Reputation: 61
I wrote a program to calculate a square finite difference matrix, where you can enter the number of rows (equals the number of columns) -> this is stored in the variable matrix. The program works fine:
program fin_diff_matrix
implicit none
integer, dimension(:,:), allocatable :: A
integer :: matrix,i,j
print *,'Enter elements:'
read *, matrix
allocate(A(matrix,matrix))
A = 0
A(1,1) = 2
A(1,2) = -1
A(matrix,matrix) = 2
A(matrix,matrix-1) = -1
do j=2,matrix-1
A(j,j-1) = -1
A(j,j) = 2
A(j,j+1) = -1
end do
print *, 'Matrix A: '
write(*,1) A
1 format(6i10)
end program fin_diff_matrix
For the output I want that matrix is formatted for the output, e.g. if the user enters 6 rows the output should also look like:
2 -1 0 0 0 0
-1 2 -1 0 0 0
0 -1 2 -1 0 0
0 0 -1 2 -1 0
0 0 0 -1 2 -1
0 0 0 0 -1 2
The output of the format should also be variable, e.g. if the user enters 10, the output should also be formatted in 10 columns. Research on the Internet gave the following solution for the format statement with angle brackets:
1 format(<matrix>i<10)
If I compile with gfortran in Linux I always get the following error in the terminal:
fin_diff_matrix.f95:37.12:
1 format(<matrix>i10)
1
Error: Unexpected element '<' in format string at (1)
fin_diff_matrix.f95:35.11:
write(*,1) A
1
Error: FORMAT label 1 at (1) not defined
What doesn't that work and what is my mistake?
Upvotes: 2
Views: 1045
Reputation: 59998
The syntax you are trying to use is non-standard, it works only in some compilers and I discourage using it.
Also, forget the FORMAT()
statements for good, they are obsolete.
You can get your own number inside the format string when you construct it yourself from several parts
character(80) :: form
form = '( (i10,1x))'
write(form(2:11),'(i10)') matrix
write(*,form) A
You can also write your matrix in a loop per row and then you can use an arbitrarily large count number or a *
in Fortran 2008.
do i = 1, matrix
write(*,'(999(i10,1x))') A(:,i)
end do
do i = 1, matrix
write(*,'(*(i10,1x))') A
end do
Just check if I did not transpose the matrix inadvertently.
Upvotes: 5