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   Hi 

New here .....

Question about pool size ...

I play a 6/36 style game .... 1,947,792 combinations.

So that means 1,947,792 combo's to win a 100% coverage.

I've reduced my pool of combo's to around 400,000 combos 

wins 75% coverage.

So if I've explained myself so everyone understands, 

which is the better choice ?

Choosing from 1,947,792 combos which will have a chance 

of winning in every draw or choosing from 400,000 combos 

which will win in 3 out of 4 draws.

I've reduced my pool by 80% and reduced my possible 

winning draw by 25%. I think the wiser play is to choose 

from the smaller pool.

Any opinions on this ?

Thanks in advance

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Buffster1955 Registered Member Joined: January 02 2010 Location: Canada Online Status: Offline Posts: 1	Topic: Pool size Posted: January 02 2010 at 1:15pm
	Hi New here ..... Question about pool size ... I play a 6/36 style game .... 1,947,792 combinations. So that means 1,947,792 combo's to win a 100% coverage. I've reduced my pool of combo's to around 400,000 combos wins 75% coverage. So if I've explained myself so everyone understands, which is the better choice ? Choosing from 1,947,792 combos which will have a chance of winning in every draw or choosing from 400,000 combos which will win in 3 out of 4 draws. I've reduced my pool by 80% and reduced my possible winning draw by 25%. I think the wiser play is to choose from the smaller pool. Any opinions on this ? Thanks in advance
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Colin F Lotto Systems Tester Creator & Analyst To dream the impossible dream ... Joined: September 30 2004 Location: Australia Online Status: Offline Posts: 642	Posted: January 03 2010 at 1:13pm
	In a 6/36 Lotto game the Pool remains the same at 36 unique integers or identifiable balls for each draw. For a guaranteed Six win in each draw the cover required is C(36,6,6,6)=1,947,792. Everyone of the 1,947,792 possible combinations of six integers has an equal chance of being picked at each draw and this means the previous draw number can be repeated in the next draw as occurred recently in a 6/49 game in Bulgaria. Colin
	Lotto Draws have no relationship to one another; the integers serve just as identifiers. Any prediction calculation on one history of draws for a same type game is just as irrelevant as another.
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