ROULETTE 15

ROULETTE 15 (INSIDE)

************

(DRAGU’s method)

Varianta neconventionala – 8 sub-matrici S1-S8 (impartire alternanta 4 no. – 5 no.) – step 5 pe cele 3 duzini (1-12; 13-24; 25-36) :

{ Non-conventional variant – 8 sub-matrices S1-S8 (dividing alternation 4 no. – 5 no.) – step 5 on the 3 dozen (1-12; 13-24; 25-36):}

{ Variante non conventionnelle : 8 sous-matrices S1-S8 (division de l'alternance 4 no. - 5 no.) - Étape 5 sur la 3 douzaine (1-12; 13-24; 25-36) :}

VAR. I

=====

ZERO
0

============

| 1 | 2 | 3 | S1 : 1-6-11-4 (4 no.)

---------------------

| 4 | 5 | 6 |

--------------------- S2 : 9-2-7-12-5 (5 no.)

| 7 | 8 | 9 |

---------------------

| 10 | 11 | 12 | S3 : 10-3-8-13 (4 no.)

============

| 13 | 14 | 15 |

--------------------- S4 : 18-23-16-21-14 (5 no.)

| 16 | 17 | 18 |

---------------------

| 19 | 20 | 21 |

--------------------- S5 : 19-24-17-22 (4 no.)

| 22 | 23 | 24 |

============ S6 : 15-20-25-30-35 (5 no.)

| 25 | 26 | 27 |

---------------------

| 28 | 29 | 30 | S7 : 28-33-26-31 (4 no.)

---------------------

| 31 | 32 | 33 |

--------------------- S8 : 36-29-34-27-32 (5 no.)

| 34 | 35 | 36 |

============

Desfasurare grafica pentru cele 8 sub-matrici :

{ Graphical deployment for the 8 sub-matrices:}

{ Déploiement graphique pour les 8 sous-matrices :}

S1 S2 S3 S4 S5 S6 S7 S8

o o - o - - o -
o - o - - o - o
o - - - - o o o
- o o o o - - -
- o - o o - o -
- - o - o o - o

Se pot defini matricile de lucru (6 matrici x 18 no.) :

{ You can define the working matrices (6 arrays x 18 no.):}

{ Vous pouvez définir les matrices de travail (6 tableaux x 18 no.) :}

M1 : (S1+S2+S4+S7) 1-6-11-4 // 9-2-7-12-5 // 18-23-16-21-14 // 28-33-26-31

{1-2-4-5-6-7-9-11-12-14-16-18-21-23-26-28-31-33}

M2 : (S1+S3+S6+S8) 1-6-11-4 // 10-3-8-13 // 15-20-25-30-35 // 36-29-34-27-32

{1-3-4-6-8-10-11-13-15-20-25-27-29-30-32-34-35-36}

M3 : (S1+S6+S7+S8) 1-6-11-4 // 15-20-25-30-35 // 28-33-26-31 // 36-29-34-27-32

{1-4-6-11-15-20-25-26-27-28-29-30-31-32-33-34-35-36}

M4 : (S2+S3+S4+S5) 9-2-7-12-5 // 10-3-8-13 // 18-23-16-21-14 // 19-24-17-22

{2-3-5-7-8-9-10-12-13-14-16-17-18-19-21-22-23-24}

M5 : (S2+S4+S5+S7) 9-2-7-12-5 // 18-23-16-21-14 // 19-24-17-22 // 28-33-26-31

{2-5-7-9-12-14-16-17-18-19-21-22-23-24-26-28-31-33}

M6 : (S3+S5+S6+S8) 10-3-8-13 // 19-24-17-22 // 15-20-25-30-35 // 36-29-34-27-32

{3-8-10-13-15-17-19-20-22-24-25-27-29-30-32-34-35-36}

Representation :

