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P4> The 504 pick for a very short spanPrev TopicNext Topic
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Wonderful work you are doing. Can you please include ontario if you can
Thanks
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Quote: Originally posted by adobea78 on Sep 10, 2015
TX> draw type>6439
A
{2,2,0,0} {2,2,0,1} {2,2,0,2} {2,2,0,3} {2,2,0,4} {2,2,0,5} {2,2,0,6} {2,2,0,7} {2,2,0,8} {2,2,0,9} {2,2,1,0} {2,2,1,1} {2,2,1,2} {2,2,1,3} {2,2,1,4} {2,2,1,5} {2,2,1,6} {2,2,1,7} {2,2,1,8} {2,2,1,9} {2,2,2,0} {2,2,2,1} {2,2,2,2} {2,2,2,3} {2,2,2,4} {2,2,2,5} {2,2,2,6} {2,2,2,7} {2,2,2,8} {2,2,2,9} {2,2,3,0} {2,2,3,1} {2,2,3,2} {2,2,3,3} {2,2,3,4} {2,2,3,5} {2,2,3,6} {2,2,3,7} {2,2,3,8} {2,2,3,9} {2,2,4,0} {2,2,4,1} {2,2,4,2} {2,2,4,3} {2,2,4,4} {2,2,4,5} {2,2,4,6} {2,2,4,7} {2,2,4,8} {2,2,4,9} {2,2,5,0} {2,2,5,1} {2,2,5,2} {2,2,5,3} {2,2,5,4} {2,2,5,5} {2,2,5,6} {2,2,5,7} {2,2,5,8} {2,2,5,9} {2,2,6,0} {2,2,6,1} {2,2,6,2} {2,2,6,3} {2,2,6,4} {2,2,6,5} {2,2,6,6} {2,2,6,7} {2,2,6,8} {2,2,6,9} {2,2,7,0} {2,2,7,1} {2,2,7,2} {2,2,7,3} {2,2,7,4} {2,2,7,5} {2,2,7,6} {2,2,7,7} {2,2,7,8} {2,2,7,9} {2,2,8,0} {2,2,8,1} {2,2,8,2} {2,2,8,3} {2,2,8,4} {2,2,8,5} {2,2,8,6} {2,2,8,7} {2,2,8,8} {2,2,8,9} {2,2,9,0} {2,2,9,1} {2,2,9,2} {2,2,9,3} {2,2,9,4} {2,2,9,5} {2,2,9,6} {2,2,9,7} {2,2,9,8} {2,2,9,9}
B/
{2,0,0,0} {2,0,0,1} {2,0,0,2} {2,0,0,3} {2,0,0,4} {2,0,0,5} {2,0,0,6} {2,0,0,7} {2,0,0,8} {2,0,0,9} {2,0,1,0} {2,0,1,1} {2,0,1,2} {2,0,1,3} {2,0,1,4} {2,0,1,5} {2,0,1,6} {2,0,1,7} {2,0,1,8} {2,0,1,9} {2,0,2,0} {2,0,2,1} {2,0,2,2} {2,0,2,3} {2,0,2,4} {2,0,2,5} {2,0,2,6} {2,0,2,7} {2,0,2,8} {2,0,2,9} {2,0,3,0} {2,0,3,1} {2,0,3,2} {2,0,3,3} {2,0,3,4} {2,0,3,5} {2,0,3,6} {2,0,3,7} {2,0,3,8} {2,0,3,9} {2,0,4,0} {2,0,4,1} {2,0,4,2} {2,0,4,3} {2,0,4,4} {2,0,4,5} {2,0,4,6} {2,0,4,7} {2,0,4,8} {2,0,4,9} {2,0,5,0} {2,0,5,1} {2,0,5,2} {2,0,5,3} {2,0,5,4} {2,0,5,5} {2,0,5,6} {2,0,5,7} {2,0,5,8} {2,0,5,9} {2,0,6,0} {2,0,6,1} {2,0,6,2} {2,0,6,3} {2,0,6,4} {2,0,6,5} {2,0,6,6} {2,0,6,7} {2,0,6,8} {2,0,6,9} {2,0,7,0} {2,0,7,1} {2,0,7,2} {2,0,7,3} {2,0,7,4} {2,0,7,5} {2,0,7,6} {2,0,7,7} {2,0,7,8} {2,0,7,9} {2,0,8,0} {2,0,8,1} {2,0,8,2} {2,0,8,3} {2,0,8,4} {2,0,8,5} {2,0,8,6} {2,0,8,7} {2,0,8,8} {2,0,8,9} {2,0,9,0} {2,0,9,1} {2,0,9,2} {2,0,9,3} {2,0,9,4} {2,0,9,5} {2,0,9,6} {2,0,9,7} {2,0,9,8} {2,0,9,9}
C/
{0,2,0,0} {0,2,0,1} {0,2,0,2} {0,2,0,3} {0,2,0,4} {0,2,0,5} {0,2,0,6} {0,2,0,7} {0,2,0,8} {0,2,0,9} {0,2,1,0} {0,2,1,1} {0,2,1,2} {0,2,1,3} {0,2,1,4} {0,2,1,5} {0,2,1,6} {0,2,1,7} {0,2,1,8} {0,2,1,9} {0,2,2,0} {0,2,2,1} {0,2,2,2} {0,2,2,3} {0,2,2,4} {0,2,2,5} {0,2,2,6} {0,2,2,7} {0,2,2,8} {0,2,2,9} {0,2,3,0} {0,2,3,1} {0,2,3,2} {0,2,3,3} {0,2,3,4} {0,2,3,5} {0,2,3,6} {0,2,3,7} {0,2,3,8} {0,2,3,9} {0,2,4,0} {0,2,4,1} {0,2,4,2} {0,2,4,3} {0,2,4,4} {0,2,4,5} {0,2,4,6} {0,2,4,7} {0,2,4,8} {0,2,4,9} {0,2,5,0} {0,2,5,1} {0,2,5,2} {0,2,5,3} {0,2,5,4} {0,2,5,5} {0,2,5,6} {0,2,5,7} {0,2,5,8} {0,2,5,9} {0,2,6,0} {0,2,6,1} {0,2,6,2} {0,2,6,3} {0,2,6,4} {0,2,6,5} {0,2,6,6} {0,2,6,7} {0,2,6,8} {0,2,6,9} {0,2,7,0} {0,2,7,1} {0,2,7,2} {0,2,7,3} {0,2,7,4} {0,2,7,5} {0,2,7,6} {0,2,7,7} {0,2,7,8} {0,2,7,9} {0,2,8,0} {0,2,8,1} {0,2,8,2} {0,2,8,3} {0,2,8,4} {0,2,8,5} {0,2,8,6} {0,2,8,7} {0,2,8,8} {0,2,8,9} {0,2,9,0} {0,2,9,1} {0,2,9,2} {0,2,9,3} {0,2,9,4} {0,2,9,5} {0,2,9,6} {0,2,9,7} {0,2,9,8} {0,2,9,9}
NB> reduce each section with the string 206439 , set N=6, P=Permutation, Sieve front 22,02,20 from 6P2 for 36 picks, eg section 02>{0,2,2,2} {0,2,2,0} {0,2,2,6} {0,2,2,4} {0,2,2,3} {0,2,2,9} {0,2,0,2} {0,2,0,0} {0,2,0,6} {0,2,0,4} {0,2,0,3} {0,2,0,9} {0,2,6,2} {0,2,6,0} {0,2,6,6} {0,2,6,4} {0,2,6,3} {0,2,6,9} {0,2,4,2} {0,2,4,0} {0,2,4,6} {0,2,4,4} {0,2,4,3} {0,2,4,9} {0,2,3,2} {0,2,3,0} {0,2,3,6} {0,2,3,4} {0,2,3,3} {0,2,3,9} {0,2,9,2} {0,2,9,0} {0,2,9,6} {0,2,9,4} {0,2,9,3} {0,2,9,9}, Good luck.
thank you Adobea i missed your first str from this new lists 0297 i thought i was going to be 0209 lol
keep up the good work and congrats
Mrsg01
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Quote: Originally posted by adobea78 on Sep 10, 2015
TX> draw type>6439
A
{2,2,0,0} {2,2,0,1} {2,2,0,2} {2,2,0,3} {2,2,0,4} {2,2,0,5} {2,2,0,6} {2,2,0,7} {2,2,0,8} {2,2,0,9} {2,2,1,0} {2,2,1,1} {2,2,1,2} {2,2,1,3} {2,2,1,4} {2,2,1,5} {2,2,1,6} {2,2,1,7} {2,2,1,8} {2,2,1,9} {2,2,2,0} {2,2,2,1} {2,2,2,2} {2,2,2,3} {2,2,2,4} {2,2,2,5} {2,2,2,6} {2,2,2,7} {2,2,2,8} {2,2,2,9} {2,2,3,0} {2,2,3,1} {2,2,3,2} {2,2,3,3} {2,2,3,4} {2,2,3,5} {2,2,3,6} {2,2,3,7} {2,2,3,8} {2,2,3,9} {2,2,4,0} {2,2,4,1} {2,2,4,2} {2,2,4,3} {2,2,4,4} {2,2,4,5} {2,2,4,6} {2,2,4,7} {2,2,4,8} {2,2,4,9} {2,2,5,0} {2,2,5,1} {2,2,5,2} {2,2,5,3} {2,2,5,4} {2,2,5,5} {2,2,5,6} {2,2,5,7} {2,2,5,8} {2,2,5,9} {2,2,6,0} {2,2,6,1} {2,2,6,2} {2,2,6,3} {2,2,6,4} {2,2,6,5} {2,2,6,6} {2,2,6,7} {2,2,6,8} {2,2,6,9} {2,2,7,0} {2,2,7,1} {2,2,7,2} {2,2,7,3} {2,2,7,4} {2,2,7,5} {2,2,7,6} {2,2,7,7} {2,2,7,8} {2,2,7,9} {2,2,8,0} {2,2,8,1} {2,2,8,2} {2,2,8,3} {2,2,8,4} {2,2,8,5} {2,2,8,6} {2,2,8,7} {2,2,8,8} {2,2,8,9} {2,2,9,0} {2,2,9,1} {2,2,9,2} {2,2,9,3} {2,2,9,4} {2,2,9,5} {2,2,9,6} {2,2,9,7} {2,2,9,8} {2,2,9,9}
B/
{2,0,0,0} {2,0,0,1} {2,0,0,2} {2,0,0,3} {2,0,0,4} {2,0,0,5} {2,0,0,6} {2,0,0,7} {2,0,0,8} {2,0,0,9} {2,0,1,0} {2,0,1,1} {2,0,1,2} {2,0,1,3} {2,0,1,4} {2,0,1,5} {2,0,1,6} {2,0,1,7} {2,0,1,8} {2,0,1,9} {2,0,2,0} {2,0,2,1} {2,0,2,2} {2,0,2,3} {2,0,2,4} {2,0,2,5} {2,0,2,6} {2,0,2,7} {2,0,2,8} {2,0,2,9} {2,0,3,0} {2,0,3,1} {2,0,3,2} {2,0,3,3} {2,0,3,4} {2,0,3,5} {2,0,3,6} {2,0,3,7} {2,0,3,8} {2,0,3,9} {2,0,4,0} {2,0,4,1} {2,0,4,2} {2,0,4,3} {2,0,4,4} {2,0,4,5} {2,0,4,6} {2,0,4,7} {2,0,4,8} {2,0,4,9} {2,0,5,0} {2,0,5,1} {2,0,5,2} {2,0,5,3} {2,0,5,4} {2,0,5,5} {2,0,5,6} {2,0,5,7} {2,0,5,8} {2,0,5,9} {2,0,6,0} {2,0,6,1} {2,0,6,2} {2,0,6,3} {2,0,6,4} {2,0,6,5} {2,0,6,6} {2,0,6,7} {2,0,6,8} {2,0,6,9} {2,0,7,0} {2,0,7,1} {2,0,7,2} {2,0,7,3} {2,0,7,4} {2,0,7,5} {2,0,7,6} {2,0,7,7} {2,0,7,8} {2,0,7,9} {2,0,8,0} {2,0,8,1} {2,0,8,2} {2,0,8,3} {2,0,8,4} {2,0,8,5} {2,0,8,6} {2,0,8,7} {2,0,8,8} {2,0,8,9} {2,0,9,0} {2,0,9,1} {2,0,9,2} {2,0,9,3} {2,0,9,4} {2,0,9,5} {2,0,9,6} {2,0,9,7} {2,0,9,8} {2,0,9,9}
C/
{0,2,0,0} {0,2,0,1} {0,2,0,2} {0,2,0,3} {0,2,0,4} {0,2,0,5} {0,2,0,6} {0,2,0,7} {0,2,0,8} {0,2,0,9} {0,2,1,0} {0,2,1,1} {0,2,1,2} {0,2,1,3} {0,2,1,4} {0,2,1,5} {0,2,1,6} {0,2,1,7} {0,2,1,8} {0,2,1,9} {0,2,2,0} {0,2,2,1} {0,2,2,2} {0,2,2,3} {0,2,2,4} {0,2,2,5} {0,2,2,6} {0,2,2,7} {0,2,2,8} {0,2,2,9} {0,2,3,0} {0,2,3,1} {0,2,3,2} {0,2,3,3} {0,2,3,4} {0,2,3,5} {0,2,3,6} {0,2,3,7} {0,2,3,8} {0,2,3,9} {0,2,4,0} {0,2,4,1} {0,2,4,2} {0,2,4,3} {0,2,4,4} {0,2,4,5} {0,2,4,6} {0,2,4,7} {0,2,4,8} {0,2,4,9} {0,2,5,0} {0,2,5,1} {0,2,5,2} {0,2,5,3} {0,2,5,4} {0,2,5,5} {0,2,5,6} {0,2,5,7} {0,2,5,8} {0,2,5,9} {0,2,6,0} {0,2,6,1} {0,2,6,2} {0,2,6,3} {0,2,6,4} {0,2,6,5} {0,2,6,6} {0,2,6,7} {0,2,6,8} {0,2,6,9} {0,2,7,0} {0,2,7,1} {0,2,7,2} {0,2,7,3} {0,2,7,4} {0,2,7,5} {0,2,7,6} {0,2,7,7} {0,2,7,8} {0,2,7,9} {0,2,8,0} {0,2,8,1} {0,2,8,2} {0,2,8,3} {0,2,8,4} {0,2,8,5} {0,2,8,6} {0,2,8,7} {0,2,8,8} {0,2,8,9} {0,2,9,0} {0,2,9,1} {0,2,9,2} {0,2,9,3} {0,2,9,4} {0,2,9,5} {0,2,9,6} {0,2,9,7} {0,2,9,8} {0,2,9,9}
NB> reduce each section with the string 206439 , set N=6, P=Permutation, Sieve front 22,02,20 from 6P2 for 36 picks, eg section 02>{0,2,2,2} {0,2,2,0} {0,2,2,6} {0,2,2,4} {0,2,2,3} {0,2,2,9} {0,2,0,2} {0,2,0,0} {0,2,0,6} {0,2,0,4} {0,2,0,3} {0,2,0,9} {0,2,6,2} {0,2,6,0} {0,2,6,6} {0,2,6,4} {0,2,6,3} {0,2,6,9} {0,2,4,2} {0,2,4,0} {0,2,4,6} {0,2,4,4} {0,2,4,3} {0,2,4,9} {0,2,3,2} {0,2,3,0} {0,2,3,6} {0,2,3,4} {0,2,3,3} {0,2,3,9} {0,2,9,2} {0,2,9,0} {0,2,9,6} {0,2,9,4} {0,2,9,3} {0,2,9,9}, Good luck.
