Yes, probably working up to some degree. I do no know if this could help.

El El jue, 25 ago 2022 a las 18:09, John H Palmieri <jhpalmier...@gmail.com>
escribió:

> One issue is that f-id is not a ring homomorphism. So do I restrict to a
> range of degrees, convert to vector spaces, and compute the kernel? I'm not
> sure of the right approach.
>
> On Thursday, August 25, 2022 at 3:11:12 AM UTC-7 pedrito...@gmail.com
> wrote:
>
>> Dear John,
>> Wouldn’t be of some help to consider the kernel of  f-Id (with Id the
>> identity map)?
>> Best,
>> Pedro
>>
>> El El jue, 25 ago 2022 a las 8:22, Dima Pasechnik <dim...@gmail.com>
>> escribió:
>>
>>>
>>>
>>> On Thu, 25 Aug 2022, 00:38 John H Palmieri, <jhpalm...@gmail.com> wrote:
>>>
>>>> I have a polynomial ring R = k[x1, x2, ..., xn] and a ring homomorphism
>>>> f: R -> R. In case it matters, k=GF(2). I would like to find the subring of
>>>> elements x satisfying f(x) = x: that is, I want to find the equalizer of
>>>> the pair of maps (f, 1). Is there anything in Sage that will compute this?
>>>> The more polynomial generators this can handle, the better.
>>>>
>>>
>>> Is this subring finitely generated? Invariant theory in positive
>>> characteristic is full of surprises...
>>>
>>>
>>>> --
>>>> John
>>>>
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>>>>
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