int sym_test(const **a,int n){
int i,j,sym;
i=1;j=0;sym=1;
while(sym && i<n){
if ( a[i][j] != -[j][i] ) sym=0;
else if (j<i-1) ++j;
else ++i,y=0;
}
return sym;
}
I suppose you could refer to a two-dimensional array as a rectangular or square array (or as a jagged array of not all arrays within a given dimension have the same size). Table, grid or matrix may also be good synonyms for two-dimensional array, subject to the problem domain addressed with the algorithm.
(1) Symmetric, (2) Transitive, (3) HL
The matrices that follow d rule of reflexivity is known as ref matrix
taking an example of matrix x ,we find whether this matrix is transitive or not: x=[1 1 0 ;1 0 1;1 0 1] m=1; for i=1:3 for j=1:3 if x(i,j)==1 for k=1:3 if x(j,k)==1 if x(i,k)~=1 m=0; end end end end end end if m==1 disp('Given matrix is Transitive') else disp('Given Matrix is not Transitive') end
The number of factors of a given number corresponds to the different ways that number can be expressed as a product of two integers, which represents the possible dimensions of rectangular arrays. For instance, if a number has six factors, it can be arranged into rectangular arrays of dimensions that multiply to that number, such as 1x6, 2x3, and 3x2. Each unique pair of factors gives a distinct arrangement, illustrating the relationship between factors and rectangular arrays. Thus, the total number of factors directly determines the number of unique rectangular configurations possible for that number.
means whether the matrix is same or not program for symmetric matrix : include<stdio.h> #include<conio.h> main() { int a[10][10],at[10][10],k,i,j,m,n; clrscr(); printf("enter the order of matrix"); scanf("%d %d",&m,&n); printf("enter the matrix"); for(i=0;i<m;i++) { for(j=0;j<n;j++) scanf("%d",&a[i][j]); } for(i=0;i<m;i++) { for(j=0;j<n;j++) at[i][j]=a[j][i]; } for(i=0;i<m;i++) { for(j=0;j<n;j++) { if(at[i][j]!=a[i][j]) k=1; } } if(k==1) printf("not symmetric"); else printf("symmetric"); getch(); }
distinguish extra element in two arrays
Symmetric Property of Congruence
The determinant of test is usually a scalar quantity. The determinant of a matrix is used to test whether a given matrix has an inverse or not. It is used to test for the linear dependence of the vectors.
I suppose you could refer to a two-dimensional array as a rectangular or square array (or as a jagged array of not all arrays within a given dimension have the same size). Table, grid or matrix may also be good synonyms for two-dimensional array, subject to the problem domain addressed with the algorithm.
(1) Symmetric, (2) Transitive, (3) HL
symmetric property of congruence
symmetric property of congrence
The matrices that follow d rule of reflexivity is known as ref matrix
2^32 because 2^(n*(n+1)/2) is the no of symmetric relation for n elements in a given set
taking an example of matrix x ,we find whether this matrix is transitive or not: x=[1 1 0 ;1 0 1;1 0 1] m=1; for i=1:3 for j=1:3 if x(i,j)==1 for k=1:3 if x(j,k)==1 if x(i,k)~=1 m=0; end end end end end end if m==1 disp('Given matrix is Transitive') else disp('Given Matrix is not Transitive') end
6