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age 19
visits member for 2 years, 4 months
seen 3 hours ago

6h
accepted Conservation of bilinear forms and conjugation
7h
comment Conservation of bilinear forms and conjugation
@OlivierBégassat Yes.
7h
comment Conservation of bilinear forms and conjugation
@OlivierBégassat Thanks, it was $\Bbb{C}$.
7h
revised Conservation of bilinear forms and conjugation
added 31 characters in body
7h
asked Conservation of bilinear forms and conjugation
Jan
13
accepted Groups with no nontrivial topology
Jan
13
comment Groups with no nontrivial topology
@PedroTamaroff Thanks, these are the sort of things I really appreciate in trying to work out how to intuit the topologisation of groups.
Jan
13
comment Groups with no nontrivial topology
@NajibIdrissi Okay, edited.
Jan
13
revised Groups with no nontrivial topology
added 4 characters in body
Jan
12
asked Groups with no nontrivial topology
Jan
7
comment Which $n$th order differential equations have $n$ linearly independent solutions?
@user1537366 No, I didn't.
Dec
28
accepted Is there a general way to prove series and products are modular?
Dec
28
comment Is there a general way to prove series and products are modular?
@guest Thanks, edited.
Dec
28
revised Is there a general way to prove series and products are modular?
added 63 characters in body
Dec
28
revised Is there a general way to prove series and products are modular?
deleted 12 characters in body
Dec
28
awarded  Nice Question
Dec
27
accepted Motivation for constructing $F$ s.t. $\ker(\text{curl}) \subset \text{Im}(\text{grad})$, $\ker(\text{div}) \subset \text{Im}(\text{curl})$
Dec
25
comment Motivation for constructing $F$ s.t. $\ker(\text{curl}) \subset \text{Im}(\text{grad})$, $\ker(\text{div}) \subset \text{Im}(\text{curl})$
Thanks for the thorough answer, and sorry for not replying sooner. The answer has helped understand the theory more, but I still feel confused as to how the author came up with $F(x_1,x_2)$ and $G(x,t)$ in the first line of each proof, their use seems a little magical to me still.
Dec
24
comment Motivation for constructing $F$ s.t. $\ker(\text{curl}) \subset \text{Im}(\text{grad})$, $\ker(\text{div}) \subset \text{Im}(\text{curl})$
@Travis I don't.
Dec
24
comment Motivation for constructing $F$ s.t. $\ker(\text{curl}) \subset \text{Im}(\text{grad})$, $\ker(\text{div}) \subset \text{Im}(\text{curl})$
I apologise for the dreadful LaTeX. I am using a keyboard I am not used to using.