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INTRODUCTION TO MATLAB IMAGE PROCESSING Compiled by Dhananjay K. Theckedath

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Page 1: Introduction to Matlab - Image Processing By Dhananjay K. Theckedath

INTRODUCTION TO MATLAB

IMAGE PROCESSING Compiled by Dhananjay K. Theckedath

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MATLAB (an acronym for MATrix LABoratory) is a special-purpose computer program optimised to perform engineering and scientific calculations. MATLAB is a powerful high-level language and is very easy to use. The MATLAB library has an extensive set of predefined functions, which make it much easier compared to languages such as FORTRAN or C. To get stared with MATLAB, one needs to know how to manipulate and represent data. One also needs to know how to find information about available functions and finally how to write our own programs.

A.1 Starting MATLAB

To start MATLAB, double click on the MATLAB icon on the desktop . The main MATLAB window (command window) with the command line prompt “>>” will appear on screen. MATLAB is an interpreted language, which means that the instructions that we give are interpreted by the computer directly as opposed to C in which we first need to compile the instruction before it can be executed by the computer. There are two ways to give instructions in MATLAB (1) On the command line after the prompt “>>”. For example, we can directly write >> help abs and the following details will appear on the command window.

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In short, if we type an instruction, MATLAB executes it and gives us the result. We do not use the command window to write programs. We use it only to check certain operations. (2) Through a script (.m file, program) or a function where a code is written in a text file

with the .m extension. These scripts contain lists of instructions. To start writing a .m file we need to activate the editor. One way to do that is to click on the icon shown below on the command window. The editor page pops up immediately.

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This is the place where all MATLAB codes are written. Before we proceed, we should be aware that MATLAB codes work only in their respective directories. The default directory is C:\MATLAB6p5\work. If we want to save programs to our directory, we need to use the cd command (the pwd command tells us where we are presently). Another way to go to our directory is by clicking on the icon shown and changing it to our directory. Before starting MATLAB sessions, we should create our own directory through Windows explorer. Only if we have created our own directory, it will be displayed as shown below.

If we write a program to modify an image, we should be sure that the program as well as the original image is in our directory. A.2 The Help and Look for Commands MATLAB is made up of a huge library of commands, some of them being more important than the others. We shall discuss some of them here. The most important command in MATLAB is the help command. Type help on the command line >> help

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Read what pops up on the screen. What we have here is a list of folders that are available to us.

From here, one can start exploring. For example we could write >> help matlab\elmat This would give us elementary matrices and matrix manipulation functions. In a similar manner we could check out any of the folders. Suppose we are looking for the cosine function, type >> help cos

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The following display will appear on the command window

For image processing functions, type help images to get a list of available functions and their brief description. >> help images. Apart from the help command, another command that is very important is the lookfor command. If we are not aware of the name of the MATLAB command that we want to use (which is usually the case), the lookfor command comes to our rescue. For instance if we want to calculate the cosine and are not sure of the name of the function, we simply type

>> lookfor cosine

MATLAB comes back with all the functions related to cosine

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…..and many more Looking at the list one can now type >> help cos to get the cosine function. Try out the lookfor command for some more functions that you can think of. Lookfor XYZ looks for the string XYZ in the first comment line. For example, “lookfor inverse” finds at least a 25 matches, which have the word inverse in them. Of these, one could select the required function (say inv) and then then type >> help inv. The help and the lookfor commands should be used together to appreciate the power of MATLAB. A.3 Creating a (Vector) Matrix One thing that we should never forget when working in MATLAB is that all data is stored into matrices. A scalar (real) number is a 1 × 1 matrix while a vector is a 1 × N matrix. Hence matrices are the basic elements of a MATLAB program. MATLAB sees

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matrices as other languages see numbers. This is a big advantage while dealing with images. Let us try creating a few vectors (matrices). Type the following command on the command window >> a = [1 2 3 2 4 5 3] ;

Note: The semicolon at the end of the equation ensures that the stored data is not displayed. To display the result, do not put the semicolon Similarly type the following line

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In a similar fashion, matrices of different orders can be generated very easily. Suppose we want to find the determinant of x. Since we do not know the command for finding the determinant, we use the lookfor command and then use help on the specific determinant command. A.4 MATLAB Operators

There are a few operators in MATLAB that one ought to know (1) The Colon Operator “ : ” The colon operator is used to define vectors For example a=1:1:10 b=1:2:10 gives us the following two vectors

We notice that the colon instruction is of the form lower limit: increment: upper limit Another way to define vectors is to use the command zeros and ones. Type >>help ones and >>help zeros in the command window.

