ꯃꯔꯃꯗ · ꯔꯦꯐꯔꯦꯟꯁ · ꯃꯤꯅꯤꯠ 3

ꯍꯧꯔꯛꯐꯃꯁꯤꯡ

ꯃꯦꯊꯃꯦꯇꯤꯛꯁ ꯑꯃꯁꯨꯡ ꯄꯨꯋꯥꯔꯤꯒꯤ ꯃꯇꯨꯡꯗ ꯂꯩꯕ ꯂꯥꯏꯔꯤꯀꯁꯤꯡ ꯑꯃꯁꯨꯡ ꯄꯦꯄꯔꯁꯤꯡ꯫

ꯊꯨꯅ ꯄꯥꯎꯈꯨꯝ

ꯈꯨꯗꯣꯡꯆꯥꯕꯃꯦꯊꯃꯦꯇꯤꯛꯁꯊꯣꯛꯄꯒꯤ ꯈꯨꯗꯣꯡꯆꯥꯕꯃꯍꯩ ꯑꯃꯥ ꯊꯣꯛꯄꯒꯤ ꯈꯨꯗꯣꯡꯆꯥꯕ, 0 ꯗꯒꯤ 1 ꯐꯥꯑꯣꯕ ꯅꯠꯔꯒ 0% ꯗꯒꯤ 100% ꯐꯥꯑꯣꯕ꯫ ꯃꯁꯤꯡ ꯑꯃꯥ: 1/37 = 2.70%꯫ꯃꯄꯨꯡ ꯄꯥꯕꯤꯌꯨ → ꯑꯃꯁꯨꯡ ꯖꯨꯌꯥꯒꯤ ꯃꯦꯊꯃꯦꯇꯤꯛꯁ ꯑꯁꯤ ꯑꯤꯊꯤꯌꯔ ꯑꯃꯁꯨꯡ ꯑꯦꯄꯁ꯭ꯇꯥꯏꯟꯒꯤ ꯃꯇꯨꯡ ꯏꯟꯅꯩ; ꯀꯥꯏ-ꯁ꯭ꯀ꯭ꯋꯦꯌꯔ ꯇꯦꯁ꯭ꯠꯂꯦꯕꯀꯥꯏ-ꯁ꯭ꯀ꯭ꯋꯦꯌꯔ ꯇꯦꯁ꯭ꯠꯄꯣꯀꯦꯠ ꯈꯨꯗꯤꯡꯗ ꯎꯈꯤꯕ ꯊꯣꯛꯄꯁꯤꯡꯕꯨ ꯐꯪꯒꯗꯕ n/37 ꯒ ꯆꯥꯡꯗꯝꯅꯕ ꯁ꯭ꯇꯦꯇꯤꯁ꯭ꯇꯤꯀꯦꯜ ꯇꯦꯁ꯭ꯠ꯫ ꯆꯛꯔ ꯑꯃꯗ ꯕꯥꯏꯌꯥꯁ ꯂꯩꯕꯔꯥ ꯍꯥꯌꯕ ꯋꯥꯌꯦꯜ ꯇꯧꯅꯕ ꯁꯤꯖꯤꯟꯅꯩ꯫ꯃꯄꯨꯡ ꯄꯥꯕꯤꯌꯨ → ꯑꯁꯤ ꯄꯤꯌꯔꯁꯟꯒꯤ ꯃꯇꯨꯡ ꯏꯟꯅꯩ; ꯄꯨꯋꯥꯔꯤ ꯑꯁꯤ ꯃꯇꯝ ꯑꯗꯨꯒꯤ ꯋꯥꯔꯤꯁꯤꯡ ꯑꯃꯁꯨꯡ ꯁ꯭ꯇꯦꯟꯗꯔꯗ ꯔꯦꯐꯔꯦꯟꯁꯁꯤꯡꯒꯤ ꯃꯇꯨꯡ ꯏꯟꯅꯩ꯫ ꯂꯥꯏꯕ ꯁ꯭ꯇꯨꯗꯤꯑꯣ ꯆꯂꯥꯏꯕꯒꯤ ꯃꯁꯤꯡꯁꯤꯡ ꯑꯣꯄꯔꯦꯇꯔ ꯑꯃꯁꯨꯡ ꯔꯦꯒꯨꯂꯦꯇꯔꯁꯤꯡꯅ ꯐꯣꯡꯗꯣꯀꯈꯤꯕ ꯗꯣꯀꯨꯃꯦꯟꯇꯁꯤꯡꯗꯒꯤꯅꯤ꯫

ꯃꯦꯊꯃꯦꯇꯤꯛꯁ
Ethier 2010 · Epstein 2013
ꯁ꯭ꯇꯦꯇꯤꯁ꯭ꯇꯤꯛꯁ
Pearson 1900
ꯄꯨꯋꯥꯔꯤ
Lablée 1801 · Barnhart 1992

ꯃꯦꯊꯃꯦꯇꯤꯛꯁ ꯑꯃꯁꯨꯡ ꯁ꯭ꯇꯦꯇꯤꯁ꯭ꯇꯤꯛꯁ

  • 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.

ꯐꯤꯖꯤꯛꯁ ꯑꯃꯁꯨꯡ ꯑꯦꯗꯚꯥꯟꯇꯦꯖ ꯄ꯭ꯂꯦ

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

ꯄꯨꯋꯥꯔꯤ

  • 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.

ꯂꯥꯏꯕ ꯔꯨꯂꯦꯠ ꯆꯂꯥꯏꯕ

ꯂꯥꯏꯕ-ꯗꯤꯂꯔ ꯒꯦꯃꯁꯤꯡ ꯑꯃꯁꯨꯡ ꯔꯦꯟꯗꯝ ꯃꯁꯤꯡ ꯁꯦꯝꯕꯒꯤ ꯃꯇꯥꯡꯗ UK Gambling Commission ꯑꯃꯁꯨꯡ Malta Gaming Authorityꯒꯤ ꯄꯥꯕ꯭ꯂꯤꯛ ꯇꯦꯛꯅꯤꯀꯦꯜ ꯁ꯭ꯇꯦꯟꯗꯔꯗꯁꯤꯡ; ꯄ꯭ꯔꯣꯐꯦꯁꯅꯦꯜ ꯆꯛꯔꯁꯤꯡꯒꯤ ꯃꯦꯅꯨꯐꯦꯛꯆꯔꯔꯒꯤ ꯁ꯭ꯄꯦꯁꯤꯐꯤꯀꯦꯁꯅꯁꯤꯡ꯫

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