TX> so far> str 0297,0246
Prize> 10k (local), Check reduced picks for hit 0246.
Profit? very subjective
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Quote: Originally posted by Kwashata on Sep 10, 2015
Wonderful work you are doing. Can you please include ontario if you can
Thanks
ONT>4054>sum 13> sections are recurrent and have equal chance
A
{9,7,0,0} {9,7,0,1} {9,7,0,2} {9,7,0,3} {9,7,0,4} {9,7,0,5} {9,7,0,6} {9,7,0,7} {9,7,0,8} {9,7,0,9} {9,7,1,0} {9,7,1,1} {9,7,1,2} {9,7,1,3} {9,7,1,4} {9,7,1,5} {9,7,1,6} {9,7,1,7} {9,7,1,8} {9,7,1,9} {9,7,2,0} {9,7,2,1} {9,7,2,2} {9,7,2,3} {9,7,2,4} {9,7,2,5} {9,7,2,6} {9,7,2,7} {9,7,2,8} {9,7,2,9} {9,7,3,0} {9,7,3,1} {9,7,3,2} {9,7,3,3} {9,7,3,4} {9,7,3,5} {9,7,3,6} {9,7,3,7} {9,7,3,8} {9,7,3,9} {9,7,4,0} {9,7,4,1} {9,7,4,2} {9,7,4,3} {9,7,4,4} {9,7,4,5} {9,7,4,6} {9,7,4,7} {9,7,4,8} {9,7,4,9} {9,7,5,0} {9,7,5,1} {9,7,5,2} {9,7,5,3} {9,7,5,4} {9,7,5,5} {9,7,5,6} {9,7,5,7} {9,7,5,8} {9,7,5,9} {9,7,6,0} {9,7,6,1} {9,7,6,2} {9,7,6,3} {9,7,6,4} {9,7,6,5} {9,7,6,6} {9,7,6,7} {9,7,6,8} {9,7,6,9} {9,7,7,0} {9,7,7,1} {9,7,7,2} {9,7,7,3} {9,7,7,4} {9,7,7,5} {9,7,7,6} {9,7,7,7} {9,7,7,8} {9,7,7,9} {9,7,8,0} {9,7,8,1} {9,7,8,2} {9,7,8,3} {9,7,8,4} {9,7,8,5} {9,7,8,6} {9,7,8,7} {9,7,8,8} {9,7,8,9} {9,7,9,0} {9,7,9,1} {9,7,9,2} {9,7,9,3} {9,7,9,4} {9,7,9,5} {9,7,9,6} {9,7,9,7} {9,7,9,8} {9,7,9,9}
B
{9,8,0,0} {9,8,0,1} {9,8,0,2} {9,8,0,3} {9,8,0,4} {9,8,0,5} {9,8,0,6} {9,8,0,7} {9,8,0,8} {9,8,0,9} {9,8,1,0} {9,8,1,1} {9,8,1,2} {9,8,1,3} {9,8,1,4} {9,8,1,5} {9,8,1,6} {9,8,1,7} {9,8,1,8} {9,8,1,9} {9,8,2,0} {9,8,2,1} {9,8,2,2} {9,8,2,3} {9,8,2,4} {9,8,2,5} {9,8,2,6} {9,8,2,7} {9,8,2,8} {9,8,2,9} {9,8,3,0} {9,8,3,1} {9,8,3,2} {9,8,3,3} {9,8,3,4} {9,8,3,5} {9,8,3,6} {9,8,3,7} {9,8,3,8} {9,8,3,9} {9,8,4,0} {9,8,4,1} {9,8,4,2} {9,8,4,3} {9,8,4,4} {9,8,4,5} {9,8,4,6} {9,8,4,7} {9,8,4,8} {9,8,4,9} {9,8,5,0} {9,8,5,1} {9,8,5,2} {9,8,5,3} {9,8,5,4} {9,8,5,5} {9,8,5,6} {9,8,5,7} {9,8,5,8} {9,8,5,9} {9,8,6,0} {9,8,6,1} {9,8,6,2} {9,8,6,3} {9,8,6,4} {9,8,6,5} {9,8,6,6} {9,8,6,7} {9,8,6,8} {9,8,6,9} {9,8,7,0} {9,8,7,1} {9,8,7,2} {9,8,7,3} {9,8,7,4} {9,8,7,5} {9,8,7,6} {9,8,7,7} {9,8,7,8} {9,8,7,9} {9,8,8,0} {9,8,8,1} {9,8,8,2} {9,8,8,3} {9,8,8,4} {9,8,8,5} {9,8,8,6} {9,8,8,7} {9,8,8,8} {9,8,8,9} {9,8,9,0} {9,8,9,1} {9,8,9,2} {9,8,9,3} {9,8,9,4} {9,8,9,5} {9,8,9,6} {9,8,9,7} {9,8,9,8} {9,8,9,9}
C
{8,9,0,0} {8,9,0,1} {8,9,0,2} {8,9,0,3} {8,9,0,4} {8,9,0,5} {8,9,0,6} {8,9,0,7} {8,9,0,8} {8,9,0,9} {8,9,1,0} {8,9,1,1} {8,9,1,2} {8,9,1,3} {8,9,1,4} {8,9,1,5} {8,9,1,6} {8,9,1,7} {8,9,1,8} {8,9,1,9} {8,9,2,0} {8,9,2,1} {8,9,2,2} {8,9,2,3} {8,9,2,4} {8,9,2,5} {8,9,2,6} {8,9,2,7} {8,9,2,8} {8,9,2,9} {8,9,3,0} {8,9,3,1} {8,9,3,2} {8,9,3,3} {8,9,3,4} {8,9,3,5} {8,9,3,6} {8,9,3,7} {8,9,3,8} {8,9,3,9} {8,9,4,0} {8,9,4,1} {8,9,4,2} {8,9,4,3} {8,9,4,4} {8,9,4,5} {8,9,4,6} {8,9,4,7} {8,9,4,8} {8,9,4,9} {8,9,5,0} {8,9,5,1} {8,9,5,2} {8,9,5,3} {8,9,5,4} {8,9,5,5} {8,9,5,6} {8,9,5,7} {8,9,5,8} {8,9,5,9} {8,9,6,0} {8,9,6,1} {8,9,6,2} {8,9,6,3} {8,9,6,4} {8,9,6,5} {8,9,6,6} {8,9,6,7} {8,9,6,8} {8,9,6,9} {8,9,7,0} {8,9,7,1} {8,9,7,2} {8,9,7,3} {8,9,7,4} {8,9,7,5} {8,9,7,6} {8,9,7,7} {8,9,7,8} {8,9,7,9} {8,9,8,0} {8,9,8,1} {8,9,8,2} {8,9,8,3} {8,9,8,4} {8,9,8,5} {8,9,8,6} {8,9,8,7} {8,9,8,8} {8,9,8,9} {8,9,9,0} {8,9,9,1} {8,9,9,2} {8,9,9,3} {8,9,9,4} {8,9,9,5} {8,9,9,6} {8,9,9,7} {8,9,9,8} {8,9,9,9}
Reduce sections with format 6P4 using draw 4054 as baseline, eg for section 98, use string 984054, filter front pair 98> {9,8,9,9} {9,8,9,8} {9,8,9,4} {9,8,9,0} {9,8,9,5} {9,8,8,9} {9,8,8,8} {9,8,8,4} {9,8,8,0} {9,8,8,5} {9,8,4,9} {9,8,4,8} {9,8,4,4} {9,8,4,0} {9,8,4,5} {9,8,0,9} {9,8,0,8} {9,8,0,4} {9,8,0,0} {9,8,0,5} {9,8,5,9} {9,8,5,8} {9,8,5,4} {9,8,5,0} {9,8,5,5}.
NB> You have only 25 picks per section(75 picks for A,B,C), now the threshold is 5k or more, so decide your time frame ! Good Luck.
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Quote: Originally posted by adobea78 on Sep 17, 2015
ONT>4054>sum 13> sections are recurrent and have equal chance
A
{9,7,0,0} {9,7,0,1} {9,7,0,2} {9,7,0,3} {9,7,0,4} {9,7,0,5} {9,7,0,6} {9,7,0,7} {9,7,0,8} {9,7,0,9} {9,7,1,0} {9,7,1,1} {9,7,1,2} {9,7,1,3} {9,7,1,4} {9,7,1,5} {9,7,1,6} {9,7,1,7} {9,7,1,8} {9,7,1,9} {9,7,2,0} {9,7,2,1} {9,7,2,2} {9,7,2,3} {9,7,2,4} {9,7,2,5} {9,7,2,6} {9,7,2,7} {9,7,2,8} {9,7,2,9} {9,7,3,0} {9,7,3,1} {9,7,3,2} {9,7,3,3} {9,7,3,4} {9,7,3,5} {9,7,3,6} {9,7,3,7} {9,7,3,8} {9,7,3,9} {9,7,4,0} {9,7,4,1} {9,7,4,2} {9,7,4,3} {9,7,4,4} {9,7,4,5} {9,7,4,6} {9,7,4,7} {9,7,4,8} {9,7,4,9} {9,7,5,0} {9,7,5,1} {9,7,5,2} {9,7,5,3} {9,7,5,4} {9,7,5,5} {9,7,5,6} {9,7,5,7} {9,7,5,8} {9,7,5,9} {9,7,6,0} {9,7,6,1} {9,7,6,2} {9,7,6,3} {9,7,6,4} {9,7,6,5} {9,7,6,6} {9,7,6,7} {9,7,6,8} {9,7,6,9} {9,7,7,0} {9,7,7,1} {9,7,7,2} {9,7,7,3} {9,7,7,4} {9,7,7,5} {9,7,7,6} {9,7,7,7} {9,7,7,8} {9,7,7,9} {9,7,8,0} {9,7,8,1} {9,7,8,2} {9,7,8,3} {9,7,8,4} {9,7,8,5} {9,7,8,6} {9,7,8,7} {9,7,8,8} {9,7,8,9} {9,7,9,0} {9,7,9,1} {9,7,9,2} {9,7,9,3} {9,7,9,4} {9,7,9,5} {9,7,9,6} {9,7,9,7} {9,7,9,8} {9,7,9,9}
B
{9,8,0,0} {9,8,0,1} {9,8,0,2} {9,8,0,3} {9,8,0,4} {9,8,0,5} {9,8,0,6} {9,8,0,7} {9,8,0,8} {9,8,0,9} {9,8,1,0} {9,8,1,1} {9,8,1,2} {9,8,1,3} {9,8,1,4} {9,8,1,5} {9,8,1,6} {9,8,1,7} {9,8,1,8} {9,8,1,9} {9,8,2,0} {9,8,2,1} {9,8,2,2} {9,8,2,3} {9,8,2,4} {9,8,2,5} {9,8,2,6} {9,8,2,7} {9,8,2,8} {9,8,2,9} {9,8,3,0} {9,8,3,1} {9,8,3,2} {9,8,3,3} {9,8,3,4} {9,8,3,5} {9,8,3,6} {9,8,3,7} {9,8,3,8} {9,8,3,9} {9,8,4,0} {9,8,4,1} {9,8,4,2} {9,8,4,3} {9,8,4,4} {9,8,4,5} {9,8,4,6} {9,8,4,7} {9,8,4,8} {9,8,4,9} {9,8,5,0} {9,8,5,1} {9,8,5,2} {9,8,5,3} {9,8,5,4} {9,8,5,5} {9,8,5,6} {9,8,5,7} {9,8,5,8} {9,8,5,9} {9,8,6,0} {9,8,6,1} {9,8,6,2} {9,8,6,3} {9,8,6,4} {9,8,6,5} {9,8,6,6} {9,8,6,7} {9,8,6,8} {9,8,6,9} {9,8,7,0} {9,8,7,1} {9,8,7,2} {9,8,7,3} {9,8,7,4} {9,8,7,5} {9,8,7,6} {9,8,7,7} {9,8,7,8} {9,8,7,9} {9,8,8,0} {9,8,8,1} {9,8,8,2} {9,8,8,3} {9,8,8,4} {9,8,8,5} {9,8,8,6} {9,8,8,7} {9,8,8,8} {9,8,8,9} {9,8,9,0} {9,8,9,1} {9,8,9,2} {9,8,9,3} {9,8,9,4} {9,8,9,5} {9,8,9,6} {9,8,9,7} {9,8,9,8} {9,8,9,9}
C
{8,9,0,0} {8,9,0,1} {8,9,0,2} {8,9,0,3} {8,9,0,4} {8,9,0,5} {8,9,0,6} {8,9,0,7} {8,9,0,8} {8,9,0,9} {8,9,1,0} {8,9,1,1} {8,9,1,2} {8,9,1,3} {8,9,1,4} {8,9,1,5} {8,9,1,6} {8,9,1,7} {8,9,1,8} {8,9,1,9} {8,9,2,0} {8,9,2,1} {8,9,2,2} {8,9,2,3} {8,9,2,4} {8,9,2,5} {8,9,2,6} {8,9,2,7} {8,9,2,8} {8,9,2,9} {8,9,3,0} {8,9,3,1} {8,9,3,2} {8,9,3,3} {8,9,3,4} {8,9,3,5} {8,9,3,6} {8,9,3,7} {8,9,3,8} {8,9,3,9} {8,9,4,0} {8,9,4,1} {8,9,4,2} {8,9,4,3} {8,9,4,4} {8,9,4,5} {8,9,4,6} {8,9,4,7} {8,9,4,8} {8,9,4,9} {8,9,5,0} {8,9,5,1} {8,9,5,2} {8,9,5,3} {8,9,5,4} {8,9,5,5} {8,9,5,6} {8,9,5,7} {8,9,5,8} {8,9,5,9} {8,9,6,0} {8,9,6,1} {8,9,6,2} {8,9,6,3} {8,9,6,4} {8,9,6,5} {8,9,6,6} {8,9,6,7} {8,9,6,8} {8,9,6,9} {8,9,7,0} {8,9,7,1} {8,9,7,2} {8,9,7,3} {8,9,7,4} {8,9,7,5} {8,9,7,6} {8,9,7,7} {8,9,7,8} {8,9,7,9} {8,9,8,0} {8,9,8,1} {8,9,8,2} {8,9,8,3} {8,9,8,4} {8,9,8,5} {8,9,8,6} {8,9,8,7} {8,9,8,8} {8,9,8,9} {8,9,9,0} {8,9,9,1} {8,9,9,2} {8,9,9,3} {8,9,9,4} {8,9,9,5} {8,9,9,6} {8,9,9,7} {8,9,9,8} {8,9,9,9}
Reduce sections with format 6P4 using draw 4054 as baseline, eg for section 98, use string 984054, filter front pair 98> {9,8,9,9} {9,8,9,8} {9,8,9,4} {9,8,9,0} {9,8,9,5} {9,8,8,9} {9,8,8,8} {9,8,8,4} {9,8,8,0} {9,8,8,5} {9,8,4,9} {9,8,4,8} {9,8,4,4} {9,8,4,0} {9,8,4,5} {9,8,0,9} {9,8,0,8} {9,8,0,4} {9,8,0,0} {9,8,0,5} {9,8,5,9} {9,8,5,8} {9,8,5,4} {9,8,5,0} {9,8,5,5}.
