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age 33
visits member for 3 years, 7 months
seen Jul 7 at 13:53
Right now, I'm a math grad student at the University of Miami.

Jul
7
answered Variations to Cayley's Embedding Theorem for Groups
Jul
6
accepted Subgroup property stronger than being characteristic
Jul
3
revised Subgroup property stronger than being characteristic
"without having" --> "instead of having" because "<
Jul
3
answered Fantastic properties of Z/2Z
Jul
3
comment Subgroup property stronger than being characteristic
Geoff, I am impressed by the nontrivial extent to which you read my mind -- I did not know the Thompson subgroup always did this, but I was trying to get a better handle on some local analysis.
Jul
2
asked Subgroup property stronger than being characteristic
Jul
2
awarded  Curious
Jun
20
awarded  Popular Question
May
27
awarded  Enlightened
May
27
awarded  Nice Answer
May
1
comment Non-trivial consequences of Baer's theorem and Lucchini's theorem in subnormality theory
A nice consequence I've encountered of the Baer-Suzuki theorem:
Apr
24
answered Results about the existence of solutions in groups
Apr
17
answered Variations to Cayley's Embedding Theorem for Groups
Apr
8
comment Conjugation Quandles and… “Quandle-Groups”? From quandles to Groups
I am not sure how well this pans out, but the natural group to start working from would be the subgroup of $S_{|Q|}$ generated by actions of elements of $Q$ on $Q$.
Mar
5
awarded  Nice Question
Feb
3
awarded  Necromancer
Jan
29
awarded  Yearling
Nov
23
comment What are these subgroups called?
(And I removed superfluous elements of my reasoning.)
Nov
23
revised What are these subgroups called?
re-inserted line break before parenthetical remark
Nov
23
comment What are these subgroups called?
Yes. Yes it is. I logged in because I just realized this.