[Python-Dev] Mini-Pep: Simplifying the Integral ABC
Raymond Hettinger
python at rcn.com
Wed Jun 4 10:54:25 CEST 2008
The only comment so far was to keep the __index__ method.
Other than that, is this good to go?
Raymond
----- Original Message -----
> Target: Py2.6 and Py3.0
> Author: Raymond Hettinger
> Date: May 31, 2008
>
> Motivation
> ----------
> The principal purpose of an abstract base class is to support multiple
> implementations of an API; thereby allowing one concrete class to be
> substitutable for another. This purpose is defeated when useful substitutions
> are precluded because the ABC is too aggressive in its behavioral requirements
> -- mandating too many methods, mandating methods that are difficult to
> implement, or too closely following the full API of a single concrete type.
>
> The Integral ABC is somewhat extensive and requires essentially every behavior
> exhibited by the int concrete class. Usefully, it provides for basic integer
> behaviors like simple arithmetic and ordering relations. However, the current
> ABC goes beyond that and requires bit-flipping and other operations that are
> not fundamental to the notion of being an integer. That makes it challenging
> to define a new Integral class that isn't already an int.
>
> Proposal
> --------
> Remove non-essential abstract methods like __index__, three argument __pow__,
> __lshift__, __rlshift__, __rshift__, __rrshift__, __and__, __rand__, __xor__,
> __rxor__, __or__, __ror__, and __invert__, numerator, and denominator.
>
> Discussion
> ----------
> The only known use cases for variants of int are types that limit the range of
> values to those that fit in a fixed storage width.
>
> One existing implementation is in numpy which has types like int0, int8,
> int16, int32, and int16. The numpy integral types implement all the methods
> present in Integral except for the new methods like __trunc__, __index__,
> real, imag, conjugate, numerator, and denominator. For the most part, they
> are fully substitutable into code that expects regular ints; however, they do
> have wrap-around behaviors such as int8(200)+int8(100) --> int8(44). The
> wrap-around behaviors make the numpy types totally unsuitable for some
> applications of Integral such as the fractions module which accepts any
> integral numerator and denominator.
>
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