Mail Archives: djgpp/1998/03/02/12:00:58
Eli Zaretskii wrote:
> Sorry, I must be too dense today ;-). I *did* read the Standard
> before posting. It says (in a fragment you didn't quote) that when
> the `e' style would result in a sufficiently small exponent, `f' style
> should be used. This is all okay, and DJGPP's libc does just that: it
> prints a number like if you said "%11.9f".
Where does it say this? In fact, it _shouldn't_ do this for the `e' (or
`E'), because it means "I always want it in exponential notation no
matter what." Or did you mean `g'?
> What is unclear to me is whether using %11.9f for %9.9g is correct
> when the former produces leading zeros, like in "0.012345679", since
> these leading zeos are not, strictly speaking, significant digits. I
> couldn't see anything in the Standard that clarifies this. Can you?
Yeah, it's not entirely clear to me. The section on `f' says that "the
number of digits after the decimal-point character is equal to the
precision specification"; the section on `e' states, "... there is one
digit before the decimal-point character (which is nonzero if the
argument is nonzero) and the number of digits after it is equal to the
precision ..."; and finally, the `g' format says, "... with the
precision specifying the number of significant digits" (all quotes ANSI
C 7.9.6.1). Note that the precision has subtly different meanings even
for `e' and a `g' format -- "the number of digits after [the decimal
point]" is _not_ even the same thing as "the number of significant
digits."
Yeah, I don't see anything that clarifies what the precision should be
when carrying over a `g' conversion to an `f' one. I would presume that
the assumption is that the precision should be the same, but it doesn't
seem to say anything specific either way (and the explicit reference to
"significant digits" might suggest otherwise).
--
Erik Max Francis, &tSftDotIotE / mailto:max AT alcyone DOT com
Alcyone Systems / http://www.alcyone.com/max/
San Jose, California, United States / icbm://+37.20.07/-121.53.38
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