diff --git a/practicum1/RO47002_week1_python_tutorial.ipynb b/practicum1/RO47002_week1_python_tutorial.ipynb new file mode 100644 index 000000000..552881c54 --- /dev/null +++ b/practicum1/RO47002_week1_python_tutorial.ipynb @@ -0,0 +1,5069 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# RO47002 Machine Learning for Robotics\n", + "* (c) TU Delft, 2024\n", + "* Period: 2024-2025, Q1\n", + "* Course homepage: https://brightspace.tudelft.nl/d2l/home/682421" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Make sure you fill in any place that says `YOUR CODE HERE` or `YOUR ANSWER HERE`. Moreover, if you see an empty cell, please DO NOT delete it, instead run that cell as you would run all other cells. Please fill in your name(s) and other required details below:" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "GROUP_NUMBER = \"23\"\n", + "STUDENT_NAME1 = \"Daniel Rugge\"\n", + "STUDENT_NUMBER1 = \"4713729\"\n", + "STUDENT_NAME2 = \"Daan Bouwmeester\"\n", + "STUDENT_NUMBER2 = \"5146143\"" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "e3f76d6a626db81c484191482b101edb", + "grade": true, + "grade_id": "cell-c35e4c8223095209", + "locked": true, + "points": 0, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Note: this block is a check that you have filled in the above information.\n", + "# It will throw an AssertionError until all fields are filled\n", + "assert(GROUP_NUMBER != \"\")\n", + "assert(STUDENT_NAME1 != \"\")\n", + "assert(STUDENT_NUMBER1 != \"\")\n", + "assert(STUDENT_NAME2 != \"\")\n", + "assert(STUDENT_NUMBER2 != \"\")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### General announcements\n", + "\n", + "* Do *not* share your solutions, and do *not* copy solutions from others. By submitting your solutions, you claim that you and your lab partner alone are responsible for this code.\n", + "\n", + "* Do *not* email questions directly, since we want to provide everybody with the same information and avoid repeating the same answers. Instead, please post your questions regarding this assignment in the correct support forum on Brightspace, this way everybody can benefit from the response. If you do have a particular question that you want to ask directly, please use the scheduled practicum hours to ask a TA.\n", + "\n", + "* There is a strict deadline for each assignment. Students are responsible to ensure that they have uploaded their work in time. So, please double check that your upload succeeded to the Brightspace and avoid any late penalties.\n", + "\n", + "* This [Jupyter notebook](https://jupyter.org/) uses `nbgrader` to help us with automated tests. `nbgrader` will make various cells in this notebook \"uneditable\" or \"unremovable\" and gives them a special id in the cell metadata. This way, when we run our checks, the system will check the existence of the cell ids and verify the number of points and which checks must be run. While there are ways that you can edit the metadata and work around the restrictions to delete or modify these special cells, you should not do that since then our nbgrader backend will not be able to parse your notebook and give you points for the assignment. You are free to add additional cells, but if you find a cell that you cannot modify or remove, please know that this is on purpose.\n", + "\n", + "* This notebook will have in various places a line that throws a `NotImplementedError` exception. These are locations where the assignment requires you to adapt the code! These lines are just there as a reminder for youthat you have not yet adapted that particular piece of code, especially when you execute all the cells. Once your solution code replaced these lines, it should accordingly *not* throw any exceptions anymore.\n", + "\n", + "Before you turn this problem in, make sure everything runs as expected. First, **restart the kernel** (in the menubar, select Kernel$\\rightarrow$Restart) and then **run all cells** (in the menubar, select Cell$\\rightarrow$Run All)." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "---" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "72f47274bdf77e780a09b1df840e9a27", + "grade": false, + "grade_id": "cell-d8fe20cb21ac2928", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "# Practicum 1\n", + "* **Topic**: core python, numpy, matplotlib\n", + "* Before performing this practicum, work through **Book chapter(s): Preface & 1**\n", + "* **Deadline**: Monday, September 9, 2024, 23:59\n", + "\n", + "## Objectives\n", + "\n", + "The goal of this practicum is to introduce key concepts in python. The tutorial will also cover a few basic usage examples of the popular `numpy` and `matplotlib` python libraries. Python and these libraries will be used extensively through the later practicum assignments.\n", + "\n", + "This tutorial is intended to be self contained, but cannot cover all topics in depth. It therefore mostly serves as a starting point for you to explore, and to refresh your existing programming knowledge. If after or during this practicum you wish to learn more about these subjects, feel free to checkout the official resources:\n", + "\n", + "* [Python tutorial](https://docs.python.org/3/tutorial/)\n", + "* [Learnpython.org tutorial](https://www.learnpython.org/)\n", + "* [Official Numpy user guide](https://numpy.org/doc/stable/user/)\n", + "* [Official Matplotlib tutorials](https://matplotlib.org/stable/tutorials/index.html)\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "2e6dd84c2ca917e67f8521552a89ff24", + "grade": false, + "grade_id": "cell-692065a70d4a185a", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "# 1. Python\n", + "Python is a high-level, dynamically typed multiparadigm programming language. Python code is often said to be almost like pseudocode, since it allows you to express very powerful ideas in very few lines of code while being very readable.\n", + "\n", + "\n", + "## 1.1 Basic data types\n", + "\n", + "Like most languages, Python has a number of basic types including integers, floats, booleans, and strings. These data types behave in ways that are familiar from other programming languages.\n", + "\n", + "### 1.1.1 Numbers\n", + "Integers and floats work as you would expect from other languages:" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "x = 3\n", + "y = 3.5\n", + "\n", + "print(x)\n", + "print(\"Type of x is: \", type(x))\n", + "print(y)\n", + "print(\"Type of y is: \", type(y))" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "06582da6433737442122937c7762224e", + "grade": false, + "grade_id": "cell-eff6677736343a45", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "Common mathematical operations are:\n", + "\n", + "Addition: $a+b$ := `a + b`
\n", + "Subtraction: $a-b$ := `a - b`
\n", + "Division: $a\\div b$ := `a / b`
\n", + "Multiplication: $a\\times b$ := `a * b`
\n", + "Power: $a^b$ := `a ** b`
\n", + "\n", + "Note: the symbol `:=` is the equal by definition sign." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "print(x + 1 - 3, x * 2, x ** 2)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "print(y + 1 -3, y * 2, y ** 2)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "631d6b8defe83061e23d54088f2e950b", + "grade": false, + "grade_id": "cell-f8074d383d2a3587", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "# 2. Functions\n", + "Python functions are defined using the `def` keyword. For example:\n", + "```python\n", + " def is_positive(x):\n", + " if x > 0:\n", + " return True\n", + " else:\n", + " return False\n", + "```\n", + " \n", + "For more information, see the [documentaion](https://docs.python.org/3.5/tutorial/controlflow.html#defining-functions).\n", + "\n", + "**Exercise:**\n", + "\n", + "Create a function called `is_negative` that returns True if a number is negative. \n", + "\n", + "Print the output of this function when `x=0.2` and `x=-0.4`. Do not forget to write this function first in your code." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "22969ab4930faa113f5450aa8c4374e7", + "grade": false, + "grade_id": "cell-7b160761c3d5b08b", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "def is_negative(number):\n", + " try:\n", + " return number < 0\n", + " except:\n", + " return False" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "50d36f9058c418c293bd974680a62bb3", + "grade": true, + "grade_id": "cell-bd726247a02eec4e", + "locked": true, + "points": 0.5, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Do not remove this cell, we have hidden tests here" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "fa93a8cc91b989bbf8add196a1320079", + "grade": false, + "grade_id": "cell-230a3cd1657b9c95", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "We will often define functions to take optional keyword arguments, like this:" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "def hello(name, loud=False):\n", + " if loud:\n", + " print('HELLO, %s!' % name.upper())\n", + " else:\n", + " print('Hello, %s' % name)\n", + "\n", + "hello('Bob') # Prints \"Hello, Bob\"\n", + "hello('Fred', loud=True) # Prints \"HELLO, FRED!\"" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "ed17c807fbb7941ec6c0157f8ebec04c", + "grade": false, + "grade_id": "cell-41ce23bd9f2fd741", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "## 2.1 Booleans and logical operations\n", + "Python implements all of the usual operators for Boolean logic, but uses English words e.g., and, or, not rather than symbols.\n", + "\n", + "Some examples are as follows:\n", + "\n", + "Logical **AND**: $a \\land b$ := `a and b`
\n", + "Logical **OR** : $a \\lor b$ := `a or b`
\n", + "Logical **NOT**: $\\lnot a$ := `not a`
\n", + "Logical **XOR**: $a \\oplus b$ := `a != b`
" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "a = True\n", + "b = False\n", + "\n", + "print(\"Type of a is {} and type of b is {}.\".format(type(a), type(b)))" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "d39a3b913ba63987094ec59ead0e4641", + "grade": false, + "grade_id": "cell-42e55ed06926b8da", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Exercise:**\n", + "Perform logical operations between a and b." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "938ad76495989b46e25cd48b00e8697d", + "grade": false, + "grade_id": "cell-42e55ed06926b8db", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "def logical_AND(a, b):\n", + " return a and b\n", + "\n", + "def logical_OR(a, b):\n", + " return a or b\n", + "\n", + "def logical_NOT(a):\n", + " return not a\n", + "\n", + "def logical_XOR(a, b):\n", + " return a != b" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "print(logical_AND(a,b))\n", + "print(logical_OR(a,b))\n", + "print(logical_NOT(a))\n", + "print(logical_XOR(a,b))" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "f674027b018872e8f030491d2c5cd3bc", + "grade": true, + "grade_id": "cell-66e7d270b501202a", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert logical_AND(True, False) == False\n", + "assert logical_OR(False, True) == True\n", + "assert logical_NOT(True) == False\n", + "assert logical_XOR(True, True) == False\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "4e236db4e50ea040187159dfbdadf49b", + "grade": false, + "grade_id": "cell-5906fd44cbfe3ba7", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Exercise:**\n", + "Implement XNOR between two booleans `a` and `b` ($a \\odot b$) and save the `output` in output variable:" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "5f57febdacbe9470be291ea7c7d7e304", + "grade": false, + "grade_id": "cell-fd541367faa71c44", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "def xnor(a, b):\n", + " return not logical_XOR(a, b)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "print(xnor(False, True))" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "f65a8eb42812defe4b0aa833ae213761", + "grade": true, + "grade_id": "cell-4e4acf4752814f0c", + "locked": true, + "points": 0.5, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert xnor(True, False) == False" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "d96d3d76a1a92b00562fe8ff163af4e8", + "grade": false, + "grade_id": "cell-70fc57561c3142a9", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "## 2.2 Strings" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "foo = 'foo' # Single quotes can be used for String literals\n", + "bar = \"bar\" # or double quotes\n", + "print(foo)\n", + "print(len(bar)) # String length" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "foo_bar = foo + ' ' + bar # String concatenation\n", + "print(foo_bar)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "foo_bar10 = '%s %s %d' % (foo, bar, 10) # sprintf style string formatting\n", + "print(foo_bar10)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "252eb81302c118631815957410a5b1e5", + "grade": false, + "grade_id": "cell-1174450421b019fe", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "### 2.2.1 Methods of String object" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "s = 'hello'\n", + "print(s.capitalize())\n", + "print(s.upper())\n", + "print(s.rjust(7))\n", + "print(s.center(7))\n", + "print(s.replace('l', '(ell)'))\n", + "\n", + "print(' world '.strip()) # strip leading and trailing whitespaces, prints \"world\"" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## 2.3 Containers\n", + "Python includes several built-in container types: lists, dictionaries, sets, and tuples\n", + "\n", + "### 2.3.1 Lists\n", + "A list is the Python equivalent of an array, but is resizeable and can contain elements of different types:\n", + "\n", + "A list containing 3 elements can be created simply as: \n", + "\n", + "```python\n", + " sample_list = [3, 6, 2]\n", + "```\n", + " \n", + "Indexing of the list starts from $0$ (zero). `sample_list[1]` is then equal to $6$ here. A list can be indexed from the end as well using negative indices e.g., `sample_list[-1]` which is equal to $2$ here.\n", + "\n", + "Lists may contain elements of different types e.g., `sample_list[2] = 'hello'`. Now the elements of this list would become: `[3, 6, 'hello']`.\n", + "\n", + "Elements can be added (appended) in to the lists e.g., `sample_list.append('world')` which appends 'world' in the end of the list making it a $4$ elements list now. Moreover, elements can be popped out of the list e.g., `last_elem = sample_list.pop()` would save last element 'world' in `last_elem` variable.\n", + " \n", + "**Exercise:**\n", + "\n", + "Perform (in order)\n", + "* get the first element\n", + "* add 'CoR' to the list\n", + "* get the last element using the [pop](https://www.learnbyexample.org/python-list-pop-method/) method\n", + "* retrun the first element, last element and the modified list\n", + "\n", + "on the list `sample_list` we created.\n", + "\n", + "" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "1674e7c20461451c4ce1c04039d4cf50", + "grade": false, + "grade_id": "cell-583eed57eec97787", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "sample_list = [6, 2, 3] " + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "1be9cbee75c62d0f5eafa0105d61a99c", + "grade": false, + "grade_id": "cell-40bdfad50d6f22ff", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "def container(sample_list):\n", + " first_element = sample_list[0]\n", + " sample_list.append(\"CoR\")\n", + " last_element = sample_list.pop()\n", + " return first_element, last_element, sample_list" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "first_element, last_element, sample_list = container(sample_list)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "eb104268e51ac53dd874ed767ef75503", + "grade": true, + "grade_id": "cell-2e776b8c2b53e86f", + "locked": true, + "points": 0.5, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Do not remove this cell, we have hidden tests here" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "db31449334eedceaa23f58e007246fc2", + "grade": false, + "grade_id": "cell-3418e8a232246f4f", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "## 2.4 Slicing\n", + "\n", + "In addition to accessing list elements one at a time, Python provides concise syntax to access sublists; this is known as **slicing**.\n", + "\n", + "To exercise this, we can create a list by using command `range(int)` e.g., `nums = list(range(5))` which gives us a list with elements `[0, 1, 2, 3, 4]`. To get elements from index 2 to 4 **(exclusive)**, we can write `nums[2:4]` which should give us `[2, 3]` in this case.\n", + "\n", + "To get a *slice* from index 2 to the end, we write `nums[2:]`. Similarly for a *slice* from the start to index 2 **(exclusiv)**, we write `nums[:2]`. And to *slice* the whole list, we write `nums[:]`.\n", + " \n", + "**Slicing** can be performed with negative indices as well e.g., `nums[:-2]` will give us all elements from the list ignoring only the last two element (in this case `[0, 1, 2]`.\n", + "\n", + "**Exercise:**\n", + "\n", + "Perform (in order)\n", + "* Get a slice from index 2 to 4 **(exclusive)**\n", + "* Get a slice from the start to index 2 **(exclusive)**\n", + "* replace index from 5 to 7 **(excluding 7)** with `[1, 2]`\n", + "* retrun the results of step 1, 2 and the modified list (in order)\n", + "\n", + "on the list `nums` we created" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "c2227d74b98a873dd47eebe3d114fefb", + "grade": false, + "grade_id": "cell-c857ed5e93d8aa81", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "nums = list(range(8)) # range is a built-in function that creates a list of integers" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "d663331105d3ca92014d54f2eccebdbb", + "grade": false, + "grade_id": "cell-0567306e5255ae77", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "def slicing(nums):\n", + " a = nums[2:4]\n", + " b = nums[:2]\n", + " nums[5:7] = [1,2]\n", + " return a, b, nums" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "6a4fe7a263b3c3cdb8d36e9169ed036a", + "grade": false, + "grade_id": "cell-3f4b3a9c4d25ac10", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "a, b, nums = slicing(nums)\n", + "print(a, b, nums)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "26ea8ea9d646a94b95d5154222478121", + "grade": true, + "grade_id": "cell-c45e27bccfbe7870", + "locked": true, + "points": 0.5, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Do not remove this cell, we have hidden tests here" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "8a5ef88b0892afa60014b76060873ec0", + "grade": false, + "grade_id": "cell-2087c7b344d12524", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "## 2.5 Loops\n", + "You can loop over the elements of a list like this:\n", + "```python\n", + " sample_list = ['element A', 'element B', 'element C', 'element D'] \n", + " for element in sample_list: \n", + " print(element) \n", + "```\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "c53e699c8cc68e797cdabc751ffdc374", + "grade": false, + "grade_id": "cell-1fc79ee7d4f787fc", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "If you want access to the index of each element within the body of a loop, use the built-in enumerate function: \n", + "```python\n", + " sample_list = ['element A', 'element B', 'element C', 'element D'] \n", + " for idx, element in enumerate(sample_list): \n", + " print('#%d: %s' % (idx + 1, element)) \n", + "```\n", + "This will print:\n", + "```shell\n", + " #1: element A\n", + " #2: element B\n", + " #3: element C\n", + " #4: element D\n", + "```\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "fc2fc4309b1db5d498cbe54e003141d9", + "grade": false, + "grade_id": "cell-8c1d2caed753031e", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "## 2.6 List Comprehension\n", + "When programming, frequently we want to transform one type of data into another. As a simple example, consider the following code that computes square numbers:\n", + "```python\n", + " nums = [0, 1, 2, 3, 4]\n", + " squares = []\n", + " for x in nums:\n", + " squares.append(x ** 2)\n", + "```\n", + "This prints `[0, 1, 4, 9, 16]`. With the use of list comprehension, this can be written as: `squares = [x ** 2 for x in nums]`.\n", + "\n", + "List comprehensions can also contain conditions e.g., `even_squares = [x ** 2 for x in nums if x % 2 == 0]`.\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "bb679b8917c4f7f7b9d5d1355c78100a", + "grade": false, + "grade_id": "cell-c1f04b85b559e0f3", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "nums = list(range(5))" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "8dd4b162eaae964267999130f56ab6f4", + "grade": false, + "grade_id": "cell-ab86fb0d66477487", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Exercise:**\n", + "Define a function that squares all elements in an input list" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "8670d6965de1bdb2afd872165555d378", + "grade": false, + "grade_id": "cell-f08a27b89def260c", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "def list_square(nums):\n", + " return [num ** 2 for num in nums]" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "e9dbce39e9238b5d137b53dea2dc543c", + "grade": false, + "grade_id": "cell-f07d5237fbd49d61", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Exercise:**\n", + "Define a function that squares all elements with an even index (index: 0, 2, 4) in an input list. The resulting list should only contain the elements that have been squared." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "d31dfe2df5fb982dae8498bbaad1cc88", + "grade": false, + "grade_id": "cell-f0dbd00b4db1776f", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "def list_square_even_index(nums):\n", + " return [num ** 2 for num in nums if num % 2 == 0]" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "5e5b7f49820fdddbd1f147c5f31fe280", + "grade": false, + "grade_id": "cell-6bee5ea30103adcb", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "squares = list_square(nums)\n", + "even_squares = list_square_even_index(nums)\n", + "print(even_squares)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "85130ca43cd0d3f563377e8788ef5b3b", + "grade": true, + "grade_id": "cell-bfb2191f5fcc1533", + "locked": true, + "points": 0.5, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Do not remove this cell, we have hidden tests here\n", + "assert isinstance(squares, list) and squares != nums\n", + "assert isinstance(even_squares, list) and even_squares != nums\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "bc114b0a3ff1027823c58e0cbe8c2799", + "grade": false, + "grade_id": "cell-dcfb89cac64103a1", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "# 3. Dictionaries\n", + "A dictionary stores (key, value) pairs. Please refer to this [link](https://docs.python.org/3.5/library/stdtypes.html#dict) for details. We can create a dictionary as `d = {'cat': 'cute', 'dog': 'furry'}`. To check if a dictionary has a given key, we write `print('cat' in d)`. A new entry can be set in the dictionary as `d['fish'] = 'wet'`. To get an element with a default, write `print(d.get('monkey', 'N/A'))`; this should print `N/A` as \"monkey\" is not a key of\n", + "`d`. To remove an element from a dictionary, we write `del d['fish']`.\n", + "\n", + "**Exercise:**\n", + "\n", + "Perform (in order):\n", + "* Get the value of the key 'cat', and store the result in `a`\n", + "* Check if a dictionary has the key 'Rabbit', and store the result **(Boolean)** in `b`\n", + "* Set a new entry with key 'fish' and value 'wet' in the dictionary\n", + "* delete the key 'dog'\n", + "* return the results of step 1, 2 and the modified list (in order)\n", + "\n", + "on the dict `d` we created" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "05d6f7a49273f2adc29148520667715c", + "grade": false, + "grade_id": "cell-c16a643544f49ea0", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "d = {'cat': 'cute', 'dog': 'furry'}" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "5f48cae1a2445eed8ebaae57caa5c05b", + "grade": false, + "grade_id": "cell-979c194416d1433f", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "def dict_operation(d):\n", + " # YOUR CODE HERE\n", + " raise NotImplementedError()\n", + " return a, b, d" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "42ab632bce2ae0d4b22317d5dd188abb", + "grade": false, + "grade_id": "cell-57e5105538428c08", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "a, b, d = dict_operation(d)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "3a99ac8234282d0cc04afe249e73cc34", + "grade": true, + "grade_id": "cell-e419b92a993bb5a1", + "locked": true, + "points": 0.5, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Do not remove this cell, we have hidden tests here" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "c7cce4a401280ab3fe7d462be6d68802", + "grade": false, + "grade_id": "cell-8316211292855e24", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "## 3.1 Loops\n", + "It is easy to iterate over the keys in a dictionary. Let say, we have a dictionary d = {'person': 2, 'cat': 4, 'spider': 8}. We can iterate over this dictionary through the following code:\n", + "```python\n", + "for animal in d:\n", + " legs = d[animal]\n", + " print('A %s has %d legs' % (animal, legs))\n", + "```\n", + "This will print:\n", + "```shell\n", + " A person has 2 legs\n", + " A cat has 4 legs\n", + " A spider has 8 legs\n", + "```\n", + "**Exercise:**\n", + "\n", + "Iterate over the dict d we created and \n", + "* obtain list containing all the keys \n", + "* sum up all the values\n", + "\n", + "using [items](https://www.learnbyexample.org/python-dictionary-items-method/) method." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "0b992acfc644d6efd053d8dd785629bf", + "grade": false, + "grade_id": "cell-6ed35dfbf6a00edd", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "d = {'person': 2.0, 'cat': 4.0, 'spider': 8.0}" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "d6a3b562e19133580b21e9c20cb71d6e", + "grade": false, + "grade_id": "cell-738c1794ad8b3e07", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "def loop_over_dict(d):\n", + " # YOUR CODE HERE\n", + " raise NotImplementedError()\n", + " return list_a, value" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "b450499508be7daddec27f589b463443", + "grade": false, + "grade_id": "cell-18ff03589ff54d8f", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "a, b = loop_over_dict(d)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "c33e90d09c07b6617fe7fd4913f167fc", + "grade": true, + "grade_id": "cell-5dd73630629803d6", + "locked": true, + "points": 0.5, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Do not remove this cell, we have hidden tests here" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "ed0ee4ad3d517b0612ce37b10173472d", + "grade": false, + "grade_id": "cell-9c29e89c2fe325ed", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "## 3.2 Dictionary comprehensions:\n", + "These are similar to list comprehensions, but allow you to easily construct dictionaries. For example \n", + "```python\n", + " nums = [0, 1, 2, 3, 4]\n", + " even_num_to_square = {x: x ** 2 for x in nums if x % 2 == 0}\n", + "```\n", + "**Exercise:**\n", + "In the cell below, use the dictionary comprehension to construct a dictionary, named `letter_count`, where the keys are letters contained in a list and the values are their frequencies. E.g. `letters = ['a', 'b', 'c', 'a', 'a', 'b']`, `letter_count = {'a': 3, 'b': 2, 'c': 1}`." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "db645fc1d7f35c9d93275d3ae29a4e24", + "grade": false, + "grade_id": "cell-41611bea1cb143fc", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "letters = ['a', 'b', 'c', 'a', 'a', 'b']\n", + "letter_count = None\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "1148554fa9dd8dcac6bd6d9121f6e9cd", + "grade": true, + "grade_id": "cell-66e205bfdf2947ed", + "locked": true, + "points": 0.5, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Do not remove this cell, we have hidden tests here" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "a58c839962e83e305cb202d6c7447fac", + "grade": false, + "grade_id": "cell-950644b60c397686", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "# 4. Sets\n", + "A set is an unordered collection of distinct elements. The details can be found [here](https://docs.python.org/3.5/library/stdtypes.html#set). As a simple example, consider the following:" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "animals = {'cat', 'dog'}\n", + "print('cat' in animals) # Check if an element is in a set; prints \"True\"\n", + "print('fish' in animals) # prints \"False\"\n", + "animals.add('fish') # Add an element to a set\n", + "print('fish' in animals) # Prints \"True\"\n", + "print(len(animals)) # Number of elements in a set; prints \"3\"\n", + "animals.add('cat') # Adding an element that is already in the set does nothing\n", + "print(len(animals)) # Prints \"3\"\n", + "animals.remove('cat') # Remove an element from a set\n", + "print(len(animals)) # Prints \"2\"" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "65c5d0e7f2a303a77abd94d6d28f2ade", + "grade": false, + "grade_id": "cell-2ad21d1e7a0957aa", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "## 4.1 Loops:\n", + "Iterating over a set has the same syntax as iterating over a list; however, since sets are unordered, you cannot make assumptions about the order in which you visit the elements of the set:" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "animals = {'cat', 'dog', 'fish'}\n", + "for idx, animal in enumerate(animals):\n", + " print('#%d: %s' % (idx + 1, animal))\n", + "# Prints \"#1: fish\", \"#2: dog\", \"#3: cat\"" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "bc8f9d27055f6fea693e442c2068dcf5", + "grade": false, + "grade_id": "cell-eb001822025222f2", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "## 4.2 Set comprehensions:\n", + "Like lists and dictionaries, we can easily construct sets using set comprehensions:" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "from math import sqrt\n", + "nums = {int(sqrt(x)) for x in range(30)}\n", + "print(nums) # Prints \"{0, 1, 2, 3, 4, 5}\"" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "45dd0c933683864a726a1a2bdf7202a8", + "grade": false, + "grade_id": "cell-128afb67c9babb9a", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "# 5. Tuples\n", + "A tuple is an (immutable) ordered list of values. A tuple is in many ways similar to a list; one of the most important differences is that tuples can be used as keys in dictionaries and as elements of sets, while lists cannot. For more information see the [documentation](https://docs.python.org/3.5/tutorial/datastructures.html#tuples-and-sequences). Here is a trivial example:" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "d = {(x, x + 1): x for x in range(10)} # Create a dictionary with tuple keys\n", + "t = (5, 6) # Create a tuple\n", + "print(type(t)) # Prints \"\"\n", + "print(d[t]) # Prints \"5\"\n", + "print(d[(1, 2)]) # Prints \"1\"" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "6b4b9f6a2a1025265c66a8f857c5552f", + "grade": false, + "grade_id": "cell-08321679d4ebd033", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "# 6. Classes\n", + "\n", + "Python is an object oriented programming language, meaning that the programming approach is based on the concept of objects. These objects can have attributes and methods. In order to create an object, one must first define a class.\n", + "\n", + "The syntax for defining classes in Python is straightforward:" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "class Greeter(object):\n", + "\n", + " # Constructor\n", + " def __init__(self, name):\n", + " self.name = name # Create an instance variable, which will be an attribute of an object\n", + "\n", + " # Instance method\n", + " def greet(self, loud=False):\n", + " if loud:\n", + " print('HELLO, %s!' % self.name.upper())\n", + " else:\n", + " print('Hello, %s' % self.name)\n", + "\n", + "g = Greeter('Fred') # Construct an instance of the Greeter class; g is now an object of type Greeter.\n", + "g.greet() # Call an instance method; prints \"Hello, Fred\"\n", + "g.greet(loud=True) # Call an instance method; prints \"HELLO, FRED!\"\n", + "print(g.name) # Print object 'name' attribute; prints \"Fred\"" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "b4100fb541709bdc98a834f9910c3705", + "grade": false, + "grade_id": "cell-a25280840ea163f9", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Exercise:**\n", + "\n", + "Finish the class definition below. Finish the function `repaint` and `getColor`.\n", + "\n", + "Function `getColor` returns the color of the instance.\n", + "Function `repaint` should set a new color to the instance.\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "a7ef0cc814b5150e9b87d1548b5bbcce", + "grade": false, + "grade_id": "cell-3493ee62404ff8a5", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "class Car(object):\n", + " def __init__(self, color):\n", + " self.color = color \n", + " \n", + " def repaint(self, color):\n", + " self.color = color\n", + " \n", + " def getColor(self):\n", + " return self.color\n", + " " + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "40554984489848ed494b6e3dc44d3958", + "grade": true, + "grade_id": "cell-ccf9afb43cdd9657", + "locked": true, + "points": 0.5, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "Porsche = Car('white')\n", + "assert Porsche.getColor() == 'white'\n", + "Porsche.repaint(\"black\")\n", + "print(Porsche.getColor())\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "e02f48aa2f025f7f3df2774b31ac74ea", + "grade": false, + "grade_id": "cell-e3173d22c51cf75b", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "There is a lot more about Python classes in the [documentation](https://docs.python.org/3.5/tutorial/classes.html)." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "8b47602e01753151415fc424a229b467", + "grade": false, + "grade_id": "cell-cf72255b206bfbc8", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "# 7. Numpy\n", + "Numpy is the core library for scientific computing in Python. It provides a high-performance multidimensional array object, and tools for working with these arrays. If you are already familiar with MATLAB, you might find this tutorial useful to get started with Numpy.\n", + "\n", + "## 7.1 Arrays\n", + "A numpy array is a grid of values, all of the same type, and is indexed by a tuple of integers. The number of dimensions is the rank of the array; the shape of an array is a tuple of integers giving the size of the array along each dimension.\n", + "\n", + "We can initialize numpy arrays from nested Python lists, and access elements using square brackets:\n", + "```python\n", + " a = np.array([1, 2, 3]) # Create a rank 1 array\n", + " b = np.array([[1,2,3],[4,5,6]]) # Create a rank 2 array\n", + " \n", + " print(type(a)) # Prints \"\"\n", + " print(a.shape) # Prints \"(3,)\"\n", + " print(a[0], a[1], a[2]) # Prints \"1 2 3\"\n", + " a[0] = 5 # Change an element of the array\n", + " print(a) # Prints \"[5, 2, 3]\"\n", + " \n", + " print(b.shape) # Prints \"(2, 3)\"\n", + " print(b[0, 0], b[0, 1], b[1, 0]) # Prints \"1 2 4\" \n", + "```" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "9831ffbf30bbbdd445b03029590ce77e", + "grade": false, + "grade_id": "cell-e9bf316008dbd502", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "Numpy also provides many functions to create arrays.\n", + " \n", + "**Exercise:**\n", + "\n", + "Create following arrays using numpy:\n", + "* an 8x8 array with all zeros, named `array_zeros`,\n", + "* a 5x5x5 array with all ones, named `array_ones`,\n", + "* a 2x2 identity matrix, named `array_identity`,\n", + "* a 7x7 constant array with all 7, named `array_constant`." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "adc9ed57892134a4f757ef4d6c12fff8", + "grade": false, + "grade_id": "cell-3ca5d2ee4409aaf4", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "import numpy as np\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "dd60000edaacd41e3d81a0b66d9474ae", + "grade": true, + "grade_id": "cell-0b7cec30fde3b771", + "locked": true, + "points": 0.5, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Do not remove this cell, we have hidden tests here" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "877e9b232d676b77a95d2cf2d7c1dce1", + "grade": false, + "grade_id": "cell-93a66384e5041f3c", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "You can read about other methods of array creation in the [documentation](http://docs.scipy.org/doc/numpy/user/basics.creation.html#arrays-creation)." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "cf33d29925b04cfe0d8e282e0fc88da5", + "grade": false, + "grade_id": "cell-1112399ec6d1342e", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "## 7.2 Array indexing\n", + "Numpy offers several ways to index into arrays.\n", + "\n", + "### 7.2.1 Slicing\n", + "Similar to Python lists, numpy arrays can be sliced. Since arrays may be multidimensional, you must specify a slice for each dimension of the array.\n", + "\n", + "**Example:**\n", + "\n", + "```python\n", + " a = np.array([[5, 9, 2], [4, 8, 9], [7, 5, 9], [7, 8, 5]])\n", + "```\n", + "Slice `a` to pull out a subarray consisting of rows 1 and 2, and the last 2 columns:\n", + "\n", + "```python\n", + " b = a[1:3, 1:] #(b = [[8, 9], [5, 9]])\n", + " print(b)\n", + "```\n", + "this will output:\n", + "```shell\n", + " [[8 9]\n", + " [5 9]] \n", + "```\n", + "\n", + "**Exercise:** \n", + "Create an array named `a` with shape (3, 4) with the following rows: \n", + "* r1 = [1,2,3,4]; \n", + "* r2 = [5,6,7,8]; \n", + "* r3 = [9,10,11,12]." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "244b1b3c2c92f4f63637dd01d96b5063", + "grade": false, + "grade_id": "cell-7a1f6ec23919e8be", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "a616ebe4b7b6caf41600ee631a1e89c3", + "grade": true, + "grade_id": "cell-3a7d8dfefedffab9", + "locked": true, + "points": 0.2, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Do not remove this cell, we have hidden tests here" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "85704d6fa97b4df7ad79260e71391eea", + "grade": false, + "grade_id": "cell-784fb0e8b4fa6290", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "Use slicing to pull out the subarray of shape (2, 2) from `a` consisting of the first 2 rows and columns 1 and 2. Name this array `b`." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "257e651c51b7a71158a294fd9956a67b", + "grade": false, + "grade_id": "cell-08c3ba070956b10f", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "9f9a96640d82fb45450d0ac244598f6b", + "grade": true, + "grade_id": "cell-39dc2fc4e71b9254", + "locked": true, + "points": 0.3, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert b.shape == (2,2), \"b should be np.array of shape 2 by 2\"" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "2b87da02ca17d546ab989f05ce59838d", + "grade": false, + "grade_id": "cell-5153a0d887be44c6", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "A slice of an array is a view into the same data, so modifying it will modify the original array. Check this by typing the following commands.\n", + "```python\n", + " print(a[0, 1]) # Prints \"2\"\n", + " b[0, 0] = 77 # b[0, 0] is the same piece of data as a[0, 1]\n", + " print(a[0, 1]) # Prints \"77\" \n", + "```\n", + "\n", + "**Exercise:** \n", + "Now change all values in `b` to be zero and thereby changing `a` through `b`." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "7947bf9608fad127bbd11c37534ebebb", + "grade": false, + "grade_id": "cell-e4eeec68b69d7232", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "03f95b0ab6184eaf682b9a5d5fea5f41", + "grade": true, + "grade_id": "cell-71c234125f99f165", + "locked": true, + "points": 0.5, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert b.shape == (2,2)\n", + "assert a.shape == (3,4)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "0d94f4dbf382ef1e39fe3ca18f539522", + "grade": false, + "grade_id": "cell-8b5118ef9e486234", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "You can also mix integer indexing with slice indexing. However, doing so will yield an array of lower rank than the original array.\n", + "\n", + "Create the following Rank 2 numpy array (say `a`) with shape (3, 4) \n", + " \n", + "```python\n", + " a = np.array([[ 1 2 3 4],\n", + " [ 5 6 7 8],\n", + " [ 9 10 11 12]])\n", + "```\n", + " \n", + "Two ways of accessing the data in the middle row of the array.
