Berekenen sportweddenschap

[WallieWalnoot]

Ik wil voor volgend voetbalseizoen inzetten op de mogelijke kampioenen per competitie, hierbij mijn kansen spreiden tussen twee teams per competitie. Ik wil dit doen voor 7 competities en weet dat je hier de formule 2^7 op moet loslaten, dus 2 per competitie die ik als potentiële kampioen inschat. Dit betekent dat er 128 mogelijke combinaties ontstaan waarbij elk scenario is meegenomen. Mocht er een door mij niet gekozen 'outsider' kampioen worden is het verhaal gelijk klaar natuurlijk, maar hoe maak ik alle mogelijke combinaties zoals hierboven beschreven? Voorbeeld kampioenen:

Ajax of Feyenoord
Manchester United of Manchester City
Real Madrid of Barcelona
Etc...

Hoe maak je dan een combinatie dat je alle mogelijke scenarios in beeld hebt en daarmee kan inzetten? Misschien een achterlijke vraag maar probeer het toch!;p

[arie]

Bedoel je zo'n soort lijst? :
(c=competitie, t=team, vervang dus met een tekstverwerker:
c1t1 door Ajax
c1t2 door Feyenoord
c2t1 door Manchester United
c2t2 door Manchester City
c3t1 door Real Madrid
c3t2 door Barcelona
etc.
Elke regel levert dan 1 van de 128 mogelijke uitkomsten)

