Sun Studio 12: Fortran Library Reference

Chapter 3 FORTRAN 77 and VMS Intrinsic Functions

This chapter lists the set of FORTRAN 77 intrinsic functions accepted by f95 and is provided to aid migration of programs from legacy FORTRAN 77 to Fortran 95.

f95 recognizes as intrinsic functions all the FORTRAN 77 and VMS functions listed in this chapter, along with all the Fortran 95 functions listed in the previous chapter. As an aid to migrating legacy FORTRAN 77 programs to f95, compiling with -f77=intrinsics causes the compiler to recognize only FORTRAN 77 and VMS functions as intrinsics, and not the Fortran 95 intrinsics.

Intrinsic functions that are Sun extensions of the ANSI FORTRAN 77 standard are marked with ¤. Programs using non-standard intrinsics and library functions may not be portable to other platforms.

Intrinsic functions have generic and specific names when they accept arguments of more than one data type. In general, the generic name returns a value with the same data type as its argument. However, there are exceptions such as the type conversion functions (Table 3–2) and the inquiry functions (Table 3–7). The function may also be called by one of its specific names to handle a specific argument data type.

With functions that work on more than one data item (for example, sign(a1,a2) ), all the data arguments must be the same type.

In the following tables, the FORTRAN 77 intrinsic functions are listed by:

3.1 Arithmetic and Mathematical Functions

This section details arithmetic, type conversion, trigonometric, and other functions. “a” stands for a function’s single argument, “a1” and “a2” for the first and second arguments of a two argument function, and “ar” and “ai” for the real and imaginary parts of a function’s complex argument.

3.1.1 Arithmetic Functions

Table 3–1 Fortran 77 Arithmetic Functions

Intrinsic Function  

Definition  

No. of 

Args.  

Generic 

Name  

Specific 

Names  

Argument 

Type  

Function Type  

Absolute value 

See Note (6).

|a| = 

(ar2+ai2)1/2

ABS

IABS

ABS

DABS

CABS

QABS ¤

ZABS ¤

CDABS ¤

CQABS ¤

INTEGER

REAL

DOUBLE

COMPLEX

REAL*16

DOUBLE COMPLEX

DOUBLE COMPLEX

COMPLEX*32

INTEGER

REAL

DOUBLE

REAL

REAL*16

DOUBLE

DOUBLE

REAL*16

Truncation 

See Note (1).

int(a) 

AINT

AINT

DINT

QINT ¤

REAL

DOUBLE

REAL*16

REAL

DOUBLE

REAL*16

Nearest whole number 

int(a+.5) if a ≥ 0 

int(a-.5) if a < 0 

ANINT

ANINT

DNINT

QNINT ¤

REAL

DOUBLE

REAL*16

REAL

DOUBLE

REAL*16

Nearest integer 

int(a+.5) if a ≥ 0 

int(a-.5) if a < 0 

NINT

NINT

IDNINT

IQNINT ¤

REAL

DOUBLE

REAL*16

INTEGER

INTEGER

INTEGER

Remainder 

See Note (1).

a1-int(a1/a2)*a2 

MOD

MOD

AMOD

DMOD

QMOD ¤

INTEGER

REAL

DOUBLE

REAL*16

INTEGER

REAL

DOUBLE

REAL*16

Transfer of sign 

|a1| if a2 ≥ 0 

-|a1| if a2 < 0 

SIGN

ISIGN

SIGN

DSIGN

QSIGN ¤

INTEGER

REAL

DOUBLE

REAL*16

INTEGER

REAL

DOUBLE

REAL*16

Positive difference 

a1-a2 if a1 > a2 

0 if a1≤ a2 

DIM

IDIM

DIM

DDIM

QDIM ¤

INTEGER

REAL

DOUBLE

REAL*16

INTEGER

REAL

DOUBLE

REAL*16

Double and quad products 

a1 * a2 

-

DPROD

QPROD ¤

REAL

DOUBLE

DOUBLE

REAL*16

Choosing largest value 

max(a1, a2, …) 

≥2 

MAX

MAX0

AMAX1

DMAX1

QMAX1 ¤

INTEGER

REAL

DOUBLE

REAL*16

INTEGER

REAL

DOUBLE

REAL*16

AMAX0

AMAX0

INTEGER

REAL

MAX1

MAX1

REAL

INTEGER

Choosing smallest value 

min(a1, a2, …) 

≥2 

MIN

MIN0

AMIN1

DMIN1

QMIN1 ¤

INTEGER

REAL

DOUBLE

REAL*16

INTEGER

REAL

DOUBLE

REAL*16

AMIN0

AMIN0

INTEGER

REAL

MIN1

MIN1

REAL

INTEGER

3.1.2 Type Conversion Functions

Table 3–2 Fortran 77 Type Conversion Functions

Conversion to  

No. of Args  

Generic Name  

Specific 

Names  

Argument Type  

Function Type  

INTEGER


  See Note (1).

