{
  "nbformat": 4,
  "nbformat_minor": 0,
  "metadata": {
    "colab": {
      "provenance": []
    },
    "kernelspec": {
      "name": "python3",
      "display_name": "Python 3"
    },
    "language_info": {
      "name": "python"
    }
  },
  "cells": [
    {
      "cell_type": "markdown",
      "source": [
        "**Name:**\n",
        "\n",
        "**Date:**\n",
        "\n",
        "**Description of activity:**\n"
      ],
      "metadata": {
        "id": "sczaGya92i48"
      }
    },
    {
      "cell_type": "markdown",
      "source": [
        "# Mount Google Drive\n"
      ],
      "metadata": {
        "id": "mv3Oarmb2zRK"
      }
    },
    {
      "cell_type": "code",
      "execution_count": null,
      "metadata": {
        "id": "1i3bvglG2d8z"
      },
      "outputs": [],
      "source": [
        "from google.colab import drive\n",
        "drive.mount('/drive')"
      ]
    },
    {
      "cell_type": "markdown",
      "source": [
        "# Import Libraries"
      ],
      "metadata": {
        "id": "GXNipdi-3F1Z"
      }
    },
    {
      "cell_type": "code",
      "source": [
        "from PIL import Image\n",
        "from matplotlib import pyplot as plt"
      ],
      "metadata": {
        "id": "8Nmg8IhE3KfV"
      },
      "execution_count": null,
      "outputs": []
    },
    {
      "cell_type": "markdown",
      "source": [
        "# Exercises\n",
        "\n",
        "In this activity you will gain practice defining your own functions and using <code>if statements</code> (conditional statements) in Python to manipulate pixels to create different effects on images.\n",
        "\n"
      ],
      "metadata": {
        "id": "MJ8VoPpTy-mD"
      }
    },
    {
      "cell_type": "markdown",
      "source": [
        "**Coloring portions of pictures using conditional statements**\n",
        "\n",
        "In a previous activity we saw how we could use ranges of <code>for loops</code> with different start, end, and step values to specify which pixels in an image to change.  We will now see how we can do this with <code>if statements</code>.\n",
        "\n",
        "The following function changes the color of the top half of an image to be red.  Load it and test it."
      ],
      "metadata": {
        "id": "FbBK1CL0Qk5F"
      }
    },
    {
      "cell_type": "code",
      "source": [
        "# Color top left quadrant red\n",
        "def topHalfRed(picture):\n",
        "  newPic = picture.copy()\n",
        "\n",
        "  for y in range(newPic.height):\n",
        "    for x in range(newPic.width):\n",
        "      if (y < newPic.height/2):\n",
        "        newPic.putpixel((x,y),(255,0,0))\n",
        "\n",
        "  return newPic"
      ],
      "metadata": {
        "id": "m3yexlvARUeL"
      },
      "execution_count": null,
      "outputs": []
    },
    {
      "cell_type": "code",
      "source": [
        "# Test topHalfRed function here\n",
        "\n"
      ],
      "metadata": {
        "id": "YqNtfobFT9Pe"
      },
      "execution_count": null,
      "outputs": []
    },
    {
      "cell_type": "markdown",
      "source": [
        "**Coloring Other Sections**\n",
        "\n",
        "Define three new functions to change the color of pixels in the specified sections of an image.  Each of these functions should loop through all of the pixels in an image and use appropriate expressions in an <code>if statement</code> to select the pixels that will get changed.\n",
        "\n",
        "\n",
        "1.   <code>colorLeftHalf</code>: Color left half a specified color.\n",
        "2.   <code>colorTopLeft</code>: Color top left quadrant a specified color.\n",
        "3. (Optional, if time permits) <code>colorBottomRight</code>: Color bottom right quadrant a specified color.\n",
        "4. (Optional, if time permits) <code>middleQuadrant</code>: Color the middle quadrant a specified color.  This will take a little more thinking to figure out what *x*- and *y*- values you will need.\n",
        "\n"
      ],
      "metadata": {
        "id": "PQ1IroKpSWxA"
      }
    },
    {
      "cell_type": "code",
      "source": [
        "# Define your new functions here.\n",
        "\n",