\n", + "1. Mixing integer indexing with slices yields an array of lower rank e.g.:\n", + "```python\n", + " a[1, :] # Rank 1 view of the second row of a\n", + "```\n", + " \n", + "2. while using only slices yields an array of the same rank as the original array e.g.:\n", + "```python\n", + " a[1:2, :] # Rank 2 view of the second row of a\n", + "```\n", + "\n", + "**Exercise:** \n", + "\n", + "Implement this for the columns of `a` in the cell below and print the ranks (use [`ndarray.shape`](https://numpy.org/doc/stable/reference/generated/numpy.ndarray.shape.html)) command) of the resulting array:\n", + "* Create the Rank 1 view of the second column of `a`, named `col_r1`\n", + "* Create the Rank 2 view of the second column of `a`, named `col_r2`" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "7c009bfbb443b7ba12e7e49547528e1a", + "grade": false, + "grade_id": "cell-c69ae5eaf2f7342b", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "a = np.array([[1,2,3,4], [5,6,7,8], [9,10,11,12]])\n", + "col_r1 = None\n", + "col_r2 = None\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "48199e4295c29ad96869a355fc3181eb", + "grade": true, + "grade_id": "cell-0e4cff9731355c58", + "locked": true, + "points": 0.5, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert col_r1.shape == (3,)\n", + "assert col_r2.shape == (3,1)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "1c1eaf7ca9ae3845706b8b5ac87c07d1", + "grade": false, + "grade_id": "cell-fa97a250cca2b598", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "### 7.2.2 Integer array indexing\n", + "\n", + "When you index into numpy arrays using slicing, the resulting array view will always be a subarray of the original array. In contrast, integer array indexing allows you to construct arbitrary arrays using the data from another array. Here is an example:" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "a = np.array([[1,2], [3, 4], [5, 6]])\n", + "\n", + "print(a)\n", + "\n", + "# An example of integer array indexing.\n", + "# The returned array will have shape (3,) and\n", + "print(a[[0, 1, 2], [0, 1, 0]]) # Prints \"[1 4 5]\"\n", + "\n", + "# The above example of integer array indexing is equivalent to this:\n", + "print(np.array([a[0, 0], a[1, 1], a[2, 0]])) # Prints \"[1 4 5]\"\n", + "\n", + "# When using integer array indexing, you can reuse the same\n", + "# element from the source array:\n", + "print(a[[0, 0], [1, 1]]) # Prints \"[2 2]\"\n", + "\n", + "# Equivalent to the previous integer array indexing example\n", + "print(np.array([a[0, 1], a[0, 1]])) # Prints \"[2 2]\"" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "**Exercise:** \n", + "\n", + "Based on the elements of the array:\n", + "```python\n", + " a = np.array([[5, 7, 8],\n", + " [4, 2, 54],\n", + " [6, 43, 12]])\n", + "```\n", + " \n", + "Using integer indexing, we want to obtain the array `b = [7, 4, 54]`. To do so, we need to execute the following command:\n", + "\n", + "```python\n", + " b = a[[x_1, x_2, x_3], [x_4, x_5, x_6]]\n", + "```\n", + "\n", + "\n", + "Replace `None` with the values of `x_i` in the following cell." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "1705e3f470d1e3d3425098b2828e512a", + "grade": false, + "grade_id": "cell-d3fe2b8ce15dd122", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "a = np.array([[5, 7, 8], [4, 2, 54], [6, 43, 12]])\n", + "\n", + "x_1 = None\n", + "x_2 = None\n", + "x_3 = None\n", + "x_4 = None\n", + "x_5 = None\n", + "x_6 = None\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()\n", + "\n", + "b = a[[x_1, x_2, x_3], [x_4, x_5, x_6]]\n", + "print(b)\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "a052b0cd396115419d958758b3b36692", + "grade": true, + "grade_id": "cell-a528b658599fe9a7", + "locked": true, + "points": 0.5, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Do not remove this cell, we have hidden tests here" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "10d84a46fb6874b797b675038fb1c9d4", + "grade": false, + "grade_id": "cell-11a95e0fe207183d", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "One useful trick with integer array indexing is selecting or mutating one element from each row of a matrix:\n", + "\n", + "Create a new array from which we will select elements\n", + "```python\n", + " a = np.array([[1,2,3], [4,5,6], [7,8,9], [10, 11, 12]])\n", + " print(a) \n", + " \n", + " # it will print:\n", + " # array([[ 1, 2, 3],\n", + " # [ 4, 5, 6],\n", + " # [ 7, 8, 9],\n", + " # [10, 11, 12]])\n", + "```\n", + "Create an array of indices\n", + "```python\n", + " b = np.array([0, 2, 0, 1])\n", + "```\n", + "Select one element from each row of a using the indices in b\n", + "```python\n", + " print(a[np.arange(4), b]) \n", + " # it will print: \n", + " # [ 1 6 7 11]\n", + "```\n", + "Mutate one element from each row of a using the indices in b\n", + "```python\n", + " a[np.arange(4), b] += 10\n", + " print(a) \n", + " \n", + " # it will print \n", + " # array([[11, 2, 3],\n", + " # [ 4, 5, 16],\n", + " # [17, 8, 9],\n", + " # [10, 21, 12]])\n", + "``` \n", + "**Exercise:**\n", + "Multiply by 2 every element of `a` belonging to rows 2 and 3 and columns 1 and 2.\n", + "\n", + "**Note:** Remember that counting in python starts from 0." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "3c32a48b56a0e4e31134621b758e3871", + "grade": false, + "grade_id": "cell-992b5cd37514a784", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "a = np.array([[1,2,3], [4,5,6], [7,8,9], [10, 11, 12]])\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "59565ec3998623be40f64188c25a9314", + "grade": true, + "grade_id": "cell-22672b3aa6920837", + "locked": true, + "points": 0.5, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Do not remove this cell, we have hidden tests here" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "d6cecdad8f37003db9937916f70ad20a", + "grade": false, + "grade_id": "cell-4266f2e3a4f31523", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "### 7.2.3 Boolean array indexing:\n", + "Boolean array indexing lets you pick out arbitrary elements of an array. Frequently this type of indexing is used to select the elements of an array that satisfy some condition. Here is an example:" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "a = np.array([[1,2], [3, 4], [5, 6]])\n", + "\n", + "bool_idx = a > 2 # Find the elements of a that are bigger than 2;\n", + " # this returns a numpy array of Booleans of the same\n", + " # shape as a, where each slot of bool_idx tells\n", + " # whether that element of a is > 2.\n", + "\n", + "print(bool_idx) # Prints \"[[False False]\n", + " # [ True True]\n", + " # [ True True]]\"\n", + "\n", + "# We use boolean array indexing to construct a rank 1 array \n", + "# consisting of the elements corresponding to the True values\n", + "# of bool_idx\n", + "print(a[bool_idx]) # Prints \"[3 4 5 6]\"\n", + "\n", + "# We can do all of the above in a single concise statement:\n", + "print(a[a > 2]) # Prints \"[3 4 5 6]\"" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "9121a72ebda730450dcf23d4559bb1b8", + "grade": false, + "grade_id": "cell-bcda2a66a0807eb2", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "For more details, please see the [documentation.](http://docs.scipy.org/doc/numpy/reference/arrays.indexing.html)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "691951a1867ce8607e9f63dad0703ebc", + "grade": false, + "grade_id": "cell-62e5ee31c5fa16e1", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Exercise:** \n", + "Given the vector `x`, save in a vector `a` the indexes of `x` where its elements are 7. The indexes in question should be of type int." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "9fe0171d2b893e9b41e8bb4b46003d60", + "grade": false, + "grade_id": "cell-f2fc8b8a74519751", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "x = np.array([2, 4, 7, 3, 5, 8, 4, 2, 4, 7]) # find indexes where x = 7\n", + "inx = np.arange(x.shape[0]) \n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "562682e0a5a983a62f571f84f483223a", + "grade": true, + "grade_id": "cell-8e2e0bbfd5261eb4", + "locked": true, + "points": 0.2, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Do not remove this cell, we have hidden tests here" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "ae6884b1f84a56b00794f914fbc2baa3", + "grade": false, + "grade_id": "cell-7a0b7968e6044955", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Exercise:** \n", + "Given `x`, find the rows of `x` where the sum of the elements is higher than 6, and save these rows in array `a`." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "08a13a60cb682fcf5c59a31d51b2d58b", + "grade": false, + "grade_id": "cell-54ad61b584265527", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "x = np.array([[1, 2, 3, 4], [2, 3, 4, 5], [1, 1, 1, 1]]) # select rows with sum larger than 6\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "1c951e5439d6d44cc73295d375f8b3fb", + "grade": true, + "grade_id": "cell-2c325e54dad55151", + "locked": true, + "points": 0.3, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Do not remove this cell, we have hidden tests here" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "e12607e87dc5eb98a06a73bbfe379307", + "grade": false, + "grade_id": "cell-1cf29e8f1f33b636", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "## 7.3 Datatypes\n", + "Every numpy array is a grid of elements of the same type. Numpy provides a large set of numeric datatypes that you can use to construct arrays. Numpy tries to guess a datatype when you create an array, but functions that construct arrays usually also include an optional argument to explicitly specify the datatype. Here is an example:" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "x = np.array([1, 2]) # Let numpy choose the datatype\n", + "print(x.dtype) # Prints \"int64\"\n", + "\n", + "x = np.array([1.0, 2.0]) # Let numpy choose the datatype\n", + "print(x.dtype) # Prints \"float64\"\n", + "\n", + "x = np.array([1, 2], dtype=np.float64) # Force a particular datatype\n", + "print(x.dtype) # Prints \"float64\"" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "2c352d7f9a827a1b5f4059189610bf41", + "grade": false, + "grade_id": "cell-b7f13ebb035a0b26", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "For more details, please see the [documentation.](http://docs.scipy.org/doc/numpy/reference/arrays.dtypes.html)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "68e83a1d5e41aaa22d1969a05cc5cbef", + "grade": false, + "grade_id": "cell-8a4f64b712515580", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "## 7.4 Array math\n", + "Basic mathematical functions operate elementwise on arrays, and are available both as operator overloads and as functions in the numpy module:" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "import numpy as np\n", + "\n", + "x = np.array([[1,2],[3,4]], dtype=np.float64)\n", + "y = np.array([[5,6],[7,8]], dtype=np.float64)\n", + "\n", + "# Elementwise sum; both produce the array\n", + "# [[ 6.0 8.0]\n", + "# [10.0 12.0]]\n", + "print(x + y)\n", + "print(np.add(x, y))\n", + "\n", + "# Elementwise difference; both produce the array\n", + "# [[-4.0 -4.0]\n", + "# [-4.0 -4.0]]\n", + "print(x - y)\n", + "print(np.subtract(x, y))\n", + "\n", + "# Elementwise product; both produce the array\n", + "# [[ 5.0 12.0]\n", + "# [21.0 32.0]]\n", + "print(x * y)\n", + "print(np.multiply(x, y))\n", + "\n", + "# Elementwise division; both produce the array\n", + "# [[ 0.2 0.33333333]\n", + "# [ 0.42857143 0.5 ]]\n", + "print(x / y)\n", + "print(np.divide(x, y))\n", + "\n", + "# Elementwise square root; produces the array\n", + "# [[ 1. 1.41421356]\n", + "# [ 1.73205081 2. ]]\n", + "print(np.sqrt(x))" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "6d77b9aef36f72b54a3afa93906372a2", + "grade": false, + "grade_id": "cell-34ae80e5b820879d", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "Numpy provides many useful functions for performing computations on arrays; one of the most useful is sum:" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "x = np.array([[1,2],[3,4]])\n", + "\n", + "print(np.sum(x)) # Compute sum of all elements; prints \"10\"\n", + "print(np.sum(x, axis=0)) # Compute sum of each column; prints \"[4 6]\"\n", + "print(np.sum(x, axis=1)) # Compute sum of each row; prints \"[3 7]\"" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "ff42cc27bc401658a3cf1c5cbeaa82a6", + "grade": false, + "grade_id": "cell-b8d4656b60fa6e7c", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Exercise:** \n", + "\n", + "Write a function named `rmse`, that takes two 1D numpy arrays (of the same length) as input, calculate the **Root Mean Squared Error (RMSE)** between them and return the output:\n", + "$$\n", + "RMSE = \\sqrt{\\frac{1}{n}\\sum_{t=1}^{n}(\\hat{y_t} - y_t)^2}.\n", + "$$\n", + "Implement the following equation only using array math functions.\n", + "\n", + "For a hint, please see [this](https://numpy.org/doc/stable/reference/generated/numpy.power.html). Also note, that the lenth of a np.array can also be obtained using `len()` command.\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "3bfa9981bfceaa5ec33e1f8fee8041d3", + "grade": false, + "grade_id": "cell-eb32476ad1486115", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "def rmse(y, y_hat):\n", + " # return Root Mean Squared Error\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "y = np.array([1.4, 2, 5.6, 400, 52, 61])\n", + "y_hat = np.array([0.9, 1.8, 3.1, 4.2, 5.1, 5.8])\n", + "\n", + "print(rmse(y, y_hat))" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "9b63c3e65552e45b9b3215ed4eccf22c", + "grade": true, + "grade_id": "cell-2251e5722ee61804", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert rmse(np.array([1, 2, 3, 4, 5, 6]), np.array([0.9, 1.8, 3.1, 4.2, 5.1, 5.8]))==0.158113883008419" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "a9f698468672ad8b87e95983b845108e", + "grade": false, + "grade_id": "cell-1302309136817333", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "Note that unlike MATLAB, * is elementwise multiplication, not matrix multiplication. We instead use the `dot` function to compute inner products of vectors, to multiply a vector by a matrix, and to multiply matrices. `dot` is available both as a function in the numpy module and as an instance method of array objects:" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "x = np.array([[1,2],[3,4]])\n", + "y = np.array([[5,6],[7,8]])\n", + "\n", + "v = np.array([9,10])\n", + "w = np.array([11, 12])\n", + "\n", + "# Inner product of vectors; both produce 219\n", + "print(v.dot(w))\n", + "print(np.dot(v, w))\n", + "\n", + "# Matrix / vector product; both produce the rank 1 array [29 67]\n", + "print(x.dot(v))\n", + "print(np.dot(x, v))\n", + "\n", + "# Matrix / matrix product; both produce the rank 2 array\n", + "# [[19 22]\n", + "# [43 50]]\n", + "print(x.dot(y))\n", + "print(np.dot(x, y))" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "841be5a82f7e287d83446f5167b6bcc0", + "grade": false, + "grade_id": "cell-e416bcdd29749b2b", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "You can find the full list of mathematical functions provided by numpy in the [documentation](http://docs.scipy.org/doc/numpy/reference/routines.math.html).\n", + "\n", + "\n", + "### 7.4.1 Transpose\n", + "Apart from computing mathematical functions using arrays, we frequently need to reshape or otherwise manipulate data in arrays. The simplest example of this type of operation is transposing a matrix; to transpose a matrix, simply use the `T` attribute of an array object:\n", + "```python\n", + " x = np.array([[1,2], [3,4]])\n", + " print(x) \n", + " # it will print:\n", + " # [[1 2]\n", + " # [3 4]]\n", + " \n", + " print(x.T) \n", + " # it will print:\n", + " # [[1 3] \n", + " # [2 4]]\"\n", + "``` \n", + "Note that taking the transpose of a rank 1 array does nothing:\n", + "```python\n", + " v = np.array([1,2,3])\n", + " print(v) # it will print \"[1 2 3]\"\n", + " print(v.T) # it will print \"[1 2 3]\"\n", + "```" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "96cb96a9abc89fd2eba2b51b0db46bc3", + "grade": false, + "grade_id": "cell-50916c18e4de6d10", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "For more information, please see the [documentation.](http://docs.scipy.org/doc/numpy/reference/routines.array-manipulation.html)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "eb50e7f81e4ac7f1f036156e24433116", + "grade": false, + "grade_id": "cell-14bf2d69f663c001", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "### 7.4.2 Broadcasting\n", + "Broadcasting is a powerful mechanism that allows numpy to work with arrays of different shapes when performing arithmetic operations. Frequently we have a smaller array and a larger array, and we want to use the smaller array multiple times to perform some operation on the larger array.\n", + "\n", + "**Example:**\n", + "\n", + "Suppose that we want to add a constant vector to each row of a matrix. We could do it like this:\n", + "\n", + "Add the vector `b` to each row of the matrix `a` with an explicit loop:\n", + "```python\n", + " a = np.array([[1,2,3], [4,5,6], [7,8,9], [10, 11, 12]])\n", + " b = np.array([1, 0, 1])\n", + " \n", + " for i in range(4):\n", + " a[i, :] = a[i, :] + b\n", + "```\n", + "**Exercise:**\n", + "Transpose the array `c = [[2], [3], [4], [6]]`. Add $c^T$ to every column of `a` (store the results in `a`). " + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "65ecd74a350b1e1f47b49a91dc4d423d", + "grade": false, + "grade_id": "cell-697e2eb16cd85894", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "a = np.array([[1,2,3], [4,5,6], [7,8,9], [10, 11, 12]])\n", + "c = np.array([[2], [3], [4], [6]])\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "c879a1946c255258393fa7d6edebf5be", + "grade": true, + "grade_id": "cell-2c06b28c7aa9eb9f", + "locked": true, + "points": 0.5, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Do not remove this cell, we have hidden tests here" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "09b58796a60281d6535a8e0e1f835572", + "grade": false, + "grade_id": "cell-9ad1dfcbe7bf0d35", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "This works; however, when the matrix `a` is very large, computing an explicit loop in Python could be slow. Note that adding the vector `b` to each row of the matrix `a` is equivalent to forming a matrix `bb` by stacking multiple copies of `b` vertically, then performing elementwise summation of `a` and `b`. We could implement this approach like this:\n", + "```python\n", + " b = np.array([1, 0, 1])\n", + " bb = np.tile(b, (4, 1)) # Stack 4 copies of b on top of each other\n", + " print(bb) \n", + " # it will print: \n", + " # [[1 0 1]\n", + " # [1 0 1]\n", + " # [1 0 1]\n", + " # [1 0 1]]\n", + "``` \n", + "**Exercise:** \n", + "Reimplement the previous exercise without using a Python loop by creating the matrix `cc` using `np.tile` and adding it to `a`:" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "6d8a24b8663903cbf6e4723136cb1dfc", + "grade": false, + "grade_id": "cell-7bcf3f309b768c41", + "locked": false, + "points": 0.25, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "a = np.array([[1,2,3], [4,5,6], [7,8,9], [10, 11, 12]])\n", + "c = np.array([[2], [3], [4], [6]])\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "f7f092172acc8ec694dcc1358affb54c", + "grade": true, + "grade_id": "cell-de9aa27ed19ca20f", + "locked": true, + "points": 0.5, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Do not remove this cell, we have hidden tests here\n", + "assert cc.shape == (4,3)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "b2b8cc1738ce81d16e1787423819d497", + "grade": false, + "grade_id": "cell-80d7243323906e79", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "Numpy **broadcasting** allows us to perform this computation without actually creating multiple copies of `c`. Consider this version, using broadcasting:" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "59b3af92c1741f312adeaa1216f26815", + "grade": false, + "grade_id": "cell-eef667d4fd01a9aa", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "a = np.array([[1,2,3], [4,5,6], [7,8,9], [10, 11, 12]])\n", + "b = np.array([1, 0, 1])\n", + "a = a + b # Add b to each row of a using broadcasting\n", + "print(a) \n", + "# it will print\n", + "# [[ 2 2 4]\n", + "# [ 5 5 7]\n", + "# [ 8 8 10]\n", + "# [11 11 13]]" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "**Exercise:** You are given the following three arrays\n", + "\n", + "```python\n", + " c = np.array([[2], [3], [4], [6]])\n", + " d = np.array([2, 4, 6, 8])\n", + " e = np.array([[3, 6, 7, 2]])\n", + "```\n", + "\n", + "Each array has four elements, but each array has a distinct shape. Manipulate the shape of the arrays so that they can be added columnwise to array `a` using broadcasting. Store the results of the additions in the arrays `ac`, `ad`, and `ae` respectively.\n", + "\n", + "Hint 1: `ac` should be the same result as the one obtained in the previous two exercises of adding `c` to `a`.\n", + "\n", + "Hint 2: useful functions could be the transpose function `.T`, and the numpy reshape function (see [documentation](https://numpy.org/doc/stable/reference/generated/numpy.reshape.html))." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "74f15286cc9185f2c70a232fff80c25d", + "grade": false, + "grade_id": "cell-4b584a2a2ba01817", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "a = np.array([[1,2,3], [4,5,6], [7,8,9], [10, 11, 12]])\n", + "c = np.array([[2], [3], [4], [6]]) # has shape (4,1)\n", + "d = np.array([2, 4, 6, 8]) # has shape (4,)\n", + "e = np.array([[3, 6, 7, 2]]) # has shape (1,4)\n", + "\n", + "ac = None\n", + "ad = None\n", + "ae = None\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "b644b6d10758c689258a09044b000c93", + "grade": true, + "grade_id": "cell-589c645ecff29c42", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Do not remove this cell, we have hidden tests here" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "fe97b757e7b1996ab4a1323e0bd5ae09", + "grade": false, + "grade_id": "cell-09663a0387195e55", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "The line `a + b` works even though `a` has shape `(4, 3)` and `b` has shape `(3,)` due to broadcasting; this line works as if `b` actually had shape `(4, 3)`, where each row was a copy of `b`, and the sum was performed elementwise.\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "f1853980ba8141595a99fb669b943772", + "grade": false, + "grade_id": "cell-cce8fd6082554d4e", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Broadcasting two arrays together follows these rules:**\n", + "\n", + "If the arrays do not have the same rank, prepend the shape of the lower rank array with 1s until both shapes have the same length.\n", + "The two arrays are said to be compatible in a dimension if they have the same size in the dimension, or if one of the arrays has size 1 in that dimension.\n", + "The arrays can be broadcast together if they are compatible in all dimensions.\n", + "After broadcasting, each array behaves as if it had shape equal to the elementwise maximum of shapes of the two input arrays.\n", + "In any dimension where one array had size 1 and the other array had size greater than 1, the first array behaves as if it were copied along that dimension.\n", + "If this explanation does not make sense, try reading the explanation from the [documentation](http://docs.scipy.org/doc/numpy/user/basics.broadcasting.html) or this [explanation](http://scipy.github.io/old-wiki/pages/EricsBroadcastingDoc).\n", + "\n", + "Functions that support broadcasting are known as universal functions. You can find the list of all universal functions in the [documentation](http://docs.scipy.org/doc/numpy/reference/ufuncs.html#available-ufuncs).\n", + "\n", + "Here are some applications of broadcasting:\n", + "\n", + "**Compute outer product of vectors**\n", + "```python\n", + " v = np.array([1,2,3]) # v has shape (3,)\n", + " w = np.array([4,5]) # w has shape (2,)\n", + "```\n", + "To compute an outer product, we first reshape `v` to be a column vector of shape `(3, 1)`; we can then broadcast it against `w` to yield an output of shape `(3, 2)`, which is the outer product of `v` and `w`:\n", + "```python\n", + " [[ 4 5]\n", + " [ 8 10]\n", + " [12 15]]\n", + "```\n", + "\n", + "**Add a vector to each row of a matrix**\n", + "\n", + "```python\n", + " x = np.array([[1,2,3], [4,5,6]])\n", + "```\n", + "`x` has shape `(2, 3)` and `v` has shape `(3,)` so they broadcast to `(2, 3)`. `x+v` gives the following matrix:\n", + "```python\n", + " [[2 4 6]\n", + " [5 7 9]]\n", + "``` \n", + "**Add a vector to each column of a matrix**\n", + "\n", + "`x` has shape `(2, 3)` and `w` has shape `(2,)`. If we transpose `x` then it has shape `(3, 2)` and can be broadcast against `w` to yield a result of shape `(3, 2)`; transposing this result yields the final result of shape `(2, 3)` which is the matrix `x` with the vector `w` added to each column. `(x.T+w).T` gives the following matrix:\n", + "```python\n", + " [[5 6 7]\n", + " [9 10 11]]\n", + "```\n", + "Another solution is to reshape `w` to be a column vector of shape `(2, 1)`; we can then broadcast it directly against `x` to produce the same output.\n", + "\n", + "\n", + "**Multiply a matrix by a constant:**\n", + "\n", + "`x` has shape `(2, 3)`. Numpy treats scalars as arrays of shape `()`, these can be broadcast together to shape `(2, 3)`. So `x*2` produces the following array:\n", + "```python\n", + " [[2 4 6]\n", + " [8 10 12]]\n", + "```\n", + "**Exercise:** \n", + "\n", + "* Compute outer product of `v` and `w` using broadcasting, named `u`\n", + "* Add a vector `w` to the columns of `x`, named `z`" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "274e4a96ae948872227d0aaf882b0040", + "grade": false, + "grade_id": "cell-22f9c684674c76bb", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "v = np.array([1,2,3]) # v has shape (3,)\n", + "w = np.array([4,5]) # w has shape (2,)\n", + "\n", + "u = None \n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()\n", + "\n", + "x = np.array([[1,2,3], [4,5,6]])\n", + "\n", + "z = None\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "c2d489d6c7cd3b35df42e00993eea60c", + "grade": true, + "grade_id": "cell-83f3b9bcc5c92488", + "locked": true, + "points": 0.5, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Do not remove this cell, we have hidden tests here" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "f8ae4e7ab6f5bb55b030556971357eef", + "grade": false, + "grade_id": "cell-bdb8f90c466324cd", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "Broadcasting typically makes your code more concise and faster, so you should strive to use it where possible." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "00328e0671e221373627618260cbbc07", + "grade": false, + "grade_id": "cell-ca3480026a0a9be8", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "## 7.5 Numpy Documentation\n", + "This brief overview has touched on many of the important things that you need to know about numpy, but is far from complete. Check out the [numpy reference](http://docs.scipy.org/doc/numpy/reference/) to find out much more about numpy." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "16a047c962291aa85bca930ceffb2f1e", + "grade": false, + "grade_id": "cell-84c4eee7a68bdc1a", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "# 8 SciPy\n", + "Numpy provides a high-performance multidimensional array and basic tools to compute with and manipulate these arrays. [SciPy](http://docs.scipy.org/doc/scipy/reference/) builds on this, and provides a large number of functions that operate on numpy arrays and are useful for different types of scientific and engineering applications.\n", + "\n", + "The best way to get familiar with SciPy is to browse the [documentation](http://docs.scipy.org/doc/scipy/reference/index.html). We will highlight some parts of SciPy that you might find useful for this class.\n", + "\n", + "## 8.1 MATLAB files\n", + "The functions `scipy.io.loadmat` and `scipy.io.savemat` allow you to read and write MATLAB files. You can read about them in the [documentation](http://docs.scipy.org/doc/scipy/reference/io.html).\n", + "\n", + "## 8.2 Distance between points\n", + "SciPy defines some useful functions for computing distances between sets of points.\n", + "\n", + "The function `scipy.spatial.distance.pdist` computes the distance between all pairs of points in a given set. The return of this function is a distance vector.\n", + "\n", + "For better interpretability of the distances obtained with the above function, one can use `scipy.spatial.distance.squareform` to transform the distance vector into a distance matrix.\n", + "\n", + "Create the following array `x` where each row is a point in 2D space:\n", + "```python\n", + " x = np.array([[0 1],\n", + " [1 0],\n", + " [2 0]]\n", + "```\n", + "\n", + "Compute the Euclidean distance between all rows of `x`. `d[i, j]` is the Euclidean distance between `x[i, :]` and `x[j, :]`, and `d` is the following array:\n", + "```python\n", + " [[ 0. 1.41421356 2.23606798]\n", + " [ 1.41421356 0. 1. ]\n", + " [ 2.23606798 1. 0. ]]\n", + "```" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "import numpy as np\n", + "from scipy.spatial.distance import pdist, squareform\n", + "\n", + "x = np.array([[0, 1], [1, 0], [2, 0]])\n", + "print(x)\n", + "\n", + "d = squareform(pdist(x, 'euclidean'))\n", + "print(d)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "1769f4cb9479dbff56b8047db0d7e8bf", + "grade": false, + "grade_id": "cell-db4cabc29a3b3654", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "You can read all the details about these functions in the [documentation](http://docs.scipy.org/doc/scipy/reference/generated/scipy.spatial.distance.pdist.html) of pdist and the [documentation](https://docs.scipy.org/doc/scipy/reference/generated/scipy.spatial.distance.squareform.html) of square form.\n", + "\n", + "A similar function `scipy.spatial.distance.cdist` computes the distance between all pairs across two sets of points; you can read about it in the [documentation](http://docs.scipy.org/doc/scipy/reference/generated/scipy.spatial.distance.cdist.html)." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "f9d0afe1bdb4e5af669d7e25c14234d1", + "grade": false, + "grade_id": "cell-329685b85b47e4c7", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "# 9 Matplotlib\n", + "\n", + "[Matplotlib](http://matplotlib.org/) is a plotting library. In this section we give a brief introduction to the matplotlib.pyplot module, which provides a plotting system similar to that of MATLAB.\n", + "\n", + "## 9.1 Plotting\n", + "The function `plot` allows you to plot 2D data. Here is a simple example:" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "\n", + "# Compute the x and y coordinates for points on a sine curve\n", + "x = np.arange(0, 3 * np.pi, 0.1)\n", + "y = np.sin(x)\n", + "\n", + "# Plot the points using matplotlib\n", + "plt.plot(x, y)\n", + "plt.show() # You must call plt.show() to make graphics appear." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "4570071dc162cfbca227f60cc6c21e0f", + "grade": false, + "grade_id": "cell-87d4f7968e59d76d", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "With just a little bit of extra work we can easily plot multiple lines at once, and add a title, legend, and axis labels:" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "\n", + "# Compute the x and y coordinates for points on sine and cosine curves\n", + "x = np.arange(0, 3 * np.pi, 0.1)\n", + "y_sin = np.sin(x)\n", + "y_cos = np.cos(x)\n", + "\n", + "# Plot the points using matplotlib\n", + "plt.plot(x, y_sin)\n", + "plt.plot(x, y_cos)\n", + "plt.xlabel('x axis label')\n", + "plt.ylabel('y axis label')\n", + "plt.title('Sine and Cosine')\n", + "plt.legend(['Sine', 'Cosine'])\n", + "plt.show()" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "900bd3b4cafbfb1bd83abfca541ef158", + "grade": false, + "grade_id": "cell-e8fbcd35df24ecba", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "You can read much more about the plot function in the [documentation](https://matplotlib.org/2.0.2/api/pyplot_api.html#matplotlib.pyplot.plot)." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "6d5f9cd5e6ea605ca57b0b951849bc14", + "grade": false, + "grade_id": "cell-ed9e3272b78375b0", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "## 9.2 Subplots\n", + "You can plot different things in the same figure using the `subplot` function. Here is an example:" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "\n", + "# Compute the x and y coordinates for points on sine and cosine curves\n", + "x = np.arange(0, 3 * np.pi, 0.1)\n", + "y_sin = np.sin(x)\n", + "y_cos = np.cos(x)\n", + "\n", + "# Set up a subplot grid that has height 2 and width 1,\n", + "# and set the first such subplot as active.\n", + "plt.subplot(2, 1, 1)\n", + "\n", + "# Make the first plot\n", + "plt.plot(x, y_sin)\n", + "plt.title('Sine')\n", + "\n", + "# Set the second subplot as active, and make the second plot.\n", + "plt.subplot(2, 1, 2)\n", + "plt.plot(x, y_cos)\n", + "plt.title('Cosine')\n", + "\n", + "# Show the figure.\n", + "plt.show()" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "3f5c96d9af879eaecaa1cccd985d97f4", + "grade": false, + "grade_id": "cell-9869d58efd03bf2d", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "You can read much more about the `subplot` function in the [documentation](https://matplotlib.org/2.0.2/api/pyplot_api.html#matplotlib.pyplot.subplot)." + ] + }, + { + "attachments": { + "image.png": { + "image/png": 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" + } + }, + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "43e3899d9608145097f2608eb8d7ae17", + "grade": false, + "grade_id": "cell-22321312c7f53e55", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Exercise:** \n", + "\n", + "Create a linearly spaced numpy array with 100 values ranging from -5 to +5 and show a subplot of functions $x^2$ and $x^3$ as shown below.\n", + "\n", + "To adjust the axis spines of the plot, you can use commands e.g., `ax.spines['left'].set_position('center')`. If you want to remove any of the axis spine, you may write `ax.spines['right'].set_color('none')`.\n", + "\n", + "![image.png](attachment:image.png)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "c380f42e19b01f123329d4f5f0e8e590", + "grade": true, + "grade_id": "cell-b7da1df7e1331e59", + "locked": false, + "points": 2, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "import matplotlib.pyplot as plt\n", + "import numpy as np\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "b1a54ac04ffaff3f0c6757957f6dfccc", + "grade": false, + "grade_id": "cell-b65346061bc06715", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "## 9.3 Images\n", + "You can use the `imshow` function to show images. Here is an example:\n", + "```python\n", + " import numpy as np\n", + " import matplotlib.pyplot as plt\n", + " \n", + " img = plt.imread('assets/cat.jpg')\n", + " img_tinted = img * [1, 0.95, 0.9]\n", + " \n", + " # Show the original image\n", + " plt.subplot(1, 2, 1)\n", + " plt.imshow(img)\n", + " \n", + " # Show the tinted image\n", + " plt.subplot(1, 2, 2)\n", + " \n", + " # A slight gotcha with imshow is that it might give strange results\n", + " # if presented with data that is not uint8. To work around this, we\n", + " # explicitly cast the image to uint8 before displaying it.\n", + " \n", + " plt.imshow(np.uint8(img_tinted))\n", + " plt.show()\n", + "```\n", + "![two_cats.png](./assets/two_cats.png)\n", + "\n", + "**Exercise:** \n", + "Load the Siamese cat image `Siamese_cat.jpg` and brighten (add values to color channel) the image. Lastly, plot the original and brightened images next to each other.\n", + "\n", + "**Note:** Please use the relative file path to load the image, the image path should be `assets/Siamese_cat.jpg`." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "652011f3ff2d1f3725ca933866766038", + "grade": true, + "grade_id": "cell-08c529518839204c", + "locked": false, + "points": 1, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "ae4a40dac827ae588885387694e7fdb0", + "grade": false, + "grade_id": "cell-cd9e228c946fd744", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "# 10 Scikit-Image\n", + "`scikit-image` is a collection of algorithms for image processing for the Python programming language. It includes algorithms for segmentation, geometric transformations, color space manipulation, analysis, filtering, morphology, feature detection, and more. It is designed to interoperate with the Python numerical and scientific libraries NumPy and SciPy. We implement some functions from `scikit-image` in the following:\n", + "\n", + "## 10.1 Image Operations\n", + "\n", + "`rescale` operation resizes an image by a given scaling factor. The scaling factor can either be a single floating point value, or multiple values - one along each axis.\n", + "\n", + "`resize` serves the same purpose, but allows to specify an output image shape instead of a scaling factor.\n", + "\n", + "`rgb2gray` operation converts an image with RGB channels into an image with a single grayscale channel.\n", + "\n", + "## 10.2 Note on ModuleNotFoundError\n", + "It might be possible that the scikit-image package is not yet installed in your enviroment. Trying to import a package which is not installed results in: `ModuleNotFoundError: No module named 'skimage'`. In that case run the following command in your activated environment:\n", + "```shell\n", + " conda install scikit-image\n", + "```" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "import matplotlib.pyplot as plt\n", + "\n", + "from skimage import data\n", + "from skimage.color import rgb2gray\n", + "from skimage.transform import rescale, resize\n", + "\n", + "image = plt.imread('assets/cat.jpg')\n", + "\n", + "image_rescaled = rescale(image, scale=(0.25, 0.25, 1))\n", + "\n", + "grayscale = rgb2gray(image)\n", + "\n", + "image_resized = resize(image, (image.shape[0] // 4, image.shape[1] // 4))\n", + "\n", + "fig, axes = plt.subplots(nrows=2, ncols=2)\n", + "\n", + "ax = axes.ravel()\n", + "\n", + "ax[0].imshow(image)\n", + "ax[0].set_title(\"Original image\")\n", + "\n", + "ax[1].imshow(grayscale, cmap=plt.cm.gray)\n", + "ax[1].set_title(\"grayscale image\")\n", + "\n", + "ax[2].imshow(image_rescaled)\n", + "ax[2].set_title(\"Rescaled image\")\n", + "\n", + "ax[3].imshow(image_resized)\n", + "ax[3].set_title(\"Resized image\")\n", + "\n", + "ax[0].set_xlim(0, 512)\n", + "ax[0].set_ylim(512, 0)\n", + "plt.tight_layout()\n", + "plt.show()" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "0ef35decf86d5d72153bf5d37920735f", + "grade": false, + "grade_id": "cell-234f26745ccd01af", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Q:**\n", + "Why do all images appear to be of the same size on the screen, even for the ones where the rescale and resize operations were applied?\n", + "\n", + "Hint: try uncommenting the lines with `ax[0].set_xlim(0, 512)` and `ax[0].set_ylim(512, 0)`. You can also try changing the axis `ax[i]` on which the function is applied. For information on the two functions, see the [documentation](https://matplotlib.org/stable/api/_as_gen/matplotlib.axes.Axes.set_xlim.html) for `set_xlim` and the [documentation](https://matplotlib.org/stable/api/_as_gen/matplotlib.axes.Axes.set_ylim.html) for `set_ylim`." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "ffa8a260467e6c6f798bce15d7a5cb9a", + "grade": false, + "grade_id": "cell-8e2f7661417c6d78", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# answer by uncommenting only the correct option from this block below\n", + "\n", + "# ANSWER_CAUSE_OF_IMAGE_SIZES = 'no answer given yet ...'\n", + "# ANSWER_CAUSE_OF_IMAGE_SIZES = 'the operations had no effect on the image size'\n", + "# ANSWER_CAUSE_OF_IMAGE_SIZES = 'there is a bug in the code for displaying the images'\n", + "ANSWER_CAUSE_OF_IMAGE_SIZES = 'the image axes were scaled by default'\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "8aa97ea81072d813c21c8542215b7cff", + "grade": true, + "grade_id": "cell-f8a3749bd149d2a8", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "print('Your answer: ', ANSWER_CAUSE_OF_IMAGE_SIZES)\n", + "\n", + "# to answer, you should have selected one of the three options ...\n", + "assert(ANSWER_CAUSE_OF_IMAGE_SIZES in ('the operations had no effect on the image size', \n", + " 'there is a bug in the code for displaying the images', \n", + " 'the image axes were scaled by default'))\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "a85a815b3372cf7d41e5f3872619a258", + "grade": false, + "grade_id": "cell-7abfca689f9df5dc", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "## 10.3 Simple robot learning example\n", + "The dataset `training_data.mat` is from a simple simulation of a two degree of freedom robot that is tracking an ellipse." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "457e6c3fb5753b1314171a03d2aee339", + "grade": false, + "grade_id": "cell-058ae0e65ef8d244", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "![RobotAnim](assets/robot_anim.gif \"RobotAnim\")" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "e98f8b244a591b8ba3eb3dbbcb39d0f2", + "grade": false, + "grade_id": "cell-187e0de05854e6d8", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "The file contains a number of matrices\n", + "* `th`: joint angles/positions\n", + "* `th_d`: joint veclocities\n", + "* `th_dd`: joint accelerations\n", + "* `tau`: joint torques\n", + "* `x`: Cartesian position of the end-effector\n", + "* `x_d`: Cartesian velocity of the end-effector\n", + "* `x_dd`: Cartesian acceleration of the end-effector\n", + "\n", + "We now want to learn a very simple feedforward controller, that is a function that maps from joint positions to joint torques.\n", + "\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "bea7446ee1e395ce548b52ac91de35ed", + "grade": false, + "grade_id": "cell-f3f9678addc4acc1", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Exercise:** \n", + "Load the dataset using the `scipy` functionality for loading MATLAB files described above. Extract `th` and `tau` to NumPy arrays of the same name.\n", + "\n", + "**Note**: please use the relative file path to load the data, the data path should be `assets/training_data.mat`." