF = ee.Classifier.smileRandomForest(XXXX).train(training, label, bands)\n", - "trainAccuracy = trained_RF.confusionMatrix()\n", - "trainAccuracy.accuracy()" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "BoMaUIoc0B_n" - }, - "source": [ - "As you noticed, it also took notable longer to get the results. And we didnt gain too much either. It would be interesting to plot these results and see how the results converge. Let's collect all the accuracies for different amount of trees:" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "executionInfo": { - "elapsed": 2450, - "status": "ok", - "timestamp": 1675255752012, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "D-oYmE2n0B_n" - }, - "outputs": [], - "source": [ - "trees = [XX,XX,XX,XX,XX,XX,XXX]\n", - "collect_accuracies = []\n", - "for tree in trees:\n", - " collect_accuracies.append(ee.Classifier.smileRandomForest(tree).train(training, label, bands).confusionMatrix().accuracy().getInfo())" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/", - "height": 282 - }, - "executionInfo": { - "elapsed": 46, - "status": "ok", - "timestamp": 1675255752012, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "5snBKKjH0B_n", - "outputId": "c75fc8e0-2d2e-437c-dac0-872096ba7c53" - }, - "outputs": [], - "source": [ - "plt.plot(trees,collect_accuracies)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "
\n", - "Question 4: Please describe the figure of your Random Forest Classifier progress. What do you think would be a good value to use, and why?\n", - "
" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "FDuRbAI_0B_n" - }, - "source": [ - "The **Kappa Coefficient** is generated from a statistical test to evaluate the accuracy of a classification. **Kappa** essentially evaluates how well the classification performed as compared to just randomly assigning values, i.e. did the classification do better than random. The **Kappa Coefficient** can range from -1 to 1. A value of 0 indicated that the classification is no better than a random classification. A negative number indicates the classification is significantly worse than random. A value close to 1 indicates that the classification is significantly better than random." - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/" - }, - "executionInfo": { - "elapsed": 1168, - "status": "ok", - "timestamp": 1675255754998, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "mhiFrddp0B_n", - "outputId": "eafb84b9-834a-4809-de5d-d930df4e9460" - }, - "outputs": [], - "source": [ - "trainAccuracy.kappa().getInfo()" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "FddqpU1L0B_n" - }, - "source": [ - "Now let's have a look at some validation of our results. Through the using the 20% we reserved for validation, we can see how the model performs for the data that we did not use to train our model. `errorMatrix` computes a 2D error matrix for a collection by comparing two columns of a collection: one containing the actual values, and one containing predicted values." - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/", - "height": 68 - }, - "executionInfo": { - "elapsed": 2556, - "status": "ok", - "timestamp": 1675255757856, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "Ijg0C-P60B_n", - "outputId": "722297a3-8abd-49c0-9372-edd337b36f25" - }, - "outputs": [], - "source": [ - "validationSample = validation.classify(trained_RF)\n", - "validationAccuracy = validationSample.errorMatrix(label, 'classification')\n", - "validationAccuracy.accuracy()" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "yO9NB-Hglp2g" - }, - "source": [ - "
\n", - "Question 5: Which values did you obtain for Kappa and your validation sample. Please interpret them.\n", - "
" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "StLnH3510B_o" - }, - "source": [ - "### CART Classifier\n", - "---\n", - "Next, we use a **CART** classifier to find the best method to use the spectral values to separate the labels. The classifiers known as Classification and Regression Trees (CART) partition the spectral data space successive binary splits arranged in a tree form. Graphically, classification trees identify lines that successively split the data space to separate the training points into their classes." - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "executionInfo": { - "elapsed": 7, - "status": "ok", - "timestamp": 1675255757857, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "O02Zvc6c0B_o" - }, - "outputs": [], - "source": [ - "trained_CART = ee.Classifier.smileCart().train(training, label, bands)" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "r8yr2-6C0B_o" - }, - "source": [ - "Get a confusion matrix and overall accuracy for the training sample." - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/", - "height": 68 - }, - "executionInfo": { - "elapsed": 223, - "status": "ok", - "timestamp": 1675255759740, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "DesfJjTu0B_o", - "outputId": "2f9a5f63-ac94-4164-b876-49d5a1b9e05a" - }, - "outputs": [], - "source": [ - "trainAccuracy = trained_CART.confusionMatrix()\n", - "trainAccuracy.accuracy()" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "9mvK8a2q0B_o" - }, - "source": [ - "Get a confusion matrix and overall accuracy for the validation sample." - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/", - "height": 68 - }, - "executionInfo": { - "elapsed": 1562, - "status": "ok", - "timestamp": 1675255762999, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "kknOXH-i0B_o", - "outputId": "0cddeebd-448a-41ac-c2ad-47563340e2d2" - }, - "outputs": [], - "source": [ - "validationSample = validation.classify(trained_CART)\n", - "validationAccuracy = validationSample.errorMatrix(label, 'classification')\n", - "validationAccuracy.accuracy()" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "LWUF3S4I0B_p" - }, - "source": [ - "### Naive Bayes\n", - "---\n", - "Now let's try to use the **Naive Bayes** classifier. This is classification approach that adopts the principle of class conditional independence from the Bayes Theorem. This means that the presence of one feature does not impact the presence of another in the probability of a given outcome, and each predictor has an equal effect on that result. " - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "executionInfo": { - "elapsed": 6, - "status": "ok", - "timestamp": 1675255763000, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "n2Ya_jcd0B_p" - }, - "outputs": [], - "source": [ - "trained_NaiveBayes = ee.Classifier.smileNaiveBayes().train(training, label, bands)" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "lUOIAQnL0B_p" - }, - "source": [ - "And let's get the overall accuracy of the training data:" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/", - "height": 68 - }, - "executionInfo": { - "elapsed": 609, - "status": "ok", - "timestamp": 1675255765049, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "zsKWKl3q0B_p", - "outputId": "c10b2899-6b93-4d47-f490-4598918462fd" - }, - "outputs": [], - "source": [ - "trainAccuracy = trained_NaiveBayes.confusionMatrix()\n", - "trainAccuracy.accuracy()" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "coPmQpky0B_q" - }, - "source": [ - "And the results of our validation data:" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/", - "height": 68 - }, - "executionInfo": { - "elapsed": 1636, - "status": "ok", - "timestamp": 1675255767872, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "67FsgzXR0B_q", - "outputId": "0f75177d-4c88-4077-aaf0-a943e61a3523" - }, - "outputs": [], - "source": [ - "validationSample = validation.classify(trained_NaiveBayes)\n", - "validationAccuracy = validationSample.errorMatrix(label, 'classification')\n", - "validationAccuracy.accuracy()" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "3XX9MZw1mImP" - }, - "source": [ - "
\n", - "Question 6: Describe the results of the CART classifier and the Naive Bayes. How did they perform and why do you think the results are different between them?\n", - "
" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "hOFlaXjj0B_q", - "tags": [] - }, - "source": [ - "### Support Vector Machine\n", - "---\n", - "And Finally, we will use a **Support Vector Machine**. This is a popular supervised learning model developed by Vladimir Vapnik, used for both data classification and regression. That said, it is typically leveraged for classification problems, constructing a hyperplane where the distance between two classes of data points is at its maximum. This hyperplane is known as the decision boundary, separating the classes of data points (e.g., oranges vs. apples) on either side of the plane.\n", - "\n", - "As you can see in the cell below, to make sure we can run the **Support Vector Machine**, we substantially reduce our training data to only 20%, instead of 80%. We do this, because running the classifier on the entire training dataset would take an extremely long time to run." - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "executionInfo": { - "elapsed": 2, - "status": "ok", - "timestamp": 1675255768743, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "kw8RfLdp0B_q" - }, - "outputs": [], - "source": [ - "trainingSample_SVM = sample.filter('random <= 0.2')\n", - "validationSample_SVM = sample.filter('random > 0.8')" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "executionInfo": { - "elapsed": 4, - "status": "ok", - "timestamp": 1675255769980, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "d4uhCNTY0B_q" - }, - "outputs": [], - "source": [ - "# Overlay the points on the imagery to get training.\n", - "training_SVM = image.select(bands).sampleRegions(\n", - " **{'collection': trainingSample_SVM, 'properties': [label], 'scale': 100}\n", - ")\n", - "\n", - "# Overlay the points on the imagery to get training.\n", - "validation_SVM = image.select(bands).sampleRegions(\n", - " **{'collection': validationSample_SVM, 'properties': [label], 'scale': 100}\n", - ")" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "executionInfo": { - "elapsed": 202, - "status": "ok", - "timestamp": 1675255771142, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "8TBp0sI00B_r" - }, - "outputs": [], - "source": [ - "trained_SVM = ee.Classifier.libsvm().train(training_SVM, label, bands)" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "TY7oY8J30B_r" - }, - "source": [ - "Now let's have a look at the accuracy again of our training data. **NOTE: This could really take some time to run! You may want to get a drink**" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/", - "height": 68 - }, - "executionInfo": { - "elapsed": 531, - "status": "ok", - "timestamp": 1675255773006, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "RoudSzHZ0B_r", - "outputId": "c99cce22-dcba-487e-a535-932e0ab6e887" - }, - "outputs": [], - "source": [ - "trainAccuracy = trained_SVM.confusionMatrix()\n", - "trainAccuracy.accuracy()" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "oBE1whvp0B_r" - }, - "source": [ - "And the results of our validation data:" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/", - "height": 68 - }, - "executionInfo": { - "elapsed": 2265, - "status": "ok", - "timestamp": 1675255776484, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "3htkGlHk0B_r", - "outputId": "c6a7584b-9ba3-4125-d358-3d146a7329ef" - }, - "outputs": [], - "source": [ - "validationSample = validation_SVM.classify(trained_SVM)\n", - "validationAccuracy = validationSample.errorMatrix(label, 'classification')\n", - "validationAccuracy.accuracy()" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "iDziSfz2mc5N" - }, - "source": [ - "