M1 M2 M3

ZERO ZERO ZERO

0 0 0

============ ============ ============

| 1 (x) 2 | | | 1 | | 3 | | 1 | | |

--------------------- --(x)----------(x)-- --(x)----------------

| 4 (x) 5 | 6 | | 4 | | 6 | | 4 | (x) 6 |

---------------(x)-- --------------------- ---------------------

| 7 (x) | 9 | | | 8 | | | | | |

--------------------- ---------(x)-------- ----------------------

| | 11(x)12 | | 10 | 11 | | | | 11 | |

============ =(x)========= =====(x)=====

| | 14(x) | | 13 | (x)15 | | | | 15 |

--------------------- --------------------- -----------------(x)--

| 16 | | 18 | | | | | | | | |

--(x)----------(x)-- ----------(x)--------- ----------------------

| | | 21 | | | 20 | | | (x) 20 | |

--------------------- --------------------- ---------------------

| | 23 | | | | | | | | | |

=====(x)===== =(x)========= ============

| | 26 | | | 25 | | 27 | | 25 | 26 | 27 |

--------------------- ----------------(x)-- --(x)----(x)---(x)--

| 28 | | | | | 29 | 30 | | 28 | 29 | 30 |

--(x)----------(x)-- ---------(x)-------- ----------------------

| 31 | | 33 | | | 32 | | | 31 | 32 | 33 |

--------------------- --(x)---------------- --(x)----(x)---(x)--

| | | | | 34 | 35 (x)36 | | 34 | 35 | 36 |

============ ============ ============

M4 M5 M6

ZERO ZERO ZERO

0 0 0

============ ============ ============

| | 2 (x) 3 | | | 2 | | | | | 3 |

--------------------- ---------(x)--------- ----------------(x)-

| | 5 (x) | | | 5 | | | | | |

--------------------- --(x)--------------- ----------(x)--------

| 7 | 8 (x) 9 | | 7 | | 9 | | | 8 | |

--(x)---------------- ----------------(x)-- ----------------------

| 10 | | 12 | | | | 12 | | 10 | | |

=========(x)= =====(x)===== =(x)======(x)=

| 13 | 14 | | | | 14 | | | 13 | | 15 |

--(x)---(x)--------- ----------------(x)-- ---------------------

| 16 | 17 | 18 | | 16(x)17 | 18 | | | 17 | |

----------------(x)-- ---------------------- ---------(x)--------

| 19 | | 21 | | 19 | | 21 | | 19 | 20 | |

--(x)---------------- --(x)----------(x)-- --(x)-----------(x)--

| 22 | 23(x)24 | | 22 | 23 | 24 | | 22 | | 24 |

============ =====(x)===== ============

| | | | | | 26 | | | 25 | | 27 |

--------------------- ---------------------- --(x)-----------(x)--

| | | | | 28 | | | | | 29 | 30 |

--------------------- --(x)--------------- ---------(x)---------

| | | | | 31 | (x)33 | | | 32 | |

--------------------- ---------------------- ----------------(x)--

| | | | | | | | | 34(x)35 | 36 |

============ ============ ============

HOW TO PLAY ?

1) – MODE 1 – (intreg) (whole)

- jucati numai jetoane mici (ex. 10 bani, 1 cent, etc.)

- orice numar extras apare in 3 matrici, deci probabilitatea de aparitie este 50%(3/6). Rezulta 2 modalitati de joc : - fie ‘’direct’’, pe matricile corespunzatoare ultimului no. extras (LAST) ; - fie ‘’martingale’’, pe matricile opuse – la care se adauga si LAST ;

- fiecare matrice joaca independent ;

- matricile necastigatoare se dubleaza.

{-Play only small tokens (e.g. 10 Bani, 1 cent, etc.)

-Any extracted number appears in 3 matrices, so the probability of appearance is 50%(3/6). It results in 2 modes of play:-either ' ' direct ' ', on the matrices corresponding to the last no. extract (LAST); -either ' ' martingale ' ', on the opposite matrices – to which the LAST is added;

-Each matrix plays independently;

-The loses matrices - doubles.}

{-Jouer uniquement les petits jetons (p. ex. 10 Bani, 1 cent, etc.)

