ᐅᕙᑦᑎᓐᓂᒃ · ᖃᐅᔨᓴᕐᕕᒃ ᑎᑎᕋᖅᓯᒪᔪᖅ · 3 ᒥᓂᑦ

ᐱᕝᕕᒋᔭᐅᔪᑦ

ᐅᖃᓕᒫᒐᐃᑦ ᑎᑎᕋᖅᓯᒪᔪᓪᓗ ᓈᓴᐃᓂᕐᒧᑦ ᐱᐅᓯᑐᖃᕐᒧᓪᓗ ᑐᙵᕕᐅᔪᑦ.

ᓇᐃᑦᑐᖅ ᑭᐅᔾᔪᑎ

ᐱᔪᓐᓇᕐᓂᖅᓈᓴᐃᓂᖅᐱᔪᓐᓇᕐᓂᖅᐱᓐᓂᐅᑉ ᐱᔪᓐᓇᕐᓂᖓ, 0-ᒥᑦ 1-ᒧᑦ ᐅᕝᕙᓘᓐᓃᑦ 0%-ᒥᑦ 100%-ᒧᑦ. ᓈᓴᐅᑎ ᐊᑕᐅᓯᖅ: 1/37 = 2.70%.ᐃᓘᓐᓇᖓ ᐅᖃᓕᒫᕐᓗᒍ → ᑮᓇᐅᔭᓂᒡᓗ ᐱᙳᐊᕐᓂᕐᒧᑦ ᓈᓴᐃᓂᖅ ᐃᑎᐊᕐ (Ethier) ᐃᐸᔅᑎᓐ (Epstein)-ᓗ ᒪᓕᒃᑕᖏᑦ; ᑲᐃ-ᔅᑯᐃᐅ ᖃᐅᔨᓴᕈᑎᖃᐅᔨᓴᕐᕕᒃᑲᐃ-ᔅᑯᐃᐅ ᖃᐅᔨᓴᕈᑎᓈᓴᐃᓂᒃᑯᑦ ᖃᐅᔨᓴᕈᑎ ᐃᓂ ᐊᑐᓂ ᑕᑯᔭᐅᓯᒪᔪᑦ ᐊᔪᒐᐅᑎᑦ n/37-ᒥᒃ ᓂᕆᐅᒋᔭᐅᔪᒥᒃ ᐊᔾᔨᒌᙱᓐᓂᖏᓐᓂᒃ ᖃᐅᔨᓴᖅᑐᖅ. ᐊᒃᓴᓗᐊᖅ ᓴᖑᓯᒪᒻᒪᖔᑦ ᖃᐅᔨᓂᕐᒧᑦ ᐊᑐᖅᑕᐅᔪᖅ.ᐃᓘᓐᓇᖓ ᐅᖃᓕᒫᕐᓗᒍ → ᐲᔅᓴᓐ (Pearson) ᒪᓕᒃᑕᖓ; ᐱᐅᓯᑐᖃᖅ ᑕᐃᑦᓱᒪᓂ ᑎᑎᕋᖅᓯᒪᔪᓂᒃ ᐱᕝᕕᒋᔭᐅᒐᔪᒃᑐᓂᒡᓗ ᒪᓕᒃᑐᖅ. ᑕᑯᔭᐅᔪᖅ ᐊᔾᔨᓕᐅᕐᕕᐃᑦ ᐊᐅᓚᓂᖏᓐᓂᒃ ᓈᓴᐅᑏᑦ ᐊᐅᓚᑦᑎᔨᓂᑦ ᒪᓕᒐᓕᐅᖅᑎᓂᓪᓗ ᓴᖅᑭᑕᐅᓯᒪᔪᓂᑦ ᐱᔭᐅᔪᑦ.

ᓈᓴᐃᓂᖅ
Ethier 2010 · Epstein 2013
ᓈᓴᐅᑎᓕᕆᓂᖅ
Pearson 1900
ᐱᐅᓯᑐᖃᖅ
Lablée 1801 · Barnhart 1992

ᓈᓴᐃᓂᖅ ᓈᓴᐅᑎᓕᕆᓂᕐᓗ

  • Ethier, S. N. (2010). The Doctrine of Chances: Probabilistic Aspects of Gambling. Springer.
  • Epstein, R. A. (2013). The Theory of Gambling and Statistical Logic, 2nd ed. Academic Press.
  • Pearson, K. (1900). On the criterion that a given system of deviations from the probable… Philosophical Magazine 50(302).
  • Thorp, E. O. (1969). Optimal gambling systems for favorable games. Review of the International Statistical Institute 37(3).
  • Bollman, M. (2021). Mathematics of the Big Four Casino Table Games: Blackjack, Baccarat, Craps, & Roulette. CRC Press.

ᐊᐅᓚᓂᖓ ᐱᐅᓂᖅᓴᐅᓂᕐᒥᒡᓗ ᕿᓂᕐᓂᖅ

  • Bass, T. A. (1985). The Eudaemonic Pie. Houghton Mifflin.
  • Small, M. & Tse, C. K. (2012). Predicting the outcome of roulette. Chaos 22(3).

ᐱᐅᓯᑐᖃᖅ

  • Lablée, J. (1801). La Roulette, ou le Jour.
  • Barnhart, R. T. (1992). Beating the Wheel. Lyle Stuart.
  • Wykes, A. (1964). The Complete Illustrated Guide to Gambling. Doubleday.

ᑕᑯᔭᐅᔪᖅ ᕉᓚᑦ ᐊᐅᓚᓂᖓ

ᑐᓗᐃᑦ ᓄᓇᖓᓐᓂ ᑮᓇᐅᔭᓂᒃ ᐱᙳᐊᕐᓂᕐᒧᑦ ᑲᒪᔨᖏᑦ (UK Gambling Commission) ᒫᓪᑕᒥᓪᓗ ᐱᙳᐊᕐᓂᕐᒧᑦ ᑲᒪᔨᖏᑦ (Malta Gaming Authority) ᓴᖅᑭᑦᑕᖏᑦ ᐊᑐᐊᒐᐃᑦ ᑕᑯᔭᐅᔪᓂᒃ ᐱᙳᐊᖅᑎᑦᓯᔨᓕᓐᓂᒃ ᐱᙳᐊᕐᓂᕐᓂᒃ ᓈᓴᐅᑏᓪᓗ ᓂᕈᐊᖅᑕᐅᑐᐃᓐᓇᖅᑐᑦ ᓴᓇᔭᐅᓂᖏᓐᓂᒃ; ᓴᓇᔨᐅᑉ ᓇᓗᓇᐃᖅᓯᒪᔭᖏᑦ ᐱᓕᕆᔩᑦ ᐊᒃᓴᓗᐊᖏᓐᓄᑦ.

ᕿᒥᕐᕈᔭᐅᓚᐅᖅᑐᖅ 2026-09-28ᐊᔾᔨᐅᖅᑕᐅᑎ: ᐃᐅᕌᐸ, ᐊᑕᐅᓯᖅ ᓯᕉᖃᓄᖅ ᓈᓴᐃᓂᖅ ↗ᐱᕝᕕᒋᔭᐅᔪᑦ ↗