Reputation
211
Top tag
Next privilege 250 Rep.
View close votes
Badges
1 9
Newest
 Yearling
Impact
~3k people reached

  • 0 posts edited
  • 0 helpful flags
  • 3 votes cast
Jan
21
awarded  Yearling
Dec
17
awarded  Caucus
Oct
27
awarded  Popular Question
Aug
14
comment What is the history of “only if” in mathematics?
@BrianM.Scott If a shop keeper said to you: "I will give you this cake only if you give me a dollar", I doubt you would be thinking there were other conditions you may need to fulfill such as having to hand over another dollar.
Jul
2
answered Why does $\oint\mathbf{E}\cdot{d}\boldsymbol\ell=0$ imply $\nabla\times\mathbf{E}=\mathbf{0}$?
May
14
awarded  Caucus
Mar
31
awarded  Nice Question
Jul
4
comment Which simple puzzles have fooled professional mathematicians?
Does this demonstrate the calculating brilliance of Von Neuman or him lacking a creative intuition to see the beautiful, elegant solution? I also solved it as he did, but in a few minutes, only to be utterly humiliated by the true solution. Moral of the story - always check for the elegant solution first, before someone else humiliates you with it.
Sep
12
awarded  Supporter
Jul
28
comment Strategies for solving simultaneous equations?
@Gerry yes, thinking about it, numerical methods don't actually come into it. Thinking about it more, it's jibberish since I've reduced the $dx$ terms by one, but still have the same number of $x$ terms. Still, I can't help thinking use can be made of it...
Jul
27
comment Strategies for solving simultaneous equations?
Convert the equation into a differential equation:$\quad dx(\cos x + \frac 1 x) + e^ydy = 0$ and use that to eliminate a differential variable. Solve the resulting differential equation using numerical methods.
Jul
26
comment Strategies for solving simultaneous equations?
@Thomas well if the functions I quoted are completely arbitary, is it still possible to end up with a function $g1$, even if it can't be written in terms of standard functions of the variables?
Jul
26
comment Strategies for solving simultaneous equations?
@Thomas Is is really that hard? I think a computer is all that is needed to amke things a lot easier
Jul
26
comment Strategies for solving simultaneous equations?
@Listing I'm looking at D'Alembert's principle en.wikipedia.org/wiki/D'Alembert's_principle and using the constaints to reduce the number of variables.
Jul
26
asked Strategies for solving simultaneous equations?
Mar
3
awarded  Editor
Mar
3
awarded  Teacher
Mar
2
awarded  Quorum
Feb
27
comment Derivation of the method of Lagrange multipliers?
Very easy to understand, thanks.
Feb
27
awarded  Student