Matching against identities can be valuable.  Writing out several
variations for a intended single pattern feels like a hack.

Or at least, that was my experience with my matrix expressions system.  I
wasn't able to cleanly add in identities so I shoved in lots more
patterns.  Things worked.

The prototype <https://github.com/mrocklin/matrix-algebra>, written in
Maude, supported identities.  I found this pleasant (though reimplementing
Maude seems hard).

On Sat, Nov 29, 2014 at 2:57 PM, Joachim Durchholz <j...@durchholz.org> wrote:

> Am 29.11.2014 um 18:52 schrieb James Crist:
>
>> The system described in the Jenks paper would work better than what I've
>> written if we plan to use relatively small sets of small patterns. Larger
>> patterns, or larger rulesets will work better with what I'm writing, (I
>> think), as they will have more potential paths, and generating specialized
>> predicates for each path will get increasingly expensive.
>>
>
> If you're after how a "standard" set of patterns might look like, Rubi
> might be a good start.
> See http://www.apmaths.uwo.ca/~arich/ .
>
> It's several thousand rules.
> IIRC, they have been carefully constructed to be non-overlapping (you can
> only apply a single rule at any time), so they might be "too easy" to
> really test the algorithm's design.
>
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