-Tout nombre extrait apparaît en 3 matrices, de sorte que la probabilité d'apparition est de 50%(3/6). Il en résulte 2 modes de jeu: soit ' ' direct ', sur les matrices correspondant au dernier no. Extrait (LAST); -soit ' ' martingale ', sur les matrices opposées - à laquelle le LAST est ajouté;

-Chaque matrice joue indépendamment;

-Les matrices qui perdent - doublent.}

EX.(E.G.)

(martingale)

SPIN 1. 2. 3.

M1 (-) - (x1)

M2 (-) (-) -

M3 (-) (-) -

M4 - x1 (x2)

M5 - x1 (x2)

M6 - (x1) -

LAST=11 E M1,M2,M3
Play : 1xM4+1xM5+1xM6+LAST(11)=2+ZERO=2 ; LAST=27 E M2,M3,M6
Play : 1xM1+2xM4+2xM5+LAST(27)=3+ZERO=3 ; LAST=14 E M1,M4,M5 - profit=62

2) – MODE 2 – (intreg) (whole)

- se joaca serii de numere. Se incepe cu (1xM1+ZERO=1) si se continua – secvential – cu urmatoarele matrici. Matricile care pierd, se dubleaza.

- la SUMA PROFIT>0, toate matricile active (care pierd), se reseteaza pe pos.’’x1’’-NEW session.

{- play series of numbers. It starts with (1xM1 + ZERO = 1) and continues – sequential – with the following matrices. The matricile that loses, doubles.

- at the PROFIT amount > 0, all active (losing) matrices is reset to pos. ' ' X1 ' '-NEW session.}

{- lire la série de nombres. Il commence par (1xM1+ZERO=1) et se poursuit - séquentiel - avec les matrices suivantes. Le matricile qui perd, double.

- au montant profit> 0, toutes les matrices actives (perdantes) sont réinitialisées à pos. ' ' X1 ' '-NEW session.}

EX.(E.G.)

|->NEW

SPIN 1. 2. 3. 4. | 5. 6.

M1 (x1)

M2 - (x1)

M3 - x1 (x2)

---------------------------------------------------

M4 x1 (x1)

M5 - (x1)

M6 - x1

Play : 1xM1+ZERO=1 ; LAST=23 E M1 – profit=17
Play : 1xM2+ZERO=1 ; LAST=35 E M2 – profit=34
Play : 1xM3+ZERO=1 ; LAST=24
Play : 2xM3+1xM4+ZERO=2 ; LAST=31 E M3 – profit=31 (NEW)
Play : 1xM4+1xM5+ZERO=1 ; LAST=7 E M4,M5 – profit=66

3) – MODE 3 – half

- se joaca pozitiile notate cu (x)-INSIDE;

- serii de numere.

{- play the positions denoted with (x)-INSIDE;

- series of numbers.}

{- jouer les positions dénotées avec (x)-INSIDE;

- série de nombres.}

EX.(E.G.)
|->NEW |->NEW |->NEW |->NEW

SPIN 1. 2. | 3. 4. 5. 6. | 7. | 8. | 9. 10.

M1 x1 (x2) (x1)

M2 - (x1) - (x1)

M3 - x1 (x2) - (x1)

-----------------------------------------------------------------------------------------------

M4 - x1 x2 (x4) - x1

M5 - (x1) -

M6 - x1 (x1)

-----------------------------------------------------------------------------------------------

Play : 1xM1+ZERO=1 ; LAST=10
Play : 2xM1+1xM2+ZERO=1 ; LAST=1 E M1,M2 – profit=8 (NEW)
Play : 1xM3+ZERO=1 ; LAST=9
Play : 2xM3+1xM4+ZERO=1 ; LAST=20 E M3
Play : 2xM4+1xM5+ZERO=1 ; LAST=33 E M5
Play : 4xM4+1xM6+ZERO=2 ; LAST=16 E M4 – profit=5 (NEW)
Play : 1xM6+1xM1+ZERO=1 ; LAST=33 E M1,M6 – profit=17 (NEW)
Play : 1xM2+ZERO=1 ; LAST=35 E M2 – profit=23 (NEW)
Play : 1xM3+ZERO=1 ; LAST=36 E M3 – profit=29