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "f6856a09806376cb47182507210d5ffe", + "grade": false, + "grade_id": "cell-159d270ea071b93f", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "import scipy \n", + "import numpy as np\n", + "mat_file = scipy.io.loadmat(\"assets\\\\training_data.mat\")\n", + "th = mat_file['th']\n", + "tau = mat_file['tau']" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "58a0120eb2a10aaf3f46ab729eca4503", + "grade": true, + "grade_id": "cell-fd2a9372d4afe943", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert np.abs(th[0,0]-1.1299591748647653)<0.001\n", + "assert np.abs(tau[0,100]-82.7710545117184)<0.001" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# 11 Lecture 1A - Bad Data\n", + "The following exercises are based on the content of the lecture 1A." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "133582e34b8a95638780d19f46107067", + "grade": false, + "grade_id": "cell-8a667cac0f607fd3", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Exercise:** \n", + "Plot the joint angles of the first degree of freedom (over the samples)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "6125618c10ed030ac30689596d5874e3", + "grade": true, + "grade_id": "cell-6e49bb28851d1b7f", + "locked": false, + "points": 0.25, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "\n", + "\n", + "\n", + "# Make the first plot\n", + "plt.plot(th[0])\n", + "\n", + "plt.title('Angles of the first degree of freedom')\n", + "\n", + "# Show the figure.\n", + "plt.show()" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "1cfffae8dcd8b25aeb39b4b0adcae29b", + "grade": false, + "grade_id": "cell-6376eb6a59e311fd", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Exercise:** \n", + "Plot the torques of the first degree of freedom (over the samples)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "aeedceb4a20236558177c9fa8f7cfc31", + "grade": true, + "grade_id": "cell-6ae4a5000dc8d4ca", + "locked": false, + "points": 0.25, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "\n", + "\n", + "\n", + "# Make the first plot\n", + "plt.plot(tau[0])\n", + "\n", + "plt.title('Torques of the first degree of freedom')\n", + "\n", + "# Show the figure.\n", + "plt.show()" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "48433b174521e983297e2c7551ec456e", + "grade": false, + "grade_id": "cell-fa2439cb49df91bf", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Exercise:** \n", + "\n", + "Now let's try applying **Scikit-Learn** blindly (following the example in Chapter 1). \n", + "\n", + "First we need to get the training data in the right format:\n", + "Use the joint angles of the first degree of freedom for the inputs `X` and the torques of the first joint as outputs `y`. Implement `X` and `y` as column vectors, i.e. (n,1) arrays." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "f77499760f2ff249295258b2257fe2da", + "grade": false, + "grade_id": "cell-f68a86b6a9538e86", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "X = np.asarray([th[0]]).T\n", + "y = np.asarray([tau[0]]).T" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "df39d122db9d6748b2a6da97f8337b9d", + "grade": true, + "grade_id": "cell-a4ab34022d90d5a0", + "locked": true, + "points": 0.25, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert isinstance(X,np.ndarray)\n", + "assert X.shape==(334, 1)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "f689312b276dca020bf241aed3953e35", + "grade": false, + "grade_id": "cell-d8eabe39eb3f8307", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Exercise:** \n", + "train a linear regression model using `sklearn` on training data $(X,y)$.\n", + "See the [documentation](https://scikit-learn.org/stable/modules/generated/sklearn.linear_model.LinearRegression.html)." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "280e4b42960d6742a21c69f198cbde57", + "grade": false, + "grade_id": "cell-9e924f6e6fc1b74f", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "from sklearn.linear_model import LinearRegression\n", + "\n", + "model_lin = LinearRegression().fit(X, y) " + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "9fcc8f5c76dabe8c317fed2fa5b62243", + "grade": true, + "grade_id": "cell-61cc24f2fc86b5fc", + "locked": true, + "points": 0.5, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "import sklearn\n", + "assert isinstance(model_lin, sklearn.linear_model.LinearRegression)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "7439e02652411dbf2bc4966f8f50fb5a", + "grade": false, + "grade_id": "cell-3adcdf66a45f886a", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Exercise:** \n", + "\n", + "Now apply the trained linear model to predict the target values for the original input data $X$. Since we might also obtain predictions of other models in the future, it is good custom to store the predictions in a clearly named variable associated with the model, e.g. `y_pred_lin` (with `lin` to indicate this is the Linear Regression) instead of just `y_pred`.\n", + "\n", + "Then calculate the Root Mean Squared Error (RMSE) of the model on the training data using the function you created above and assign it to the variable `rmse_lin`. In other words, use the RMSE to summarize how well the model's predictions on the training input $X$ match the true output values $y$.\n", + "\n", + "**Note:** If you did not manage to create the RMSE function earlier, you can use `sklearn.metrics.mean_squared_error`([doc](https://scikit-learn.org/stable/modules/generated/sklearn.metrics.mean_squared_error.html)) with the option `squared=False` instead." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "c16289fc938e16a2bccad2c5b69d7285", + "grade": false, + "grade_id": "cell-949dd64cdaeb049e", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "y_pred_lin = model_lin.predict(X)\n", + "rmse_lin = sklearn.metrics.mean_squared_error(y, y_pred_lin, squared=False)\n", + "print(rmse_lin)\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "ec9e0d9994f176de13c36255229745c7", + "grade": true, + "grade_id": "cell-2df19e03a3834c68", + "locked": true, + "points": 0.25, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Do not remove this cell, we have hidden tests here\n", + "assert(rmse_lin != None)\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "9d8dade12c95fc290d74f720999f4235", + "grade": false, + "grade_id": "cell-321af0642bab9022", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Q**: What kind of learning method have we applied here? Hint: See introductory lecture." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "0ce04e9128481a2d50fa453786649412", + "grade": false, + "grade_id": "cell-24f9a6930d7524d2", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# answer by uncommenting only the correct option from this block below\n", + "# ANSWER_TYPE_OF_LEARNING = 'no answer given yet ...'\n", + "ANSWER_TYPE_OF_LEARNING = 'Supervised'\n", + "#ANSWER_TYPE_OF_LEARNING = 'Unsupervised'\n", + "#ANSWER_TYPE_OF_LEARNING = 'Reinforcement'" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "8fc9df66c9bc9d22801df2a152599342", + "grade": true, + "grade_id": "cell-6fb376c8a0629eee", + "locked": true, + "points": 0.5, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "print('Your answer: ', ANSWER_TYPE_OF_LEARNING)\n", + "\n", + "# to answer, you should have selected one of the three options ...\n", + "assert(ANSWER_TYPE_OF_LEARNING in ('Supervised', 'Unsupervised', 'Reinforcement'))\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "8a7c25eca005d8f8537dbdd94365a767", + "grade": false, + "grade_id": "cell-8de744bfaa4ace02", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Exercise:** \n", + "Now let's do the same thing with a k-NearestNeighbor (kNN) Regressor Mode. Use k=3, and store the RMSE in `rmse_knn`.\n", + "\n", + "*Note: sklearn contains both a kNN regression and a classification model, select the correct model here.*" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "194d188c45ffd20ff1d1dead8d9e20db", + "grade": false, + "grade_id": "cell-bff757f0700fc6ca", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "from sklearn.neighbors import KNeighborsRegressor\n", + "model_knn = KNeighborsRegressor(n_neighbors=3).fit(X,y)\n", + "y_pred_knn = model_knn.predict(X)\n", + "rmse_knn = sklearn.metrics.mean_squared_error(y, y_pred_knn, squared=False)\n", + "print(rmse_knn)\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "ecfb362c34b76edcbb7b2ef8bb073dd1", + "grade": true, + "grade_id": "cell-25045b511b2def79", + "locked": true, + "points": 0.5, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Do not remove this cell, we have hidden tests here\n", + "assert(rmse_knn != None)\n", + "assert(not isinstance(rmse_knn, list))" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "8cc628afd862400688788606922ff4e9", + "grade": false, + "grade_id": "cell-828a57b4e5bc2fa1", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Exercise:** \n", + "Plot `y` as a function of `X`, as well as the corresponding predictions of the linear and kNN model." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "fd6e8b37e8dc30e041879e57aaa7a73b", + "grade": true, + "grade_id": "cell-09e2b66ceaa76f0a", + "locked": false, + "points": 0.5, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "\n", + "\n", + "# Make the first plot\n", + "plt.plot(X, y, label='Original data')\n", + "# plt.plot(X, y_pred_lin, label='Linear prediction')\n", + "# plt.plot(X, y_pred_knn, label='Knn prediction')\n", + "plt.legend()\n", + "\n", + "# Show the figure.\n", + "plt.show()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# 12 Lecture 1B - Bad Algorithms & Prior Knowledge\n", + "The following exercises are based on the content of the lecture 1B." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "5edc3cef9b435fd2be9eb0d58033029e", + "grade": false, + "grade_id": "cell-6d9404ea9c9e092e", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Q**:Linear regression performs really badly in this example. Give reasons (based on the above plot). Hint: Think about the model structure." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "ee4665464d6d40613930b6317b46ba1b", + "grade": true, + "grade_id": "cell-f919de05985c469f", + "locked": false, + "points": 1, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "source": [ + "The model tries to find a linear line to fit the data, but the data is clearly not a linear function. " + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "f6b8dc5b35fc9ca6f779a2fe2a8bcdc0", + "grade": false, + "grade_id": "cell-4ec7d6e784d99d3c", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Exercise:** \n", + "As we'll discuss in the next lectures, feature engineering is often crucial in machine learning. If you look at the plot above, you'll notice that it resembles a cosine. Using this insight, transform the input `X` before training a linear regression model. You should get the RMSE down to about 17.4" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "60ca01d9f69a686c3b0b263ec19c4bd9", + "grade": false, + "grade_id": "cell-dc2ffb793cccd481", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "\n", + "\n", + "# Make the first plot\n", + "plt.plot((X), y, label='Original data')\n", + "plt.plot(np.cos(X), y, label='Transformed data')\n", + "plt.legend()\n", + "# Show the figure.\n", + "plt.show()\n", + "\n", + "model_lin_eng = LinearRegression().fit(np.cos(X), y) \n", + "y_pred_lin_eng = model_lin_eng.predict(np.cos(X))\n", + "\n", + "rmse_lin_eng = sklearn.metrics.mean_squared_error(y, y_pred_lin_eng, squared=False)\n", + "print(rmse_lin_eng)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "a3434cecbe052cc16a4e07bcb858c7ee", + "grade": true, + "grade_id": "cell-9924b5b58a6e4163", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert type(model_lin_eng) == sklearn.linear_model.LinearRegression" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# 13 Lecture 1C - ML Formalized\n", + "The following exercises are based on the content of the lecture 1C." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "f489bc0460f5405111a8362f7c7d8794", + "grade": false, + "grade_id": "cell-60a1ad5e8050b129", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Exercise:** \n", + "\n", + "What is the size of input feature space? Store the result in `S_feature`.\n", + "\n", + "What is the size of model parameter space? Store the result in `S_model`.\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "ac8abab4d66407dda0ffeb93fc2727e2", + "grade": false, + "grade_id": "cell-c544a23f7271899b", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "S_feature = None\n", + "S_model = None\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "7e764f45d154459af43c578b9e061d96", + "grade": true, + "grade_id": "cell-9c461089043db92c", + "locked": true, + "points": 0.25, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert type(S_feature) == int\n", + "assert type(S_model) == int\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "dbcf0bc1ff8a6658031362fdc0faa080", + "grade": false, + "grade_id": "cell-366b4ef48d050e9b", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Q**: Which loss function does linear regression use? Hint: Check the documentation of `sklearn.linear_model.LinearRegression`." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "6844691d7b9e22daf0672fc5417cc38f", + "grade": false, + "grade_id": "cell-ba1a9a1a8614143a", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# answer by uncommenting only the correct option from this block below\n", + "ANSWER_TYPE_OF_LEARNING = 'no answer given yet ...'\n", + "#ANSWER_TYPE_OF_LEARNING = 'Least absolute deviations'\n", + "#ANSWER_TYPE_OF_LEARNING = 'Residual sum of squares'\n", + "#ANSWER_TYPE_OF_LEARNING = 'Cross-entropy'\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "c9761a70b3b2fdd71ddb89921bb48cd0", + "grade": true, + "grade_id": "cell-9a8db6cd145de579", + "locked": true, + "points": 0.25, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "print('Your answer: ', ANSWER_TYPE_OF_LEARNING)\n", + "\n", + "# to answer, you should have selected one of the three options ...\n", + "assert(ANSWER_TYPE_OF_LEARNING in ('Least absolute deviations', 'Residual sum of squares', 'Cross-entropy'))\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "a729e91bda30ed534ce9afc6c23717ac", + "grade": false, + "grade_id": "cell-644507502b97527e", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Exercise:** \n", + "\n", + "In principle, training a linear regression model with a correct loss function should minimize the RMSE. Now, manually change model parameters and make a prediction. Verify that the `RMSE` gets worse." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "bd06aa44d60ae1a31214368383a857e3", + "grade": false, + "grade_id": "cell-c0d8fc8b17dc8e70", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "RMSE_original = None # The RMSE you get from the trained model\n", + "\n", + "model_lin_eng.coef_ = None \n", + "model_lin_eng.intercept_ = None\n", + "\n", + "RMSE = None # The RMSE you get from the model with modified parameters\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "202573248cb9f12e26b482368f6d4bdf", + "grade": true, + "grade_id": "cell-12bae573b1392a86", + "locked": true, + "points": 0.25, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "print('The original RMSE is: ', RMSE_original)\n", + "print('The new RMSE is: ', RMSE)\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "ed42a50fa77d7f3d890bd480bbde1369", + "grade": false, + "grade_id": "cell-5e170b289dced727", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**Acknowledgements:** This notebook is inspired by Python Numpy [Tutorial](https://cs231n.github.io/python-numpy-tutorial/) from Stanford course CS231n." + ] + } + ], + "metadata": { + "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": "3.10.14" + } + }, + "nbformat": 4, + "nbformat_minor": 4 +} diff --git a/practicum1/assets/Siamese_cat.jpg b/practicum1/assets/Siamese_cat.jpg new file mode 100644 index 000000000..b84117fd8 Binary files /dev/null and b/practicum1/assets/Siamese_cat.jpg differ diff --git a/practicum1/assets/cat.jpg b/practicum1/assets/cat.jpg new file mode 100644 index 000000000..05fd24cc9 Binary files /dev/null and b/practicum1/assets/cat.jpg differ diff --git a/practicum1/assets/robot_anim.gif b/practicum1/assets/robot_anim.gif new file mode 100644 index 000000000..fadf50018 Binary files /dev/null and b/practicum1/assets/robot_anim.gif differ diff --git a/practicum1/assets/training_data.mat b/practicum1/assets/training_data.mat new file mode 100644 index 000000000..0401c506d Binary files /dev/null and b/practicum1/assets/training_data.mat differ diff --git a/practicum1/assets/two_cats.png b/practicum1/assets/two_cats.png new file mode 100644 index 000000000..966e0a32f Binary files /dev/null and b/practicum1/assets/two_cats.png differ diff --git a/practicum2/RO47002_week2_cv_project.ipynb b/practicum2/RO47002_week2_cv_project.ipynb new file mode 100644 index 000000000..f1b675112 --- /dev/null +++ b/practicum2/RO47002_week2_cv_project.ipynb @@ -0,0 +1,4425 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# RO47002 Machine Learning for Robotics\n", + "* (c) TU Delft, 2024\n", + "* Period: 2024-2025, Q1\n", + "* Course homepage: https://brightspace.tudelft.nl/d2l/home/682421" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Make sure you fill in any place that says `YOUR CODE HERE` or `YOUR ANSWER HERE`. Moreover, if you see an empty cell, please DO NOT delete it, instead run that cell as you would run all other cells. Please fill in your name(s) and other required details below:" + ] + }, + { + "cell_type": "code", + "execution_count": 21, + "metadata": {}, + "outputs": [], + "source": [ + "GROUP_NUMBER = \"23\"\n", + "STUDENT_NAME1 = \"Daniel Rugge\"\n", + "STUDENT_NUMBER1 = \"4713729\"\n", + "STUDENT_NAME2 = \"Daan Bouwmeester\"\n", + "STUDENT_NUMBER2 = \"5146143\"" + ] + }, + { + "cell_type": "code", + "execution_count": 22, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "e3f76d6a626db81c484191482b101edb", + "grade": true, + "grade_id": "cell-c35e4c8223095209", + "locked": true, + "points": 0, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Note: this block is a check that you have filled in the above information.\n", + "# It will throw an AssertionError until all fields are filled\n", + "assert(GROUP_NUMBER != \"\")\n", + "assert(STUDENT_NAME1 != \"\")\n", + "assert(STUDENT_NUMBER1 != \"\")\n", + "assert(STUDENT_NAME2 != \"\")\n", + "assert(STUDENT_NUMBER2 != \"\")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### General announcements\n", + "\n", + "* Do *not* share your solutions, and do *not* copy solutions from others. By submitting your solutions, you claim that you and your lab partner alone are responsible for this code.\n", + "\n", + "* Do *not* email questions directly, since we want to provide everybody with the same information and avoid repeating the same answers. Instead, please post your questions regarding this assignment in the correct support forum on Brightspace, this way everybody can benefit from the response. If you do have a particular question that you want to ask directly, please use the scheduled practicum hours to ask a TA.\n", + "\n", + "* There is a strict deadline for each assignment. Students are responsible to ensure that they have uploaded their work in time. So, please double check that your upload succeeded to the Brightspace and avoid any late penalties.\n", + "\n", + "* This [Jupyter notebook](https://jupyter.org/) uses `nbgrader` to help us with automated tests. `nbgrader` will make various cells in this notebook \"uneditable\" or \"unremovable\" and gives them a special id in the cell metadata. This way, when we run our checks, the system will check the existence of the cell ids and verify the number of points and which checks must be run. While there are ways that you can edit the metadata and work around the restrictions to delete or modify these special cells, you should not do that since then our nbgrader backend will not be able to parse your notebook and give you points for the assignment. You are free to add additional cells, but if you find a cell that you cannot modify or remove, please know that this is on purpose.\n", + "\n", + "* This notebook will have in various places a line that throws a `NotImplementedError` exception. These are locations where the assignment requires you to adapt the code! These lines are just there as a reminder for youthat you have not yet adapted that particular piece of code, especially when you execute all the cells. Once your solution code replaced these lines, it should accordingly *not* throw any exceptions anymore.\n", + "\n", + "Before you turn this problem in, make sure everything runs as expected. First, **restart the kernel** (in the menubar, select Kernel$\\rightarrow$Restart) and then **run all cells** (in the menubar, select Cell$\\rightarrow$Run All)." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "---" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "d3c821580205dcfdb19fbda491ae3006", + "grade": false, + "grade_id": "cell-6dfe7d328a3fc00c", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "# Practicum 2\n", + "* Topic: data collection & annotation, feature extraction, model exploration, visualization\n", + "* Before performing this practicum, work through **Book chapter(s): 2, 3**\n", + "* **Deadline**: Monday, September 16, 2024, 23:59\n", + "\n", + "## Objectives\n", + "In this practicum, you and your lab partner will experiment with data collection, annotation, and turning a simple computer vision task into a machine learning problem.\n", + "This practicum will not go very deep in machine learning theory, but is more intended to make you familiar with the broader context of how machine learning can be applied in robotics, and experience some practical steps in performing your own data collection.\n", + "You will also demonstrate that you can perform several basic tasks with sklearn which have been explained in the book chapters.\n", + "\n", + "\n", + "The assignment is roughly organised into the steps of the \"Machine Learning Project Checklist\" explained in *Chapter 2 and Appendix B of the book*:\n", + "\n", + "1. [Framing the problem](#framing_the_problem)\n", + "2. [Get the data](#get_the_data)\n", + "3. [Explore the data](#explore_the_data)\n", + "4. [Prepare the data](#prepare_the_data)\n", + "5. [Explore different models](#explore_different_models)\n", + "6. [Fine-tune your models](#fine_tune_your_models)\n", + "7. [Present your solution](#present_your_solution)\n", + "8. [Launch, monitor, and maintain your system](#maintain_your_system)\n", + "\n", + "Of course, there are many more decisions and variations that could be explored at each step, but we will keep it simple for this exercise, so do not take this assignment as an exact template of what should or should not be done in each step. In real life, you would probably also move back and forward between these steps, revising some earlier decisions as you gain more insight on the problem. Nevertheless, this practicum provides a good guideline of how to approach such a task." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "c75fad52b68607eb542f8db1fd2b79a4", + "grade": false, + "grade_id": "cell-faaced7dc986d3ad", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "\n", + "# 1. Framing the problem\n", + "The context of this practicum is of a robot which will need to be able to pickup a pen from a desk or table. The robot has a basic down-facing camera that it can place on top of the desk to inspect an area of interest.\n", + "The goal is to detect within this area where the pen is located, and how it is oriented.\n", + "To train the robot's perception system, we obtain a \"pen image dataset\" where the pen's extents (the physical tip and end) have been manually annotated in each image.\n", + "When the robot is deployed (a.k.a. *test* time), the robot will have to determine the locations of the tip and end of a pen in front of its camera.\n", + "\n", + "How can we design a system that takes an image as input, and outputs the location and orientation of the pen?\n", + "We might consider two approaches:\n", + "\n", + "* **Formulate this as a _regression_ problem:** Given an image, convert the full image to some feature representation and train a regressor that outputs 4 values, namely the (x,y) image locations of the tip, and the (x,y) locations of the end of the pen.\n", + "\n", + "* **Formulate this as a _classification_ problem:** Divide the given image into small image patches. For each patch in the image, classifiy if this patch is the tip (start) of the pen, the end of the pen, the middle of the pen, or if it is just background. If we could succesfully classify patches at a diverse set of locations in the image, we would could determine the most probable image locations where the pen starts and ends, and thus its shape and orientation relative to the camera.\n", + "\n", + "While the regression formulation might seem more natural, processing many local image regions in parallel is a more common practice in many machine learning for computer vision applications. The classification formulation could for instance be extended to work with images containing multiple pens, which simply ammounts to more image patches containing a tip, end or middle section, so the input and output space of the learned hypothesis function remains the same. In contrast, for regression we would need to change the output space to 8 values (namely four (x,y) coordinates) if we want to deal with two pens, thus changing the structure of the hypothesis function compared to the single pen case. Each different number of pens would thus require a different hypothesis function if we apply regression naively this way.\n", + "\n", + "We therefore follow the **classification** approach in this assignment.\n", + "\n", + "With this information our robot should have enough information to position and orient its (imaginary) grasper, and pick up the pen and put it in its pen collection.\n", + "\n", + "\n", + "![Robot holding a pen](extra/grasping-robot.jpg)\n", + "Image source: https://gigazine.net/gsc_news/en/20101221_robo_xero/\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "275dc147c20f07c66a4dc904a6419598", + "grade": false, + "grade_id": "cell-c6ccf58badf36530", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "
\n", + "

🎥 Lecture 2B - Case Study Visual Object Detection

\n", + " The following requires the knowledge covered in this lecture. If you haven't watched the video yet, it's now high time to do so...\n", + "
" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "297f7ce61e430821cfb2f4f0d674aa8e", + "grade": false, + "grade_id": "cell-b22fb821f8a8960f", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "### 1.1 Schematic Overview\n", + "Below you find a schematic overview of the intended way our robot should detect the position and orientation of the pen.\n", + "![Schematic overview of our approach](extra/schematic-prac2.jpg)\n", + "\n", + "The main steps of the operational procedure in this figure are:\n", + "1. Take the input image, and extract smaller image patches around a diverse set of image location (shown as blue dots).\n", + "2. Once the patches are extracted, each patch is converted into some feature vector $x$.\n", + "3. The feature vectors are then fed to a trained classifier, which will assign to a patch one of four class labels: background, tip of the pen, end of the pen, or middle of the pen.\n", + "4. After all patches in the image are classified, we post-process the result. Here we select the location of the patch for which the classifier is most confident that it belongs to the pen's tip, and the one for which it is most confident that it belongs to the pen's end. We assume the pen is located along the line connecting these points.\n", + "\n", + "To built such a system, we thus first have to create a labelled dataset $X$ of image patches with the four class labels. With this dataset, we can select and optimise a suitable classifier. Other important choices are how many patches of each class we include in the training data, and how we represent each patch as a feature vector." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "4dc85809e46597117067bb796ae02da4", + "grade": false, + "grade_id": "cell-345010a783ab5302", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "### 1.2 Setup common python stuff\n", + "We will start by loading a few common python dependencies" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:53.445775Z", + "start_time": "2023-09-07T11:10:53.433695Z" + } + }, + "outputs": [], + "source": [ + "# Python ≥3.5 is required\n", + "import sys\n", + "assert sys.version_info >= (3, 5)\n", + "\n", + "# Scikit-Learn ≥0.20 is required\n", + "import sklearn\n", + "assert sklearn.__version__ >= \"0.20\"\n", + "\n", + "# Common imports\n", + "import numpy as np\n", + "import os, glob\n", + "\n", + "# to make this notebook's output stable across runs\n", + "np.random.seed(42)\n", + "\n", + "# To plot pretty figures\n", + "%matplotlib inline\n", + "import matplotlib as mpl\n", + "import matplotlib.pyplot as plt\n", + "mpl.rc('axes', labelsize=14)\n", + "mpl.rc('xtick', labelsize=12)\n", + "mpl.rc('ytick', labelsize=12)" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:53.455270Z", + "start_time": "2023-09-07T11:10:53.450566Z" + } + }, + "outputs": [], + "source": [ + "import ipywidgets\n", + "from IPython.display import display\n", + "\n", + "from collections import OrderedDict" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:53.461614Z", + "start_time": "2023-09-07T11:10:53.458464Z" + } + }, + "outputs": [], + "source": [ + "import scipy\n", + "import skimage\n", + "import skimage.transform\n", + "import skimage.util" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "0315a5a5d80180fec7b643c400c7aabc", + "grade": false, + "grade_id": "cell-aa9612c6df723c61", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "\n", + "# 2. Get the data\n", + "\n", + "For this assignment, you will first work on an annotated data set, consisting of annotated images of pens.\n", + "Let's make sure we can load the image and annotation data.\n", + "\n", + "We start by listing the jpg files in the directory `images/mypen/`.\n", + "If everything is correct, we should find 37 jpg images." + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:53.467616Z", + "start_time": "2023-09-07T11:10:53.464920Z" + } + }, + "outputs": [], + "source": [ + "import glob\n", + "import os\n", + "import re\n", + "\n", + "def list_images(image_dir, filename_expression='*.jpg'):\n", + " # Convert the filename expression to a regex pattern, replacing '*' with '.*' and adding start (^) and end ($) anchors\n", + " filename_expression_regex = re.compile('^' + filename_expression.replace('*', '.*') + '$', re.IGNORECASE)\n", + " # List all files in the directory\n", + " all_files = glob.glob(os.path.join(image_dir, '*'))\n", + " # Filter files using the regex pattern to match case-insensitively\n", + " filenames = [f for f in all_files if filename_expression_regex.match(os.path.basename(f))]\n", + " filenames = sorted(filenames) # important for cross-platform compatibility\n", + " print(f'Found {len(filenames)} image files in the directory \"{image_dir}\"')\n", + " return filenames" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:53.473033Z", + "start_time": "2023-09-07T11:10:53.469039Z" + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Found 37 image files in the directory \"images/mypen\"\n" + ] + } + ], + "source": [ + "IMAGE_DIR = 'images/mypen'\n", + "\n", + "# list all images. There should be 37 images in the images/mypen/ directory\n", + "filenames = list_images(IMAGE_DIR)\n", + "N = len(filenames)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "b405870cbf7399797a7ec5b6495fcd6c", + "grade": false, + "grade_id": "cell-f1bad3b730bcfc42", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "Le's see if we can load the first image and visualize it to verify that it has been loaded correctly." + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:53.740589Z", + "start_time": "2023-09-07T11:10:53.475391Z" + } + }, + "outputs": [ + { + "data": { + "image/png": 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", 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" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Let's check if we can load and visualize an image here\n", + "I = plt.imread(filenames[0])\n", + "\n", + "# this should show a picture of a pen\n", + "plt.figure()\n", + "plt.imshow(I)\n", + "plt.show()" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "e30d49179274339557faa5fe8073315c", + "grade": false, + "grade_id": "cell-e0739afaa29cc360", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "To better understand how such image data is represented as a numpy array, let's start simple by creating 3 function to determine the width, height, and number of color channels of a loaded image. Channels would be 3 for a color image (Red, Green, Blue), and for instance 1 for a grayscale image.\n", + "\n", + "Note that images are loaded as numpy matrices, and hence pixels are indexed similar as mathematical arrays, i.e. (row, column). This means that the first dimension of the image goes into the vertical direction, and the second dimension into the horizontal direction." + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:53.744971Z", + "start_time": "2023-09-07T11:10:53.742094Z" + }, + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "94da11041047e6bc30a2512651250895", + "grade": false, + "grade_id": "cell-b8a4d9169e0e5919", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "def get_image_width(I):\n", + " return I.shape[1]\n", + "\n", + "def get_image_height(I):\n", + " return I.shape[0]\n", + "\n", + "def get_image_channels(I):\n", + " return I.shape[2]" + ] + }, + { + "cell_type": "code", + "execution_count": 30, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:53.749612Z", + "start_time": "2023-09-07T11:10:53.746279Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "ea255154b9db2960e281df182614dbf1", + "grade": true, + "grade_id": "cell-9694201947b184c3", + "locked": true, + "points": 3, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert(get_image_width(I) == 1024)\n", + "assert(get_image_height(I) == 768)\n", + "assert(get_image_channels(I) == 3)\n", + "\n", + "I2 = np.swapaxes(I, 0, 1) # swap the width and height, but keep the 3rd (color channel) dimension in place\n", + "assert(get_image_width(I2) == 768)\n", + "assert(get_image_height(I2) == 1024)\n", + "assert(get_image_channels(I2) == 3)\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "2c9c26df3d16e6f294a6e71162667a34", + "grade": false, + "grade_id": "cell-d5d0cb8250fc679a", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "### 2.1 Load all images and annotations\n", + "\n", + "Previously, we found all images in the given directory. Now we are going to load all of them. " + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:54.105056Z", + "start_time": "2023-09-07T11:10:53.751030Z" + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "loaded 37 images\n" + ] + } + ], + "source": [ + "Is = [plt.imread(filename) for filename in filenames]\n", + "print('loaded %d images' % len(Is))" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "1057e7153a3e2b13e2cf1c46da792550", + "grade": false, + "grade_id": "cell-52c0d5f51edc9d0b", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "The data has been annotated by a human labeler manually clicking twice in each on image, such that the image coordinates of the first click indicate the location of the tip of the pen, and the second click of the end of the pen.\n", + "We can imagine a line between these locations, running along the length of the pen, such that image locations near the middle part of the line correspond to the center of the pen.\n", + "\n", + "The annotations are therefore given as a $37 \\times 4$ a matrix, where each $i$-th row contains the annotations of the $i-th$ image. A row contains for values, $(x_\\textrm{tip},y_\\textrm{tip},x_\\textrm{end},y_\\textrm{end})$, the image coordinates of the tip and end of the pen.\n", + "\n", + "Using the standard python `pickle` or `numpy.load` module, load the data annotations which are stored as a numpy array in `annots.npy` which is stored in the same directory as the images. You can use the built-in function in `pickle` (doc: https://docs.python.org/3/library/pickle.html) or `numpy.load` function (doc: https://numpy.org/doc/stable/reference/generated/numpy.load.html).\n", + "If everything is correct, you will end up with a numpy array." + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:54.110481Z", + "start_time": "2023-09-07T11:10:54.107732Z" + }, + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "db9a455cc48fb14a42582e3bd9fcf2ec", + "grade": false, + "grade_id": "cell-9229c5719421dbc8", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Looking for annotations file \"images/mypen\\annots.npy\": found\n", + "Loading annotations\n" + ] + } + ], + "source": [ + "import pickle\n", + "\n", + "annot_filename = os.path.join(IMAGE_DIR, 'annots.npy')\n", + "annot_exists = os.path.isfile(annot_filename)\n", + "\n", + "print(f'Looking for annotations file \"{annot_filename}\":', 'found' if annot_exists else 'NOT found')\n", + "\n", + "# load annotations\n", + "if annot_exists:\n", + " print('Loading annotations')\n", + " annots = pickle.load(open(annot_filename, 'rb'))\n", + "else:\n", + " print('Initializing empty annotations array')\n", + " annots = np.zeros((N,4)) # x1, y1, x2, y2" + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:54.115962Z", + "start_time": "2023-09-07T11:10:54.112207Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "8247a3deec521e1ff787f7e07873593d", + "grade": true, + "grade_id": "cell-60b7105eea9e7370", + "locked": true, + "points": 3, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# if the annotations were correctly loaded, they should be a N x 4 numpy array\n", + "assert(annots is not None)\n", + "assert(type(annots) == np.ndarray)\n", + "assert(annots.shape == (37, 4))\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "08ce7ebf1eeb25b59a4db3c96e7b8cc1", + "grade": false, + "grade_id": "cell-b426f6802da30467", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "### 2.2 Split the data into a train and test set\n", + "\n", + "If everything is correct, you should now have loaded 37 images and their annotations. For the remainder of this exercises, we will now fix which labeled image data we shall consider as training data, and which for testing. We do this by simply storing the image indices of each split in a variable that we can use throughout the exercise.\n", + "\n", + "- training data will consist of the first 26 images\n", + "- test data consists of the remaining 11 images" + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:54.120999Z", + "start_time": "2023-09-07T11:10:54.117556Z" + } + }, + "outputs": [], + "source": [ + "train_imgs = list(range(0,26))\n", + "test_imgs = list(range(26,len(Is)))" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "bae0512fb9c3b5a97e204176e8d1f336", + "grade": false, + "grade_id": "cell-91a0b3ce2d144155", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "\n", + "# 3. Explore the data\n", + "\n", + "Once we sucessfully loaded all images and annotations, we are now ready to implement a function to plot them. We can use `matplotlib.pyplot` (https://matplotlib.org/3.3.1/api/pyplot_summary.html) for this, which provides a very similar interface to the plotting commands found in Matlab.\n", + "\n", + "In this plotting routine, you should execute the following steps:\n", + "\n", + "1. show the image with `plt.imshow`, plot the following steps on top of the image\n", + "1. plot point p1 as a green circle with `plt.plot`, with markersize 10, and label \"tip\"\n", + "1. plot point p2 as a blue circle, with markersize 10, and label \"end\"\n", + "1. plot a yellow line starting at one point and ending at the other, give it linewdith 2 for more clarity\n", + "1. Add a legend with `plt.legend` (pro-tip: if you use the \"label\" keyword to the plot() commands to [simplify creating the legend](https://matplotlib.org/3.1.1/api/_as_gen/matplotlib.pyplot.legend.html))\n", + "\n", + "Use the matplotlib documentation to find basic usage information on these plotting routines." + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:54.126104Z", + "start_time": "2023-09-07T11:10:54.122786Z" + }, + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "508a75c19a934b8a18431637be4915ba", + "grade": true, + "grade_id": "cell-01144d0a52bac1d6", + "locked": false, + "points": 3, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "def show_annotation(I, p1, p2):\n", + " plt.figure()\n", + " \n", + " # show the image\n", + " plt.imshow(I)\n", + " # plot point p1 as a green circle, with markersize 10, and label \"tip\"\n", + " plt.plot(*p1, 'go', markersize=10, label='tip')\n", + " # plot point p2 as a blue circle, with markersize 10, and label \"end\"\n", + " plt.plot(*p2, 'bo', markersize=10, label='end')\n", + " # plot a yellow line starting at one point and ending at the other, give it linewdith 2 for more clarity\n", + " plt.plot([p1[0], p2[0]], [p1[1], p2[1]], 'y-', linewidth=2)\n", + " # Use a suitable color and linewidth for better visualization\n", + " # Add a legend (tip, you can use the \"label\" keyword when you plot a point)\n", + " plt.legend()\n", + " \n", + " # done, show the image\n", + " plt.show()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "If everything is correct, this call to `show_annotation()` below should show a similar image as this reference:\n", + "![reference to first image](extra/reference_annotation.png)" + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:54.377467Z", + "start_time": "2023-09-07T11:10:54.127279Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "c7fdaff88a2fb54a0e59fc38aae1c49b", + "grade": false, + "grade_id": "cell-d2c44842763a2d81", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "img_idx = 0\n", + "I = Is[img_idx]\n", + "p1 = annots[img_idx,:2].copy() # point 1, tip of the pen\n", + "p2 = annots[img_idx,2:].copy() # point 2, end of the pen\n", + "\n", + "show_annotation(I, p1, p2)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "e0d2302b8e51a25a98621e3121f14fba", + "grade": false, + "grade_id": "cell-db3260c632fae262", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "Using jupyter's interactive widgets, we can now make a simple data explorer using a slider.\n", + "\n", + "Using the powerful [`ipywidgets.interact`](https://ipywidgets.readthedocs.io/en/stable/examples/Using%20Interact.html#Basic-interact),\n", + "we can make a simple interactive widgets in a jupyter notebook to aid data exploration.