2022-12-03 16:26:36 +0100 | received badge | ● Popular Question (source) |
2022-02-26 09:44:50 +0100 | commented answer | Generating an invertible matrix over a finite field Yes! thanks! |
2022-02-26 09:44:46 +0100 | marked best answer | Generating an invertible matrix over a finite field How to generate an invertible matrix over a finite field? |
2022-01-20 09:06:36 +0100 | received badge | ● Student (source) |
2022-01-20 04:04:59 +0100 | edited question | Generating an invertible matrix over a finite field Generating an invertible matrix over a finite field? How to generate an invertible matrix over a finite field? |
2022-01-20 04:02:53 +0100 | asked a question | Generating an invertible matrix over a finite field Generating an invertible matrix over a finite field? How to generate an invertible matrix over a finite field? |
2021-05-09 04:37:00 +0100 | commented question | How to make the product of two linear spaces? No cartesian_product. I only know this method with poor efficiency. Do you have other efficient methods? q = 2 ; m = 22 |
2021-05-09 04:28:08 +0100 | commented question | How to delete several vectors from a vector space? q = 2 ; m = 229; n = 83; r = 8 Fqm = GF(q^m) def gen_vec_space(t): # generate a vector space of dimension t over Fq |
2021-05-09 04:27:56 +0100 | commented question | How to delete several vectors from a vector space? q = 2 ; m = 229; n = 83; r = 8 Fqm = GF(q^m) def gen_vec_space(t): # generate a vector space of dimension t over Fq |
2021-05-09 04:25:04 +0100 | commented question | How to delete several vectors from a vector space? q = 2 ; m = 229; n = 83; r = 8 Fqm = GF(q^m) def gen_vec_space(t): # generate a vector space of dimension t over Fq |
2021-05-09 04:24:30 +0100 | commented question | How to delete several vectors from a vector space? q = 2 ; m = 229; n = 83; r = 8 Fqm = GF(q^m) def gen_vec_space(t): # generate a vector space of dimension t over Fq |
2021-05-09 04:24:10 +0100 | commented question | How to delete several vectors from a vector space? q = 2 ; m = 229; n = 83; r = 8 Fqm = GF(q^m) generate a vector space of dimension t over Fqm. def gen_vec_space(t): |
2021-05-09 04:23:36 +0100 | commented question | How to delete several vectors from a vector space? q = 2 ; m = 229; n = 83; r = 8 Fqm = GF(q^m) def gen_vec_space(t): # generate a vector space of dimension t over Fq |
2021-05-09 04:23:10 +0100 | commented question | How to delete several vectors from a vector space? q = 2 ; m = 229; n = 83; r = 8 Fqm = GF(q^m) def gen_vec_space(t): # generate a vector space of dimension t over Fqm |
2021-05-09 04:21:59 +0100 | commented question | How to delete several vectors from a vector space? enter q = 2 ; m = 229; n = 83; r = 8 Fqm = GF(q^m) def gen_vec_space(t): # generate a vector space of dimension t ov |
2021-05-09 04:21:09 +0100 | commented question | How to delete several vectors from a vector space? 1111111 enter code here `q = 2 ; m = 229; n = 83; r = 8 Fqm = GF(q^m) def gen_vec_space(t): # generate a vector spa |
2021-05-09 04:20:26 +0100 | commented question | How to delete several vectors from a vector space? `q = 2 ; m = 229; n = 83; r = 8 Fqm = GF(q^m) def gen_vec_space(t): # generate a vector space of dimension t over Fq |
2021-05-09 04:19:41 +0100 | commented question | How to delete several vectors from a vector space? q = 2 ; m = 229; n = 83; r = 8 Fqm = GF(q^m) def gen_vec_space(t): # generate a vector space of dimension t over Fqm |
2021-05-09 04:12:21 +0100 | commented question | How to delete several vectors from a vector space? q = 2 ; m = 229; n = 83; r = 8 Fqm = GF(q^m) def gen_vec_space(t): # generate a vector space of dimension t over Fqm |
2021-05-09 04:11:37 +0100 | commented question | How to delete several vectors from a vector space? q = 2 ; m = 229; n = 83; r = 8 Fqm = GF(q^m) def gen_vec_space(t): # generate a vector space of dimension t over Fqm |
2021-05-09 04:11:18 +0100 | commented question | How to delete several vectors from a vector space? q = 2 ; m = 229; n = 83; r = 8 Fqm = GF(q^m) def gen_vec_space(t): # generate a vector space of dimension t over Fqm |
2021-05-09 04:10:43 +0100 | commented question | How to delete several vectors from a vector space? q = 2 ; m = 229; n = 83; r = 8 Fqm = GF(q^m) def gen_vec_space(t): # generate a vector space of dimension t over Fqm |
2021-05-09 04:10:01 +0100 | commented question | How to delete several vectors from a vector space? q = 2 ; m = 229; n = 83; r = 8 Fqm = GF(q^m) generate a vector space of dimension t over Fqm def gen_vec_space(t): |
2021-05-08 16:07:11 +0100 | edited question | How to delete several vectors from a vector space? How to delete several vectors from a vector space? Let V be a vector space. Let E be a specific vectors list where each |
2021-05-07 14:36:31 +0100 | asked a question | How to delete several vectors from a vector space? How to delete several vectors from a vector space? Let V be a vector space. Let E be a specific vectors list where each |
2021-05-07 09:23:21 +0100 | edited question | How to make the product of two linear spaces? How to make the product of two linear spaces? Let $F_{q^m}$ be a finite field that is the extension of degree m of a fin |
2021-05-07 09:22:48 +0100 | edited question | How to make the product of two linear spaces? How to make the product of two linear spaces? Let $F_{q^m}$ be a finite field that is the extension of degree m of a fin |
2021-05-07 05:43:17 +0100 | received badge | ● Editor (source) |
2021-05-07 05:43:17 +0100 | edited question | How to make the product of two linear spaces? How to make the product of two linear spaces? E1 is an $F_q$-linear space of dimension r of $F_{q^m}$. E2 is an $F_q$-l |
2021-05-07 05:41:28 +0100 | asked a question | How to make the product of two linear spaces? How to make the product of two linear spaces? E1 is an $F_q$-linear space of dimension r of $F_{q^m}$. E2 is an $F_q$-l |
2020-06-23 09:43:11 +0100 | received badge | ● Scholar (source) |
2020-06-22 20:00:11 +0100 | asked a question | permutation matrix to permutation groups element Hello: How to convert a permutation matrix into a permutation groups element ? Thanks! |