Code: Selecteer alles

c1t1 c2t1 c3t1 c4t1 c5t1 c6t1 c7t1
c1t1 c2t1 c3t1 c4t1 c5t1 c6t1 c7t2
c1t1 c2t1 c3t1 c4t1 c5t1 c6t2 c7t1
c1t1 c2t1 c3t1 c4t1 c5t1 c6t2 c7t2
c1t1 c2t1 c3t1 c4t1 c5t2 c6t1 c7t1
c1t1 c2t1 c3t1 c4t1 c5t2 c6t1 c7t2
c1t1 c2t1 c3t1 c4t1 c5t2 c6t2 c7t1
c1t1 c2t1 c3t1 c4t1 c5t2 c6t2 c7t2
c1t1 c2t1 c3t1 c4t2 c5t1 c6t1 c7t1
c1t1 c2t1 c3t1 c4t2 c5t1 c6t1 c7t2
c1t1 c2t1 c3t1 c4t2 c5t1 c6t2 c7t1
c1t1 c2t1 c3t1 c4t2 c5t1 c6t2 c7t2
c1t1 c2t1 c3t1 c4t2 c5t2 c6t1 c7t1
c1t1 c2t1 c3t1 c4t2 c5t2 c6t1 c7t2
c1t1 c2t1 c3t1 c4t2 c5t2 c6t2 c7t1
c1t1 c2t1 c3t1 c4t2 c5t2 c6t2 c7t2
c1t1 c2t1 c3t2 c4t1 c5t1 c6t1 c7t1
c1t1 c2t1 c3t2 c4t1 c5t1 c6t1 c7t2
c1t1 c2t1 c3t2 c4t1 c5t1 c6t2 c7t1
c1t1 c2t1 c3t2 c4t1 c5t1 c6t2 c7t2
c1t1 c2t1 c3t2 c4t1 c5t2 c6t1 c7t1
c1t1 c2t1 c3t2 c4t1 c5t2 c6t1 c7t2
c1t1 c2t1 c3t2 c4t1 c5t2 c6t2 c7t1
c1t1 c2t1 c3t2 c4t1 c5t2 c6t2 c7t2
c1t1 c2t1 c3t2 c4t2 c5t1 c6t1 c7t1
c1t1 c2t1 c3t2 c4t2 c5t1 c6t1 c7t2
c1t1 c2t1 c3t2 c4t2 c5t1 c6t2 c7t1
c1t1 c2t1 c3t2 c4t2 c5t1 c6t2 c7t2
c1t1 c2t1 c3t2 c4t2 c5t2 c6t1 c7t1
c1t1 c2t1 c3t2 c4t2 c5t2 c6t1 c7t2
c1t1 c2t1 c3t2 c4t2 c5t2 c6t2 c7t1
c1t1 c2t1 c3t2 c4t2 c5t2 c6t2 c7t2
c1t1 c2t2 c3t1 c4t1 c5t1 c6t1 c7t1
c1t1 c2t2 c3t1 c4t1 c5t1 c6t1 c7t2
c1t1 c2t2 c3t1 c4t1 c5t1 c6t2 c7t1
c1t1 c2t2 c3t1 c4t1 c5t1 c6t2 c7t2
c1t1 c2t2 c3t1 c4t1 c5t2 c6t1 c7t1
c1t1 c2t2 c3t1 c4t1 c5t2 c6t1 c7t2
c1t1 c2t2 c3t1 c4t1 c5t2 c6t2 c7t1
c1t1 c2t2 c3t1 c4t1 c5t2 c6t2 c7t2
c1t1 c2t2 c3t1 c4t2 c5t1 c6t1 c7t1
c1t1 c2t2 c3t1 c4t2 c5t1 c6t1 c7t2
c1t1 c2t2 c3t1 c4t2 c5t1 c6t2 c7t1
c1t1 c2t2 c3t1 c4t2 c5t1 c6t2 c7t2
c1t1 c2t2 c3t1 c4t2 c5t2 c6t1 c7t1
c1t1 c2t2 c3t1 c4t2 c5t2 c6t1 c7t2
c1t1 c2t2 c3t1 c4t2 c5t2 c6t2 c7t1
c1t1 c2t2 c3t1 c4t2 c5t2 c6t2 c7t2
c1t1 c2t2 c3t2 c4t1 c5t1 c6t1 c7t1
c1t1 c2t2 c3t2 c4t1 c5t1 c6t1 c7t2
c1t1 c2t2 c3t2 c4t1 c5t1 c6t2 c7t1
c1t1 c2t2 c3t2 c4t1 c5t1 c6t2 c7t2
c1t1 c2t2 c3t2 c4t1 c5t2 c6t1 c7t1
c1t1 c2t2 c3t2 c4t1 c5t2 c6t1 c7t2
c1t1 c2t2 c3t2 c4t1 c5t2 c6t2 c7t1
c1t1 c2t2 c3t2 c4t1 c5t2 c6t2 c7t2
c1t1 c2t2 c3t2 c4t2 c5t1 c6t1 c7t1
c1t1 c2t2 c3t2 c4t2 c5t1 c6t1 c7t2
c1t1 c2t2 c3t2 c4t2 c5t1 c6t2 c7t1
c1t1 c2t2 c3t2 c4t2 c5t1 c6t2 c7t2
c1t1 c2t2 c3t2 c4t2 c5t2 c6t1 c7t1
c1t1 c2t2 c3t2 c4t2 c5t2 c6t1 c7t2
c1t1 c2t2 c3t2 c4t2 c5t2 c6t2 c7t1
c1t1 c2t2 c3t2 c4t2 c5t2 c6t2 c7t2
c1t2 c2t1 c3t1 c4t1 c5t1 c6t1 c7t1
c1t2 c2t1 c3t1 c4t1 c5t1 c6t1 c7t2
c1t2 c2t1 c3t1 c4t1 c5t1 c6t2 c7t1