INT

-

INT

IFIX

IDINT

-

-

-

IQINT ¤

INTEGER

REAL

REAL

DOUBLE

COMPLEX

COMPLEX*16

COMPLEX*32

REAL*16

INTEGER

INTEGER

INTEGER

INTEGER

INTEGER

INTEGER

INTEGER

INTEGER

REAL


  See Note (2).

REAL

REAL

FLOAT

-

SNGL

SNGLQ ¤

-

-

-

FLOATK

INTEGER

INTEGER

REAL

DOUBLE

REAL*16

COMPLEX

COMPLEX*16

COMPLEX*32

INTEGER*8

REAL

REAL

REAL

REAL

REAL

REAL

REAL

REAL

REAL*4

DOUBLE


   See Note (3).

DBLE

DBLE

DFLOAT

DFLOATK

DREAL ¤

-

-

-

-

-

DBLEQ ¤-

INTEGER

INTEGER

INTEGER*8

REAL

DOUBLE

COMPLEX

COMPLEX*16

REAL*16

COMPLEX*32REAL*16COMPLEX*32

DOUBLE PRECISION

DOUBLE PRECISION

DOUBLE PRECISION

DOUBLE PRECISION

DOUBLE PRECISION

DOUBLE PRECISION

DOUBLE PRECISION

DOUBLE PRECISION

DOUBLE PRECISIONDOUBLE PRECISION

DOUBLE PRECISION


REAL*16
   See Note (3’).

QREAL¤

QEXT ¤

QREAL ¤

QFLOAT ¤

-

QEXT ¤

QEXTD ¤

-

-

-

-

INTEGER

INTEGER

REAL

INTEGER

DOUBLE

REAL*16

COMPLEX

COMPLEX*16

COMPLEX*32

REAL*16

REAL*16

REAL*16

REAL*16

REAL*16

REAL*16

REAL*16

REAL*16

REAL*16


COMPLEX
  See Notes (4)   and (8).

1 or 2 


CMPLX

-

-

-

-

-

-

-

INTEGER

REAL

DOUBLE

REAL*16

COMPLEX

COMPLEX*16

COMPLEX*32

COMPLEX

COMPLEX

COMPLEX

COMPLEX

COMPLEX

COMPLEX

COMPLEX


DOUBLE COMPLEX
   See Note (8).

1 or 2 


DCMPLX@

-

-

-

-

-

-

-

INTEGER

REAL

DOUBLE

REAL*16

COMPLEX

COMPLEX*16

COMPLEX*32

DOUBLE COMPLEX

DOUBLE COMPLEX

DOUBLE COMPLEX

DOUBLE COMPLEX

DOUBLE COMPLEX

DOUBLE COMPLEX

DOUBLE COMPLEX


COMPLEX*32
   See Note (8).

1 or 2 


QCMPLX@

-

-

-

-

-

-

-

INTEGER

REAL

DOUBLE

REAL*16

COMPLEX

COMPLEX*16

COMPLEX*32

COMPLEX*32

COMPLEX*32

COMPLEX*32

COMPLEX*32

COMPLEX*32

COMPLEX*32

COMPLEX*32


INTEGER
   See Note (5).


-
-

ICHAR

IACHAR ¤

CHARACTER

INTEGER


CHARACTER
   See Note (5).


-
-

CHAR

ACHAR ¤

INTEGER

CHARACTER

On an ASCII platform, including Sun systems:

On a non-ASCII platform, ACHAR and IACHAR were intended to provide a way to deal directly with ASCII.

