h about how metaclasses are typically used to know
how that would conflict.
--
Namasté,
Jeffrey Yasskin
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Thanks for the comments!
On 4/26/07, Travis E. Oliphant <[EMAIL PROTECTED]> wrote:
>
> Forgive my ignorance, but I'm not really sure what this PEP is trying to
> do. I don't want to sound negative, I really just don't understand the
> purpose. I've just never encountered a problem this that I ca
On 4/27/07, Alan Isaac <[EMAIL PROTECTED]> wrote:
> On Fri, 27 Apr 2007, Jeffrey Yasskin wrote:
> > Then again, doubles aren't a group either because of this
> > imprecision, and I'm suggesting claiming they're
> > a subclass of that, so maybe there'
es have finite precision and
rationals don't, I don't think doubles are a subtype of the rationals,
even if you juggle Nan/Inf to make them a subset.
Then again, doubles aren't a group either because of this imprecision,
and I'm s
new numeric types who don't
know the abstract algebra. I think we should be able to insulate
people who are just using the types from the complexities underneath,
and the people writing new types will benefit. Or will seeing "Ring"
in a list of superclasses be enough to confuse p
mean that the names and documentation in the numbers module
need to be as clear as we can make them for non-mathematical
audiences. I'm certainly open to suggestions on that front.
--
Namasté,
Jeffrey Yasskin
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mean that the names and documentation in the numbers module
need to be as clear as we can make them for non-mathematical
audiences. I'm certainly open to suggestions on that front.
--
Namasté,
Jeffrey Yasskin
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:) This is my first PEP, so
apologies for any obvious mistakes.
I'd particularly like the numpy people's input on whether I've gotten
floating-point support right.
Thanks,
Jeffrey Yasskin
---
PEP: 3141
Title: A Type Hierarchy for Numbers (and other al