NB> You have only 25 picks per section(75 picks for A,B,C), now the threshold is 5k or more, so decide your time frame ! Good Luck.
OREGON>3447>sum 18> sections are recurrent and have equal chance
A
{2,9,0,0} {2,9,0,1} {2,9,0,2} {2,9,0,3} {2,9,0,4} {2,9,0,5} {2,9,0,6} {2,9,0,7} {2,9,0,8} {2,9,0,9} {2,9,1,0} {2,9,1,1} {2,9,1,2} {2,9,1,3} {2,9,1,4} {2,9,1,5} {2,9,1,6} {2,9,1,7} {2,9,1,8} {2,9,1,9} {2,9,2,0} {2,9,2,1} {2,9,2,2} {2,9,2,3} {2,9,2,4} {2,9,2,5} {2,9,2,6} {2,9,2,7} {2,9,2,8} {2,9,2,9} {2,9,3,0} {2,9,3,1} {2,9,3,2} {2,9,3,3} {2,9,3,4} {2,9,3,5} {2,9,3,6} {2,9,3,7} {2,9,3,8} {2,9,3,9} {2,9,4,0} {2,9,4,1} {2,9,4,2} {2,9,4,3} {2,9,4,4} {2,9,4,5} {2,9,4,6} {2,9,4,7} {2,9,4,8} {2,9,4,9} {2,9,5,0} {2,9,5,1} {2,9,5,2} {2,9,5,3} {2,9,5,4} {2,9,5,5} {2,9,5,6} {2,9,5,7} {2,9,5,8} {2,9,5,9} {2,9,6,0} {2,9,6,1} {2,9,6,2} {2,9,6,3} {2,9,6,4} {2,9,6,5} {2,9,6,6} {2,9,6,7} {2,9,6,8} {2,9,6,9} {2,9,7,0} {2,9,7,1} {2,9,7,2} {2,9,7,3} {2,9,7,4} {2,9,7,5} {2,9,7,6} {2,9,7,7} {2,9,7,8} {2,9,7,9} {2,9,8,0} {2,9,8,1} {2,9,8,2} {2,9,8,3} {2,9,8,4} {2,9,8,5} {2,9,8,6} {2,9,8,7} {2,9,8,8} {2,9,8,9} {2,9,9,0} {2,9,9,1} {2,9,9,2} {2,9,9,3} {2,9,9,4} {2,9,9,5} {2,9,9,6} {2,9,9,7} {2,9,9,8} {2,9,9,9}
B
{9,2,0,0} {9,2,0,1} {9,2,0,2} {9,2,0,3} {9,2,0,4} {9,2,0,5} {9,2,0,6} {9,2,0,7} {9,2,0,8} {9,2,0,9} {9,2,1,0} {9,2,1,1} {9,2,1,2} {9,2,1,3} {9,2,1,4} {9,2,1,5} {9,2,1,6} {9,2,1,7} {9,2,1,8} {9,2,1,9} {9,2,2,0} {9,2,2,1} {9,2,2,2} {9,2,2,3} {9,2,2,4} {9,2,2,5} {9,2,2,6} {9,2,2,7} {9,2,2,8} {9,2,2,9} {9,2,3,0} {9,2,3,1} {9,2,3,2} {9,2,3,3} {9,2,3,4} {9,2,3,5} {9,2,3,6} {9,2,3,7} {9,2,3,8} {9,2,3,9} {9,2,4,0} {9,2,4,1} {9,2,4,2} {9,2,4,3} {9,2,4,4} {9,2,4,5} {9,2,4,6} {9,2,4,7} {9,2,4,8} {9,2,4,9} {9,2,5,0} {9,2,5,1} {9,2,5,2} {9,2,5,3} {9,2,5,4} {9,2,5,5} {9,2,5,6} {9,2,5,7} {9,2,5,8} {9,2,5,9} {9,2,6,0} {9,2,6,1} {9,2,6,2} {9,2,6,3} {9,2,6,4} {9,2,6,5} {9,2,6,6} {9,2,6,7} {9,2,6,8} {9,2,6,9} {9,2,7,0} {9,2,7,1} {9,2,7,2} {9,2,7,3} {9,2,7,4} {9,2,7,5} {9,2,7,6} {9,2,7,7} {9,2,7,8} {9,2,7,9} {9,2,8,0} {9,2,8,1} {9,2,8,2} {9,2,8,3} {9,2,8,4} {9,2,8,5} {9,2,8,6} {9,2,8,7} {9,2,8,8} {9,2,8,9} {9,2,9,0} {9,2,9,1} {9,2,9,2} {9,2,9,3} {9,2,9,4} {9,2,9,5} {9,2,9,6} {9,2,9,7} {9,2,9,8} {9,2,9,9}
C
{2,2,0,0} {2,2,0,1} {2,2,0,2} {2,2,0,3} {2,2,0,4} {2,2,0,5} {2,2,0,6} {2,2,0,7} {2,2,0,8} {2,2,0,9} {2,2,1,0} {2,2,1,1} {2,2,1,2} {2,2,1,3} {2,2,1,4} {2,2,1,5} {2,2,1,6} {2,2,1,7} {2,2,1,8} {2,2,1,9} {2,2,2,0} {2,2,2,1} {2,2,2,2} {2,2,2,3} {2,2,2,4} {2,2,2,5} {2,2,2,6} {2,2,2,7} {2,2,2,8} {2,2,2,9} {2,2,3,0} {2,2,3,1} {2,2,3,2} {2,2,3,3} {2,2,3,4} {2,2,3,5} {2,2,3,6} {2,2,3,7} {2,2,3,8} {2,2,3,9} {2,2,4,0} {2,2,4,1} {2,2,4,2} {2,2,4,3} {2,2,4,4} {2,2,4,5} {2,2,4,6} {2,2,4,7} {2,2,4,8} {2,2,4,9} {2,2,5,0} {2,2,5,1} {2,2,5,2} {2,2,5,3} {2,2,5,4} {2,2,5,5} {2,2,5,6} {2,2,5,7} {2,2,5,8} {2,2,5,9} {2,2,6,0} {2,2,6,1} {2,2,6,2} {2,2,6,3} {2,2,6,4} {2,2,6,5} {2,2,6,6} {2,2,6,7} {2,2,6,8} {2,2,6,9} {2,2,7,0} {2,2,7,1} {2,2,7,2} {2,2,7,3} {2,2,7,4} {2,2,7,5} {2,2,7,6} {2,2,7,7} {2,2,7,8} {2,2,7,9} {2,2,8,0} {2,2,8,1} {2,2,8,2} {2,2,8,3} {2,2,8,4} {2,2,8,5} {2,2,8,6} {2,2,8,7} {2,2,8,8} {2,2,8,9} {2,2,9,0} {2,2,9,1} {2,2,9,2} {2,2,9,3} {2,2,9,4} {2,2,9,5} {2,2,9,6} {2,2,9,7} {2,2,9,8} {2,2,9,9}
Reduce each section with draw 3447 using format 6P4 for just 16picks, eg section 22 (223447) >>
{2,2,2,2} {2,2,2,3} {2,2,2,4} {2,2,2,7} {2,2,3,2} {2,2,3,3} {2,2,3,4} {2,2,3,7} {2,2,4,2} {2,2,4,3} {2,2,4,4} {2,2,4,7} {2,2,7,2} {2,2,7,3} {2,2,7,4} {2,2,7,7}
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Quote: Originally posted by adobea78 on Sep 10, 2015
TX> draw type>6439
A
{2,2,0,0} {2,2,0,1} {2,2,0,2} {2,2,0,3} {2,2,0,4} {2,2,0,5} {2,2,0,6} {2,2,0,7} {2,2,0,8} {2,2,0,9} {2,2,1,0} {2,2,1,1} {2,2,1,2} {2,2,1,3} {2,2,1,4} {2,2,1,5} {2,2,1,6} {2,2,1,7} {2,2,1,8} {2,2,1,9} {2,2,2,0} {2,2,2,1} {2,2,2,2} {2,2,2,3} {2,2,2,4} {2,2,2,5} {2,2,2,6} {2,2,2,7} {2,2,2,8} {2,2,2,9} {2,2,3,0} {2,2,3,1} {2,2,3,2} {2,2,3,3} {2,2,3,4} {2,2,3,5} {2,2,3,6} {2,2,3,7} {2,2,3,8} {2,2,3,9} {2,2,4,0} {2,2,4,1} {2,2,4,2} {2,2,4,3} {2,2,4,4} {2,2,4,5} {2,2,4,6} {2,2,4,7} {2,2,4,8} {2,2,4,9} {2,2,5,0} {2,2,5,1} {2,2,5,2} {2,2,5,3} {2,2,5,4} {2,2,5,5} {2,2,5,6} {2,2,5,7} {2,2,5,8} {2,2,5,9} {2,2,6,0} {2,2,6,1} {2,2,6,2} {2,2,6,3} {2,2,6,4} {2,2,6,5} {2,2,6,6} {2,2,6,7} {2,2,6,8} {2,2,6,9} {2,2,7,0} {2,2,7,1} {2,2,7,2} {2,2,7,3} {2,2,7,4} {2,2,7,5} {2,2,7,6} {2,2,7,7} {2,2,7,8} {2,2,7,9} {2,2,8,0} {2,2,8,1} {2,2,8,2} {2,2,8,3} {2,2,8,4} {2,2,8,5} {2,2,8,6} {2,2,8,7} {2,2,8,8} {2,2,8,9} {2,2,9,0} {2,2,9,1} {2,2,9,2} {2,2,9,3} {2,2,9,4} {2,2,9,5} {2,2,9,6} {2,2,9,7} {2,2,9,8} {2,2,9,9}
B/
{2,0,0,0} {2,0,0,1} {2,0,0,2} {2,0,0,3} {2,0,0,4} {2,0,0,5} {2,0,0,6} {2,0,0,7} {2,0,0,8} {2,0,0,9} {2,0,1,0} {2,0,1,1} {2,0,1,2} {2,0,1,3} {2,0,1,4} {2,0,1,5} {2,0,1,6} {2,0,1,7} {2,0,1,8} {2,0,1,9} {2,0,2,0} {2,0,2,1} {2,0,2,2} {2,0,2,3} {2,0,2,4} {2,0,2,5} {2,0,2,6} {2,0,2,7} {2,0,2,8} {2,0,2,9} {2,0,3,0} {2,0,3,1} {2,0,3,2} {2,0,3,3} {2,0,3,4} {2,0,3,5} {2,0,3,6} {2,0,3,7} {2,0,3,8} {2,0,3,9} {2,0,4,0} {2,0,4,1} {2,0,4,2} {2,0,4,3} {2,0,4,4} {2,0,4,5} {2,0,4,6} {2,0,4,7} {2,0,4,8} {2,0,4,9} {2,0,5,0} {2,0,5,1} {2,0,5,2} {2,0,5,3} {2,0,5,4} {2,0,5,5} {2,0,5,6} {2,0,5,7} {2,0,5,8} {2,0,5,9} {2,0,6,0} {2,0,6,1} {2,0,6,2} {2,0,6,3} {2,0,6,4} {2,0,6,5} {2,0,6,6} {2,0,6,7} {2,0,6,8} {2,0,6,9} {2,0,7,0} {2,0,7,1} {2,0,7,2} {2,0,7,3} {2,0,7,4} {2,0,7,5} {2,0,7,6} {2,0,7,7} {2,0,7,8} {2,0,7,9} {2,0,8,0} {2,0,8,1} {2,0,8,2} {2,0,8,3} {2,0,8,4} {2,0,8,5} {2,0,8,6} {2,0,8,7} {2,0,8,8} {2,0,8,9} {2,0,9,0} {2,0,9,1} {2,0,9,2} {2,0,9,3} {2,0,9,4} {2,0,9,5} {2,0,9,6} {2,0,9,7} {2,0,9,8} {2,0,9,9}
C/
{0,2,0,0} {0,2,0,1} {0,2,0,2} {0,2,0,3} {0,2,0,4} {0,2,0,5} {0,2,0,6} {0,2,0,7} {0,2,0,8} {0,2,0,9} {0,2,1,0} {0,2,1,1} {0,2,1,2} {0,2,1,3} {0,2,1,4} {0,2,1,5} {0,2,1,6} {0,2,1,7} {0,2,1,8} {0,2,1,9} {0,2,2,0} {0,2,2,1} {0,2,2,2} {0,2,2,3} {0,2,2,4} {0,2,2,5} {0,2,2,6} {0,2,2,7} {0,2,2,8} {0,2,2,9} {0,2,3,0} {0,2,3,1} {0,2,3,2} {0,2,3,3} {0,2,3,4} {0,2,3,5} {0,2,3,6} {0,2,3,7} {0,2,3,8} {0,2,3,9} {0,2,4,0} {0,2,4,1} {0,2,4,2} {0,2,4,3} {0,2,4,4} {0,2,4,5} {0,2,4,6} {0,2,4,7} {0,2,4,8} {0,2,4,9} {0,2,5,0} {0,2,5,1} {0,2,5,2} {0,2,5,3} {0,2,5,4} {0,2,5,5} {0,2,5,6} {0,2,5,7} {0,2,5,8} {0,2,5,9} {0,2,6,0} {0,2,6,1} {0,2,6,2} {0,2,6,3} {0,2,6,4} {0,2,6,5} {0,2,6,6} {0,2,6,7} {0,2,6,8} {0,2,6,9} {0,2,7,0} {0,2,7,1} {0,2,7,2} {0,2,7,3} {0,2,7,4} {0,2,7,5} {0,2,7,6} {0,2,7,7} {0,2,7,8} {0,2,7,9} {0,2,8,0} {0,2,8,1} {0,2,8,2} {0,2,8,3} {0,2,8,4} {0,2,8,5} {0,2,8,6} {0,2,8,7} {0,2,8,8} {0,2,8,9} {0,2,9,0} {0,2,9,1} {0,2,9,2} {0,2,9,3} {0,2,9,4} {0,2,9,5} {0,2,9,6} {0,2,9,7} {0,2,9,8} {0,2,9,9}
NB> reduce each section with the string 206439 , set N=6, P=Permutation, Sieve front 22,02,20 from 6P2 for 36 picks, eg section 02>{0,2,2,2} {0,2,2,0} {0,2,2,6} {0,2,2,4} {0,2,2,3} {0,2,2,9} {0,2,0,2} {0,2,0,0} {0,2,0,6} {0,2,0,4} {0,2,0,3} {0,2,0,9} {0,2,6,2} {0,2,6,0} {0,2,6,6} {0,2,6,4} {0,2,6,3} {0,2,6,9} {0,2,4,2} {0,2,4,0} {0,2,4,6} {0,2,4,4} {0,2,4,3} {0,2,4,9} {0,2,3,2} {0,2,3,0} {0,2,3,6} {0,2,3,4} {0,2,3,3} {0,2,3,9} {0,2,9,2} {0,2,9,0} {0,2,9,6} {0,2,9,4} {0,2,9,3} {0,2,9,9}, Good luck.