3.1.3 Trigonometric Functions

Table 3–3 Fortran 77 Trigonometric Functions

Intrinsic Function  

Definition  

Args  

Generic Name  

Specific 

Names  

Argument Type  

Function Type  

Sine 

See Note (7).

sin(a) 

SIN

SIN

DSIN

QSIN ¤

CSIN

ZSIN ¤

CDSIN ¤

CQSIN ¤

REAL

DOUBLE

REAL*16

COMPLEX

DOUBLE COMPLEX

DOUBLE COMPLEX

COMPLEX*32

REAL

DOUBLE

REAL*16

COMPLEX

DOUBLE COMPLEX

DOUBLE COMPLEX

COMPLEX*32

Sine (degrees) 

See Note (7).

sin(a) 

SIND ¤

SIND ¤

DSIND ¤

QSIND ¤

REAL

DOUBLE

REAL*16

REAL

DOUBLE

REAL*16

Cosine 

See Note (7).

cos(a) 

COS

COS

DCOS

QCOS ¤

CCOS

ZCOS ¤

CDCOS ¤

CQCOS ¤

REAL

DOUBLE

REAL*16

COMPLEX

DOUBLE COMPLEX

DOUBLE COMPLEX

COMPLEX*32

REAL

DOUBLE

REAL*16

COMPLEX

DOUBLE COMPLEX

DOUBLE COMPLEX

COMPLEX*32

Cosine (degrees) 

See Note (7).

cos(a) 

COSD ¤

COSD ¤

DCOSD ¤

QCOSD ¤

REAL

DOUBLE

REAL*16

REAL

DOUBLE

REAL*16

Tangent 

See Note (7).

tan(a) 

TAN

TAN

DTAN

QTAN ¤

REAL

DOUBLE

REAL*16

REAL

DOUBLE

REAL*16

Tangent (degrees) 

See Note (7).

tan(a) 

TAND ¤

TAND ¤

DTAND ¤

QTAND ¤

REAL

DOUBLE

REAL*16

REAL

DOUBLE

REAL*16

Arcsine 

See Note (7).

arcsin(a) 

ASIN

ASIN

DASIN

QASIN ¤

REAL

DOUBLE

REAL*16

REAL

DOUBLE

REAL*16

Arcsine (degrees) 

See Note (7).

arcsin(a) 

ASIND ¤

ASIND ¤

DASIND ¤

QASIND ¤

REAL

DOUBLE

REAL*16

REAL

DOUBLE

REAL*16

Arccosine 

See Note (7).

arccos(a) 

ACOS

ACOS

DACOS

QACOS ¤

REAL

DOUBLE

REAL*16

REAL

DOUBLE

REAL*16

Arccosine (degrees) 

See Note (7).

arccos(a) 

ACOSD ¤

ACOSD ¤

DACOSD ¤

QACOSD ¤

REAL

DOUBLE

REAL*16

REAL

DOUBLE

REAL*16

Arctangent 

See Note (7).

arctan(a) 

ATAN

ATAN

DATAN

QATAN ¤

REAL

DOUBLE

REAL*16

REAL

DOUBLE

REAL*16

arctan 

(a1/a2) 

ATAN2

ATAN2

DATAN2

QATAN2 ¤

REAL

DOUBLE

REAL*16

REAL

DOUBLE

REAL*16

Arctangent (degrees) 

See Note (7).

arctan(a) 

ATAND ¤

ATAND ¤

DATAND ¤

QATAND ¤

REAL

DOUBLE

REAL*16

REAL

DOUBLE

REAL*16

arctan 

(a1/a2) 

ATAN2D¤

ATAN2D ¤

DATAN2D ¤

QATAN2D ¤

REAL

DOUBLE

REAL*16

REAL

DOUBLE

REAL*16

Hyperbolic Sine 

See Note (7).

sinh(a) 

SINH

SINH

DSINH

QSINH ¤

REAL

DOUBLE

REAL*16

REAL

DOUBLE

REAL*16

Hyperbolic Cosine 

See Note (7).

cosh(a) 

COSH

COSH

DCOSH

QCOSH ¤

REAL

DOUBLE

REAL*16

REAL

DOUBLE

REAL*16

Hyperbolic Tangent 

See Note (7).

tanh(a) 

TANH

TANH

DTANH

QTANH ¤

REAL

DOUBLE

REAL*16

REAL

DOUBLE

REAL*16

3.1.4 Other Mathematical Functions

Table 3–4 Other Fortran 77 Mathematical Functions

Intrinsic Function  

Definition  

No. of Args.  

