Question: 12. (10 points) (From Homework) Reeall from class that a relation between finite sets can be represcnted wing a seto-one matrix. The matrix of a

12. (10 points) (From Homework) Reeall from class that a relation

12. (10 points) (From Homework) Reeall from class that a relation between finite sets can be represcnted wing a seto-one matrix. The matrix of a relation on a set is a square matrix. Write C+t functions that take as an input a square zero-one matrix and determine if the matrix represents a relation that is antisymmetric. Test your functions in a program. Given is the partial code for the program. The main function is complete. You need to provide the code for the function is AntiSymmetric. Make sure you return the correct boolean value. Code 1: C+t Program: using nauespace std; bool is.AntiSymmetric (int a [][4]); int man(){ fint myArray [4][4]= {{1,0,0,1}, {1,1,0,1}, {0,1,1,0}, {1,0,0,1}}; cout "The given matrix is : n endl; if (is.AntiSymmetric (myArray)) cout antisymmetric" endl else cout not antisymmetric" end 1 ; retura 0 /) end main is Antisymmetric (int a [][4])

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