TX> so far>str 0270, 0297,0246
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is it too much to ask for your workout for Mass.thanks
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sorry did not realize you had to buy a membership.
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ONT> str 9859(see reduced picks for draw type 4054-Evening)
span> 16 draws
Prize> 5k(local)
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Quote: Originally posted by adobea78 on Sep 9, 2015
ALL PICKS ARE FOR EXACT BET
Ark> draw type>1682> sections have equal chance and are recurrent
NB> Initial bankroll of at least $500 per a section for initial span is a must.The thread has shown multiple str8 hits in a very short span. These picks are for those with ROI in mind, and not for the risk-averse. Factor in your strategy the info 'draw type, sections have equal chance and recurrent' when betting.
A/
{3,3,0,0} {3,3,0,1} {3,3,0,2} {3,3,0,3} {3,3,0,4} {3,3,0,5} {3,3,0,6} {3,3,0,7} {3,3,0,8} {3,3,0,9} {3,3,1,0} {3,3,1,1} {3,3,1,2} {3,3,1,3} {3,3,1,4} {3,3,1,5} {3,3,1,6} {3,3,1,7} {3,3,1,8} {3,3,1,9} {3,3,2,0} {3,3,2,1} {3,3,2,2} {3,3,2,3} {3,3,2,4} {3,3,2,5} {3,3,2,6} {3,3,2,7} {3,3,2,8} {3,3,2,9} {3,3,3,0} {3,3,3,1} {3,3,3,2} {3,3,3,3} {3,3,3,4} {3,3,3,5} {3,3,3,6} {3,3,3,7} {3,3,3,8} {3,3,3,9} {3,3,4,0} {3,3,4,1} {3,3,4,2} {3,3,4,3} {3,3,4,4} {3,3,4,5} {3,3,4,6} {3,3,4,7} {3,3,4,8} {3,3,4,9} {3,3,5,0} {3,3,5,1} {3,3,5,2} {3,3,5,3} {3,3,5,4} {3,3,5,5} {3,3,5,6} {3,3,5,7} {3,3,5,8} {3,3,5,9} {3,3,6,0} {3,3,6,1} {3,3,6,2} {3,3,6,3} {3,3,6,4} {3,3,6,5} {3,3,6,6} {3,3,6,7} {3,3,6,8} {3,3,6,9} {3,3,7,0} {3,3,7,1} {3,3,7,2} {3,3,7,3} {3,3,7,4} {3,3,7,5} {3,3,7,6} {3,3,7,7} {3,3,7,8} {3,3,7,9} {3,3,8,0} {3,3,8,1} {3,3,8,2} {3,3,8,3} {3,3,8,4} {3,3,8,5} {3,3,8,6} {3,3,8,7} {3,3,8,8} {3,3,8,9} {3,3,9,0} {3,3,9,1} {3,3,9,2} {3,3,9,3} {3,3,9,4} {3,3,9,5} {3,3,9,6} {3,3,9,7} {3,3,9,8} {3,3,9,9}
B/
{4,3,0,0} {4,3,0,1} {4,3,0,2} {4,3,0,3} {4,3,0,4} {4,3,0,5} {4,3,0,6} {4,3,0,7} {4,3,0,8} {4,3,0,9} {4,3,1,0} {4,3,1,1} {4,3,1,2} {4,3,1,3} {4,3,1,4} {4,3,1,5} {4,3,1,6} {4,3,1,7} {4,3,1,8} {4,3,1,9} {4,3,2,0} {4,3,2,1} {4,3,2,2} {4,3,2,3} {4,3,2,4} {4,3,2,5} {4,3,2,6} {4,3,2,7} {4,3,2,8} {4,3,2,9} {4,3,3,0} {4,3,3,1} {4,3,3,2} {4,3,3,3} {4,3,3,4} {4,3,3,5} {4,3,3,6} {4,3,3,7} {4,3,3,8} {4,3,3,9} {4,3,4,0} {4,3,4,1} {4,3,4,2} {4,3,4,3} {4,3,4,4} {4,3,4,5} {4,3,4,6} {4,3,4,7} {4,3,4,8} {4,3,4,9} {4,3,5,0} {4,3,5,1} {4,3,5,2} {4,3,5,3} {4,3,5,4} {4,3,5,5} {4,3,5,6} {4,3,5,7} {4,3,5,8} {4,3,5,9} {4,3,6,0} {4,3,6,1} {4,3,6,2} {4,3,6,3} {4,3,6,4} {4,3,6,5} {4,3,6,6} {4,3,6,7} {4,3,6,8} {4,3,6,9} {4,3,7,0} {4,3,7,1} {4,3,7,2} {4,3,7,3} {4,3,7,4} {4,3,7,5} {4,3,7,6} {4,3,7,7} {4,3,7,8} {4,3,7,9} {4,3,8,0} {4,3,8,1} {4,3,8,2} {4,3,8,3} {4,3,8,4} {4,3,8,5} {4,3,8,6} {4,3,8,7} {4,3,8,8} {4,3,8,9} {4,3,9,0} {4,3,9,1} {4,3,9,2} {4,3,9,3} {4,3,9,4} {4,3,9,5} {4,3,9,6} {4,3,9,7} {4,3,9,8} {4,3,9,9}
C/
{4,4,0,0} {4,4,0,1} {4,4,0,2} {4,4,0,3} {4,4,0,4} {4,4,0,5} {4,4,0,6} {4,4,0,7} {4,4,0,8} {4,4,0,9} {4,4,1,0} {4,4,1,1} {4,4,1,2} {4,4,1,3} {4,4,1,4} {4,4,1,5} {4,4,1,6} {4,4,1,7} {4,4,1,8} {4,4,1,9} {4,4,2,0} {4,4,2,1} {4,4,2,2} {4,4,2,3} {4,4,2,4} {4,4,2,5} {4,4,2,6} {4,4,2,7} {4,4,2,8} {4,4,2,9} {4,4,3,0} {4,4,3,1} {4,4,3,2} {4,4,3,3} {4,4,3,4} {4,4,3,5} {4,4,3,6} {4,4,3,7} {4,4,3,8} {4,4,3,9} {4,4,4,0} {4,4,4,1} {4,4,4,2} {4,4,4,3} {4,4,4,4} {4,4,4,5} {4,4,4,6} {4,4,4,7} {4,4,4,8} {4,4,4,9} {4,4,5,0} {4,4,5,1} {4,4,5,2} {4,4,5,3} {4,4,5,4} {4,4,5,5} {4,4,5,6} {4,4,5,7} {4,4,5,8} {4,4,5,9} {4,4,6,0} {4,4,6,1} {4,4,6,2} {4,4,6,3} {4,4,6,4} {4,4,6,5} {4,4,6,6} {4,4,6,7} {4,4,6,8} {4,4,6,9} {4,4,7,0} {4,4,7,1} {4,4,7,2} {4,4,7,3} {4,4,7,4} {4,4,7,5} {4,4,7,6} {4,4,7,7} {4,4,7,8} {4,4,7,9} {4,4,8,0} {4,4,8,1} {4,4,8,2} {4,4,8,3} {4,4,8,4} {4,4,8,5} {4,4,8,6} {4,4,8,7} {4,4,8,8} {4,4,8,9} {4,4,9,0} {4,4,9,1} {4,4,9,2} {4,4,9,3} {4,4,9,4} {4,4,9,5} {4,4,9,6} {4,4,9,7} {4,4,9,8} {4,4,9,9}
OH>5131
A
{2,2,0,0} {2,2,0,1} {2,2,0,2} {2,2,0,3} {2,2,0,4} {2,2,0,5} {2,2,0,6} {2,2,0,7} {2,2,0,8} {2,2,0,9} {2,2,1,0} {2,2,1,1} {2,2,1,2} {2,2,1,3} {2,2,1,4} {2,2,1,5} {2,2,1,6} {2,2,1,7} {2,2,1,8} {2,2,1,9} {2,2,2,0} {2,2,2,1} {2,2,2,2} {2,2,2,3} {2,2,2,4} {2,2,2,5} {2,2,2,6} {2,2,2,7} {2,2,2,8} {2,2,2,9} {2,2,3,0} {2,2,3,1} {2,2,3,2} {2,2,3,3} {2,2,3,4} {2,2,3,5} {2,2,3,6} {2,2,3,7} {2,2,3,8} {2,2,3,9} {2,2,4,0} {2,2,4,1} {2,2,4,2} {2,2,4,3} {2,2,4,4} {2,2,4,5} {2,2,4,6} {2,2,4,7} {2,2,4,8} {2,2,4,9} {2,2,5,0} {2,2,5,1} {2,2,5,2} {2,2,5,3} {2,2,5,4} {2,2,5,5} {2,2,5,6} {2,2,5,7} {2,2,5,8} {2,2,5,9} {2,2,6,0} {2,2,6,1} {2,2,6,2} {2,2,6,3} {2,2,6,4} {2,2,6,5} {2,2,6,6} {2,2,6,7} {2,2,6,8} {2,2,6,9} {2,2,7,0} {2,2,7,1} {2,2,7,2} {2,2,7,3} {2,2,7,4} {2,2,7,5} {2,2,7,6} {2,2,7,7} {2,2,7,8} {2,2,7,9} {2,2,8,0} {2,2,8,1} {2,2,8,2} {2,2,8,3} {2,2,8,4} {2,2,8,5} {2,2,8,6} {2,2,8,7} {2,2,8,8} {2,2,8,9} {2,2,9,0} {2,2,9,1} {2,2,9,2} {2,2,9,3} {2,2,9,4} {2,2,9,5} {2,2,9,6} {2,2,9,7} {2,2,9,8} {2,2,9,9}
B
{2,8,0,0} {2,8,0,1} {2,8,0,2} {2,8,0,3} {2,8,0,4} {2,8,0,5} {2,8,0,6} {2,8,0,7} {2,8,0,8} {2,8,0,9} {2,8,1,0} {2,8,1,1} {2,8,1,2} {2,8,1,3} {2,8,1,4} {2,8,1,5} {2,8,1,6} {2,8,1,7} {2,8,1,8} {2,8,1,9} {2,8,2,0} {2,8,2,1} {2,8,2,2} {2,8,2,3} {2,8,2,4} {2,8,2,5} {2,8,2,6} {2,8,2,7} {2,8,2,8} {2,8,2,9} {2,8,3,0} {2,8,3,1} {2,8,3,2} {2,8,3,3} {2,8,3,4} {2,8,3,5} {2,8,3,6} {2,8,3,7} {2,8,3,8} {2,8,3,9} {2,8,4,0} {2,8,4,1} {2,8,4,2} {2,8,4,3} {2,8,4,4} {2,8,4,5} {2,8,4,6} {2,8,4,7} {2,8,4,8} {2,8,4,9} {2,8,5,0} {2,8,5,1} {2,8,5,2} {2,8,5,3} {2,8,5,4} {2,8,5,5} {2,8,5,6} {2,8,5,7} {2,8,5,8} {2,8,5,9} {2,8,6,0} {2,8,6,1} {2,8,6,2} {2,8,6,3} {2,8,6,4} {2,8,6,5} {2,8,6,6} {2,8,6,7} {2,8,6,8} {2,8,6,9} {2,8,7,0} {2,8,7,1} {2,8,7,2} {2,8,7,3} {2,8,7,4} {2,8,7,5} {2,8,7,6} {2,8,7,7} {2,8,7,8} {2,8,7,9} {2,8,8,0} {2,8,8,1} {2,8,8,2} {2,8,8,3} {2,8,8,4} {2,8,8,5} {2,8,8,6} {2,8,8,7} {2,8,8,8} {2,8,8,9} {2,8,9,0} {2,8,9,1} {2,8,9,2} {2,8,9,3} {2,8,9,4} {2,8,9,5} {2,8,9,6} {2,8,9,7} {2,8,9,8} {2,8,9,9}
C
{2,9,0,0} {2,9,0,1} {2,9,0,2} {2,9,0,3} {2,9,0,4} {2,9,0,5} {2,9,0,6} {2,9,0,7} {2,9,0,8} {2,9,0,9} {2,9,1,0} {2,9,1,1} {2,9,1,2} {2,9,1,3} {2,9,1,4} {2,9,1,5} {2,9,1,6} {2,9,1,7} {2,9,1,8} {2,9,1,9} {2,9,2,0} {2,9,2,1} {2,9,2,2} {2,9,2,3} {2,9,2,4} {2,9,2,5} {2,9,2,6} {2,9,2,7} {2,9,2,8} {2,9,2,9} {2,9,3,0} {2,9,3,1} {2,9,3,2} {2,9,3,3} {2,9,3,4} {2,9,3,5} {2,9,3,6} {2,9,3,7} {2,9,3,8} {2,9,3,9} {2,9,4,0} {2,9,4,1} {2,9,4,2} {2,9,4,3} {2,9,4,4} {2,9,4,5} {2,9,4,6} {2,9,4,7} {2,9,4,8} {2,9,4,9} {2,9,5,0} {2,9,5,1} {2,9,5,2} {2,9,5,3} {2,9,5,4} {2,9,5,5} {2,9,5,6} {2,9,5,7} {2,9,5,8} {2,9,5,9} {2,9,6,0} {2,9,6,1} {2,9,6,2} {2,9,6,3} {2,9,6,4} {2,9,6,5} {2,9,6,6} {2,9,6,7} {2,9,6,8} {2,9,6,9} {2,9,7,0} {2,9,7,1} {2,9,7,2} {2,9,7,3} {2,9,7,4} {2,9,7,5} {2,9,7,6} {2,9,7,7} {2,9,7,8} {2,9,7,9} {2,9,8,0} {2,9,8,1} {2,9,8,2} {2,9,8,3} {2,9,8,4} {2,9,8,5} {2,9,8,6} {2,9,8,7} {2,9,8,8} {2,9,8,9} {2,9,9,0} {2,9,9,1} {2,9,9,2} {2,9,9,3} {2,9,9,4} {2,9,9,5} {2,9,9,6} {2,9,9,7} {2,9,9,8} {2,9,9,9}
