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# Need help with straight pick 4 wheel

Topic closed. 13 replies. Last post 11 years ago by powerplayer.

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United States
Member #27050
November 26, 2005
40272 Posts
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 Posted: January 12, 2006, 11:21 am - IP Logged

For a pick 4 wheel which has 4 numbers, the required lines to get every combo straight would be 24 (I believe this is right).  This assumes no doubles or triples, etc.  What would be the minimum combination for a 5 number wheel?  What about a 6 number wheel?  Is there a formula anyone is willing to share?  Thanks!

The Carolinas - Charlotte
United States
Member #21627
September 12, 2005
4138 Posts
Offline
 Posted: January 12, 2006, 11:29 am - IP Logged

calabs - I think that is something  I am trying to get to as well. I was working with pairs though.

Redford/MI
United States
Member #3396
January 18, 2004
4867 Posts
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 Posted: January 12, 2006, 11:39 am - IP Logged

Option Explicit

'Written by Myrna Larson - Microsoft Excel MVP
Dim vAllItems As Variant
Dim Buffer() As String
Dim BufferPtr As Long
Dim Results As Worksheet

Sub ListPermutations()
Dim Rng As Range
Dim PopSize As Integer
Dim SetSize As Integer
Dim Which As String
Dim N As Double
Const BufferSize As Long = 4096

Set Rng = Range(Range("A1"), Cells(Rows.Count, "A").End(xlUp))

PopSize = Rng.Cells.Count - 2
If PopSize < 2 Then GoTo DataError

SetSize = Rng.Cells(2).Value
If SetSize > PopSize Then GoTo DataError

Which = UCase\$(Rng.Cells(1).Value)
Select Case Which
Case "C"
N = Application.WorksheetFunction.Combin(PopSize, SetSize)
Case "P"
N = Application.WorksheetFunction.Permut(PopSize, SetSize)
Case Else
GoTo DataError
End Select
If N > Cells.Count Then GoTo DataError

Application.ScreenUpdating = False

vAllItems = Rng.Offset(2, 0).Resize(PopSize).Value
ReDim Buffer(1 To BufferSize) As String
BufferPtr = 0

If Which = "C" Then
Else
End If
vAllItems = 0

Application.ScreenUpdating = True
Exit Sub

DataError:
If N = 0 Then
Which = "Enter your data in a vertical range of at least 4 cells. " _
& String\$(2, 10) _
& "Top cell must contain the letter C or P, 2nd cell is the number " _
& "of items in a subset, the cells below are the values from which " _
& "the subset is to be chosen."

Else
Which = "This requires " & Format\$(N, "#,##0") & _
" cells, more than are available on the worksheet!"
End If
MsgBox Which, vbOKOnly, "DATA ERROR"
Exit Sub
End Sub

Private Sub AddPermutation(Optional PopSize As Integer = 0, _
Optional SetSize As Integer = 0, _
Optional NextMember As Integer = 0)

Static iPopSize As Integer
Static iSetSize As Integer
Static SetMembers() As Integer
Static Used() As Integer
Dim i As Integer

If PopSize <> 0 Then
iPopSize = PopSize
iSetSize = SetSize
ReDim SetMembers(1 To iSetSize) As Integer
ReDim Used(1 To iPopSize) As Integer
NextMember = 1
End If

For i = 1 To iPopSize
If Used(i) = 0 Then
SetMembers(NextMember) = i
If NextMember <> iSetSize Then
Used(i) = True
AddPermutation , , NextMember + 1
Used(i) = False
Else
SavePermutation SetMembers()
End If
End If
Next i

If NextMember = 1 Then
SavePermutation SetMembers(), True
Erase SetMembers
Erase Used
End If

Private Sub AddCombination(Optional PopSize As Integer = 0, _
Optional SetSize As Integer = 0, _
Optional NextMember As Integer = 0, _
Optional NextItem As Integer = 0)

Static iPopSize As Integer
Static iSetSize As Integer
Static SetMembers() As Integer
Dim i As Integer

If PopSize <> 0 Then
iPopSize = PopSize
iSetSize = SetSize
ReDim SetMembers(1 To iSetSize) As Integer
NextMember = 1
NextItem = 1
End If

For i = NextItem To iPopSize
SetMembers(NextMember) = i
If NextMember <> iSetSize Then
AddCombination , , NextMember + 1, i + 1
Else
SavePermutation SetMembers()
End If
Next i

