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Description: Mathematical discussions and pursuits.
 

5*z^4+K*z^3+k*z^2+K*z+5 
  f[z,k,K]=5*z^4+K*z^3+k*z^2+K*z +5 where k,K is a real number. Show that all roots zj of f[z,k,K]=0 lie on the unit circle the complex plane if and only if ____________. (condition of k, K)
By KY  - 9:34am - 1 new of 1 message    

Billiards 
  Hello, suppose to have a ball on a smooth rectangular billiard table. When the particle hits the boundary it reflects from it without loss of speed. I have two questions. (I) Given a point P on the billiard table, and a positive integer M, does there exist a trajectory P(t), with P(0)=P, such that the ball passes again... more »
By Maury Barbato  - 7:35am - 3 new of 3 messages    

bijective tetration ? 
  is there an analytic bijective tetration known ? details : 1) bijective from A <-> B where A is the complex plane with real part > -2 and B is the complex plane apart from at most a finite set of complex numbers. 2) analytic on A. (see 1) ) 3) with tetration i mean base e tetration with f(-2)= -oo, f(-1) = 0 , f(0) = 1 and f(x+1) = exp(f(x)).... more »
By master1729  - 6:18am - 2 new of 2 messages    

I choose three (#2) 
  Here are three blogs on science and physics (except for one) that I found interesting today. [link] (pseudo-science to the extreme, but this guy has lots of followers who are nearly as nutty as the cranks usenet. =) [link] [link] (I love that show)... more »
By 3 Physics Blogs  - 6:11am - 1 new of 1 message    

proof that a + b is unique for any cardinal numbers a,b 
  Definition: given sets A, B, C, where A and B have no elements in common, we write a + b = c when there is a one to one correspondence between the elements of C and the totality of elements of A and B. Prove that for any cardinal numbers a, b, a + b is a unique cardinal number. suppose we have the sets A, B, C, D where... more »
By aegis  - 5:01am - 2 new of 2 messages    

When t^4-z^4=d*w^p 
  Given t,z are odd integers, t>z. When t^4-z^4 is representable in the form of d*w^p, where d is integer, w is integer >1, p is prime >=7?
By Konstantin Smirnov  - 4:47am - 1 new of 1 message    

Math/CompSci Interview Question - Thoughts? 
  I was posed the following question in a technical interview for a Software Engineering position by a major multinational NASDAQ company: [Paraphrasing] "You are given an array of 1,000,000 32-bit integers. One int value x occurs 500,001 times or more in the array. Specify an algorithm to determine x."... more »
By Andrew Tomazos  - 12:12am - 18 new of 18 messages    

I found this interesting stuff with Riemann's ZF 
  RZF --> Zeta Function While working with integrals of fractional parts, I came out with this... which I haven't quite seen before (on the internet, or books that I own)... Namely, the equation RZF(n) = 1/(n-1) - integral _1 ^oo 1/r^(1/n) dr 0 < n < 1, n belongs to N I myself am doubtful about the correctness of this equation... But I... more »
By rpg16  - 12:08am - 4 new of 4 messages    

whats the meaning of homology and co-homology groups in mathematics ? 
  .. can someone please help me understand these terms :-)
By dushya  - Nov 21 - 1 new of 1 message    

5*z^4 - 11*z^3 + K*z^2 - 11*z + 5 
  f[z,K]=5*z^4 - 11*z^3 + K*z^2 - 11*z + 5 where K is a real number. Show that all roots zj of f[z,K]=0 lie on the unit circle the complex plane if and only if ____________. (condition of K)
By KY  - Nov 21 - 2 new of 2 messages    

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