Generic Name  

Specific Names  

Argument Type  

Function Type  

Imaginary part of a complex number 

See Note (6).

ai 

IMAG

AIMAG

DIMAG ¤

QIMAG ¤

COMPLEX

DOUBLE COMPLEX

COMPLEX*32

REAL

DOUBLE

REAL*16

Conjugate of a complex number 

See Note (6).

(ar, -ai) 

CONJG

CONJG

DCONJG ¤

QCONJG ¤

COMPLEX

DOUBLE COMPLEX

COMPLEX*32

COMPLEX

DOUBLE COMPLEX

COMPLEX*32

Square root 

a**(1/2) 

SQRT

SQRT

DSQRT

QSQRT ¤

CSQRT

ZSQRT ¤

CDSQRT ¤

CQSQRT ¤

REAL

DOUBLE

REAL*16

COMPLEX

DOUBLE COMPLEX

DOUBLE COMPLEX

COMPLEX*32

REAL

DOUBLE

REAL*16

COMPLEX

DOUBLE COMPLEX

DOUBLE COMPLEX

COMPLEX*32

Cube root 

See Note(8’).

a**(1/3) 

CBRT

CBRT ¤

DCBRT ¤

QCBRT ¤

CCBRT ¤

ZCBRT ¤

CDCBRT ¤

CQCBRT ¤

REAL

DOUBLE

REAL*16

COMPLEX

DOUBLE COMPLEX

DOUBLE COMPLEX

COMPLEX*32

REAL

DOUBLE

REAL*16

COMPLEX

DOUBLE COMPLEX

DOUBLE COMPLEX

COMPLEX*32

Exponential 

e**a 

EXP

EXP

DEXP

QEXP ¤

CEXP

ZEXP ¤

CDEXP ¤

CQEXP ¤

REAL

DOUBLE

REAL*16

COMPLEX

DOUBLE COMPLEX

DOUBLE COMPLEX

COMPLEX*32

REAL

DOUBLE

REAL*16

COMPLEX

DOUBLE COMPLEX

DOUBLE COMPLEX

COMPLEX*32

Natural logarithm 

log(a) 

LOG

ALOG

DLOG

QLOG ¤

CLOG

ZLOG ¤

CDLOG ¤

CQLOG ¤

REAL

DOUBLE

REAL*16

COMPLEX

DOUBLE COMPLEX

DOUBLE COMPLEX

COMPLEX*32

REAL

DOUBLE

REAL*16

COMPLEX

DOUBLE COMPLEX

DOUBLE COMPLEX

COMPLEX*32

Common logarithm 

log10(a) 

LOG10

ALOG10

DLOG10

QLOG10 ¤

REAL

DOUBLE

REAL*16

REAL

DOUBLE

REAL*16

Error function(See note below)

erf(a) 

ERF

ERF ¤

DERF ¤

REAL

DOUBLE

REAL

DOUBLE

Error function 

1.0 - erf(a) 

ERFC

ERFC ¤

DERFC ¤

REAL

DOUBLE

REAL

DOUBLE

3.2 Character Functions

Table 3–5 Fortran 77 Character Functions

Intrinsic Function  

Definition  

No. of Args.  

Specific 

Names  

Argument Type  

Function Type  

Conversion See Note (5).

Conversion to character 

Conversion to integer 

See also:

Table 3–2.

CHAR

ACHAR ¤

ICHAR

IACHAR ¤

INTEGER

CHARACTER

CHARACTER

INTEGER

Index of a substring 

Location of substring a2 in string a1 

See Note (10).

INDEX

CHARACTER

INTEGER

Length 

Length of character entity 

See Note (11).

LEN

CHARACTER

INTEGER

Lexically greater than or equal 

a1 ≥ a2 

See Note (12).

LGE

CHARACTER

LOGICAL

Lexically greater than 

a1 > a2 

See Note (12).

LGT

CHARACTER

LOGICAL

Lexically less than or equal 

a1≤ a2 

See Note (12).

LLE

CHARACTER

LOGICAL

Lexically less than 

a1 < a2 

See Note (12).

LLT

CHARACTER

LOGICAL

On an ASCII platform (including Sun systems):

On a non-ASCII platform, ACHAR and IACHAR were intended to provide a way to deal directly with ASCII.

3.3 Miscellaneous Functions

Other miscellaneous functions include bitwise functions, environmental inquiry functions, and memory allocation and deallocation functions.