If NextMember = 1 Then
SavePermutation SetMembers(), True
Erase SetMembers
End If

Private Sub SavePermutation(ItemsChosen() As Integer, _
Optional FlushBuffer As Boolean = False)

Dim i As Integer, sValue As String
Static RowNum As Long, ColNum As Long

If RowNum = 0 Then RowNum = 1
If ColNum = 0 Then ColNum = 1

If FlushBuffer = True Or BufferPtr = UBound(Buffer()) Then
If BufferPtr > 0 Then
If (RowNum + BufferPtr - 1) > Rows.Count Then
RowNum = 1
ColNum = ColNum + 1
If ColNum > 256 Then Exit Sub
End If

Results.Cells(RowNum, ColNum).Resize(BufferPtr, 1).Value _
= Application.WorksheetFunction.Transpose(Buffer())
RowNum = RowNum + BufferPtr
End If

BufferPtr = 0
If FlushBuffer = True Then
Erase Buffer
RowNum = 0
ColNum = 0
Exit Sub
Else
ReDim Buffer(1 To UBound(Buffer))
End If

End If

'construct the next set
For i = 1 To UBound(ItemsChosen)
sValue = sValue & ", " & vAllItems(ItemsChosen(i), 1)
Next i

'and save it in the buffer
BufferPtr = BufferPtr + 1
Buffer(BufferPtr) = Mid\$(sValue, 3)
End Sub 'SavePermutation

L ttaL   T

Redford/MI
United States
Member #3396
January 18, 2004
4867 Posts
Offline
 Posted: January 12, 2006, 11:41 am - IP Logged

Here's what you do.

Place C in A1

""      4 in A2

And the numbers that you want in A3: down to whatever

Run the code in order to see that wheels...There will be another sheet added to your workbook.

Doesn't give you straights but I am sure someone could tweak the system a bit to make it do straights.

L ttaL   T

United States
Member #27050
November 26, 2005
40272 Posts
Offline
 Posted: January 12, 2006, 11:41 am - IP Logged

thanks Lottaloot - WOW, that's way over my Excel head!  I was hoping for something a little less "intimidating"!

Like 4 numbers = 24 combos

Like 5 numbers = XX combos

Like 6 numbers  = XXX combos

Is something like this easy to crunch?  My guess is it would be way to staggering of a number to actually play all combos past 4 numbers, but would like to know.  Thanks again.

New Jersey
United States
Member #17843
June 28, 2005
51161 Posts
Offline
 Posted: January 12, 2006, 2:14 pm - IP Logged

I'm not sure why you would want to unbox the pick4 numbers to their 24-way, 12-way, 6-way, 4-way combinations. A wealth of information exits in the forums and some of it can be found with the search function:

United States
Member #27050
November 26, 2005
40272 Posts
Offline
 Posted: January 12, 2006, 2:22 pm - IP Logged

I'm not sure why you would want to unbox the pick4 numbers to their 24-way, 12-way, 6-way, 4-way combinations. A wealth of information exits in the forums and some of it can be found with the search function:

Inquiring minds want to know!!!

I do a search.  Thanks.

United States
Member #13130
March 30, 2005
2171 Posts
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 Posted: January 12, 2006, 9:01 pm - IP Logged

If you want to know the number of permutations the formula is: n!/(n-r)!

In neo-conned Amerika, bank robs you.
Alcohol, Tobacco, and Firearms should be the name of a convenience store, not a govnoment agency.

United States
Member #27050
November 26, 2005
40272 Posts
Offline
 Posted: January 13, 2006, 9:20 am - IP Logged

If you want to know the number of permutations the formula is: n!/(n-r)!

Thanks time*treat - Forgive my ignorance, but what is represented by r?

BOSTON
United States
Member #48
September 9, 2001
3611 Posts
Offline
 Posted: January 13, 2006, 9:26 am - IP Logged

now if someone can write it to a spreadsheet for us laymen maybe it might be the key to a winning system for the pick 4. Anyone want to give it a try?

The Carolinas - Charlotte
United States
Member #21627
September 12, 2005
4138 Posts
Offline
 Posted: January 13, 2006, 9:30 am - IP Logged

LOL

United States
Member #13130
March 30, 2005
2171 Posts
Offline
 Posted: January 13, 2006, 1:11 pm - IP Logged

in this case r=4

0! = 1 and 1! = 1 so 4!/1 = 24

5!/1! = 5!/ (5-4)! = 5p4 = 120

6!/ (6-4)! = 6!/2! = 6p4 = 360

7p4 = 840

8p4 = 1680

9p4 = 3024

10p4 = 5040 <-- that one should look familiar

In neo-conned Amerika, bank robs you.
Alcohol, Tobacco, and Firearms should be the name of a convenience store, not a govnoment agency.