        "\n"
      ],
      "metadata": {
        "id": "C-XFu7nPTiWx"
      },
      "execution_count": null,
      "outputs": []
    },
    {
      "cell_type": "markdown",
      "source": [
        "**(OPTIONAL, IF TIME PERMITS) Drawing every other line**\n",
        "\n",
        "Think about how you might use conditional statements to draw every other line horizontally or vertically.  What coodinates do you need to use?  For example, if you wanted to draw every other line horizontally on a 100x50 image, you would select all of the pixels in row 0, then in row 2, then in row 4, etc.  This would give us the pixels (0, 0), (1, 0), (2, 0), ... (199, 0), (0,2), (1, 2), (3, 2), ...(199, 2), ... (0, 48), (1, 48), ..., (199, 48).  Notice that the y-value of each of these pixels is even.  One way to check if a number is even is to use the mod operator (%), as it gives the remainder of division.  So an expression such as <code>y % 2</code> would return 0 for even numbers and 1 for odd numbers. (Why?)\n",
        "Define an <code>everyOther</code> function that draws every other horizontal or vertical lines in an image by looping through all of the pixels and using an <code>if statement</code> to select the ones to be changed."
      ],
      "metadata": {
        "id": "KsG59zoEXG8V"
      }
    },
    {
      "cell_type": "code",
      "source": [
        "# Define and test your function here\n",
        "\n"
      ],
      "metadata": {
        "id": "5hahZTEZZEqN"
      },
      "execution_count": null,
      "outputs": []
    },
    {
      "cell_type": "markdown",
      "source": [
        "**Draw a diagonal line**\n",
        "\n",
        "The Conditional Statements reading explains how to draw a diagonal line from the top left corner of a square image to the bottom right corner by changing the color of the pixels along the diagonal.  These are the pixels (0,0), (1,1), (2, 2), etc.  The following function will do this by using an <code>if statement</code> to check if the *x*- and *y*- values are the same.  Load this function and test to see how it works on a **square** image.  Then test to see what line it draws on images that are not square.  What line does it draw?"
      ],
      "metadata": {
        "id": "nGwjr7geUnfB"
      }
    },
    {
      "cell_type": "code",
      "source": [
        "# This function draws a diagonal line on an image\n",
        "def drawDiagonal(picture):\n",
        "  newPic = picture.copy()\n",
        "\n",
        "  for y in range(newPic.height):\n",
        "    for x in range(newPic.width):\n",
        "      if x == y:\n",
        "        newPic.putpixel((x, y), (255, 0, 0))\n",
        "\n",
        "  return newPic"
      ],
      "metadata": {
        "id": "8WMLzD5bAQxP"
      },
      "execution_count": null,
      "outputs": []
    },
    {
      "cell_type": "code",
      "source": [
        "# Test your diagonal function here on square and non-square images\n",
        "\n"
      ],
      "metadata": {
        "id": "w0XxuuTsCnEP"
      },
      "execution_count": null,
      "outputs": []
    },
    {
      "cell_type": "markdown",
      "source": [
        "**Tint Red**\n",
        "\n",
        "We can now explore how to use <code>if statements</code> to select color values that we wish to change.  The following function is from the [Conditonal Statements reading](http://www.cs.kzoo.edu/cs103/Readings/ConditionalStatements.pdf) and will increase the red by 150% for pixels that originally had a small amount of red.  Copy and load this function and then test it.  Experiment with changing the factor for how much the red changes and/or which values of red you'd like to change.\n",
        "\n"
      ],
      "metadata": {
        "id": "ahvRleAABi5s"
      }
    },
    {
      "cell_type": "code",
      "source": [
        "# Copy the tintRed function here\n",
        "\n",
        "\n",
        "\n"
      ],
      "metadata": {
        "id": "peXqXT_jCcX-"
      },
      "execution_count": null,
      "outputs": []
    },
    {
      "cell_type": "markdown",
      "source": [
        "Test that this function behaves like we think it should. Show the original image side-by-side with the reflected image."