Ark>3308
Profit? depends on waging strategy
-
Quote: Originally posted by adobea78 on Sep 17, 2015
OREGON>3447>sum 18> sections are recurrent and have equal chance
A
{2,9,0,0} {2,9,0,1} {2,9,0,2} {2,9,0,3} {2,9,0,4} {2,9,0,5} {2,9,0,6} {2,9,0,7} {2,9,0,8} {2,9,0,9} {2,9,1,0} {2,9,1,1} {2,9,1,2} {2,9,1,3} {2,9,1,4} {2,9,1,5} {2,9,1,6} {2,9,1,7} {2,9,1,8} {2,9,1,9} {2,9,2,0} {2,9,2,1} {2,9,2,2} {2,9,2,3} {2,9,2,4} {2,9,2,5} {2,9,2,6} {2,9,2,7} {2,9,2,8} {2,9,2,9} {2,9,3,0} {2,9,3,1} {2,9,3,2} {2,9,3,3} {2,9,3,4} {2,9,3,5} {2,9,3,6} {2,9,3,7} {2,9,3,8} {2,9,3,9} {2,9,4,0} {2,9,4,1} {2,9,4,2} {2,9,4,3} {2,9,4,4} {2,9,4,5} {2,9,4,6} {2,9,4,7} {2,9,4,8} {2,9,4,9} {2,9,5,0} {2,9,5,1} {2,9,5,2} {2,9,5,3} {2,9,5,4} {2,9,5,5} {2,9,5,6} {2,9,5,7} {2,9,5,8} {2,9,5,9} {2,9,6,0} {2,9,6,1} {2,9,6,2} {2,9,6,3} {2,9,6,4} {2,9,6,5} {2,9,6,6} {2,9,6,7} {2,9,6,8} {2,9,6,9} {2,9,7,0} {2,9,7,1} {2,9,7,2} {2,9,7,3} {2,9,7,4} {2,9,7,5} {2,9,7,6} {2,9,7,7} {2,9,7,8} {2,9,7,9} {2,9,8,0} {2,9,8,1} {2,9,8,2} {2,9,8,3} {2,9,8,4} {2,9,8,5} {2,9,8,6} {2,9,8,7} {2,9,8,8} {2,9,8,9} {2,9,9,0} {2,9,9,1} {2,9,9,2} {2,9,9,3} {2,9,9,4} {2,9,9,5} {2,9,9,6} {2,9,9,7} {2,9,9,8} {2,9,9,9}
B
{9,2,0,0} {9,2,0,1} {9,2,0,2} {9,2,0,3} {9,2,0,4} {9,2,0,5} {9,2,0,6} {9,2,0,7} {9,2,0,8} {9,2,0,9} {9,2,1,0} {9,2,1,1} {9,2,1,2} {9,2,1,3} {9,2,1,4} {9,2,1,5} {9,2,1,6} {9,2,1,7} {9,2,1,8} {9,2,1,9} {9,2,2,0} {9,2,2,1} {9,2,2,2} {9,2,2,3} {9,2,2,4} {9,2,2,5} {9,2,2,6} {9,2,2,7} {9,2,2,8} {9,2,2,9} {9,2,3,0} {9,2,3,1} {9,2,3,2} {9,2,3,3} {9,2,3,4} {9,2,3,5} {9,2,3,6} {9,2,3,7} {9,2,3,8} {9,2,3,9} {9,2,4,0} {9,2,4,1} {9,2,4,2} {9,2,4,3} {9,2,4,4} {9,2,4,5} {9,2,4,6} {9,2,4,7} {9,2,4,8} {9,2,4,9} {9,2,5,0} {9,2,5,1} {9,2,5,2} {9,2,5,3} {9,2,5,4} {9,2,5,5} {9,2,5,6} {9,2,5,7} {9,2,5,8} {9,2,5,9} {9,2,6,0} {9,2,6,1} {9,2,6,2} {9,2,6,3} {9,2,6,4} {9,2,6,5} {9,2,6,6} {9,2,6,7} {9,2,6,8} {9,2,6,9} {9,2,7,0} {9,2,7,1} {9,2,7,2} {9,2,7,3} {9,2,7,4} {9,2,7,5} {9,2,7,6} {9,2,7,7} {9,2,7,8} {9,2,7,9} {9,2,8,0} {9,2,8,1} {9,2,8,2} {9,2,8,3} {9,2,8,4} {9,2,8,5} {9,2,8,6} {9,2,8,7} {9,2,8,8} {9,2,8,9} {9,2,9,0} {9,2,9,1} {9,2,9,2} {9,2,9,3} {9,2,9,4} {9,2,9,5} {9,2,9,6} {9,2,9,7} {9,2,9,8} {9,2,9,9}
C
{2,2,0,0} {2,2,0,1} {2,2,0,2} {2,2,0,3} {2,2,0,4} {2,2,0,5} {2,2,0,6} {2,2,0,7} {2,2,0,8} {2,2,0,9} {2,2,1,0} {2,2,1,1} {2,2,1,2} {2,2,1,3} {2,2,1,4} {2,2,1,5} {2,2,1,6} {2,2,1,7} {2,2,1,8} {2,2,1,9} {2,2,2,0} {2,2,2,1} {2,2,2,2} {2,2,2,3} {2,2,2,4} {2,2,2,5} {2,2,2,6} {2,2,2,7} {2,2,2,8} {2,2,2,9} {2,2,3,0} {2,2,3,1} {2,2,3,2} {2,2,3,3} {2,2,3,4} {2,2,3,5} {2,2,3,6} {2,2,3,7} {2,2,3,8} {2,2,3,9} {2,2,4,0} {2,2,4,1} {2,2,4,2} {2,2,4,3} {2,2,4,4} {2,2,4,5} {2,2,4,6} {2,2,4,7} {2,2,4,8} {2,2,4,9} {2,2,5,0} {2,2,5,1} {2,2,5,2} {2,2,5,3} {2,2,5,4} {2,2,5,5} {2,2,5,6} {2,2,5,7} {2,2,5,8} {2,2,5,9} {2,2,6,0} {2,2,6,1} {2,2,6,2} {2,2,6,3} {2,2,6,4} {2,2,6,5} {2,2,6,6} {2,2,6,7} {2,2,6,8} {2,2,6,9} {2,2,7,0} {2,2,7,1} {2,2,7,2} {2,2,7,3} {2,2,7,4} {2,2,7,5} {2,2,7,6} {2,2,7,7} {2,2,7,8} {2,2,7,9} {2,2,8,0} {2,2,8,1} {2,2,8,2} {2,2,8,3} {2,2,8,4} {2,2,8,5} {2,2,8,6} {2,2,8,7} {2,2,8,8} {2,2,8,9} {2,2,9,0} {2,2,9,1} {2,2,9,2} {2,2,9,3} {2,2,9,4} {2,2,9,5} {2,2,9,6} {2,2,9,7} {2,2,9,8} {2,2,9,9}
Reduce each section with draw 3447 using format 6P4 for just 16picks, eg section 22 (223447) >>
{2,2,2,2} {2,2,2,3} {2,2,2,4} {2,2,2,7} {2,2,3,2} {2,2,3,3} {2,2,3,4} {2,2,3,7} {2,2,4,2} {2,2,4,3} {2,2,4,4} {2,2,4,7} {2,2,7,2} {2,2,7,3} {2,2,7,4} {2,2,7,7}
OREGON> str 9228(10/1/2015) of draw 3447,Type 10PM
Span>15 draws
profit? depends on waging strategy
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Quote: Originally posted by adobea78 on Oct 4, 2015
OREGON> str 9228(10/1/2015) of draw 3447,Type 10PM
Span>15 draws
profit? depends on waging strategy
NEW PICK> Based on 'NEXT SUMS'> reduce picks with draw set using binomial format NPr
CAL>3440>11
A
{2,6,0,0} {2,6,0,1} {2,6,0,2} {2,6,0,3} {2,6,0,4} {2,6,0,5} {2,6,0,6} {2,6,0,7} {2,6,0,8} {2,6,0,9} {2,6,1,0} {2,6,1,1} {2,6,1,2} {2,6,1,3} {2,6,1,4} {2,6,1,5} {2,6,1,6} {2,6,1,7} {2,6,1,8} {2,6,1,9} {2,6,2,0} {2,6,2,1} {2,6,2,2} {2,6,2,3} {2,6,2,4} {2,6,2,5} {2,6,2,6} {2,6,2,7} {2,6,2,8} {2,6,2,9} {2,6,3,0} {2,6,3,1} {2,6,3,2} {2,6,3,3} {2,6,3,4} {2,6,3,5} {2,6,3,6} {2,6,3,7} {2,6,3,8} {2,6,3,9} {2,6,4,0} {2,6,4,1} {2,6,4,2} {2,6,4,3} {2,6,4,4} {2,6,4,5} {2,6,4,6} {2,6,4,7} {2,6,4,8} {2,6,4,9} {2,6,5,0} {2,6,5,1} {2,6,5,2} {2,6,5,3} {2,6,5,4} {2,6,5,5} {2,6,5,6} {2,6,5,7} {2,6,5,8} {2,6,5,9} {2,6,6,0} {2,6,6,1} {2,6,6,2} {2,6,6,3} {2,6,6,4} {2,6,6,5} {2,6,6,6} {2,6,6,7} {2,6,6,8} {2,6,6,9} {2,6,7,0} {2,6,7,1} {2,6,7,2} {2,6,7,3} {2,6,7,4} {2,6,7,5} {2,6,7,6} {2,6,7,7} {2,6,7,8} {2,6,7,9} {2,6,8,0} {2,6,8,1} {2,6,8,2} {2,6,8,3} {2,6,8,4} {2,6,8,5} {2,6,8,6} {2,6,8,7} {2,6,8,8} {2,6,8,9} {2,6,9,0} {2,6,9,1} {2,6,9,2} {2,6,9,3} {2,6,9,4} {2,6,9,5} {2,6,9,6} {2,6,9,7} {2,6,9,8} {2,6,9,9}
B
{6,2,0,0} {6,2,0,1} {6,2,0,2} {6,2,0,3} {6,2,0,4} {6,2,0,5} {6,2,0,6} {6,2,0,7} {6,2,0,8} {6,2,0,9} {6,2,1,0} {6,2,1,1} {6,2,1,2} {6,2,1,3} {6,2,1,4} {6,2,1,5} {6,2,1,6} {6,2,1,7} {6,2,1,8} {6,2,1,9} {6,2,2,0} {6,2,2,1} {6,2,2,2} {6,2,2,3} {6,2,2,4} {6,2,2,5} {6,2,2,6} {6,2,2,7} {6,2,2,8} {6,2,2,9} {6,2,3,0} {6,2,3,1} {6,2,3,2} {6,2,3,3} {6,2,3,4} {6,2,3,5} {6,2,3,6} {6,2,3,7} {6,2,3,8} {6,2,3,9} {6,2,4,0} {6,2,4,1} {6,2,4,2} {6,2,4,3} {6,2,4,4} {6,2,4,5} {6,2,4,6} {6,2,4,7} {6,2,4,8} {6,2,4,9} {6,2,5,0} {6,2,5,1} {6,2,5,2} {6,2,5,3} {6,2,5,4} {6,2,5,5} {6,2,5,6} {6,2,5,7} {6,2,5,8} {6,2,5,9} {6,2,6,0} {6,2,6,1} {6,2,6,2} {6,2,6,3} {6,2,6,4} {6,2,6,5} {6,2,6,6} {6,2,6,7} {6,2,6,8} {6,2,6,9} {6,2,7,0} {6,2,7,1} {6,2,7,2} {6,2,7,3} {6,2,7,4} {6,2,7,5} {6,2,7,6} {6,2,7,7} {6,2,7,8} {6,2,7,9} {6,2,8,0} {6,2,8,1} {6,2,8,2} {6,2,8,3} {6,2,8,4} {6,2,8,5} {6,2,8,6} {6,2,8,7} {6,2,8,8} {6,2,8,9} {6,2,9,0} {6,2,9,1} {6,2,9,2} {6,2,9,3} {6,2,9,4} {6,2,9,5} {6,2,9,6} {6,2,9,7} {6,2,9,8} {6,2,9,9}
Example of filter using front 26 with draw 3440> string 263440> length(N)=6> format 6P4>1296 picks> filter front 26>25picks.
Target Prize>5k(local), cost for say 20 draws is $500 , which is way below the threshold of 5k (this strategy is for the wager with ROI in mind).
