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Full Discussion: Nawk special numbers
Top Forums Shell Programming and Scripting Nawk special numbers Post 302942435 by Don Cragun on Tuesday 28th of April 2015 04:18:50 PM
Old 04-28-2015
The POSIX standards for awk specify that it must behave as if it uses (at least) double precision floating point values as defined by the C Standard. When ptr points to a string starting with a case insensitive "infinity", "inf", or "NaN", the C standard requires strtod(ptr, endptr) to set endptr to point to the character after the last character matched from one of those three strings and return the double precision floating point format representation for an infinity, infinity, or Not A Number, respectively, on systems that also support the IEEE 754 floating point standard.

So, yes, POSIX requires what was reported on HP/UX and Solaris systems. (Note, however, that the POSIX conforming version of awk on Solaris systems is /usr/xpg4/bin/awk; not nawk.) I'm not sure where the "Q" in NaNQ reported on AIX is coming from. The gawk output shown on Windows appears to be non-conforming.

And, for the record, on OS X Yosemite 10.10.3, the output from those three commands is, respectively:
Code:
inf
nan
nan

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ieee(3m)																  ieee(3m)

Name
       copysign, drem, finite, logb, scalb - copysign, remainder, exponent manipulations

Syntax
       #include <math.h>

       double copysign(x,y)
       double x,y;

       double drem(x,y)
       double x,y;

       int finite(x)
       double x;

       double logb(x)
       double x;

       double scalb(x,n)
       double x;
       int n;

Description
       These functions are required, or recommended by the IEEE standard 754 for floating-point arithmetic.

       The function returns x with its sign changed to y's.

       The function returns the remainder r := x - n*y where n is the integer nearest the exact value of x/y.  Additionally if |n-x/y|=1/2, then n
       is even.  Consequently the remainder is computed exactly and |r| <= |y|/2.  Note that is the exception (see Diagnostics).

       Finite(x) = 1 just when -infinity < x < +infinity,
		 = 0 otherwise (when |x| = infinity or x is NaN)

       The a signed integer converted to double-precision floating-point and so chosen that 1 <= |x|/2**n < 2 unless x = 0 or |x| = infinity or  x
       lies between 0 and the Underflow Threshold.

       Scalb(x,n) = x*(2**n) computed, for integer n, without first computing 2**N.

Diagnostics
       IEEE 754 defines drem(x,0) and drem(infinity,y) to be invalid operations that produce a NaN.

       IEEE 754 defines logb(+-infinity) = +infinity and logb(0) = -infinity, requires the latter to signal Division-by-Zero.

Restrictions
       IEEE 754 currently specifies that logb(denormalized no.) = logb(tiniest normalized no. > 0) but the consensus has changed to the specifica-
       tion in the new proposed IEEE standard p854, namely that logb(x) satisfy
	      1 <= scalb(|x|,-logb(x)) < Radix	 ... = 2 for IEEE 754
       for every x except 0, infinity and NaN.	Almost every program that assumes 754's specification will work correctly if  logb  follows  854's
       specification instead.

       IEEE 754 requires copysign(x,NaN) = +-x	but says nothing else about the sign of a NaN.

See Also
       floor(3M), fp_class(3), math(3M)

								       RISC								  ieee(3m)
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