VAR. II

======

Desfasurare grafica : {Graphical deployment} {Déploiement graphique}

S1 S2 S3 S4 S5 S6 S7 S8

o o o - - - - -
- o o o - - - -
- - o o o - - -
- - - o o o - -
- - - - o o o -
- - - - - o o o
o - - - - - o o
o o - - - - - o

Se reconsidera definirea sub-matricilor S (cu step 3) :

( rezulta ordinea : S1-S4-S7-S2-S5-S8-S3-S6)

{ Reconsidering the definition of sub-matrices S (with step 3):

(result order: S1-S4-S7-S2-S5-S8-S3-S6)}

{ Reconsidérer la définition de sous-matrices S (avec step 3) :

(ordre de résultat: S1-S4-S7-S2-S5-S8-S3-S6)}

ZERO
0

============

| 1 | 2 | 3 | S1 : 1-6-11-4 (4 no.)

----------------------

| 4 | 5 | 6 |

---------------------- S4 : 9-2-7-12-5 (5 no.)

| 7 | 8 | 9 |

----------------------

| 10 | 11 | 12 | S7 : 10-3-8-13 (4 no.)

============

| 13 | 14 | 15 |

---------------------- S2 : 18-23-16-21-14 (5 no.)

| 16 | 17 | 18 |

----------------------

| 19 | 20 | 21 |

---------------------- S5 : 19-24-17-22 (4 no.)

| 22 | 23 | 24 |

============ S8 : 15-20-25-30-35 (5 no.)

| 25 | 26 | 27 |

----------------------

| 28 | 29 | 30 | S3 : 28-33-26-31 (4 no.)

----------------------

| 31 | 32 | 33 |

---------------------- S6 : 36-29-34-27-32 (5 no.)

| 34 | 35 | 36 |

============

Matrices :

M1 (S1+S2+S3) : 1-4-6-11-14-16-18-21-23-26-28-31-33 (13 no.)

M2 (S2+S3+S4) : 2-5-7-9-12-14-16-18-21-23-26-28-31-33 (14 no.)

M3 (S3+S4+S5) : 2-5-7-9-12-17-19-22-24-26-28-31-33 (13 no.)

M4 (S4+S5+S6) : 2-5-7-9-12-17-19-22-24-27-29-32-34-36 (14 no.)

M5 (S5+S6+S7) : 3-8-10-13-17-19-22-24-27-29-32-34-36 (13 no.)

M6 (S6+S7+S8) : 3-8-10-13-15-20-25-27-29-30-32-34-35-36 (14 no.)

M7 (S1+S7+S8) : 1-3-4-6-8-10-11-13-15-20-25-30-35 (13 no.)

M8 (S1+S2+S8) : 1-4-6-11-14-15-16-18-20-21-23-25-30-35 (14 no.)

Representation :

M1 M2 M3 M4

ZERO ZERO ZERO ZERO

0 0 0 0

============ ============ ============ =============

| 1 (x) | | | | 2 | | | | 2 (x) | | (x) 2 | |

--------------------- ----------(x)-------- --------------------- -----------------------

| 4 (x) | 6 | | | 5 | | | | 5 (x) | | (x) 5 | |

---------------(x)-- --(x)----------(x)-- --------------------- -----------------------

| | | | | 7 | | 9 | | 7 (x) | 9 | | 7 | (x) 9 |

--------------------- --------------------- ----------------(x)-- --(x)-----------------

| | 11 | | | | (x)12 | | | | 12 | | | | 12 |

=====(x)===== ============ ============ ==========(x)=

| | 14 | | | (x)14 | | | | | | | | | |

--(x)---------------- ----------------(x)-- ---------(x)-------- -----------------------