\n", - "Question 7: Describe the results of the Support Vector Machine. Are you surprised by the outcome?\n", - "
" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "iBw4Qxo20B_r" - }, - "source": [ - "### Classify and visualize output\n", - "---\n", - "Now let's classify the image with the same bands used for training, using the Random Forest model." - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "executionInfo": { - "elapsed": 2, - "status": "ok", - "timestamp": 1675255777327, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "juCVFrd30B_r" - }, - "outputs": [], - "source": [ - "CLC_Classified = image.select(bands).classify(trained_RF)" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "dRKv-tlT0B_s" - }, - "source": [ - "Let's look at the results on a map." - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/", - "height": 821, - "referenced_widgets": [ - "006dc05428bf468e9724f0e0fcd388bd", - "95d94c3ab3094ddb880ef0b9a2dce01b", - "952b82e6c713459eb6ace9f47ada219a", - "3d9a59a8a0a44f55ab359b66edbe3f9d", - "036d4dad1c8f4dd3bcd37d3154fdf452", - "ba860e12989c41e8b39524f943f8fc51", - "402c171b86c9479f9d3cf2743b9055ff", - "cf561e18f0dc4e578e23de278524ab78", - "5eb406428f4d4fd2903c67dd9b9ce343", - "c3e40ca8e6924930b1367da0f89045a3", - "f15f98b1745248c7ae46f849862d6c9d", - "a017674caf934e5ca12b9cf9cd77f2d1", - "c462bdeb7af24cfd86fd72ac62e04fc7", - "0da7def710c2472ab80647a297cc6223", - "ef2ab37274534537a07a30a7d56c5ea4", - "e93fa2d603b04a1faafb9b1c28333856", - "edcb631dedd44674b28172fa8d16da9b", - "c2128a11f9bb4eb894374538f1201791", - "2a12629894de48ce857509fbc3f44854", - "09cfd28117b746d883b843c26ac8049c", - "5f0e409a882f4506b42b2caaa442cc33", - "e5e131b331024a248fe58b7ed690b170", - "13369112cc4f4a00b2e66fd71fd18efd", - "46d8a348d25b4416a46977c3fc2f290d", - "259e9270784d43dd972a4fa676ed8444", - "4cbf17f1bcf2440093c3609646365ee6", - "741b145db27c41e4a098b52276a2a0e1", - "61b61a156a3644c19edec2945fab21b8", - "a0bc2372a05943c19c357d3f7198ce30", - "fc17ea0440bb4c1cbe6d3e4b98e0d1c7", - "a4a869ed419c43839645d2835664636c", - "4d10f43d2f6e46ab84d70132eaff4d60", - "11dccc576b7345d98440c9df0d96c777", - "557d923cb8e84c06b3b56629f6684900", - "53e0928ed0914f6491e91a215b33573d", - "082b7daf697b4de3befccfdc1f163478" - ] - }, - "executionInfo": { - "elapsed": 1668, - "status": "ok", - "timestamp": 1675255784495, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "2O0OhpVV0B_s", - "outputId": "eb70a56a-9881-4855-c72a-ab368a2de9fb" - }, - "outputs": [], - "source": [ - "Map.addLayer(CLC_Classified.randomVisualizer(), {}, 'classified')\n", - "Map" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "JHbF3IbH0B_s" - }, - "source": [ - "To render a categorical map, we can set two image properties: `landcover_class_values` and `landcover_class_palette`. We can use the same style as the CLC so that it is easy to compare the two maps. " - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "executionInfo": { - "elapsed": 315, - "status": "ok", - "timestamp": 1675255787083, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "qZ3FoUmk0B_s" - }, - "outputs": [], - "source": [ - "class_values = CLC.get('landcover_class_values').getInfo()\n", - "class_palette = CLC.get('landcover_class_palette').getInfo()\n", - "\n", - "landcover = CLC_Classified.set('classification_class_values', class_values)\n", - "landcover = landcover.set('classification_class_palette', class_palette)" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "FcgvM7830B_s" - }, - "source": [ - "Now we can plot the results again but use the Corine Land Cover legend and colorscheme" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/", - "height": 821, - "referenced_widgets": [ - "006dc05428bf468e9724f0e0fcd388bd", - "95d94c3ab3094ddb880ef0b9a2dce01b", - "952b82e6c713459eb6ace9f47ada219a", - "3d9a59a8a0a44f55ab359b66edbe3f9d", - "036d4dad1c8f4dd3bcd37d3154fdf452", - "ba860e12989c41e8b39524f943f8fc51", - "402c171b86c9479f9d3cf2743b9055ff", - "cf561e18f0dc4e578e23de278524ab78", - "5eb406428f4d4fd2903c67dd9b9ce343", - "a0bc2372a05943c19c357d3f7198ce30", - "c3e40ca8e6924930b1367da0f89045a3", - "f15f98b1745248c7ae46f849862d6c9d", - "a017674caf934e5ca12b9cf9cd77f2d1", - "c462bdeb7af24cfd86fd72ac62e04fc7", - "0da7def710c2472ab80647a297cc6223", - "ef2ab37274534537a07a30a7d56c5ea4", - "e93fa2d603b04a1faafb9b1c28333856", - "61b61a156a3644c19edec2945fab21b8", - "edcb631dedd44674b28172fa8d16da9b", - "c2128a11f9bb4eb894374538f1201791", - "2a12629894de48ce857509fbc3f44854", - "fc17ea0440bb4c1cbe6d3e4b98e0d1c7", - "09cfd28117b746d883b843c26ac8049c", - "5f0e409a882f4506b42b2caaa442cc33", - "e5e131b331024a248fe58b7ed690b170", - "13369112cc4f4a00b2e66fd71fd18efd", - "a4a869ed419c43839645d2835664636c", - "46d8a348d25b4416a46977c3fc2f290d", - "259e9270784d43dd972a4fa676ed8444", - "4cbf17f1bcf2440093c3609646365ee6", - "741b145db27c41e4a098b52276a2a0e1", - "4d10f43d2f6e46ab84d70132eaff4d60", - "11dccc576b7345d98440c9df0d96c777", - "557d923cb8e84c06b3b56629f6684900", - "53e0928ed0914f6491e91a215b33573d", - "082b7daf697b4de3befccfdc1f163478" - ] - }, - "executionInfo": { - "elapsed": 1175, - "status": "ok", - "timestamp": 1675255789623, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "LdR9Ss3S0B_s", - "outputId": "0cd71778-21b8-4074-e861-5a1207c29eb6" - }, - "outputs": [], - "source": [ - "Map.addLayer(landcover, {}, 'Land cover')\n", - "Map.add_legend(builtin_legend='COPERNICUS/CORINE/V20/100m')\n", - "Map" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "NA-L_Q9z0B_s", - "tags": [] - }, - "source": [ - "## 6. Classify the Landsat-8 using ESA WorldCover\n", - "
" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "3--dkQDS0B_t" - }, - "source": [ - "While the Corine Land Cover data provides us with some promising results, it would be interesting to see if we can do something similar using a different data source. To do so, we are going to make use of the ESA WorldCover data.\n", - "\n", - "Let's start again with exploring the data:" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/", - "height": 821, - "referenced_widgets": [ - "006dc05428bf468e9724f0e0fcd388bd", - "95d94c3ab3094ddb880ef0b9a2dce01b", - "952b82e6c713459eb6ace9f47ada219a", - "3d9a59a8a0a44f55ab359b66edbe3f9d", - "036d4dad1c8f4dd3bcd37d3154fdf452", - "ba860e12989c41e8b39524f943f8fc51", - "402c171b86c9479f9d3cf2743b9055ff", - "cf561e18f0dc4e578e23de278524ab78", - "5eb406428f4d4fd2903c67dd9b9ce343", - "a0bc2372a05943c19c357d3f7198ce30", - "c3e40ca8e6924930b1367da0f89045a3", - "f15f98b1745248c7ae46f849862d6c9d", - "a017674caf934e5ca12b9cf9cd77f2d1", - "c462bdeb7af24cfd86fd72ac62e04fc7", - "0da7def710c2472ab80647a297cc6223", - "ef2ab37274534537a07a30a7d56c5ea4", - "e93fa2d603b04a1faafb9b1c28333856", - "61b61a156a3644c19edec2945fab21b8", - "53e0928ed0914f6491e91a215b33573d", - "edcb631dedd44674b28172fa8d16da9b", - "c2128a11f9bb4eb894374538f1201791", - "2a12629894de48ce857509fbc3f44854", - "fc17ea0440bb4c1cbe6d3e4b98e0d1c7", - "09cfd28117b746d883b843c26ac8049c", - "5f0e409a882f4506b42b2caaa442cc33", - "e5e131b331024a248fe58b7ed690b170", - "13369112cc4f4a00b2e66fd71fd18efd", - "a4a869ed419c43839645d2835664636c", - "46d8a348d25b4416a46977c3fc2f290d", - "259e9270784d43dd972a4fa676ed8444", - "4cbf17f1bcf2440093c3609646365ee6", - "741b145db27c41e4a098b52276a2a0e1", - "4d10f43d2f6e46ab84d70132eaff4d60", - "11dccc576b7345d98440c9df0d96c777", - "557d923cb8e84c06b3b56629f6684900", - "082b7daf697b4de3befccfdc1f163478" - ] - }, - "executionInfo": { - "elapsed": 544, - "status": "ok", - "timestamp": 1675255793325, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "eOtQqnxb0B_t", - "outputId": "d720089b-faa8-4e91-bbcb-9fdcf642c21b" - }, - "outputs": [], - "source": [ - "ESA = ee.Image('ESA/WorldCover/v100/2020').clip(image.geometry())\n", - "Map.addLayer(ESA, {}, 'ESA')\n", - "Map" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "ojprtQ2V0B_t" - }, - "source": [ - "And now we generate the training set again:" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "executionInfo": { - "elapsed": 685, - "status": "ok", - "timestamp": 1675255796417, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "C3OPr-x_0B_t" - }, - "outputs": [], - "source": [ - "classValues = [10, 20, 30, 40, 50, 60, 70, 80, 90, 95, 100]\n", - "remapValues = ee.List.sequence(0, 10)\n", - "label = 'lc'\n", - "lc = ESA.remap(classValues, remapValues).rename(label).toByte()\n", - "\n", - "sample = image.addBands(lc).stratifiedSample(\n", - " **{\n", - " 'numPoints': 5000,\n", - " 'classBand': label,\n", - " 'region': image.geometry(),\n", - " 'scale': 100,\n", - " 'geometries': True\n", - "})" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "o97yQzRS0B_t" - }, - "source": [ - "And again, we split the data into training and validation." - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "executionInfo": { - "elapsed": 276, - "status": "ok", - "timestamp": 1675255799082, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "1FIql2VI0B_t" - }, - "outputs": [], - "source": [ - "sample = sample.randomColumn()\n", - "trainingSample = sample.filter('random <= 0.8')\n", - "validationSample = sample.filter('random > 0.8')" - ] - }, - { - "attachments": {}, - "cell_type": "markdown", - "metadata": { - "id": "nWPpXPtr0B_t" - }, - "source": [ - "As the **CART** classifier performed reasonably well for CLC, we will re-use this one to train the algorithm through using the ESA WorldCover data." - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "executionInfo": { - "elapsed": 302, - "status": "ok", - "timestamp": 1675255801416, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "MKhxhX7W0B_u" - }, - "outputs": [], - "source": [ - "trainedClassifier = ee.Classifier.smileCart().train(\n", - " **{\n", - " 'features': trainingSample,\n", - " 'classProperty': label,\n", - " 'inputProperties': image.bandNames()\n", - "})" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/", - "height": 68 - }, - "executionInfo": { - "elapsed": 274, - "status": "ok", - "timestamp": 1675255802491, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "93o_CbXT0B_u", - "outputId": "88639c57-3e96-4d0f-fb9c-a291c9788673" - }, - "outputs": [], - "source": [ - "trainAccuracy = trainedClassifier.confusionMatrix()\n", - "trainAccuracy.accuracy()" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "4GYp6Xee0B_u" - }, - "source": [ - "Resulting in our newly classified map" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "executionInfo": { - "elapsed": 208, - "status": "ok", - "timestamp": 1675255803868, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "wMxX-9QT0B_u" - }, - "outputs": [], - "source": [ - "ESAWorldCover_classified = image.classify(trainedClassifier)" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "kUUEh3MH0B_u" - }, - "source": [ - "And let's visualize this!" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/", - "height": 821, - "referenced_widgets": [ - "006dc05428bf468e9724f0e0fcd388bd", - "95d94c3ab3094ddb880ef0b9a2dce01b", - "952b82e6c713459eb6ace9f47ada219a", - "3d9a59a8a0a44f55ab359b66edbe3f9d", - "036d4dad1c8f4dd3bcd37d3154fdf452", - "ba860e12989c41e8b39524f943f8fc51", - "402c171b86c9479f9d3cf2743b9055ff", - "cf561e18f0dc4e578e23de278524ab78", - "5eb406428f4d4fd2903c67dd9b9ce343", - "a0bc2372a05943c19c357d3f7198ce30", - "c3e40ca8e6924930b1367da0f89045a3", - "f15f98b1745248c7ae46f849862d6c9d", - "a017674caf934e5ca12b9cf9cd77f2d1", - "c462bdeb7af24cfd86fd72ac62e04fc7", - "0da7def710c2472ab80647a297cc6223", - "ef2ab37274534537a07a30a7d56c5ea4", - "e93fa2d603b04a1faafb9b1c28333856", - "61b61a156a3644c19edec2945fab21b8", - "53e0928ed0914f6491e91a215b33573d", - "082b7daf697b4de3befccfdc1f163478", - "edcb631dedd44674b28172fa8d16da9b", - "c2128a11f9bb4eb894374538f1201791", - "2a12629894de48ce857509fbc3f44854", - "fc17ea0440bb4c1cbe6d3e4b98e0d1c7", - "09cfd28117b746d883b843c26ac8049c", - "5f0e409a882f4506b42b2caaa442cc33", - "e5e131b331024a248fe58b7ed690b170", - "13369112cc4f4a00b2e66fd71fd18efd", - "a4a869ed419c43839645d2835664636c", - "46d8a348d25b4416a46977c3fc2f290d", - "259e9270784d43dd972a4fa676ed8444", - "4cbf17f1bcf2440093c3609646365ee6", - "741b145db27c41e4a098b52276a2a0e1", - "4d10f43d2f6e46ab84d70132eaff4d60", - "11dccc576b7345d98440c9df0d96c777", - "557d923cb8e84c06b3b56629f6684900" - ] - }, - "executionInfo": { - "elapsed": 834, - "status": "ok", - "timestamp": 1675255805994, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "IQ_dprZZ0B_u", - "outputId": "ed6fdf4d-c601-491d-996a-db4e100a9e6d" - }, - "outputs": [], - "source": [ - "classVis = {\n", - " 'min': 0,\n", - " 'max': 10,\n", - " 'palette': ['006400' ,'ffbb22', 'ffff4c', 'f096ff', 'fa0000', 'b4b4b4',\n", - " 'f0f0f0', '0064c8', '0096a0', '00cf75', 'fae6a0']\n", - "};\n", - "\n", - "#Map.addLayer(lc, classVis, 'lc');\n", - "Map.addLayer(ESAWorldCover_classified, classVis, 'Classified')\n", - "Map" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "
\n", - "Question 8: Interpret the results of the classification with ESA WorldCover. How has this model performed compared to using Corine Land Cover?
" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "CHWkPEIQ0B_v" - }, - "source": [ - "## 7. Analyze and assess your Landsat-8 land cover map\n", - "
" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "eAYl8Ru80B_v" - }, - "source": [ - "Now we have two land cover maps generated for most part of the Netherlands, let's analyze and judge their quality.\n", - "\n", - "To do so, you can either zoom in on the same area you used last week to learn OpenStreetMap, or specify a different area when it is outside the bounds of our land cover map.\n", - "\n", - "We do so, by creating a bounding box. You can use [this website](https://boundingbox.klokantech.com/) to create a bounding box. Once you have created a bounding box, you can select the 'CSV' tab and copy paste the coordinates in the cell below." - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "executionInfo": { - "elapsed": 220, - "status": "ok", - "timestamp": 1675255808972, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "Gqi_VPSH0B_v" - }, - "outputs": [], - "source": [ - "bbox = [4.248882,51.853884,4.542965,52.018829]" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "XKuThEge0B_v" - }, - "source": [ - "And now we can translate this into a rectangle to be used with the **Google Earth Engine**:" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "executionInfo": { - "elapsed": 198, - "status": "ok", - "timestamp": 1675255810822, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "MuMIBg9z0B_v" - }, - "outputs": [], - "source": [ - "focus_region = ee.Geometry.Rectangle([bbox[0], \n", - " bbox[1],\n", - " bbox[2],\n", - " bbox[3]])" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "RNcZTd7_0B_v" - }, - "source": [ - "### Corine Land Cover\n", - "\n", - "We will start with identifying how well Corine Land Cover data has been classified with our classifier. To do so, we will first download the images from the **Google Earth Engine**. To do that, we will use the `ee_export_image()` function. " - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/" - }, - "executionInfo": { - "elapsed": 7798, - "status": "ok", - "timestamp": 1675255820686, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "qqWgZUGg0B_v", - "outputId": "0d6bab8f-1a30-46cb-f98f-e61732fa4f05" - }, - "outputs": [], - "source": [ - "geemap.ee_export_image(\n", - " CLC, filename='CLC.tif', scale=100, file_per_band=False,region=focus_region\n", - ")\n", - "\n", - "geemap.ee_export_image(\n", - " CLC_Classified, filename='CLC_Classified.tif', scale=100, file_per_band=False,region=focus_region\n", - ")" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "EIu-PJxT0B_w" - }, - "source": [ - "Now we can use **xarray** to open the geotiffs and prepare them for visualisation." - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/", - "height": 291 - }, - "executionInfo": { - "elapsed": 236, - "status": "ok", - "timestamp": 1675255852115, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "q2Hpvsc00B_w", - "outputId": "23961362-a12b-44eb-98f9-4f9f70adfb61" - }, - "outputs": [], - "source": [ - "CLC_original = xr.open_dataset('CLC.tif', engine = 'rasterio')\n", - "CLC_original = CLC_original.rename({'x': 'lat','y': 'lon'})\n", - "CLC_original.rio.set_spatial_dims(x_dim=\"lat\",y_dim=\"lon\", inplace=True)\n", - "\n", - "CLC_classified = xr.open_dataset('CLC_Classified.tif', engine = 'rasterio')\n", - "CLC_classified = CLC_classified.rename({'x': 'lat','y': 'lon'})\n", - "CLC_classified.rio.set_spatial_dims(x_dim=\"lat\",y_dim=\"lon\", inplace=True)" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "id": "Ai7YYvmy0B_w" - }, - "source": [ - "Let's plot the original map (left) and the classified map (right)." - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": { + "cells": [ + { + "cell_type": "markdown", + "metadata": { + "id": "TCDarmwZ0B_P", + "tags": [] + }, + "source": [ + "# Tutorial 1: Land-cover classification\n", + "\n", + "In this tutorial we are going to explore the power of the **Google Earth Engine** through classifying land-use categories on satelite imagery. In particular, we will focus on supervised classification using methods from frequentist statistics. Supervised classification refers to the process of using a training dataset with known labels to guide a mathematical classifier in the task of labeling spectral space. They key characteristic is that the training dataset guides (or “supervises”) the labeling.\n", + "\n", + "The `Classifier` package within the **Google Earth Engine** handles supervised classification by traditional ML algorithms running in Earth Engine. We will be looking at three classifiers, namely logistical regression, decision trees, and random forests. The workflow for classification is as follows:\n", + "\n", + " 1. Collect training data. Assemble features which have a property that stores the known class label and properties storing numeric values for the predictors.\n", + " 2. Instantiate a classifier. Set its parameters if necessary.\n", + " 3. Train the classifier using the training data.\n", + " 4. Classify an image or feature collection.\n", + " 5. Estimate the classification error with independent validation data.\n", + " 6. Test the trained and validated classifier on new, unseen data\n", + " \n", + "## Important before we start\n", + "
\n", + "Make sure that you save this file before you continue, else you will lose everything. To do so, go to Bestand/File and click on Een kopie opslaan in Drive/Save a Copy on Drive!\n", + "\n", + "Now, rename the file into Week4_Tutorial1.ipynb. You can do so by clicking on the name in the top of this screen." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "hhGbHqRr0B_V" + }, + "source": [ + "## Learning Objectives\n", + "
" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "d0cuIiyw0B_V", + "tags": [] + }, + "source": [ + "- Understand how one can extract data from **Google Earth Engine**.\n", + "- Know how to visualize data from **Google Earth Engine** in Python.\n", + "- Understand and apply a supervised classification algorithm.\n", + "- Create training data and a simple classifier.\n", + "- Compare and judge the performance of a land-use classification model.\n", + "\n", + "P.S. we will mark important machine learning so you can keep track of the most important terms." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "6Q_vJ5ZE0B_W" + }, + "source": [ + "

