Combinatorial Symmetry

Reply #7

JADELottery — Tue, 28 Nov 2006 14:26:24 GMT

Combinatorial Symmetry - Column Symmetry

Symmetric Column Number - Sc(r,c) = r - c + 1

r - items per combinatorial set (pick value)

c - column place of the number n referred to in the Symmetric Number earlier

The symmetric column number relates to combinations that are in ascending order only. As an example, in a 6/49 lottery, the number 1 in column 1 has a symmetric number and column number; symmetric number of 49 = (49 - 1 +1) and symmetric column number of 6

Reply #6

JADELottery — Tue, 14 Nov 2006 07:32:34 GMT

I don't know anything about a book, Combinations for Dummies, or anything like that.

I know a little bit about combinatorics, and do some research and study in the areas of Mathematics and Physics in general and any other subheadings that might be related.

Reply #5

pumpi76 — Tue, 14 Nov 2006 04:43:37 GMT

jade lottery do you know anything about combinatorics?I am interested in the field but find not much about the subject and anything i find is very complicated..Do you know anything about combinatorics for dummies

Reply #4

tntea — Sat, 11 Nov 2006 22:51:37 GMT

Just back test the example with your pick 5 ... and apply the phimatrix and the pick 5 schooling tips.. Amazing

Reply #3

tntea — Sat, 11 Nov 2006 22:39:50 GMT

Fantastic explanation. Funny thing is , I have been working some things like this but forgotten what it was called.

Reply #2

JADELottery — Wed, 08 Nov 2006 08:00:37 GMT

jarasan,

you're getting a little ahead of me. all i ask is please have some patients; it will all fall into place eventually.

Reply #1

jarasan — Wed, 08 Nov 2006 03:12:38 GMT

JADELottery, great stuff you are posting here, but what is the meaning, relevance, and or practical use of these probability formulas for winning or hitting anything? I am wondering how can these formulas be used to pick a couple of numbers, in laymen terms. Symmetry is beautiful in nature, chemistry, optics, etc., but does number symmetry help us win? If so where?

Thanks,

jarasan

Combinatorial Symmetry

JADELottery — Tue, 07 Nov 2006 21:35:43 GMT

Combinatorial Symmetry

Symmetric Number - S(n,z) = n - z +1

n - total number of items

z - item number in the set

Each combination has a symmetrical equivalent. The symmetrical combinatorial set of a known combination can be found by applying the function to each item number in the set. For example, in a 6/49 lottery, if the numbers drawn were {2, 7, 12, 33, 46, 49}, the symmetrical counter part can be found.

{(49 - 2 + 1), (49 - 7 + 1), (49 - 12 + 1), (49 - 3... [ More ]