Michigan
United States
Member #22395
September 24, 2005
1583 Posts
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 Posted: January 13, 2006, 1:41 pm - IP Logged

If you box a 4 digit number for the Pick4, that will produce 24 possible combinations (as long as each digit is unique i.e. 1,2,3,4 not 1,2,2,3 or 1,2,2,2 or 1,1,1,1).  If you were to lay those out separately, you would have 24 tickets.  Boxing is simply a convenient way of making those bets.  If your digits are the correct ones that are drawn, by boxing (or playing each individually), you will have a straight hit.  The reason the payoff is smaller for a boxed \$1 ticket is because you are dividing that \$1 into 24 pieces.  If you wanted to be assured of a full \$1 hit, you would purchase 24 individual ticket with 1 combination per ticket.

A 4 digit wheel is different.  It only produces 1234.  A single ticket.  A wheel assures that all the numbers are represented with each other.  It does not involve all the possible combinations of those digits.

A 5 digit wheel would be 5 plays or tickets that look like this:

1.  1  2  3  4
2.  1  2  3  5
3.  1  2  4  5
4.  1  3  4  5
5.  2  3  4  5

You could, if you wanted, to cover all combinations...box each of those tickets.  There is no secret "method or system" here.  You are simply placing bets to cover more than one ticket.  And we use those words, box/wheel to describe the process.

United States
Member #17834
June 28, 2005
2083 Posts
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 Posted: January 13, 2006, 1:55 pm - IP Logged

For a pick 4 wheel which has 4 numbers, the required lines to get every combo straight would be 24 (I believe this is right).  This assumes no doubles or triples, etc.  What would be the minimum combination for a 5 number wheel?  What about a 6 number wheel?  Is there a formula anyone is willing to share?  Thanks!

I thought this might be usefull for everyone:

Singles,(ABCD)December,05

Key,Digit,(0):,3086,3052,2890,2406,5609,9508,3940,4201,9042,4350,3950,4091,4701,1820,1702,0678,4103,4270,1062,0753,9803,4069,9130,1905,2670,0937,2034,0896,7908,7640,2506,8250,3650,0841,0832,8074,6901,1086,3015,6805,0485,7310,0846,4028,0189,0718,0932,3740,2405,2690,9205,1750,0176,2031,2807,6034,5830,0794,4160,0971,1920,0936,2015,3870,9540,2750,0489,8340,8130,5740,0362,0679,5607,0637,6820,0581,2370

Key,Digit,(1):,,1928,8491,4201,4139,7126,7319,4157,5412,4091,1274,3164,4701,1820,1702,1359,4103,6751,1062,7215,1874,1465,9130,3124,1905,3912,1597,6951,4531,7134,2418,2316,0841,6901,1729,1086,8159,3015,7310,1562,0189,0718,1832,1357,1750,0176,1983,1862,2031,7581,9412,5186,2195,4915,1647,4160,0971,1538,3619,8631,1287,6841,1920,2015,1528,1387,7613,6197,8197,5231,8130,6918,1723,4813,7419,1768,6491,6531,0581,4162,

Key,Digit,(2):,3052,9725,1928,2890,9732,2406,4201,9042,7126,3472,2678,5412,1274,9842,9268,1820,1702,9724,4275,4270,1062,7215,2583,3124,3912,2670,2034,6925,2418,6429,7562,2506,8250,2316,2578,0832,2568,7283,1729,2634,2386,4028,1562,3928,0932,1832,2405,2690,9205,2963,6729,8425,3726,1862,5327,2031,9412,5392,2807,7248,2195,1287,1920,2354,2015,6742,1528,4392,2750,5231,9582,0362,1723,9287,2945,6820,2370,4162,

Key,Digit,(3):,3086,3052,9732,6453,5638,3940,4139,7349,4350,3472,7319,3950,3164,1359,5837,4103,2583,0753,9803,6347,9130,3124,3912,6943,0937,4863,2034,4531,7134,4953,9873,3650,2316,5936,4538,0832,9835,7283,2634,3015,7310,2386,3928,0932,3740,1832,1357,2963,3726,1983,5327,7953,2031,7453,5392,6034,5830,1538,3619,8631,0936,3984,2354,1387,4392,7613,3870,3784,5231,8340,8130,0362,3796,1723,4813,8637,7653,0637,6531,2370

