Guido van Rossum <guido@digicool.com> writes: > Here's the third installment -- my response to Moshe's rational > numbers PEP. I'm replying to Guido mainly through laziness. > > PEP: XXX > > Title: Adding a Rational Type to Python > > Version: $Revision$ > > Author: pep@zadka.site.co.il (Moshe Zadka) > > Status: Draft > > Python-Version: 2.2 > > Type: Standards Track > > Created: 11-Mar-2001 > > Post-History: > > > > > > Abstract > > > > Python has no number type whose semantics are that of a > > unboundedly precise rational number. > > But one could easily be added to the standard library, and several > implementations exist, including one in the standard distribution: > Demo/classes/Rat.py. > > > This proposal explains the > > semantics of such a type, and suggests builtin functions and > > literals to support such a type. In addition, if division of > > integers would return a non-integer, it could also return a > > rational type. > > It's kind of sneaky not to mention in the abstract that this should be > the default representation for numbers containing a decimal point, > replacing most use of floats! If "/" on integers returns a rational (as I presume it will if rationals get in as it's the only sane return type), then can we please have the default way of writing rationals as "p/q"? OK, so it might be inefficient (a la complex numbers), but it should be trivial to optimize if required. Having ddd.ddd be a rational bothers me. *No* langauge does that at present, do they? Also, writing rational numbers as decimal floats strikes me s a bit loopy. Is 0.33333333 1/3 or 3333333/10000000? Certainly, if it's to go in, I'd like to see > > Literals > > > > Literals conforming to the RE '\d*.\d*' will be rational numbers. in the PEP as justification. Cheers, M. -- MAN: How can I tell that the past isn't a fiction designed to account for the discrepancy between my immediate physical sensations and my state of mind? -- The Hitch-Hikers Guide to the Galaxy, Episode 12
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