| Thread | Last Post | Replies |
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| 30 years old: How do I learn maths? | 29 Sep 2008 22:08 GMT | 2 |
(Note: this was originally an email I sent to a website maintained by Paul Cox. The email bounced, the site is very out of date. I originally found the site in question via this article http://members.cox.net/mathmistakes/damnable.htm )
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| Experiments with JSH's Diophantine chains | 29 Sep 2008 08:28 GMT | 29 |
As I suspected yesterday, JSH's chain of Diophantine equations approach blows up fast in most cases. I've modified my little test program to use a big integer library, so it can go farther, and here's an overview of the results.
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| Creation of man from "Nutfah" | 28 Sep 2008 22:12 GMT | 4 |
Creation of man from "Nutfah" "Be cursed (the disbelieving) man! How ungrateful he is! From what thing did He create him? From Nutfah (male and female semen drops) He created him and then set him in due proportion."
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| JSH: Diophantine chains and x^2 - 2y^2 = 1 | 28 Sep 2008 17:53 GMT | 9 |
Given the general result that whenever you have x^2 + Dy^2 = F you have a connected equation z^2 + D(x+y)^2 = F*(D+1)
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| l looking for the Modern Physics...2nd by John Taylor, Chris Zafiratos. | 28 Sep 2008 15:35 GMT | 1 |
I am looking for the Modern Physics For Scienstis And Engineers 2ED by John Taylor, Chris Zafiratos. Please send more information about it to me. Thanks a lot .
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| Finanical Math help | 28 Sep 2008 05:48 GMT | 4 |
Hi there, after staring at this for a while now, I don't understand this bond example: Example: Let us suppose that BT were to issue a bond with 10 years to maturity. The BT bond has an annual coupon of £80. Therefore, BT will pay £80 per year for the next 10 years in coupon ...
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| using the extended euclidean algorithm to solve polynomial equations of the type a.f + b.g = c | 27 Sep 2008 18:08 GMT | 7 |
I am attempting to use the 'extended euclidean algorithm' to solve equations of the type :- a.f + b.g = c where, 'f' , 'g' and 'c' are univariate polynomials, and 'a' and 'b' are
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| new roulette strategy | 26 Sep 2008 11:11 GMT | 1 |
this betting system uses reverse odds and betting on rows or columns. this is a 2/3 or 67% chance of winning, but you also lose double your money when you lose. - - - - - - - - - - - - - - - - if you bet $1 on row 1 and $1 on row 2 and the ball lands on row 3 you lose $2. this ...
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| Linear Algebra Question - Linearly Independent | 26 Sep 2008 01:30 GMT | 6 |
I'm new to Linear Algebra, and have a question about a problem having to do with linear independence / dependence. If vectors (v1, v2, v3) are linearly independent, wouldn't a combination of these vectors also be independent? For instance, if there are vectors (a1, a2, a3) that ...
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| i need help!! | 25 Sep 2008 05:52 GMT | 1 |
If someone could forward it to me too that would be great, thank you soo much!!! pointandclick8765@yahoo.com
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| Proofs, Let x be from set S | 25 Sep 2008 05:04 GMT | 10 |
In some proofs we pick out an arbitrary element from some set. Usually this is one of the first lines in the proof. e.g., "Suppose a /in A." (*) When we do this, must we always be sure that A is nonempty or do the
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| Solution manual for Mechanics of Materials 7th edition by James M. Gere. | 25 Sep 2008 01:44 GMT | 3 |
I am looking for the solution manual for Mechanics of Materials 7th edition by James M. Gere. # ISBN-10: 0534553974 # ISBN-13: 978-0534553975
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| Diophantine chains, citation | 24 Sep 2008 21:14 GMT | 26 |
Decided to do a web search on: diophantine chain I came up with the following: http://rmmc.asu.edu/abstracts/rmj/vol13-1/owipag1.pdf DIOPHANTINE CHAINS
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| diff eq help - stuck half way | 23 Sep 2008 05:54 GMT | 2 |
here's the problem: find a 1-parameter family of solutions of the diff eq: y dx + x ln(y/x) dy - 2x dy = 0 here's my attempted solution:
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| JSH: Changing rules, mid-stream | 22 Sep 2008 18:08 GMT | 2 |
The US Government changed the rules and politicos are in the process of demonizing short sellers, and I know how it feels to be someone who thought they were doing the right thing, only to have the rules changed on you.
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