which works fine and shows the expected result... now...if you change
.05 for .07 you get something totally unexpected (at least is unexpected
to me).
It is the result for 0.05 that is more surprising than the result for 0.07.
You wrote your numbers using decimal ".05" or ".07" but most computers
these days are binary machines.
You can not store either of those numbers exactly in base two floating
point, just as you can't store 1/3 in base 10: its 0.333333... as
accurate as you want to be but you can't store it exactly.
So whenever you do floating point arithemetic on a machine you should
_expect_ to see roundoff errors. Sometimes you get lucky and the
roundoff error is smaller than the number of digits output so you get
what looks like an exact answer, but in general this can't happen.
David
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