Extending the functionality of conjg() to arguments of type real and integer

[shahmoradi]

The intrinsic conjg() accepts only arguments of type complex. However, there are numerous instances in linear algebra and machine learning where a generic algorithm must work for data types of real and complex (and possibly integer).
This limited functionality of the current conjg() leads to the mushroom-like growth of non-standard preprocessor macro definitions in such generic algorithms.
As an example, this conjg() functionality extension could reduce the size of the original BLAS/LAPACK codebase to almost half (by removing separate duplicated routines for complex and real data types (along with perhaps a few other algorithmic changes)).
The proposed extension would lead to the following trivial behavior:
conjg(x) := x if x is of type integer or real.

[klausler]

You can extend generic intrinsic functions to handle more types.

module m
  interface conjg
    module procedure rconjg
    module procedure iconjg
  end interface
 contains
  real elemental function rconjg(x)
    real, intent(in) :: x
    rconjg = x
  end
  integer elemental function iconjg(x)
    integer, intent(in) :: x
    iconjg = x
  end
end

use m
print *, conjg(1.), conjg(2), conjg((3.,4.))
end

[shahmoradi]

Why did the standard introduce conjg() in the first place when it can be so easily implemented as a user-defined function?

module m
 contains
  complex elemental function conjg(x)
    complex, intent(in) :: x
    conjg = cmplx(real(x), -aimag(x))
  end
end

print *, conjg((3.,4.))

block
    use m
    print *, conjg((3.,4.))
end block

end

[klausler]

CONJG dates back to the introduction of complex data in FORTRAN II, ca. 1957. User defined generic interfaces came along 33 years later in Fortran 90.