Key,Digit,(4):2406,8491,6453,3940,5467,4201,4139,9042,7349,4350,3472,7649,4157,5412,4091,1274,9842,3164,4701,9724,4275,4103,4270,1874,1465,4069,6347,3124,6943,4863,2034,4531,7134,6498,4953,5864,2418,6429,7640,8479,4875,0841,4538,8074,2634,0485,0846,4028,4795,3740,2405,8425,8746,7453,9412,6034,0794,7248,4915,1647,4160,5849,6841,3984,2354,6742,4392,9540,3784,0489,8340,5740,4813,7419,6491,2945,4162,

Key,Digit,(5):3052,9725,6957,5609,9508,6453,5638,5467,4350,3950,4157,5412,1359,4275,5837,6751,7215,2583,0753,1465,1905,1597,6951,4531,6925,4953,5864,7562,2506,8250,3650,5936,2578,4875,4538,9835,2568,8159,3015,6805,0485,4795,1562,2405,1357,9205,1750,8425,5789,5327,7953,7581,7453,5392,5687,5830,5186,2195,9865,4915,5849,1538,2354,2015,1528,9540,2750,5231,9582,5740,7653,5607,2945,6531,0581,

Key,Digit,(6):,3086,2406,6957,5609,6453,5638,5467,7126,7649,2678,6879,9268,3164,0678,6751,1062,1465,4069,6347,2670,6943,4863,0896,6951,6498,6925,5864,6429,7640,7562,2506,3650,2316,5936,6901,2568,1086,2634,6805,2386,0846,1562,2690,2963,6729,3726,0176,1862,8746,6034,5687,5186,9865,1647,4160,3619,8631,6841,0936,6742,7613,6197,6918,0362,3796,0679,8637,1768,7653,6491,5607,0637,6531,6820,4162,

Key,Digit,(7):9725,9732,6957,5467,7349,7126,3472,7319,7649,2678,4157,1274,6879,4701,1702,0678,9724,4275,5837,6751,4270,7215,0753,1874,6347,2670,0937,1597,7134,9873,7908,7640,7562,8479,2578,4875,8074,7283,1729,7310,4795,0718,3740,1357,6729,1750,5789,3726,0176,5327,7953,7581,8746,7453,2807,5687,0794,7248,1647,0971,1287,6742,1387,7613,6197,3870,8197,3784,2750,5740,3796,0679,1723,8637,7419,9287,1768,7653,5607,0637,2370,

Key,Digit,(8):,3086,1928,2890,8491,9508,5638,2678,9842,6879,9268,1820,0678,5837,2583,1874,9803,4863,0896,6498,5864,2418,9873,7908,8250,8479,2578,4875,0841,4538,0832,8074,9835,2568,7283,1086,8159,6805,0485,2386,0846,4028,0189,3928,0718,1832,8425,5789,1983,1862,7581,8746,2807,5687,5830,5186,7248,9865,5849,1538,8631,1287,6841,3984,1528,1387,3870,8197,3784,0489,8340,8130,6918,9582,4813,8637,9287,1768,6820,0581,

Key,Digit,(9):,9725,1928,2890,9732,6957,8491,5609,9508,3940,4139,9042,7349,7319,7649,3950,4091,9842,6879,9268,1359,9724,9803,4069,9130,1905,3912,6943,0937,0896,1597,6951,6498,6925,4953,6429,9873,7908,8479,5936,6901,9835,1729,8159,4795,0189,3928,0932,2690,9205,2963,6729,5789,1983,7953,9412,5392,0794,2195,9865,4915,0971,5849,3619,1920,0936,3984,4392,6197,8197,9540,0489,6918,9582,3796,0679,7419,9287,6491,2945,

Double,Dec.,05,(AABC):

Key,Digit,(0):,0093,1109,7705,8810,7002,1061,0828,6460,6601,0045,4220,8480,9505,8508,0994,9404,3032,1150,4407,4460,4002,6500,3035,6550,7033,5530,2920,4804,0809,0988,0076,9901,8055,0996,6086,9930,8078,7073,2280,0477,3630,0797,0750,7207,4405,3380,1033,0970,6063,5100,8038,3100,3202,0034,1002,4055,1701,0205,0860,0393,8001,1401,7807,0920,0740,7202,0225,0306,2201,4033,1090,2990,6065,4014,5052,2030,8700,0767,0690,3500,0244,0160,0886,7030,0557,0515,7100,