Tutorial Outline

\n", + "
\n", + "
" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "q8qSTJEg0B_X", + "tags": [] + }, + "source": [ + "## 1. Introducing the packages\n", + "
" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "T2Ta4PUs0B_X" + }, + "source": [ + "Within this tutorial, we are going to make use of the following main packages:\n", + "\n", + "[**ee**](https://developers.google.com/earth-engine/guides/python_install) is a Python package to use the the Google Earth Engine.\n", + "\n", + "[**geemap**](https://geemap.org/) is a Python package for interactive mapping with the Google Earth Engine." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "PVyp9IqKv10G" + }, + "source": [ + "Now we will import these packages in the cell below:" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "wvqt9J2P0B_Z" + }, + "outputs": [], + "source": [ + "import os\n", + "import random\n", + "import numpy as np\n", + "\n", + "import ee\n", + "import geemap\n", + "import matplotlib.pyplot as plt" + ] + }, + { + "cell_type": "markdown", + "source": [ + "Finally, let's fix all of our random number generators. This will make our experiments reproducible." + ], + "metadata": { + "id": "z4Av_NOXm5JF" + } + }, + { + "cell_type": "code", + "source": [ + "### Set global seeds ###\n", + "seed = 123\n", + "np.random.seed(seed)\n", + "random.seed(seed)\n", + "os.environ['PYTHONHASHSEED'] = str(seed)" + ], + "metadata": { + "id": "3gUXlHbnm_L5" + }, + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "B7c9PTZs0B_a" + }, + "source": [ + "## 2.Accessing Landsat-8 data from Google Earth Engine\n", + "
" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "sehHohh50B_b" + }, + "source": [ + "You will notice that you need to authorize ourselves to be able to use the Google Earth Engine. To do so, we will first have to register ourselves. on the website of the [Google Earth Engine](https://earthengine.google.com/). Here, make a project and remember the project ID.\n", + "\n", + "Next, you will have to add it to your Colab notebook as a secret:\n", + "1. Cick the `key` button on the left-hand side of the Colab panel\n", + "2. Press *add new secret*\n", + "3. Allow notebook access, set the Name to `EE_PROJECT_ID`, and the Value to the name of your EE project ID." + ] + }, + { + "cell_type": "markdown", + "source": [ + "Alternatively, you can authorize your project as follows, but then be aware that anyone observing the notebook can see your project name, which is potentially a security issue." + ], + "metadata": { + "id": "Q0LfPa3ekekv" + } + }, + { + "cell_type": "code", + "source": [ + "ee.Authenticate()\n", + "ee.Initialize(project=\"YOUR_PROJECT_NAME\")" + ], + "metadata": { + "id": "oDq0Z2iukjh1" + }, + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "source": [ + "Then, run the code below to load a basemap and to test if you set your credentials right. You can choose any location in Europe, but the code below will show the coordinates we have selected for the Netherlands. Feel free to change them." + ], + "metadata": { + "id": "qP9FDYmSlTmm" + } + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "wGpIK8FO0B_b" + }, + "outputs": [], + "source": [ + "map = geemap.Map(height=800,width=700,center=[52.37,4.5],zoom=7)\n", + "map" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "Frgjg-VU0B_c" + }, + "source": [ + "Now that we have succesfully managed to see a map of the Netherlands, let's load a Landsat-8 satellite image to our project. Landsat-8 is the 8th iteration of the American Landsat project, which has continuous records going back 40 years (!), which makes it the longest continuous satellite mission.\n", + "\n", + "The code below executes the following steps:\n", + "1. Look for all images that intersect our point in the Netherlands\n", + "2. Filter it by the year 2015\n", + "3. Sort by cloud cover, lower = better\n", + "4. Select the least cloudy image, and load all bands" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "NioWCK5v0B_d" + }, + "outputs": [], + "source": [ + "point = ee.Geometry.Point([5.0, 51.37])\n", + "\n", + "image = (\n", + " ee.ImageCollection('LANDSAT/LC08/C02/T1_L2')\n", + " .filterBounds(point)\n", + " .filterDate('2015-01-01', '2015-12-31')\n", + " .sort('CLOUD_COVER')\n", + " .first()\n", + " .select('SR_B[1-7]')\n", + ")" + ] + }, + { + "cell_type": "markdown", + "source": [ + "\n", + "The values in each band are between 1 and 65,535, the 16-bit unsigned integer limit. The values represent the `surface reflection`, the fraction of light that is reflected at each pixel location.\n", + "\n", + "**Q1: Why is the `surface reflection` given as an integer value, rather than a floating point (decimal) value? What are the practical benefits of storing satellite image data this way?**\n", + "\n", + "
\n", + "\n", + "Now, let's visualize this image in colours that are natural to the human eye, using Red-Green-Blue (RGB) bands.\n", + "\n", + "**Q2: Which band names should be added to the list to visualize the image with in red-green-blue colours?**\n", + "\n", + "HINT: [This page contains the documentation, where you can find the answer](https://developers.google.com/earth-engine/datasets/catalog/LANDSAT_LC08_C02_T1_L2)" + ], + "metadata": { + "id": "TGCFX-bBtzmx" + } + }, + { + "cell_type": "code", + "source": [ + "bands = ['SR_B4', 'SR_B3', 'SR_B2'] # Fill in this list yourself\n", + "vis_params = {'max': 25000, 'bands':bands} # Limit upper range so you can see detail\n", + "\n", + "map.centerObject(point, 8)\n", + "map.addLayer(image, vis_params, \"Landsat-8\")\n", + "map" + ], + "metadata": { + "id": "I4QjsgkMtyXK" + }, + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "ZKCZxS9R0B_d" + }, + "source": [ + "As we have specified that we wanted landsat data with as little clouds as possible, let's check the data and the actual cloud cover:" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "O4kmjkoM0B_e" + }, + "outputs": [], + "source": [ + "print(ee.Date(image.get('system:time_start')).format('YYYY-MM-dd').getInfo())\n", + "print(\"cloud cover:\", image.get('CLOUD_COVER').getInfo())" + ] + }, + { + "cell_type": "markdown", + "source": [ + "Now that we have the image, let's add some indices to add some extra information for the model. Together with the raw spectral values, these will be our input variables, from which the model will learn how to fit to the reference values." + ], + "metadata": { + "id": "_pbcU0H5gMP3" + } + }, + { + "cell_type": "code", + "source": [ + "# Add the bands you need yoursef in the select functions\n", + "dvi = image.select('...').subtract(image.select('...')).rename('DVI')\n", + "image = image.addBands(dvi)\n", + "\n", + " # Compute the NDVI yourself - check the docs if needed\n", + "ndvi = ...\n", + "image = image.addBands(ndvi)" + ], + "metadata": { + "id": "jWO-e2IXgfvO" + }, + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "source": [ + "**Q3: Which other indices like the NDVI could be useful to add here, and why? Add at least one more to the image.**\n", + "\n", + "**!!! Don't forget to rename the index, and to add it later in the exercise !!!**" + ], + "metadata": { + "id": "ehSJNOL5g39l" + } + }, + { + "cell_type": "code", + "source": [ + "my_index = ...\n", + "image = image.addBands(my_index)" + ], + "metadata": { + "id": "auXaN6aZhDd1" + }, + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "UdkbPQd10B_j" + }, + "source": [ + "For the modelling, we will use reflectance from the optical, NIR, and SWIR bands (SR_B2 - SR_B7), as well as the indices we derived." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "O1pPDUhm0B_j" + }, + "outputs": [], + "source": [ + "# Use these bands for prediction\n", + "bands = ['SR_B2', 'SR_B3', 'SR_B4', 'SR_B5', 'SR_B6', 'SR_B7']\n", + "indices = ['NDVI', 'DVI'] # Add your index(es) band here\n", + "img_bands = [*bands, *indices]" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "ZfU9Ih5W0B_f" + }, + "source": [ + "## 3.Create reference data using Corine Land Cover\n", + "
" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "IzJAm-n_0B_f" + }, + "source": [ + "Now that we have had a look at the images we will be working with, we can define the reference data (also referred to as *labelled data* and *ground truth* data) that we're going to use to train classification models. The training data is used to fit models. A fitted or trained models can then be used to predict on a new dataset to determine how well it works on unseen data.\n", + "\n", + "For example, land cover training data will contain examples of each class in the study’s legend. Based on these labels, the classifier can predict the most likely land cover class for each pixel in an image. This is an example of a categorical classification and the training labels are therefore categorical. By contrast, a continuous variable (e.g. percent tree cover) can be predicted using continuous training labels.\n", + "\n", + "There are several ways you can create a region to fence off your dataset:\n", + "\n", + "- Draw a shape (e.g., rectangle) on the map and the use `region = Map.user_roi`\n", + "- Define a geometry, such as `region = ee.Geometry.Rectangle([-122.6003, 37.4831, -121.8036, 37.8288])`\n", + "- Create a buffer zone around a point, such as `region = ee.Geometry.Point([-122.4439, 37.7538]).buffer(10000)`\n", + "- If you don't define a region, it will use the image footprint by default\n", + "\n", + "In our case, we use the complete extent of the image for training and evaluating our models." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "fGt7peIO0B_g" + }, + "source": [ + "Our reference data is the CORINE Land Cover dataset (CLC), a pan-European dataset made from a combination of harmonized national land cover inventories. Fortunately, we can use GEE to directly access CLC data. We also use the `.clip()` function in which we define that we specifically only want to see the same area as the Landsat-8 image we already selected, rather than the area of our map interface." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "hH0QFPo30B_g" + }, + "outputs": [], + "source": [ + "CLC = ee.Image('COPERNICUS/CORINE/V20/100m/2012').select('landcover').clip(image.geometry())\n", + "map.addLayer(CLC, {}, 'CLC')\n", + "map" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "VLhHhXqK0B_h" + }, + "source": [ + "Now we are going to make the training dataset. We do so by randomly sampling pixels from the image array that coincide with a CLC reference pixel.\n", + "\n", + "In the `sample()` function, we have to specify multiple arguments:\n", + "\n", + "- Through the `region`argument we specify the geographic boundary of our training dataset.\n", + "- Through the `scale` argument we specify the size of the points for our sample (30 would indicate 30m).\n", + "- Through the `numPixels` argument we specify how many pixels we want to extract. More pixels means more training time needed, but a higher expected accuracy. Wouldn't recommend setting this to more than 10k.\n", + "- Through the `seed` argument we specify which random selection order we want. Through using a seed, you can always reproduce your results.\n", + "- Through the `geometries` argument we specify whether we want to extract the geometries as well. In most cases you want to retain the geometry, so specify `true`." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "P0C5_sCX0B_h" + }, + "outputs": [], + "source": [ + "# Fill in the arguments here yourself\n", + "lc_points = CLC.sample(\n", + " **{\n", + " 'region': image.geometry(),\n", + " ...\n", + " }\n", + ")" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "DdvxczSf0B_h" + }, + "source": [ + "Let's check how many points we got for our sample set, and which information a single point contains." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "ttf-3K0T0B_i" + }, + "outputs": [], + "source": [ + "print(\"total number of points:\", lc_points.size().getInfo())\n", + "print(lc_points.first().getInfo())" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "uiV3u8I50B_i" + }, + "source": [ + "Take note of the final column, the *'landcover'* class. It contains the land cover associated with each individual pixel. Try looking up some information about it to understand what it is that we are trying to classify.\n", + "\n", + "**Q4: Which land cover class is `211`, and which 'superclasses' (more general classes) does it fall under? Do you think the LC classes of CORINE could be globally applicable, why/why not?**" + ] + }, + { + "cell_type": "markdown", + "source": [ + "While the third level of LC classes are very detailed, they contain a lot of uncertainty, and they are difficult for a model to learn. Instead, let's first generalize the land cover classes to the second level of the hierarchy. For this, we will finish the following function that we will apply to the column." + ], + "metadata": { + "id": "D8L-sJnnWTma" + } + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "mORPLblO0B_i", + "tags": [] + }, + "outputs": [], + "source": [ + "def generalize_clc_class(feature):\n", + " lc_value = feature.get('...') # Which feature property needs to be accessed?\n", + " l2_hierarchy_lc = ee.String(lc_value).slice(...) # TODO: How should this be sliced to retain the second-level hierarchy?\n", + " return feature.set(..., l2_hierarchy_lc) # which feature property needs to be set?" + ] + }, + { + "cell_type": "code", + "source": [ + "# TODO: Look up the GEE function to run the function over each points\n", + "lc_reference_pts = lc_points.map(generalize_clc_class) # Students do this themselves" + ], + "metadata": { + "id": "uyxS7KVHQsbS" + }, + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "Sv7ywcDg0B_i" + }, + "source": [ + "## 4.Split dataset into folds\n", + "
" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "-jpbuNBc0B_j" + }, + "source": [ + "In the previous step we made our co-located dataset consisting of reference data (CLC land cover at the 2nd level hierarchy), and Landsat-8 pixels with additional calculated values. The next step is to partiton the dataset into training and validation splits, so that we can train and evaluate models. In short, the training split is used for a model to fit to the input data, while the validation split is used to test if the learned model can predict well on new, unseen data.\n", + "\n", + " Later in the notebook there will also be a test split on which we evaluate the final performance of models." + ] + }, + { + "cell_type": "code", + "source": [ + "# This property of the table stores the land cover labels\n", + "label_col = 'landcover'\n", + "\n", + "# Sample points for validation / training split datasets\n", + "sample = lc_reference_pts.randomColumn();\n", + "training_sample = sample.filter('random <= 0.8');\n", + "validation_sample = sample.filter('random > 0.8');\n", + "\n", + "train_data = image.select(img_bands).sampleRegions(\n", + " **{'collection': training_sample, 'properties': [label_col], 'scale': 100}\n", + ")\n", + "\n", + "val_data = image.select(img_bands).sampleRegions(\n", + " **{'collection': validation_sample, 'properties': [label_col], 'scale': 100}\n", + ")" + ], + "metadata": { + "id": "SlTEbyCpofAu" + }, + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "PAW_rLopv10O" + }, + "source": [ + "**Q4: What are the downsides of using a sample randomized 80/20 training/validation split like this? Can you think of other ways to partition the dataset which would be better?**" + ] + }, + { + "cell_type": "markdown", + "source": [ + "Finally, let's visualize a single imge pixel to make sure that everything is included as expected. Contrary to what some might say, preparing and organizing your dataset takes up the bulk of your time when working with machine learning models. **Always double-check your dataset before training, or you'll find yourself wasting a lot of time**!" + ], + "metadata": { + "id": "VXSi1VbXl8-X" + } + }, + { + "cell_type": "code", + "source": [ + "# Print the first feature in the training collection\n", + "print(train_data.first().getInfo())" + ], + "metadata": { + "id": "HCxNoOqzkmBQ" + }, + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "source": [ + "As can be seen, each datapoint contains reflectance values from the Landsat-8 image, the indices we defined, and a land cover reference label." + ], + "metadata": { + "id": "fc3_UqRPpo62" + } + }, + { + "cell_type": "markdown", + "source": [ + "#### Converting to scikit-learn compatible data\n", + "The GEE package provides built-in functions for a couple of popular models, so in principle we can continue working entirely within GEE. However, we're interested in teaching you re-usable machine learning skills. Therefore, we run our models using scikit-learn, Python's most popular package for standard ML models. For this purpose, we should convert our data into a data structure that is compatible with this package." + ], + "metadata": { + "id": "hg35-o14SBdU" + } + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "n2Ya_jcd0B_p" + }, + "outputs": [], + "source": [ + "import pandas as pd\n", + "\n", + "def feature_collection_to_lists(features, input_features, label_col):\n", + " # Convert data to Pandas for use with scikit\n", + " features_list = features.toList(features.size()).getInfo()\n", + " features_list = [feature['properties'] for feature in features_list] # Unpack from dictionary\n", + " features_df = pd.DataFrame(features_list)\n", + "\n", + " inputs = features_df[input_features] # Image pixel values for training\n", + " labels = features_df[label_col] # Land cover values for validation\n", + " return inputs, labels\n", + "\n", + "x_train, y_train = feature_collection_to_lists(train_data, img_bands, label_col)\n", + "x_val, y_val = feature_collection_to_lists(val_data, img_bands, label_col)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "JB9ZstM10B_k", + "tags": [] + }, + "source": [ + "## 5. Training models\n", + "
" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "qB4em_8m0B_k" + }, + "source": [ + "Now that we have our dataset split into training, validation, and testing samples, we can begin training models. But wait up! Before we start throwing increasingly sophisticated models at the problem, we have to understand how statistical learning works in the first place. We'll consider a number of frequentist statistical models of increasing complexity. We'll first take a look at a basic model, namely logistical regression. Next, we consider decision trees, and finally we consider a more sophisticated tree-based classifier, namely random forest models." + ] + }, + { + "cell_type": "markdown", + "source": [ + "### 5a. Logistic Regression\n", + "---\n", + "Let's first consider what is possibly the simplest approach in frequentist statistics for this task - Logistic Regression. Similar to a *Linear Regression* model, a logistic regression model fits each of the input features to the reference data based on the total set of datapoints in the training dataset. It outputs the probability that a given datapoint belongs to a given label class, e.g. the probability that a given sample belongs to the `urban fabric` class. It creates a distinct *'S-shaped'* probability distribution, courtesy of the sigmoid function used to bound it.\n", + "\n", + "![Exam_pass_logistic_curve.svg.png](data:image/png;base64,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)\n", + "\n", + "(Image courtesy of Wikimedia)" + ], + "metadata": { + "id": "OXFAonsI0eYo" + } + }, + { + "cell_type": "markdown", + "source": [ + "**Q5: Why can't we use a regular linear regression to regress the probabilities of each class, why do we have to use a sigmoid function to bound our predictions? Which kinds of problem(s) could using a linear regression model cause for this case?