\n", + "Note that every time we move the slide, `interact` we execute the plotting function that we gave it again, refreshing the plot." + ] + }, + { + "cell_type": "code", + "execution_count": 15, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:54.640666Z", + "start_time": "2023-09-07T11:10:54.378789Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "ad59f8b66c04b8100cec8888997c841d", + "grade": false, + "grade_id": "cell-60fda59c9df0d9c2", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [ + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "0d52a02e52cc44749ca1a8b2103cd219", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "interactive(children=(IntSlider(value=12, description='j', max=25), Output()), _dom_classes=('widget-interact'…" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 15, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "def show_annotated_image(j, train_imgs, Is, annots):\n", + " # Show the j-th training image\n", + " img_idx = train_imgs[j]\n", + " \n", + " I = Is[img_idx]\n", + " p1 = annots[img_idx, :2].copy() # point 1, tip of the pen\n", + " p2 = annots[img_idx, 2:].copy() # point 2, end of the pen\n", + "\n", + " show_annotation(I, p1, p2)\n", + "\n", + "ipywidgets.interact(\n", + " show_annotated_image, \n", + " j=(0, len(train_imgs) - 1), \n", + " train_imgs=ipywidgets.fixed(train_imgs), \n", + " Is=ipywidgets.fixed(Is), \n", + " annots=ipywidgets.fixed(annots)\n", + ")\n", + "\n", + "# 13 has a hand in the picture\n" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Use this stage to study your problem, and reflect on what types of variations are present (e.g. pen orientation?) or missing (e.g. different backgrounds?). You can also anticipate if there are any possible causes for noise or label errors." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "9e4640bfe8e2d61e78707c4d27146883", + "grade": false, + "grade_id": "cell-35072fae5b2dab02", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "\n", + "# 4. Prepare the data\n", + "\n", + "At this stage, we turn our images into a set $X$ of feature vectors with labels $y$ that can be used to train classifiers.\n", + "Remember that we somehow need to address the following issues here:\n", + "* How to select a useful and diverse set of patches from the images\n", + "* How to turn each image patch into a feature vector\n", + "* How to determine the class label for each patch, given we currently only have two annotated image locations (tip and end of pen)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "1c868dc6591f712cb7603961080ce62a", + "grade": false, + "grade_id": "cell-f1094c44127c8138", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "### 4.1 Sample locations in image to extract patches\n", + "\n", + "From each image we will extract multiple image patches, where each patch will be a small subregion of the image of $100 \\times 100$ pixels.\n", + "\n", + "Some of the patches will contain background, and others will contain parts of the pen.\n", + "Since most regions in the image contain background (the pen occupies only a relatively small part of the image), there is a risk that patches containing only background will be overrepresented in the training data. Such as *class inbalance* might result in our future classifier becoming *biased* to predict too many cases as background without considering the other classes, as that would result in a good training score.\n", + "\n", + "We therefore will consider two strategies to sample patch locations from an image:\n", + "\n", + "1. sample in a uniform grid across the image, which will have a lot of background patches,\n", + "2. sample some points similar to strategy 1, but also select additional points only around the pen\n", + "\n", + "We'll also add some random offsets to the pixel coordinates of the sampled locations to add some more variance to the data,\n", + "and avoid accidentally having the exact same image location multiple times.\n", + "\n", + "The code to implement these sampling strategies has already been given below." + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:54.644336Z", + "start_time": "2023-09-07T11:10:54.641926Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "1fb6822b06af9312b03a5cb03c1b9d3d", + "grade": false, + "grade_id": "cell-73e36739d6f7c1a6", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# the size of the patch in pixels\n", + "WIN_SIZE = (100, 100, 3)\n", + "\n", + "# for convenience, half the window\n", + "HALF_WIN_SIZE = (WIN_SIZE[0] // 2, WIN_SIZE[1] // 2, WIN_SIZE[2])" + ] + }, + { + "cell_type": "code", + "execution_count": 17, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:54.652421Z", + "start_time": "2023-09-07T11:10:54.645494Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "4aedb76a3821a4f341d71f6d45c8bf38", + "grade": false, + "grade_id": "cell-31ef718910808767", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "def sample_points_grid(I):\n", + " # window centers\n", + " W = get_image_width(I)\n", + " H = get_image_height(I)\n", + " \n", + " step_size = (WIN_SIZE[0]//2, WIN_SIZE[1]//2)\n", + " min_ys = range(0, H-WIN_SIZE[0]+1, step_size[0])\n", + " min_xs = range(0, W-WIN_SIZE[1]+1, step_size[1])\n", + " center_ys = range(HALF_WIN_SIZE[0], H-HALF_WIN_SIZE[0]+1, step_size[0])\n", + " center_xs = range(HALF_WIN_SIZE[1], W-HALF_WIN_SIZE[1]+1, step_size[1])\n", + " centers = np.array(np.meshgrid(center_xs, center_ys))\n", + " centers = centers.reshape(2,-1).T\n", + " centers = centers.astype(float) \n", + " \n", + " # add a bit of random offset\n", + " centers += np.random.rand(*centers.shape) * 10 \n", + " \n", + " # discard points close to border where we can't extract patches\n", + " centers = remove_points_near_border(I, centers)\n", + " \n", + " return centers\n", + "\n", + "def sample_points_around_pen(I, p1, p2):\n", + " Nu = 100 # uniform samples (will mostly be background, and some non-background)\n", + " Nt = 50 # samples at target locations, i.e. near start, end, and middle of pen\n", + " \n", + " target_std_dev = np.array(HALF_WIN_SIZE[:2])/3 # variance to add to locations\n", + "\n", + " upoints = sample_points_grid(I)\n", + " idxs = np.random.choice(upoints.shape[0], Nu)\n", + " upoints = upoints[idxs,:]\n", + " \n", + " \n", + " # sample around target locations\n", + " tpoints1 = np.random.randn(Nt,2)\n", + " tpoints1 = tpoints1 * target_std_dev + p1\n", + "\n", + " tpoints2 = np.random.randn(Nt,2)\n", + " tpoints2 = tpoints2 * target_std_dev + p2\n", + "\n", + " # sample over length pen\n", + " alpha = np.random.rand(Nt)\n", + " tpoints3 = p1[None,:] * alpha[:,None] + p2[None,:] * (1. - alpha[:,None])\n", + " tpoints3 = tpoints3 + np.random.randn(Nt,2) * target_std_dev\n", + " \n", + " # merge all points\n", + " points = np.vstack((upoints, tpoints1, tpoints2, tpoints3))\n", + " \n", + " # discard points close to border where we can't extract patches\n", + " points = remove_points_near_border(I, points)\n", + " \n", + " return points\n", + "\n", + "def remove_points_near_border(I, points):\n", + " W = get_image_width(I)\n", + " H = get_image_height(I)\n", + "\n", + " # discard points that are too close to border\n", + " points = points[points[:,0] > HALF_WIN_SIZE[1],:]\n", + " points = points[points[:,1] > HALF_WIN_SIZE[0],:]\n", + " points = points[points[:,0] < W - HALF_WIN_SIZE[1],:]\n", + " points = points[points[:,1] < H - HALF_WIN_SIZE[0],:]\n", + " \n", + " return points" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "The best way to understand the difference between these two sampling strategies is to visualize the locations of the center of the patches that they generate. In the figures below, each white dot indicates the center location of a patch.\n", + "You can see that strategy 2 would generate many more pathes containing parts of the pen." + ] + }, + { + "cell_type": "code", + "execution_count": 18, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:55.081219Z", + "start_time": "2023-09-07T11:10:54.653629Z" + } + }, + "outputs": [ + { + "data": { + "text/plain": [ + "Text(0.5, 1.0, 'sampling strategy 2')" + ] + }, + "execution_count": 18, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "points1 = sample_points_grid(I) # sampling strategy 1\n", + "points2 = sample_points_around_pen(I, p1, p2) # sampling strategy 2\n", + "\n", + "# plot both sampling strategies in a single figure using subplots\n", + "plt.figure(figsize=(10,12))\n", + "plt.subplot(1,2,1)\n", + "plt.imshow(I)\n", + "plt.plot(points1[:,0], points1[:,1], 'w.')\n", + "plt.title('sampling strategy 1')\n", + "\n", + "plt.subplot(1,2,2)\n", + "plt.imshow(I)\n", + "plt.plot(points2[:,0], points2[:,1], 'w.')\n", + "plt.title('sampling strategy 2')" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "7db3230161c59fb7aec31275180bdd4f", + "grade": false, + "grade_id": "cell-93a3e6a0d50390ba", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "### 4.2 Extract patches at a target location\n", + "\n", + "You will now write a hand-crafted feature extraction, a simple function of a few lines of code which:\n", + "\n", + "- takes as first input `I`: the RGB input image \n", + "- takes as second input `p`: a 2D location in pixel coordinates\n", + "- returns the $100 \\times 100 \\times 3$ image patch centered around pixel coordinates p\n", + "\n", + "To extract an image patch, you can use array slicing as you learned in week 1.\n", + "\n", + "Note that point p will be given as a 2-dimensional floating point numpy vector. You should cast the elements to `int` types before you can use them to slice an array.\n" + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:55.085558Z", + "start_time": "2023-09-07T11:10:55.082555Z" + }, + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "682abab9e1fb9cd2fc622bdac81fb4dd", + "grade": false, + "grade_id": "cell-66851531c72ea489", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "def get_patch_at_point(I, p):\n", + " p_x, p_y = tuple(map(int, p))\n", + " return I[p_y-50:p_y+50,p_x-50:p_x+50,:]" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "To test your solution, let's extract the patch around the annotated tip of the pen. If everything is correct, you should be able to see the tip similar to this reference image: ![reference patch](extra/reference_patch.png)" + ] + }, + { + "cell_type": "code", + "execution_count": 20, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:55.186908Z", + "start_time": "2023-09-07T11:10:55.086755Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "7364cf4637b36f60e274509ea1534330", + "grade": true, + "grade_id": "cell-1680c0fa41e66dbd", + "locked": true, + "points": 3, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "P = get_patch_at_point(I, p1)\n", + "plt.imshow(P)\n", + "plt.show()\n", + "\n", + "assert(get_image_width(P) == 100)\n", + "assert(get_image_height(P) == 100)\n", + "assert(get_image_channels(P) == 3)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### 4.3 Determine the label of a patch\n", + "\n", + "To determine the labels of a patch,\n", + "we'll consider the distance of the patch's center to the tip of the pen (class 1),\n", + "to the end of the pen (class 2), or to the middle of the pen (class 3).\n", + "We will assign the class label based on which distance is the shortest,\n", + "but only if this shortest distance is under a certain threshold since the pen should still be visible within the patch.\n", + "If the patch is too far away from the pen, we will mark it as background (class 0)." + ] + }, + { + "cell_type": "code", + "execution_count": 21, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:55.197119Z", + "start_time": "2023-09-07T11:10:55.189152Z" + } + }, + "outputs": [], + "source": [ + "CLASS_NAMES = [\n", + " 'background', # class 0\n", + " 'tip', # class 1\n", + " 'end', # class 2\n", + " 'middle' # class 3\n", + "]\n", + "\n", + "def make_labels_for_points(I, p1, p2, points):\n", + " \"\"\" Determine the class label (as an integer) on point distance to different parts of the pen \"\"\"\n", + " num_points = points.shape[0]\n", + " \n", + " # for all points ....\n", + " \n", + " # ... determine their distance to tip of the pen\n", + " dist1 = points - p1\n", + " dist1 = np.sqrt(np.sum(dist1 * dist1, axis=1))\n", + " \n", + " # ... determine their distance to end of the pen\n", + " dist2 = points - p2\n", + " dist2 = np.sqrt(np.sum(dist2 * dist2, axis=1))\n", + "\n", + " # ... determine distance to pen middle\n", + " alpha = np.linspace(0.2, 0.8, 100)\n", + " midpoints = p1[None,:] * alpha[:,None] + p2[None,:] * (1. - alpha[:,None]) \n", + " dist3 = scipy.spatial.distance_matrix(midpoints, points)\n", + " dist3 = np.min(dist3, axis=0)\n", + " \n", + " # the class label of a point will be determined by which distance is smallest\n", + " # and if that distance is at least below `dist_thresh`, otherwise it is background\n", + " dist_thresh = WIN_SIZE[0] * 2./3.\n", + "\n", + " # store distance to closest point in each class in columns\n", + " class_dist = np.zeros((num_points, 4))\n", + " class_dist[:,0] = dist_thresh\n", + " class_dist[:,1] = dist1\n", + " class_dist[:,2] = dist2\n", + " class_dist[:,3] = dist3\n", + " \n", + " # the class label is now the column with the lowest number\n", + " labels = np.argmin(class_dist, axis=1)\n", + " \n", + " return labels\n" + ] + }, + { + "cell_type": "code", + "execution_count": 22, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:55.683865Z", + "start_time": "2023-09-07T11:10:55.198680Z" + } + }, + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 22, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "def plot_labeled_points(points, labels):\n", + " plt.plot(points[labels == 0, 0], points[labels == 0, 1], 'r.', label=CLASS_NAMES[0])\n", + " plt.plot(points[labels == 1, 0], points[labels == 1, 1], 'g.', label=CLASS_NAMES[1])\n", + " plt.plot(points[labels == 2, 0], points[labels == 2, 1], 'b.', label=CLASS_NAMES[2])\n", + " plt.plot(points[labels == 3, 0], points[labels == 3, 1], 'y.', label=CLASS_NAMES[3])\n", + "\n", + "labels1 = make_labels_for_points(I, p1, p2, points1)\n", + "labels2 = make_labels_for_points(I, p1, p2, points2)\n", + "\n", + "plt.figure(figsize=(10,12))\n", + "\n", + "plt.subplot(1,2,1)\n", + "plt.imshow(I)\n", + "plot_labeled_points(points1, labels1)\n", + "plt.legend()\n", + "\n", + "plt.subplot(1,2,2)\n", + "plt.imshow(I)\n", + "plot_labeled_points(points2, labels2)\n", + "plt.legend()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "As can be seen in the images, the sampling strategies result in different amount of patches being extracted. In the first strategy, for instance, there are indeed many more \"background\" patches than in the second one.\n", + "\n", + "Instead of only looking at images to get a \"qualitative\" feel of the data distribution, it would be good to also be able to quantify how (im)balanced these class distributions are.\n", + "We should therefore first determine the number of samples of each class in `labels1` and `labels2`.\n", + "\n", + "Complete the function `count_classes(labels)` below, which for a given array of `labels` creates a 4-dimensional numpy vector, where the i-th element contains the number of times that class occurs in `labels`. We then use this to count each class occurs in the labels obtained with each strategy." + ] + }, + { + "cell_type": "code", + "execution_count": 23, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:55.688418Z", + "start_time": "2023-09-07T11:10:55.685460Z" + }, + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "82f5954f364455c44980d998278ed4bc", + "grade": false, + "grade_id": "cell-bb459267b8ad750c", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [ + { + "data": { + "text/plain": [ + "array([2, 1, 1, 2])" + ] + }, + "execution_count": 23, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "test = [3,0,2,3,1,0]\n", + "def count_classes(labels):\n", + " if type(labels) == list:\n", + " labels = np.asarray(labels)\n", + " counts = [np.size(labels[labels == k]) for k in range(4)]\n", + " return np.asarray(counts)\n", + "count_classes(test)" + ] + }, + { + "cell_type": "code", + "execution_count": 24, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:55.694830Z", + "start_time": "2023-09-07T11:10:55.689923Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "17418bc1c4a428165efd74a68e834ee4", + "grade": true, + "grade_id": "cell-44670b8d33ec52b9", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert(np.all(count_classes([3,0,2,3,1,0]) == [2,1,1,2])) # 2 zeros, 1 one, 1 two, 2 threes\n", + "assert(np.all(count_classes([3,2,1,2]) == [0,1,2,1])) # 0 zeros, 1 one, 2 twos, 1 three\n", + "\n", + "# dtype of resulting array should be integer\n", + "cnt = count_classes([3,2,1,2])\n", + "assert(np.issubdtype(cnt.dtype, np.integer))\n" + ] + }, + { + "cell_type": "code", + "execution_count": 25, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:55.703895Z", + "start_time": "2023-09-07T11:10:55.698187Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "a119c8f8a6efcfbe592fed8978c6cdcd", + "grade": false, + "grade_id": "cell-38d343abdda7c2c1", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "class occurrences with strategy 1: [230 5 4 27]\n", + "class occurrences with strategy 2: [92 43 57 40]\n" + ] + } + ], + "source": [ + "# use your count_classes function to determine how often each class labels occurs when using each strategy\n", + "class_counts1 = count_classes(labels1)\n", + "class_counts2 = count_classes(labels2)\n", + "print('class occurrences with strategy 1:', class_counts1)\n", + "print('class occurrences with strategy 2:', class_counts2)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "It is clear from these numbers that in strategy 1 one class is very frequent, and the others much less so. With strategy 2, the classes are more uniformly distributed.\n", + "\n", + "As an exercise, we can try to express the amount of 'uniformity' in a distribution using a key concept from information theory: *entropy*. This concept is also related to the concept of *cross-entropy* which you will learn about more later in the course. On YouTube you can find [a good video introduction on entropy and cross-entropy](https://www.youtube.com/watch?v=ErfnhcEV1O8).\n", + "For now, it suffices to state that entropy measures the amount of 'surprise' or 'uncertainty' we would have about the outcome if we would sample from a given distribution. For instance, if the distribution over the four classes would be so skewed that all samples belong to one class, the entropy would be 0 as there would be no surprise what class label we would see if we take a random sample.\n", + "On the other hand, the maximum entropy is achieved when all classes are completely equally likely to occur, i.e. the class labels would be uniformly distributed.\n", + "\n", + "So, to compute the entropy of the class label counts of the two sampling strategies, first implement the following two functions:\n", + "1. a function `class_probs(counts)` which takes the class occurence `counts`, and return a distribution vector $\\boldsymbol{p} = [p_1, p_2, p_3, p_4]$ , i.e. a vector of the same length (number of classes), with elements $p_c \\in [0,1]$ which sum up to 1, $\\sum_c p_c = 1$. Each element $p_c$ represent the class probability $P(c)$ that a sample in the distribution has class label $c$.\n", + "2. an `entropy(p)` function which takes a class distribution vector `p`, and computes the entropy for that distribution. The formula will be given below.\n", + "\n", + "Afterwards, you can compute the entropy of each strategy,\n", + "and compared to the theoretic maximum entropy for a perfectly uniform distribution over the four classes." + ] + }, + { + "cell_type": "code", + "execution_count": 26, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:55.710109Z", + "start_time": "2023-09-07T11:10:55.706683Z" + }, + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "08164a8068e285efb7be6ae4d61622ef", + "grade": false, + "grade_id": "cell-d831c1b0b71a897f", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "def class_probs(counts):\n", + " return counts/np.sum(counts)" + ] + }, + { + "cell_type": "code", + "execution_count": 27, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:55.719747Z", + "start_time": "2023-09-07T11:10:55.712270Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "6452767fab0cb2bf906886c89c96c01f", + "grade": true, + "grade_id": "cell-96aa8af031dfe0ba", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# check uniform class distribution\n", + "test_dist_1 = np.array([0.25, 0.25, 0.25, 0.25])\n", + "assert(np.all(class_probs(np.array([1,1,1,1])) == test_dist_1))\n", + "assert(np.all(class_probs(np.array([100,100,100,100])) == test_dist_1))\n", + "\n", + "# check non-uniform distributions\n", + "test_dist_2 = np.array([0., 1., 0., 0.])\n", + "assert(np.all(class_probs(np.array([0,42,0,0])) == test_dist_2))\n", + "\n", + "test_dist_3 = np.array([0., 0.5, 0., 0.5])\n", + "assert(np.all(class_probs(np.array([0,1,0,1])) == test_dist_3))\n", + "\n", + "# should sum up to one for any given of class counts\n", + "assert(np.sum(class_probs(np.array([36,20,9,412]))) == 1)\n", + "assert(np.all(class_probs(np.array([36,20,9,412]))) > 0.)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Now implement the [*entropy*](https://en.wikipedia.org/wiki/Entropy_(information_theory)) function:\n", + "\n", + "$H = - \\sum_c P(c) log_2(P(c)) $.\n", + "\n", + "You can find this formula in many fields of science, such as physics, and different uses tend to use this equation with a different base for the logarithm (e.g. an obvious choice would be the natural logarithm with base $e$). We will here use Shannon's entropy from information theory using base 2. The entropy $H$ can then be interpreted as the expected number of bits of information that is needed to communicate the class label $c$ of a random sample from $P$. Again as an extreme, if all samples would have the same class label, there would be no \"uncertainty\", and no information needs to be communicated about the label of an arbitrary sample, corresponding to $H = 0$ bits of information. On the other hand, if you have 8 equally probable class labels and thus full uncertainty about the label of any random sample, you would be expected to communicate $H = 3$ bits of information to indicate which of the $2^3 = 8$ labels that particular sample has.\n", + "\n", + "Note that this formula assumes that all classes have at least a non-zero chance of occurring, and you might run into numeric issues if $P(c) = 0$ for one or more classes $c$. The best thing to do is to remove any zero-probability classes if they occur.\n", + "\n", + "For this exercise, you must implement this function yourself. You can numpy functions, but not any other statistical python packages." + ] + }, + { + "cell_type": "code", + "execution_count": 28, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:55.727443Z", + "start_time": "2023-09-07T11:10:55.725027Z" + }, + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "afc4f12fd300e39c6d1e36802664c575", + "grade": false, + "grade_id": "cell-89c7dc098110ebff", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "1.295461844238322\n" + ] + } + ], + "source": [ + "p = [0.1, 0.6, 0.3]\n", + "def entropy(p):\n", + " probs = class_probs(p)\n", + " probs = probs[np.nonzero(probs)]\n", + " return -np.sum(probs*np.log2(probs))\n", + "print(entropy(p))" + ] + }, + { + "cell_type": "code", + "execution_count": 51, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:55.732236Z", + "start_time": "2023-09-07T11:10:55.728822Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "e46c07de34a8cf15fec29d9108356737", + "grade": true, + "grade_id": "cell-f263f87aced77223", + "locked": true, + "points": 3, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# 1-class test case\n", + "# (only one class distribution possible, no uncertainty on outcome)\n", + "assert(entropy(np.array([1.0])) == 0)\n", + "\n", + "# 2-class cases\n", + "# For 2 classes, the entropy should always be between 0.0 and 1.0\n", + "assert(entropy(np.array([0.5, 0.5])) == 1.0) # a 50%-50% distribution requires 1 bit of information\n", + "assert(entropy(np.array([1.0, 0.0])) == 0.0) # a 100%-0% distribution requires 0 bits of information (no uncertainty)\n", + "# NOTE: if this test above doesn't work,\n", + "# you may still need to remove the elements with probability 0 from the input vector p\n", + "\n", + "# 3-class test cases\n", + "# entropy of [0.1, 0.6, 0.3] is approx 1.2954618, slightly more than one bit of information\n", + "assert(np.abs(entropy(np.array([0.1, 0.6, 0.3])) - 1.2954618)<1e-4) " + ] + }, + { + "cell_type": "code", + "execution_count": 52, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:55.736755Z", + "start_time": "2023-09-07T11:10:55.733616Z" + }, + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "ca537e450e9b2a691c9fcebb2d0cd7c6", + "grade": false, + "grade_id": "cell-0789c91d2718e943", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "ANSWER_STRATEGY1_ENTROPY = entropy(labels1) # store your solution in this variable name\n", + "ANSWER_STRATEGY2_ENTROPY = entropy(labels2) # store your solution in this variable name\n", + "ANSWER_MAX_FOUR_CLASS_ENTROPY = max(ANSWER_STRATEGY1_ENTROPY, ANSWER_STRATEGY2_ENTROPY) # store your solution in this variable name\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": 53, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:55.748962Z", + "start_time": "2023-09-07T11:10:55.739487Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "c1b502159600a4932ba18df64f23fdcb", + "grade": true, + "grade_id": "cell-3cf6aeaacc57fb90", + "locked": true, + "points": 0, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Your computed results:\n", + " Entropy for labels in strategy 1: 5.103716909566855\n", + " Entropy for labels in strategy 2: 7.015563465375762\n", + "Max. entropy for a four class distribution: 7.015563465375762\n" + ] + } + ], + "source": [ + "assert(ANSWER_STRATEGY1_ENTROPY is not None) # check to ensure the right variable name is used\n", + "assert(ANSWER_STRATEGY2_ENTROPY is not None) # check to ensure the right variable name is used\n", + "assert(ANSWER_MAX_FOUR_CLASS_ENTROPY is not None) # check to ensure the right variable name is used\n", + "\n", + "print('Your computed results:')\n", + "print(' Entropy for labels in strategy 1:', ANSWER_STRATEGY1_ENTROPY)\n", + "print(' Entropy for labels in strategy 2:', ANSWER_STRATEGY2_ENTROPY)\n", + "print('Max. entropy for a four class distribution:', ANSWER_MAX_FOUR_CLASS_ENTROPY)\n" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "If everything is correct, the results you computed should confirm that the labels obtained with strategy 2 has an entropy close to the theoretic maximum, and thus is in an objective quantifiable sense more uniformly distribution than the class labels obtained with strategy 1.\n", + "\n", + "We will revisit entropy in future lectures and (Book) exercises." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "d6a87a272ed3fdfdde88aac5dffad14f", + "grade": false, + "grade_id": "cell-616aea3b289ef53b", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "### 4.4 Transform patches into feature vectors\n", + "\n", + "Now that we can create a dataset of labeled image patches (using either strategy 1 or 2), we focus on *feature extraction*, i.e. the transformation that converts each input patch into a fixed size feature vector for the classifier.\n", + "A good feature extractor ensures that the important variance in the data is kept and makes the classes easily separable. At the same time, it should also suppress unimportant variations and noise in the data, especially if the amount of training data is limited, since then the classifier will not have to *learn* that such variations should not affect the outcome.\n", + "\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "af7cd1155cb43476f7bb27f4c4509b5b", + "grade": false, + "grade_id": "cell-46a191275919bafa", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "
\n", + "

🎥 Lecture 2C - ML Formalized (part2)

\n", + " The following requires the knowledge covered in this lecture. If you haven't watched the video yet, it's now high time to do so...\n", + "
" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "8f29f363029e33a04d89587ea04624ca", + "grade": false, + "grade_id": "cell-98f1c49a19d6421c", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "Here you will implement a very simple strategy as the function `patch_to_vec`, which takes an image patch as input, and should return its feature representation, a vector $x$.\n", + "The function should do the following:\n", + "\n", + "1. Resize the patch to a $9 \\times 9 \\times 3$ color image. To resize the image (patch), `skimage.transform` might contain a useful function, check the documentation here: https://scikit-image.org/docs/dev/api/skimage.transform.html. Note that we do not want to use any anti_aliasing features, since these are slow and we need to convert many patches.\n", + "\n", + "2. After downsizing the patch, reshape or flatten the patch (which is a 3-dimensional [tensor](https://nl.wikipedia.org/wiki/Tensor)) to a vector (i.e. a 1-dimensional tensor)." + ] + }, + { + "cell_type": "code", + "execution_count": 29, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:55.755909Z", + "start_time": "2023-09-07T11:10:55.751936Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "81c499864e6d5359141b6bcef1e5e937", + "grade": false, + "grade_id": "cell-0cf0f94cd3a5d5a2", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# the target size of the patches after downsizing\n", + "FEAT_SIZE = (9,9,3)" + ] + }, + { + "cell_type": "code", + "execution_count": 30, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:55.762684Z", + "start_time": "2023-09-07T11:10:55.758746Z" + }, + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "08d5809eadacdf362575a61dffc0478c", + "grade": false, + "grade_id": "cell-7fd750828ba3a31f", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "import timeit \n", + "def patch_to_vec(P):\n", + " # P = skimage.transform.resize(P, [9,9,3])\n", + " P = skimage.transform.resize_local_mean(P, [9,9,3])\n", + " return np.ndarray.flatten(P)\n", + "\n", + "def patch_to_vec1(P):\n", + " P = skimage.transform.resize_local_mean(P, [9,9,3])\n", + " return np.ndarray.flatten(P)\n", + "def patch_to_vec2(P):\n", + " P = skimage.transform.resize(P, [9,9,3])\n", + " return np.ndarray.flatten(P)\n", + "\n", + "# X = np.random.rand(999, 999, 3)\n", + "# %timeit patch_to_vec1(X)\n", + "# %timeit patch_to_vec2(X)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "**Q:** How many dimensions will the resulting feature space have?" + ] + }, + { + "cell_type": "code", + "execution_count": 56, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:55.769869Z", + "start_time": "2023-09-07T11:10:55.765500Z" + }, + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "eec270e4866f1a454c947bcc3d52f2d3", + "grade": false, + "grade_id": "cell-ebffac303eaefbee", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "This will be a 243-dimensional feature space\n" + ] + } + ], + "source": [ + "number_of_feature_dimensions = 9*9*3 # store your solution in this variable name\n", + "\n", + "assert(number_of_feature_dimensions is not None) # check to ensure the right variable name is used\n", + "\n", + "print(f'This will be a {number_of_feature_dimensions}-dimensional feature space')" + ] + }, + { + "cell_type": "code", + "execution_count": 57, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:55.775811Z", + "start_time": "2023-09-07T11:10:55.772342Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "4a4da6f010d55b94adb55b18726c218d", + "grade": true, + "grade_id": "cell-a14eb6f5c755ea94", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert number_of_feature_dimensions is not None" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### 4.5 Let's put it all together\n", + "\n", + "Finally, we put all the preceding steps together to construct our set of feature vectors from a given raw dataset of images. The following code performs the following steps:\n", + "\n", + "* For each image in our dataset, do the following\n", + " 1. select patch locations, using one of the two strategies\n", + " 2. determine the class label for each location, considering the image annotations\n", + " 3. extract the image patches at the selected locations\n", + " 4. convert each image patches to a feature vector\n", + "* Concatenate all features and labels from the images together in one data matrix `X`, and one large label vector\n", + "* Also, for each feature vector we keep track in `imgids` from which image it was extracted, and in `points` at which pixel coordinate the patch was located. This will help us later to visualize the results." + ] + }, + { + "cell_type": "code", + "execution_count": 31, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:55.785568Z", + "start_time": "2023-09-07T11:10:55.778628Z" + } + }, + "outputs": [], + "source": [ + "def extract_patches(I, p1, p2, strategy=None):\n", + " \n", + " # by default, if no strategy is explicitly defined, use strategy 2\n", + " if strategy == 1:\n", + " points = sample_points_grid(I)\n", + " if strategy == 2 or strategy is None:\n", + " points = sample_points_around_pen(I, p1, p2)\n", + " \n", + " # determine the labels of the points\n", + " labels = make_labels_for_points(I, p1, p2, points)\n", + " \n", + " xs = []\n", + " for p in points:\n", + " P = get_patch_at_point(I, p)\n", + " x = patch_to_vec(P)\n", + " xs.append(x)\n", + " X = np.array(xs)\n", + "\n", + " return X, labels, points\n", + "\n", + "def extract_multiple_images(Is, idxs, annots, strategy=None):\n", + " Xs = []\n", + " ys = []\n", + " points = []\n", + " imgids = []\n", + "\n", + " for step, idx in enumerate(idxs):\n", + " I = Is[idx]\n", + " I_X, I_y, I_points = extract_patches(I, annots[idx,:2], annots[idx,2:], strategy=strategy)\n", + "\n", + " classcounts = count_classes(I_y)\n", + " print(f'image {idx}, class count = {classcounts}')\n", + "\n", + " Xs.append(I_X)\n", + " ys.append(I_y)\n", + " points.append(I_points)\n", + " imgids.append(np.ones(len(I_y),dtype=int)*idx)\n", + "\n", + " Xs = np.vstack(Xs)\n", + " ys = np.hstack(ys)\n", + " points = np.vstack(points)\n", + " imgids = np.hstack(imgids)\n", + " \n", + " return Xs, ys, points, imgids" + ] + }, + { + "cell_type": "code", + "execution_count": 32, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:57.011769Z", + "start_time": "2023-09-07T11:10:55.789075Z" + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "image 0, class count = [90 36 52 51]\n", + "image 1, class count = [88 58 59 45]\n", + "image 2, class count = [91 54 54 51]\n", + "image 3, class count = [88 60 56 46]\n", + "image 4, class count = [82 54 58 56]\n", + "image 5, class count = [87 58 59 46]\n", + "image 6, class count = [89 57 58 46]\n", + "image 7, class count = [85 59 54 52]\n", + "image 8, class count = [85 63 60 41]\n", + "image 9, class count = [87 57 54 52]\n", + "image 10, class count = [75 57 58 60]\n", + "image 11, class count = [90 52 56 52]\n", + "image 12, class count = [88 59 59 44]\n", + "image 13, class count = [82 9 56 57]\n", + "image 14, class count = [84 56 61 49]\n", + "image 15, class count = [85 59 58 48]\n", + "image 16, class count = [85 57 55 53]\n", + "image 17, class count = [94 61 54 41]\n", + "image 18, class count = [83 58 28 54]\n", + "image 19, class count = [93 55 59 43]\n", + "image 20, class count = [89 56 53 52]\n", + "image 21, class count = [92 55 58 45]\n", + "image 22, class count = [91 56 56 47]\n", + "image 23, class count = [90 62 53 45]\n", + "image 24, class count = [89 58 62 41]\n", + "image 25, class count = [82 55 55 58]\n" + ] + } + ], + "source": [ + "X_train, y_train, points_train, imgids_train = extract_multiple_images(Is, train_imgs, annots)\n" + ] + }, + { + "cell_type": "code", + "execution_count": 33, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:57.538332Z", + "start_time": "2023-09-07T11:10:57.013916Z" + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "image 26, class count = [88 55 60 47]\n", + "image 27, class count = [84 59 55 52]\n", + "image 28, class count = [91 54 56 49]\n", + "image 29, class count = [88 59 59 44]\n", + "image 30, class count = [83 59 56 52]\n", + "image 31, class count = [88 55 59 48]\n", + "image 32, class count = [87 54 53 56]\n", + "image 33, class count = [87 54 55 54]\n", + "image 34, class count = [93 57 57 43]\n", + "image 35, class count = [93 60 52 45]\n", + "image 36, class count = [86 60 55 49]\n" + ] + } + ], + "source": [ + "X_test, y_test, points_test, imgids_test = extract_multiple_images(Is, test_imgs, annots)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Finally, let's add a simple interactive ipython widget to quickly inspect the images, and the sampled locations." + ] + }, + { + "cell_type": "code", + "execution_count": 34, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:57.836190Z", + "start_time": "2023-09-07T11:10:57.541139Z" + } + }, + "outputs": [ + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "a978b20754cb499aa2913e6be04d3c5d", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "interactive(children=(IntSlider(value=12, description='idx', max=25), Output()), _dom_classes=('widget-interac…" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 34, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "def show_gt_labels(idx, Is, y_train, points_train, imgids_train):\n", + " I = Is[idx]\n", + " \n", + " I_points = points_train[imgids_train == idx,:]\n", + " I_ys = y_train[imgids_train == idx]\n", + "\n", + " plt.figure()\n", + " plt.imshow(I)\n", + " plot_labeled_points(I_points, I_ys)\n", + " plt.legend()\n", + " plt.show()\n", + "\n", + "ipywidgets.interact(show_gt_labels, \n", + " idx=(0,len(train_imgs)-1), \n", + " Is = ipywidgets.fixed(Is), \n", + " y_train = ipywidgets.fixed(y_train), \n", + " points_train = ipywidgets.fixed(points_train), \n", + " imgids_train = ipywidgets.fixed(imgids_train))" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We can also visualize the samples from each class" + ] + }, + { + "cell_type": "code", + "execution_count": 35, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:58.662814Z", + "start_time": "2023-09-07T11:10:57.839728Z" + } + }, + "outputs": [ + { + "data": { + "image/png": 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" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "def plot_samples(Ps, labels):\n", + " uls = np.unique(labels)\n", + " nclasses = len(uls)\n", + " nsamples = 12\n", + " \n", + " plt.figure(figsize=(10,4))\n", + " \n", + " for lidx, label in enumerate(uls):\n", + " idxs = np.where(labels == label)[0]\n", + " idxs = np.random.choice(idxs, nsamples, replace=False)\n", + " \n", + " for j, idx in enumerate(idxs):\n", + " P = Ps[idx,:]\n", + " P = P.reshape(FEAT_SIZE)\n", + " \n", + " plt.subplot(nclasses, nsamples, lidx*nsamples+j+1)\n", + " plt.imshow(P, clim=(0,1))\n", + " plt.axis('off')\n", + " plt.title('label: %d' % label)\n", + " \n", + " plt.show()\n", + "\n", + "plot_samples(X_train, y_train)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "652609e9e105399b4a0b389df077a070", + "grade": false, + "grade_id": "cell-bdfcccec57580b4d", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "\n", + "# 5. Explore Different Models\n", + "\n", + "We can now select some classifiers that we might want to test on this dataset.\n", + "\n", + "* a *Logistic Regression classsifier* using the `SGDClassifier` class in the `linear_model` package of sklearn. See also Chapter 3 of the book. Call the classifier object `sgd_clf`. Look into the documentation of `SGDClassifier` to see how to set the loss to the logistic regression loss.\n", + "* a *Decision Tree* using `DecisionTreeClassifier`. Note that Chapter 2 used the related `DecisionTreeRegressor`, which uses a similar approach, but then for regression\n", + "* a *Random Forest* using `RandomForestClassifier`. See also Chapter 2.\n", + "\n", + "You may need to import the relevant modules from `sklearn`.\n", + "\n", + "PS.: Do NOT train the classifiers yet, we'll do that in a notebook cell below." + ] + }, + { + "cell_type": "code", + "execution_count": 36, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:58.708222Z", + "start_time": "2023-09-07T11:10:58.664127Z" + }, + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "b87c520be20440d1df88b5a5e626ce54", + "grade": false, + "grade_id": "cell-d9b0bcd8c61fda5d", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "sgd_clf = None\n", + "dt_clf = None\n", + "rf_clf = None\n", + "\n", + "from sklearn.linear_model import SGDClassifier \n", + "from sklearn.tree import DecisionTreeClassifier\n", + "from sklearn.ensemble import RandomForestClassifier\n", + "\n", + "sgd_clf = SGDClassifier(loss='log_loss')\n", + "dt_clf = DecisionTreeClassifier()\n", + "rf_clf = RandomForestClassifier()\n" + ] + }, + { + "cell_type": "code", + "execution_count": 42, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:10:58.712751Z", + "start_time": "2023-09-07T11:10:58.709629Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "94121a63a47290385534683d46016959", + "grade": true, + "grade_id": "cell-7f5fbdaa5a4166a8", + "locked": true, + "points": 2, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert(sgd_clf is not None) # check to ensure the right variable name is used\n", + "assert(dt_clf is not None) # check to ensure the right variable name is used\n", + "assert(rf_clf is not None) # check to ensure the right variable name is used \n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "23a52255f29b24306801a8775d67f19e", + "grade": false, + "grade_id": "cell-791d0c1b2ef5f35f", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "Now train each of these classifiers on the training data `X_train` and `y_train`." + ] + }, + { + "cell_type": "code", + "execution_count": 43, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:11:12.660917Z", + "start_time": "2023-09-07T11:10:58.714034Z" + }, + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "58dabb662f5c61e387e6b49d0965bf9f", + "grade": false, + "grade_id": "cell-3dc58e1c3955fce3", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [ + { + "data": { + "text/html": [ + "
RandomForestClassifier()
In a Jupyter environment, please rerun this cell to show the HTML representation or trust the notebook.
On GitHub, the HTML representation is unable to render, please try loading this page with nbviewer.org.
