Near 50% Done on Pick 4 Matrix Analysis.

Published:

We've been working round the clock doing the Matrix Analysis for the Pick 4.

Some of you might know this relates to the Pick 3 Pick 4 Selector program we created.

Trying to analyze 10 ^ 16 or 10 Quadrillion possible outcomes is a fairly time consuming task.

We sould be at or beyond 50% by morning.

This means we have processed 5,000,000,000,000,000 outcomes or 50%.

Just wish we had more 'puters to work with... oh well... the munching continues.

Entry #439

Comments

Avatar jarasan -
#1
Why 10 Quadrillion? Quantum outcomes between the possible 10K on P4 or 1K on P3?
Avatar JADELottery -
#2
the matrix is as follow
(the matrix is to be written in brackets [ ], but we can not place the brackets [ ] around the matrix due to font limitations):

a b c d
e f g h
i j k m
n p q r

a, b, c, d, e, f, g, h, i, j, k, m, n, p, q, r can be any number 0 through 9 ...
... which becomes abcdefghijkmnpqr or a,bcd,efg,hij,kmn,pqr.

this translates to 0,000,000,000,000,000 through 9,999,999,999,999,999 ...
... , hence, is equivalent to 10,000,000,000,000,000 possible outcomes.

the determinant of that matrix needs to be calculated for each and every possible outcome.

the calculation of just one of those outcomes is as follows:

D4 = a × (f × (k × r - m × q) - g × (j × r - m × p) + h × (j × q - k × p)) - b × (e × (k × r - m × q) - g × (i × r - m × n) + h × (i × q - k × n)) + c × (e × (j × r - m × p) - f × (i × r - m × n) + h × (i × p - j × n)) - d × (e × (j × q - k × p) - f × (i × q - k × n) + g × (i × p - j × n))
Avatar JADELottery -
#3
Oops, that font thing again.... disregard that last reply.

the matrix is as follow
(the matrix is to be written in brackets [ ], but we can not place the brackets [ ] around the matrix due to font limitations):

a b c d
e f g h
i j k m
n p q r

a, b, c, d, e, f, g, h, i, j, k, m, n, p, q, r can be any number 0 through 9 ...
... which becomes abcdefghijkmnpqr or a,bcd,efg,hij,kmn,pqr.

this translates to 0,000,000,000,000,000 through 9,999,999,999,999,999 ...
... , hence, is equivalent to 10,000,000,000,000,000 possible outcomes.

the determinant of that matrix needs to be calculated for each and every possible outcome.

the calculation of just one of those outcomes is as follows:

D4 = a X (f X (k X r - m X q) - g X (j X r - m X p) + h X (j X q - k X p)) - b X (e X (k X r - m X q) - g X (i X r - m X n) + h X (i X q - k X n)) + c X (e X (j X r - m X p) - f X (i X r - m X n) + h X (i X p - j X n)) - d X (e X (j X q - k X p) - f X (i X q - k X n) + g X (i X p - j X n))



Avatar JADELottery -
#4
Too much number crunching... here, just for clairity (punched X when i should have done *).

D4 = a * (f * (k * r - m * q) - g * (j * r - m * p) + h * (j * q - k * p)) - b * (e * (k * r - m * q) - g * (i * r - m * n) + h * (i * q - k * n)) + c * (e * (j * r - m * p) - f * (i * r - m * n) + h * (i * p - j * n)) - d * (e * (j * q - k * p) - f * (i * q - k * n) + g * (i * p - j * n))




Avatar JADELottery -
#5
I'm in the Twilight Zone.... the original reply looks fine in my Premium Blog.
Avatar LANTERN -
#6
4 x 4 = 16 squares with 10 possible digits on each of them.
10 at 16 exponent
10 at 1 = 10
10 at 2 (Square) = 100
!0 at 16 exponent might be: 10 000 000 000 000 000.
I don't know any Math at all myself.
Good Luck!

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