      ],
      "metadata": {
        "id": "a92yyIooCzeW"
      }
    },
    {
      "cell_type": "code",
      "source": [
        "# Test tintRed function here\n",
        "\n",
        "\n"
      ],
      "metadata": {
        "id": "FOgwUiHNzInJ"
      },
      "execution_count": null,
      "outputs": []
    },
    {
      "cell_type": "markdown",
      "source": [
        "**Doubling and Halving**\n",
        "\n",
        "Define a new function, <code>doubleHalf</code> that changes the amount of red in an image by doubling any red value that is less than 127 and halving any red value that is greater than 127.  Your function should use an <code>if-else</code> statement to check the red value.\n"
      ],
      "metadata": {
        "id": "D4XRNj0yKQJ-"
      }
    },
    {
      "cell_type": "code",
      "source": [
        "# Define your function here\n",
        "\n"
      ],
      "metadata": {
        "id": "G1vZd-zYZOpa"
      },
      "execution_count": null,
      "outputs": []
    },
    {
      "cell_type": "code",
      "source": [
        "# Test your doubleHalf function here\n",
        "\n"
      ],
      "metadata": {
        "id": "KkDVs_ZsZTAP"
      },
      "execution_count": null,
      "outputs": []
    },
    {
      "cell_type": "markdown",
      "source": [
        "**Modify <code>doubleHalf</code>**\n",
        "\n",
        "Modify the <code>doubleHalf</code> function so that it also modifies the green and blue values similar to the modification of red values. Test your modified function."
      ],
      "metadata": {
        "id": "nchG5KCOLHlC"
      }
    },
    {
      "cell_type": "code",
      "source": [],
      "metadata": {
        "id": "Hm1gu7iiKPQl"
      },
      "execution_count": null,
      "outputs": []
    },
    {
      "cell_type": "markdown",
      "source": [
        "**Color switching**  \n",
        "\n",
        "We will now experiment with swapping one color for another color.  Define a new function, <code>colorSwitch</code> that will take an image and a new color (defined as a 3-tuple for R, G, B) as parameters, and returns a new version of the image with the new color replacing the red in the image.\n",
        "In the images below, the red from the flowers was replaced with an aqua color.  To do this, the function needs to kwow what values make up red.  Pure red is (255, 0, 0).  It is unlikely that the image has pure red pixels.  After experimenting a little, it was determined that if the red value of a pixel is > 175, the green value is < 100 and the blue value is also < 100, then that pixel is a shade of red.  That pixel then got replaced with a shade of aqua (20, 200, 180).\n",
        "Your function should duplicate the original picture, and then loop through all of the pixels in the copy, checking if the RGB values of the pixel meet the criteria you desire.  Change the color values for any pixel that meets this criteria.\n",
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      ],
      "metadata": {
        "id": "lGhTaVgZ0AHx"
      }
    },
    {
      "cell_type": "markdown",
      "source": [
        "**Experiment with sepia tint and posterize**\n",
        "\n",
        "Copy the <code>sepiaTint</code>, the <code>simplePosterize</code> and the <code>posterize</code> functions from the [Conditional Statements reading ](http://www.cs.kzoo.edu/cs103/Readings/ConditionalStatements.pdf) and test them.  Show your results."
      ],
      "metadata": {
        "id": "sgDLeqxCDxDQ"
      }
    },
    {
      "cell_type": "code",
      "source": [
        "# Sepia, Posterize functions here\n",
        "\n",
        "\n"
      ],
      "metadata": {
        "id": "oZOPsFs6mGj9"
      },
      "execution_count": null,
      "outputs": []
    },
    {
      "cell_type": "markdown",
      "source": [
        "# Saving and Submitting\n",
        "\n",
        "Once you have created results that you are pleased with, skim through your notebook and make sure everything looks the way you expect.  If it all looks good, save this notebook as a .ipynb file.  (Go to File -> Download -> Download .ipynb)\n",
        "\n",
        "Submit your .ipynb file on Kit."
      ],
      "metadata": {
        "id": "m8jTI0_OBDRM"
      }
    }
  ]
}