" + ], + "text/plain": [ + "RandomForestClassifier()" + ] + }, + "execution_count": 43, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "# Train the classifiers here\n", + "\n", + "sgd_clf.fit(X_train, y_train)\n", + "dt_clf.fit(X_train, y_train)\n", + "rf_clf.fit(X_train, y_train)" + ] + }, + { + "cell_type": "code", + "execution_count": 44, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:11:12.665805Z", + "start_time": "2023-09-07T11:11:12.662556Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "f0574412dc171e1fdc6a93ccf6bba4a1", + "grade": true, + "grade_id": "cell-17855f34550397f1", + "locked": true, + "points": 3, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert(sgd_clf.n_iter_ > 0) # NOTE: n_iter_ will not exist until training\n", + "assert(dt_clf.n_features_in_ > 0) # NOTE: n_features_in_ will not exist until training\n", + "assert(rf_clf.n_features_in_ > 0) # NOTE: n_features_in_ will not exist until training" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "87db8294f9aea8e6cf92da10f11825cd", + "grade": false, + "grade_id": "cell-d0de90bcabc83ccf", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "### 5.1 Evaluation\n", + "\n", + "We start evaluation by just focusing on the Logistic Regression, and see what the accuracy is on the **training data** on which it was optimized on." + ] + }, + { + "cell_type": "code", + "execution_count": 45, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:11:12.680391Z", + "start_time": "2023-09-07T11:11:12.667951Z" + }, + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "af65d5cf47d474a2d240056a4e5b370f", + "grade": false, + "grade_id": "cell-555ed48a951e3f77", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# predict the class labels of the linear classifier on the training data\n", + "\n", + "y_train_pred = sgd_clf.predict(X_train)\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": 46, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:11:12.696240Z", + "start_time": "2023-09-07T11:11:12.682793Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "920e958316813a9ba50d6338a50b0c20", + "grade": true, + "grade_id": "cell-054663ba6b7fac4d", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert y_train_pred is not None # check to ensure the right variable name is used" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "d9e8e2b987b7f6f99bdb861fc41f78ea", + "grade": false, + "grade_id": "cell-ee32c430fe5d85f2", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "To compute the accuracy of the prediction, we can use `accuracy_score` from sklearn. However, you should first show that you know how to implement the accuracy yourself. Therefore implement a function `my_accuracy_score` which behaves like sklearn's `accuracy_score`, but do so without using any functions from sklearn modules. You may use numpy if you want to in this function." + ] + }, + { + "cell_type": "code", + "execution_count": 47, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:11:12.713102Z", + "start_time": "2023-09-07T11:11:12.701908Z" + }, + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "825b257e74e5695bb1a668f94b8b3691", + "grade": false, + "grade_id": "cell-924779c6846e265c", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Sklearns accuracy: 0.6463700234192038\n", + " Your accuracy: 0.6463700234192038\n", + "0.5714285714285714\n" + ] + } + ], + "source": [ + "def my_accuracy_score(y, y_pred):\n", + " if type(y) == list:\n", + " y = np.asarray(y)\n", + " if type(y_pred) == list:\n", + " y_pred = np.asarray(y_pred)\n", + " return np.mean(y == y_pred)\n", + "\n", + "print('Sklearns accuracy:', sklearn.metrics.accuracy_score(y_train, y_train_pred))\n", + "print(' Your accuracy:', my_accuracy_score(y_train, y_train_pred))\n", + "\n", + "print(my_accuracy_score([1,2,4,2,3,2,2], [4,2,4,4,3,2,1]))" + ] + }, + { + "cell_type": "code", + "execution_count": 48, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:11:12.727919Z", + "start_time": "2023-09-07T11:11:12.718084Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "e9e421820966d6f35364d23e42c196e8", + "grade": true, + "grade_id": "cell-a8ae49a9a7a2a4de", + "locked": true, + "points": 2, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "from sklearn.metrics import accuracy_score\n", + "import math\n", + "assert(my_accuracy_score(y_train, y_train_pred) == accuracy_score(y_train, y_train_pred))\n", + "\n", + "# let's also try some dummy values\n", + "assert math.isclose(my_accuracy_score([1,2,4,2,3,2,2], [4,2,4,4,3,2,1]), 4./7.)\n", + "# this should also work with numpy arrays\n", + "assert math.isclose(my_accuracy_score(np.array([1,2,4,2,3,2,2]), np.array([4,2,4,4,3,2,1])), 4./7.)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "c80f1787e41138e0eaa22c497c012d20", + "grade": false, + "grade_id": "cell-8db5b939b2a45d48", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "Ok, let's create a function to put these steps together, so we can easily evaluate any classifier on a given labeled dataset (X,y).\n", + "As part of the performance statistics, let's report the accuracy and the confusion matrix.\n", + "You do not need to compute the confusion matrix manually, you can use the builtin function from sklearn for this. You are also free to use sklearn's `accuracy_score()`." + ] + }, + { + "cell_type": "code", + "execution_count": 49, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:11:12.734964Z", + "start_time": "2023-09-07T11:11:12.729881Z" + }, + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "24ba8511e99017721adc3248d63e4dbd", + "grade": false, + "grade_id": "cell-9d8e355a50c1a672", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "\n", + "\n", + "def eval_classifier(clf, X, y):\n", + " y_pred = clf.predict(X)\n", + " accuracy = sklearn.metrics.accuracy_score(y, y_pred)\n", + " confmat = sklearn.metrics.confusion_matrix(y, y_pred) \n", + " return accuracy, confmat" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We can now easily check how all classifiers perform on **the training data**." + ] + }, + { + "cell_type": "code", + "execution_count": 50, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:11:12.890121Z", + "start_time": "2023-09-07T11:11:12.738976Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "5065abcaedef1d9349643a05c63fa76c", + "grade": true, + "grade_id": "cell-160b3b9153373608", + "locked": true, + "points": 2, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "-- TRAINING data evaluation --\n", + "\n", + "*** Logistic Regression ***\n", + " confusion matrix:\n", + "[[1863 100 10 291]\n", + " [ 185 787 44 405]\n", + " [ 470 71 475 429]\n", + " [ 116 83 61 1015]]\n", + " accuracy: 0.646\n", + "\n", + "*** Decision Tree ***\n", + " confusion matrix:\n", + "[[2264 0 0 0]\n", + " [ 0 1421 0 0]\n", + " [ 0 0 1445 0]\n", + " [ 0 0 0 1275]]\n", + " accuracy: 1.000\n", + "\n", + "*** Random Forest ***\n", + " confusion matrix:\n", + "[[2264 0 0 0]\n", + " [ 0 1421 0 0]\n", + " [ 0 0 1445 0]\n", + " [ 0 0 0 1275]]\n", + " accuracy: 1.000\n", + "\n" + ] + } + ], + "source": [ + "def report_eval(name, accuracy, confmat):\n", + " print(f'*** {name} ***')\n", + " print(f' confusion matrix:')\n", + " print(confmat)\n", + " print(f' accuracy: {accuracy:.3f}')\n", + " print()\n", + "\n", + "print('-- TRAINING data evaluation --')\n", + "print()\n", + "\n", + "# logistic regression\n", + "sgd_train_accuracy, sgd_train_confmat = eval_classifier(sgd_clf, X_train, y_train)\n", + "report_eval('Logistic Regression', sgd_train_accuracy, sgd_train_confmat)\n", + "\n", + "# decision tree\n", + "dt_train_accuracy, dt_train_confmat = eval_classifier(dt_clf, X_train, y_train)\n", + "report_eval('Decision Tree', dt_train_accuracy, dt_train_confmat)\n", + "\n", + "# random forest\n", + "rf_train_accuracy, rf_train_confmat = eval_classifier(rf_clf, X_train, y_train)\n", + "report_eval('Random Forest', rf_train_accuracy, rf_train_confmat)\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "82189f41cb714c537aa8ce2c6caf3724", + "grade": false, + "grade_id": "cell-693b531bd94807a9", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "Use the same function to evaluate how each of the three classifiers perform on **the TEST data**" + ] + }, + { + "cell_type": "code", + "execution_count": 51, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:11:12.966474Z", + "start_time": "2023-09-07T11:11:12.891727Z" + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "-- TEST data evaluation --\n", + "\n", + "*** Logistic Regression ***\n", + " confusion matrix:\n", + "[[712 64 4 188]\n", + " [ 53 225 87 261]\n", + " [138 27 131 321]\n", + " [ 43 37 41 418]]\n", + " accuracy: 0.540\n", + "\n", + "*** Decision Tree ***\n", + " confusion matrix:\n", + "[[815 14 38 101]\n", + " [ 74 377 62 113]\n", + " [ 34 82 401 100]\n", + " [ 68 45 83 343]]\n", + " accuracy: 0.704\n", + "\n", + "*** Random Forest ***\n", + " confusion matrix:\n", + "[[924 1 12 31]\n", + " [ 78 457 21 70]\n", + " [ 20 6 490 101]\n", + " [ 21 20 41 457]]\n", + " accuracy: 0.847\n", + "\n" + ] + } + ], + "source": [ + "print('-- TEST data evaluation --')\n", + "print()\n", + "\n", + "# logistic regression\n", + "sgd_test_accuracy, sgd_test_confmat = eval_classifier(sgd_clf, X_test, y_test)\n", + "report_eval('Logistic Regression', sgd_test_accuracy, sgd_test_confmat)\n", + "\n", + "# decision tree\n", + "dt_test_accuracy, dt_test_confmat = eval_classifier(dt_clf, X_test, y_test)\n", + "report_eval('Decision Tree', dt_test_accuracy, dt_test_confmat)\n", + "\n", + "# random forest\n", + "rf_test_accuracy, rf_test_confmat = eval_classifier(rf_clf, X_test, y_test)\n", + "report_eval('Random Forest', rf_test_accuracy, rf_test_confmat)\n" + ] + }, + { + "cell_type": "code", + "execution_count": 52, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:11:12.971339Z", + "start_time": "2023-09-07T11:11:12.968245Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "b67ee4469a30d2dbcaa343d7a2cd2224", + "grade": true, + "grade_id": "cell-67278acc92daacc3", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Please note: The expected outcome for the worst classifier should be better than 54% and the others will perform even better.\n", + "\n", + "assert sgd_test_accuracy > 0.54\n", + "assert dt_test_accuracy > 0.54\n", + "assert rf_test_accuracy > 0.54\n" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "**Q**: Based on these results, which of these classifiers is overfitting most?\n", + "\n", + "Answer by only uncommenting the correct answer in the code block below." + ] + }, + { + "cell_type": "code", + "execution_count": 53, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:11:12.975645Z", + "start_time": "2023-09-07T11:11:12.972661Z" + }, + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "67c5243d4dcefd0231f29cd8598d8ee0", + "grade": false, + "grade_id": "cell-bae06c57218b6e4b", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# answer by uncommenting only the correct option from this block below\n", + "ANSWER_OVERFITTING_MOST = 'no answer given yet ...'\n", + "#ANSWER_OVERFITTING_MOST = 'Logistic Regression'\n", + "ANSWER_OVERFITTING_MOST = 'Decision Tree'\n", + "#ANSWER_OVERFITTING_MOST = 'Random Forest'" + ] + }, + { + "cell_type": "code", + "execution_count": 54, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:11:12.979668Z", + "start_time": "2023-09-07T11:11:12.976898Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "56097f1585af03bd18952cd14bfe5dda", + "grade": true, + "grade_id": "cell-d0dae5593abdc443", + "locked": true, + "points": 2, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Your answer: Decision Tree\n" + ] + } + ], + "source": [ + "print('Your answer: ', ANSWER_OVERFITTING_MOST)\n", + "\n", + "# to answer, you should have selected one of the three options ...\n", + "assert(ANSWER_OVERFITTING_MOST in ('Logistic Regression', 'Decision Tree', 'Random Forest'))\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "db85391a57d14c33f122d84d7e0a1423", + "grade": false, + "grade_id": "cell-5fe4f0c3db2d6f6a", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "
\n", + "

🎥 Lecture 2D - Hyperparameters and Cross-validation

\n", + " The following requires the knowledge covered in this lecture. If you haven't watched the video yet, it's now high time to do so...\n", + "
" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "f4a1a97a11527206208c3f671a4f4276", + "grade": false, + "grade_id": "cell-ff1255f575b92ea7", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "\n", + "# 6. Fine-tune your models\n", + "\n", + "Evaluating on the training data is not giving us a realistic view of the performance of the classifier on the new (test) data. However, we should avoid relying on our test data to perform model selection or hyperparameter optimization.\n", + "\n", + "You have learned (from the video and the book) of a better approach to estimate the test performance without using the test data, but by using the training data only (!). Use this strategy to get an expected value and standard deviation for the test accuracy.\n", + "\n", + "Note: you can use the default settings that sklearn provides for its implementation of this strategy, only make sure you estimate the `accuracy` and not some other metric." + ] + }, + { + "cell_type": "code", + "execution_count": 55, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:11:12.984589Z", + "start_time": "2023-09-07T11:11:12.981149Z" + }, + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "21824cbc8cb70db4259ccf144843b03d", + "grade": false, + "grade_id": "cell-7ea84cd80ed16727", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# You may want need to import some stuff from sklearn here\n", + "from sklearn.model_selection import cross_val_score\n", + "\n", + "def predict_classifier_test_accuracy(clf, X_train, y_train):\n", + " mean_accuracy = cross_val_score(clf, X_train, y_train).mean()\n", + " stddev_accuracy = cross_val_score(clf, X_train, y_train).std()\n", + " \n", + " return mean_accuracy, stddev_accuracy" + ] + }, + { + "cell_type": "code", + "execution_count": 56, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:12:03.479353Z", + "start_time": "2023-09-07T11:11:12.986431Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "46e772578ad3d9fee0ae9a27248bb7b7", + "grade": true, + "grade_id": "cell-8de1c0126364d46f", + "locked": true, + "points": 6, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "*** Logistic Regression ***\n", + " Mean: 0.5765807962529274\n", + "Std.dev.: 0.03669307543420136\n", + "\n", + "*** DT Classifier ***\n", + " Mean: 0.7189695550351287\n", + "Std.dev.: 0.038181522688109794\n", + "\n", + "*** RF Classifier ***\n", + " Mean: 0.8423106947697112\n", + "Std.dev.: 0.04541527821157679\n", + "\n", + "Comparing to test accuracy ...\n", + "OK!\n" + ] + } + ], + "source": [ + "# Let's see if it works. NOTE: this may take a while ...\n", + "\n", + "sgd_mean_accuracy, sgd_stddev_accuracy = predict_classifier_test_accuracy(sgd_clf, X_train, y_train)\n", + "print('*** Logistic Regression ***')\n", + "print(' Mean:', sgd_mean_accuracy)\n", + "print('Std.dev.:', sgd_stddev_accuracy)\n", + "print()\n", + "\n", + "dt_mean_accuracy, dt_stddev_accuracy = predict_classifier_test_accuracy(dt_clf, X_train, y_train)\n", + "print('*** DT Classifier ***')\n", + "print(' Mean:', dt_mean_accuracy)\n", + "print('Std.dev.:', dt_stddev_accuracy)\n", + "print()\n", + "\n", + "rf_mean_accuracy, rf_stddev_accuracy = predict_classifier_test_accuracy(rf_clf, X_train, y_train)\n", + "print('*** RF Classifier ***')\n", + "print(' Mean:', rf_mean_accuracy)\n", + "print('Std.dev.:', rf_stddev_accuracy)\n", + "print()\n", + "\n", + "# Compare expected accuracy to true test accuracy. Difference should be small!\n", + "print('Comparing to test accuracy ...')\n", + "assert(np.abs(sgd_mean_accuracy - sgd_test_accuracy) < 0.1)\n", + "assert(np.abs(dt_mean_accuracy - dt_test_accuracy) < 0.1)\n", + "assert(np.abs(rf_mean_accuracy - rf_test_accuracy) < 0.1)\n", + "print('OK!')" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "0ef18628d6531756e7edfc80d7d9e13d", + "grade": false, + "grade_id": "cell-6f115cce9cbb8e77", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "\n", + "# 7. Present your solution\n", + "\n", + "It is important to not only look at statistics, but also to confirm yourself that the statistics make sense.\n", + "Let's visualize the classification results by drawing the predicted labels back on the respective images." + ] + }, + { + "cell_type": "code", + "execution_count": 57, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:12:03.497498Z", + "start_time": "2023-09-07T11:12:03.483369Z" + } + }, + "outputs": [], + "source": [ + "from sklearn.metrics import accuracy_score, confusion_matrix\n", + "def plot_image_classification_results(clf, Is, img_idx, Ps_test, labels_test, points_test, imgids_test):\n", + " mask = imgids_test == img_idx\n", + "\n", + " y_test_pred = clf.predict(Ps_test[mask])\n", + " y_test_pred_prob = clf.predict_proba(Ps_test[mask])\n", + " points = points_test[mask,:]\n", + "\n", + " confmat = confusion_matrix(labels_test[mask], y_test_pred)\n", + " accuracy = accuracy_score(labels_test[mask], y_test_pred)\n", + " #jaccard = sklearn.metrics.jaccard_score(labels_test[mask], y_test_pred, average='macro')\n", + "\n", + " print(f' confusion matrix:')\n", + " print(confmat)\n", + " print(f' accuracy: {accuracy:.3f}')\n", + " #print(f' jaccard: {jaccard:.3f}')\n", + "\n", + " # Post-processing of result:\n", + " # select the patches for which the classifier is most confident that it belongs to the tip or end class\n", + " best_idx1 = y_test_pred_prob[:,1].argmax() # id of most confident 'tip' patch\n", + " best_idx2 = y_test_pred_prob[:,2].argmax() # id of most confident 'end' patch\n", + " \n", + " # load image\n", + " I = Is[img_idx]\n", + "\n", + " plt.figure()\n", + " plt.imshow(I)\n", + " plt.plot(points[y_test_pred==0, 0], points[y_test_pred==0, 1], '.r')\n", + " plt.plot(points[y_test_pred==3, 0], points[y_test_pred==3, 1], '.y')\n", + " plt.plot(points[y_test_pred==1, 0], points[y_test_pred==1, 1], '.g')\n", + " plt.plot(points[y_test_pred==2, 0], points[y_test_pred==2, 1], '.b')\n", + " plt.plot(points[(best_idx1, best_idx2), 0], points[(best_idx1, best_idx2), 1], 'c-', linewidth=3)\n", + " plt.plot(points[best_idx1, 0], points[best_idx1, 1], 'cs')\n", + " plt.show()" + ] + }, + { + "cell_type": "code", + "execution_count": 58, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:12:03.782389Z", + "start_time": "2023-09-07T11:12:03.500232Z" + } + }, + "outputs": [ + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "7270936901de4b5d8170b9eb6120d5d7", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "interactive(children=(Dropdown(description='clf', options={'Logistic Regression': SGDClassifier(loss='log_loss…" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 58, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "# On TRAIN data\n", + "train_img_idxs = np.unique(imgids_train)\n", + "classifiers = {'Logistic Regression': sgd_clf, 'Random Forest': rf_clf, 'Decision-Tree': dt_clf}\n", + "\n", + "def plot_nth_train_result(clf, n, Is, train_img_idxs, X_train, y_train, points_train, imgids_train):\n", + " plot_image_classification_results(clf, Is, train_img_idxs[n], X_train, y_train, points_train, imgids_train)\n", + "\n", + "ipywidgets.interact(\n", + " plot_nth_train_result, \n", + " clf=classifiers, \n", + " n=(0, len(train_img_idxs) - 1), \n", + " Is=ipywidgets.fixed(Is), \n", + " train_img_idxs=ipywidgets.fixed(train_img_idxs), \n", + " X_train=ipywidgets.fixed(X_train), \n", + " y_train=ipywidgets.fixed(y_train), \n", + " points_train=ipywidgets.fixed(points_train), \n", + " imgids_train=ipywidgets.fixed(imgids_train)\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 59, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:12:04.066179Z", + "start_time": "2023-09-07T11:12:03.784614Z" + } + }, + "outputs": [ + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "62cc112aeebd4416abafc6d4cf7423b3", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "interactive(children=(Dropdown(description='clf', options={'Logistic Regression': SGDClassifier(loss='log_loss…" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 59, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "# On TEST data\n", + "test_img_idxs = np.unique(imgids_test)\n", + "classifiers = {'Logistic Regression': sgd_clf, 'Random Forest': rf_clf, 'Decision-Tree': dt_clf}\n", + "\n", + "def plot_nth_test_result(clf, n, Is, test_img_idxs, X_test, y_test, points_test, imgids_test):\n", + " plot_image_classification_results(clf, Is, test_img_idxs[n], X_test, y_test, points_test, imgids_test)\n", + "\n", + "ipywidgets.interact(\n", + " plot_nth_test_result, \n", + " clf=classifiers, \n", + " n=(0, len(test_img_idxs) - 1), \n", + " Is=ipywidgets.fixed(Is), \n", + " test_img_idxs=ipywidgets.fixed(test_img_idxs), \n", + " X_test=ipywidgets.fixed(X_test), \n", + " y_test=ipywidgets.fixed(y_test), \n", + " points_test=ipywidgets.fixed(points_test), \n", + " imgids_test=ipywidgets.fixed(imgids_test)\n", + ")\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "ea8f2ae6ec08fc2003d5a63f8dceaa3b", + "grade": false, + "grade_id": "cell-a617af23967d8d39", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "Confirm with visual inspection if the evaluation statistics make sense.\n", + "For instance, try to see if you find any patterns in the errors that the classifiers make,\n", + "and under what conditions most errors occur." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "fc7134db96ec63944e4e08f4e32ccbfc", + "grade": false, + "grade_id": "cell-e4a6cd674165639f", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "## \n", + "# 8. Launch, monitor, and maintain your system\n", + "\n", + "Finally, you would apply your system on the real robot, and study if your solution properly addresses the task you set out to solve over a longer period. As a result, you might revisit some of the previous steps if you encounter new issues, e.g. low detection scores, high latency due to too large computational requirements, or changes in the environmental conditions (a new pen, or background).\n", + "\n", + "For this assignment, we will use this step to perform some follow-up experiments with the system, and also ask you to collect your own dataset with your lab partner.\n", + "\n", + "\n", + "\n", + "### 8.1 Test on uniformly sampled grid (strategy 1)\n", + "\n", + "It may look like the classification task has been solved, however our procedure to extract the patches from the training and testing images oversamples non-background locations. While this results in more balanced classes, this is not realistic for how the detector could be used in practice. In a true test case, we don't already know where the pen is located. We should therefore re-investigate our test images, and check what the test performance is on uniformly distributed patches.\n", + "\n", + "Let's use the classifiers that were already trained on strategy 2, and see what their test performance is on strategy 1." + ] + }, + { + "cell_type": "code", + "execution_count": 60, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:12:04.587561Z", + "start_time": "2023-09-07T11:12:04.067999Z" + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "image 26, class count = [230 6 6 24]\n", + "image 27, class count = [232 5 6 23]\n", + "image 28, class count = [231 6 6 23]\n", + "image 29, class count = [234 5 5 22]\n", + "image 30, class count = [230 7 6 23]\n", + "image 31, class count = [232 5 5 24]\n", + "image 32, class count = [233 5 5 23]\n", + "image 33, class count = [236 4 4 22]\n", + "image 34, class count = [233 5 5 23]\n", + "image 35, class count = [232 6 5 23]\n", + "image 36, class count = [232 5 5 24]\n", + "Overal class count:\n", + "[2555 59 58 254]\n" + ] + } + ], + "source": [ + "X_test2, y_test2, points_test2, imgids_test2 = extract_multiple_images(Is, test_imgs, annots, strategy=1)\n", + "\n", + "print('Overal class count:')\n", + "print(count_classes(y_test2))" + ] + }, + { + "cell_type": "code", + "execution_count": 61, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:12:04.858124Z", + "start_time": "2023-09-07T11:12:04.589801Z" + } + }, + "outputs": [ + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "2e2651a519f14c9da42603b8a0b528c0", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "interactive(children=(Dropdown(description='clf', options={'Logistic Regression': SGDClassifier(loss='log_loss…" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 61, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "# On TEST data\n", + "test_img_idxs2 = np.unique(imgids_test2)\n", + "classifiers = {'Logistic Regression': sgd_clf, 'Random Forest': rf_clf, 'Decision-Tree': dt_clf}\n", + "\n", + "ipywidgets.interact(\n", + " plot_nth_test_result, \n", + " clf=classifiers, \n", + " n=(0, len(test_img_idxs2) - 1), \n", + " Is=ipywidgets.fixed(Is), \n", + " test_img_idxs=ipywidgets.fixed(test_img_idxs2), \n", + " X_test=ipywidgets.fixed(X_test2), \n", + " y_test=ipywidgets.fixed(y_test2), \n", + " points_test=ipywidgets.fixed(points_test2), \n", + " imgids_test=ipywidgets.fixed(imgids_test2)\n", + ")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Interestingly, if you compare the accuracy between the sampling strategies for the same test image and same classifier, you may notice that often the accuracy on the uniform grid (strategy 1) is higher. The test classes are so unbalanced, and as long as a classifier can get most of the \"easy\" background patches correct, it will obtain a high accuracy.\n", + "\n", + "On the other hand, visually the classifiers seem to make many more mistakes, and we see that the classifiers often misclassify large regions in the image. Maybe the classifiers are too 'eager' to classify patches as pen-parts as in the training data these classes were more likely to occur." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "8ca9c26085d0350fec027634f2252c77", + "grade": false, + "grade_id": "cell-cd4c4c61971ca855", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "### 8.2 Timing evaluation\n", + "\n", + "Let's also try to see how we can use the jupyter notebook to get some quick and dirty timing results for when you are running some experiments. Keeping an eye on how long a particular computation steps takes can be important when planning your experiments, and to figure out how your problems scale with larger and more complex datasets.\n", + "\n", + "We'll focus on timing the training and testing phases of the classifiers. Note that a proper timing evaluation requires running each procedure multiple times, but here we will skip this step and only fit each model once." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "*Hint*: you can use the special command `%%time` at the start of a notebook cell to report the amount of time in seconds in took to execute a cell.\n", + "To illustrate this, we have some simple examples below." + ] + }, + { + "cell_type": "code", + "execution_count": 62, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:12:04.861835Z", + "start_time": "2023-09-07T11:12:04.859407Z" + } + }, + "outputs": [], + "source": [ + "def slow_function():\n", + " # this is a dummy function which does nothing, but just waits for 0.5 seconds to illustrate time profiling\n", + " import time\n", + " time.sleep(0.2)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "code", + "execution_count": 63, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:12:05.271777Z", + "start_time": "2023-09-07T11:12:04.864182Z" + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "CPU times: total: 0 ns\n", + "Wall time: 211 ms\n" + ] + } + ], + "source": [ + "# Example of using %time\n", + "# Note that %time is a \"magic\" jupyter notebook command, and not actual python code\n", + "# the %time command automatically times the execution speed of the command following it\n", + "\n", + "%time slow_function() # timed\n", + "slow_function() # not timed" + ] + }, + { + "cell_type": "code", + "execution_count": 64, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:12:05.684331Z", + "start_time": "2023-09-07T11:12:05.276529Z" + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "CPU times: total: 0 ns\n", + "Wall time: 417 ms\n" + ] + } + ], + "source": [ + "%%time\n", + "# Example of using %%time\n", + "# Note that %%time is a \"magic\" cell command, which applies to the whole cell rather than a single line.\n", + "# Note how the cell STARTS with the %%time command\n", + "\n", + "# whole cell is timed\n", + "slow_function()\n", + "slow_function()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "How long does it take to train each classifier on your computer?\n", + "Report your results here (it is sufficient to print the timing results in the output, you don't need to store these numbers in variables)" + ] + }, + { + "cell_type": "code", + "execution_count": 77, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:12:19.436399Z", + "start_time": "2023-09-07T11:12:05.688039Z" + }, + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "0d43e45abdf06a6a4aa11d6cf293fb10", + "grade": false, + "grade_id": "cell-4f1431cc3b4e5425", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "952 ms ± 46.9 ms per loop (mean ± std. dev. of 7 runs, 1 loop each)\n", + "6.04 s ± 86.9 ms per loop (mean ± std. dev. of 7 runs, 1 loop each)\n", + "22.8 s ± 314 ms per loop (mean ± std. dev. of 7 runs, 1 loop each)\n" + ] + } + ], + "source": [ + "%timeit sgd_clf.fit(X_train, y_train)\n", + "%timeit dt_clf.fit(X_train, y_train)\n", + "%timeit rf_clf.fit(X_train, y_train)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "cb87309c5016f8a4a1f87df06fb5892a", + "grade": false, + "grade_id": "cell-44961510919d57b9", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "Now test the how long it takes each classifier to make a prediction on all training data" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:12:19.613194Z", + "start_time": "2023-09-07T11:12:19.439723Z" + }, + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "96c3d886a73356979ad11cee23b44d18", + "grade": false, + "grade_id": "cell-77df663ca235e616", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "%timeit sgd_clf.predict(X_train)\n", + "%timeit dt_clf.predict(X_train)\n", + "%timeit rf_clf.predict(X_train)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "**Q**: Based on these time results, which method will have the least latency when processing images sequentially on a live video stream from the robot?\n", + "\n", + "Answer by uncommenting only the correct option from the code block below." + ] + }, + { + "cell_type": "code", + "execution_count": 65, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:12:19.618229Z", + "start_time": "2023-09-07T11:12:19.614941Z" + }, + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "16e15a18f8d00e9b4d627b249d3e62d9", + "grade": false, + "grade_id": "cell-4cd7eb511974fb9e", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# answer by uncommenting only the correct option from this block below\n", + "# ANSWER_LOWEST_LATENCY = 'no answer given yet ...'\n", + "ANSWER_LOWEST_LATENCY = 'Logistic Regression'\n", + "#ANSWER_LOWEST_LATENCY = 'Decision Tree'\n", + "#ANSWER_LOWEST_LATENCY = 'Random Forest'" + ] + }, + { + "cell_type": "code", + "execution_count": 66, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:12:19.623308Z", + "start_time": "2023-09-07T11:12:19.620419Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "b90882851cdf16cd17bb0280987c6a94", + "grade": true, + "grade_id": "cell-2b06f9e66f11bba2", + "locked": true, + "points": 2, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Your answer: Logistic Regression\n" + ] + } + ], + "source": [ + "print('Your answer: ', ANSWER_LOWEST_LATENCY)\n", + "\n", + "# to answer, you should have selected one of the three options ...\n", + "assert(ANSWER_LOWEST_LATENCY in ('Logistic Regression', 'Decision Tree', 'Random Forest'))\n" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### 8.3 Train and test models with your own data\n", + "\n", + "The final task of this practicum is that you and your lab partner do your *own* data collection and annotation.\n", + "\n", + "The following instructions should be done *independently* by both lab partners:\n", + "* Collect several images of your pen with your phone, the resoution should be at least 1024 pixels in width and height.\n", + "* Take the pictures from above your desk from a more or less fixed distance to the pen, similar to the images used in the previous experiments.\n", + "* Make sure you rotate the pen everytime such that it always appears at slightly different angles and locations in the images.\n", + "* Copy the images from your phone to a new subfolder in the `images/` directory. This could be done via a usb cable, wireless transfer, or some cloud service that you can access or your phone or computer. I'm sure you'll be able to figure something out ;) More specifically:\n", + " * place the images from the first lab partner in to the `images/lab_partner1/` directory\n", + " * place the images from the second lab partner in to the `images/lab_partner2/` directory\n", + " * (see how is lab partner 1 and how is lab partner 2 in the first code cell at the top of this notebook)\n", + "* Annotate the start and end points of the pen in all iamges using the provided `Data annotator.ipynb`, which will also resize the images such that the max height or width of 1024 pixels. This way, all extract image $100 \\times 100$ image patches should show more or less a similar size.\n", + "* Ensure you have at least about 20 images for training, and 10 images for testing.\n", + "* Exchange your annotated dataset with your lab partner, such that you both have the same filled image directories on your computers.\n", + "\n", + "**NOTE:** We will ask you to upload your own annotated image directories to get with this worked out notebook. We may share your datasets with other students in this course for a follow-up experiment. Make sure you have **no sensitive or unappropriate content** in the images that you use, and that you are okay with others seeing them too." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "93689624cc06fc30207fc4e25b74c0a0", + "grade": false, + "grade_id": "cell-a335c7723b778000", + "locked": true, + "points": 10, + "schema_version": 3, + "solution": false, + "task": true + } + }, + "source": [ + "### 8.3.1 Train a classifier on the images of lab partner 1\n", + "\n", + "Using the data of the first lab partner,\n", + "* Prepare a training and testing dataset, similar to what we did before (using the 2nd patch sampling strategy). You can use all the functions that have been defined above, you don't need to redefine those.\n", + "* On this dataset select a classifier, and compute test performance.\n", + "* Report the accuracy and confusion matrix of the selected classifier on the test dataset.\n", + "\n", + "You are free to add cells below to complete this task, we'll only add a check that the images are found in the correct directory.\n", + "\n", + "**Note**: Please don't directly copy the previous cells! This will lead to some malfunctions in the autograder. You should add cells and copy the code inside the previous cells into the new cells." + ] + }, + { + "cell_type": "code", + "execution_count": 41, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:12:19.627579Z", + "start_time": "2023-09-07T11:12:19.624760Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "d1c2ad3ae15851bd8c0be45d10fc3c3e", + "grade": false, + "grade_id": "cell-fc0cb07f2676b8da", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Found 52 image files in the directory \"images\\lab_partner1\"\n", + "Looking for annotations file \"images\\lab_partner1\\annots.npy\": found\n", + "Loading annotations\n", + "image 0, class count = [86 57 37 54]\n", + "image 1, class count = [93 55 57 45]\n", + "image 2, class count = [95 53 62 40]\n", + "image 3, class count = [90 55 55 50]\n", + "image 4, class count = [87 56 60 47]\n", + "image 5, class count = [96 51 55 48]\n", + "image 6, class count = [91 54 55 50]\n", + "image 7, class count = [89 58 55 48]\n", + "image 8, class count = [94 57 57 42]\n", + "image 9, class count = [89 58 57 46]\n", + "image 10, class count = [87 57 59 46]\n", + "image 11, class count = [90 54 56 50]\n", + "image 12, class count = [88 52 53 57]\n", + "image 13, class count = [95 56 56 43]\n", + "image 14, class count = [96 54 57 43]\n", + "image 15, class count = [85 63 29 45]\n", + "image 16, class count = [94 56 57 43]\n", + "image 17, class count = [88 57 51 54]\n", + "image 18, class count = [92 52 54 52]\n", + "image 19, class count = [89 62 49 50]\n", + "image 20, class count = [88 54 57 51]\n", + "image 21, class count = [91 26 56 50]\n", + "image 22, class count = [92 48 57 46]\n", + "image 23, class count = [93 55 61 41]\n", + "image 24, class count = [90 58 53 49]\n", + "image 25, class count = [88 55 52 55]\n", + "image 26, class count = [91 59 59 41]\n", + "image 27, class count = [93 56 55 46]\n", + "image 28, class count = [94 53 54 49]\n", + "image 29, class count = [94 56 55 45]\n", + "image 30, class count = [91 54 57 48]\n", + "image 31, class count = [86 60 55 49]\n", + "image 32, class count = [89 59 51 51]\n", + "image 33, class count = [91 57 56 46]\n", + "image 34, class count = [91 57 58 44]\n", + "image 35, class count = [93 53 54 50]\n", + "*** Logistic Regression ***\n", + " Mean: 0.8256899172224944\n", + "Std.dev.: 0.03142209705042975\n", + "\n", + "*** DT Classifier ***\n", + " Mean: 0.7962176081194811\n", + "Std.dev.: 0.05678642333108291\n", + "\n", + "*** RF Classifier ***\n", + " Mean: 0.8605599728680711\n", + "Std.dev.: 0.058737126235087034\n", + "\n" + ] + } + ], + "source": [ + "partner1_filenames = list_images('images\\lab_partner1')\n", + "Is_1 = [plt.imread(filename) for filename in partner1_filenames]\n", + "\n", + "train_imgs_1 = list(range(0,int(len(Is_1)*0.7)))\n", + "test_imgs_1 = list(range(int(len(Is_1)*0.7),len(Is_1)))\n", + "\n", + "annot_filename_1 = os.path.join(\"images\\\\lab_partner1\", 'annots.npy')\n", + "annot_exists_1 = os.path.isfile(annot_filename)\n", + "\n", + "print(f'Looking for annotations file \"{annot_filename_1}\":', 'found' if annot_exists_1 else 'NOT found')\n", + "\n", + "# load annotations\n", + "if annot_exists_1:\n", + " print('Loading annotations')\n", + " annots_1 = pickle.load(open(annot_filename_1, 'rb'))\n", + "else:\n", + " print('Initializing empty annotations array')\n", + " annots_1 = np.zeros((N,4)) # x1, y1, x2, y2\n", + "\n", + "X_train_1, y_train_1, points_train_1, imgids_train_1 = extract_multiple_images(Is_1, train_imgs_1, annots_1)\n", + "\n", + "sgd_clf_1 = SGDClassifier(loss='log_loss')\n", + "dt_clf_1 = DecisionTreeClassifier()\n", + "rf_clf_1 = RandomForestClassifier()\n", + "\n", + "sgd_mean_accuracy_1, sgd_stddev_accuracy_1 = predict_classifier_test_accuracy(sgd_clf_1, X_train_1, y_train_1)\n", + "print('*** Logistic Regression ***')\n", + "print(' Mean:', sgd_mean_accuracy_1)\n", + "print('Std.dev.:', sgd_stddev_accuracy_1)\n", + "print()\n", + "\n", + "dt_mean_accuracy_1, dt_stddev_accuracy_1 = predict_classifier_test_accuracy(dt_clf_1, X_train_1, y_train_1)\n", + "print('*** DT Classifier ***')\n", + "print(' Mean:', dt_mean_accuracy_1)\n", + "print('Std.dev.:', dt_stddev_accuracy_1)\n", + "print()\n", + "\n", + "rf_mean_accuracy_1, rf_stddev_accuracy_1 = predict_classifier_test_accuracy(rf_clf_1, X_train_1, y_train_1)\n", + "print('*** RF Classifier ***')\n", + "print(' Mean:', rf_mean_accuracy_1)\n", + "print('Std.dev.:', rf_stddev_accuracy_1)\n", + "print()\n", + "\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": 67, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
RandomForestClassifier()
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On GitHub, the HTML representation is unable to render, please try loading this page with nbviewer.org.
" + ], + "text/plain": [ + "RandomForestClassifier()" + ] + }, + "execution_count": 67, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "sgd_clf_1.fit(X_train_1, y_train_1)\n", + "dt_clf_1.fit(X_train_1, y_train_1)\n", + "rf_clf_1.fit(X_train_1, y_train_1)" + ] + }, + { + "cell_type": "code", + "execution_count": 68, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:12:19.878331Z", + "start_time": "2023-09-07T11:12:19.629582Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "e61b0c7c32d483930636d78267a4b29b", + "grade": true, + "grade_id": "cell-af01ca7f2386333a", + "locked": true, + "points": 5, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "52\n", + "16\n", + "52\n", + "image 36, class count = [88 54 59 49]\n", + "image 37, class count = [92 53 57 48]\n", + "image 38, class count = [93 57 53 47]\n", + "image 39, class count = [91 55 55 49]\n", + "image 40, class count = [89 60 19 46]\n", + "image 41, class count = [92 58 55 45]\n", + "image 42, class count = [85 3 51 56]\n", + "image 43, class count = [88 58 52 52]\n", + "image 44, class count = [91 55 6 50]\n", + "image 45, class count = [91 55 48 49]\n", + "image 46, class count = [91 58 28 47]\n", + "image 47, class count = [86 56 54 52]\n", + "image 48, class count = [94 59 4 39]\n", + "image 49, class count = [90 54 60 46]\n", + "image 50, class count = [90 53 59 48]\n", + "image 51, class count = [89 54 59 48]\n" + ] + }, + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "df844d698b1f4e6b8c8fd6c86fb52b01", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "interactive(children=(Dropdown(description='clf', options={'Logistic Regression': SGDClassifier(loss='log_loss…" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 68, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "assert(len(partner1_filenames) >= 30) # we need at least 30 images\n", + "\n", + "print(len(Is_1))\n", + "print(len(test_imgs_1))\n", + "print(len(annots_1))\n", + "\n", + "\n", + "X_test_1, y_test_1, points_test_1, imgids_test_1 = extract_multiple_images(Is_1, test_imgs_1, annots_1, strategy=2)\n", + "test_img_idxs_1 = np.unique(imgids_test_1)\n", + "classifiers = {'Logistic Regression': sgd_clf_1, 'Random Forest': rf_clf_1, 'Decision-Tree': dt_clf_1}\n", + "ipywidgets.interact(\n", + " plot_nth_test_result, \n", + " clf=classifiers, \n", + " n=(0, len(test_img_idxs_1) - 1), \n", + " Is=ipywidgets.fixed(Is_1), \n", + " test_img_idxs=ipywidgets.fixed(test_img_idxs_1), \n", + " X_test=ipywidgets.fixed(X_test_1), \n", + " y_test=ipywidgets.fixed(y_test_1), \n", + " points_test=ipywidgets.fixed(points_test_1), \n", + " imgids_test=ipywidgets.fixed(imgids_test_1)\n", + ")" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "a906e7456ffd9f893c0f70482ab89872", + "grade": false, + "grade_id": "cell-e8d1516a4f8697ee", + "locked": true, + "points": 5, + "schema_version": 3, + "solution": false, + "task": true + } + }, + "source": [ + "### 8.3.2 Train a classifier on the images of lab partner 2\n", + "\n", + "Do the same for the images the second lab partner here below. Same rules apply." + ] + }, + { + "cell_type": "code", + "execution_count": 69, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:12:19.884784Z", + "start_time": "2023-09-07T11:12:19.884757Z" + }, + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "3ad7d2cc17da91f4917b67c5c9cf9880", + "grade": false, + "grade_id": "cell-f0780531101dc1a3", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Found 45 image files in the directory \"images\\lab_partner2\"\n", + "Looking for annotations file \"images\\lab_partner2\\annots.npy\": found\n", + "Loading annotations\n", + "image 0, class count = [89 57 53 47]\n", + "image 1, class count = [83 59 60 48]\n", + "image 2, class count = [92 57 56 45]\n", + "image 3, class count = [89 55 56 50]\n", + "image 4, class count = [91 59 52 48]\n", + "image 5, class count = [89 60 1 45]\n", + "image 6, class count = [87 59 60 44]\n", + "image 7, class count = [93 53 53 51]\n", + "image 8, class count = [87 56 58 49]\n", + "image 9, class count = [86 56 56 52]\n", + "image 10, class count = [88 59 58 45]\n", + "image 11, class count = [84 60 56 50]\n", + "image 12, class count = [85 57 55 53]\n", + "image 13, class count = [79 57 57 57]\n", + "image 14, class count = [85 53 56 56]\n", + "image 15, class count = [81 63 65 41]\n", + "image 16, class count = [91 54 56 49]\n", + "image 17, class count = [90 56 57 47]\n", + "image 18, class count = [88 56 58 48]\n", + "image 19, class count = [93 54 61 42]\n", + "image 20, class count = [88 57 55 50]\n", + "image 21, class count = [88 58 58 46]\n", + "image 22, class count = [86 59 55 50]\n", + "image 23, class count = [88 58 56 48]\n", + "image 24, class count = [90 56 57 47]\n", + "image 25, class count = [90 56 57 47]\n", + "image 26, class count = [85 54 56 55]\n", + "image 27, class count = [81 60 61 48]\n", + "image 28, class count = [83 56 56 55]\n", + "image 29, class count = [92 57 61 40]\n", + "image 30, class count = [85 56 59 50]\n", + "image 31, class count = [85 55 52 58]\n", + "image 32, class count = [89 54 54 52]\n", + "image 33, class count = [88 56 55 51]\n", + "*** Logistic Regression ***\n", + " Mean: 0.6232227488151658\n", + "Std.dev.: 0.02830389923312556\n", + "\n", + "*** DT Classifier ***\n", + " Mean: 0.7287914691943127\n", + "Std.dev.: 0.07444907829578021\n", + "\n", + "*** RF Classifier ***\n", + " Mean: 0.8581753554502368\n", + "Std.dev.: 0.06494188129330071\n", + "\n" + ] + } + ], + "source": [ + "partner2_filenames = list_images('images\\lab_partner2')\n", + "Is2 = [plt.imread(filename) for filename in partner2_filenames]\n", + "\n", + "annot_filename_2 = os.path.join(\"images\\lab_partner2\", 'annots.npy')\n", + "annot_exists_2 = os.path.isfile(annot_filename)\n", + "\n", + "print(f'Looking for annotations file \"{annot_filename_2}\":', 'found' if annot_exists_2 else 'NOT found')\n", + "\n", + "# load annotations\n", + "if annot_exists_2:\n", + " print('Loading annotations')\n", + " annots_2 = pickle.load(open(annot_filename_2, 'rb'))\n", + "else:\n", + " print('Initializing empty annotations array')\n", + " annots_2 = np.zeros((N,4)) # x1, y1, x2, y2\n", + "\n", + "# split to train and test\n", + "train_imgs2 = list(range(0,34))\n", + "test_imgs2 = list(range(34,len(Is2)))\n", + "\n", + "X_train_2, y_train_2, points_train_2, imgids_train_2 = extract_multiple_images(Is2, train_imgs2, annots_2)\n", + "\n", + "sgd_clf_2 = SGDClassifier(loss='log_loss')\n", + "dt_clf_2 = DecisionTreeClassifier()\n", + "rf_clf_2 = RandomForestClassifier()\n", + "\n", + "sgd_mean_accuracy_2, sgd_stddev_accuracy_2 = predict_classifier_test_accuracy(sgd_clf_2, X_train_2, y_train_2)\n", + "print('*** Logistic Regression ***')\n", + "print(' Mean:', sgd_mean_accuracy_2)\n", + "print('Std.dev.:', sgd_stddev_accuracy_2)\n", + "print()\n", + "\n", + "dt_mean_accuracy_2, dt_stddev_accuracy_2 = predict_classifier_test_accuracy(dt_clf_2, X_train_2, y_train_2)\n", + "print('*** DT Classifier ***')\n", + "print(' Mean:', dt_mean_accuracy_2)\n", + "print('Std.dev.:', dt_stddev_accuracy_2)\n", + "print()\n", + "\n", + "rf_mean_accuracy_2, rf_stddev_accuracy_2 = predict_classifier_test_accuracy(rf_clf_2, X_train_2, y_train_2)\n", + "print('*** RF Classifier ***')\n", + "print(' Mean:', rf_mean_accuracy_2)\n", + "print('Std.dev.:', rf_stddev_accuracy_2)\n", + "print()\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": 70, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
RandomForestClassifier()
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On GitHub, the HTML representation is unable to render, please try loading this page with nbviewer.org.