| 16 | | 18 | | 16(x) | 18 | | | 17 | | | | 17 | |

----------------(x)-- ---------------------- --------------------- --(x)----(x)----------

| | | 21 | | | (x)21 | | 19(x) | | | 19 | | |

--------------------- --------------------- ----------------(x)-- -----------------------

| (x)23 | | | | 23 | | | 22 | | 24 | | 22(x) | 24 |

============ =====(x)===== =(x)========= =========(x)==

| | 26 | | | | 26 | | | | 26 (x) | | | | 27 |

--(x)---(x)--------- --------------------- --------------------- -----------------------

| 28 | | | | 28 | | | | 28(x) | | | (x)29 | |

--------------------- --(x)---------------- ----------------(x)-- ----------------------

| 31(x) | 33 | | 31 | (x)33 | | 31 | | 33 | | (x)32 | |

---------------(x)-- ---------------------- --(x)---------------- -----------------(x)--

| | | | | | | | | | | | | 34(x) | 36 |

============ ============ ============ =============

M5 M6 M7 M8

ZERO ZERO ZERO ZERO

0 0 0 0

============ ============ ============ =============

| | (x) 3 | | | | 3 | | 1 | | 3 | | 1 | | |

--------------------- ----------------(x)- --(x)-----------(x)- --(x)-----------------

| | | | | | | | | 4 | | 6 | | 4 | (x) 6 |

---------(x)--------- --------------------- ---------(x)-------- -----------------------

| | 8 | | | | 8 (x) | | | 8 | | | | | |

---------------------- --------------------- --(x)---------------- -----------------------

| 10(x) | | | 10 | | | | 10 | 11(x) | | (x)11 | |

============ =(x)======(x)= ============ =============

| 13 | | | | 13 | | 15 | | 13(x) | 15 | | | 14 (x)15 |

--(x)---------------- ---------------------- ----------------(x)-- ----------------------

| | 17(x) | | | | | | | | | | 16 | (x)18 |

--------------------- --------------------- --------------------- --(x)-----------------

| 19 | | | | (x)20 | | | | 20 (x) | | | 20 | 21 |

--(x)---------------- --------------------- ---------------------- ---------(x)----(x)--

| 22 | (x)24 | | | | | | | | | | | 23 | |

============ =(x)========= ============ =============

| | | 27 | | 25 | (x)27 | | 25 | | | | 25(x) | |

----------------(x)-- --------------------- --(x)----------(x)-- -----------------------

| | 29 | | | | 29(x)30 | | | | 30 | | | | 30 |

---------(x)--------- --------------------- --------------------- ----------------(x)--

| | 32 | | | | 32(x) | | | | | | | | |

--(x)------- ---(x)-- --(x)--------------- --------------------- ---------(x)---------

| 34 | | 36 | | 34 | 35(x)36 | | (x)35 | | | | 35 | |

============ ============ ============ =============

BET TABLE (14 no.)

-----------------

COST PROFIT

x=1 14 36-14=12
x=1 14 36-28=8

(28)

x=2 28 72-56=16

(56)

x=3 42 108-98=10

(98)

x=5 70 180-168=12

(168)

x=8 112 288-280=8

(280)

x=13 182 468-462=6

(462)

x=22 308 792-770=22

(770)

x=36 504 1296-1274=22

(1274)

x=58 812 2088-2086=2

(2086)

x=95 1330 3420-3416=4

(3416)

--------------------------------- CASINO LIMIT X=100

HOW TO PLAY ?

1) – MODE 1 – intreg (whole)

- fiecare matrice joaca independent;

- matricile necastigatoare – BET TABLE;

- la SUMA PROFIT>0, toate matricile active se reseteaza pe pos. ‘’x1’’ (NEW session).

E=Engulf (apartine, cuprins in..) ; LAST= ultimul numar extras

{-Each matrix plays independently;

-The matrices that lose – BET TABLE

-At the PROFIT amount > 0, all active matrices is reset to pos. '' x1 '' (NEW session).

