Kuchema kwelisondvo le-roulette
Lisondvo le-roulette lelichemile litsandza leminye imigodzi ngenca yesici sesakhiwo: i-fret lehlephukile, i-rotor lengalingani, imigodzi lesiyagugile. Kuchema kwelisondvo le-roulette kukhona futsi sekuke kwasetjentiswa. Bumatima kutsi lisondvo lelingachemile ngalokuphelele likhicita “tinombolo letishisako” njalo, ngako umbuto awusiwo nanini kutsi inombolo iyashisa yini, kodvwa kutsi sakhiwo sonkhe singalingani kakhulu yini kunaloko inhlanhla lekuvumelako.

1. Tsatsa sampula yelisondvo lelingachemile
Kujikeleta lokudvonswe elisondvweni lelilingisiwe lelingachemile nhlobo. Shintja bukhulu besampula bese ubuka umgodzi loshisa kakhulu.
2. Lokubonwe nalokulindzelekile
Libha ngalinye ngumgodzi ngekulandzelana kwelisondvo. Umugca lonemachashati linani lelilindzelekile, n/37. Libhande lelifiphele lingu-±2 wekuphambuka lokujwayelekile: elisondvweni lelingachemile cishe umgodzi munye kulamashumi lamabili utawuphuma ngaphandle kwalo ngenhlanhla nje.
3. Kuhlolwa kwe-chi-square
Kuhlola kuhlanganisa kutsi umgodzi ngamunye ukhashane kangakanani naloko lokulindzelekile, kuphindvwe ngako ngekwako futsi kulinganiswe. Elisondvweni lelingachemile lesamba silandzela kusakateka kwe-chi-square lokunemazinga enkhululeko langu-36; i-p-value lengaphansi kwa-0.05 ngalokujwayelekile ibitwa ngekutsi ibalulekile ngekwetibalo.
n = 370 · E = 10.00 · χ² = 32.80 · p = 0.622
4. Kujikeleta lokungakanani lobekungakudzinga
Kujikeleta lokudzingekako kute kutfolakale umgodzi munye lophuma kanyenti kunanga-1/37, ngelizinga le-5% ngakulinye licala nangemandla e-80%. Umgodzi lophuma ka-1 ku-35 esikhundleni sa-1 ku-37 ungaba yinzuzo lenkhulu yemdlali, futsi kudzinga emashumi etinkhulungwane ekujikeleta lokubhaliwe kute kucinisekiswe.

Indlela yekusebenta
Lokuhlekisako

Lisondvo lelingachemile lenta tinombolo letishisako onkhe emabusuku. Kufakazela kuchema kudzinga emashumi etinkhulungwane ekujikeleta.
Imitfombo
- Pearson, K. (1900). On the criterion that a given system of deviations… Philosophical Magazine, 50(302).
- Thorp, E. O. (1969). Optimal gambling systems for favorable games. Review of the International Statistical Institute, 37(3).
- Ethier, S. N. (2010). The Doctrine of Chances: Probabilistic Aspects of Gambling. Springer. Sahl. 13, Roulette.