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FAQ 4.2 Why is int() broken?

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FAQ 4.2 Why is int() broken? PerlFAQ Server 02-17-2008
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Posted by PerlFAQ Server on February 17, 2008, 9:03 pm
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This is an excerpt from the latest version perlfaq4.pod, which
comes with the standard Perl distribution. These postings aim to
reduce the number of repeated questions as well as allow the community
to review and update the answers. The latest version of the complete
perlfaq is at http://faq.perl.org .

--------------------------------------------------------------------

4.2: Why is int() broken?

Your "int()" is most probably working just fine. It's the numbers that
aren't quite what you think.

First, see the answer to "Why am I getting long decimals (eg,
19.9499999999999) instead of the numbers I should be getting (eg,
19.95)?".

For example, this

print int(0.6/0.2-2), "\n";

will in most computers print 0, not 1, because even such simple numbers
as 0.6 and 0.2 cannot be presented exactly by floating-point numbers.
What you think in the above as 'three' is really more like
2.9999999999999995559.



--------------------------------------------------------------------

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Posted by Peter J. Holzer on March 1, 2008, 10:32 am
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> --------------------------------------------------------------------
>
> 4.2: Why is int() broken?
>
> Your "int()" is most probably working just fine. It's the numbers that
> aren't quite what you think.
>
> First, see the answer to "Why am I getting long decimals (eg,
> 19.9499999999999) instead of the numbers I should be getting (eg,
> 19.95)?".
>
> For example, this
>
> print int(0.6/0.2-2), "\n";

Why subtract 2? This example works just as well without the subtraction:

         perl -e 'print int(0.6/0.2), "\n";'
         2

> will in most computers print 0, not 1, because even such simple numbers
> as 0.6 and 0.2 cannot be presented exactly by floating-point numbers.

I don't like the phrase "even such simple numbers as 0.6 and 0.2". It
implies that these numbers are "simple" and that there is much less of a
chance that such "complicated" numbers as 952279704355844 or
0.845794282927275986594395362772047519683837890625 can be represented
exactly, when in fact they can. Also "by floating-point numbers" is
incorrect in its generality - they could be represented by decimal
floating-point numbers.

How about

... because 0.6 and 0.2 cannot be presented exactly by binary
floating-point numbers because they are not multiples of a power of
two.

> What you think in the above as 'three' is really more like
> 2.9999999999999995559.

And that can be easily demonstrated by subtracting 3:

         perl -e 'print +(0.6/0.2) - 3, "\n";'
         -4.44089209850063e-16

        hp

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