2023-02-23 07:11:43 +0100 | received badge | ● Popular Question (source) |
2022-12-15 11:33:29 +0100 | asked a question | Is there any way to execute a file in sage with another python version? Is there any way to execute a file in sage with another python version? I have a sagemath with Python 3.10, how can i e |
2022-12-04 10:14:48 +0100 | marked best answer | Invertible matrix with integer coefficients I try to build an invertable matrix, but using the .inverse() method returns matrix with rational coefs, so is there an opportunity in sage to return the inverse matrix with integer coefficients by taking out a common factor? |
2022-12-03 20:43:24 +0100 | asked a question | Invertible matrix with integer coefficients Invertible matrix with integer coefficients I try to build an invertable matrix, but using the .inverse() method returns |
2022-12-02 13:31:37 +0100 | asked a question | Dual lattice Dual lattice Does sage have any built-in methods or libraries for constructing dual lattices? |
2022-10-27 14:05:03 +0100 | asked a question | How can I set Fq/Fp in sage? How can I set Fq/Fp in sage? For prime p and q = p^n, i need to construct Fq/Fp, how can i do it in sage? |
2022-10-04 13:44:21 +0100 | edited question | How to generate a list of all prime ideals of the ring of integers of number field? How to generate a list of all prime ideals of the ring of integers of number field? I have some ring of integers Ok, how |
2022-10-04 13:44:20 +0100 | edited question | How to generate a list of all prime ideals of the ring of integers of number field? How to generate a list of all prime ideals of the ring of integers of an number field? I have some ring of integers Ok, |
2022-10-04 13:43:41 +0100 | asked a question | How to generate a list of all prime ideals of the ring of integers of number field? How to generate a list of all prime ideals of the ring of integers of an number field? I have some ring of integers Ok, |
2022-10-02 19:56:07 +0100 | edited question | How to generate such Number field? How to generate such Number field? How to generate an intermediate number field Q(x), where x is a root of polynomial h, |
2022-10-02 19:55:26 +0100 | edited question | How to generate such Number field? How to generate such Number field? How to generate an intermediate number field which is irreducible over |
2022-10-02 19:54:53 +0100 | edited question | How to generate such Number field? How to generate such Number field? How to generate an intermediate number field , where h is a root of h, a polynomial w |
2022-10-02 19:54:27 +0100 | asked a question | How to generate such Number field? How to generate such Number field? How to generate an intermediate number field (x), where h is a root of h, a polynomia |
2022-09-26 22:59:39 +0100 | marked best answer | How to check the second condition(inertia)? Choose h ∈ Z[t], irreducible of degree η such that p is inert in Q[t]/h(t). How to check the inertia in sage? |
2022-09-26 22:59:33 +0100 | marked best answer | How to randomly generate a quadratic, monic, irreducible polynomial over ring of integers ZZ with small coefficients? In finite fields, we can use irreducible_element, is there any similar way for an integer ring? |
2022-09-26 22:59:15 +0100 | commented answer | How to compute such resultant? Thanks, I tried to set a polynomials over another fields, especially C1, and face with data type problem, would it be co |
2022-09-26 19:55:23 +0100 | marked best answer | How to compute such resultant? I need to compute such resultant: Where - polynomials over Z. How can i do this in sage? |
2022-09-26 19:55:23 +0100 | received badge | ● Scholar (source) |
2022-09-26 19:01:19 +0100 | edited question | How to compute such resultant? How to compute such resultant? I need to compute such resultant: Where - polynomials over Z. How can i do this in sa |
2022-09-26 19:00:28 +0100 | asked a question | How to compute such resultant? How to compute such resultant? I need to compute such resultant: Where - polynomials over Z How can i do this in sage |
2022-09-26 18:58:26 +0100 | edited question | How to compute resultant? How to compute resultant? I need to compute such resultant: Where <math> <item>A1, <i |
2022-09-26 18:54:04 +0100 | asked a question | How to compute resultant? How to compute resultant? I need to compute such resultant: <math> f(x) = <item>Res y = ( |
2022-09-26 18:46:34 +0100 | edited question | How to compute resultant? How to compute resultant? I need to compute such resultant: <math> f(x) = <item>Resy = ( |
2022-09-26 18:45:49 +0100 | edited question | How to compute resultant? How to compute resultant? I need to compute such resultant: <math> f(x) = <item>Resy = ( |
2022-09-26 18:45:13 +0100 | edited question | How to compute resultant? How to compute resultant? I need to compute such resultant: <math> f(x) = <item>Resy = ( |
2022-09-26 18:44:51 +0100 | received badge | ● Editor (source) |
2022-09-26 18:44:51 +0100 | edited question | How to compute resultant? How to compute resultant? I need to compute such resultant: <math> f(x) = <item>Res<sub> |
2022-09-26 18:44:22 +0100 | asked a question | How to compute resultant? How to compute resultant? I need to compute such resultant: <math> f(x) = <item>Resy = ( |
2022-09-26 15:47:17 +0100 | asked a question | How to construct prime ideal of the form q = < q, ι − rι , x − rx>? How to construct prime ideal of the form q = < q, ι − rι , x − rx>? We have a prime p and prime q. Intermediate nu |
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2022-09-25 18:30:48 +0100 | commented answer | How to check the second condition(inertia)? Thanks, can i ask you one more question? Can we find the roots of h? (Build something like number field Q(m) where m is |
2022-09-25 15:59:56 +0100 | asked a question | How to check the second condition(inertia)? How to check the second condition(inertia)? Choose h ∈ Z[t], irreducible of degree η such that p is inert in Q[t]/h(t). |
2022-09-19 00:35:07 +0100 | asked a question | How to randomly generate a quadratic, monic, irreducible polynomial over ring of integers ZZ with small coefficients? How to randomly generate a quadratic, monic, irreducible polynomial over ring of integers ZZ with small coefficients? In |