2023-11-07 09:26:41 +0200 | edited question | Factoring polynomial over finite field of char 2 Factoring polynomial over finite field of char 2 I'm trying to factor a polynomial in GF(2^128) using Sage. So I have a |
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2023-11-07 09:26:09 +0200 | edited question | Factoring polynomial over finite field of char 2 Factoring polynomial over finite field of char 2 I'm trying to factor a polynomial in GF(2^128) using Sage. So I have a |
2023-11-07 09:25:31 +0200 | asked a question | Factoring polynomial over finite field of char 2 Factoring polynomial over finite field of char 2 I'm trying to factor a polynomial in GF(2^128) using Sage. So I have a |
2022-01-26 08:42:14 +0200 | marked best answer | Simplify function numerically When I have a function that is exact, such as: And I want to resolve/approximate all those parts of the function which can be resolved numerically, how can I do this? does not work because it throws a TypeError, similarly does I've also tried all .simplify() variants, but neither do what I want. I simply want the output to be: How can this be done? |
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2022-01-23 19:40:26 +0200 | asked a question | Symbolically evaluate abstract cryptographic operations Symbolically evaluate abstract cryptographic operations I would like to use simple variable substitution to show some ba |
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2022-01-07 12:20:59 +0200 | commented question | Simplify function numerically It does indeed! I was using an ancient 2017 version of Sagemath. Once I upgraded to 9.2, it worked like advertised. Than |
2022-01-07 12:14:26 +0200 | commented question | Simplify function numerically It does indeed! I was using an ancient 2017 version of Sagemath. Once I upgraded to 9.2, it worked like advertised. Than |
2022-01-05 09:12:09 +0200 | commented question | Simplify function numerically Thanks for the answer, but this doesn't work. The ExpressionTreeWalker walks coefficients/factors (e.g., the "2" in this |
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2022-01-04 10:12:31 +0200 | asked a question | Simplify function numerically Simplify function numerically When I have a function that is exact, such as: x = var("x") fnc = sqrt(2) * x print(fnc) |