E = Engulf (belongs, contained in..); LAST= last number extracted}

{-Chaque matrice joue indépendamment;

-Les matrices qui perdent – BET TABLE

-Au montant de profit> 0, toutes les matrices actives sont réinitialisées pour pos. ' x1 ' (NEW session).

E - Engloutir (appartient, contenu dans..); LAST=dernier numéro extrait}

EX.(E.G.)

|->NEW |->NEW

SPIN 1. 2. | 3. | 4. 5.

M1 - x1 x1 x1

M2 - x1 (x1) -

M3 (-) - (x1) -

M4 (-) - (x1) -

M5 (-) - x1 x1

M6 - (x1) - x1

M7 - (x1) - x1

M8 - (x1) - x1

LAST=24 E S5 (M3,M4,M5)
Play : 1xM1+1xM2+1xM6+1xM7+1xM8+LAST(24)=2+ZERO=2

LAST=20 E S8 (M6,M7,M8) – profit=36 (all active matrices on ‘’x1’’ – NEW)

Play : 1xM1+1xM2+1xM3+1xM4+1xM5+LAST(20)=2+ZERO=2

LAST=9 E S4 (M2,M3,M4) – profit=73 (NEW)

2) – MODE 2 – half

- se joaca pozitiile notate cu (x)-INSIDE;

- serii de numere : se porneste cu (1xM1+ZERO=1) si se continua – secvential – cu celelalte matrici. Matricile care pierd, se tripleaza (x3,x9,x27,etc).

- mod de lucru : cicling.

- la SUMA PROFIT>0, toate matricile active (care pierd), se reseteaza pe pos.’’x1’’-NEW.

{- play the positions denoted with (x)-INSIDE;

- number series: Starts with (1xM1 + ZERO = 1) and continues – sequential – with the other matrices. The matrices that lose, triples (X3, X9, x27, etc.).

- working mode: cicling.

- at the PROFIT amount > 0, all active (losing) matrices is reset on pos. ' ' X1 ' '-NEW.}

{- jouer les positions dénotées avec (x)-INSIDE;

- série de nombres : commence par (1xM1+ZERO=1) et continue - séquentiel - avec les autres matrices. Les matrices qui perdent, triplent (x3, x9, x27, etc.).

- mode de travail : cicling.

- au montant de profit> 0, toutes les matrices actives (perdantes) sont réinitialisées sur pos. ' X1 ' '-NEW.}

EX.(E.G.)
|->NEW

SPIN 1. 2. 3. 4. 5. 6. 7. 8. 9. | 10.

M1 x1 (x1) (x1)

M2 - - x1 (x3)

M3 - x1 (x3)

M4 - (x1)

-----------------------------------------------------------------------------

M5 - x1 x3 (x9)

M6 - x1 x3 (x9)

M7 - x1 x3 (x1)

M8 - x1 (x1)

Play : 1xM1+ZERO=1 ; LAST=0 (ZERO !) – profit=24
Repeat spin 1 : LAST=9 E M1 – profit=30
Play : 1xM2+ZERO=1 ; LAST=22
Play : 3xM2+1xM3+ZERO=2 ; LAST=13 E M2 – profit=25
Play : 3xM3+1xM4+ZERO=2 ; LAST=19 E M3,M4 – profit=47
Play : 1xM5+ZERO=1 ; LAST=35
Play : 3xM5+1xM6+ZERO=2 ; LAST=21
Play : 9xM5+3xM6+1xM7+ZERO=4 ; LAST=18 E M5 – profit=26
Play : 9xM6+3xM7+1xM8+ZERO=4 ; LAST=22 E M6 – profit=41

(all active matrices on pos.’’x1’’-NEW)

Play : 1xM7+1xM8+1xM1+ZERO=1 ; LAST=4 E M1,M7,M8 – profit=61

ROULETTE "RIEN NE VA PLUS !"

ROULETTE 15

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