Since a main program could contain many functions and in fact a function can contain other functions (i.e., nested functions), one may ask the following questions:
The simplest rule is the following:
Scope Rule 1 |
The scope of an entity is the program or function in which it is declared. |
Therefore, in the following, the scope of parameter PI and variables m and n is the main program, the scope of formal argument k and REAL variables f and g is function Funct1(), and the scope of formal arguments u and v is function Funct2().
PROGRAM Scope_1 IMPLICIT NONE REAL, PARAMETER :: PI = 3.1415926 INTEGER :: m, n ................... CONTAINS INTEGER FUNCTION Funct1(k) IMPLICIT NONE INTEGER, INTENT(IN) :: k REAL :: f, g .......... END FUNCTION Funct1 REAL FUNCTION Funct2(u, v) IMPLICIT NONE REAL, INTENT(IN) :: u, v .......... END FUNCTION Funct2 END PROGRAM Scope_1
There is a direct consequence of Scope Rule 1. Since an entity declared in a function has a scope of that function, this entity cannot be seen from outside of the function. In the above example, formal argument k and variables f and g are declared within function Funct1(), they are only "visible" in function Funct1() and are not visible outside of Funct1(). In other words, since k, f and g are not "visible" from the main program and function Funct2(), they cannot be used in the main program and function Funct2(). Similarly, the main program and function Funct1() cannot use the formal arguments u and v and any entity declared in function Funct2().
This comes the second scope rule:
Scope Rule 2 |
A global entity is visible to all contained functions, including the function in which that entity is declared. |
Continue with the above example, since m and n are global to both functions Funct1() and Funct2(), they can be used in these two functions.
In the above program, variables a, b and c are global to both functions Add() and Mul(). Therefore, since variable c used in function Add() is global to Add(), expression q + c means computing the sum of the value of the formal argument q and the value of global variable c. Therefore, the first WRITE produces 4 (= 1 + 3). Before the second WRITE, the value of c is changed to 4 in the main program. Hence, the second WRITE produces 5 (= 1 + 4). The third WRITE produces 8 (= 2 * 4).PROGRAM Scope_2 IMPLICIT NONE INTEGER :: a = 1, b = 2, c = 3 WRITE(*,*) Add(a) c = 4 WRITE(*,*) Add(a) WRITE(*,*) Mul(b,c) CONTAINS INTEGER FUNCTION Add(q) IMPLICIT NONE INTEGER, INTENT(IN) :: q Add = q + c END FUNCTION Add INTEGER FUNCTION Mul(x, y) IMPLICIT NONE INTEGER, INTENT(IN) :: x, y Mul = x * y END FUNCTION Mul END PROGRAM Scope_2
Thus, the first two WRITEs produce different results even though their actual arguments are the same! This is usually refereed to as a side effect. Therefore, if it is possible, avoid using global variables in internal functions.
Let us continue with the above example. To remove side effect, one could add one more argument to function Add() for passing the value of c.
PROGRAM Scope_2 IMPLICIT NONE INTEGER :: a = 1, b = 2, c = 3 WRITE(*,*) Add(a, c) c = 4 WRITE(*,*) Add(a, c) WRITE(*,*) Mul(b,c) CONTAINS INTEGER FUNCTION Add(q, h) IMPLICIT NONE INTEGER, INTENT(IN) :: q, h Add = q + h END FUNCTION Add INTEGER FUNCTION Mul(x, y) IMPLICIT NONE INTEGER, INTENT(IN) :: x, y Mul = x * y END FUNCTION Mul END PROGRAM Scope_2
Scope Rule 3 |
An entity declared in the scope of another entity is
always a different entity even if their names are identical. |
In the program below, the main program declares a variable i, which is global to function Sum(). However, i is also declared in function Sum(). According to Scope Rule 3 above, these two is are two different entities. More precisely, when the value of Sum()'s i is changed, this change will not affect the i in the main program and vice versa. This would save us a lot of time in finding variables with different names.
PROGRAM Scope_3 IMPLICIT NONE INTEGER :: i, Max = 5 DO i = 1, Max Write(*,*) Sum(i) END DO CONTAINS INTEGER FUNCTION Sum(n) IMPLICIT NONE INTEGER, INTENT(IN) :: n INTEGER :: i, s s = 0 DO i = 1, n s = s + i END DO Sum = s END FUNCTION Sum END PROGRAM Scope_3