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>> ones(N) gives us a N × N matrix of all ones similarly >> zeros(N) gives us a N × N matrix of all zeros.

Similarly, type the following commands on the command window and see the results.

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(2) Arithmetic Operator There are some standard arithmetic operators that one can use in programming Try the following

Similarly try the following arithmetic operators >> 3 ^ 4 >> 3 * 4 >> x * y >> x / y Note: The operators ( *, / , ^ ) have their matrix counterparts ( .* , . / , .^ ). The dot before the operator tells us that it is an element-by-element operation. Let us take an example a = b = 1 2 3 2 3 4 2 3 4 4 4 4 4 3 2 4 5 6

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Perform the following operations in the command window 1. a + b 2. a * b 3. a .* b

Note the difference between 2 and 3 >> a + b >> a * b >> a . * b ans = ans = ans = 3 5 7 22 26 30 2 6 12 6 7 8 32 38 44 8 12 16 8 8 8 28 34 40 16 15 12 As stated earlier, a * b performs matrix multiplication whereas a .* b performs element by element multiplication.

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(3) Relational and Logical Operators These operators can be found using the help command.

There are applications were we need to compare two quantities. This can be done by using relational operators. Some of the relational operators are listed below.

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Some of the Logical operators are listed below. Clicking on any of these would give us the syntax for the commands.

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(4) Martix Operators We shall discus three operators which are used regularly in the book. The first one is the sum operator. A better understanding of the sum command can be obtained using the help command >> help sum. This command gives us the sum of the vector. Type the following on the command window.

The sum command gives us the sum only in one direction. Type the following on the command window

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The sum command adds up each column and gives us the sum in each column. To cut a long story short, the sum command works on one-dimensional vectors. To calculate the sum of the entire matrix (image), which as we know is a two-dimensional vector, we need to use the sum command twice. This is written as shown sum(sum(..)). Type the following on the command window

The above command calculates the sum of the entire matrix and gives us the result as 45. This command could be used to calculate the total value of all the pixels in an image. The second operator is the max and min operator. Type >> help max The max operator gives us the maximum value of the vector while the min operator gives us the minimum value of the vector. Just like the sum command, the max and the min operators work only on one-dimensional vectors. Type the following on the command window.

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If we want to find the maximum or minimum of a matrix, we need to use max(max(..)) or min(min(..)). Type the following on the command window

Another command that is used in almost all the programs in the book is the size command. One could study this command using >> help size.

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There are times when we need to know the physical size of the matrix(image). The size command gives us the number of rows and columns of the matrix.

This command is used to find out the size of the image. row and col are simply two variables.

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The above display simply means that the cameraman image has 256 rows and 256 columns. Before we proceed to the next item, we need to know how the elements in a matrix are arranged. As against what we have been using so far, in images, the x-axis is in the vertically downward direction while the y-axis in the horizontal direction. This convention is in accordance with the standard scanning procedure. Always keep the directions in mind.

What is a(2, 3) ?. The answer is 4. This understanding is important when one starts writing programs in MATLAB.

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A.5 Plotting Functions MATLAB’s extensive, device-independent plotting capabilities are one of its most powerful features. The plot command works when it is fed with two vectors x and y We can use the lookfor command or the help command to get a detailed description of the plot command. Type >> help plot Let us consider a simple example of the plotting command The following code can either be written on the command window or as script using the editor (to be explained later).

The output of this program would give us two figures representing the cosine and the sine waves.

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Try modifying the plots by putting labels on the x-axis and the y-axis. Use the lookfor command to check for labels. There are times when one needs to plot more than one figure. MATLAB is equipped with a command called subplot to achieve this. Type >> help subplot on the command window.