3.3.1 Bit Manipulation ¤

None of these functions are part of the FORTRAN 77 Standard.

Table 3–6 Fortran 77 Bitwise Functions

Bitwise Operations  

No. of Args.  

Specific Name  

Argument Type  

Function Type  

Complement 

NOT

INTEGER

INTEGER

And 

22 

AND IAND

INTEGER

INTEGER

Inclusive or 

22 

OR IOR

INTEGER

INTEGER

Exclusive or 

22 

XOR IEOR

INTEGER

INTEGER

Shift See Note (14).

ISHFT

INTEGER

INTEGER

Left shift See Note (14).

LSHIFT

INTEGER

INTEGER

Right shift See Note (14).

RSHIFT

INTEGER

INTEGER

Logical right shift See Note (14).

LRSHFT

INTEGER

INTEGER

Circular shift 

ISHFTC

INTEGER

INTEGER

Bit extraction 

IBITS

INTEGER

INTEGER

Bit set 

IBSET

INTEGER

INTEGER

Bit test 

BTEST

INTEGER

LOGICAL

Bit clear 

IBCLR

INTEGER

INTEGER

The above functions are available as intrinsic or extrinsic functions. See also the discussion of the library bit manipulation routines in the Fortran Library Reference manual.

3.3.2 Environmental Inquiry Functions ¤

None of these functions are part of the FORTRAN 77 Standard.

Table 3–7 Fortran 77 Environmental Inquiry Functions

Definition  

No. of Args.  

Generic Name  

Argument Type  

Function Type  

Base of Number System 

EPBASE

INTEGER

REAL

DOUBLE

REAL*16

INTEGER

INTEGER

INTEGER

INTEGER

Number of Significant Bits 

EPPREC

INTEGER

REAL

DOUBLE

REAL*16

INTEGER

INTEGER

INTEGER

INTEGER

Minimum Exponent 

EPEMIN

REAL

DOUBLE

REAL*16

INTEGER

INTEGER

INTEGER

Maximum Exponent 

EPEMAX

REAL

DOUBLE

REAL*16

INTEGER

INTEGER

INTEGER

Least Nonzero Number 

EPTINY

REAL

DOUBLE

REAL*16

REAL

DOUBLE

REAL*16

Largest Number Representable 

EPHUGE

INTEGER

REAL

DOUBLE

REAL*16

INTEGER

REAL

DOUBLE

REAL*16

Epsilon See Note (16).

EPMRSP

REAL

DOUBLE

REAL*16

REAL

DOUBLE

REAL*16

3.3.3 Memory ¤

None of these functions are part of the FORTRAN 77 Standard.

Table 3–8 Fortran 77 Memory Functions

Intrinsic Function  

Definition  

No. of Args  

Specific Name  

Argument Type  

Function Type  

Location 

Address of 

See Note (17).

LOC

Any

INTEGER*4INTEGER*8

Allocate 

Allocate memory and return address. 

See Note (17).

MALLOC

MALLOC64

INTEGER*4

INTEGER*8

INTEGER

INTEGER*8

Deallocate 

Deallocate memory allocated by MALLOC. See Note (17).

FREE

Any

Size 

Return the size of the argument in bytes. 

See Note (18).

SIZEOF

Any expression

INTEGER

3.4 Remarks

The following remarks apply to all of the intrinsic function tables in this chapter.

3.4.1 Notes on Functions

Tables and notes 1 through 12 are based on the “Table of Intrinsic Functions,” from ANSI X3.9-1978 Programming Language FORTRAN, with the Fortran extensions added.

(1) INT

If A is type integer, then INT(A) is A.

If A is type real or double precision, then:

if |A| < 1, then INT(A) is 0if |A|1, then INT(A) is the greatest integer that does not exceed the magnitude of A, and whose sign is the same as the sign of A. (Such a mathematical integer value may be too large to fit in the computer integer type.)

If A is type complex or double complex, then apply the above rule to the real part of A.

If A is type real, then IFIX(A) is the same as INT(A).

(2) REAL

If A is type real, then REAL(A) is A.

If A is type integer or double precision, then REAL(A) is as much precision of the significant part of A as a real datum can contain.

If A is type complex, then REAL(A) is the real part of A.

If A is type double complex, then REAL(A) is as much precision of the significant part of the real part of A as a real datum can contain.