**" + ], + "metadata": { + "id": "k5p-61m6Pm3z" + } + }, + { + "cell_type": "markdown", + "source": [ + "Let's fit the model to our training data and evaluate how well it performs on the training split using a straightforward overall accuracy measures, where we simply count the ratio of correct positives. Under the hood, we assign a `1` or a `0` to each class, which we call one-hot encoding (as in - only one of the labels is *hot*, with a value of `1`). The model is then optimized to predict a confidence for each class separately which indicates if the given class is present or not. In the scikit implementation, the most confident class (closest to `1`) gets assigned to the datapoint. Let's try it out!" + ], + "metadata": { + "id": "pGWTKZDXRszD" + } + }, + { + "cell_type": "code", + "source": [ + "from sklearn.linear_model import LogisticRegression\n", + "from sklearn.metrics import accuracy_score, cohen_kappa_score\n", + "\n", + "# Train a logistic regression model\n", + "model = LogisticRegression()\n", + "model.fit(x_train.values, y_train.values)\n", + "\n", + "# Predict and evaluate\n", + "train_y_pred = model.predict(x_train)\n", + "train_accuracy = accuracy_score(train_y_pred, y_train)\n", + "print(\"Training accuracy:\", round(train_accuracy, 3))" + ], + "metadata": { + "id": "E6LOxKyjFLfh" + }, + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "source": [ + "Okay, a little under 50% accurate, that's reasonably good. But is it better than random guessing? For this, we use Cohen's Kappa. The **Kappa Coefficient** is generated from a statistical test to evaluate the accuracy of a classification. **Kappa** essentially evaluates how well the classification performed as compared to just randomly assigning values, i.e. did the classification do better than random. The **Kappa Coefficient** can range from -1 to 1. A value of 0 indicated that the classification is no better than a random classification. A negative number indicates the classification is significantly worse than random guessing. A value of to 1 indicates that the predicted values are equal to the ground truth, therefore not being the product of any random guessing.\n", + "\n", + "By the way, in professional parlay, we refer to measures as the `accuracy` and `Cohen's Kappa` as performance metrics." + ], + "metadata": { + "id": "YWYPUzDpTWE5" + } + }, + { + "cell_type": "code", + "source": [ + "train_kappa = cohen_kappa_score(train_y_pred, y_train)\n", + "print(\"Training Kappa:\", round(train_kappa, 3))" + ], + "metadata": { + "id": "1GPPPS0dR7ee" + }, + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "source": [ + "Looking good. It's not a perfect performance, but the model outperforms random guessing by a significant margin. Not bad for the simplest possible model with a fairly large number of target classes.\n", + "\n", + "Now, let's see if it manages to predict well on pixels which it hasn't been trained for." + ], + "metadata": { + "id": "UL_g9aFxSubH" + } + }, + { + "cell_type": "code", + "source": [ + "val_y_pred = model.predict(x_val)\n", + "\n", + "val_accuracy = accuracy_score(y_val, val_y_pred)\n", + "print(\"Validation accuracy:\", round(val_accuracy, 3))\n", + "\n", + "val_kappa = cohen_kappa_score(val_y_pred, y_val)\n", + "print(\"Validation Kappa:\", round(val_kappa, 3))" + ], + "metadata": { + "id": "TX2MyP5vBmsP" + }, + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "source": [ + "**Q6: Interpret the results. What do you think of the performance on the validation set compared to training, is this an expected outcome, why/why not? Considering the random split we did, do you think this model could suitable for predicting in new, unseen regions?**" + ], + "metadata": { + "id": "A1am1vKbVUDC" + } + }, + { + "cell_type": "markdown", + "source": [ + "Before we move on, let's make two quick functions that we can re-use whenever we want to evaluate our models quickly. It will save us a lot of code re-use when iterating through candidate models." + ], + "metadata": { + "id": "nm7CpdAmfO5U" + } + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "DesfJjTu0B_o" + }, + "outputs": [], + "source": [ + "def train_model(model, x_val, y_val):\n", + " ## Training ##\n", + " model.fit(x_train.values, y_train.values)\n", + "\n", + " train_y_pred = model.predict(x_train)\n", + "\n", + " train_accuracy = accuracy_score(train_y_pred, y_train)\n", + " print(\"Training accuracy:\", round(train_accuracy, 3))\n", + "\n", + " train_kappa = cohen_kappa_score(train_y_pred, y_train)\n", + " print(\"Training Kappa:\", round(train_kappa, 3))\n", + " return model\n", + "\n", + "def validate_model(...):\n", + " # Fill in and finish this function based on the above examples\n", + " # Make sure to report both metrics" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "StLnH3510B_o" + }, + "source": [ + "### 5b. Decision tree classifiers\n", + "---\n", + "Now that we have some experience with the simplest possible approach, let's talk about models which are a bit more clever - tree-based classfiers. First, we'll take a look at a standard decision tree model. It learns the best places to cut off the data to create the best separation between classes. As such, contrary to a logistic regression, a decision tree can approximate complex decision boundaries. Graphically, classification trees identify lines that successively split the data space to separate the training points into their classes, as shown below.\n", + "\n", + "![An-example-of-a-decision-tree-left-with-the-decision-boundary-for-two-features-X1.png](data:image/png;base64,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)\n", + "\n", + "([Image courtesy of Clayton Miller](https://www.researchgate.net/publication/313720565_Screening_meter_data_Characterization_of_temporal_energy_data_from_large_groups_of_non-residential_buildings))" + ] + }, + { + "cell_type": "markdown", + "source": [ + "Let's repeat the process of training a model by using a decision tree classifier. This is a parametrized model, which means that there are certain decisions to make, which will affect the performance of the model. First, let's run it with the default settings, and you'll quickly see why it's important to pay attention to the parameters of your models." + ], + "metadata": { + "id": "P_Vj87ExYbwg" + } + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "O02Zvc6c0B_o" + }, + "outputs": [], + "source": [ + "from sklearn.tree import DecisionTreeClassifier\n", + "\n", + "decision_tree_model = DecisionTreeClassifier()\n", + "decision_tree_model = train_model(decision_tree_model, x_train, y_train)\n", + "validate_model(decision_tree_model, x_val, y_val)" + ] + }, + { + "cell_type": "markdown", + "source": [ + "This results in a very big contrast in the model's performance. How can it be that the model almost performs perfectly on the training dataset, but does poorly on the validation dataset? For the answer, [take a look at the documentation of the model](https://scikit-learn.org/stable/modules/generated/sklearn.tree.DecisionTreeClassifier.html). In particular, look at the parameters `max_depth` and `min_samples_split`. Use the docs and any other means at your disposal to answer the following question.\n", + "\n", + "**Q7: In your own words, what is the effect of changing `max depth` and `min_samples_split`? How could these two parameters result in a perfect fit for the model on the training data?**" + ], + "metadata": { + "id": "55KDeyABdsaL" + } + }, + { + "cell_type": "markdown", + "metadata": { + "id": "9mvK8a2q0B_o" + }, + "source": [ + "So now that we know about parameters, let's try setting these two parameters such that the model doesn't become hyper-specialized on the training dataset, at the cost of performance on unseen data. Experiment with different parameter settings in the code box below." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "kknOXH-i0B_o" + }, + "outputs": [], + "source": [ + "# Try it yourself a couple of times: Instantiate the model and change the parameters.\n", + "decision_tree_model = ...\n", + "decision_tree_model = train_model(decision_tree_model, x_train, y_train)\n", + "validate_model(decision_tree_model, x_val, y_val)" + ] + }, + { + "cell_type": "markdown", + "source": [ + "**Q8: Report the settings of the best-performing model on the validation dataset, along with the validation accuracy and Kappa. Why do you think the parameters you chose ended up working better than the default settings, which produced a perfect fit on the training dataset?**" + ], + "metadata": { + "id": "y1XZI7AbhSDi" + } + }, + { + "cell_type": "markdown", + "metadata": { + "id": "LpBDrhs60B_k" + }, + "source": [ + "### 5c. Random Forests\n", + "---\n", + "\n", + "> *Do you know what is better than one tree? Two trees! And what is better than two trees? A forest!*\n", + "\n", + "*Tin Kam Ho, inventor of Random Forest models, 1995* (probably).\n", + "\n", + "While the quote above is a tongue-in-cheek fake quote, the author of Random Forest (RF) models clearly was onto something. What if we use multiple of decision trees, then take their average prediction? This is an ensemble approach, where the rationale is that we can achieve a better performance by averaging multiple prediction models. In the case of RF, we ensemble individual decision trees, and through some tricks (i.e. randomly not giving trees access to some input variables), we produce trees which have slightly different prediction characteristics.\n", + "\n", + "This intuitive approach has been a mainstay of machine learning for remote sensing for decades, with good performance even on small datasets. In fact, up until very recently they were still preferred over sophisticated deep learning model for niche tasks with a small amount of datapoints, due to their ease of use and efficiency! Bigger is certainly not always better. So let's try them out!\n", + "\n", + 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)\n", + "\n", + "([Courtesy of Sruthi E.R.](https://www.analyticsvidhya.com/blog/2021/06/understanding-random-forest/))" + ] + }, + { + "cell_type": "markdown", + "source": [ + "[First, take a look at the documentation](https://scikit-learn.org/stable/modules/generated/sklearn.ensemble.RandomForestClassifier.html), where you'll see that (logically) it is a parametrized model too. To keep it simple, let's focus on two important parameters while fixing the rest. We focus on `min_samples_split`, and `n_estimators`. You know the first one, and by its name you can reasonably figure out that `n_estimators` is the number of trees we'd like to use.\n", + "\n", + "Rather than guessing which parameters are best like we did before, we will write a function that will help us to find the best parameters based on a grid search. With a grid search optimization approach, we iterate over all combinations of parameters to find the best one of the set.