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This issue arose from discussion on https://github.com/sympy/sympy/pull/26093, which was created to address https://github.com/sympy/sympy/issues/26041. @oscarbenjamin and I agreed that noncommutative…
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Pollard's Rho Algorithm is a very interesting and quite accessible algorithm for factoring numbers. It is not the fastest algorithm by far but in practice it outperforms trial
division by many orders…
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The function is documented as existing in AbstractAlgebra, but missing in Nemo.
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Reported to Paul Zimmermann by his colleague Pierrick Gaudry.
In [SageMath](../wiki/SageMath) version 9.0 (but also 9.2) this takes ages:
```
sage: p = 135066410865995223349603927
sage: Fp6 = GF(p…
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## 💥 Proposal
I think there are some FFTs in the Marlin prover that can be removed (almost) for free. Namely:
- In the sumcheck inside the third round of the Marlin prover, we need to [compute](…
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Currently `multiplicative_generator` is a method defined on FFTField. We should instead move this to Field, since all fields have a multiplicative generator, not just FFTField's. (Furthermore, there a…
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```
In [1]: factor(987)
Out[1]: 987
In [2]: factor(S(987)/4)
Out[2]: 987/4
```
Is there a reason for this? I know there is the specialized `factorint`. It would be convenient to have it all in one c…
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I'm not sure if this is really a bug or not, as I'm a little unclear on what `horner` is supposed to do on multivariate polynomials. Take this example, taken from https://stackoverflow.com/questions/3…
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```
sage: R. = Qp(2)[]
sage: f = (x - 2)^4 * (x^2 + x + 8)
sage: f.factor()
((1 + O(2^20))*x + (1 + 2^3 + 2^4 + 2^5 + 2^7 + 2^8 + 2^9 + 2^11 + 2^13 + 2^15 + O(2^20))) * ((1 + O(2^20))*x + (2^3 + 2^…