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Periodic Proportion Homomorphism over Finite Fields #25745
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Branch: u/rlmiller/bianca |
New commits:
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Commit: |
comment:3
I can't look at this for a few days, so if someone else wants to review in the mean time go right ahead. Just a couple quick comments
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Branch pushed to git repo; I updated commit sha1. New commits:
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Reviewer: Ben Hutz |
comment:5
I haven't built and checked values yet, since there are a bunch of things from looking through the code first:
having the short cut
mean all primes up to p and all exp up to n is fine
should be
better as
cyclegraph can handle indeterminacy, so I don't really understand why you need this block. The warning you have seems to say that having an indeterminancy is ok, so I'm not sure what you really want here since the docs say you want a morphism? In my opinion, you are writing a function that is just returning the values to fill out the table, whether those values having any meaning is not really your business, so if it works for rational maps as well as morphisms, I see no reason to restrict to morphisms. Also, I see no reason this can't be made to work in higher dimensions (other than it will be slow). You just need to adjust the cardinality calculation.
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Given a homormorphism, a prime
p
, and a degreen
. Returns a table of the ratio of periodicpoints to the number of points in a field of size
p^n
, as it cycles through the range ofn
or through the primes up top
.One can organize table by ascending primes or by ascending degree. Skips the prime 2. Only works over finite fields.
CC: @sagetrac-bthompson
Component: dynamics
Keywords: dynamical systems, sagedays90, days94, days90
Author: Rebecca Lauren Miller
Branch/Commit: u/rlmiller/bianca @
32ffa30
Reviewer: Ben Hutz
Issue created by migration from https://trac.sagemath.org/ticket/25745
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