(3) DBLE

If A is type double precision, then DBLE(A) is A.

If A is type integer or real, then DBLE(A) is as much precision of the significant part of A as a double precision datum can contain.

If A is type complex, then DBLE(A) is as much precision of the significant part of the real part of A as a double precision datum can contain.

If A is type COMPLEX*16, then DBLE(A) is the real part of A.

(3’) QREAL

If A is type REAL*16, then QREAL(A) is A.

If A is type integer, real, or double precision, then QREAL(A) is as much precision of the significant part of A as a REAL*16 datum can contain.

If A is type complex or double complex, then QREAL(A) is as much precision of the significant part of the real part of A as a REAL*16 datum can contain.

If A is type COMPLEX*16 or COMPLEX*32, then QREAL(A) is the real part of A.

(4) CMPLX

If A is type complex, then CMPLX(A) is A.

If A is type integer, real, or double precision, then CMPLX(A) is REAL(A) + 0i.

If A1 and A2 are type integer, real, or double precision, then CMPLX(A1,A2) is REAL(A1) + REAL(A2)*i.

If A is type double complex, then CMPLX(A) is REAL( DBLE(A) ) + i*REAL( DIMAG(A) ).

If CMPLX has two arguments, then they must be of the same type, and they may be one of integer, real, or double precision.

If CMPLX has one argument, then it may be one of integer, real, double precision, complex, COMPLEX*16, or COMPLEX*32.

(4’) DCMPLX

If A is type COMPLEX*16, then DCMPLX(A) is A.

If A is type integer, real, or double precision, then DCMPLX(A) is DBLE(A) + 0i.

If A1 and A2 are type integer, real, or double precision, then DCMPLX(A1,A2) is DBLE(A1) + DBLE(A2)*i.

If DCMPLX has two arguments, then they must be of the same type, and they may be one of integer, real, or double precision.

If DCMPLX has one argument, then it may be one of integer, real, double precision, complex, COMPLEX*16, or COMPLEX*32.

(5) ICHAR

ICHAR(A) is the position of A in the collating sequence.

The first position is 0, the last is N-1, 0ICHAR(A)N-1, where N is the number of characters in the collating sequence, and A is of type character of length one.

CHAR and ICHAR are inverses in the following sense:

3.5 VMS Intrinsic Functions

This section lists VMS FORTRAN intrinsic routines recognized by f95. They are, of course, nonstandard. ¤

3.5.1 VMS Double-Precision Complex

Table 3–9 VMS Double-Precision Complex Functions

Generic Name  

Specific Names  

Function  

Argument Type  

Result Type  

 

CDABS

CDEXP

CDLOG

CDSQRT

Absolute value 

Exponential, e**a

Natural log 

Square root 

COMPLEX*16

COMPLEX*16

COMPLEX*16

COMPLEX*16

REAL*8

COMPLEX*16

COMPLEX*16

COMPLEX*16

 

