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Jun
11
answered '$R$-rational points,' where $R$ is an arbitrary ring
May
17
revised Details about a Recurrence Relation problem.
Fixed exponents.
May
17
suggested approved edit on Details about a Recurrence Relation problem.
May
16
awarded  Caucus
May
16
answered Prime decomposition in ring extensions
May
13
awarded  Suffrage
May
12
awarded  Yearling
Apr
9
awarded  Civic Duty
Jan
17
comment Congruence modulo's in a polynomial field being a field?
Do you know some ring theory? For a ring $R$ and an ideal $I$, $R/I$ is a field if and only if $I$ is a maximal ideal. So you could show that the maximal ideals in $F[x]$ are precisely those generated by irreducible polynomials.
Nov
11
answered Deciding if a univariate quartic has a solution mod p
Sep
12
answered How many solutions does equation $6x=14 \bmod 35$ in $\mathbb{Z}/35\mathbb{Z}$ have?
Aug
17
answered Looking to attain fluency in mathematics, not academic mastery
Aug
8
awarded  Citizen Patrol
Aug
7
comment Real world applications of prime numbers?
My comment (over a year ago...) about computational power was tongue-in-cheek. =D
Aug
1
comment Are there any synonyms of “pair of pants” in topology?
I was amused to find that the wikipedia page for "Trousers" does, in fact, have your wikipedia page as a disambiguation.
Jul
16
awarded  Nice Answer
Jun
26
answered Important papers in arithmetic geometry and number theory
Jun
8
awarded  Constituent
Jun
8
awarded  Caucus
May
22
awarded  Nice Answer