Updated April 14, 2023
Introduction to Assert in Python
The following article provides an outline on Assert in Python. Asserts in python are special debugging statements that helps for the flexible execution of the code. Moreover, they are a form of raise-if statement; when a expression ends false, then the assert statements will be raised. They act as a sophisticated form of sanity check for the code.
When an assert statement is faced, python execution evaluates the statement or the expression mentioned. When the statement becomes false, then a Assertion Error exception is raised.
assert Expression[, Arguments]
The argument set act as the parameters for the Assertion error. Assertion Error exceptions are capable of trapped and griped like some other exception by means of the try-except statement, but when they are not being handled, they will end the program and create a traceback.
Why Python Assert?
- Help full in code debug.
- Help to find code bugs in a very short span of time.
- Allows checking parameter types and values.
- Allows to check invariants of data structure.
- Checking “can’t happen” situations.
- To ensure a function returns a reasonable outcome.
- Failed assertions can be reported by rewriting them before the failed instance. So a introspection information message is dropped by the rewritten message.
Examples of Assert in Python
Given below are the examples of Assert in Python:
def radix_sort(Input_List, base=10): if Input_List == [ ]: return def Input_factory(numeral , base): def Input(Input_List , index_value): return ((Input_List[index_value]//(base**numeral)) % base) return Input greatest = max( Input_List ) proponent = 0 while base**proponent <= greatest: Input_List = sort_count(Input_List, base - 1, Input_factory(proponent, base)) proponent = proponent + 1 return Input_List def sort_count(Input_List , greatest , Input): count = *(greatest + 1) for i in range(len( Input_List )): count[Input(Input_List, i)] = count[Input(Input_List, i)] + 1 # to determine the last index_value for each of the element count = count - 1 # zero-based index_valueing decrement for i in range(1, greatest + 1): count[i] = count[i] + count[ i - 1 ] output_value = [None]*len(Input_List) for i in range(len(Input_List) - 1, -1, -1): output_value[count[Input(Input_List, i)]] = Input_List[i] count[Input(Input_List, i)] = count[Input(Input_List, i)] - 1 return output_value Input_List = input('Enter the list of (nonnegative) numbers: ').split() for element in Input_List: element = int(element) assert element > 0,"!!! Negative number is entered !!!" Input_List = [ int(x) for x in Input_List ] sorted_list = radix_sort(Input_List) print( ' Radix oriented sorted output : ' , end='') print(sorted_list)
- Radix sort allows the keyed in input to be sorted without comparing the elements.
- For achieving this, a bucket has been generated. For elements with more than one digit involved, the technique is applied for all the digits in the element. It is also termed as bucket sort.
- Here the assert process is achieved by the below code block:
for element in Input_List: element = int(element) assert element > 0,"!!! Negative number is entered !!!"
- This assert check is used to verify whether any of the keyed in an element are a negative value. When a negative value is found, then the assertion error will be triggered, stating !!! A negative number is entered !!!.
def heap_sort(Order_value, number, i): Greatest = i # Initialize Greatest as root left= 2 * i + 1 # left = 2*i + 1 right= 2 * i + 2 # right = 2*i + 2 # to verify the left child of root is greater than the root if left< number and Order_value[i] < Order_value[left]: Greatest = left # to verify the right child of root is greater than the root if right < number and Order_value[Greatest] < Order_value[right]: Greatest = right # swap roots on neccesity if Greatest != i: Order_value[i],Order_value[Greatest] = Order_value[Greatest],Order_value[i] # swap # Heapify the root. heap_sort(Order_value, number, Greatest) # main function for Order_value sorting def heapSort(Order_value): number = len(Order_value) # max heap build process. for i in range(number, -1, -1): heap_sort(Order_value , number , i) # extract of all the constituents in the given heap for i in range(number-1, 0, -1): Order_value[i], Order_value = Order_value, Order_value[i] # swap heap_sort(Order_value , i , 0) # main section of the code Order_value = input('Enter the list of (nonnegative) numbers: ').split() assert len(Order_value) > 0,"!!! List is empty !!!" for constituent in Order_value: constituent = int(constituent) assert constituent > 0,"!!! Negative number is entered !!!" heapSort(Order_value) number = len(Order_value) print ( "Sorted Order_value value is" ) for i in range( number): print (Order_value[i])
- Heap sort is also a type of selection sorting technique. It engages isolating the known input as non-sorted and sorted elements. The algorithm looping process is carried out in such a manner that for the unsorted region so that for every loop, the biggest value would be pressed. Across each and every element of the input list, the above process will be iterated.
- A maximum heap is produced at the agreed input list. After that, the final value is exchanged by means of the primary value constantly, and the value range is relatively diminished by one. The process will be repeated until the value range decreases to one.
- Here the assert process is achieved by the below code block:
assert len(Order_value) > 0,"!!! List is empty !!!" for element in Input_List: element = int(element) assert element > 0,"!!! Negative number is entered !!!"
- Here two assert checks are maintained; one is to check whether the keyed in the input list is empty or not, and the other assert check is used to verify whether any of the keyed in the element are a negative value.
- When a negative value is found, then the assertion error will be triggered stating ” !!! A negative number is entered !!! ” . Similarly, when an empty list is keyed in by the user, then an assertion error stating ” !!! List is empty !!! ” is triggered.
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