Dibuka tsa Roulette: Lenane la ho Bala
Dibuka le dipampiri tsa roulette tseo sebaka sena se itshetlehileng ka tsona, tse mashome a mabedi a metso e mmedi, ho tloha bukeng ya 1657 ka tebello ho isa bukeng ya thuto ya 2025, le polelo e le nngwe ka hore na hobaneng ka nngwe e le bohlokwa.

Dipalo (Huygens, Bernoulli, Halmos, Feller, Thorp, Epstein, Ethier, le dibuka tsa thuto tsa morao tjena tsa Bollman, Taylor le Hunacek), nalane (Lablée, Barnhart, Schwartz, Kavanagh, Marcus, Goldman), fisiks (Bass, Small & Tse) le pale e le nngwe e betere ho feta tsohle (Dostoevsky). Tsohle sebakeng sena di itshetlehile ka shelefo ena.
Dipalo
Nalane
Fisiks le papadi ya molemo
Pale
Dostoevsky, The Gambler (1866). E ngotswe ka matsatsi a 26 ho fihlela nako ya qetello ya konteraka ya mohatisi, ke mongodi ya neng a kolota haholo ka lebaka la roulette; phoso ya sebapadi, sistimi, takatso e sa laolehang le khasino ya toropo ya spa ho tswa ka hare. E kgutshwane ho feta buka efe kapa efe ya roulette e ka hodimo mme e nnete ho feta tse ngata.
Dibuka tsa roulette tse molemohadi bakeng sa sepheo ka seng
Bakeng sa dipalo, Ethier ebe Feller. Bakeng sa dipale, Barnhart le Bass. Bakeng sa hore na hobaneng batho ba ntse ba bapala, Dostoevsky. Bakeng sa bopaki bo fedisang kganetso e nngwe le e nngwe ya disistimi, Halmos, mme bakeng sa sephetho sona seo ka mantswe a bonolo, buka ya Thorp ya 1984. Bakeng sa boikwetliso, Taylor kapa Bollman. Lebokose la Mehlodi sehloohong ka seng sebakeng sena le qotsa ho tswa shelefong ena.
Dipotso
Ha ho e rekisang sistimi. Buka ya Thorp ya 1984 e na le kgaolo e kgutshwane ka hore na hobaneng di hloleha; Epstein le Ethier ba hlalosa sebopeho sa e nngwe le e nngwe.
Ka bobedi ha di sa le tlasa copyright mme di inthaneteng. Pearson o boima; Huygens o kgutshwane mme o makatsa ka ho baleha habonolo phetolelong.
Ho phomola ka metlae

Tsohle sebakeng sena ke ntlha e ka tlase leqepheng ya shelefo ena.
Mehlodi
- Ethier, S. N. The Doctrine of Chances: Probabilistic Aspects of Gambling.
- Feller, W. An Introduction to Probability Theory and Its Applications, Vol. 1.
- Halmos, P. R. “Invariants of certain stochastic transformations: the mathematical theory of gambling systems.”
- Thorp, E. O. “Optimal gambling systems for favorable games.”
- Thorp, E. O. The Mathematics of Gambling.
- Bass, T. A. The Eudaemonic Pie.
- Barnhart, R. T. Beating the Wheel.
- Bollman, M. Mathematics of the Big Four Casino Table Games: Blackjack, Baccarat, Craps, & Roulette.
- Bollman, M. Basic Gambling Mathematics: The Numbers Behind the Neon, 2nd ed.
- Taylor, D. G. Games, Gambling, and Probability: An Introduction to Mathematics, 2nd ed.
- Hunacek, M. Quantitative Literacy Through Games and Gambling.
- Marcus, R. American Roulette: How I Turned the Odds Upside Down.
- Goldman, N. Great Gambling Scams.