I wrote the GNU Fortran code in two separate files on Code::Blocks: main.f95, example.f95. main.f95 content:
program testing
use example
implicit none
integer :: a, b
write(*,"(a)", advance="no") "Enter first number: "
read(*,*) a
write(*,"(a)", advance="no") "Enter second number: "
read(*,*) b
write(*,*) factorial(a)
write(*,*) permutation(a, b)
write(*,*) combination(a, b)
end program testing
example.f95 content:
module example
contains
integer function factorial(x)
implicit none
integer, intent(in) :: x
integer :: product_ = 1, i
if (x < 1) then
factorial = -1
else if (x == 0 .or. x == 1) then
factorial = 1
else
do i = 2, x
product_ = product_ * i
end do
factorial = product_
end if
end function factorial
real function permutation(x, y)
implicit none
integer, intent(in) :: x, y
permutation = factorial(x) / factorial(x - y)
end function permutation
real function combination(x, y)
implicit none
integer, intent(in) :: x, y
combination = permutation(x, y) / factorial(y)
end function combination
end module example
When I run this code, the output is:
Enter first number: 5
Enter second number: 3
120
0.00000000
0.00000000
The permutation and combination functions don't work properly. Thanks for answers.
I think you've fallen foul of one of Fortran's well-known (to those who know it) gotchas. But before revealing that I have to ask how much testing you did ? I ran your code, got the odd result and thought for a minute ...
then I tested the factorial
function for a few small values of x
which produced
factorial 1 = 1
factorial 2 = 2
factorial 3 = 12
factorial 4 = 288
factorial 5 = 34560
factorial 6 = 24883200
factorial 7 = 857276416
factorial 8 = -511705088
factorial 9 = 1073741824
factorial 10 = 0
which is obviously wrong. So it seems that you didn't test your code properly, if at all, before asking for help. (I didn't test your combination
and permutation
functions.)
O tempora, o mores
You've initialised the variable product_
in the line
integer :: product_ = 1, i
and this automatically means that product_
acquires the attribute save
so its value is stored from invocation to invocation (gotcha !). At the start of each call (other than the first) product_
has the value it had at the end of the previous call.
The remedy is simple, don't initialise product_
. Change
integer :: product_ = 1, i
to
integer :: product_ , i
...
product_ = 1
Simpler still would be to not write your own factorial function but to use the intrinsic product
function but that's another story.
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