Key,Digit,(1):7181,1559,1173,1109,3173,8810,5166,1061,6601,1886,1959,4212,9196,1641,5541,3211,8771,6361,6126,1514,1150,1922,6168,1612,3199,9197,6331,3431,4412,9901,1288,2162,5815,6155,5112,1318,1715,1998,1575,1033,1513,4131,8418,5100,3100,4914,3155,9192,5313,4112,2712,1484,1002,7211,1701,8981,5177,7174,1291,1617,6115,2133,8001,1401,7716,6113,1918,9166,2201,1917,1090,4014,1519,6716,1552,5441,8121,2231,7818,0160,1194,8115,9611,0515,7100,

Key,Digit,(2):,5235,3263,3229,8525,7002,0828,2677,7372,4220,4212,3211,7322,2446,7552,6126,2799,3032,1922,2988,4002,1612,2324,3273,2235,2920,7752,4412,6552,8852,1288,2162,4324,4542,2280,5112,2472,2925,6246,7207,2362,6826,9224,2494,3202,9192,2258,4112,2712,2787,1002,2899,2566,6422,7211,2388,2545,1291,0205,8286,4284,2133,2599,4299,3823,0920,7202,0225,9772,2201,3523,9932,2990,4828,2267,5052,1552,2030,8121,2231,0244,2676

Key,Digit,(3):5235,3263,0093,3229,3755,1173,4493,3453,3173,4933,6373,7372,7367,3445,3211,3735,7322,6361,3032,5385,6963,3643,3035,2324,3273,5536,3199,7033,2235,5530,5338,6331,3431,3739,8443,3693,9930,3998,4324,7073,3630,7347,1318,2362,3380,3893,6836,1033,3464,1513,6063,4131,9394,8038,3100,3202,3676,3155,7753,0034,5313,6939,8983,2388,3438,3783,9935,3536,0393,2133,6113,3823,9737,3886,7443,0306,8438,3523,7399,5953,9932,8538,4033,3743,2030,3500,2231,7030,

Key,Digit,(4):4493,3453,4933,6460,0045,4220,6747,4212,1641,5541,3445,2446,8480,4548,0994,1514,9404,4407,4460,3643,4002,4878,2324,7574,4804,3431,4412,8443,4847,4995,4324,4542,0477,7347,2472,5744,6246,4405,9224,8498,3464,4131,8418,9394,2494,4914,0034,4112,1484,4656,4055,4667,6422,2545,7174,3438,4284,4947,5458,5549,1401,9489,4299,0740,7443,8438,4033,3743,7446,4828,4014,8485,5441,9974,8494,0244,6499,1194,5564,

Key,Digit,(5):1559,5235,3755,8525,3453,7705,5166,9958,1959,0045,9659,5541,5685,3445,3735,7552,4548,9505,8508,1514,1150,5385,6500,3035,8785,6550,5536,7574,7657,2235,5530,7752,5338,6552,8852,8055,5576,5815,6155,4995,4542,5686,5112,6657,1715,2925,5744,0750,5988,1575,5688,4405,1513,5100,3155,7753,5313,7995,2258,4656,4055,2566,2545,5177,9935,0205,6115,3536,5458,5549,2599,0225,3523,5953,8538,7857,6065,1519,5977,5052,1552,8485,5441,3500,8115,9557,5895,0557,5564,0515,

Key,Digit,(6):,3263,5166,1061,2677,6460,6601,1886,6373,7867,6747,8676,9196,1641,9659,5685,7367,2446,6361,6126,6963,4460,3643,6168,6500,1612,6550,5536,7657,6331,0076,6552,3693,0996,6086,2162,5576,6155,9866,3630,5686,6657,6246,2362,5688,6826,7868,6836,3464,6063,3676,4656,6939,2566,4667,6422,8689,1617,8286,6115,3536,0860,7716,6113,6679,7967,3886,0306,9166,7446,9968,6065,2267,6716,0767,0690,0160,6499,2676,9611,0886,5564,