\n", + "\n", + "![gridsearch.png](data:image/png;base64,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)\n", + "\n", + "(A visual example of grid search, where parameter searching occurs in a grid with regular intervals. Adapted from [Pilario, Cao, and Shafiee](https://www.researchgate.net/publication/341691661_A_Kernel_Design_Approach_to_Improve_Kernel_Subspace_Identification))" + ], + "metadata": { + "id": "AcA_nTNEphG7" + } + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "EjcgN80h0B_l" + }, + "outputs": [], + "source": [ + "# RF Parameter choices. Change them as you see fit.\n", + "n_estimator_ranges = [10, 25, 50, 100, 250]\n", + "min_sample_ranges = [2, 5, 10, 25, 50]\n", + "total_combinations = len(n_estimator_ranges) * len(min_sample_ranges)" + ] + }, + { + "cell_type": "markdown", + "source": [ + "The following loop goes through all of the parameter combinations to measure their performance. In a nutshell, the code below performs the following steps:\n", + "\n", + "\n", + "1. Instantiate two matrices, one for tracking performance, the other for time taken\n", + "2. Iterate over the number of trees in the outer loop (estimators)\n", + "3. Iterate over the number of splits per sample in the inner loop\n", + "4. In the inner loop, we train our model on the dataset, measure time taken and performance, and insert these in the matrices\n", + "\n", + "It can take a minute or two to complete running, so have a sip of coffee and wait patiently - after you finish filling in the code to complete it!" + ], + "metadata": { + "id": "XGvysGuTsObl" + } + }, + { + "cell_type": "code", + "source": [ + "from datetime import datetime\n", + "from tqdm import tqdm # fancy progress bar package\n", + "from IPython.display import clear_output\n", + "\n", + "import numpy as np\n", + "from sklearn.ensemble import RandomForestClassifier\n", + "\n", + "## Instantiate performance and time-keeping matrices\n", + "kappa_paramsearch = np.ndarray([len(n_estimator_ranges), len(min_sample_ranges)])\n", + "time_paramsearch = np.ndarray([len(n_estimator_ranges), len(min_sample_ranges)])\n", + "\n", + "# Time-keeping function to track if the code runs correctly.\n", + "pbar = tqdm(total=total_combinations)\n", + "\n", + "## Perform the parameter searching and keep track of performance/time\n", + "## We loop over all possible combinations of both parameters\n", + "for n_trees_index, n_trees in enumerate(n_estimator_ranges):\n", + " for min_leaves_index, min_samples in enumerate(min_sample_ranges):\n", + " ## Update our time keeping function\n", + " pbar.set_description(f\"n_trees: {n_trees}, min_leaves: {min_samples}\")\n", + "\n", + " ## Initialize the random forest classifier - set maximum depth to 25\n", + " model = ...\n", + "\n", + " ## Fit the classifier to the training data/labels and measure time taken\n", + " start = datetime.now()\n", + " model.fit(x_train.values, y_train.values)\n", + " end = datetime.now()\n", + " time_taken = float(f\"{(end - start).seconds}.{round((end - start).microseconds, 2)}\")\n", + "\n", + " ## Use the model to predict all of the validation pixels and calculate the Kappa\n", + " val_y_pred = ...\n", + " val_kappa = ...\n", + "\n", + " ## Store accuracies and time taken for this parameter combination\n", + " kappa_paramsearch[n_trees_index, min_leaves_index] = round(val_kappa, 3)\n", + " time_paramsearch[n_trees_index, min_leaves_index] = round(time_taken, 3)\n", + "\n", + " pbar.update()\n", + "\n", + "# Clear the progress bar print(s) once it's done running\n", + "clear_output()" + ], + "metadata": { + "id": "SoQTiliasbY_" + }, + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "source": [ + "Let's have a look at which parameter combination provides the best performance, and how long it took to run each model." + ], + "metadata": { + "id": "oz4gOjMQsJ4M" + } + }, + { + "cell_type": "code", + "source": [ + "import matplotlib.pyplot as plt\n", + "\n", + "## Dirty work-around for first label not showing when plotting\n", + "n_trees_labels = [0] + n_estimator_ranges\n", + "min_leaves_labels = [0] + min_sample_ranges\n", + "\n", + "fig, (ax_acc, ax_time) = plt.subplots(1, 2, figsize=(total_combinations,total_combinations))\n", + "\n", + "## Plot accuracy\n", + "ax_acc.set_title(\"Cohen's Kappa\", weight='bold')\n", + "ax_acc.set(xlabel='Number of trees', ylabel='Min samples per leaf')\n", + "ax_acc.set_xticklabels(n_trees_labels)\n", + "ax_acc.set_yticklabels(min_leaves_labels)\n", + "ax_acc.matshow(kappa_paramsearch.T, cmap=plt.get_cmap('coolwarm_r'))\n", + "\n", + "## Plot time taken\n", + "ax_time.set_title(\"Time Taken in Seconds\", weight='bold')\n", + "ax_time.set(xlabel='Number of trees', ylabel='Min samples per leaf')\n", + "ax_time.set_xticklabels(n_trees_labels)\n", + "ax_time.set_yticklabels(min_leaves_labels)\n", + "ax_time.matshow(time_paramsearch.T, cmap=plt.get_cmap('coolwarm'))\n", + "\n", + "## Add text to accuracy plot\n", + "for t_i, t_val in enumerate(n_estimator_ranges):\n", + " for l_i, l_val in enumerate(min_sample_ranges):\n", + " ax_acc.text(t_i, l_i, s=kappa_paramsearch[t_i, l_i], ha='center')\n", + "\n", + "## Add text to time plot\n", + "for t_i, t_val in enumerate(n_estimator_ranges):\n", + " for l_i, l_val in enumerate(min_sample_ranges):\n", + " ax_time.text(t_i, l_i, s=time_paramsearch[t_i, l_i], ha='center')" + ], + "metadata": { + "id": "_PLD8spawTUb" + }, + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "IMpOi0rk0B_l" + }, + "source": [ + "**Q9: Interpret and discuss the performance matrices above. What do you believe are the best parameters for the model, and why?**" + ] + }, + { + "cell_type": "markdown", + "source": [ + "Let's use one more trick to evaluate the performance of our model - a confusion matrix. It is a simple table which compares the reference labels with the model's predictions by looking at the mistakes made between all reference class combinations to determine which classes are most often confused.\n", + "\n", + "It is evaluated through four metrics:\n", + "\n", + "* True Positives (TP): The number of times the model correctly predicted the positive class.\n", + "* True Negatives (TN): The number of times the model correctly predicted the negative class.\n", + "* False Positives (FP): The number of times the model incorrectly predicted the positive class when it was actually negative (also called a \"Type I error\").\n", + "* False Negatives (FN): The number of times the model incorrectly predicted the negative class when it was actually positive (also called a \"Type II error\").\n", + "\n", + "By looking at these values, you can understand how well your model is performing for each class, as well as which classes are confused most often." + ], + "metadata": { + "id": "X-_K6F73DoCU" + } + }, + { + "cell_type": "code", + "source": [ + "from sklearn.metrics import confusion_matrix, ConfusionMatrixDisplay\n", + "labels = sorted(set(y_val))\n", + "cm = ... # Call the confusion_matrix here - figure out how to using the documentation\n", + "disp = ConfusionMatrixDisplay(confusion_matrix=cm,\n", + " display_labels=labels)\n", + "disp.plot()\n", + "plt.show()" + ], + "metadata": { + "id": "kgPBK3cnDnTn" + }, + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "source": [ + "**Q10: Which classes are most often confused, and why do you think this is the case?**\n", + "\n", + "(look at the CLC class labels for a more insightful discussion)" + ], + "metadata": { + "id": "YGTfcnNsFh36" + } + }, + { + "cell_type": "markdown", + "source": [ + "Finally, let's consider the topic of *interpretability*. That is, how easy is it to understand the reasoning behind a model's decisions. When you use a large number of trees, it is technically possible to understand exactly how decisions are made by analyzing the splits in each trees. However, this is a very time-consuming task, and not realistic to do in almost any scenario. How then can we make sense of our predictions, while still making use of its complex, non-linear performance benefits?\n", + "\n", + "RF models have a built-in trick\n", + "\n", + "Entropy is based on information theory. It quantifies the uncertainty or impurity in a set of data. A node with high entropy has a mix of different classes (high disorder), while a node with low entropy is more homogeneous (low disorder). In this context, a higher value means that removing the variable causes more disorder, so therefore the class is more important.\n", + "\n", + "Gini coefficient (or Gini impurity) measures the probability of incorrectly classifying a randomly chosen element if it was randomly labeled according to the distribution of classes in the node. Like entropy, a higher Gini impurity for a given variable indicates that it is more important for the predictions of the model.\n", + "\n", + "For more information, please have a look at the book [Introduction to Statistical Learning](https://www.stat.berkeley.edu/users/rabbee/s154/ISLR_First_Printing.pdf), page 312 discusses these metrics." + ], + "metadata": { + "id": "WGmpkc-2k55h" + } + }, + { + "cell_type": "code", + "source": [ + "## We train two models with the same parameter settings - one for entropy, and one for the GINI coefficient.\n", + "entropy_model = RandomForestClassifier(n_estimators=100, min_samples_split=10, max_depth=25, criterion='entropy')\n", + "entropy_model.fit(x_train.values, y_train.values)\n", + "features_entropy = entropy_model.feature_importances_\n", + "\n", + "gini_model = RandomForestClassifier(n_estimators=n_trees, min_samples_split=min_samples, max_depth=25, criterion='gini')\n", + "gini_model.fit(x_train.values, y_train.values)\n", + "features_gini = gini_model.feature_importances_" + ], + "metadata": { + "id": "b1jFOOvOl6fd" + }, + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "source": [ + "Let's plot the results for the model trained using both of these metrics." + ], + "metadata": { + "id": "rQ7Nabb-3-PX" + } + }, + { + "cell_type": "code", + "source": [ + "## Make bar plots\n", + "x_axis = range(len(features_gini))\n", + "fig, (ax_gini, ax_entropy) = plt.subplots(1, 2, figsize=(10,10))\n", + "ax_gini.bar(x_axis, features_gini)\n", + "ax_gini.set_title(\"GINI coefficient per variable\", weight='bold')\n", + "ax_entropy.bar(x_axis, features_entropy, color='darkgreen')\n", + "ax_entropy.set_title(\"Entropy per variable\", weight='bold')\n", + "\n", + "## Add labels to the bars\n", + "for index, label in enumerate(img_bands):\n", + " ax_gini.text(index, y=features_gini[index]+0.003, s=label, ha='center', rotation=90)\n", + "for index, label in enumerate(img_bands):\n", + " ax_entropy.text(index, y=features_entropy[index]+0.003, s=label, ha='center', rotation=90)" + ], + "metadata": { + "id": "Z-0SD4Efk4dB" + }, + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "source": [ + "**Q10: What is depicted in the plots above? What do the metrics tell us about the variables we used? How would you interpret the results of these plots, and based on them, would you remove any variables?