author | Nishanth <nishanth@fossee.in> |
Wed, 06 Oct 2010 16:15:42 +0530 | |
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Hello friends and welcome to the tutorial on Basic Data types and |
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operators in Python. |
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{{{ Show the slide containing title }}} |
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{{{ Show the slide containing the outline slide }}} |
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In this tutorial, we shall look at:: |
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* Various Datatypes in Python |
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* Operators with a little hands-on on how they can be applied to |
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the different data types. |
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First we will explore python data structures in the domain of numbers. |
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There are three built-in data types in python to represent numbers. |
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{{{ A slide to make a memory note of this }}} |
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These are: |
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* Integers |
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* Complex and |
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* Boolean |
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Lets first talk about integers. :: |
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a = 13 |
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a |
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Thats it, there we have our first integer variable a. |
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If we now see :: |
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type(a) |
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<type 'int'> |
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This means that a is a type of int. Being an int data structure |
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in python means that there are various functions that this variable |
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has to manipulate it different ways. You can explore these by doing, |
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a.<Tab> |
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Lets see the limits of this int. |
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b = 99999999999999999999 |
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b |
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As you can see even when we put a value of 9 repeated 20 times |
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python did not complain. However when you asked python to print |
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the number again it put a capital L at the end. Now if you check |
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the type of this variable b, :: |
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type(b) |
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<type 'long'> |
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The reason for this is that python recognizes large integer numbers |
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by the data type long. However long type and integer type share there |
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functions and properties. |
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Lets now try out the second type in list called float. |
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Decimal numbers in python are recognized by the term float :: |
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p = 3.141592 |
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p |
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If you notice the value of output of p isn't exactly equal to p. This |
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is because computer saves floating point values in a specific |
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format. There is always an aproximationation. This is why we should |
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never rely on equality of floating point numbers in a program. |
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The last data type in the list is complex number :: |
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c = 3.2+4.6j |
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as simple as that so essentialy its just a combination of two floats the |
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imaginary part being define by j notation instead of i. Complex numbers have a lot of functions specific to them. |
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Lets check these :: |
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c.<Tab> |
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Lets try some of them :: |
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c.real |
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c.imag |
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c.real gives the real part of the number and c.imag the imaginary. |
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We can get the absolute value using the function :: |
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abs(c) |
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Python also has Boolean as a built-in type. |
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Try it out just type :: |
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t = True |
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note that T in true is capitalized. |
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You can apply different Boolean operations on t now for example :: |
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f = not t |
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f |
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f or t |
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f and t |
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The results are explanotary in themselves. |
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The usage of boolean brings us to an interesting question of precendence. |
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What if you want to apply one operator before another. |
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Well you can use parenthesis for precedence. |
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Lets write some piece of code to check this out. |
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In[]: a=False |
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In[]: b=True |
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In[]: c=True |
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To check how precedence changes with parenthesis. We will try two |
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expressions and their evaluation. |
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one :: |
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(a and b) or c |
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This expression gives the value True |
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where as the expression :: |
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a and (b or c) |
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gives the value False. |
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Lets now discuss sequence data structures in python. Sequence |
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datatypes are those in which elements are kept in a sequential |
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order. All the elements accessed using index. |
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{{{ slide to for memory aid }}} |
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The sequence datatypes in python are :: |
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* list |
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* string |
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* tuple |
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The list type is a container that holds a number of other |
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objects, in the given order. |
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We create our first list by typing :: |
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num_list = [1, 2, 3, 4] |
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num_list |
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Items enclosed in square brackets separated by comma |
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constitutes a list. |
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Lists can store data of any type in them. |
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We can have a list something like :: |
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var_list = [1, 1.2, [1,2]] |
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var_list |
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Now we will have a look at strings |
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type :: |
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In[]: greeting_string="hello" |
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greeting_string is now a string variable with the value "hello" |
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{{{ Memory Aid Slide }}} |
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Python strings can actually be defined in three different ways :: |
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In[]: k='Single quote' |
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In[]: l="Double quote contain's single quote" |
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In[]: m='''"Contain's both"''' |
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Thus, single quotes are used as delimiters usually. |
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When a string contains a single quote, double quotes are used as delimiters. |
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When a string quote contains both single and double quotes, triple quotes are |
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used as delimiters. |
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The last in the list of sequence data types is tuple. |
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To create a tuple we use normal brackets '(' |
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unlike '[' for lists.:: |
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In[]: num_tuple = (1, 2, 3, 4, 5, 6, 7, 8) |
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Because of their sequential property there are certain functions and |
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operations we can apply to all of them. |
