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So I have computation that backs up the conjecture but...the isomorphism in general is unknown to me.
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I should also mention that in this problem I have groups A(p) and B(p) for every prime p and I want to show A(p),B(p) are isomorphic. So while GAP tells me this is the case for a handful of specific values of p, I am working on a broader result.
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Having trouble showing two groups are isomorphic given a finite presentation for the second. I can show that the first group has the same number of generators and those generators satisfy the same relations. But that is not enough! Curse you SL(2,p)!!!!


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Jason Allen Green proslijedio/la je Tweet
GREAT WOMAN OF MATHEMATICS: DR. MARJORIE LEE BROWNE, 1914-1979. Third black woman to earn a PhD in mathematics, Browne grew up in southeastern US. Her father was passionate about mathematics and nurtured her interest and talents. She graduated from
@HowardU, an HBCU,#GWOM 1/6pic.twitter.com/ptrshpBsJW
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HaVe YoU eVeR sTuDiEd GrOuP tHeOrY????????
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S P E C I A L L I N E A R G R O U P S
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What a play! The dihedral groups D_2p have taken the lead!
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Woah! Has anyone seen the latest stock market numbers?! Simple groups are through the roof! If you weren't working with them already, now is your chance!
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Adding another conjecture to my research list. On one hand, I love it. On the other...I do need to graduate at some point in the next decade so...oh well
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I talked about equations of lines in R^3, Hopf algebras, and Fibonacci numbers today. Math is rad. So is grad school sometimes
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P e r m u t a t i o n G r o u p s
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Also you may now refer to 3-cycles as "tricycles." It's canon, just ask S_3
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Not to humble brag, but I get to work with S_3 again today


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Actually D_10 isn't so great after all. D_10 is bad. Frankly, it sucks. I've never been so let down by a solvable group which is not nilpotent.


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I guess S_3 is OK, but D_10 is where it's at!
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S_3 is solvable, and that's enough for me


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It's no surprise that just like S_3, my heart is non-abelian


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Thinking about S_3 again



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S_3 is STILL the smallest non-abelian group (up to isomorphism). No one* can prove why. It's one of my fav things about group theory!!!!!!1! *I mean...I can but whatever
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And Q.E.D. here stands for "quickly evades discussion"
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