c1t2 c2t1 c3t1 c4t1 c5t1 c6t2 c7t2
c1t2 c2t1 c3t1 c4t1 c5t2 c6t1 c7t1
c1t2 c2t1 c3t1 c4t1 c5t2 c6t1 c7t2
c1t2 c2t1 c3t1 c4t1 c5t2 c6t2 c7t1
c1t2 c2t1 c3t1 c4t1 c5t2 c6t2 c7t2
c1t2 c2t1 c3t1 c4t2 c5t1 c6t1 c7t1
c1t2 c2t1 c3t1 c4t2 c5t1 c6t1 c7t2
c1t2 c2t1 c3t1 c4t2 c5t1 c6t2 c7t1
c1t2 c2t1 c3t1 c4t2 c5t1 c6t2 c7t2
c1t2 c2t1 c3t1 c4t2 c5t2 c6t1 c7t1
c1t2 c2t1 c3t1 c4t2 c5t2 c6t1 c7t2
c1t2 c2t1 c3t1 c4t2 c5t2 c6t2 c7t1
c1t2 c2t1 c3t1 c4t2 c5t2 c6t2 c7t2
c1t2 c2t1 c3t2 c4t1 c5t1 c6t1 c7t1
c1t2 c2t1 c3t2 c4t1 c5t1 c6t1 c7t2
c1t2 c2t1 c3t2 c4t1 c5t1 c6t2 c7t1
c1t2 c2t1 c3t2 c4t1 c5t1 c6t2 c7t2
c1t2 c2t1 c3t2 c4t1 c5t2 c6t1 c7t1
c1t2 c2t1 c3t2 c4t1 c5t2 c6t1 c7t2
c1t2 c2t1 c3t2 c4t1 c5t2 c6t2 c7t1
c1t2 c2t1 c3t2 c4t1 c5t2 c6t2 c7t2
c1t2 c2t1 c3t2 c4t2 c5t1 c6t1 c7t1
c1t2 c2t1 c3t2 c4t2 c5t1 c6t1 c7t2
c1t2 c2t1 c3t2 c4t2 c5t1 c6t2 c7t1
c1t2 c2t1 c3t2 c4t2 c5t1 c6t2 c7t2
c1t2 c2t1 c3t2 c4t2 c5t2 c6t1 c7t1
c1t2 c2t1 c3t2 c4t2 c5t2 c6t1 c7t2
c1t2 c2t1 c3t2 c4t2 c5t2 c6t2 c7t1
c1t2 c2t1 c3t2 c4t2 c5t2 c6t2 c7t2
c1t2 c2t2 c3t1 c4t1 c5t1 c6t1 c7t1
c1t2 c2t2 c3t1 c4t1 c5t1 c6t1 c7t2
c1t2 c2t2 c3t1 c4t1 c5t1 c6t2 c7t1
c1t2 c2t2 c3t1 c4t1 c5t1 c6t2 c7t2
c1t2 c2t2 c3t1 c4t1 c5t2 c6t1 c7t1
c1t2 c2t2 c3t1 c4t1 c5t2 c6t1 c7t2
c1t2 c2t2 c3t1 c4t1 c5t2 c6t2 c7t1
c1t2 c2t2 c3t1 c4t1 c5t2 c6t2 c7t2
c1t2 c2t2 c3t1 c4t2 c5t1 c6t1 c7t1
c1t2 c2t2 c3t1 c4t2 c5t1 c6t1 c7t2
c1t2 c2t2 c3t1 c4t2 c5t1 c6t2 c7t1
c1t2 c2t2 c3t1 c4t2 c5t1 c6t2 c7t2
c1t2 c2t2 c3t1 c4t2 c5t2 c6t1 c7t1
c1t2 c2t2 c3t1 c4t2 c5t2 c6t1 c7t2
c1t2 c2t2 c3t1 c4t2 c5t2 c6t2 c7t1
c1t2 c2t2 c3t1 c4t2 c5t2 c6t2 c7t2
c1t2 c2t2 c3t2 c4t1 c5t1 c6t1 c7t1
c1t2 c2t2 c3t2 c4t1 c5t1 c6t1 c7t2
c1t2 c2t2 c3t2 c4t1 c5t1 c6t2 c7t1
c1t2 c2t2 c3t2 c4t1 c5t1 c6t2 c7t2
c1t2 c2t2 c3t2 c4t1 c5t2 c6t1 c7t1
c1t2 c2t2 c3t2 c4t1 c5t2 c6t1 c7t2
c1t2 c2t2 c3t2 c4t1 c5t2 c6t2 c7t1
c1t2 c2t2 c3t2 c4t1 c5t2 c6t2 c7t2
c1t2 c2t2 c3t2 c4t2 c5t1 c6t1 c7t1
c1t2 c2t2 c3t2 c4t2 c5t1 c6t1 c7t2
c1t2 c2t2 c3t2 c4t2 c5t1 c6t2 c7t1
c1t2 c2t2 c3t2 c4t2 c5t1 c6t2 c7t2
c1t2 c2t2 c3t2 c4t2 c5t2 c6t1 c7t1
c1t2 c2t2 c3t2 c4t2 c5t2 c6t1 c7t2
c1t2 c2t2 c3t2 c4t2 c5t2 c6t2 c7t1
c1t2 c2t2 c3t2 c4t2 c5t2 c6t2 c7t2

[WallieWalnoot]

Dank heel duidelijk! Hoe kan ik zelf zo'n lijst maken met meerdere competities en zou je dat zo simpel mogelijk kunnen uitleggen haha?

[WallieWalnoot]

Ik zie nu dat jouw samenstelling al perfect is, dankjewel!!!!!