Key,Digit,(7):7181,3755,1173,7705,3173,7002,2677,6373,7867,7372,6747,8676,7367,3735,7322,8771,7552,2799,4407,4878,8785,3273,7574,7657,7033,7752,9197,3739,0076,8997,4847,5576,8078,7073,0477,0797,7347,6657,2472,1715,5744,0750,7207,1575,7868,7879,0970,3676,8798,7753,7995,2712,2787,4667,7211,1701,5177,7174,3783,1617,4947,7716,7807,6679,9737,0740,7967,7202,9772,7443,1917,7399,7857,3743,7446,5977,2267,6716,8700,9974,0767,7818,9557,2676,7030,0557,7100,

Key,Digit,(8):,7181,8525,8810,0828,9958,1886,7867,8676,5685,8771,8480,4548,8508,5385,2988,6168,4878,8785,5338,4804,0809,0988,8443,8997,4847,8852,1288,8055,6086,5815,9866,3998,8078,2280,5686,1318,1998,5988,5688,6826,3380,7868,7879,8498,3893,6836,8418,8038,8798,2258,1484,2787,2899,8689,8983,2388,8981,3438,3783,8286,4284,0860,5458,8001,9489,7807,1918,3823,3886,8438,8538,7857,9968,4828,8485,8700,8121,7818,8494,8115,0886,5895,

Key,Digit,(9):,1559,0093,3229,4493,1109,4933,9958,1959,9196,9659,9505,0994,2799,9404,6963,1922,2988,3199,2920,0809,0988,9197,3739,8997,9901,3693,0996,9930,9866,4995,3998,0797,1998,2925,5988,9224,7879,8498,3893,0970,9394,2494,4914,8798,9192,7995,6939,2899,8689,8983,8981,9935,1291,4947,0393,5549,9489,2599,1918,4299,0920,6679,9737,7967,9772,9166,1917,7399,5953,9932,1090,2990,9968,1519,5977,9974,0690,8494,6499,1194,9557,9611,5895,

Pairs,(AABB):

Key,Digit,(0):,3003,0990,0101,0022,0606

Key,Digit,(1):8811,0101,5115,1313,4141,6611,

Key,Digit,(2):,3223,9922,0022,5252,2277,2626,

Key,Digit,(3):3003,3388,3223,1313,9393,3773,6633,,

Key,Digit,(4):4994,4554,4141,8448,

Key,Digit,(5):9595,4554,5115,5252,5775,6565,

Key,Digit,(6):6767,0606,6611,6565,6633,2626,,

Key,Digit,(7):7887,6767,9977,3773,5775,2277,

Key,Digit,(8):8811,8989,3388,7887,8448,,

Key,Digit,(9):8989,0990,4994,9595,9922,9393,9977,

Triples,(AAAB):

Key,Digit,(0):,6660,0030,4000,9000,0222,1000,8808,0777,0600,

Key,Digit,(1):,1888,3313,1999,1000,1115,

Key,Digit,(2):,8222,2272,2622,3222,0222,5525,

Key,Digit,(3):3313,0030,3222,

Key,Digit,(4):4446,4000,7477,4445,6646,

Key,Digit,(5):7775,9555,5999,4445,1115,5525,

Key,Digit,(6):,4446,6660,2622,9666,6676,6646,6686,0600,

Key,Digit,(7):7775,2272,7477,6676,7977,7778,8878,0777,

Key,Digit,(8):,1888,8222,9888,8999,6686,8808,7778,8878,

Key,Digit,(9):,9000,9888,9555,8999,1999,9666,5999,7977,

Pairs,(AABB):3003,8811,8989,3388,0990,3223,4994,7887,9595,9922,4554,0101,6767,5115,1313,0022,4141,9393,0606,9977,5252,3773,6611,8448,5775,6565,6633,2277,2626,

Triples,(AAAB):,1888,7775,8222,3313,4446,6660,2272,0030,4000,9000,9888,9555,8999,1999,2622,7477,9666,5999,3222,0222,1000,4445,1115,6676,6646,6686,5525,8808,7977,7778,8878,0777,0600,

I know it's kind of long but, you can filter down what you don't need.

It's based on Every drawing for the past year of 2005. I made this last year and I will be doing another for 2006 just have to wait for some months to pass by.

I'm also working on a straight or hopefully straights more then boxes also.

I have finished typeing out about 2000 of the 10000 combinations...Yes every combination sorted out and then my program keeps track of everything and then spits out what would be the best straight/box hit based on multiple stratigies.

Good Luck to All

P.S. Each line is based upon 1 digit but, if you combine let's say 2 digits and filter out the dups you get a nice stet of #'s.

PP

Good luck to everyone!!!

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