Let us take an example to make things easier. Write the following code on the command window

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The output of the program would give us the following figure

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The subplot command puts all the figures together. The standard syntax for the subplot command is subplot (m, n, p). The subplot command is followed by the plotting command. We have written the command as subplot (2,2,1) Here, 2, 2 indicates the ratio of the x and y-axis (2, 2 ensures that the each figure block is square) while 1 indicates the figure number. In our case, subplot (2,2,1) is followed by plot (t, p). Hence the figure t v/s p is displayed in the first block. Similarly, subplot (2,2,2) is followed by the plot (t, q). This causes t v/s q to be displayed in the second block and so on. If we change all the subplot dimensions from 2,2 to 4,2 (write subplot (4,2,1)…), we would get the figure shown below. We choose the dimensions of the subplot depending on the number of figures that need to get into the subplot. Try out various combinations of m and n in the subplot command and choose the dimensions that suit your needs.

Kindly study the subplot function in detail using >> help subplot.

Another command which is used for plotting one dimensional functions is the bar command. While the plot command interpolates discrete points and gives us a continuous representation, the bar command gives us the actual discrete figure.

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Type the following on the command window

The result of the program is shown below

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The bar command is used in the book while plotting the histogram of an image.

We have also used the xlabel and the ylabel command. Check what these commands do by typing >> help xlabel on the command window.

Before we end this section on plotting, there is one more application that needs a mention. There are times when we need to plot two graphs on the same figure (we might need to overlap the figures). Type the following on the command window.

The above commands would give us two figures superimposed on each other. We have used the hold on command to achieve this. The hold on command holds the current plot and all the axis properties so that subsequent plotting commands can be added to the existing graph. This is an important command. Type >> help hold on on the command window and see the details. MATLAB also has the hold off command, which performs the opposite task.

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We could also change the colour of the graphs. Kindly check the plot command. From these generalized commands, let us move to some specific Image processing commands.

A.6 Image Processing Tool Box

Some of the important toolboxes available in MATLAB are

(1) Image processing toolbox.

(2) Signal processing toolbox

(3) Statistics toolbox

(4) Digital Signal Processing toolbox

(5) Wavelet toolbox

(6) Control system toolbox

(7) Communication toolbox

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Since this is a subject of image processing, we shall spend a little time discussing some functions available in the Image processing toolbox.

One of the important and basic functions available to us is the imread. Imread reads an image into an array. It stores the image as a matrix. It is this property that makes MATLAB so convenient for image processing. Use the help command to see what imread does.

>> help imread

Try this out a = imread(‘saturn.tif’); This command stores the image as an array in a. To check the size of a, simply type >>whos

The whos command gives us the number of variables used along with their size and their class. To display this image we could use one of the many display functions available. Type >> lookfor image One of the commonly used command is the imshow Try this out

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The output that we get is shown below. MATLAB provides us with quite a few images, which are stored in C:\MATLAB\toolbox\images\imdemos. We could also use our images provided we store them in our directory.

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We could also use the image or imagesc command. Use the help command to study the difference between the commands. We have seen the imread command. What we need to remember is that this command stores a grey image in an array as uint8 (This is a storage class). The imshow command works well for class uint8. One important thing to note is that arithmetic operators do not work on uint8 class. Hence if we store the first image in im1 and the second image in im2, we cannot perform arithmetic operations on them. Example im1 + im2 will not be accepted. To perform arithmetic operations, we need to convert the uint8 class to class double You don’t need to worry about this if you are using Matlab 7

Remember : To perform arithmetic operations, we need to convert the uint8 class to class double

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Most of the programs given in this book make this conversion from uint8 to double. The Image processing toolbox supports four basic types of images

(1) Indexed images (2) Intensity images (3) Binary images (4) RGB images

Shown below is the table that summarizes the way MATLAB interprets the image types. IMAGE TYPE STORAGE CLASS INTERPRETATION Binary Logical Image is a matrix of zeros

and ones Indexed 1 Double Image is a matrix of

integers in the range [1, L] Uint8 or Uint16 Image is a matrix of

integers in the range [0, L − 1]

