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a - Analyze in C + + Definition: Let A = [ a i j ] and B = [ b i j ] ,

a-Analyze in C++
Definition: Let A=[aij] and B=[bij], be mn zero-one matrices.
Then the join of A and B is the zero-one matrix with (i,j) th entry aijvvbij. The join of A and
B is denoted by AvvB. The meet of A and B is the zero-one matrix with (i,j) th entry aijAbij
The meet of A and B is denoted by A??B
Definition: Let ,A=[aij] be an mk zero-one matrix and B=[bij] be a kn zero-one
matrix. Then the Boolean product of A and B, denoted by Ao.B, is the mn matrix with
(i,j) th entry cij where cij=(ai1??b1j)vv(ai2??b2j)vvdotsvv(aik??bkj)
b-Use the code implementation of Matrix class and implement MatrixZeroOnes Class with the
Joint, Meet, and Boolean Product of two zero-one matrices.
c-Implement your code with Constructors, Destructor, Copy Constructor, Mutators, and
Accessor functions.
d-Overload operators (Joint (+), Meet (-),Boolean product (*),(),>>,
Must contain
Source code.
Separate class specifications from implementation.
Program output.
Descriptive Tables.
UML diagrams.a-Analyze in C++
Definition: Let and be m \times n zeroone matrices.
Then the join of A and B is the zeroone matrix with (i, j )th entry . The join of A and
B is denoted by .The meet of A and B is the zeroone matrix with (i, j ) th entry .
The meet of A and B is denoted by .
Definition: Let be an m \times k zeroone matrix and be a k \times n zeroone
matrix. Then the Boolean product of A and B, denoted by , is the m \times n matrix with
(i, j ) th entry where
b-Use the code implementation of Matrix class and implement MatrixZeroOnes Class with the Joint, Meet, and Boolean Product of two zero-one matrices.
c-Implement your code with Constructors, Destructor, Copy Constructor, Mutators, and Accessor functions.
d-Overload operators (Joint (+),Meet (-),Boolean product (*),(),>>,)
Must contain
Source code.
Separate class specifications from implementation.
Program output.
Descriptive Tables.
UML diagrams.
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