The symmetric_difference() method returns all the items present in given sets, except the items in their intersections.
Example
A = {'a', 'b', 'c', 'd'} B = {'c', 'd', 'e' } # returns all items to result variable except the items on intersection result = A.symmetric_difference(B) print(result) # Output: {'a', 'b', 'e'} symmetric_difference() Syntax
The syntax of the symmetric_difference() method is:
A.symmetric_difference(B) Here, A and B are two sets.
symmetric_difference() Parameter
The symmetric_difference() method takes a single parameter:
- B - a set that pairs with set A to find their symmetric difference
symmetric_difference() Return Value
The symmetric_difference() method returns:
- a set with all the items of A and B excluding the excluding the identical items
Example 1: Python Set symmetric_difference()
A = {'Python', 'Java', 'Go'} B = {'Python', 'JavaScript', 'C' } # returns the symmetric difference of A and B to result variable result = A.symmetric_difference(B) print(result) Output
{'Go', 'Java', 'C', 'JavaScript'} In the above example, we have used symmetric_difference() to return the symmetric difference of A and B to the result variable.
Here, 'Python' is present in both sets A and B. So, the method returns all the items of A and B to result except 'Python'.
Example 2: Python Set symmetric_difference()
A = {'a', 'b', 'c'} B = {'a', 'b', 'c'} # returns empty set result = A.symmetric_difference(B) print(result) Output
set()
In the above example, we have used symmetric_difference() with two sets A and B. Here, A and B are superset of each other, meaning all the items of A are present in B and vice versa.
In this case, the method returns an empty set.
Example 3: Symmetric Difference Using ^ Operator
We can also find the symmetric difference using the ^ operator in Python. For example,
A = {'a', 'b', 'c', 'd'} B = {'c', 'd', 'e' } C = {'i'} # works as (A).symmetric_difference(B) print(A ^ B) # symmetric difference of 3 sets print(A ^ B ^ C) Output
{'a', 'b', 'e'} {'b', 'a', 'i', 'e'} In the above example, we have used the ^ operator to find the symmetric difference of A and B and A, B and C. With ^ operator, we can also find the symmetric difference of 3 sets.
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