Nico Bellic

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Noob extraordinaire


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May
7
 awarded  Editor
May
7
 revised Series Solution Near Ordinary Points for Second Order Differential Equations
deleted 1 characters in body
May
7
 asked Series Solution Near Ordinary Points for Second Order Differential Equations
May
6
 comment Please help with derivative question
Deniz, once you get the answer that you were looking for, please accept the answer with the "check" sign to the left of the question. This not only gives you a higher acceptance rate, but it also gives credit to the people giving the best answer.
May
6
 comment Prove that you can form at most $n$ same sized intersections of $m$ subsets of an $n$ element set.
Ah I see. Thank you. Also, can you define semi-definite and definite.
May
6
 comment Prove that you can form at most $n$ same sized intersections of $m$ subsets of an $n$ element set.
Hi Austin. I'm a little confused on your terminology. Could you please elaborate from "Letting M...".
May
6
 accepted Prove that you can form at most $n$ same sized intersections of $m$ subsets of an $n$ element set.
May
6
 comment Prove that you can form at most $n$ same sized intersections of $m$ subsets of an $n$ element set.
Thanks! Just one question, what does the ∪iCi at the end mean? I'm not sure I understand that notation.
May
6
 asked Prove that you can form at most $n$ same sized intersections of $m$ subsets of an $n$ element set.
May
5
 accepted A game: Fibonacci sequences and probability.
May
5
 comment A game: Fibonacci sequences and probability.
That's one way to say it.
May
5
 asked A game: Fibonacci sequences and probability.
May
3
 accepted Using linear algebra, how is the Binet formula (for finding the nth Fibonacci number) derived?
Apr
22
 comment Using linear algebra, how is the Binet formula (for finding the nth Fibonacci number) derived?
I'm truly, really sorry, but I'm not sure if I'm able to follow you.
Apr
22
 awarded  Commentator
Apr
22
 comment Using linear algebra, how is the Binet formula (for finding the nth Fibonacci number) derived?
I haven't done eigenvectors yet (I do that in about a week in my L.A. course). Is there a way to derive all that without using those concepts?
Apr
22
 asked Using linear algebra, how is the Binet formula (for finding the nth Fibonacci number) derived?
Apr
15
 awarded  Supporter
Apr
15
 comment The rank of a linear transformation/matrix
Oh duh. Oh my I feel very dumb now.
Apr
15
 comment The rank of a linear transformation/matrix
Ah I see. Is there a proof to that?
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