{2,6,2,2} {2,6,2,6} {2,6,2,3} {2,6,2,4} {2,6,2,0} {2,6,6,2} {2,6,6,6} {2,6,6,3} {2,6,6,4} {2,6,6,0} {2,6,3,2} {2,6,3,6} {2,6,3,3} {2,6,3,4} {2,6,3,0} {2,6,4,2} {2,6,4,6} {2,6,4,3} {2,6,4,4} {2,6,4,0} {2,6,0,2} {2,6,0,6} {2,6,0,3} {2,6,0,4} {2,6,0,0}
AR>1915>16
A
{3,6,0,0} {3,6,0,1} {3,6,0,2} {3,6,0,3} {3,6,0,4} {3,6,0,5} {3,6,0,6} {3,6,0,7} {3,6,0,8} {3,6,0,9} {3,6,1,0} {3,6,1,1} {3,6,1,2} {3,6,1,3} {3,6,1,4} {3,6,1,5} {3,6,1,6} {3,6,1,7} {3,6,1,8} {3,6,1,9} {3,6,2,0} {3,6,2,1} {3,6,2,2} {3,6,2,3} {3,6,2,4} {3,6,2,5} {3,6,2,6} {3,6,2,7} {3,6,2,8} {3,6,2,9} {3,6,3,0} {3,6,3,1} {3,6,3,2} {3,6,3,3} {3,6,3,4} {3,6,3,5} {3,6,3,6} {3,6,3,7} {3,6,3,8} {3,6,3,9} {3,6,4,0} {3,6,4,1} {3,6,4,2} {3,6,4,3} {3,6,4,4} {3,6,4,5} {3,6,4,6} {3,6,4,7} {3,6,4,8} {3,6,4,9} {3,6,5,0} {3,6,5,1} {3,6,5,2} {3,6,5,3} {3,6,5,4} {3,6,5,5} {3,6,5,6} {3,6,5,7} {3,6,5,8} {3,6,5,9} {3,6,6,0} {3,6,6,1} {3,6,6,2} {3,6,6,3} {3,6,6,4} {3,6,6,5} {3,6,6,6} {3,6,6,7} {3,6,6,8} {3,6,6,9} {3,6,7,0} {3,6,7,1} {3,6,7,2} {3,6,7,3} {3,6,7,4} {3,6,7,5} {3,6,7,6} {3,6,7,7} {3,6,7,8} {3,6,7,9} {3,6,8,0} {3,6,8,1} {3,6,8,2} {3,6,8,3} {3,6,8,4} {3,6,8,5} {3,6,8,6} {3,6,8,7} {3,6,8,8} {3,6,8,9} {3,6,9,0} {3,6,9,1} {3,6,9,2} {3,6,9,3} {3,6,9,4} {3,6,9,5} {3,6,9,6} {3,6,9,7} {3,6,9,8} {3,6,9,9}
B
{3,2,0,0} {3,2,0,1} {3,2,0,2} {3,2,0,3} {3,2,0,4} {3,2,0,5} {3,2,0,6} {3,2,0,7} {3,2,0,8} {3,2,0,9} {3,2,1,0} {3,2,1,1} {3,2,1,2} {3,2,1,3} {3,2,1,4} {3,2,1,5} {3,2,1,6} {3,2,1,7} {3,2,1,8} {3,2,1,9} {3,2,2,0} {3,2,2,1} {3,2,2,2} {3,2,2,3} {3,2,2,4} {3,2,2,5} {3,2,2,6} {3,2,2,7} {3,2,2,8} {3,2,2,9} {3,2,3,0} {3,2,3,1} {3,2,3,2} {3,2,3,3} {3,2,3,4} {3,2,3,5} {3,2,3,6} {3,2,3,7} {3,2,3,8} {3,2,3,9} {3,2,4,0} {3,2,4,1} {3,2,4,2} {3,2,4,3} {3,2,4,4} {3,2,4,5} {3,2,4,6} {3,2,4,7} {3,2,4,8} {3,2,4,9} {3,2,5,0} {3,2,5,1} {3,2,5,2} {3,2,5,3} {3,2,5,4} {3,2,5,5} {3,2,5,6} {3,2,5,7} {3,2,5,8} {3,2,5,9} {3,2,6,0} {3,2,6,1} {3,2,6,2} {3,2,6,3} {3,2,6,4} {3,2,6,5} {3,2,6,6} {3,2,6,7} {3,2,6,8} {3,2,6,9} {3,2,7,0} {3,2,7,1} {3,2,7,2} {3,2,7,3} {3,2,7,4} {3,2,7,5} {3,2,7,6} {3,2,7,7} {3,2,7,8} {3,2,7,9} {3,2,8,0} {3,2,8,1} {3,2,8,2} {3,2,8,3} {3,2,8,4} {3,2,8,5} {3,2,8,6} {3,2,8,7} {3,2,8,8} {3,2,8,9} {3,2,9,0} {3,2,9,1} {3,2,9,2} {3,2,9,3} {3,2,9,4} {3,2,9,5} {3,2,9,6} {3,2,9,7} {3,2,9,8} {3,2,9,9}
C
{6,3,0,0} {6,3,0,1} {6,3,0,2} {6,3,0,3} {6,3,0,4} {6,3,0,5} {6,3,0,6} {6,3,0,7} {6,3,0,8} {6,3,0,9} {6,3,1,0} {6,3,1,1} {6,3,1,2} {6,3,1,3} {6,3,1,4} {6,3,1,5} {6,3,1,6} {6,3,1,7} {6,3,1,8} {6,3,1,9} {6,3,2,0} {6,3,2,1} {6,3,2,2} {6,3,2,3} {6,3,2,4} {6,3,2,5} {6,3,2,6} {6,3,2,7} {6,3,2,8} {6,3,2,9} {6,3,3,0} {6,3,3,1} {6,3,3,2} {6,3,3,3} {6,3,3,4} {6,3,3,5} {6,3,3,6} {6,3,3,7} {6,3,3,8} {6,3,3,9} {6,3,4,0} {6,3,4,1} {6,3,4,2} {6,3,4,3} {6,3,4,4} {6,3,4,5} {6,3,4,6} {6,3,4,7} {6,3,4,8} {6,3,4,9} {6,3,5,0} {6,3,5,1} {6,3,5,2} {6,3,5,3} {6,3,5,4} {6,3,5,5} {6,3,5,6} {6,3,5,7} {6,3,5,8} {6,3,5,9} {6,3,6,0} {6,3,6,1} {6,3,6,2} {6,3,6,3} {6,3,6,4} {6,3,6,5} {6,3,6,6} {6,3,6,7} {6,3,6,8} {6,3,6,9} {6,3,7,0} {6,3,7,1} {6,3,7,2} {6,3,7,3} {6,3,7,4} {6,3,7,5} {6,3,7,6} {6,3,7,7} {6,3,7,8} {6,3,7,9} {6,3,8,0} {6,3,8,1} {6,3,8,2} {6,3,8,3} {6,3,8,4} {6,3,8,5} {6,3,8,6} {6,3,8,7} {6,3,8,8} {6,3,8,9} {6,3,9,0} {6,3,9,1} {6,3,9,2} {6,3,9,3} {6,3,9,4} {6,3,9,5} {6,3,9,6} {6,3,9,7} {6,3,9,8} {6,3,9,9}
NB> each set has equal chance and are recurrent, a front pair with draw set 1915 will filter each set to 25 picks (minimum),eg, 361915>N=6, chose the option P(permutation) always.
TN>8419>22
A
{3,7,0,0} {3,7,0,1} {3,7,0,2} {3,7,0,3} {3,7,0,4} {3,7,0,5} {3,7,0,6} {3,7,0,7} {3,7,0,8} {3,7,0,9} {3,7,1,0} {3,7,1,1} {3,7,1,2} {3,7,1,3} {3,7,1,4} {3,7,1,5} {3,7,1,6} {3,7,1,7} {3,7,1,8} {3,7,1,9} {3,7,2,0} {3,7,2,1} {3,7,2,2} {3,7,2,3} {3,7,2,4} {3,7,2,5} {3,7,2,6} {3,7,2,7} {3,7,2,8} {3,7,2,9} {3,7,3,0} {3,7,3,1} {3,7,3,2} {3,7,3,3} {3,7,3,4} {3,7,3,5} {3,7,3,6} {3,7,3,7} {3,7,3,8} {3,7,3,9} {3,7,4,0} {3,7,4,1} {3,7,4,2} {3,7,4,3} {3,7,4,4} {3,7,4,5} {3,7,4,6} {3,7,4,7} {3,7,4,8} {3,7,4,9} {3,7,5,0} {3,7,5,1} {3,7,5,2} {3,7,5,3} {3,7,5,4} {3,7,5,5} {3,7,5,6} {3,7,5,7} {3,7,5,8} {3,7,5,9} {3,7,6,0} {3,7,6,1} {3,7,6,2} {3,7,6,3} {3,7,6,4} {3,7,6,5} {3,7,6,6} {3,7,6,7} {3,7,6,8} {3,7,6,9} {3,7,7,0} {3,7,7,1} {3,7,7,2} {3,7,7,3} {3,7,7,4} {3,7,7,5} {3,7,7,6} {3,7,7,7} {3,7,7,8} {3,7,7,9} {3,7,8,0} {3,7,8,1} {3,7,8,2} {3,7,8,3} {3,7,8,4} {3,7,8,5} {3,7,8,6} {3,7,8,7} {3,7,8,8} {3,7,8,9} {3,7,9,0} {3,7,9,1} {3,7,9,2} {3,7,9,3} {3,7,9,4} {3,7,9,5} {3,7,9,6} {3,7,9,7} {3,7,9,8} {3,7,9,9}
B
{7,3,0,0} {7,3,0,1} {7,3,0,2} {7,3,0,3} {7,3,0,4} {7,3,0,5} {7,3,0,6} {7,3,0,7} {7,3,0,8} {7,3,0,9} {7,3,1,0} {7,3,1,1} {7,3,1,2} {7,3,1,3} {7,3,1,4} {7,3,1,5} {7,3,1,6} {7,3,1,7} {7,3,1,8} {7,3,1,9} {7,3,2,0} {7,3,2,1} {7,3,2,2} {7,3,2,3} {7,3,2,4} {7,3,2,5} {7,3,2,6} {7,3,2,7} {7,3,2,8} {7,3,2,9} {7,3,3,0} {7,3,3,1} {7,3,3,2} {7,3,3,3} {7,3,3,4} {7,3,3,5} {7,3,3,6} {7,3,3,7} {7,3,3,8} {7,3,3,9} {7,3,4,0} {7,3,4,1} {7,3,4,2} {7,3,4,3} {7,3,4,4} {7,3,4,5} {7,3,4,6} {7,3,4,7} {7,3,4,8} {7,3,4,9} {7,3,5,0} {7,3,5,1} {7,3,5,2} {7,3,5,3} {7,3,5,4} {7,3,5,5} {7,3,5,6} {7,3,5,7} {7,3,5,8} {7,3,5,9} {7,3,6,0} {7,3,6,1} {7,3,6,2} {7,3,6,3} {7,3,6,4} {7,3,6,5} {7,3,6,6} {7,3,6,7} {7,3,6,8} {7,3,6,9} {7,3,7,0} {7,3,7,1} {7,3,7,2} {7,3,7,3} {7,3,7,4} {7,3,7,5} {7,3,7,6} {7,3,7,7} {7,3,7,8} {7,3,7,9} {7,3,8,0} {7,3,8,1} {7,3,8,2} {7,3,8,3} {7,3,8,4} {7,3,8,5} {7,3,8,6} {7,3,8,7} {7,3,8,8} {7,3,8,9} {7,3,9,0} {7,3,9,1} {7,3,9,2} {7,3,9,3} {7,3,9,4} {7,3,9,5} {7,3,9,6} {7,3,9,7} {7,3,9,8} {7,3,9,9}
C
{3,0,0,0} {3,0,0,1} {3,0,0,2} {3,0,0,3} {3,0,0,4} {3,0,0,5} {3,0,0,6} {3,0,0,7} {3,0,0,8} {3,0,0,9} {3,0,1,0} {3,0,1,1} {3,0,1,2} {3,0,1,3} {3,0,1,4} {3,0,1,5} {3,0,1,6} {3,0,1,7} {3,0,1,8} {3,0,1,9} {3,0,2,0} {3,0,2,1} {3,0,2,2} {3,0,2,3} {3,0,2,4} {3,0,2,5} {3,0,2,6} {3,0,2,7} {3,0,2,8} {3,0,2,9} {3,0,3,0} {3,0,3,1} {3,0,3,2} {3,0,3,3} {3,0,3,4} {3,0,3,5} {3,0,3,6} {3,0,3,7} {3,0,3,8} {3,0,3,9} {3,0,4,0} {3,0,4,1} {3,0,4,2} {3,0,4,3} {3,0,4,4} {3,0,4,5} {3,0,4,6} {3,0,4,7} {3,0,4,8} {3,0,4,9} {3,0,5,0} {3,0,5,1} {3,0,5,2} {3,0,5,3} {3,0,5,4} {3,0,5,5} {3,0,5,6} {3,0,5,7} {3,0,5,8} {3,0,5,9} {3,0,6,0} {3,0,6,1} {3,0,6,2} {3,0,6,3} {3,0,6,4} {3,0,6,5} {3,0,6,6} {3,0,6,7} {3,0,6,8} {3,0,6,9} {3,0,7,0} {3,0,7,1} {3,0,7,2} {3,0,7,3} {3,0,7,4} {3,0,7,5} {3,0,7,6} {3,0,7,7} {3,0,7,8} {3,0,7,9} {3,0,8,0} {3,0,8,1} {3,0,8,2} {3,0,8,3} {3,0,8,4} {3,0,8,5} {3,0,8,6} {3,0,8,7} {3,0,8,8} {3,0,8,9} {3,0,9,0} {3,0,9,1} {3,0,9,2} {3,0,9,3} {3,0,9,4} {3,0,9,5} {3,0,9,6} {3,0,9,7} {3,0,9,8} {3,0,9,9}
Reduction>378419>N=6> 25 picks per set , 75 picks is playable for strategic wager, the statement ' equal chance and recurrent' is another option.
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Quote: Originally posted by adobea78 on Oct 6, 2015
NEW PICK> Based on 'NEXT SUMS'> reduce picks with draw set using binomial format NPr
CAL>3440>11
A
{2,6,0,0} {2,6,0,1} {2,6,0,2} {2,6,0,3} {2,6,0,4} {2,6,0,5} {2,6,0,6} {2,6,0,7} {2,6,0,8} {2,6,0,9} {2,6,1,0} {2,6,1,1} {2,6,1,2} {2,6,1,3} {2,6,1,4} {2,6,1,5} {2,6,1,6} {2,6,1,7} {2,6,1,8} {2,6,1,9} {2,6,2,0} {2,6,2,1} {2,6,2,2} {2,6,2,3} {2,6,2,4} {2,6,2,5} {2,6,2,6} {2,6,2,7} {2,6,2,8} {2,6,2,9} {2,6,3,0} {2,6,3,1} {2,6,3,2} {2,6,3,3} {2,6,3,4} {2,6,3,5} {2,6,3,6} {2,6,3,7} {2,6,3,8} {2,6,3,9} {2,6,4,0} {2,6,4,1} {2,6,4,2} {2,6,4,3} {2,6,4,4} {2,6,4,5} {2,6,4,6} {2,6,4,7} {2,6,4,8} {2,6,4,9} {2,6,5,0} {2,6,5,1} {2,6,5,2} {2,6,5,3} {2,6,5,4} {2,6,5,5} {2,6,5,6} {2,6,5,7} {2,6,5,8} {2,6,5,9} {2,6,6,0} {2,6,6,1} {2,6,6,2} {2,6,6,3} {2,6,6,4} {2,6,6,5} {2,6,6,6} {2,6,6,7} {2,6,6,8} {2,6,6,9} {2,6,7,0} {2,6,7,1} {2,6,7,2} {2,6,7,3} {2,6,7,4} {2,6,7,5} {2,6,7,6} {2,6,7,7} {2,6,7,8} {2,6,7,9} {2,6,8,0} {2,6,8,1} {2,6,8,2} {2,6,8,3} {2,6,8,4} {2,6,8,5} {2,6,8,6} {2,6,8,7} {2,6,8,8} {2,6,8,9} {2,6,9,0} {2,6,9,1} {2,6,9,2} {2,6,9,3} {2,6,9,4} {2,6,9,5} {2,6,9,6} {2,6,9,7} {2,6,9,8} {2,6,9,9}
B
{6,2,0,0} {6,2,0,1} {6,2,0,2} {6,2,0,3} {6,2,0,4} {6,2,0,5} {6,2,0,6} {6,2,0,7} {6,2,0,8} {6,2,0,9} {6,2,1,0} {6,2,1,1} {6,2,1,2} {6,2,1,3} {6,2,1,4} {6,2,1,5} {6,2,1,6} {6,2,1,7} {6,2,1,8} {6,2,1,9} {6,2,2,0} {6,2,2,1} {6,2,2,2} {6,2,2,3} {6,2,2,4} {6,2,2,5} {6,2,2,6} {6,2,2,7} {6,2,2,8} {6,2,2,9} {6,2,3,0} {6,2,3,1} {6,2,3,2} {6,2,3,3} {6,2,3,4} {6,2,3,5} {6,2,3,6} {6,2,3,7} {6,2,3,8} {6,2,3,9} {6,2,4,0} {6,2,4,1} {6,2,4,2} {6,2,4,3} {6,2,4,4} {6,2,4,5} {6,2,4,6} {6,2,4,7} {6,2,4,8} {6,2,4,9} {6,2,5,0} {6,2,5,1} {6,2,5,2} {6,2,5,3} {6,2,5,4} {6,2,5,5} {6,2,5,6} {6,2,5,7} {6,2,5,8} {6,2,5,9} {6,2,6,0} {6,2,6,1} {6,2,6,2} {6,2,6,3} {6,2,6,4} {6,2,6,5} {6,2,6,6} {6,2,6,7} {6,2,6,8} {6,2,6,9} {6,2,7,0} {6,2,7,1} {6,2,7,2} {6,2,7,3} {6,2,7,4} {6,2,7,5} {6,2,7,6} {6,2,7,7} {6,2,7,8} {6,2,7,9} {6,2,8,0} {6,2,8,1} {6,2,8,2} {6,2,8,3} {6,2,8,4} {6,2,8,5} {6,2,8,6} {6,2,8,7} {6,2,8,8} {6,2,8,9} {6,2,9,0} {6,2,9,1} {6,2,9,2} {6,2,9,3} {6,2,9,4} {6,2,9,5} {6,2,9,6} {6,2,9,7} {6,2,9,8} {6,2,9,9}
Example of filter using front 26 with draw 3440> string 263440> length(N)=6> format 6P4>1296 picks> filter front 26>25picks.