CDSIN

CDCOS

Sine 

Cosine 

COMPLEX*16

COMPLEX*16

COMPLEX*16

COMPLEX*16

DCMPLX

DCONJG

DIMAG

DREAL

Convert to DOUBLE COMPLEX

Complex conjugate 

Imaginary part of complex 

Real part of complex 

Any numeric

COMPLEX*16

COMPLEX*16

COMPLEX*16

COMPLEX*16

COMPLEX*16

REAL*8

REAL*8

3.5.2 VMS Degree-Based Trigonometric

Table 3–10 VMS Degree-Based Trigonometric Functions

Generic Name  

Specific Names  

Function  

Argument Type  

Result Type  

SIND

SIND

DSIND

QSIND

Sine 

-

REAL*4

REAL*8

REAL*16

-

REAL*4

REAL*8

REAL*16

COSD

COSD

DCOSD

QCOSD

Cosine 

-

REAL*4

REAL*8

REAL*16

-

REAL*4

REAL*8

REAL*16

TAND

TAND

DTAND

QTAND

Tangent 

-

REAL*4

REAL*8

REAL*16

-

REAL*4

REAL*8

REAL*16

ASIND

ASIND

DASIND

QASIND

Arc sine 

-

REAL*4

REAL*8

REAL*16

-

REAL*4

REAL*8

REAL*16

ACOSD

ACOSD

DACOSD

QACOSD

Arc cosine 

-

REAL*4

REAL*8

REAL*16

-

REAL*4

REAL*8

REAL*16

ATAND

ATAND

DATAND

QATAND

Arc tangent 

-

REAL*4

REAL*8

REAL*16

-

REAL*4

REAL*8

REAL*16

ATAN2D

ATAN2D

DATAN2D

QATAN2D

Arc tangent of a1/a2 

-

REAL*4

REAL*8

REAL*16

-

REAL*4

REAL*8

REAL*16

3.5.3 VMS Bit-Manipulation

Table 3–11 VMS Bit-Manipulation Functions

Generic Name  

Specific Names  

Function  

Argument Type  

Result Type  

IBITS

IIBITS

JIBITS

KIBITS

From a1, initial bit a2, extract a3 bits

-

INTEGER*2

INTEGER*4

INTEGER*8

-

INTEGER*2

INTEGER*4

INTEGER*8

ISHFT

IISHFT

JISHFT

KISHFT

Shift a1 logically by a2 bits; if a2 positive shift left, if a2 negative shift right

-

INTEGER*2

INTEGER*4

INTEGER*8

-

INTEGER*2

INTEGER*4

INTEGER*8

ISHFTC

IISHFTC

JISHFTC

In a1, circular shift by a2 places, of right a3 bits

-

INTEGER*2

INTEGER*4

-

INTEGER*2

INTEGER*4

IAND

IIAND

JIAND

Bitwise AND of a1, a2

-

INTEGER*2

INTEGER*4

-

INTEGER*2

INTEGER*4

IOR

IIOR

JIOR

KIOR

Bitwise OR of a1, a2

-

INTEGER*2

INTEGER*4

INTEGER*8

-

INTEGER*2

INTEGER*4

INTEGER*8

IEOR

IIEOR

JIEOR

KIEOR

Bitwise exclusive OR of a1, a2

-

INTEGER*2

INTEGER*4

INTEGER*8

-

INTEGER*2

INTEGER*4

INTEGER*8

NOT

INOT

JNOT

KNOT

Bitwise complement 

-

INTEGER*2

INTEGER*4

INTEGER*8

-

INTEGER*2

INTEGER*4

INTEGER*8

IBSET

IIBSET

JIBSET

KIBSET

In a1, set bit a2 to 1; return new a1

-

INTEGER*2

INTEGER*4

INTEGER*8

-

INTEGER*2

INTEGER*4

INTEGER*8

BTEST

BITEST

BJTEST

BKTEST

If bit a2 of a1 is 1, return .TRUE.

-

INTEGER*2

INTEGER*4

INTEGER*8

-

LOGICAL

LOGICAL

LOGICAL

IBCLR

IIBCLR

JIBCLR

KIBCLR

In a1, set bit a2 to 0; return new a1

-

INTEGER*2

INTEGER*4

INTEGER*8

-

INTEGER*2

INTEGER*4

INTEGER*8

3.5.4 VMS Multiple Integer Types

The possibility of multiple integer types is not addressed by the Fortran Standard. The compiler copes with their existence by treating a specific INTEGER-to-INTEGER function name (IABS, and so forth) as a special sort of generic. The argument type is used to select the appropriate runtime routine name, which is not accessible to the programmer.

VMS Fortran takes a similar approach, but makes the specific names available.

Table 3–12 VMS Integer Functions

Specific Names  

Function  

Argument Type  

Result Type  

IIABS

JIABS

KIABS

Absolute value 

INTEGER*2

INTEGER*4

INTEGER*8

INTEGER*2

INTEGER*4

INTEGER*8

IMAX0

JMAX0

Maximum 

INTEGER*2

INTEGER*4

INTEGER*2

INTEGER*4

IMIN0

JMIN0

Minimum 

INTEGER*2

INTEGER*4

INTEGER*2

INTEGER*4

IIDIM

JIDIM

KIDIM

Positive difference 

INTEGER*2

INTEGER*4

INTEGER*8

INTEGER*2

INTEGER*4

INTEGER*8

IMOD

JMOD

Remainder of a1/a2 

INTEGER*2

INTEGER*4

INTEGER*2

INTEGER*4

IISIGN

JISIGN

KISIGN

Transfer of sign, |a1|* sign(a2) 

INTEGER*2

INTEGER*4

INTEGER*8

INTEGER*2

INTEGER*4

INTEGER*8