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{{{ Slide for memory aid }}} |
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The first one is accessing. |
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They can be accessed using index numbers :: |
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In[]: num_list[2] |
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In[]: num_list[-1] |
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In[]: greeting_string[1] |
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In[]: greeting_string[3] |
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In[]: greeting_string[-2] |
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In[]: num_tuple[2] |
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In[]: num_tuple[-3] |
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Indexing starts from 0 from left to right and from -1 when accessing |
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lists in reverse. Thus num_list[2] refers to the third element 3. |
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and greetings [-2] is the second element from the end , that is 'l'. |
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Addition gives a new sequence containing both sequences :: |
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In[]: num_list+var_list |
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In[]: a_string="another string" |
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In[]: greeting_string+a_string |
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In[]: t2=(3,4,6,7) |
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In[]: num_tuple+t2 |
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len function gives the length :: |
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In[]: len(num_list) |
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In[]: len(greeting_string) |
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In[]: len(num_tuple) |
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Prints the length the variable. |
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We can check the containership of an element using the 'in' keyword :: |
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In[]: 3 in num_list |
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In[]: 'H' in greeting_string |
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In[]: 2 in num_tuple |
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We see that it gives True and False accordingly. |
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Find maximum using max function and minimum using min:: |
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In[]: max(num_tuple) |
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In[]: min(greeting_string) |
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Get a sorted list and reversed list using sorted and reversed function :: |
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In[]: sorted(num_list) |
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In[]: reversed(greeting_string) |
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As a consequence of the order one we access a group of elements together. |
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This is called slicing and striding. |
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First Slicing |
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Given a list :: |
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In[]:j=[1,2,3,4,5,6] |
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Lets say we want elements starting from 2 and ending in 5. |
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For this we can do :: |
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In[]: j[1:4] |
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The syntax for slicing is sequence variable name square bracket |
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first element index, colon, second element index.The last element however is notincluded in the resultant list:: |
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In[]: j[:4] |
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If first element is left blank default is from beginning and if last |
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element is left blank it means till the end. |
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In[]: j[1:] |
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In[]: j[:] |
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This effectively is the whole list. |
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Striding is similar to slicing except that the step size here is not one. |
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Lets see by example :: |
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new_num_list=[1,2,3,4,5,6,7,8,9,10] |
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new_num_list[1:8:2] |
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[2, 4, 6, 8] |
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The colon two added in the end signifies all the alternate elements. This is why we call this concept |
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striding because we move through the list with a particular stride or step. The step in this example |
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being 2. |
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We have talked about many similar features of lists, strings and tuples. But there are many important |
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features in lists that differ from strings and tuples. Lets see this by example.:: |
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In[]: new_num_list[1]=9 |
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In[]: greeting_string[1]='k' |
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{{{ slide to show the error }}} |
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As you can see while the first command executes with out a problem there is an error on the second one. |
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Now lets try :: |
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In[]: new_tuple[1]=5 |
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Its the same error. This is because strings and tuples share the property of being immutable. |
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We cannot change the value at a particular index just by assigning a new value at that position. |
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We have looked at different types but we need to convert one data type into another. Well lets one |
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by one go through methods by which we can convert one data type to other: |
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We can convert all the number data types to one another :: |
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i=34 |
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d=float(i) |
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d |
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Python has built in functions int, float and complex to convert one number type |
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data structure to another. |
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dec=2.34 |
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dec_con=int(dec) |
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dec_con |
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As you can see the decimal part of the number is simply stripped to get the integer.:: |
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com=2.3+4.2j |
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float(com) |
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com |
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In case of complex number to floating point only the real value of complex number is taken. |
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Similarly we can convert list to tuple and tuple to list :: |
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lst=[3,4,5,6] |
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tup=tuple(lst) |
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tupl=(3,23,4,56) |
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lst=list(tuple) |
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However string to list and list to string is an interesting problem. |
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Lets say we have a string :: |
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In: somestring="Is there a way to split on these spaces." |
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In: somestring.split() |
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This produces a list with the string split at whitespace. |
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similarly we can split on some other character. |
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In: otherstring="Tim,Amy,Stewy,Boss" |
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How do we split on comma , simply pass it as argument :: |
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In: otherstring.split(',') |
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join function does the opposite. Joins a list to make a string.:: |
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In[]:','.join['List','joined','on','commas'] |
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Thus we get a list joined on commas. Similarly we can do spaces.:: |
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In[]:' '.join['Now','on','spaces'] |
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Note that the list has to be a list of strings to apply join operation. |
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.. #[Nishanth]: string to list is fine. But list to string can be left for |
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string manipulations. Just say it requires some string |
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manipulations and leave it there. |
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.. #[Nishanth]: Where is the summary |
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There are no exercises in the script |
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{{{ Show the "sponsored by FOSSEE" slide }}} |
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This tutorial was created as a part of FOSSEE project, NME ICT, MHRD India |
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Hope you have enjoyed and found it useful. |
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Thank You. |
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Author : Amit Sethi |
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Internal Reviewer 1 : Nishanth |
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Internal Reviewer 2 : |
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External Reviewer |