**\n" + ], + "metadata": { + "id": "N3f4lE4ox6dn" + } + }, + { + "cell_type": "markdown", + "metadata": { + "id": "iBw4Qxo20B_r" + }, + "source": [ + "# 6. Measuring test set performance\n", + "---\n", + "We've trained and validated several models, now it's time to find out how they perform when we provide it with new data one last time. This is called model testing. We go through this step only once, and this is generally the metrics that we add to the paper. It's because we used the validation set to find a set of parameters that should work well on new data, so we shouldn't then fine-tune on top of the test set.\n", + "\n", + "So let's re-make our dataset, this time with an image taken more recently in 2018, and with CLC reference data from 2018. This is a fairly substantial challenge, because we're trying to see if we can use the model to update our land cover maps. Let's see how it goes..." + ] + }, + { + "cell_type": "code", + "source": [ + "## Initialize the random forest classifier\n", + "model = ...\n", + "\n", + "## Fit the classifier to the training data/labels and measure time taken\n", + "..." + ], + "metadata": { + "id": "DNXuuh7dA6ki" + }, + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "source": [ + "Sample new Landsat-8 image from 2018 in the same area" + ], + "metadata": { + "id": "c_iY9qUj7WJq" + } + }, + { + "cell_type": "code", + "source": [ + "test_image = (\n", + " ee.ImageCollection('LANDSAT/LC08/C02/T1_L2')\n", + " .filterBounds(point)\n", + " .filterDate('2018-01-01', '2018-12-31')\n", + " .sort('CLOUD_COVER')\n", + " .first()\n", + " .select('SR_B[1-7]')\n", + ")\n", + "map.centerObject(point, 8)\n", + "map.addLayer(test_image, vis_params, \"Landsat-8\")\n", + "map" + ], + "metadata": { + "id": "52VYuUJC686F" + }, + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "source": [ + "Add indices - you can add your own indices if you like." + ], + "metadata": { + "id": "-ygW3_nQ8gk0" + } + }, + { + "cell_type": "code", + "source": [ + "dvi = test_image.select('SR_B5').subtract(test_image.select('SR_B4')).rename('DVI') # Add the bands you need yoursef\n", + "test_image = test_image.addBands(dvi)\n", + "\n", + "ndvi = test_image.normalizedDifference(['SR_B5', 'SR_B4']).rename('NDVI') # Add the bands you need yoursef\n", + "test_image = test_image.addBands(ndvi)" + ], + "metadata": { + "id": "itsBGwNb8htp" + }, + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "source": [ + "Sample CLC data in new area" + ], + "metadata": { + "id": "cvoffvJO7qF2" + } + }, + { + "cell_type": "code", + "source": [ + "CLC = ee.Image('COPERNICUS/CORINE/V20/100m/2018').select('landcover').clip(test_image.geometry())\n", + "### Use the same settings as during training. Take care not to load the 2012 version above here!\n", + "test_lc_points = CLC.sample(\n", + " **{\n", + " 'region': test_image.geometry(),\n", + " ...\n", + " }\n", + ")\n", + "test_lc_reference_pts = test_lc_points.map(generalize_clc_class) # Students do this themselves" + ], + "metadata": { + "id": "R6YPrXKM7xMd" + }, + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "source": [ + "Make test dataset" + ], + "metadata": { + "id": "WrBS4G9E7JM_" + } + }, + { + "cell_type": "code", + "source": [ + "test_data = test_image.select(img_bands).sampleRegions(\n", + " **{'collection': test_lc_reference_pts, 'properties': [label_col], 'scale': 100}\n", + ")\n", + "x_test, y_test = feature_collection_to_lists(test_data, img_bands, label_col)" + ], + "metadata": { + "id": "Bzkx126168PK" + }, + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "source": [ + "We already have our trained model, and we're not supposed to re-train it on this image. Therefore, all that's left to do is to run this model and test its performance on this new dataset." + ], + "metadata": { + "id": "50uZymf0_ENJ" + } + }, + { + "cell_type": "code", + "source": [ + "## Use the model to predict all of the validation pixels\n", + "test_y_pred = model.predict(x_test)\n", + "test_accuracy = accuracy_score(test_y_pred, y_test)\n", + "print(\"Test set accuracy:\", round(test_accuracy, 3))\n", + "\n", + "test_kappa = cohen_kappa_score(test_y_pred, y_test)\n", + "print(\"Test Kappa:\", round(test_kappa, 3))" + ], + "metadata": { + "id": "hzY4Lgff_J_T" + }, + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "source": [ + "In principle, the model's results on the test set are what we would report in a paper. Depending on your expectations, you might be surprised with the results of the model compared to the test set. However, it's important to remember a few things:\n", + "1. We haven't played around much with the input variabes. There are more tricks that we could tap into that we haven't discussed (e.g. think about how important it is to see what happens around a pixel in order to determine what's happening inside it).\n", + "2. There's a total of 15 output classes. This is a **hard** task for a simple model.\n", + "3. We are not consistent with the time of year at which we're predicting, which for some land cover classes has a large impact on how it's perceived.\n", + "4. We're training it on just 10'000 pixels. This is a limited amount for a hard task, and usually we'd prefer to use much more data.\n", + "\n", + "And there's many more reasons we could list. The reality is that modelling is a hard task, and a lot of the trial-and-error and failed models get underreported in papers. By showing you the harsh realities of real-life, difficult modelling problems, we hope to have demonstrated that this type of modelling has strong potential, but also that it doesn't come easy. With that in mind, let's reflect a little bit on how we can do better. Please answer the question below, and we will provide feedback and discuss some of the answers." + ], + "metadata": { + "id": "9xYDtaSU7-rk" + } + }, + { + "cell_type": "markdown", + "source": [ + "**Q11: What are your thoughts on the final test set accuracy? Which factors of the image, reference data, and our workflow do you think affected the final performance of the model the most? How do you think the model workflow can be improved to provide better predictons?**" + ], + "metadata": { + "id": "0KLl5eZRCpK0" + } + }, + { + "cell_type": "markdown", + "source": [ + "## Wrapping up\n", + "That's it for this practical. There's many more nuances we could get into, but we'd need another lecture or two if we want to cover them all. Hopefully this practical gave you some insights into what it means to run a machine learning pipeline. We also hope that you see now that machine learning isn't a fully-automatic magical problem-solving box, but that there are quite a lot of steps involved and decisions to make. It's up to you, the modeller, to make the right choices with regards to data set-up and model parameter choices. Since this tutorial is getting lengthy already, we unfortunately can't go into more detail on how to improve the model further, especially on the test set. We will provide feedback based on the questions, and provide general tips on what makes a successful ML pipeline. We also hope that this tutorial inspires you to look deeper into modelling, while retaining a critical outlook on what it is and what it can do!\n", + "\n", + "and, remember...\n", + "\n", + "> *All models are wrong, some are useful*\n", + "\n", + "*George Box, 1976*\n" + ], + "metadata": { + "id": "rucZKCH0F_b2" + } + } + ], + "metadata": { "colab": { - "base_uri": "https://localhost:8080/", - "height": 570 - }, - "executionInfo": { - "elapsed": 1274, - "status": "ok", - "timestamp": 1675255871504, - "user": { - "displayName": "RA Odongo", - "userId": "17326618845752559881" - }, - "user_tz": -60 - }, - "id": "0t0mwCj20B_w", - "outputId": "e82e9792-657c-4f2b-bfab-44c75b6642d2" - }, - "outputs": [], - "source": [ - "fig, axes = plt.subplots(1, 2,figsize=(28,10))\n", - "\n", - "class_palette_coded = ['#'+x for x in class_palette]\n", - "\n", - "CLC_original[\"band_data\"].plot(ax=axes[0],levels=len(class_palette_coded),colors=class_palette_coded)\n", - "CLC_classified[\"band_data\"].plot(ax=axes[1],levels=len(class_palette_coded),colors=class_palette_coded)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "
\n", - "Question 9: Describe the results of the Corine Land Cover classification. How do you think the model has performed when you zoom in on a specific area. Do you notice specific land-use classes to be worse than expected? Or better than expected? Please elaborate. \n", - "
" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "
\n", - "Question 10: Obtain the Corine Land Cover results once more by using a different classification model. How do the results change. Have they become better, or worse? Please elaborate.\n", - "
" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [] - } - ], - "metadata": { - "colab": { - "provenance": [ - { - "file_id": "https://github.com/ElcoK/BigData_AED/blob/main/week5/tutorial1.ipynb", - "timestamp": 1674849567568 + "provenance": [] + }, + "kernelspec": { + "display_name": "Python 3 (ipykernel)", + "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": "3.10.11" + }, + "vscode": { + "interpreter": { + "hash": "f323064ae63d54ed8d769390a968e914fbf7abacffc63e116cd2e04a08ed2d24" + } } - ] - }, - "kernelspec": { - "display_name": "Python 3 (ipykernel)", - "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": "3.10.11" }, - "vscode": { - "interpreter": { - "hash": "f323064ae63d54ed8d769390a968e914fbf7abacffc63e116cd2e04a08ed2d24" - } - } - }, - "nbformat": 4, - "nbformat_minor": 4 -} + "nbformat": 4, + "nbformat_minor": 0 +} \ No newline at end of file