Target Prize>5k(local), cost for say 20 draws is $500 , which is way below the threshold of 5k (this strategy is for the wager with ROI in mind).
{2,6,2,2} {2,6,2,6} {2,6,2,3} {2,6,2,4} {2,6,2,0} {2,6,6,2} {2,6,6,6} {2,6,6,3} {2,6,6,4} {2,6,6,0} {2,6,3,2} {2,6,3,6} {2,6,3,3} {2,6,3,4} {2,6,3,0} {2,6,4,2} {2,6,4,6} {2,6,4,3} {2,6,4,4} {2,6,4,0} {2,6,0,2} {2,6,0,6} {2,6,0,3} {2,6,0,4} {2,6,0,0}
AR>1915>16
A
{3,6,0,0} {3,6,0,1} {3,6,0,2} {3,6,0,3} {3,6,0,4} {3,6,0,5} {3,6,0,6} {3,6,0,7} {3,6,0,8} {3,6,0,9} {3,6,1,0} {3,6,1,1} {3,6,1,2} {3,6,1,3} {3,6,1,4} {3,6,1,5} {3,6,1,6} {3,6,1,7} {3,6,1,8} {3,6,1,9} {3,6,2,0} {3,6,2,1} {3,6,2,2} {3,6,2,3} {3,6,2,4} {3,6,2,5} {3,6,2,6} {3,6,2,7} {3,6,2,8} {3,6,2,9} {3,6,3,0} {3,6,3,1} {3,6,3,2} {3,6,3,3} {3,6,3,4} {3,6,3,5} {3,6,3,6} {3,6,3,7} {3,6,3,8} {3,6,3,9} {3,6,4,0} {3,6,4,1} {3,6,4,2} {3,6,4,3} {3,6,4,4} {3,6,4,5} {3,6,4,6} {3,6,4,7} {3,6,4,8} {3,6,4,9} {3,6,5,0} {3,6,5,1} {3,6,5,2} {3,6,5,3} {3,6,5,4} {3,6,5,5} {3,6,5,6} {3,6,5,7} {3,6,5,8} {3,6,5,9} {3,6,6,0} {3,6,6,1} {3,6,6,2} {3,6,6,3} {3,6,6,4} {3,6,6,5} {3,6,6,6} {3,6,6,7} {3,6,6,8} {3,6,6,9} {3,6,7,0} {3,6,7,1} {3,6,7,2} {3,6,7,3} {3,6,7,4} {3,6,7,5} {3,6,7,6} {3,6,7,7} {3,6,7,8} {3,6,7,9} {3,6,8,0} {3,6,8,1} {3,6,8,2} {3,6,8,3} {3,6,8,4} {3,6,8,5} {3,6,8,6} {3,6,8,7} {3,6,8,8} {3,6,8,9} {3,6,9,0} {3,6,9,1} {3,6,9,2} {3,6,9,3} {3,6,9,4} {3,6,9,5} {3,6,9,6} {3,6,9,7} {3,6,9,8} {3,6,9,9}
B
{3,2,0,0} {3,2,0,1} {3,2,0,2} {3,2,0,3} {3,2,0,4} {3,2,0,5} {3,2,0,6} {3,2,0,7} {3,2,0,8} {3,2,0,9} {3,2,1,0} {3,2,1,1} {3,2,1,2} {3,2,1,3} {3,2,1,4} {3,2,1,5} {3,2,1,6} {3,2,1,7} {3,2,1,8} {3,2,1,9} {3,2,2,0} {3,2,2,1} {3,2,2,2} {3,2,2,3} {3,2,2,4} {3,2,2,5} {3,2,2,6} {3,2,2,7} {3,2,2,8} {3,2,2,9} {3,2,3,0} {3,2,3,1} {3,2,3,2} {3,2,3,3} {3,2,3,4} {3,2,3,5} {3,2,3,6} {3,2,3,7} {3,2,3,8} {3,2,3,9} {3,2,4,0} {3,2,4,1} {3,2,4,2} {3,2,4,3} {3,2,4,4} {3,2,4,5} {3,2,4,6} {3,2,4,7} {3,2,4,8} {3,2,4,9} {3,2,5,0} {3,2,5,1} {3,2,5,2} {3,2,5,3} {3,2,5,4} {3,2,5,5} {3,2,5,6} {3,2,5,7} {3,2,5,8} {3,2,5,9} {3,2,6,0} {3,2,6,1} {3,2,6,2} {3,2,6,3} {3,2,6,4} {3,2,6,5} {3,2,6,6} {3,2,6,7} {3,2,6,8} {3,2,6,9} {3,2,7,0} {3,2,7,1} {3,2,7,2} {3,2,7,3} {3,2,7,4} {3,2,7,5} {3,2,7,6} {3,2,7,7} {3,2,7,8} {3,2,7,9} {3,2,8,0} {3,2,8,1} {3,2,8,2} {3,2,8,3} {3,2,8,4} {3,2,8,5} {3,2,8,6} {3,2,8,7} {3,2,8,8} {3,2,8,9} {3,2,9,0} {3,2,9,1} {3,2,9,2} {3,2,9,3} {3,2,9,4} {3,2,9,5} {3,2,9,6} {3,2,9,7} {3,2,9,8} {3,2,9,9}
C
{6,3,0,0} {6,3,0,1} {6,3,0,2} {6,3,0,3} {6,3,0,4} {6,3,0,5} {6,3,0,6} {6,3,0,7} {6,3,0,8} {6,3,0,9} {6,3,1,0} {6,3,1,1} {6,3,1,2} {6,3,1,3} {6,3,1,4} {6,3,1,5} {6,3,1,6} {6,3,1,7} {6,3,1,8} {6,3,1,9} {6,3,2,0} {6,3,2,1} {6,3,2,2} {6,3,2,3} {6,3,2,4} {6,3,2,5} {6,3,2,6} {6,3,2,7} {6,3,2,8} {6,3,2,9} {6,3,3,0} {6,3,3,1} {6,3,3,2} {6,3,3,3} {6,3,3,4} {6,3,3,5} {6,3,3,6} {6,3,3,7} {6,3,3,8} {6,3,3,9} {6,3,4,0} {6,3,4,1} {6,3,4,2} {6,3,4,3} {6,3,4,4} {6,3,4,5} {6,3,4,6} {6,3,4,7} {6,3,4,8} {6,3,4,9} {6,3,5,0} {6,3,5,1} {6,3,5,2} {6,3,5,3} {6,3,5,4} {6,3,5,5} {6,3,5,6} {6,3,5,7} {6,3,5,8} {6,3,5,9} {6,3,6,0} {6,3,6,1} {6,3,6,2} {6,3,6,3} {6,3,6,4} {6,3,6,5} {6,3,6,6} {6,3,6,7} {6,3,6,8} {6,3,6,9} {6,3,7,0} {6,3,7,1} {6,3,7,2} {6,3,7,3} {6,3,7,4} {6,3,7,5} {6,3,7,6} {6,3,7,7} {6,3,7,8} {6,3,7,9} {6,3,8,0} {6,3,8,1} {6,3,8,2} {6,3,8,3} {6,3,8,4} {6,3,8,5} {6,3,8,6} {6,3,8,7} {6,3,8,8} {6,3,8,9} {6,3,9,0} {6,3,9,1} {6,3,9,2} {6,3,9,3} {6,3,9,4} {6,3,9,5} {6,3,9,6} {6,3,9,7} {6,3,9,8} {6,3,9,9}
NB> each set has equal chance and are recurrent, a front pair with draw set 1915 will filter each set to 25 picks (minimum),eg, 361915>N=6, chose the option P(permutation) always.
TN>8419>22
A
{3,7,0,0} {3,7,0,1} {3,7,0,2} {3,7,0,3} {3,7,0,4} {3,7,0,5} {3,7,0,6} {3,7,0,7} {3,7,0,8} {3,7,0,9} {3,7,1,0} {3,7,1,1} {3,7,1,2} {3,7,1,3} {3,7,1,4} {3,7,1,5} {3,7,1,6} {3,7,1,7} {3,7,1,8} {3,7,1,9} {3,7,2,0} {3,7,2,1} {3,7,2,2} {3,7,2,3} {3,7,2,4} {3,7,2,5} {3,7,2,6} {3,7,2,7} {3,7,2,8} {3,7,2,9} {3,7,3,0} {3,7,3,1} {3,7,3,2} {3,7,3,3} {3,7,3,4} {3,7,3,5} {3,7,3,6} {3,7,3,7} {3,7,3,8} {3,7,3,9} {3,7,4,0} {3,7,4,1} {3,7,4,2} {3,7,4,3} {3,7,4,4} {3,7,4,5} {3,7,4,6} {3,7,4,7} {3,7,4,8} {3,7,4,9} {3,7,5,0} {3,7,5,1} {3,7,5,2} {3,7,5,3} {3,7,5,4} {3,7,5,5} {3,7,5,6} {3,7,5,7} {3,7,5,8} {3,7,5,9} {3,7,6,0} {3,7,6,1} {3,7,6,2} {3,7,6,3} {3,7,6,4} {3,7,6,5} {3,7,6,6} {3,7,6,7} {3,7,6,8} {3,7,6,9} {3,7,7,0} {3,7,7,1} {3,7,7,2} {3,7,7,3} {3,7,7,4} {3,7,7,5} {3,7,7,6} {3,7,7,7} {3,7,7,8} {3,7,7,9} {3,7,8,0} {3,7,8,1} {3,7,8,2} {3,7,8,3} {3,7,8,4} {3,7,8,5} {3,7,8,6} {3,7,8,7} {3,7,8,8} {3,7,8,9} {3,7,9,0} {3,7,9,1} {3,7,9,2} {3,7,9,3} {3,7,9,4} {3,7,9,5} {3,7,9,6} {3,7,9,7} {3,7,9,8} {3,7,9,9}
B
{7,3,0,0} {7,3,0,1} {7,3,0,2} {7,3,0,3} {7,3,0,4} {7,3,0,5} {7,3,0,6} {7,3,0,7} {7,3,0,8} {7,3,0,9} {7,3,1,0} {7,3,1,1} {7,3,1,2} {7,3,1,3} {7,3,1,4} {7,3,1,5} {7,3,1,6} {7,3,1,7} {7,3,1,8} {7,3,1,9} {7,3,2,0} {7,3,2,1} {7,3,2,2} {7,3,2,3} {7,3,2,4} {7,3,2,5} {7,3,2,6} {7,3,2,7} {7,3,2,8} {7,3,2,9} {7,3,3,0} {7,3,3,1} {7,3,3,2} {7,3,3,3} {7,3,3,4} {7,3,3,5} {7,3,3,6} {7,3,3,7} {7,3,3,8} {7,3,3,9} {7,3,4,0} {7,3,4,1} {7,3,4,2} {7,3,4,3} {7,3,4,4} {7,3,4,5} {7,3,4,6} {7,3,4,7} {7,3,4,8} {7,3,4,9} {7,3,5,0} {7,3,5,1} {7,3,5,2} {7,3,5,3} {7,3,5,4} {7,3,5,5} {7,3,5,6} {7,3,5,7} {7,3,5,8} {7,3,5,9} {7,3,6,0} {7,3,6,1} {7,3,6,2} {7,3,6,3} {7,3,6,4} {7,3,6,5} {7,3,6,6} {7,3,6,7} {7,3,6,8} {7,3,6,9} {7,3,7,0} {7,3,7,1} {7,3,7,2} {7,3,7,3} {7,3,7,4} {7,3,7,5} {7,3,7,6} {7,3,7,7} {7,3,7,8} {7,3,7,9} {7,3,8,0} {7,3,8,1} {7,3,8,2} {7,3,8,3} {7,3,8,4} {7,3,8,5} {7,3,8,6} {7,3,8,7} {7,3,8,8} {7,3,8,9} {7,3,9,0} {7,3,9,1} {7,3,9,2} {7,3,9,3} {7,3,9,4} {7,3,9,5} {7,3,9,6} {7,3,9,7} {7,3,9,8} {7,3,9,9}
C
{3,0,0,0} {3,0,0,1} {3,0,0,2} {3,0,0,3} {3,0,0,4} {3,0,0,5} {3,0,0,6} {3,0,0,7} {3,0,0,8} {3,0,0,9} {3,0,1,0} {3,0,1,1} {3,0,1,2} {3,0,1,3} {3,0,1,4} {3,0,1,5} {3,0,1,6} {3,0,1,7} {3,0,1,8} {3,0,1,9} {3,0,2,0} {3,0,2,1} {3,0,2,2} {3,0,2,3} {3,0,2,4} {3,0,2,5} {3,0,2,6} {3,0,2,7} {3,0,2,8} {3,0,2,9} {3,0,3,0} {3,0,3,1} {3,0,3,2} {3,0,3,3} {3,0,3,4} {3,0,3,5} {3,0,3,6} {3,0,3,7} {3,0,3,8} {3,0,3,9} {3,0,4,0} {3,0,4,1} {3,0,4,2} {3,0,4,3} {3,0,4,4} {3,0,4,5} {3,0,4,6} {3,0,4,7} {3,0,4,8} {3,0,4,9} {3,0,5,0} {3,0,5,1} {3,0,5,2} {3,0,5,3} {3,0,5,4} {3,0,5,5} {3,0,5,6} {3,0,5,7} {3,0,5,8} {3,0,5,9} {3,0,6,0} {3,0,6,1} {3,0,6,2} {3,0,6,3} {3,0,6,4} {3,0,6,5} {3,0,6,6} {3,0,6,7} {3,0,6,8} {3,0,6,9} {3,0,7,0} {3,0,7,1} {3,0,7,2} {3,0,7,3} {3,0,7,4} {3,0,7,5} {3,0,7,6} {3,0,7,7} {3,0,7,8} {3,0,7,9} {3,0,8,0} {3,0,8,1} {3,0,8,2} {3,0,8,3} {3,0,8,4} {3,0,8,5} {3,0,8,6} {3,0,8,7} {3,0,8,8} {3,0,8,9} {3,0,9,0} {3,0,9,1} {3,0,9,2} {3,0,9,3} {3,0,9,4} {3,0,9,5} {3,0,9,6} {3,0,9,7} {3,0,9,8} {3,0,9,9}
Reduction>378419>N=6> 25 picks per set , 75 picks is playable for strategic wager, the statement ' equal chance and recurrent' is another option.