" + ], + "text/plain": [ + "RandomForestClassifier()" + ] + }, + "execution_count": 70, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "sgd_clf_2.fit(X_train_2, y_train_2)\n", + "dt_clf_2.fit(X_train_2, y_train_2)\n", + "rf_clf_2.fit(X_train_2, y_train_2)" + ] + }, + { + "cell_type": "code", + "execution_count": 71, + "metadata": { + "ExecuteTime": { + "end_time": "2023-09-07T11:12:19.886534Z", + "start_time": "2023-09-07T11:12:19.886512Z" + } + }, + "outputs": [], + "source": [ + "assert(len(partner2_filenames) >= 30) # we need at least 30 images" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "8023e61194873be835da69de684bdf00", + "grade": false, + "grade_id": "cell-7688bd5dd9be36ce", + "locked": true, + "points": 5, + "schema_version": 3, + "solution": false, + "task": true + } + }, + "source": [ + "As the final step, let's see how well your classifier generalizes to new data that has been collected independently of the training data. This is what often happens when we use pre-trained classifiers from another lab, or when a robot is placed in a different environment than where it was developed.\n", + "\n", + "Add code below to take the trained classifier on the **training data** of **lab partner 2**, and evaluate how well it performs on the **test data** of **lab partner 1**.\n", + "Apart from some statistics, also visually inspect the classification result.\n", + "Finish with a Markdown cell where you explain your observations: how well did the classifier perform on the other dataset? Is that better or worse than you both expected? Can you see what kind of patches it is misclassifying?" + ] + }, + { + "cell_type": "code", + "execution_count": 105, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "image 34, class count = [93 56 61 39]\n", + "image 35, class count = [90 53 56 51]\n", + "image 36, class count = [88 52 57 53]\n", + "image 37, class count = [83 56 59 52]\n", + "image 38, class count = [88 58 58 46]\n", + "image 39, class count = [84 57 54 55]\n", + "image 40, class count = [85 60 56 49]\n", + "image 41, class count = [90 55 53 52]\n", + "image 42, class count = [88 61 57 44]\n", + "image 43, class count = [92 54 53 51]\n", + "image 44, class count = [92 53 56 49]\n", + "-- TEST data evaluation --\n", + "\n", + "*** Logistic Regression ***\n", + " confusion matrix:\n", + "[[889 1 30 53]\n", + " [136 429 31 19]\n", + " [ 47 10 440 123]\n", + " [ 97 104 34 306]]\n", + " accuracy: 0.751\n", + "\n", + "*** Decision Tree ***\n", + " confusion matrix:\n", + "[[915 15 16 27]\n", + " [ 2 471 55 87]\n", + " [ 24 4 469 123]\n", + " [ 19 62 86 374]]\n", + " accuracy: 0.811\n", + "\n", + "*** Random Forest ***\n", + " confusion matrix:\n", + "[[940 7 0 26]\n", + " [ 0 541 35 39]\n", + " [ 12 0 396 212]\n", + " [ 5 7 32 497]]\n", + " accuracy: 0.864\n", + "\n" + ] + }, + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "ec26eb47ae5e4280a657296d21994fdd", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "interactive(children=(Dropdown(description='clf', options={'Logistic Regression': SGDClassifier(loss='log_loss…" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 105, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "X_test_2, y_test_2, points_test_2, imgids_test_2 = extract_multiple_images(Is2, test_imgs2, annots_2, strategy=2)\n", + "test_img_idxs_2 = np.unique(imgids_test_2)\n", + "\n", + "print('-- TEST data evaluation --')\n", + "print()\n", + "\n", + "# logistic regression\n", + "sgd_test_accuracy, sgd_test_confmat = eval_classifier(sgd_clf_2, X_test_2, y_test_2)\n", + "report_eval('Logistic Regression', sgd_test_accuracy, sgd_test_confmat)\n", + "\n", + "# decision tree\n", + "dt_test_accuracy, dt_test_confmat = eval_classifier(dt_clf_2, X_test_2, y_test_2)\n", + "report_eval('Decision Tree', dt_test_accuracy, dt_test_confmat)\n", + "\n", + "# random forest\n", + "rf_test_accuracy, rf_test_confmat = eval_classifier(rf_clf_2, X_test_2, y_test_2)\n", + "report_eval('Random Forest', rf_test_accuracy, rf_test_confmat)\n", + "\n", + "classifiers = {'Logistic Regression': sgd_clf_2, 'Random Forest': rf_clf_2, 'Decision-Tree': dt_clf_2}\n", + "ipywidgets.interact(\n", + " plot_nth_test_result, \n", + " clf=classifiers, \n", + " n=(0, len(test_img_idxs_2) - 1), \n", + " Is=ipywidgets.fixed(Is2), \n", + " test_img_idxs=ipywidgets.fixed(test_img_idxs_2), \n", + " X_test=ipywidgets.fixed(X_test_2), \n", + " y_test=ipywidgets.fixed(y_test_2), \n", + " points_test=ipywidgets.fixed(points_test_2), \n", + " imgids_test=ipywidgets.fixed(imgids_test_2)\n", + ")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "This finishes this week's practicum! \n", + "Please zip your saved notebook with your solutions, and don't forget to include this zip also your and your labpartner's annotated datasets.\n", + "Each dataset directory should contain the annotations you created, and the images you collected (but only the ones resized to max dimensions of 1024 pixels by the \"Data annotator\" tool, not your huge original high-resolution pictures!).\n", + "Hopefully if we collect a large and diverse dataset from all students, we can make our robot more robustly pickup pens or its collections :)" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3 (ipykernel)", + "language": "python", + "name": "python3" + }, + 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000000000..4a576cd92 Binary files /dev/null and b/practicum2/images/lab_partner2/Afbeelding van WhatsApp op 2024-09-12 om 11.00.10_ad875588.jpg differ diff --git a/practicum2/images/lab_partner2/annots.npy b/practicum2/images/lab_partner2/annots.npy new file mode 100644 index 000000000..2b725f349 Binary files /dev/null and b/practicum2/images/lab_partner2/annots.npy differ diff --git a/practicum4/RO47002_week4_classification.ipynb b/practicum4/RO47002_week4_classification.ipynb new file mode 100644 index 000000000..f986b421e --- /dev/null +++ b/practicum4/RO47002_week4_classification.ipynb @@ -0,0 +1,5045 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "metadata": { + "deletable": false + }, + "source": [ + "# RO47002 Machine Learning for Robotics\n", + "* (c) TU Delft, 2024\n", + "* Period: 2024-2025, Q1\n", + "* Course homepage: https://brightspace.tudelft.nl/d2l/home/682421" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false + }, + "source": [ + "Make sure you fill in any place that says `YOUR CODE HERE` or `YOUR ANSWER HERE`. Moreover, if you see an empty cell, please DO NOT delete it, instead run that cell as you would run all other cells. Please fill in your name(s) and other required details below:" + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "metadata": { + "deletable": false + }, + "outputs": [], + "source": [ + "GROUP_NUMBER = \"23\"\n", + "STUDENT_NAME1 = \"Daniel Rugge\"\n", + "STUDENT_NUMBER1 = \"x\"\n", + "STUDENT_NAME2 = \"Daan Bouwmeester\"\n", + "STUDENT_NUMBER2 = \"5146143\"" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "e3f76d6a626db81c484191482b101edb", + "grade": true, + "grade_id": "cell-c35e4c8223095209", + "locked": true, + "points": 0, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Note: this block is a check that you have filled in the above information.\n", + "# It will throw an AssertionError until all fields are filled\n", + "assert(GROUP_NUMBER != \"\")\n", + "assert(STUDENT_NAME1 != \"\")\n", + "assert(STUDENT_NUMBER1 != \"\")\n", + "assert(STUDENT_NAME2 != \"\")\n", + "assert(STUDENT_NUMBER2 != \"\")" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false + }, + "source": [ + "### General announcements\n", + "\n", + "* Do *not* share your solutions, and do *not* copy solutions from others. By submitting your solutions, you claim that you and your lab partner alone are responsible for this code.\n", + "\n", + "* Do *not* email questions directly, since we want to provide everybody with the same information and avoid repeating the same answers. Instead, please post your questions regarding this assignment in the correct support forum on Brightspace, this way everybody can benefit from the response. If you do have a particular question that you want to ask directly, please use the scheduled practicum hours to ask a TA.\n", + "\n", + "* There is a strict deadline for each assignment. Students are responsible to ensure that they have uploaded their work in time. So, please double check that your upload succeeded to the Brightspace and avoid any late penalties.\n", + "\n", + "* This [Jupyter notebook](https://jupyter.org/) uses `nbgrader` to help us with automated tests. `nbgrader` will make various cells in this notebook \"uneditable\" or \"unremovable\" and gives them a special id in the cell metadata. This way, when we run our checks, the system will check the existence of the cell ids and verify the number of points and which checks must be run. While there are ways that you can edit the metadata and work around the restrictions to delete or modify these special cells, you should not do that since then our nbgrader backend will not be able to parse your notebook and give you points for the assignment. You are free to add additional cells, but if you find a cell that you cannot modify or remove, please know that this is on purpose.\n", + "\n", + "* This notebook will have in various places a line that throws a `NotImplementedError` exception. These are locations where the assignment requires you to adapt the code! These lines are just there as a reminder for youthat you have not yet adapted that particular piece of code, especially when you execute all the cells. Once your solution code replaced these lines, it should accordingly *not* throw any exceptions anymore.\n", + "\n", + "Before you turn this problem in, make sure everything runs as expected. First, **restart the kernel** (in the menubar, select Kernel$\\rightarrow$Restart) and then **run all cells** (in the menubar, select Cell$\\rightarrow$Run All)." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false + }, + "source": [ + "---" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "110f0131770c2c745a205927dacb7d1d", + "grade": false, + "grade_id": "cell-82c5841231ad1b4b", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "# Practicum 4\n", + "\n", + "* Topic: SVMs, Decision trees, Ensemble Methods, imitation learning\n", + "* Before performing this practicum, work through **Book chapter(s): 5, 6, 7**\n", + "* **Deadline**: Monday, September 30, 2024, 23:59\n", + "\n", + "## Objectives\n", + "\n", + "### Part 1 - SVMs, Decision trees, Ensemble methods\n", + "* Discover a data set and prepare it for algorithms\n", + "* Use SKLearn libraries to implement classifiers\n", + "* Inspect a decision tree\n", + "* Explore how bagging improves a very simple classifier\n", + "\n", + "### Part 2 - Implementations\n", + "* Re-implement a linear SVM\n", + "* Re-implement a voting classifier\n", + "\n", + "### Part 3 - Imitation Learning and Motion Planning\n", + "* Build a dataset using an oracle\n", + "* Use a classifier to imitate the behavior of a motion planning algorithm\n", + "* Explore how the construction of the dataset can affect the performance of the classifier\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false + }, + "source": [ + "### Setup common python stuff\n", + "We will start by loading a few common python dependencies" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "f5eb9db5322c7c4c306943b10cbdf8f7", + "grade": false, + "grade_id": "cell-9774d5992524490c", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Python =3.10 is required\n", + "import sys\n", + "assert sys.version_info[:2] == (3, 10)\n", + "\n", + "# Scikit-Learn 1.1 is required\n", + "import sklearn\n", + "assert (sklearn.__version__ >= \"1.1\" and sklearn.__version__ <= \"1.3.2\")\n", + "\n", + "# Common imports\n", + "import numpy as np\n", + "import pandas as pd\n", + "\n", + "# to make this notebook's output stable across runs\n", + "np.random.seed(42)\n", + "\n", + "# To plot pretty figures\n", + "import matplotlib as mpl\n", + "import matplotlib.pyplot as plt\n", + "mpl.rc('axes', labelsize=14)\n", + "mpl.rc('xtick', labelsize=12)\n", + "mpl.rc('ytick', labelsize=12)\n", + "\n", + "import ipywidgets" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "399d593fa180c278904953d8f425795d", + "grade": false, + "grade_id": "cell-01840b9338f29b7a", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "def plot_feature_space_function(f, X, y, axes, class_1=0, class_2=1, res=0.1):\n", + " \"\"\" \n", + " Plot the 2D feature space of the first two features of the data in X.\n", + " For the feature space, plot the samples in X with their class labels y,\n", + " and also overlay a countour plot with the function f(x) evaluated at a grid within\n", + " the shown region of the feature space (the size of the region is determined by the extent of the data).\n", + " based on https://scikit-learn.org/stable/auto_examples/ensemble/plot_voting_decision_regions.html\n", + " \"\"\"\n", + " \n", + " if f is not None:\n", + " xx, yy = np.meshgrid(np.arange(axes[0], axes[1], res),np.arange(axes[2], axes[3], res))\n", + "\n", + " Z = f(np.c_[xx.ravel(), yy.ravel()])\n", + " Z = Z.reshape(xx.shape)\n", + "\n", + " plt.contourf(xx, yy, Z, alpha=0.4)\n", + " \n", + " plt.plot(X[y==class_1,0], X[y==class_1,1], '.', label='class '+str(class_1), zorder=-1)\n", + " plt.plot(X[y==class_2,0], X[y==class_2,1], '.', label='class '+str(class_2), zorder=-1)\n", + " plt.grid('on')\n", + " plt.axis(axes)\n", + " plt.legend()" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "b361db71923bb42f75004f7172250ac8", + "grade": false, + "grade_id": "cell-944064faeae1cccf", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "from sklearn.metrics import confusion_matrix\n", + "from sklearn.metrics import accuracy_score\n", + "\n", + "def print_accuracy_confusion(y_test, y_pred, clf_name=''):\n", + " print(clf_name, 'accuracy score:', accuracy_score(y_test, y_pred))\n", + " print(clf_name, 'confusion matrix:\\n', confusion_matrix(y_test, y_pred))" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "05ea6e549c5735277c17578ea70b8fab", + "grade": false, + "grade_id": "cell-2683ae0bcb36f052", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "## 1) Exploring and preparing a dataset\n", + "We are going to use a dataset for classifying hand gestures from EMG signals for the first part of this practicum. The description and original source can be found here: https://www.kaggle.com/kyr7plus/emg-4\n", + "\n", + "This kind of data cannot only be used for controlling prosthetics, but also for other human-robot interaction applications. Here is a little example from another CoR staff member, Luka Peternel, on the use of EMG sensors in human-robot interaction https://youtu.be/eXspt7_KY8c?t=156\n", + "\n", + "Your first task is to read the description on the website and to figure out how the dataset is structured.\n", + "Load the correct file (included in folder `hand_gestures` in this practicum) for each variable `df_rock`, `df_paper`, `df_scissors`, and `df_ok` using " + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "0f109d6aeb9d665c6ffeb28ba55229f7", + "grade": false, + "grade_id": "cell-d760dcadce68aa37", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [ + { + "ename": "FileNotFoundError", + "evalue": "[Errno 2] No such file or directory: '/hand_gestures/1.csv'", + "output_type": "error", + "traceback": [ + "\u001b[1;31m---------------------------------------------------------------------------\u001b[0m", + "\u001b[1;31mFileNotFoundError\u001b[0m Traceback (most recent call last)", + "Cell \u001b[1;32mIn[6], line 2\u001b[0m\n\u001b[0;32m 1\u001b[0m df_rock \u001b[38;5;241m=\u001b[39m pd\u001b[38;5;241m.\u001b[39mread_csv(\u001b[38;5;124m'\u001b[39m\u001b[38;5;124m./hand_gestures/0.csv\u001b[39m\u001b[38;5;124m'\u001b[39m, header \u001b[38;5;241m=\u001b[39m \u001b[38;5;28;01mNone\u001b[39;00m)\n\u001b[1;32m----> 2\u001b[0m df_paper \u001b[38;5;241m=\u001b[39m \u001b[43mpd\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mread_csv\u001b[49m\u001b[43m(\u001b[49m\u001b[38;5;124;43m'\u001b[39;49m\u001b[38;5;124;43m/hand_gestures/1.csv\u001b[39;49m\u001b[38;5;124;43m'\u001b[39;49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mheader\u001b[49m\u001b[43m \u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[43m \u001b[49m\u001b[38;5;28;43;01mNone\u001b[39;49;00m\u001b[43m)\u001b[49m\n\u001b[0;32m 3\u001b[0m df_scissors \u001b[38;5;241m=\u001b[39m pd\u001b[38;5;241m.\u001b[39mread_csv(\u001b[38;5;124m'\u001b[39m\u001b[38;5;124m/hand_gestures/2.csv\u001b[39m\u001b[38;5;124m'\u001b[39m, header \u001b[38;5;241m=\u001b[39m \u001b[38;5;28;01mNone\u001b[39;00m)\n\u001b[0;32m 4\u001b[0m df_ok \u001b[38;5;241m=\u001b[39m pd\u001b[38;5;241m.\u001b[39mread_csv(\u001b[38;5;124m'\u001b[39m\u001b[38;5;124m/hand_gestures/3.csv\u001b[39m\u001b[38;5;124m'\u001b[39m, header \u001b[38;5;241m=\u001b[39m \u001b[38;5;28;01mNone\u001b[39;00m)\n", + "File \u001b[1;32mc:\\Users\\daanb\\anaconda3\\envs\\homl3\\lib\\site-packages\\pandas\\io\\parsers\\readers.py:948\u001b[0m, in \u001b[0;36mread_csv\u001b[1;34m(filepath_or_buffer, sep, delimiter, header, names, index_col, usecols, dtype, engine, converters, true_values, false_values, skipinitialspace, skiprows, skipfooter, nrows, na_values, keep_default_na, na_filter, verbose, skip_blank_lines, parse_dates, infer_datetime_format, keep_date_col, date_parser, date_format, dayfirst, cache_dates, iterator, chunksize, compression, thousands, decimal, lineterminator, quotechar, quoting, doublequote, escapechar, comment, encoding, encoding_errors, dialect, on_bad_lines, delim_whitespace, low_memory, memory_map, float_precision, storage_options, dtype_backend)\u001b[0m\n\u001b[0;32m 935\u001b[0m kwds_defaults \u001b[38;5;241m=\u001b[39m _refine_defaults_read(\n\u001b[0;32m 936\u001b[0m dialect,\n\u001b[0;32m 937\u001b[0m delimiter,\n\u001b[1;32m (...)\u001b[0m\n\u001b[0;32m 944\u001b[0m dtype_backend\u001b[38;5;241m=\u001b[39mdtype_backend,\n\u001b[0;32m 945\u001b[0m )\n\u001b[0;32m 946\u001b[0m kwds\u001b[38;5;241m.\u001b[39mupdate(kwds_defaults)\n\u001b[1;32m--> 948\u001b[0m \u001b[38;5;28;01mreturn\u001b[39;00m \u001b[43m_read\u001b[49m\u001b[43m(\u001b[49m\u001b[43mfilepath_or_buffer\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mkwds\u001b[49m\u001b[43m)\u001b[49m\n", + "File \u001b[1;32mc:\\Users\\daanb\\anaconda3\\envs\\homl3\\lib\\site-packages\\pandas\\io\\parsers\\readers.py:611\u001b[0m, in \u001b[0;36m_read\u001b[1;34m(filepath_or_buffer, kwds)\u001b[0m\n\u001b[0;32m 608\u001b[0m _validate_names(kwds\u001b[38;5;241m.\u001b[39mget(\u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mnames\u001b[39m\u001b[38;5;124m\"\u001b[39m, \u001b[38;5;28;01mNone\u001b[39;00m))\n\u001b[0;32m 610\u001b[0m \u001b[38;5;66;03m# Create the parser.\u001b[39;00m\n\u001b[1;32m--> 611\u001b[0m parser \u001b[38;5;241m=\u001b[39m TextFileReader(filepath_or_buffer, \u001b[38;5;241m*\u001b[39m\u001b[38;5;241m*\u001b[39mkwds)\n\u001b[0;32m 613\u001b[0m \u001b[38;5;28;01mif\u001b[39;00m chunksize \u001b[38;5;129;01mor\u001b[39;00m iterator:\n\u001b[0;32m 614\u001b[0m \u001b[38;5;28;01mreturn\u001b[39;00m parser\n", + "File \u001b[1;32mc:\\Users\\daanb\\anaconda3\\envs\\homl3\\lib\\site-packages\\pandas\\io\\parsers\\readers.py:1448\u001b[0m, in \u001b[0;36mTextFileReader.__init__\u001b[1;34m(self, f, engine, **kwds)\u001b[0m\n\u001b[0;32m 1445\u001b[0m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39moptions[\u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mhas_index_names\u001b[39m\u001b[38;5;124m\"\u001b[39m] \u001b[38;5;241m=\u001b[39m kwds[\u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mhas_index_names\u001b[39m\u001b[38;5;124m\"\u001b[39m]\n\u001b[0;32m 1447\u001b[0m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39mhandles: IOHandles \u001b[38;5;241m|\u001b[39m \u001b[38;5;28;01mNone\u001b[39;00m \u001b[38;5;241m=\u001b[39m \u001b[38;5;28;01mNone\u001b[39;00m\n\u001b[1;32m-> 1448\u001b[0m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39m_engine \u001b[38;5;241m=\u001b[39m \u001b[38;5;28;43mself\u001b[39;49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43m_make_engine\u001b[49m\u001b[43m(\u001b[49m\u001b[43mf\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[38;5;28;43mself\u001b[39;49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mengine\u001b[49m\u001b[43m)\u001b[49m\n", + "File \u001b[1;32mc:\\Users\\daanb\\anaconda3\\envs\\homl3\\lib\\site-packages\\pandas\\io\\parsers\\readers.py:1705\u001b[0m, in \u001b[0;36mTextFileReader._make_engine\u001b[1;34m(self, f, engine)\u001b[0m\n\u001b[0;32m 1703\u001b[0m \u001b[38;5;28;01mif\u001b[39;00m \u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mb\u001b[39m\u001b[38;5;124m\"\u001b[39m \u001b[38;5;129;01mnot\u001b[39;00m \u001b[38;5;129;01min\u001b[39;00m mode:\n\u001b[0;32m 1704\u001b[0m mode \u001b[38;5;241m+\u001b[39m\u001b[38;5;241m=\u001b[39m \u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mb\u001b[39m\u001b[38;5;124m\"\u001b[39m\n\u001b[1;32m-> 1705\u001b[0m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39mhandles \u001b[38;5;241m=\u001b[39m \u001b[43mget_handle\u001b[49m\u001b[43m(\u001b[49m\n\u001b[0;32m 1706\u001b[0m \u001b[43m \u001b[49m\u001b[43mf\u001b[49m\u001b[43m,\u001b[49m\n\u001b[0;32m 1707\u001b[0m \u001b[43m \u001b[49m\u001b[43mmode\u001b[49m\u001b[43m,\u001b[49m\n\u001b[0;32m 1708\u001b[0m \u001b[43m \u001b[49m\u001b[43mencoding\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[38;5;28;43mself\u001b[39;49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43moptions\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mget\u001b[49m\u001b[43m(\u001b[49m\u001b[38;5;124;43m\"\u001b[39;49m\u001b[38;5;124;43mencoding\u001b[39;49m\u001b[38;5;124;43m\"\u001b[39;49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[38;5;28;43;01mNone\u001b[39;49;00m\u001b[43m)\u001b[49m\u001b[43m,\u001b[49m\n\u001b[0;32m 1709\u001b[0m \u001b[43m \u001b[49m\u001b[43mcompression\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[38;5;28;43mself\u001b[39;49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43moptions\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mget\u001b[49m\u001b[43m(\u001b[49m\u001b[38;5;124;43m\"\u001b[39;49m\u001b[38;5;124;43mcompression\u001b[39;49m\u001b[38;5;124;43m\"\u001b[39;49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[38;5;28;43;01mNone\u001b[39;49;00m\u001b[43m)\u001b[49m\u001b[43m,\u001b[49m\n\u001b[0;32m 1710\u001b[0m \u001b[43m \u001b[49m\u001b[43mmemory_map\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[38;5;28;43mself\u001b[39;49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43moptions\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mget\u001b[49m\u001b[43m(\u001b[49m\u001b[38;5;124;43m\"\u001b[39;49m\u001b[38;5;124;43mmemory_map\u001b[39;49m\u001b[38;5;124;43m\"\u001b[39;49m\u001b[43m,\u001b[49m\u001b[43m 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\u001b[1;32mc:\\Users\\daanb\\anaconda3\\envs\\homl3\\lib\\site-packages\\pandas\\io\\common.py:863\u001b[0m, in \u001b[0;36mget_handle\u001b[1;34m(path_or_buf, mode, encoding, compression, memory_map, is_text, errors, storage_options)\u001b[0m\n\u001b[0;32m 858\u001b[0m \u001b[38;5;28;01melif\u001b[39;00m \u001b[38;5;28misinstance\u001b[39m(handle, \u001b[38;5;28mstr\u001b[39m):\n\u001b[0;32m 859\u001b[0m \u001b[38;5;66;03m# Check whether the filename is to be opened in binary mode.\u001b[39;00m\n\u001b[0;32m 860\u001b[0m \u001b[38;5;66;03m# Binary mode does not support 'encoding' and 'newline'.\u001b[39;00m\n\u001b[0;32m 861\u001b[0m \u001b[38;5;28;01mif\u001b[39;00m ioargs\u001b[38;5;241m.\u001b[39mencoding \u001b[38;5;129;01mand\u001b[39;00m \u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mb\u001b[39m\u001b[38;5;124m\"\u001b[39m \u001b[38;5;129;01mnot\u001b[39;00m \u001b[38;5;129;01min\u001b[39;00m ioargs\u001b[38;5;241m.\u001b[39mmode:\n\u001b[0;32m 862\u001b[0m \u001b[38;5;66;03m# Encoding\u001b[39;00m\n\u001b[1;32m--> 863\u001b[0m handle \u001b[38;5;241m=\u001b[39m \u001b[38;5;28;43mopen\u001b[39;49m\u001b[43m(\u001b[49m\n\u001b[0;32m 864\u001b[0m \u001b[43m \u001b[49m\u001b[43mhandle\u001b[49m\u001b[43m,\u001b[49m\n\u001b[0;32m 865\u001b[0m \u001b[43m \u001b[49m\u001b[43mioargs\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mmode\u001b[49m\u001b[43m,\u001b[49m\n\u001b[0;32m 866\u001b[0m \u001b[43m \u001b[49m\u001b[43mencoding\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[43mioargs\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mencoding\u001b[49m\u001b[43m,\u001b[49m\n\u001b[0;32m 867\u001b[0m \u001b[43m \u001b[49m\u001b[43merrors\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[43merrors\u001b[49m\u001b[43m,\u001b[49m\n\u001b[0;32m 868\u001b[0m \u001b[43m \u001b[49m\u001b[43mnewline\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[38;5;124;43m\"\u001b[39;49m\u001b[38;5;124;43m\"\u001b[39;49m\u001b[43m,\u001b[49m\n\u001b[0;32m 869\u001b[0m \u001b[43m \u001b[49m\u001b[43m)\u001b[49m\n\u001b[0;32m 870\u001b[0m \u001b[38;5;28;01melse\u001b[39;00m:\n\u001b[0;32m 871\u001b[0m \u001b[38;5;66;03m# Binary mode\u001b[39;00m\n\u001b[0;32m 872\u001b[0m handle \u001b[38;5;241m=\u001b[39m \u001b[38;5;28mopen\u001b[39m(handle, ioargs\u001b[38;5;241m.\u001b[39mmode)\n", + "\u001b[1;31mFileNotFoundError\u001b[0m: [Errno 2] No such file or directory: '/hand_gestures/1.csv'" + ] + } + ], + "source": [ + "df_rock = pd.read_csv('./hand_gestures/0.csv', header = None)\n", + "df_paper = pd.read_csv('/hand_gestures/1.csv', header = None)\n", + "df_scissors = pd.read_csv('/hand_gestures/2.csv', header = None)\n", + "df_ok = pd.read_csv('/hand_gestures/3.csv', header = None)\n", + "\n", + "df = pd.concat([df_rock, df_scissors, df_ok, df_paper])\n", + "\n", + "df.head()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "d19970c75088dc4ac404eeb91891be0b", + "grade": true, + "grade_id": "cell-5480d57b76e0b093", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert df.shape[0] == 11678\n", + "assert df.shape[1] == 65" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "9ff6dc52ca69d91f559a9e58b102fc72", + "grade": false, + "grade_id": "cell-290b43b8856ab809", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**1.01)** Now convert the pandas dataframe to numpy matrices `X_4class` and `y_4class` for the features and labels respectively." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "1a7dec4d4446867e52d3d576b9bf74c8", + "grade": false, + "grade_id": "cell-a3bccf04386cbe19", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# hint: use df.iloc.values or np.array(df)\n", + "\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "41cbf1e6d689004a43caca1216885297", + "grade": true, + "grade_id": "cell-e0a8b998769c2ceb", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert X_4class.shape[0] == 11678\n", + "assert y_4class.shape[0] == 11678\n", + "assert y_4class.ndim == 1\n", + "assert isinstance(X_4class, np.ndarray)\n", + "assert isinstance(y_4class, np.ndarray)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false + }, + "outputs": [], + "source": [ + "#if you are stuck here, uncomment the lines below to load variables\n", + "\n", + "# npzfile = np.load('./get_unstuck/4class.npz')\n", + "# X_4class = npzfile['X_4class']\n", + "# y_4class = npzfile['y_4class']" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "9203d241e86c17dc989ee9f1f29aba2a", + "grade": false, + "grade_id": "cell-7c5611bacaa4778f", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "
\n", + "

🎥 Lecture 4A - SVMs (intuition)

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🎥 Lecture 4B - SVMs (formalized)

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🎥 Lecture 4C - SVMs (hyperparameter C)

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🎥 Lecture 4E - Decision Trees

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🎥 Lecture 4F - Ensemble Methods

\n", + " The following requires the knowledge covered in this lecture. If you haven't watched the video yet, it's now high time to do so...\n", + "
" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "40fdecf934c63c5b8f05bc2af03663fe", + "grade": false, + "grade_id": "cell-7e0baaa30dfaa972", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**1.02)** Let's use classifiers in the SKLearn library to create an SGD, a SVM, a DT, and a RF with the following parameters:\n", + "- `random_state=0`\n", + "- SGD should use the log loss.\n", + "- The SVM must have HARD margings, set the parameter `svm_C` accordingly.\n", + "- The DT must have at maximum 3 levels." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "0dab141344c259276f537c644abd4d1b", + "grade": false, + "grade_id": "cell-584f9bce4ccb27b7", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# Splitting the dataset into the Training set and Test set\n", + "from sklearn.model_selection import train_test_split\n", + "X_4class_train, X_4class_test, y_4class_train, y_4class_test = train_test_split(X_4class, y_4class, test_size=0.25, random_state=0)\n", + "\n", + "# Feature Scaling\n", + "from sklearn.preprocessing import StandardScaler\n", + "sc_4class = StandardScaler()\n", + "X_4class_train = sc_4class.fit_transform(X_4class_train)\n", + "X_4class_test = sc_4class.transform(X_4class_test)\n", + "\n", + "# Define the classifiers parameters\n", + "random_state = None\n", + "sgd_loss = None\n", + "svm_C = None\n", + "dt_max_depth = None\n", + "\n", + "# Defining and fitting classifier\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()\n", + "\n", + "sgd_clf_4class.fit(X_4class_train, y_4class_train)\n", + "svm_clf_4class.fit(X_4class_train, y_4class_train)\n", + "dt_clf_4class.fit(X_4class_train, y_4class_train)\n", + "rf_clf_4class.fit(X_4class_train, y_4class_train)\n", + "\n", + "# Predicting the Test set results\n", + "sgd_y_4class_pred = sgd_clf_4class.predict(X_4class_test)\n", + "svm_y_4class_pred = svm_clf_4class.predict(X_4class_test)\n", + "dt_y_4class_pred = dt_clf_4class.predict(X_4class_test)\n", + "rf_y_4class_pred = rf_clf_4class.predict(X_4class_test)\n", + "\n", + "print_accuracy_confusion(y_4class_test, sgd_y_4class_pred)\n", + "print_accuracy_confusion(y_4class_test, svm_y_4class_pred)\n", + "print_accuracy_confusion(y_4class_test, dt_y_4class_pred)\n", + "print_accuracy_confusion(y_4class_test, rf_y_4class_pred)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "acd410583b0e31233adc0f2e7a9c9f6e", + "grade": true, + "grade_id": "cell-d800153ad4a39d38", + "locked": true, + "points": 4, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Please note: The expected outcome for the worst classifier should be better than 30%, and the others will perform even better.\n", + "assert accuracy_score(y_4class_test, sgd_y_4class_pred) > 0.3\n", + "assert accuracy_score(y_4class_test, svm_y_4class_pred) > 0.3\n", + "assert accuracy_score(y_4class_test, dt_y_4class_pred) > 0.3\n", + "assert accuracy_score(y_4class_test, rf_y_4class_pred) > 0.3\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "864f6110b6bc60206da704d1d78aea04", + "grade": false, + "grade_id": "cell-eca889c693072167", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**1.03)** You might have noticed that both SGD and DT have a poor accuracy score. Instead of tuning the hyper-parameters, we will work the data to show its influence on the methods.\n", + "\n", + "For that, we will consider only 2 out of the 4 classes in this dataset which are easiest to distinguish, so we can focus on binary classifiers.\n", + "Based on the confusion matrix above, which classes are easiest to distinguish?" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "c0f6754e4293377fa42a8b244b3ed6b9", + "grade": false, + "grade_id": "cell-9267048a15e40452", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# Set the correct value. Ensure that feat_1 < feat_2.\n", + "class_1 = None\n", + "class_2 = None\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "59fb6447bb0ed950346a0d4ee55e0ff5", + "grade": true, + "grade_id": "cell-90b8878c597a79a5", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert class_1 is not None\n", + "assert class_2 is not None\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "497bb34c4eb6a88b2171c1030336ba25", + "grade": false, + "grade_id": "cell-3a319305ea30ed04", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**1.04)** Now we create 2 new variables `X_binary` and `y_binary` that only contain these 2 classes (the easiest to distinguish). Hint: use Boolean indexing and bitwise logic operators." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "4edfa5164f0a1ef2ac67455a2082cd10", + "grade": false, + "grade_id": "cell-bd1bbca0a7d4b6ad", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "f95751d67e13255563a676cd09e957b4", + "grade": true, + "grade_id": "cell-417e34dd424b7b85", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert X_binary.shape[0] == 5813\n", + "assert X_binary.shape[1] == 64\n", + "assert y_binary.ndim == 1\n", + "assert X_binary[0,0] == 26.0\n", + "assert X_binary[5812,0] == -16.0" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false + }, + "outputs": [], + "source": [ + "#If you are stuck here, uncomment the lines below to load variables\n", + "\n", + "#npzfile = np.load('./get_unstuck/binary.npz')\n", + "#X_binary = npzfile['X_binary']\n", + "#y_binary = npzfile['y_binary']" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "57bdbb5a311a1f910b51f25b6ed7936a", + "grade": false, + "grade_id": "cell-c60a28cfb2263a09", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "Preparing the modified dataset..." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "c39b75dab6f45801666108ac196e781d", + "grade": false, + "grade_id": "cell-d89b61294c92317b", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Splitting the dataset into the Training set and Test set\n", + "from sklearn.model_selection import train_test_split\n", + "X_binary_train, X_binary_test, y_binary_train, y_binary_test = train_test_split(X_binary, y_binary, test_size=0.25, random_state=0)\n", + "\n", + "# Feature Scaling\n", + "from sklearn.preprocessing import StandardScaler\n", + "sc_binary = StandardScaler()\n", + "X_binary_train = sc_binary.fit_transform(X_binary_train)\n", + "X_binary_test = sc_binary.transform(X_binary_test)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false + }, + "source": [ + "**1.05)** Now let's create classifiers to see how they perform on the new data (the parameters not defined here must be set to default).\n", + "- `random_state = 0`\n", + "- a SVM classifier `svm_clf_binary`, with `C=100`\n", + "- a SGD classifier `sgd_clf_binary`, with log loss\n", + "- a decision tree classifier `dt_clf_binary`\n", + "- a random forest classifier `rf_clf_binary`\n", + "\n", + "define them, fit them, and predict the values for the test set (use the variable names in the stub that displays the results)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "07ee995caa6ad1d9868e73252c2406ed", + "grade": false, + "grade_id": "cell-5a02ba5a8f8ffeaf", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# Defining and fitting mutliple classifiers\n", + "\n", + "# Predicting the Test set results\n", + "# ATTENTION: Remove these values and make sure to attribute the correct predictions\n", + "sgd_y_binary_pred = np.zeros(len(X_binary_test))\n", + "svm_y_binary_pred = np.zeros(len(X_binary_test))\n", + "dt_y_binary_pred = np.zeros(len(X_binary_test))\n", + "rf_y_binary_pred = np.zeros(len(X_binary_test))\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()\n", + "\n", + "# Printing results\n", + "print_accuracy_confusion(y_binary_test, sgd_y_binary_pred, 'sgd')\n", + "print_accuracy_confusion(y_binary_test, svm_y_binary_pred, 'svm')\n", + "print_accuracy_confusion(y_binary_test, dt_y_binary_pred, 'dt')\n", + "print_accuracy_confusion(y_binary_test, rf_y_binary_pred, 'rf')" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "60204d8206e20a21df4a319bd07f0674", + "grade": true, + "grade_id": "cell-ac4d9730cd150c2e", + "locked": true, + "points": 4, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Please note: The expected outcome for the worst classifier should be better than 50%, and the others will perform even better.\n", + "assert accuracy_score(y_binary_test, sgd_y_binary_pred) > 0.5\n", + "assert accuracy_score(y_binary_test, svm_y_binary_pred) > 0.5\n", + "assert accuracy_score(y_binary_test, dt_y_binary_pred) > 0.5\n", + "assert accuracy_score(y_binary_test, rf_y_binary_pred) > 0.5\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "e714e4ce7ae19cb764646e34395f78b8", + "grade": false, + "grade_id": "cell-a575294442eba47e", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "Note how the accuracy score of the DT has increased. Remember from the class, DTs are strongly impacted by the data!" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "ab61db1b1b1ee262983ac754985f7175", + "grade": false, + "grade_id": "cell-9c698b3269011801", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**1.06)** The dataset has 64 features, which are virtually impossible to visualize in 2D. The next steps are going to take us from those 64 features down to 2 features.\n", + "\n", + "Take a look again at the description of the data set. Each sample contains measurements from 8 sensors, over 8 consecutive time steps. The measurements are very noisy anyhow, so average over the 8 time steps and create a new variable `X_binary_avg`. That can be done in 2 lines with numpy functions." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "1f47c348a343f03b0904cbeb142c78eb", + "grade": false, + "grade_id": "cell-6f84b4e8d72dc0ce", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "06b92dbf0d4e3e7fcfff100fe344955c", + "grade": true, + "grade_id": "cell-c3036fe1dc2b6a34", + "locked": true, + "points": 2, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert X_binary_avg.shape[0] == 5813\n", + "assert X_binary_avg.shape[1] == 8\n", + "assert X_binary_avg[0,0] == 8\n", + "assert X_binary_avg[5812,0] == 1.375" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false + }, + "outputs": [], + "source": [ + "#if you are stuck here, uncomment the lines below to load variables\n", + "\n", + "# npzfile = np.load('./get_unstuck/binary_avg.npz')\n", + "# X_binary_avg= npzfile['X_binary_avg']" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "5643f44605016bc20fa28c4c7dac6b9a", + "grade": false, + "grade_id": "cell-56be2594481a72be", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**1.07)** Explore manually the dataset to see which features clearly distinguish the 2 classes (although it is not be possible to completely eliminate the overlap between classes). The function below can help with that." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "49d0081a883e11efdc3efd849a8e65fc", + "grade": false, + "grade_id": "cell-d6c77c8af4ce919c", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "def plot_data(X, y, feat_1, feat_2, class_1=0, class_2=1):\n", + " plt.plot(X[y==class_1,feat_1], X[y==class_1,feat_2], '.', label='class '+str(class_1))\n", + " plt.plot(X[y==class_2,feat_1], X[y==class_2,feat_2], '.', label='class '+str(class_2))\n", + " plt.grid('on')\n", + " plt.axis('equal')\n", + " plt.xlabel('feature ' + str(feat_1))\n", + " plt.ylabel('feature ' + str(feat_2))\n", + " plt.legend()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false + }, + "outputs": [], + "source": [ + "# an empty cell for your own code" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "e971b860f263d6c0b1e1a1a18b9397fb", + "grade": false, + "grade_id": "cell-a85d7de8873536d2", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# Add the correct values here. Ensure that feat_1 < feat_2.\n", + "feat_1 = None\n", + "feat_2 = None\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()\n", + "plot_data(X_binary_avg, y_binary, feat_1, feat_2)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "64ec4b86ddb3055093d7fb1e9138c0bd", + "grade": true, + "grade_id": "cell-6ca7aa733bf6eb5c", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert feat_1 is not None\n", + "assert feat_2 is not None\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false + }, + "source": [ + "**1.08)** Instead of checking the feature spaces manually (which is not always possible), we can also use an auto-generated decision tree to help us decide on the most informative features." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "a23d88d2f026bd0648145b680d3dfad6", + "grade": false, + "grade_id": "cell-5982ab5b77789271", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "X_simple_train, X_simple_test, y_simple_train, y_simple_test = train_test_split(X_binary_avg, y_binary, test_size=0.25, random_state=0)\n", + "\n", + "from sklearn.tree import DecisionTreeClassifier\n", + "dt_clf_simple = DecisionTreeClassifier(random_state=0, max_depth=3)\n", + "dt_clf_simple.fit(X_simple_train, y_simple_train)\n", + "dt_y_simple_pred = dt_clf_simple.predict(X_simple_test)\n", + "\n", + "print_accuracy_confusion(y_simple_test, dt_y_simple_pred, 'dt_simple')" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "508c43685145238a9175338ea3541aa2", + "grade": false, + "grade_id": "cell-1965177da9e27e0a", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "from sklearn import tree\n", + "import graphviz \n", + "dot_data = tree.export_graphviz(dt_clf_simple, out_file=None, filled=True, rounded=True, class_names=['0', '1']) \n", + "graph = graphviz.Source(dot_data) \n", + "graph" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "8de6d9d01e791326f701de0697902970", + "grade": false, + "grade_id": "cell-3273989405b4ba1b", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "Hopefully you'll come to a similar conclusion than with manual inspection." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "3101268a790ab7e23d0d6e03ed3df3e7", + "grade": false, + "grade_id": "cell-97fc4c0d0ac0c06c", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# Add the correct values here. Ensure that feat_1 < feat_2.\n", + "feat_1 = None\n", + "feat_2 = None\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "10d94bf3d5f345eb01c1c04b58d1144c", + "grade": true, + "grade_id": "cell-7ab1d153fa98eb3d", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert feat_1 is not None\n", + "assert feat_2 is not None\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "fe7b8bb9c5d05bb90d12bf0fac369753", + "grade": false, + "grade_id": "cell-7bff6afb2c3b922a", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**1.09)** One of the features is clearly dominant. Which other feature to use is a bit less clear cut. In any case, to select the other one, use the one with the lower feature index. We are next going to look at SVMs. Those work best with small to medium data sets.\n", + "\n", + "Create a new subset of the averaged data (`X_binary_subset` and `y_binary_subset`) containing only the 2 features you chose and only every 3rd sample." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "df6d8dd8937fd43dd774b3c5f1706881", + "grade": false, + "grade_id": "cell-a6be45f64a76f37a", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "be4d74f2ccc5a72b8c27daff0fdc7f8e", + "grade": true, + "grade_id": "cell-53c8681590e84abb", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert X_binary_subset.shape[0] == 1938\n", + "assert y_binary_subset.shape[0] == 1938\n", + "assert X_binary_subset.shape[1] == 2\n", + "assert X_binary_subset[0,0] == 0.5\n", + "assert X_binary_subset[1937,0] == -0.375\n", + "assert y_binary_subset[1937] == 1" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false + }, + "outputs": [], + "source": [ + "#if you are stuck here, uncomment the lines below to load variables\n", + "\n", + "# npzfile = np.load('./get_unstuck/binary_subset.npz')\n", + "# X_binary_subset = npzfile['X_binary_subset']\n", + "# y_binary_subset = npzfile['y_binary_subset']" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "233acd28741088c360e15f20e4cc5957", + "grade": false, + "grade_id": "cell-dfafa226001ccddf", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "Again some setup of the data etc." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "363f4f85c9d5a490b7041aa2ccb4001f", + "grade": false, + "grade_id": "cell-9c07530ece09be9d", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Splitting the dataset into the Training set and Test set\n", + "from sklearn.model_selection import train_test_split\n", + "X_subset_train, X_subset_test, y_subset_train, y_subset_test = train_test_split(X_binary_subset, y_binary_subset, test_size=0.25, random_state=0)\n", + "\n", + "axes_subset = np.array([X_binary_subset[:, 0].min() - 1, X_binary_subset[:, 0].max() + 1, X_binary_subset[:, 1].min() - 1, X_binary_subset[:, 1].max() + 1])\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "855210e7533955528bbe57b95c0c89b7", + "grade": false, + "grade_id": "cell-c9cbb9b65ecddb46", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**1.10)** Here is a random forest classifier to see how well we can still perform on this very reduced dataset." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "b2a6428524fc904c0e4e5d47a58d037d", + "grade": false, + "grade_id": "cell-6101f91405275b03", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Defining and fitting mutliple classifiers\n", + "from sklearn.ensemble import RandomForestClassifier\n", + "\n", + "rf_clf_subset = RandomForestClassifier(random_state=0)\n", + "rf_clf_subset.fit(X_subset_train, y_subset_train)\n", + "\n", + "# Predicting the Test set results\n", + "rf_y_subset_pred = rf_clf_subset.predict(X_subset_test)\n", + "\n", + "print_accuracy_confusion(y_subset_test, rf_y_subset_pred, 'rf')\n", + "plot_feature_space_function(rf_clf_subset.predict, X_binary_subset, y_binary_subset, axes_subset)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "d2fe2fce28b24bcdba2c1013b7dfdb33", + "grade": false, + "grade_id": "cell-6b3d2a4fa4325887", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**1.11)** We can still do surprisingly well compared to the full dataset, even though we have drastically reduced the number of features.\n", + "\n", + "Now create an non-linear SVM classifier `svm_clf_subset` that beats the random forest classifier in terms of accuracy." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "13ebfd8fc866c7a522686b363ba53a2e", + "grade": false, + "grade_id": "cell-2304532fe44da893", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# YOUR CODE HERE\n", + "raise NotImplementedError()\n", + "\n", + "print_accuracy_confusion(y_subset_test, svm_y_subset_pred, 'svm')\n", + "plot_feature_space_function(svm_clf_subset.predict, X_binary_subset, y_binary_subset, axes_subset)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "4f067905961bc48eaf7bef865e833b57", + "grade": true, + "grade_id": "cell-f43734c0b6ac2fba", + "locked": true, + "points": 0, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert accuracy_score(y_subset_test, svm_y_subset_pred) > 0.90103" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "d3f8b205b99074d1d9bed237c6b9a08a", + "grade": false, + "grade_id": "cell-fd05925323ea4770", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "# 2) Implementations\n", + "\n", + "In this part, we are going to implement a linear SVM using the dual formulation. \n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "8bc0a14ff972811ee6a1711b76c6f188", + "grade": false, + "grade_id": "cell-ec5e08488b4515ab", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "## 2.1) SVM\n", + "We will train the `sklearn` version of an SVM first, so we know what to expect from our own implementation. Check the Dual Formulation section in the book." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false + }, + "source": [ + "