Intensity 1 Double Image is a matrix of floating values, typically in the

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range of [0, 1] Uint8 or Uint16 Image is a matrix of

integers, typically in the range of [0,255] or [0,65535]

RGB Double Image is a m × n × 3 matrix of floating point values in the range [0,1]

Uint8 or Uint16 Image is a m × n × 3 matrix of integer values in the range [0,255] or [0,65535]

There are applications wherein we need to convert one image type to another. Given below is a table, which lists some of the image conversion functions. FUNCTION DESCRIPTION gray2ind Creates a indexed image from a grey scale intensity image im2bw Creates a binary image from a intensity image, indexed image or a RGB

image based on a luminance threshold ind2gray Creates a grey scale intensity image from an indexed image ind2rgb Creates a RGB image from an indexed image mat2gray Creates a grey scale intensity image from data matrix rgb2gray Creates a grey scale intensity image from a RGB image rgb2ind Creates an indexed image from a RGB image One could use the help command to understand any of the above mentioned image conversion commands. It is worthwhile to study the syntax of each of these conversions functions. The rgb2gray has been used quite frequently in the book.

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Given below is a simple implementation of conversion.

The results are displayed below.

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The book provides a program to achieve the same result. Apart from these commands, we shall also discus some inbuilt functions that are quite frequently used in Image processing applications. (1) Linear Filtering Filtering is a technique of modifying an image. For example, filtering can be used to enhance an image or to eliminate noise that is present in the image. Though the book provides codes to achieve this, MATLAB has an in-built function known as imfilter, which achieves filtering. I would personally recommend students to write their own codes. Type the following on the command window >> help imfilter

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Given below are a few commands that would directly perform filtering.

The resulting images are shown below

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The h that we chose was a low pass filter hence the second image is a blurred. MATLAB also provides us with pre-define filters, which one could use in projects. Type the following on the command window >> help fspecial

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We shall now implement one of these pre-defined filters. Type the following commands on the command window

The figures are given below

Another important command that is quite regularly used is the imwrite. Check >>help imwrite. This command helps us store an array as an image. Consider this, we have read two images and added them. Their sum is stored in a variable. This variable can be stored as an image using the imwrite command.

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The result of this program is shown below. The imwrite command commands writes the variable im as final_image.bmp (we can give any name) and stores it in the directory that we are working in, in this case C:\Matlab7\work.

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(2) Reading Multiple Images from a Graphics File MATLAB supports several graphics file formats, such as HDF and TIFF, which can contain multiple images. The imread command imports only the first image from a file. To import additional images from the file, we use the syntax supported by the file format. Given below is the syntax for reading a series of 27 images from a TIFF file and stores the images in a 4-Dimensional array.

(3) Image Resizing To enlarge the size of an image, we resize the image by specifying a magnification factor greater than one. We can use the help command >> help imresize to understand the syntax.

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Type the following on the command window

The result of these commands gives us two images shown below.

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Though MATLAB has an inbuilt command to zoom the image, the book provides a program for the same. It is advisable to write your own codes instead of using ready-made functions. (4) Image Rotation Image can be rotated using the imrotate command. Type the following line on the command window >> help imrotate.

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Let us read an image and try to rotate it using the command. Type the following on the command window

The output of these commands will give us 2 figures shown below

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Though the second figure looks bigger, the size of the brick wall is the same. There are many more commands that the Image processing toolbox provides. Spend some time and explore them. To view all the inbuilt functions in the Image processing toolbox, simply type help on the command window >>help. This will give us the complete list of toolboxes. Of these we can click at images. This is shown below. There are two links that contain the entire set of inbuilt image processing functions.

The basic commands of MATLAB have been discussed. The command window that we have been using so far is nothing but a glorified calculator. We use the command window to search for new commands and to try them out. To write our own codes, the command window is not of much use. The next few pages will help us learn the programming aspects of MATLAB. We shall discuss some of the basic loops that would be required in programming.

