Logic by
Colors
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GuideTemplate type's theoretical probability
 
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Simple
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Templates
 

 
The type of a template is determined by the number of times that a color appears in its formation:

See examples below:

Game  Description   Type 
01 02 10 23 37 45
Yellow pair P
03 12 15 21 38 46
Blue pair P
07 11 14 32 37 41
One blue pair and one green pair PP
05 13 23 24 40 47
One gray pair and one pink pair PP
02 04 09 20 36 42
Yellow trine T
20 22 25 28 36 42
Gray quartet Q
Existent types:

P

Pair of one color

PP

Two pairs of distinct colors

PPP

Three pairs of distinct colors

Q

Quartet of one color

QP

Quartet of one color and pair of another color

S

Six numbers of one color

T

Trine of one color

TP

Trine of one color and pair of another color

TT

Two trines of distinct colors

U

Unitarian (no repeated color)

V

Quintuplet of Same color

Template's theoretical probability of Super Sena (6/48)
 Templates: PP
 Amount of Templates 30   Type calculation 38,27 % 
 Number of
 Template
Template  Theoretical Prob.(%) 
            1,49 
            1,49 
            1,49 
            1,49 
10              1,49 
11              1,49 
12              1,34 
...
35              1,06 

On the left, we have a sample of types PP of Super Sena.

They are organized in a decreasing order of probability, that is, the types which have more chance appear at the top of the table. Confirmation of calculations can be seen in the control panel per type, on the heading of the drawing table and in the summary of the drawing table.

In the example on the left, we see that the PP types of Super Sena have a theoretical probability of 38,27%. This means that we can expect about 38 occurrences of these templates in every 100 drawings.

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