TX>7708>22
A
{3,5,0,0} {3,5,0,1} {3,5,0,2} {3,5,0,3} {3,5,0,4} {3,5,0,5} {3,5,0,6} {3,5,0,7} {3,5,0,8} {3,5,0,9} {3,5,1,0} {3,5,1,1} {3,5,1,2} {3,5,1,3} {3,5,1,4} {3,5,1,5} {3,5,1,6} {3,5,1,7} {3,5,1,8} {3,5,1,9} {3,5,2,0} {3,5,2,1} {3,5,2,2} {3,5,2,3} {3,5,2,4} {3,5,2,5} {3,5,2,6} {3,5,2,7} {3,5,2,8} {3,5,2,9} {3,5,3,0} {3,5,3,1} {3,5,3,2} {3,5,3,3} {3,5,3,4} {3,5,3,5} {3,5,3,6} {3,5,3,7} {3,5,3,8} {3,5,3,9} {3,5,4,0} {3,5,4,1} {3,5,4,2} {3,5,4,3} {3,5,4,4} {3,5,4,5} {3,5,4,6} {3,5,4,7} {3,5,4,8} {3,5,4,9} {3,5,5,0} {3,5,5,1} {3,5,5,2} {3,5,5,3} {3,5,5,4} {3,5,5,5} {3,5,5,6} {3,5,5,7} {3,5,5,8} {3,5,5,9} {3,5,6,0} {3,5,6,1} {3,5,6,2} {3,5,6,3} {3,5,6,4} {3,5,6,5} {3,5,6,6} {3,5,6,7} {3,5,6,8} {3,5,6,9} {3,5,7,0} {3,5,7,1} {3,5,7,2} {3,5,7,3} {3,5,7,4} {3,5,7,5} {3,5,7,6} {3,5,7,7} {3,5,7,8} {3,5,7,9} {3,5,8,0} {3,5,8,1} {3,5,8,2} {3,5,8,3} {3,5,8,4} {3,5,8,5} {3,5,8,6} {3,5,8,7} {3,5,8,8} {3,5,8,9} {3,5,9,0} {3,5,9,1} {3,5,9,2} {3,5,9,3} {3,5,9,4} {3,5,9,5} {3,5,9,6} {3,5,9,7} {3,5,9,8} {3,5,9,9}
B
{3,1,0,0} {3,1,0,1} {3,1,0,2} {3,1,0,3} {3,1,0,4} {3,1,0,5} {3,1,0,6} {3,1,0,7} {3,1,0,8} {3,1,0,9} {3,1,1,0} {3,1,1,1} {3,1,1,2} {3,1,1,3} {3,1,1,4} {3,1,1,5} {3,1,1,6} {3,1,1,7} {3,1,1,8} {3,1,1,9} {3,1,2,0} {3,1,2,1} {3,1,2,2} {3,1,2,3} {3,1,2,4} {3,1,2,5} {3,1,2,6} {3,1,2,7} {3,1,2,8} {3,1,2,9} {3,1,3,0} {3,1,3,1} {3,1,3,2} {3,1,3,3} {3,1,3,4} {3,1,3,5} {3,1,3,6} {3,1,3,7} {3,1,3,8} {3,1,3,9} {3,1,4,0} {3,1,4,1} {3,1,4,2} {3,1,4,3} {3,1,4,4} {3,1,4,5} {3,1,4,6} {3,1,4,7} {3,1,4,8} {3,1,4,9} {3,1,5,0} {3,1,5,1} {3,1,5,2} {3,1,5,3} {3,1,5,4} {3,1,5,5} {3,1,5,6} {3,1,5,7} {3,1,5,8} {3,1,5,9} {3,1,6,0} {3,1,6,1} {3,1,6,2} {3,1,6,3} {3,1,6,4} {3,1,6,5} {3,1,6,6} {3,1,6,7} {3,1,6,8} {3,1,6,9} {3,1,7,0} {3,1,7,1} {3,1,7,2} {3,1,7,3} {3,1,7,4} {3,1,7,5} {3,1,7,6} {3,1,7,7} {3,1,7,8} {3,1,7,9} {3,1,8,0} {3,1,8,1} {3,1,8,2} {3,1,8,3} {3,1,8,4} {3,1,8,5} {3,1,8,6} {3,1,8,7} {3,1,8,8} {3,1,8,9} {3,1,9,0} {3,1,9,1} {3,1,9,2} {3,1,9,3} {3,1,9,4} {3,1,9,5} {3,1,9,6} {3,1,9,7} {3,1,9,8} {3,1,9,9}
C
{5,3,0,0} {5,3,0,1} {5,3,0,2} {5,3,0,3} {5,3,0,4} {5,3,0,5} {5,3,0,6} {5,3,0,7} {5,3,0,8} {5,3,0,9} {5,3,1,0} {5,3,1,1} {5,3,1,2} {5,3,1,3} {5,3,1,4} {5,3,1,5} {5,3,1,6} {5,3,1,7} {5,3,1,8} {5,3,1,9} {5,3,2,0} {5,3,2,1} {5,3,2,2} {5,3,2,3} {5,3,2,4} {5,3,2,5} {5,3,2,6} {5,3,2,7} {5,3,2,8} {5,3,2,9} {5,3,3,0} {5,3,3,1} {5,3,3,2} {5,3,3,3} {5,3,3,4} {5,3,3,5} {5,3,3,6} {5,3,3,7} {5,3,3,8} {5,3,3,9} {5,3,4,0} {5,3,4,1} {5,3,4,2} {5,3,4,3} {5,3,4,4} {5,3,4,5} {5,3,4,6} {5,3,4,7} {5,3,4,8} {5,3,4,9} {5,3,5,0} {5,3,5,1} {5,3,5,2} {5,3,5,3} {5,3,5,4} {5,3,5,5} {5,3,5,6} {5,3,5,7} {5,3,5,8} {5,3,5,9} {5,3,6,0} {5,3,6,1} {5,3,6,2} {5,3,6,3} {5,3,6,4} {5,3,6,5} {5,3,6,6} {5,3,6,7} {5,3,6,8} {5,3,6,9} {5,3,7,0} {5,3,7,1} {5,3,7,2} {5,3,7,3} {5,3,7,4} {5,3,7,5} {5,3,7,6} {5,3,7,7} {5,3,7,8} {5,3,7,9} {5,3,8,0} {5,3,8,1} {5,3,8,2} {5,3,8,3} {5,3,8,4} {5,3,8,5} {5,3,8,6} {5,3,8,7} {5,3,8,8} {5,3,8,9} {5,3,9,0} {5,3,9,1} {5,3,9,2} {5,3,9,3} {5,3,9,4} {5,3,9,5} {5,3,9,6} {5,3,9,7} {5,3,9,8} {5,3,9,9}
Reduction>xx7708> 25 picks> option of waging a type draw(7708 from Eve draws) or combined draws.
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Can we have some numbers for FL please.Thanks.
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Quote: Originally posted by adobea78 on Oct 6, 2015
TX>7708>22
A
{3,5,0,0} {3,5,0,1} {3,5,0,2} {3,5,0,3} {3,5,0,4} {3,5,0,5} {3,5,0,6} {3,5,0,7} {3,5,0,8} {3,5,0,9} {3,5,1,0} {3,5,1,1} {3,5,1,2} {3,5,1,3} {3,5,1,4} {3,5,1,5} {3,5,1,6} {3,5,1,7} {3,5,1,8} {3,5,1,9} {3,5,2,0} {3,5,2,1} {3,5,2,2} {3,5,2,3} {3,5,2,4} {3,5,2,5} {3,5,2,6} {3,5,2,7} {3,5,2,8} {3,5,2,9} {3,5,3,0} {3,5,3,1} {3,5,3,2} {3,5,3,3} {3,5,3,4} {3,5,3,5} {3,5,3,6} {3,5,3,7} {3,5,3,8} {3,5,3,9} {3,5,4,0} {3,5,4,1} {3,5,4,2} {3,5,4,3} {3,5,4,4} {3,5,4,5} {3,5,4,6} {3,5,4,7} {3,5,4,8} {3,5,4,9} {3,5,5,0} {3,5,5,1} {3,5,5,2} {3,5,5,3} {3,5,5,4} {3,5,5,5} {3,5,5,6} {3,5,5,7} {3,5,5,8} {3,5,5,9} {3,5,6,0} {3,5,6,1} {3,5,6,2} {3,5,6,3} {3,5,6,4} {3,5,6,5} {3,5,6,6} {3,5,6,7} {3,5,6,8} {3,5,6,9} {3,5,7,0} {3,5,7,1} {3,5,7,2} {3,5,7,3} {3,5,7,4} {3,5,7,5} {3,5,7,6} {3,5,7,7} {3,5,7,8} {3,5,7,9} {3,5,8,0} {3,5,8,1} {3,5,8,2} {3,5,8,3} {3,5,8,4} {3,5,8,5} {3,5,8,6} {3,5,8,7} {3,5,8,8} {3,5,8,9} {3,5,9,0} {3,5,9,1} {3,5,9,2} {3,5,9,3} {3,5,9,4} {3,5,9,5} {3,5,9,6} {3,5,9,7} {3,5,9,8} {3,5,9,9}
B
{3,1,0,0} {3,1,0,1} {3,1,0,2} {3,1,0,3} {3,1,0,4} {3,1,0,5} {3,1,0,6} {3,1,0,7} {3,1,0,8} {3,1,0,9} {3,1,1,0} {3,1,1,1} {3,1,1,2} {3,1,1,3} {3,1,1,4} {3,1,1,5} {3,1,1,6} {3,1,1,7} {3,1,1,8} {3,1,1,9} {3,1,2,0} {3,1,2,1} {3,1,2,2} {3,1,2,3} {3,1,2,4} {3,1,2,5} {3,1,2,6} {3,1,2,7} {3,1,2,8} {3,1,2,9} {3,1,3,0} {3,1,3,1} {3,1,3,2} {3,1,3,3} {3,1,3,4} {3,1,3,5} {3,1,3,6} {3,1,3,7} {3,1,3,8} {3,1,3,9} {3,1,4,0} {3,1,4,1} {3,1,4,2} {3,1,4,3} {3,1,4,4} {3,1,4,5} {3,1,4,6} {3,1,4,7} {3,1,4,8} {3,1,4,9} {3,1,5,0} {3,1,5,1} {3,1,5,2} {3,1,5,3} {3,1,5,4} {3,1,5,5} {3,1,5,6} {3,1,5,7} {3,1,5,8} {3,1,5,9} {3,1,6,0} {3,1,6,1} {3,1,6,2} {3,1,6,3} {3,1,6,4} {3,1,6,5} {3,1,6,6} {3,1,6,7} {3,1,6,8} {3,1,6,9} {3,1,7,0} {3,1,7,1} {3,1,7,2} {3,1,7,3} {3,1,7,4} {3,1,7,5} {3,1,7,6} {3,1,7,7} {3,1,7,8} {3,1,7,9} {3,1,8,0} {3,1,8,1} {3,1,8,2} {3,1,8,3} {3,1,8,4} {3,1,8,5} {3,1,8,6} {3,1,8,7} {3,1,8,8} {3,1,8,9} {3,1,9,0} {3,1,9,1} {3,1,9,2} {3,1,9,3} {3,1,9,4} {3,1,9,5} {3,1,9,6} {3,1,9,7} {3,1,9,8} {3,1,9,9}
C
{5,3,0,0} {5,3,0,1} {5,3,0,2} {5,3,0,3} {5,3,0,4} {5,3,0,5} {5,3,0,6} {5,3,0,7} {5,3,0,8} {5,3,0,9} {5,3,1,0} {5,3,1,1} {5,3,1,2} {5,3,1,3} {5,3,1,4} {5,3,1,5} {5,3,1,6} {5,3,1,7} {5,3,1,8} {5,3,1,9} {5,3,2,0} {5,3,2,1} {5,3,2,2} {5,3,2,3} {5,3,2,4} {5,3,2,5} {5,3,2,6} {5,3,2,7} {5,3,2,8} {5,3,2,9} {5,3,3,0} {5,3,3,1} {5,3,3,2} {5,3,3,3} {5,3,3,4} {5,3,3,5} {5,3,3,6} {5,3,3,7} {5,3,3,8} {5,3,3,9} {5,3,4,0} {5,3,4,1} {5,3,4,2} {5,3,4,3} {5,3,4,4} {5,3,4,5} {5,3,4,6} {5,3,4,7} {5,3,4,8} {5,3,4,9} {5,3,5,0} {5,3,5,1} {5,3,5,2} {5,3,5,3} {5,3,5,4} {5,3,5,5} {5,3,5,6} {5,3,5,7} {5,3,5,8} {5,3,5,9} {5,3,6,0} {5,3,6,1} {5,3,6,2} {5,3,6,3} {5,3,6,4} {5,3,6,5} {5,3,6,6} {5,3,6,7} {5,3,6,8} {5,3,6,9} {5,3,7,0} {5,3,7,1} {5,3,7,2} {5,3,7,3} {5,3,7,4} {5,3,7,5} {5,3,7,6} {5,3,7,7} {5,3,7,8} {5,3,7,9} {5,3,8,0} {5,3,8,1} {5,3,8,2} {5,3,8,3} {5,3,8,4} {5,3,8,5} {5,3,8,6} {5,3,8,7} {5,3,8,8} {5,3,8,9} {5,3,9,0} {5,3,9,1} {5,3,9,2} {5,3,9,3} {5,3,9,4} {5,3,9,5} {5,3,9,6} {5,3,9,7} {5,3,9,8} {5,3,9,9}
Reduction>xx7708> 25 picks> option of waging a type draw(7708 from Eve draws) or combined draws.
TX> str 3136
NB> sets are recurrent, factor this info in waging strategy