Math Forum / Mathematics / General Topics / February 2010

Help would be appreciated with the following problem on 'shrinking
polygons' - a generalisation of 'shrinking squares':
let S be a sequence of n non-negative integers (a1, a2, a3, ..., a_n).
Let the transformation T send S to (|a1-a2|, |a2-a3|, ..., |a_n-a1|).

Here is an unoriginal puzzle (stealing mostly from Soduku).
The puzzle itself is easy to solve, but it was enjoyable for me to
invent and to prove that there is only one solution.
The 10 variables (m(0),m(1),m(2),...,m(9)) when their values are

This is the basis of the  differentiation and determination of
primality AND further differentiation is by a "Special method", that
utilizes fine precision  hold your ponies , we have done this
yesterday just to expose the simple method, we need to confirm the

To every mathematical experimenter:
The PSLQ code for Derive 6.10, as first presented in the usenet threads
<http://groups.google.com/group/sci.math.symbolic/browse_thread/thread/b8fa60cb9e
abfa86

Call For Manuscripts
The International Journal of Signal Processing (IJSP) is currently
accepting original high-quality research manuscripts for publication.
The Journal welcomes the submission of manuscripts that meet the

The Math is simple as we explained-- in regard to The horizons
because of -1
57/360 - 45/360  = 0.03333333333(11) , note exact value of . It will
make no difference in calculations , but the new values will be more

"1-1=-1"
Least proportion = 1/57   (Curved Prop0rtion at Radian 57.2958)
Conventional degrees----------Proportion at 1^2 Right angle---
-(this can be done by accurate drawing / trignometry)

Engineering Mechanics: Dynamics 6th Edition Solutions Manual Meriam &
Kraige
If you want this solutions manual email me on:
ebookmerchant99 at gmail dot com

The following simple procedure generates graphs that seem to be
Hamiltonian, but I don't manage to prove or disprove it. Will you be
any luckier (or just plain smarter:)?
The procedure basically accumulates finitely many "arches" on a

We have been concerned NOT with this silly obsession about prime
numbers/primality etc which has little bearing, as we are more
concerned about the structure of Mathematics , Prime placement, and a
new mathematics , in addition to correction of the .3333333333(11),

For the Riemann zeta function on the half-line Re(s) = 1/2, 0<= Im(s) < oo,
MathWorld defines Lehmer's Phenomenon as follows:
<< The appearance of nontrivial zeros  of the Riemann zeta function zeta(z) very
close together. >> ( on the critical strip).

Hello.  I'm working through an algebra book and got a little confused on a
question in the exercises.  The question reads:
In a number field F, let R denote the ring of integers of F and let I be a
nonzero ideal of R and let x be an element of F.  By using an integral basis

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