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A.7 Scripts and Main Programs In MATLAB, scripts are the equivalent of main programs. These scripts are written in the editor. We have already seen how to open the editor window (page 3). After finishing writing the program, we save it in our directory. To run the program, we simply need to write the name of the program in the command window without the .m extension. We can also run the program by using the F5 key (save and run). Let us consider the given program.

This program is saved as test.m We run this program by simply writing test in the command window (>> test) or by pressing the F5 key (save and run).

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The final result, n_factorial is displayed since we did not put the semi-colon after n_factorial in the program. We shall now discuss some of the basic loops used in programming (1) The for loop

The for loop is a loop that executes a block of statements a specified number of times. The for loop has the form

for index = expression Statement 1 . . . Statement n end In MATLAB, every loop has to end with an end command The for loop is used in almost all the programs that are presented in the book. Type the following on the command window >> help for

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Let us take an example of the for loop. The program given below uses the input command. This command is similar to the scanf command used in C. The % sign is used to comment the statement. The line following the % sign (green colour) is not executed. Use the help command to check what the input command does >> help input

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(2) if statement The general form of the IF statement is if expression Statements elseif expression Statements else Statements end Type >> help if on the command window to understand the syntax better. Let us consider an example of an if statement. In the program given below, the if statement is nested within the for loop. We have used an additional command called size. This is a very important command as it gives us the size of the variable under study. Use the help command to check its details. The result of the program is shown in a separate window.

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Result:

(3) While loop

The while loop, like the for loop, is a block of statements that is repeated indefinitely as long as some condition is satisfied. Check this by typing >>help while on the command window

while expression . . . . . . end If the expression is true, the code block gets executed. These basic loops help us develop complex programs. Let us take a simple program, which is used to threshold an image. We use the for loop and the if loop.

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The program is stored as test.m in C:\MATLAB7\work. Note: You should make it a habit of storing the images and your programs in your own directory. Also make sure that the command window points to your directory (Refer page 4). As stated earlier, you could run this program either by typing test on the command window (>> test) or by simply pressing the F5 key (save and run). The moment you do that, the command window asks you to enter the value of the threshold (due to the input command used in the program). In this case, we have entered the value =100 (you could take a different value)

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The two figures that one would get are shown below

(4) Functions Creating functions is an efficient way of writing programs. MATLAB has a whole set of inbuilt functions like the ones discussed so far. MATLAB also gives us the luxury of creating our own functions. Once written, we simply need to call them in the main program. All that we need to be careful about is the directory. The function and the main program have to be in the same directory.

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Once the function is written simply type the following on the command window

We can could use any variable (instead of q )

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If you type >> help threshold on the command window, it would give us the following display

These are the same comments that were typed in the function !! We can use this threshold function in any other program as long as both the programs belong to the same directory, that’s right, in the same directory ! Given below is a program called test. The threshold function is called through this program. We can run this program either by pressing F5 (save and run) or by typing test on the command window

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(5) Debugging a Program An important advantage of MATLAB lies in its debugging prowess. MATLAB not only tells us the error but also tells us the kind of error and the line where it occurs. Consider the following code

When we run this program, we get an error message (red colour) on the command window. Lets take another example. We shall consider a thersholding program and deliberately introduce some errors in it and then see how to rectify it.

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When we run this program, the following screen appears in front of us

We can now take the mouse pointer to test at 11 and click (11 tells us the line on which the error is !). This action will directly take us to the editor window and to the line where the error is. All that we would now have to do is change u to y.

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We can also start the debugging mode by typing the following command >> dbstop if error This command will stop for error >> dbstop if warning This command will stop for warnings. You could use the help command to get details >> help dbstop if error Alternately, we could go to the editor and set the options and breakpoints where we want them to be. We can learn a lot about important functions using the demo provided by MATLAB. We can run the demo by writing >> demo on the command window

This would give us the window shown below

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Click on MATLAB, Toolboxes and Blocksets to get a wealth of information. The Image acquisition and Image processing demo folders are sitting inside the main Toolbox folder.

This discussion on MATLAB has hopefully helped you get a feel of the things that could be achieved. It should be noted that this Introduction should not be taken as a substitute to a standard book on MATLAB. It would be a good idea to use a proper MATLAB book to get a command over the language. Wish you happy programming.