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15
Math.TechQA.Club
2026-03-28 02:06:13
428
Views
Singular CAS vs Macaulay2 for finite fields
Published on
28 Mar 2026 - 2:06
#abstract-algebra
#finite-fields
#math-software
#computer-algebra-systems
#macaulay2
85
Views
Is $t^4 + 7$ irreducible over $\mathbb{Z}_{17}$?
Published on
11 Apr 2026 - 21:40
#galois-theory
#finite-fields
#irreducible-polynomials
64
Views
Find all the elements that are fixed by $Frob_3$
Published on
02 Apr 2016 - 23:28
#abstract-algebra
#finite-fields
24
Views
Let $α$ be an element of $\mathbb F_q$ with largest order $t$ . Show that set of elements with order dividing $t$ should have cardinality $t$
Published on
03 Apr 2016 - 21:18
#abstract-algebra
#finite-fields
109
Views
Balanced incomplete Block design for testing an experiment
Published on
26 Mar 2026 - 4:55
#combinatorics
#finite-fields
#combinatorial-designs
1.5k
Views
Automorphism group of $F=\mathbb F_3[x]/(x^3+2x-1)$.
Published on
04 Apr 2016 - 7:27
#abstract-algebra
#field-theory
#galois-theory
#finite-fields
203
Views
Number of solutions to $x^2-y^2=a$ over a finite field.
Published on
04 Apr 2016 - 11:42
#finite-fields
327
Views
General Multiplication Algorithm for Finite Field of GF(p^m) for small values of p^m
Published on
06 Apr 2026 - 23:25
#algorithms
#galois-theory
#finite-fields
#irreducible-polynomials
504
Views
I don't understand a step of the proof that a nonzero finite commutative ring with no zero divisors is a field.
Published on
05 Apr 2016 - 23:57
#abstract-algebra
#ring-theory
#finite-fields
#proof-explanation
132
Views
Totien-Sum: why GCD( {n}/d, q/d) = 1; implies Sum{Totient(d/q) } = q
Published on
06 Apr 2016 - 4:31
#number-theory
#prime-numbers
#galois-theory
#finite-fields
179
Views
Show that $\mathrm{SO}_3(\mathbb{Q}_p) \simeq \mathrm{SL}_2(\mathbb{Q}_p) $
Published on
01 Apr 2026 - 18:54
#lie-groups
#finite-fields
#rotations
#p-adic-number-theory
131
Views
Does NTT have an upper bound?
Published on
11 Apr 2026 - 13:09
#number-theory
#finite-fields
#fast-fourier-transform
47
Views
Transforming a polynomial sum using a series expansion (BCH codes)
Published on
07 Apr 2016 - 10:21
#polynomials
#summation
#power-series
#finite-fields
88
Views
Proving that if the cardinality of a field $F$ is finite and equal to $q$, then the ring $F[X]/(X^n)$ is finite of cardinality $q^n$
Published on
07 Apr 2016 - 22:54
#abstract-algebra
#finite-fields
796
Views
Is $K^{n}$ Zariski Hausdorff when $K$ is a finite field?
Published on
10 Apr 2026 - 23:12
#general-topology
#algebraic-geometry
#field-theory
#finite-fields
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