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LINES and COLUMNS

We distribute the 49 numbers in a 7x7 square.

1

2

3

4

5

6

7

8

9

10

11

12

13

14

15

16

17

18

19

20

21

22

23

24

25

26

27

28

29

30

31

32

33

34

35

36

37

38

39

40

41

42

43

44

45

46

47

48

49

We have 7 lines (horizontal).

As presented in the graph, the distribution of the extracted numbers enlists in the matrix L-C 7x7 on the abscissa in the following combinations (the first figure – no. of Lines, the second figure – no. of Columns).

L-C

L-C

L-C

L-C

L-C

L-C

1-6

2-3

3-2

4-2

5-2

6-1

2-4

3-3

4-3

5-3

6-2

2-5

3-4

4-4

5-4

6-3

2-6

3-5

4-5

5-5

6-4

3-6

4-6

5-6

6-5

6-6

From the huge number of possible combinations, look at the graph of 1000 draws and you will see the most suitable combination.

We would play L: min 4 – max 5; C: min 4 – max 5

Beside each L-C combination we have a column on top of which there is the number of occurrences of this combination.



VALUES OF LINES-COLUMNS REDUCTION

In the 6 lines and 6 columns table one finds the results of the Lines-Columns reduction for each pair of Line-Column values (from 1 to 6 lines, respectively from 1 to 6 columns).

The table below displays the number of combinations left out of the total of 13,983,816 combinations after the Lines-Columns reduction.


1 column

2 columns

3 columns

4 columns

5 columns

6 columns

1 line

- - - - -

49

2 lines

- -

735

17.640

35.280

9.114

3 lines

-

735

95.550

639.450

716.625

132.300

4 lines

-

17.460

639.450

2.753.800

2.425.500

382.200

5 lines

-

35.280

716.625

2.425.500

1.852.200

264.600

6 lines

49

9.114

132.300

282.200

264.600

35.280


The next table displays the probability of occurrence of each Line-Column combination.


1 column

2 columns

3 columns

4 columns

5 columns

6 columns

1 line

- - - - -

0,00035

2 lines

- -

0,0052

0,13

0,25

0,065

3 lines

-

0,00526

0,68

4,57

5,12

0,95

4 lines

-

0,13

4,57

19,69

17,35

2,73

5 lines

-

0,25

5,12

17,35

13,25

1,89

6 lines

0,00035

0,065

0,95

2,73

1,89

0,25