\n", + "

🎥 Lecture 4D - SVMs - Dual problem and Kernel Trick

\n", + " The following part requires the knowledge covered in this lecture. If you haven't watched the video yet, it's now high time to do so...\n", + "
\n", + "\n", + "**TIP:** being familiar with numpy arrays (see practicum 1) is also useful in this part." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "5cdf19956006200f2e6fee92fb069b68", + "grade": false, + "grade_id": "cell-aacb6d069dcae8a0", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "As the data above can clearly not be separated by a linear decision boundary, we'll transform it once more. This obviously does not remove the overlap of the classes." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "6837bea3ab9753f02488bf811f0a64ae", + "grade": false, + "grade_id": "cell-3892615979f61539", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "X_lin = np.abs(X_binary_subset)\n", + "\n", + "plot_data(np.abs(X_lin), y_binary_subset, 0, 1, 0, 1)\n", + "plt.title('Absolute value')\n", + "\n", + "# Splitting the dataset into the Training set and Test set\n", + "from sklearn.model_selection import train_test_split\n", + "X_train, X_test, y_train, y_test = train_test_split(X_lin, y_binary_subset, test_size = 0.25, random_state = 0)\n", + "\n", + "axes = np.array([X_lin[:, 0].min() - 1, X_lin[:, 0].max() + 1, X_lin[:, 1].min() - 1, X_lin[:, 1].max() + 1])" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "ede5d2196cdf9736c4143865cea582ef", + "grade": false, + "grade_id": "cell-28cffd0caba7b9c6", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**2.1.01)** Before testing SVMs, let's see how well linear classifiers do now..." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "e78dbbb5a6e4a848c17841408c5a0783", + "grade": false, + "grade_id": "cell-53a17ab3c2f57d34", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "from sklearn.linear_model import SGDClassifier\n", + "sgd_clf = SGDClassifier(random_state=0)\n", + "sgd_clf.fit(X_train, y_train);\n", + "sgd_y_pred = sgd_clf.predict(X_test)\n", + "print_accuracy_confusion(y_test, sgd_y_pred, 'sgd')\n", + "plot_feature_space_function(sgd_clf.predict, X_lin, y_binary_subset, axes, 0 ,1)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "904d3f93c1800410e3bec4952d8c322e", + "grade": false, + "grade_id": "cell-eab3cadb2c452ba9", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "Actually a lot better than on the initial dataset...\n", + "\n", + "**2.1.02)** Now, before implementing an SVM, let's test with an sklearn linear SVM (using a linear kernel achieves the same as using LinearSVC, but this way of doing it gives us access to the support vectors). We'll compare our own implementation to this one later on." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "2fd15d375df57b43f947a842507b1cb0", + "grade": false, + "grade_id": "cell-17f604f7187ba43b", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "from sklearn.svm import SVC\n", + "lin_svm_clf = SVC(kernel=\"linear\", C=2)\n", + "lin_svm_clf.fit(X_train, y_train)\n", + "lin_svm_y_pred = lin_svm_clf.predict(X_test)\n", + "\n", + "print_accuracy_confusion(y_test, lin_svm_y_pred, 'lin_svm')\n", + "plot_feature_space_function(lin_svm_clf.predict, X_lin, y_binary_subset, axes, 0, 1)\n", + "svs = lin_svm_clf.support_vectors_\n", + "plt.scatter(svs[:, 0], svs[:, 1], s=1, facecolors='#009900', label='support vectors')\n", + "plt.legend()" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "d39d0d35b940976baa5d09a498c1c01f", + "grade": false, + "grade_id": "cell-9ba0f8b1c083f050", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**2.1.03)** Is the data linearly separable?\n", + "Do we hence use a hard margin or a soft margin SVM?" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "d180d5356076108d60aca472de7851d4", + "grade": false, + "grade_id": "cell-6936a4bdba0b0d19", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "#uncomment the correct answers\n", + "\n", + "#linearly_separable = 'yes'\n", + "#linearly_separable = 'no'\n", + "\n", + "#SVM_margin = 'hard'\n", + "#SVM_margin = 'soft'\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "49e45fcbcb596ae9a40533d6c0d64f5f", + "grade": true, + "grade_id": "cell-c498612561b2cd60", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert 'linearly_separable' in locals()\n", + "assert 'SVM_margin' in locals()\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "f511e19c4c6ca13ab71894c77f4c41ec", + "grade": false, + "grade_id": "cell-18630899c33c7443", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**2.1.04) Linear SVM implementation:** We are using CVXOPT to solve the Quadratic Programming (QP) problem. According to https://cvxopt.org/userguide/coneprog.html#quadratic-programming the optimization problem needs to be in the following form\n", + "\n", + "$$\\begin{array}[t]{ll}\\mbox{minimize} & (1/2) x^TPx + q^T x \\\\\\mbox{subject to} & Gx \\preceq h \\\\ & Ax = b\\end{array}$$\n", + "\n", + "with the corresponding API\n", + "`cvxopt.solvers.qp(P, q[, G, h[, A, b[, solver[, initvals]]]])`\n", + "\n", + "The dual form of the **hard margin** linear SVM objective is (page **189** (3rd edition), of the book)\n", + "\n", + "$$\\underset{\\alpha}{\\mbox{minimize}} \\hspace{0.2cm} \\frac{1}{2} \\sum_{i}^m \\sum_{j}^m \\alpha^{(i)}\\alpha^{(j)}t^{(i)}t^{(j)}\\mathbf{x}^{(i)\\mathsf{T}}\\mathbf{x}^{(j)} - \\sum_{i=1}^m \\alpha^{(i)}$$\n", + "$$\\begin{array} \\\\\\mbox{subject to} & \\alpha^{(i)} \\geq 0 \\\\ & \\sum_i^m \\alpha^{(i)} t^{(i)} = 0\\end{array}$$\n", + "\n", + "Rewriting the SVM objective in vector/matrix form, and changing the constraint to the correct form, we get\n", + "\n", + "$$\\hspace{1.3cm}\\underset{\\alpha}{\\mbox{minimize}} \\hspace{0.4cm} \\frac{1}{2} \\boldsymbol{\\alpha}^{\\mathsf{T}} \\mathbf{H} \\boldsymbol{\\alpha} - \\mathbf{1}^{\\mathsf{T}}\\boldsymbol{\\alpha}$$\n", + "$$\\begin{array}\\\\\\mbox{subject to} & -\\boldsymbol{\\alpha} \\leq \\boldsymbol{0} \\\\ & \\mathbf{t}^{\\mathsf{T}}\\boldsymbol{\\alpha} = 0 \\end{array}$$\n", + "where matrix $\\mathbf{H}$ has elements $H_{i,j} = t^{(i)}t^{(j)}\\mathbf{x}^{(i)\\mathsf{T}}\\mathbf{x}^{(j)}$.\n", + "\n", + "Finally, this implementation of an **SVM expects labels/targets with -1 for one class and +1 for the other**, so we need to change the labels accordingly." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false + }, + "outputs": [], + "source": [ + "# Let's map the training class labels from {0, +1} to {-1, +1}.\n", + "# These labels should be used in the SVM optimization!\n", + "t_train_svm = 2.*y_train - 1." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "095f8052902eb234b3f4d891074d5143", + "grade": false, + "grade_id": "cell-11df6664af20d70d", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "Map the terms from the SVM objective to the CVXOPT syntax" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "dc178cbba96e7ff9e7541f1d0e4cb6aa", + "grade": false, + "grade_id": "cell-019330c6e32789d9", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# use 'alpha', 'H', 't transposed', 'ones', 'identity', 'zero', 'zeros'\n", + "# for negtive values '-alpha' etc.\n", + "x = '?'\n", + "P = '?'\n", + "q = '?'\n", + "G = '?'\n", + "h = '?'\n", + "A = '?'\n", + "b = '?'\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "1ffb182932c25767a0cc0baaedda2895", + "grade": true, + "grade_id": "cell-3c4be1b71c0d205e", + "locked": true, + "points": 2, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert x != '?'\n", + "assert P != '?'\n", + "assert q != '?'\n", + "assert G != '?'\n", + "assert h != '?'\n", + "assert A != '?'\n", + "assert b != '?'\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "3fff02cc2596b06b49125c17ea69726b", + "grade": false, + "grade_id": "cell-b5fb1c4ed0c65b4c", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**2.1.05)** For the **soft margin** linear SVM the constraint changes to $C \\geq \\alpha^{(i)} \\geq 0$ so we get\n", + "$$\n", + "\\begin{aligned}\n", + " \\min_{\\alpha} & \\frac{1}{2} \\boldsymbol{\\alpha}^{\\mathsf{T}} \\mathbf{H} \\boldsymbol{\\alpha} - \\mathbf{1}^{\\mathsf{T}}\\boldsymbol{\\alpha}\n", + " \\\\\n", + " \\textrm{subject to } & -\\boldsymbol{\\alpha} \\leq \\boldsymbol{0} \n", + " \\\\\n", + " & \\boldsymbol{\\alpha} \\leq \\boldsymbol{C}\n", + " \\\\\n", + " & \\mathbf{t}^{\\mathsf{T}}\\boldsymbol{\\alpha} = 0 \n", + "\\end{aligned}$$\n", + "where the two inequalities can be stacked in a combined matrix/vector `G` and `h`.\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "1cc7c8f15b622fbf5ddf1b09660d8859", + "grade": false, + "grade_id": "cell-3a5e016e3b9cedd0", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**2.1.06)** Before feeding all of this information to CVXOPT to optimize a **soft margin** SVM with our data, the only remaining question has to be answered: \"How can we efficiently calculate $\\mathbf{H}$?\" Let's consider a simple example with 2 samples $\\{x^{(1)}, x^{(2)}\\} \\in \\mathbb{R}^2$ which are two dimensional vectors. i.e. $\\mathbf{x}^{(1)} = (x_1^{(1)} , x_2^{(1)})^\\mathsf{T}$\n", + "\n", + "$$X = \\begin{bmatrix} x_1^{(1)} & x_2^{(1)} \\\\ x_1^{(2)} & x_2^{(2)} \\end{bmatrix} \\ \\ \\ t = \\begin{bmatrix} t^{(1)} \\\\ t^{(2)} \\end{bmatrix}$$\n", + "\n", + "We now proceed to create a new matrix $\\mathbf{X}'$ where each input sample $\\mathbf{x}$ is multiplied by the corresponding output label $t$. This can be done easily in Numpy using vectorization and padding.\n", + "\n", + "$$\\mathbf{X}' = \\begin{bmatrix} x^{(1)}_1 t^{(1)} & x^{(1)}_2t^{(1)} \\\\\n", + "x^{(2)}_1t^{(2)} & x^{(2)}_2t^{(2)} \\end{bmatrix}$$\n", + "\n", + "Finally we take the matrix multiplication of $\\mathbf{X}'$ and its transpose giving\n", + "\n", + "$$\\mathbf{H} = {\\mathbf{X}'} {\\mathbf{X}'^\\mathsf{T}} = \\begin{bmatrix} x^{(1)}_1 t^{(1)} & x^{(1)}_2t^{(1)} \\\\\n", + "x^{(2)}_1t^{(2)} & x^{(2)}_2t^{(2)} \\end{bmatrix} \\begin{bmatrix} x^{(1)}_1 t^{(1)} & x^{(2)}_1 t^{(2)} \\\\\n", + "x^{(1)}_2t^{(1)} & x^{(2)}_2t^{(2)} \\end{bmatrix}$$\n", + "\n", + "$$\\mathbf{H} = \\begin{bmatrix} x^{(1)}_1 x^{(1)}_1t^{(1)}t^{(1)} + x^{(1)}_2x^{(1)}_2t^{(1)}t^{(1)} & x^{(1)}_1 x^{(2)}_1t^{(1)}t^{(2)} + x^{(1)}_2x^{(2)}_2t^{(1)}t^{(2)} \\\\ x^{(2)}_1 x^{(1)}_1t^{(2)}t^{(1)} + x^{(2)}_2x^{(1)}_2t^{(2)}t^{(1)} & x^{(2)}_1 x^{(2)}_1t^{(2)}t^{(2)} + x^{(2)}_2x^{(2)}_2t^{(2)}t^{(2)} \\end{bmatrix}$$" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "d5aa88afe30f3cc868bf941bf38092c2", + "grade": false, + "grade_id": "cell-33e302cc29da46ec", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "#### 2.1.07) Install cvxopt ####\n", + "The `homl3` environment does not include a solver for QPs. So we need to install an additional package. This is easy to do on a command line with\n", + "`conda install --channel \"conda-forge\" cvxopt` (do not forget to activate the `homl3` environment before running the command).\n", + "Or you can try `pip install cvxopt` before using it." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "54b6e76b3a561978b14847c0236f549c", + "grade": false, + "grade_id": "cell-0dd1bd64a9a8ac8e", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**2.1.08) Begin implementation:** Let's import cvxopt, define a soft margin weight C, and get the dimensionality of our training data mxn." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "d3c61c4d45a8776f9374ac66d48685ca", + "grade": false, + "grade_id": "cell-93894b3e78261818", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "#Importing with custom names to avoid issues with numpy / sympy matrix\n", + "from cvxopt import matrix as cvxopt_matrix\n", + "from cvxopt import solvers as cvxopt_solvers\n", + "\n", + "#Initializing values\n", + "C = 2\n", + "m,n = X_train.shape" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "a01b9942267b893c70b06ee9553ec670", + "grade": false, + "grade_id": "cell-7a0c64a81502c316", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**2.1.09)** Following the hints from 2.1.06) calculate H." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "e12bb24dd4699c45d7a05e40c9be921d", + "grade": false, + "grade_id": "cell-4a79f06c849d59da", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "H = None\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "9aced0e85d211a11160d82bee4010575", + "grade": true, + "grade_id": "cell-9cc7f82127b8848b", + "locked": true, + "points": 2, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert H.shape[0] == 1453\n", + "assert H.shape[1] == 1453\n", + "assert H[0,0] == 1.265625\n", + "assert H[-1,-1] == 0.5625" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "2af766296cb9d61bbe50a118a238f5b8", + "grade": false, + "grade_id": "cell-50311856543fd10b", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**2.1.10)** Calculate/define P, q, G, h, A and b.\n", + "\n", + "NOTE: G and h should be formulated w.r.t. the soft margin constraint as seen in 2.1.05)." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "f9985af4f20ade93d08f6a28703892c4", + "grade": false, + "grade_id": "cell-18c8091cbf810d2d", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "P = None\n", + "q = None\n", + "G = None\n", + "h = None\n", + "A = None\n", + "b = None\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false + }, + "outputs": [], + "source": [ + "print(G.shape)\n", + "print(h.shape)\n", + "print(m)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "decc8f9ded889a77928382f22632dce4", + "grade": true, + "grade_id": "cell-f0a62a2221a2ec3c", + "locked": true, + "points": 4, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert P.shape[0] == 1453\n", + "assert P.shape[1] == 1453\n", + "\n", + "assert q.shape[0] == 1453\n", + "assert q.shape[1] == 1\n", + "assert q[0,0] == -1\n", + "\n", + "assert G.shape[0] == 2906\n", + "assert G.shape[1] == 1453\n", + "assert G[-1,-1] == 1.0\n", + "\n", + "assert h.shape[0] == 2906\n", + "assert h.ndim == 1\n", + "assert h[0] == 0.0\n", + "\n", + "assert A.shape[0] == 1\n", + "assert A.shape[1] == 1453\n", + "assert A[0,0] == 1.0\n", + "\n", + "assert b.shape[0] == 1\n", + "assert b.ndim == 1\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false + }, + "outputs": [], + "source": [ + "#if you are stuck here, uncomment the lines below to load variables\n", + "\n", + "# npzfile = np.load('./get_unstuck/cvxopt.npz')\n", + "# P = npzfile['P']\n", + "# q = npzfile['q']\n", + "# G = npzfile['G']\n", + "# h = npzfile['h']\n", + "# A = npzfile['A']\n", + "# b = npzfile['b']" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "a4040bbea8a6bd0bb831edcd4e8fbc6d", + "grade": false, + "grade_id": "cell-e13535b615000caa", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**2.1.11)** Now we are almost ready to run the solver..." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "1104f374c13c5ec5ce094514fe9f555d", + "grade": false, + "grade_id": "cell-6dab062bafd57b64", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "#Converting into cvxopt format\n", + "P = cvxopt_matrix(P)\n", + "q = cvxopt_matrix(q)\n", + "G = cvxopt_matrix(G)\n", + "h = cvxopt_matrix(h)\n", + "A = cvxopt_matrix(A)\n", + "b = cvxopt_matrix(b)\n", + "\n", + "#Setting solver parameters \n", + "cvxopt_solvers.options['show_progress'] = True\n", + "cvxopt_solvers.options['abstol'] = 1e-10\n", + "cvxopt_solvers.options['reltol'] = 1e-10\n", + "cvxopt_solvers.options['feastol'] = 1e-10" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "f51589481724a4d9b61c43fca9f3fb77", + "grade": false, + "grade_id": "cell-ada8d93154bf5320", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**2.1.12)** Run the solver and store the results in `sol`" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "d7d127f47779a283d3b6f0e269c41570", + "grade": false, + "grade_id": "cell-9b524cbbbe4b23b4", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "sol = None\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()\n", + "alphas = np.array(sol['x'])" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "866d021aab04c38977551f0b7fbc6d4f", + "grade": true, + "grade_id": "cell-12a49d56e5d129b2", + "locked": true, + "points": 2, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert isinstance(sol, dict)\n", + "assert 'primal objective' in sol.keys()\n", + "assert alphas.shape[0] == 1453\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "730039986b49d964efaf973481365a63", + "grade": false, + "grade_id": "cell-adbc2b8bd17ba02e", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**2.1.13)** Calculate `w_svm` and `b_svm` (see page **190**, 3rd edition, of the book. More information can be also found in Appendix C, 2nd edition.)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "03991bdd54a53ae1bd48c2cd377fb943", + "grade": false, + "grade_id": "cell-5b6e3d887dcd32d6", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "#==================Computing parameters===============================#\n", + "# Use a threshold of 1e-4 for alpha (rather than 0) for computing b_svm\n", + "\n", + "w_svm = None\n", + "b_svm = None\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()\n", + "\n", + "# Display results\n", + "w_svm = w_svm.flatten()\n", + "print('w = ', w_svm)\n", + "print('b = ', b_svm)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "e433cffd6fd840b28232297c2f8d3750", + "grade": true, + "grade_id": "cell-2637a561213c57ff", + "locked": true, + "points": 3, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert np.abs(w_svm[0] + 0.42666667) < 1e-6\n", + "assert np.abs(b_svm - 2.06127472524322) < 1e-6\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "b42dc7e780929d918cdca50952be9beb", + "grade": false, + "grade_id": "cell-2e086eb5ff8abc3b", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**2.1.14)** Implement the SVC prediction (see page **186**, 3rd edition). Note that the predicted labels should be 0 and 1, not -1 and +1!" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "7456bb124f068c8284f99cb54785eb17", + "grade": false, + "grade_id": "cell-0aaed0932cd77be5", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "def own_svm_predict(b,w,X):\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "6a7660e9f0332a072a16c5209c2aa2b4", + "grade": true, + "grade_id": "cell-b92088e8b41e4145", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert (own_svm_predict(1, np.array([2, 3]), np.array([[4, 5], [-5, 0]])) == np.array([1, 0])).all()\n", + "assert (own_svm_predict(-1, np.array([0, 1]), np.array([[-5, 0], [1, 0]])) == np.array([0, 0])).all()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "5942559f348d43f0a7f8183eb79d50a6", + "grade": false, + "grade_id": "cell-86ba206969f3ccb6", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "own_svm_y_pred = own_svm_predict(b_svm,w_svm,X_test)\n", + "print_accuracy_confusion(y_test, own_svm_y_pred, 'own_svm')\n", + "\n", + "# A few lines to make own_svm_predict work with plot_feature_space_function (without implementing a fullblown sklearn calssifier)\n", + "import functools\n", + "own_svm_predict_param = functools.partial(own_svm_predict, b_svm, w_svm)\n", + "\n", + "plot_feature_space_function(own_svm_predict_param, X_lin, y_binary_subset, axes, 0, 1)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "99549e0fbcd7e686ec88ac8b7e4f93f6", + "grade": false, + "grade_id": "cell-eb09ad784e0508a5", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**2.1.15)** Let's compare our solution to the one from sklearn." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "2f06206b9f654a6b12509f6f6d9f874c", + "grade": false, + "grade_id": "cell-12a93884abb386fb", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "print('w = ',lin_svm_clf.coef_)\n", + "print('b = ',lin_svm_clf.intercept_)\n", + "\n", + "print_accuracy_confusion(y_test, lin_svm_y_pred, 'lin_svm')\n", + "plot_feature_space_function(lin_svm_clf.predict, X_lin, y_binary_subset, axes, 0, 1)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "ab5c6214feec5ba084c8d6e0fd68586d", + "grade": false, + "grade_id": "cell-7f0e247df65f8b16", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "Both the accuracy and the `w` parameter values should be close. Small differences occur depending on how the optimization is done (e.g., tolerances).\n", + "\n", + "If you are interested in how this method is modified to build non-linear SVMs using the *kernel trick*, read pages **190-193**, 3rd edition, of the book." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "799f3c849b18056dfdcbbfd8ebc9ea22", + "grade": false, + "grade_id": "cell-42b06e042af1fd8a", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "Linear SVM implementation based on https://xavierbourretsicotte.github.io/SVM_implementation.html" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "74bb3a803add59714958666ae1480798", + "grade": false, + "grade_id": "cell-77acb04a49583f46", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "## 2.2) Voting classifier\n", + "\n", + "We already tried quite a few classifiers on this data set. Let's try to combine them in an ensemble (chapter 7 of the book).\n", + "\n", + "First we'll define two more classifiers for the ensemble." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "83f70025761e354929b6677966707c46", + "grade": false, + "grade_id": "cell-29808b1082deeb73", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "from sklearn.ensemble import RandomForestClassifier\n", + "rf_clf = RandomForestClassifier(random_state=0)\n", + "rf_clf.fit(X_train, y_train)\n", + "rf_y_pred = rf_clf.predict(X_test)\n", + "print_accuracy_confusion(y_test, rf_y_pred, 'rf')\n", + "plot_feature_space_function(rf_clf.predict, X_lin, y_binary_subset, axes, 0, 1)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "326c2346636f38483963230b055a416d", + "grade": false, + "grade_id": "cell-3eb33bc5caf92dc2", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "from sklearn.neighbors import KNeighborsClassifier\n", + "knn_clf = KNeighborsClassifier(5)\n", + "knn_clf.fit(X_train, y_train)\n", + "knn_y_pred = knn_clf.predict(X_test)\n", + "print_accuracy_confusion(y_test, knn_y_pred, 'knn')\n", + "plot_feature_space_function(knn_clf.predict, X_lin, y_binary_subset, axes, 0, 1)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "577d21f9790f1cbd1e568cbf9a1ba2ed", + "grade": false, + "grade_id": "cell-ad0a7b6b56d1f422", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**2.2.01)** Combine (concatenate) the predictions of the SGD classifier `sgd_clf` (we implemented before looking into how to implement a linear SVM), the random forest `rf_clf`, and of the KNN `knn_clf` in one variable `combined_pred`." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "57bc73c2a40e0ee8a4df85e5f7541afa", + "grade": false, + "grade_id": "cell-8d13a36a3a68036d", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "combined_pred = None\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "71f6fd8d9644a3ef10cad38e44b0296e", + "grade": true, + "grade_id": "cell-5a0e2431fb4f0bb9", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert combined_pred.shape[0] == 3\n", + "assert combined_pred.shape[1] == 485" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "7ec1e576f396a48eb99af45e17a203d8", + "grade": false, + "grade_id": "cell-43c40cdcb7b02965", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**2.2.02)** Implement hard voting, i.e., generate a new variable `hard_voting_pred` where the prediction corresponds to that of the majority of the classifiers." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "6062380c9200582326fe44c768facf6e", + "grade": false, + "grade_id": "cell-f3a52970a1dabc79", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# hint: use a `mode` function from scipy\n", + "\n", + "hard_voting_pred = None\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()\n", + "print_accuracy_confusion(y_test, hard_voting_pred, 'hard_voting')" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "85ae459d366ed87e85ae19406f19a1cc", + "grade": true, + "grade_id": "cell-d65b28fe6dbe2db6", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert hard_voting_pred.shape[0] == 485\n", + "assert hard_voting_pred.ndim == 1 or hard_voting_pred.shape[1] == 1\n", + "assert accuracy_score(y_test, hard_voting_pred) > 0.8927" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "f643ce0e7418e718b03560a1ffda0dc2", + "grade": false, + "grade_id": "cell-eeaaf7ec19ae29da", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**2.2.03)** Even this very simple voting approach brings the 3 classifiers that don't perform that well individually to the same level as your best performing classifier we had so far, the linear SVM." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "f64a5d1934277f3d6f70068438ff4450", + "grade": false, + "grade_id": "cell-3325f249f44d44c6", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "#### 2.2.04) Bagging \n", + "Now let's see what we can do with an ensemble of just our worst performing classifier, the SGD. The code is already provided below, your task is to adjust the parameters such that it beats the linear SVM by getting an accuracy >0.9" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "560b2c8c785fe35ef892a46774bcc4ae", + "grade": false, + "grade_id": "cell-fa0dcba5997172ba", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# Bagging\n", + "from sklearn.ensemble import BaggingClassifier\n", + "from sklearn.linear_model import SGDClassifier\n", + "\n", + "n_estimators=1\n", + "max_samples=1000\n", + "bootstrap=False\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()\n", + "\n", + "bag_clf = BaggingClassifier(SGDClassifier(random_state=0),\n", + " n_estimators=n_estimators,\n", + " max_samples=max_samples, \n", + " bootstrap=bootstrap, \n", + " random_state=0)\n", + "\n", + "bag_clf.fit(X_train, y_train)\n", + "bag_y_pred = bag_clf.predict(X_test)\n", + "\n", + "print_accuracy_confusion(y_test, bag_y_pred, 'bag')" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "59cd431591081323fda364d58f8e0e76", + "grade": true, + "grade_id": "cell-c1f8c0c9f7654358", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert accuracy_score(y_test, bag_y_pred) > 0.9" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "e62e4306092a19562915eab265ea45f7", + "grade": false, + "grade_id": "cell-0c8be4495415555f", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "### 3) Imitation Learning for Motion Planning\n", + "\n", + "In the last section of this practicum, we will use our machine learning knowledge in a robotics example.\n", + "\n", + "#### Motion Planning\n", + "Motion planning is a field of robotics in which robots have to plan and execute a trajectory in order to reach a goal. The following image shows the Mirte planning a path to reach its goal while avoiding obstacles.\n", + "\n", + "
\"drawing\"
\n", + "\n", + "Commonly, these algorithms have to be designed and tuned by someone with knowledge in robotics and/or control. However, if we aim to have robots in our daily life outside industrial settings, such an approach becomes limiting, because it is not feasible to have a roboticist tuning every robot for every different situation.\n", + "\n", + "#### Imitation Learning\n", + "Imitation Learning is a promising line of research that could address this problem. Imitation Learning can give humans, that are not experts in robotics/control, the ability to program a robot. The idea is simple, a human provides a set of demonstrations of a task, and a robot imitates her/him.\n", + "\n", + "#### Goal\n", + "\n", + "Build a Motion Planning algorithm that uses an Imitation Learning technique, called Behavioral Cloning, to fit a classifier, using Supervised Learning, to demonstrations provided by an *oracle*.\n", + "\n", + "* **Oracle:** a system that provides demonstrations of a task. In our framing of the problem the oracle is a human. However, for practical reasons, in this assignment we are going to use a Motion Planning algorithm (Artificial Potential Fields, implementation from https://atsushisakai.github.io/PythonRobotics/modules/path_planning/grid_base_search/grid_base_search.html#potential-field-algorithm) as an oracle, and given that we are going to imitate its behavior, it is not required for you to know how this method works." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "8b04ba9be227aaac065e1ea7855405bc", + "grade": false, + "grade_id": "cell-010258c8925bee56", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "from potential_field_planning import create_environment, potential_field_planning, classifier_planning, plot_environment\n", + "import numpy as np\n", + "import matplotlib.pyplot as plt" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "e575ead79309817774c2f4def475f955", + "grade": false, + "grade_id": "cell-28b1160f8052cbd4", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**3.01)** The function `create_environment` randomly generates a 2D environment that consists of a starting point `[sx, sy]`, a goal `[gx, gy]`, and obstacles `[ox, oy]`. The dimensionality of `ox` and `oy` is equal to the number of obstacles. \n", + "\n", + "Let's create an environment with one obstacle.\n", + "\n", + "*Note: this function only supports 1, 2 or 3 obstacles.*" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "4a3a1fbb2e174096d086d29c659ef098", + "grade": false, + "grade_id": "cell-d82fcc0a45c97f44", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "env = create_environment(n_obstacles=1, seed=1)\n", + "\n", + "print('Start :', [env.sx, env.sy])\n", + "print('Goal :', [env.gx, env.gy])\n", + "print('Obstacles x-coords :', env.ox)\n", + "print('Obstacles y-coords :', env.oy)\n", + "print('Number of obstacles:', len(env.ox))" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "4d5fdccf17e248131b4ce61de7881631", + "grade": false, + "grade_id": "cell-b5d4ae760f6eb2d0", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**IMPORTANT:** do not modify the seed values." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "8ca22056fbd30a011b1a0cef60123fbd", + "grade": false, + "grade_id": "cell-0a6012dd5ae53f93", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "The function `potential_field_planning` is the oracle. It takes as input the parameters of our environment and generates a collision-free path to the goal. The generated trajectory is saved in `trajectory`.\n", + "\n", + "The function `plot_environment` can be used to visualize the environment, namely the obstacles (blue circles), start and goal position, and the trajectory.\n", + "\n", + "**3.02)** Let's generate a trajectory with the oracle and visualize it:" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "7536f29424dffb122538c8ea6a4d4f8a", + "grade": false, + "grade_id": "cell-e46c56e78b24f27a", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Generate trajectory\n", + "trajectory = potential_field_planning(env)\n", + "\n", + "# Show environment and trajectory\n", + "plot_environment(env, potential_field_trajectory=trajectory)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "eb72bc5403edd34d2a1493c396824ef8", + "grade": false, + "grade_id": "cell-bfc51143f6bdcdb9", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "#### 3.03) Dataset\n", + "\n", + "We can get trajectories from our oracle in multiple environments to build a dataset to train a classifier.\n", + "\n", + "\n", + "**Input:** In this context, the input of our machine learning model corresponds to the *robot's state* at a specific moment in time of the environment. Each one of these *moments* are known as time steps, and for every time step, as a function of the robot's state, our machine learning method has to make a decision on where to go next. \n", + "\n", + "**robot's state** = [gxd, gyd, oxd1,...,oxdn, oyd1, ..., oydn]\n", + "\n", + "* **gxd**: x distance from robot to goal\n", + "* **gyd**: y distance from robot to goal\n", + "* **oxdi**: x distance from robot to obstacle i\n", + "* **oydi**: y distance from robot to obstacle i\n", + "\n", + "**Output:** We are going to solve this problem as a classification problem. Each class corresponds to an *action* that the robot can take i.e., where to go next. These classes are represented using a vector that indicates the directions in which the robot can move.\n", + "\n", + "**actions** = north, east, south, west, north-east, north-west, south-east, south-west. Represented with numbers from 0 to 7 respectively." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "bb1e5a2785cd9322b50bedd48a8fdb9b", + "grade": false, + "grade_id": "cell-12f5c57ca1e44f3c", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**3.03)** `trajectory` is a dictionary that contains the following information:\n", + "* `state`: the set of states visited by the robot. Each row of the state vector corresponds to the state of the robot in a specific time step. \n", + "* `action`: the set of actions taken by the robot in every time step.\n", + "* `pos`: the positions that the robot visited, as visualized in the plot.\n", + "* `success`: a boolean indicating if the goal state was reached\n", + "* `collision`: a boolean indicating if the robot collided.\n", + "\n", + "These names can be used as keys to access the data in the dictionary. \n", + "\n", + "Get the states and actions from `trajectory`." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "9703c61b16c9d80075402490f94bdf80", + "grade": false, + "grade_id": "cell-5f04d5142366aa70", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "states = None\n", + "actions = None\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "ff8d9e0e3efb3fcfd67fefa6bc3c2945", + "grade": true, + "grade_id": "cell-b7316513f73d4742", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert np.abs(states[0, 1] + 4.66150302) < 1e-6\n", + "assert np.abs(states[4, 3] + 1.38529445) < 1e-6\n", + "assert np.abs(states[10, 2] + 1.68430939) < 1e-6\n", + "assert actions is not None\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "8442943fef11a42adbbd64fe41dd19ac", + "grade": false, + "grade_id": "cell-edcd6eabb64a932f", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**3.04)** As mentioned before, the dimensionality of our state vector is a function of the number of obstacles in the environment. \n", + "\n", + "Build a function that computes the state dimensionality as a function of n obstacles:\n", + "\n", + "*Note: this function has to be solved with an equation.*" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "da1d817aead0c07701ed187b431860db", + "grade": false, + "grade_id": "cell-fe9c25792eb14fc7", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "def get_state_dim(n_obstacles):\n", + " state_dim = None\n", + " # YOUR CODE HERE\n", + " raise NotImplementedError()\n", + " return state_dim" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "36a80166311f43c34d7a62a859c35c14", + "grade": true, + "grade_id": "cell-e77d189ca944bab0", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert get_state_dim(2) == 6\n", + "assert get_state_dim(4) == 10\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "a0224d14af8deb772109d93a6d188804", + "grade": false, + "grade_id": "cell-ffe23b0669baac13", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + }, + "scrolled": true + }, + "source": [ + "**3.05)** Build a function called `generate_dataset` that repeats the following process n times:\n", + "\n", + " 1) Create an environment.\n", + "\n", + " 2) Get a demonstration from the oracle.\n", + "\n", + " 3) Save demonstration, i.e., append visited states into an array called states and taken actions into an \n", + " array called actions.\n", + "\n", + "The argument `ds_n_obstacles` indicates the number of obstacles the created environments will have, `n_trajectories` corresponds to the number of times the loop above will be repeated, and `show` is a boolean that makes the saved trajectories visible when true.\n", + "\n", + "Wherever it says `MODIFY`, you should modify the code." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "ad9a3f296e5a7f57ee1e99f5c92bce34", + "grade": false, + "grade_id": "cell-b9049bf3fa7c8a7e", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "def generate_dataset(ds_n_obstacles, n_trajectories, show=True):\n", + " np.random.seed(18) # reproducibility, do not change\n", + " \n", + " # Initialize our arrays\n", + " states = np.empty([0, get_state_dim(ds_n_obstacles)])\n", + " actions = np.empty([0])\n", + " \n", + " if show:\n", + " # Create lists used for interactive animation\n", + " envs = []\n", + " trajectories = []\n", + " \n", + " for i in range(n_trajectories): \n", + " # Create environment\n", + " ds_seed = np.random.randint(low=0, high=1e6) # use this seed to create the environment\n", + " env = None # MODIFY\n", + " # YOUR CODE HERE\n", + " raise NotImplementedError()\n", + " \n", + " # Run planner and get a trajectory\n", + " trajectory = None # MODIFY\n", + " # YOUR CODE HERE\n", + " raise NotImplementedError()\n", + " \n", + " if show:\n", + " # Store generated data for use in interactive animation\n", + " envs.append(env)\n", + " trajectories.append(trajectory)\n", + "\n", + " # Append data to arrays states and actions. \n", + " states = states # MODIFY, not None because it already exists\n", + " actions = actions # MODIFY, not None because it already exists\n", + " # YOUR CODE HERE\n", + " raise NotImplementedError()\n", + " \n", + " # Print progress\n", + " if (i + 1) % (n_trajectories // 5 + 1e-6) == 0:\n", + " print('Progress dataset: %d %%' % ((i + 1) / n_trajectories * 100))\n", + "\n", + " if show:\n", + " # Generate an interactive ipython widget to visualize the generated environments and trajectories\n", + " def plot_train_track(i):\n", + " plot_environment(envs[i], potential_field_trajectory=trajectories[i])\n", + " plt.title(f'dataset trajectory {i}')\n", + " ipywidgets.interact(plot_train_track, i=(0,n_trajectories - 1))\n", + " \n", + " return states, actions" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "1a24af8b86d80b51e296db1ed3e809e8", + "grade": false, + "grade_id": "cell-478952a18d06b99e", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "Create a dataset with 5 trajectories and 1 obstacle." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false + }, + "outputs": [], + "source": [ + "states, actions = generate_dataset(ds_n_obstacles=1, n_trajectories=5, show=True)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "bd1e5354d99e18eb6dcf1f1de74000e0", + "grade": true, + "grade_id": "cell-8c77aa1bedf73c0d", + "locked": true, + "points": 2, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert actions.shape == (77,)\n", + "assert states.shape == (77, 4)\n", + "assert np.abs(states[43, 3] - -0.142548887) < 1e-6\n", + "assert int(actions[60]) == 7\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "77338c13c29e151e6b728584d5f734a1", + "grade": false, + "grade_id": "cell-3933a85a2037f8c8", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "#### 3.06) Prepare data\n", + "\n", + "After collecting a dataset, it is necessary to prepare the data for training." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "19bf6ce4808f3f4c76cbe98ab3b5e507", + "grade": false, + "grade_id": "cell-17daed588b7827d3", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**3.07)** In the collected dataset, the values `states[i, :]`, `states[i+1, :]` and `states[i+2, :]` are correlated (in most of the cases), because they are state transitions obtained in the same demonstration. This brakes an important machine learning assumption, which one? " + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "7abf52d52fc2998d7e1542380bc2cdb9", + "grade": false, + "grade_id": "cell-7d8b147a508e8ed4", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# Uncomment the correct answer\n", + "\n", + "#answer1 = 'the dataset is big and diverse enough, so our input space is properly represented'\n", + "#answer1 = 'the data has a linear relationship'\n", + "#answer1 = 'the data is i.i.d'\n", + "#answer1 = 'the kernel trick'\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "2f99e8380b52638e5c6869114c8c8dd7", + "grade": true, + "grade_id": "cell-d688ecea475dbb89", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert 'answer1' in locals()\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "dd704fb1a6dbbfb17ea856de92eb1b6b", + "grade": false, + "grade_id": "cell-7b5f0b940326f793", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "This problem is alleviated when we randomly sample from our dataset during training; however, we have to be careful to shuffle the dataset before splitting it into training and test; otherwise, the data in these sets will be highly correlated." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "4c7ce526bcf86a41916830be42960104", + "grade": false, + "grade_id": "cell-1a1c11427aaa8933", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "from sklearn.utils import shuffle\n", + "from sklearn.model_selection import train_test_split\n", + "from sklearn.preprocessing import StandardScaler" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "c236aea0f28ec293c66bec7b849aa25e", + "grade": false, + "grade_id": "cell-d81616228e4cd3bb", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**3.08)** Using the above imported functions, build the function `data_preprocess`, which takes as an argument the `states` and `actions` arrays generated with `generate_dataset` function. The outputs must be scaled accordinig to fitted `standardScaler`." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "ed461f4b85388fd6609aa1739d2752ec", + "grade": false, + "grade_id": "cell-e30aba37a3cfe3b6", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "def data_preprocess(states, actions): \n", + " # Shuffle data with random_state=0\n", + " shuffled_states, shuffled_actions = None, None # MODIFY\n", + " # YOUR CODE HERE\n", + " raise NotImplementedError()\n", + "\n", + " # Separate data into train and test (20% of the data for test set with random_state=0)\n", + " states_train, states_test, actions_train, actions_test = None, None, None, None # MODIFY\n", + " # YOUR CODE HERE\n", + " raise NotImplementedError()\n", + " \n", + " # Scale training and test data (remember that test data should never be used to fit data)\n", + " states_train_scaled = None # MODIFY\n", + " states_test_scaled = None # MODIFY\n", + " # YOUR CODE HERE\n", + " raise NotImplementedError()\n", + " return states_train_scaled, states_test_scaled, actions_train, actions_test, scaler" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false + }, + "outputs": [], + "source": [ + "#if you are stuck here, uncomment the lines below to load variables\n", + "\n", + "# npzfile = np.load('./get_unstuck/states_actions.npz')\n", + "# states = npzfile['states']\n", + "# actions= npzfile['actions']" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "9b49e113f1b4e5228418b8af75c61558", + "grade": false, + "grade_id": "cell-1e85a4b920f0cd08", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**3.09)** Preprocess dataset" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "655418841765cadb6b63b105a05790d3", + "grade": false, + "grade_id": "cell-d0ac13be97af0c52", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "states_train_scaled, states_test_scaled, actions_train, actions_test, scaler = data_preprocess(states, actions)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "e1f2782083f5c78242bc563d4b82b299", + "grade": true, + "grade_id": "cell-a95a7826cc24b0db", + "locked": true, + "points": 2, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert states_train_scaled.shape == (61, 4)\n", + "assert states_test_scaled.shape == (16, 4)\n", + "assert actions_train.shape == (61,)\n", + "assert actions_test.shape ==(16,)\n", + "assert np.abs(states_train_scaled[10, 0] - 0.986126195) < 1e-6\n", + "assert np.abs(states_test_scaled[4, 3] + 0.129293968) < 1e-6\n", + "assert int(actions_train[43]) == 7\n", + "assert int(actions_test[3]) == 0\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "4a845431e2ba8a6d0677ba232f1a3ae6", + "grade": false, + "grade_id": "cell-8aa301681485592d", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "#### 3.10) Train classifier \n", + "Build the function `train_classifier` that trains a classifier directly from `states` and `actions` and gets its accuracy score and confusion matrix." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "82b55a312cc9ebed58b139653b59801a", + "grade": false, + "grade_id": "cell-623a5a1c0d3ec2c9", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "from sklearn.ensemble import RandomForestClassifier" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "7d18e6c6870be39d0428877b2469f197", + "grade": false, + "grade_id": "cell-95f17a9265c328eb", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "def train_classifier(states, actions):\n", + " # Prepare data\n", + " states_train_scaled, states_test_scaled, actions_train, actions_test, scaler = None, None, None, None, None # MODIFY\n", + " # YOUR CODE HERE\n", + " raise NotImplementedError()\n", + " \n", + " # Train Random Forest with random_state=0\n", + " clf = None # MODIFY\n", + " # YOUR CODE HERE\n", + " raise NotImplementedError()\n", + " \n", + " # Predict using test data\n", + " actions_test_pred = None # MODIFY\n", + " # YOUR CODE HERE\n", + " raise NotImplementedError()\n", + "\n", + " # Get accuracy score\n", + " accuracy = None # MODIFY\n", + " # YOUR CODE HERE\n", + " raise NotImplementedError()\n", + "\n", + " # Plot confusion matrix\n", + " conf_matrix = None # MODIFY\n", + " # YOUR CODE HERE\n", + " raise NotImplementedError()\n", + " \n", + " print(f'Accuracy: {accuracy:.3f}')\n", + " print('\\nConfusion matrix:\\n\\n', conf_matrix)\n", + " \n", + " return clf, accuracy, conf_matrix, scaler" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "a900e61413c9124b77fd2d1097cb04e6", + "grade": false, + "grade_id": "cell-58dfc4a4af62d43c", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "clf, accuracy, conf_matrix, scaler = train_classifier(states, actions)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "eb7f84e35f7797ea47c9f70eec82338b", + "grade": true, + "grade_id": "cell-d3c96e234a0f22d4", + "locked": true, + "points": 2, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert np.abs(accuracy - 0.9375) < 1e-6\n", + "assert conf_matrix.shape == (8, 8)\n", + "assert conf_matrix[3, 3] == 2" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "249c49c06154ec4b3e22c2b372f19088", + "grade": false, + "grade_id": "cell-aa2f3e49ea0c45df", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**3.11)** There's something about the obtained confusion matrix that indicates that the state/input space of the learning problem is, probably, not properly covered. What is it?" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "b98370b681f840e49ad6ed4684002703", + "grade": false, + "grade_id": "cell-98d4a0a086fc934e", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# Uncomment the correct answer\n", + "\n", + "#answer2a = 'it is not symmetrical'\n", + "#answer2a = 'it is sparse'\n", + "#answer2a = 'some rows/columns only have zeros'\n", + "#answer2a = 'it is not invertible'\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "2eb8b9b68bfba6bb71c98e14ba022bd1", + "grade": true, + "grade_id": "cell-b867f5cec6e87ffd", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert 'answer2a' in locals()\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false + }, + "source": [ + "which implies that:" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "8c7e5991a4269a3c56e1c9c5859ac59b", + "grade": false, + "grade_id": "cell-3774edbda56ecbeb", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# Uncomment the correct answer\n", + "\n", + "#answer2b = 'many actions are not represented'\n", + "#answer2b = 'data is contradictory'\n", + "#answer2b = 'total number of data instances is too small'\n", + "#answer2b = 'training data is well balanced'\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "ab752476f06e9faa5c49f8c6af78852b", + "grade": true, + "grade_id": "cell-bfc266cbb2a29c76", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert 'answer2b' in locals()\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "761cc136e6c3a9da217c3bfe040d5522", + "grade": false, + "grade_id": "cell-de29e81f387cf1e1", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "### 3.12) Generate trajectories\n", + "The classifier got a high accuracy, but we observed that the input/state space is not properly covered, let's see how it performs as a planner. \n", + "\n", + "The following function generates trajectories from a trained classifier and returns its success rate. \n", + "\n", + "* A trajectory is considered to be successful if it reaches the goal before a time limit and does not collide with any obstacle.\n", + "\n", + "* The `classifier_planning` function was imported at the beginning of the file and it creates a path using a classifier in a random environment. It returns a dictionary called `trajectory` (similar to `potential_field_planning`) but additionaly you can use the `success` and `collision` keys to check if the goal was reached.\n", + "\n", + "* If `show=True`, the function will show the classifier's trajectories in purple and the Artificial Potential Field planner trajectories in red." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "4d33ff51bdf1c12f3ed41a0388d1f317", + "grade": false, + "grade_id": "cell-e85110b891e06cd4", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "def generate_trajectories_classifier(clf, scaler, ds_n_obstacles, n_trajectories_test, show=True):\n", + " success_counter = 0 # count the number of times the robot reached the goal\n", + " np.random.seed(50) # reproducibility \n", + "\n", + " if show:\n", + " envs = []\n", + " trajectories = []\n", + " \n", + " for i in range(n_trajectories_test):\n", + " ds_seed = np.random.randint(low=0, high=1e6)\n", + " \n", + " # Create environment\n", + " env = create_environment(n_obstacles=ds_n_obstacles, seed=ds_seed)\n", + " \n", + " # Generate trajectory\n", + " trajectory = classifier_planning(env, clf, scaler)\n", + " success = trajectory['success']\n", + " \n", + " if show:\n", + " envs.append(env)\n", + " trajectories.append(trajectory)\n", + "\n", + " # Count goal reached\n", + " if success:\n", + " success_counter += 1\n", + " \n", + " # Print if classifier fails\n", + " if not success:\n", + " print('Trial %i failed!' % i)\n", + " \n", + " # Print progress\n", + " if (i + 1) % int(n_trajectories_test / 5) == 0:\n", + " print('Progress trials: %d %%' % ((i + 1) / n_trajectories_test * 100))\n", + " \n", + " success_rate = success_counter / n_trajectories_test\n", + " print('\\nSuccess rate: %.3f' % success_rate)\n", + " \n", + " if show:\n", + " def plot_test_track(i):\n", + " env = envs[i]\n", + " success = trajectories[i]['success']\n", + " collision = trajectories[i]['collision']\n", + "\n", + " pf_trajectory = potential_field_planning(env)\n", + " plot_environment(env, potential_field_trajectory=pf_trajectory, classifier_trajectory=trajectories[i])\n", + " plt.title(f'test trajectory {i}, success={success}, collision={collision}')\n", + " ipywidgets.interact(plot_test_track, i=(0,n_trajectories_test-1))\n", + " \n", + " return success_rate" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "43d62aae172c6d8840c5fe4b3c5cb26e", + "grade": false, + "grade_id": "cell-f776db65c715476b", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**3.13)** Carefully read this function and answer the questions.\n", + "\n", + "**Q1:** What is the variable `n_trajectories_test`?\n", + "\n", + "**Q2:** Why does the `classifier_planning` function needs the `scaler` in one of its inputs?" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "919134cd06b2ccffc0263b3cf7013050", + "grade": false, + "grade_id": "cell-80dd8f9f21406f48", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# For each question uncomment on of the answers\n", + "\n", + "# Answer Q1\n", + "\n", + "#A1 = 'Number of environments to train the classifier'\n", + "#A1 = 'Number of environments to test the classifier'\n", + "#A1 = 'Number of environments in which the classifier was successful'\n", + "#A1 = 'Number of environments in which the classifier failed'\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()\n", + "\n", + "# Answer Q2\n", + "#A2 = 'Because the environment has unscaled states, but the classifier expects scaled inputs'\n", + "#A2 = 'Because the environment has scaled states, but the classifier expects unscaled inputs'\n", + "#A2 = 'Because the classifier generates unscaled outputs, but the environment expects scaled actions'\n", + "#A2 = 'Because the classifier generates scaled outputs, but the environment expects unscaled actions'\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "f55a6cba092a9e9b3acdf48b9e5e3c30", + "grade": true, + "grade_id": "cell-dc54636f309ddda9", + "locked": true, + "points": 2, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert 'A1' in locals()\n", + "assert 'A2' in locals()\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "8328d956db92b07ad5df44a75a6d15d9", + "grade": false, + "grade_id": "cell-83371785b6191fa3", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**3.14)** Run the function `generate_trajectories_classifier` to get the success rate of the learned planner over **100 environments** with **one obstacle** and save it in the variable `suc_5t`." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false + }, + "outputs": [], + "source": [ + "#if you are stuck here, uncomment the lines below to load variables\n", + "\n", + "# In this case it is required to have pickle installed in the homl3 environment: pip install pickle-mixin\n", + "\n", + "# import pickle \n", + "# with open('./get_unstuck/clf_fitted', 'rb') as config_dictionary_file:\n", + "# config_dictionary = pickle.load(config_dictionary_file) \n", + " \n", + "# clf = config_dictionary['clf']\n", + "# scaler = config_dictionary['scaler']" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "28ab92bd3a37001843cd8798c95fd4ff", + "grade": false, + "grade_id": "cell-e993e30a7b04f622", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "suc_5t = None # MODIFY\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "7a153d0bb7ef4de572087d8fa9199e42", + "grade": true, + "grade_id": "cell-634ea5a3b564bd34", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "# Please note: The expected outcome for the classifier should be better than 40%.\n", + "assert suc_5t > 0.4\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "bca4792031d63c338c82242eb390ce5b", + "grade": false, + "grade_id": "cell-c7c93c8e64a70aa9", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**3.15)** The success rate of the classifier is low, which indicates that the learned planner will fail to reach of the goal more than half of the times. Taking into consideration **3.10**, what should we try to increase the performance of our planner?" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "30e7a70a403d6f77371948ac9798ce25", + "grade": false, + "grade_id": "cell-0633c272dc5ec726", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# Uncomment the correct answer\n", + "\n", + "#answer3 = 'a different learning algorithm'\n", + "#answer3 = 'feature engineering'\n", + "#answer3 = 'filter outliers'\n", + "#answer3 = 'increase the size of the dataset'\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "5826e854c953264bdc2b969b71a94673", + "grade": true, + "grade_id": "cell-b196f150c053e406", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert 'answer3' in locals()\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "f7de5aa34eda8e843b509daa8b5794b7", + "grade": false, + "grade_id": "cell-9c0c51babcffa447", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "#### 3.16) Repeat experiment with different settings\n", + "Using the functions the we created so far in this section, a new function can be constructed to run the complete experiment with different settings using as arguments `ds_n_obstacles`, `n_trajectories_dataset` and `n_trajectories_test`." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "5767df6a2c2d75268e35df22d82b52f5", + "grade": false, + "grade_id": "cell-3b6538a0f0d86630", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "def run_experiment(ds_n_obstacles, n_trajectories_dataset, n_trajectories_test, show=True):\n", + " # Create database\n", + " print('1) Create dataset: \\n')\n", + " states, actions = generate_dataset(ds_n_obstacles, n_trajectories_dataset, show=show)\n", + "\n", + " # Train classifier\n", + " print('\\n2) Train classifier: \\n')\n", + " clf, accuracy, conf_matrix, scaler = train_classifier(states, actions)\n", + "\n", + " # Generate trajectories with classifier\n", + " print('\\n3) Test classifier: \\n')\n", + " success_rate = generate_trajectories_classifier(clf, scaler, ds_n_obstacles, n_trajectories_test, show=show)\n", + " return success_rate" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "f1e5f2774003bca7a1846b9b64346bfa", + "grade": false, + "grade_id": "cell-14a437335748cdf3", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**3.17)** Let's repeat the experiment with 20 trajectories in the dataset." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "fe56ccbe30fa7e298eee2d28ae22141c", + "grade": false, + "grade_id": "cell-5f5c98fdda7a83f3", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "run_experiment(ds_n_obstacles=1, n_trajectories_dataset=20, n_trajectories_test=100, show=True)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "b964e3aa2fc0217d1c994a6a11de119f", + "grade": false, + "grade_id": "cell-7e50e2782806e36f", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**3.18)** The new planner B got an accuracy of 0.919 and a success rate of 0.97. The previous planner A got an accuracy of 0.938 and a success rate of 0.45. What can you conclude?" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "f9ff851b6bd8bb9eb8d54dda45cdaf2d", + "grade": false, + "grade_id": "cell-c9613ea58a5c441d", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# Uncomment the correct answer\n", + "\n", + "#answer4 = 'A is slightly better because its accuracy is higher, but its success rate is lower'\n", + "#answer4 = 'B is slightly better because its success rate is higher, but its accuracy is lower'\n", + "#answer4 = 'A is clearly better because the accuracy better represents the performance of the planner'\n", + "#answer4 = 'B is clearly better because the success rate better represents the performance of the planner'\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "b2fea02e70cab6a0d2d12f060b849255", + "grade": true, + "grade_id": "cell-3267ebf4790cc8df", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert 'answer4' in locals()\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "91a752cc0e778710e6997c6bda337374", + "grade": false, + "grade_id": "cell-0a3cbe86b881e4e2", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**3.19)** Therefore, can we conclude that increasing the size of the dataset helped to improve the performance of the learned planner? Choose the best answer." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "32a22c43b673c9ae4db720fbe072ba09", + "grade": false, + "grade_id": "cell-c16819e631ea623b", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# Uncomment the correct answer\n", + "\n", + "#answer5 = 'yes, slightly'\n", + "#answer5 = 'yes, a lot'\n", + "#answer5 = 'it is not clear'\n", + "#answer5 = 'no, it decreased'\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "1817a738fd89a53e1d9e3c9ff30faa8c", + "grade": true, + "grade_id": "cell-803c08a881d14967", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert 'answer5' in locals()\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "7e2b903920f585db8dbd21f6de0d736e", + "grade": false, + "grade_id": "cell-ac91ffd67d45fe8e", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "#### 3.20) Multiple Obstacles\n", + "So far, we have been using environments with one obstacle, let's see what happens if we use environments with two obstacles." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false + }, + "outputs": [], + "source": [ + "run_experiment(ds_n_obstacles=2, n_trajectories_dataset=20, n_trajectories_test=100, show=True)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "f12757921e5cc55ea82a986dea0db457", + "grade": false, + "grade_id": "cell-141f7ba9482414a4", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**3.21)** The success rate decreased to 0.79 :(. What could be the most important reason? (*Hint:* this is an appetizer of chapter 8 in the book)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "f9fb7f73993d0bf766010662314e88d0", + "grade": false, + "grade_id": "cell-c7f537e39b82cb94", + "locked": false, + "schema_version": 3, + "solution": true, + "task": false + } + }, + "outputs": [], + "source": [ + "# Uncomment the correct answer\n", + "\n", + "#answer6 = 'there are many random variables that can influence the performance, so it is probably unluckiness'\n", + "#answer6 = 'the curse of dimensionality'\n", + "#answer6 = 'it is easier to collide if there are two obstacles'\n", + "#answer6 = 'the problem became nonlinear'\n", + "\n", + "# YOUR CODE HERE\n", + "raise NotImplementedError()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "1421aa8f85e3343b5ab2047739644ac0", + "grade": true, + "grade_id": "cell-befcdba4e4e7f4cf", + "locked": true, + "points": 1, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "assert 'answer6' in locals()\n" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "b60125bcf3805d5ea4903549fc30f403", + "grade": false, + "grade_id": "cell-ddf3c5547c099b91", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**3.22)** Once again, this problem can be alleviated with more data. Let's retrain using 100 trajectories." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "0d85dfb12af3471296ec8ba210c7abe0", + "grade": false, + "grade_id": "cell-1c9d4c5d7e0cff27", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "run_experiment(ds_n_obstacles=2, n_trajectories_dataset=100, n_trajectories_test=100, show=True)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "a0f0f6a82438bee1e48ce0adebc9c031", + "grade": false, + "grade_id": "cell-4dd6a70e3c8b0ae1", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "We can observe that the success rate increased to 0.89, which is not as good as before, but still is a good improvement :)." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "50974f143b790eb068cd046d9fb35ad4", + "grade": false, + "grade_id": "cell-66b82438a627311e", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "#### 3.23) Repeat experiments with different settings and compare\n", + "To finalize this assignment, we have the function `repeat_experiments` that gets the success rate of the classifier when trained with datasets of different sizes and different number of obstacles." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "6f555bab25164dcb8490da5bb526141d", + "grade": false, + "grade_id": "cell-4c13fe757ea070f2", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "def repeat_experiments(n_trajectories_list, n_obstacles_list): \n", + " success_rate_list_obstacle = []\n", + " \n", + " # Iterate for every obstacle number\n", + " for i in n_obstacles_list:\n", + " print('\\nNumber of obstacles:', i)\n", + " success_rate_list_n_trajectories = []\n", + " \n", + " # Iterate for every number of trajectories in dataset\n", + " for j in n_trajectories_list:\n", + " print('\\nNumber trajectories dataset:', j)\n", + " \n", + " # Get success rate\n", + " suc_it = run_experiment(ds_n_obstacles=i, n_trajectories_dataset=j, n_trajectories_test=100, show=False)\n", + " success_rate_list_n_trajectories.append(suc_it)\n", + " \n", + " success_rate_list_obstacle.append(success_rate_list_n_trajectories) \n", + " return success_rate_list_obstacle" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "10882133dd3cc4c2c4d5b545904a03c8", + "grade": false, + "grade_id": "cell-cbc8e138fd6a4593", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**3.24)** Run it for 1, 2, and 3 obstacles, and for 1, 10, 20, 40, 60 and 80 demonstrations in our dataset.\n", + "\n", + "*Warning: it will take some time to get these results. It's a good opportunity to get a nice cup of tea...*" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "62ac4e80b1b0b96e7594ccb265a645bb", + "grade": false, + "grade_id": "cell-382cf271be673977", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "n_trajectories_list = [1, 10, 20, 40, 60, 80, 100]\n", + "n_obstacles_list = [1, 2, 3]\n", + "success_rate_list = repeat_experiments(n_trajectories_list, n_obstacles_list=n_obstacles_list)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "f58e37a1e154e46bbbaa515ccb4a3d1c", + "grade": false, + "grade_id": "cell-9b95a800be398249", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**3.25)** Let's plot these results!" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false + }, + "outputs": [], + "source": [ + "# Empty space for debugging your code if you are stuck. DO NOT REMOVE even if you don't end up using this space.\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false + }, + "outputs": [], + "source": [ + "#if you are stuck here, uncomment the lines below to load variables\n", + "# npzfile = np.load('./get_unstuck/plot1.npz')\n", + "# success_rate_list= npzfile['success_rate_list']" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "code", + "checksum": "eefd30d182e297591dbe0514f7e442d1", + "grade": false, + "grade_id": "cell-6884b9a05eb07a46", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "outputs": [], + "source": [ + "n_trajectories_list = [1, 10, 20, 40, 60, 80, 100]\n", + "n_obstacles_list = [1, 2, 3]\n", + "\n", + "for i in range(len(n_obstacles_list)):\n", + " plt.plot(n_trajectories_list, success_rate_list[i], linestyle='--', linewidth=2, label=('%i obstacle(s)' % (i+1)))\n", + " plt.scatter(n_trajectories_list, success_rate_list[i], linewidth=3)\n", + " \n", + "plt.grid('on')\n", + "plt.xlabel('Number of trajectories in dataset')\n", + "plt.ylabel('Success rate')\n", + "plt.title('Influence of dataset size in success rate')\n", + "plt.ylim(ymin=0)\n", + "plt.xlim(xmin=0)\n", + "plt.legend()\n", + "plt.show()" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "51d2ae7eb87a5aeb9e0862566f1ee9cf", + "grade": false, + "grade_id": "cell-b8351318bdf43c5e", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**3.26)** We can observe that increasing the dataset size will increase the performance of the classifier in environments with 1, 2, and 3 obstacles. This performance, however, seems to be bounded (and this bound gets lower as the number of obstacles increases), which suggests that adding more data will not be enough to completely solve this problem. Why do you think this is the case?" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false + }, + "source": [ + "Answer" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "c2e76042240acbbaac222e81052e9e2c", + "grade": false, + "grade_id": "cell-339c01e898294c93", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "**3.27)** In the motivation of this problem, we mentioned that Imitation Learning can be used to learn from humans. However, from this plot, we can observe that as the problem gets more complex (more obstacles in this case), more data is required to find good solutions. More data means more human time to generate the demonstrations, and human time is expensive.\n", + "\n", + "What limitations do you see in the approach that we used in this assignment to solve the motion planning problem?" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false + }, + "source": [ + "Answer" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "deletable": false, + "editable": false, + "nbgrader": { + "cell_type": "markdown", + "checksum": "00c9300e75206683b54e3c4d1d317776", + "grade": false, + "grade_id": "cell-4e46ffd13ff55672", + "locked": true, + "schema_version": 3, + "solution": false, + "task": false + } + }, + "source": [ + "That's it! Congratulations for reaching the end of this practicum :)" + ] + } + ], + "metadata": { + "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": "3.10.14" + } + }, + "nbformat": 4, + "nbformat_minor": 4 +} diff --git a/practicum4/get_unstuck/4class.npz b/practicum4/get_unstuck/4class.npz new file mode 100644 index 000000000..0bd78f8c4 Binary files /dev/null and b/practicum4/get_unstuck/4class.npz differ diff --git a/practicum4/get_unstuck/binary.npz b/practicum4/get_unstuck/binary.npz new file mode 100644 index 000000000..10dade10c Binary files /dev/null and b/practicum4/get_unstuck/binary.npz differ diff --git a/practicum4/get_unstuck/binary_avg.npz b/practicum4/get_unstuck/binary_avg.npz new 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Parameters +KP = 5.0 # attractive potential gain +ETA = 40.0 # repulsive potential gain +AREA_WIDTH = 5.0 # potential area width [m] +# the number of previous positions used to check oscillations +OSCILLATIONS_DETECTION_LENGTH = 3 + + +# Simple datastructure to hold information on the environment +class Environment: + def __init__(self, sx, sy, gx, gy, ox, oy, xmin, xmax, ymin, ymax): + # start + self.sx, self.sy = sx, sy + + # goal + self.gx, self.gy = gx, gy + + # obstacles + self.ox, self.oy = ox, oy + + # size of area + self.xmin, self.xmax = xmin, xmax + self.ymin, self.ymax = ymin, ymax + + +def create_environment(n_obstacles=1, seed=1, xmin=0, xmax=7, ymin=0, ymax=7, min_distance_start_goal=2, obstacle_radius=1, obstacles_min_separation=3): + np.random.seed(seed) + + # Check number of obstacles + if n_obstacles > 3: + print('\n \n') + print('Environment designed to work with no more than 3 obstacles! Try again with 1, 2 or 3 obstacles.') + print('\n \n') + return None + + # Create obstacles and check that they are separated by a minimum distance + ox = [np.random.uniform(low=xmin + obstacle_radius, high=xmax - obstacle_radius)] + oy = [np.random.uniform(low=ymin + obstacle_radius, high=ymax - obstacle_radius)] + + for i in range(n_obstacles - 1): + next_obstacle = False + while True: + if next_obstacle: + break + + ox_candidate = np.random.uniform(low=xmin + obstacle_radius, high=xmax - obstacle_radius) + oy_candidate = np.random.uniform(low=ymin + obstacle_radius, high=ymax - obstacle_radius) + + for i in range(len(ox)): + distance_obstacles = np.sqrt((ox_candidate - ox[i])**2 + (oy_candidate - oy[i])**2) + if distance_obstacles > obstacles_min_separation: + if i == (len(ox) - 1): + ox.append(ox_candidate) + oy.append(oy_candidate) + next_obstacle = True + else: + break + + # Create starting point and check that it is not overlapping with the obstacles + feasible_start = False + while True: + sx = np.random.uniform(low=xmin, high=xmax) + sy = np.random.uniform(low=ymin, high=ymax) + + for i in range(len(ox)): + distance_start_obstacles = np.sqrt((sx - ox[i])**2 + (sy - oy[i])**2) + if distance_start_obstacles > obstacles_min_separation: + if i == (len(ox) - 1): + feasible_start = True + else: + break + + if feasible_start: + break + + # Create goal and check that: + # 1) starting point and goal are separated by a minimum distance + # 2) goal is not overlapping with the obstacles + while True: + start_goal_separated = False + # Check 1) + gx = np.random.uniform(low=xmin, high=xmax) + gy = np.random.uniform(low=ymin, high=ymax) + + distance_start_goal = np.sqrt((gx - sx)**2 + (gy - sy)**2) + if distance_start_goal > min_distance_start_goal: + start_goal_separated = True + + # Check 2) + feasible_goal = False + for i in range(len(ox)): + distance_goal_obstacles = np.sqrt((gx - ox[i])**2 + (gy - oy[i])**2) + if distance_goal_obstacles > obstacles_min_separation: + if i == (len(ox) - 1): + feasible_goal = True + else: + break + + if start_goal_separated and feasible_goal: + break + + return Environment(sx, sy, gx, gy, ox, oy, xmin, xmax, ymin, ymax) + + +def calc_potential_field(sx, sy, gx, gy, ox, oy, reso, rr): + minx = min(min(ox), sx, gx) - AREA_WIDTH / 2.0 + miny = min(min(oy), sy, gy) - AREA_WIDTH / 2.0 + maxx = max(max(ox), sx, gx) + AREA_WIDTH / 2.0 + maxy = max(max(oy), sy, gy) + AREA_WIDTH / 2.0 + xw = int(round((maxx - minx) / reso)) + yw = int(round((maxy - miny) / reso)) + + # calc each potential + pmap = [[0.0 for i in range(yw)] for i in range(xw)] + + for ix in range(xw): + x = ix * reso + minx + + for iy in range(yw): + y = iy * reso + miny + ug = calc_attractive_potential(x, y, gx, gy) + uo = calc_repulsive_potential(x, y, ox, oy, rr) + uf = ug + uo + pmap[ix][iy] = uf + + return pmap, minx, miny + + +def calc_attractive_potential(x, y, gx, gy): + return 0.5 * KP * np.hypot(x - gx, y - gy) + + +def calc_repulsive_potential(x, y, ox, oy, rr): + # search nearest obstacle + minid = -1 + dmin = float("inf") + for i, _ in enumerate(ox): + d = np.hypot(x - ox[i], y - oy[i]) + if dmin >= d: + dmin = d + minid = i + + # calc repulsive potential + dq = np.hypot(x - ox[minid], y - oy[minid]) + + if dq <= rr: + if dq <= 0.1: + dq = 0.1 + + return 0.5 * ETA * (1.0 / dq - 1.0 / rr) ** 2 + else: + return 0.0 + + +def get_motion_model(): + # dx, dy + motion = [[1, 0], + [0, 1], + [-1, 0], + [0, -1], + [-1, -1], + [-1, 1], + [1, -1], + [1, 1]] + + return motion + +def motion_to_action(ax, ay): + if ax == 1 and ay == 0: + action = 0 + elif ax == 0 and ay == 1: + action = 1 + elif ax == -1 and ay == 0: + action = 2 + elif ax == 0 and ay == -1: + action = 3 + elif ax == -1 and ay == -1: + action = 4 + elif ax == -1 and ay == 1: + action = 5 + elif ax == 1 and ay == -1: + action = 6 + elif ax == 1 and ay == 1: + action = 7 + + return action + + + +def oscillations_detection(previous_ids, ix, iy): + previous_ids.append((ix, iy)) + + if (len(previous_ids) > OSCILLATIONS_DETECTION_LENGTH): + previous_ids.popleft() + + # check if contains any duplicates by copying into a set + previous_ids_set = set() + for index in previous_ids: + if index in previous_ids_set: + return True + else: + previous_ids_set.add(index) + return False + +def collision_detection(rox, roy, collision_radius=1.0): + collision = False + d = np.hypot(rox, roy) + if np.any(d < collision_radius): + collision = True + + return collision + +def potential_field_planning(env, reso=0.3, rr=2.5, show=False): + sx, sy = env.sx, env.sy + gx, gy = env.gx, env.gy + ox, oy = env.ox, env.oy + xmin, xmax = env.xmin, env.xmax + ymin, ymax = env.ymin, env.ymax + + # Compute potential field + pmap, minx, miny = calc_potential_field(sx, sy, gx, gy, ox, oy, reso, rr) + + rx, ry = [sx], [sy] + rox, roy = [sx - np.array(ox)], [sy - np.array(oy)] + rgx, rgy = [sx - gx], [sy - gy] + ra = [] + success = False + collision = False + + # Possible actions as numbers + motion = get_motion_model() + + # Search path + d = np.hypot(sx - gx, sy - gy) + ix = round((sx - minx) / reso) + iy = round((sy - miny) / reso) + + previous_ids = deque() + + while d >= reso: + minp = float("inf") + minix, miniy = -1, -1 + ax, ay = 0, 0 + # Try out all possible actions, keep one with lowest potential field value + for i, _ in enumerate(motion): + inx = int(ix + motion[i][0]) + iny = int(iy + motion[i][1]) + if inx >= len(pmap) or iny >= len(pmap[0]) or inx < 0 or iny < 0: + p = float("inf") # outside area + print("outside potential!") + else: + p = pmap[inx][iny] + if minp > p: + minp = p + minix = inx + miniy = iny + ax = motion[i][0] + ay = motion[i][1] + + # Update with selected action + ix = minix + iy = miniy + xp = ix * reso + minx + yp = iy * reso + miny + + # Update remaining distance + d = np.hypot(gx - xp, gy - yp) + + # Store results + rx.append(xp) + ry.append(yp) + rox.append(xp - np.array(ox)) + roy.append(yp - np.array(oy)) + rgx.append(xp - gx) + rgy.append(yp - gy) + ra.append(motion_to_action(ax, ay)) + + # Detect problems + if (oscillations_detection(previous_ids, ix, iy)): + print("Oscillation detected at ({},{})!".format(ix, iy)) + break + + collision = collision_detection(rox[-1], roy[-1]) + if collision: + print("Collision detected!") + break + + # Done + success = (d < reso) # final distance within threshold? + ra.append(0) + + # Prepare output + rox = np.array(rox) + roy = np.array(roy) + + n_obstacles = rox.shape[1] + state_inc = np.append(np.array([rgx, rgy]).reshape(2, -1), rox.reshape(n_obstacles, -1), axis=0) + state = np.append(state_inc, roy.reshape(n_obstacles, -1), axis=0) + pos = np.array([rx, ry]).reshape(2, -1) + + output = {'state': state.T, 'action': np.array(ra).T, 'pos': pos.T, 'success': success, 'collision': collision} + + return output + +def classifier_planning(env, clf, scaler, reso=0.5): + sx, sy = env.sx, env.sy + gx, gy = env.gx, env.gy + ox, oy = env.ox, env.oy + xmin, xmax = env.xmin, env.xmax + ymin, ymax = env.ymin, env.ymax + + # Actions to numbers + motions = get_motion_model() + + # Initialize trajectory data lists + rx, ry = [sx], [sy] + rox, roy = [sx - np.array(ox)], [sy - np.array(oy)] + rgx, rgy = [sx - gx], [sy - gy] + ra = [] + success = False + collision = False + + d = np.hypot(sx - gx, sy - gy) + + # Generate trajectory + counter = 0 + while d >= reso and counter < 25: + counter += 1 + + # Get state vector + rox_i = np.array(rox[-1]) + roy_i = np.array(roy[-1]) + n_obstacles = rox_i.shape[0] + state_inc = np.append(np.array([rgx[-1], rgy[-1]]).reshape(2, -1), rox_i.reshape(n_obstacles, -1), axis=0) + state = np.append(state_inc, roy_i.reshape(n_obstacles, -1), axis=0).T + + state_scaled = scaler.transform(state.reshape(1, -1)) + + # Get action from model + action = clf.predict(state_scaled) + + # Apply action + motion_clf = motions[int(action)] + ax = motion_clf[0] + ay = motion_clf[1] + inx = rx[-1] + ax * reso + iny = ry[-1] + ay * reso + xp = inx + yp = iny + d = np.hypot(gx - xp, gy - yp) + + # Append trajectory data to lists + rx.append(xp) + ry.append(yp) + rox.append(xp - np.array(ox)) + roy.append(yp - np.array(oy)) + rgx.append(xp - gx) + rgy.append(yp - gy) + ra.append(motion_to_action(ax, ay)) + + # Detect problems + collision = collision_detection(rox[-1], roy[-1]) + if collision: + print("Collision detected!") + break + + # Done + if d < reso: + success = True + elif not collision: + print('Timeout!') + ra.append(0) + + # Prepare output + rox = np.array(rox) + roy = np.array(roy) + + n_obstacles = rox.shape[1] + state_inc = np.append(np.array([rgx, rgy]).reshape(2, -1), rox.reshape(n_obstacles, -1), axis=0) + state = np.append(state_inc, roy.reshape(n_obstacles, -1), axis=0) + pos = np.array([rx, ry]).reshape(2, -1) + + output = {'state': state.T, 'action': np.array(ra).T, 'pos': pos.T, 'success': success, 'collision': collision} + + return output + + +def plot_environment(env, potential_field_trajectory=None, classifier_trajectory=None, add_esc=False): + # for stopping simulation with the esc key. + plt.figure(figsize=(4.5, 4.5)) + if add_esc: + plt.gcf().canvas.mpl_connect('key_release_event', + lambda event: [exit(0) if event.key == 'escape' else None]) + + # Add obstacles + plt.scatter(env.ox, env.oy, s=5000) + + # plot trajectory_data structure from potential_field_planning + if potential_field_trajectory: + plt.plot( + potential_field_trajectory['pos'][:,0], + potential_field_trajectory['pos'][:,1], + '.:r', + label='pot. field path' + ) + + # plot trajectory_data structure from classifier_planning + if classifier_trajectory: + plt.plot( + classifier_trajectory['pos'][:,0], + classifier_trajectory['pos'][:,1], + '.:m', + label='clf. path' + ) + + # plot start/goal points on top of trajectories + plt.plot(env.sx, env.sy, "*k", label='start') + plt.plot(env.gx, env.gy, "*m", label='goal') + plt.axis('equal') + plt.xlim(env.xmin - 0.2, env.xmax + 0.2) # fix the axes of the plot + plt.ylim(env.ymin - 0.2, env.ymax + 0.2) + plt.legend() + +def draw_heatmap(data): + data = np.array(data).T + plt.pcolor(data, vmax=100.0, cmap=plt.cm.Blues) + + +def main(): + print("potential_field_planning start") + + sx = 0.0 # start x position [m] + sy = 10.0 # start y positon [m] + gx = 30.0 # goal x position [m] + gy = 30.0 # goal y position [m] + grid_size = 0.5 # potential grid size [m] + robot_radius = 5.0 # robot radius [m] + + ox = [15.0, 5.0, 20.0, 25.0] # obstacle x position list [m] + oy = [25.0, 15.0, 26.0, 25.0] # obstacle y position list [m] + + show_animation = True + + if show_animation: + plt.grid(False) + plt.axis("equal") + + # path generation + rx, ry, rox, roy, rgx, rgy = potential_field_planning(sx, sy, gx, gy, ox, oy, grid_size, robot_radius) + + if show_animation: + plt.show() + + +if __name__ == '__main__': + print(__file__ + " start!!") + main() + print(__file__ + " Done!!")