Extra · Book fi read · 8 minute

Roulette book dem: a list fi read

Di roulette book an paper dem weh dis site stand pon, twenty-two a dem, fram a 1657 treatise pon expectation to a 2025 textbook, wid one sentence pon wah mek each one matter.

Short ansa

Di maths (Huygens, Bernoulli, Halmos, Feller, Thorp, Epstein, Ethier, an di new textbook dem fram Bollman, Taylor an Hunacek), di history (Lablée, Barnhart, Schwartz, Kavanagh, Marcus, Goldman), di physics (Bass, Small & Tse) an di one novel weh betta dan all a dem (Dostoevsky). Evryting pon dis site stand pon dis shelf.

di oldest
Huygens, 1657
di newest
Hunacek, 2025
bes single book
Ethier, 2010
bes novel
The Gambler, 1866

Maths

book or paperyearwah mek yuh fi read it
Huygens, De Ratiociniis in Ludo Aleae1657di fus print treatment a expectation; a deh suh EV come fram
Bernoulli, Ars Conjectandi1713di law a big numba, weh di system dem misundastand
Halmos, “Invariants of certain stochastic transformations”1939di fus general proof seh nuh bettin system cyaan change di expected result
Feller, An Introduction to Probability Theory, vol. 11968gambla ruin, random walk, run; di standard reference
Thorp, “Optimal gambling systems for favorable games”1969wen bettin system can help (only inna a game weh favour yuh) an di condition dem behind di no-system result
Thorp, The Mathematics of Gambling1984di roulette computer, as di man weh invent it tell it, wid di maths a ow much fi bet pon a edge
Epstein, The Theory of Gambling and Statistical Logic2013 (2nd ed.)evry casino game analyze; roulette inna context
Ethier, The Doctrine of Chances2010di most complete maths treatment a roulette inna print
Bollman, Mathematics of the Big Four Casino Table Games2021side bet, wheel weh different an card roulette, price one by one, wid exercise
Taylor, Games, Gambling, and Probability2021 (2nd ed.)run, Kelly bettin an gambla ruin, work out like a course
Bollman, Basic Gambling Mathematics2024 (2nd ed.)casino promotion an rebate, an ow fast a result board pay fi itself fi di casino
Hunacek, Quantitative Literacy Through Games and Gambling2025a gentle fus course; check di claim seh evry bet have di same expected value, cause di five-numba bet bruk it

History

book or paperyearwah mek yuh fi read it
Lablée, La Roulette, ou le Jour1801di fus full description a di game, inna a novel
Barnhart, Beating the Wheel1992di history a bias play: Jagger, di people weh come bifo di Pelayo dem, method
Schwartz, Roll the Bones2006di general history a gamblin; weh roulette fit inna it
Kavanagh, Dice, Cards, Wheels2005French gamblin culture; di Palais-Royal an di spa dem
Marcus, American Roulette2003past-postin describe fram di inside by di man weh do it more famous dan anybody
Goldman, Great Gambling Scams2007Leigh inna Nice, Marcus an di Ritz tell again; lively, but wrong pon nuff fact (look pon Cheatin inna roulette)

Physics an advantage play

book or paperyearwah mek yuh fi read it
Bass, The Eudaemonic Pie1985di story a di shoe computer; di bes popular book pon roulette physics
Small & Tse, “Predicting the outcome of roulette”2012di physics a prediction, measure out; wah a edge need
Pearson, “On the criterion…”1900di chi-square test, show pon roulette spin

Physics a di roulette wheel

Di novel

Dostoevsky, The Gambler (1866). Im write it inna 26 day fi meet a publisha contract deadline, wen im did deep inna debt fram roulette; di gambla fallacy, di system, di compulsion an di spa casino fram di inside. It shorter dan any roulette book up deh an more true dan most a dem.

Bad Homburg an di spa casino demDostoevsky an im Roulettenburg

Di bes roulette book fi each purpose

Fi di maths, Ethier an den Feller. Fi di story dem, Barnhart an Bass. Fi wah mek people play anyway, Dostoevsky. Fi di proof weh end evry system argument, Halmos, an fi di same result inna plain word, Thorp 1984 book. Fi exercise, Taylor or Bollman. Di Source dem box pon evry article pon dis site quote fram dis shelf.

Question dem

Good roulette strategy book deh?

None weh sell a system. Thorp 1984 book have a short chapta pon wah mek dem fail; Epstein an Ethier cover di shape a each one.

Weh mi can read Pearson or Huygens?

Both a dem outta copyright an deh online. Pearson heavy; Huygens short an yuh wi surprise ow easy it read inna translation.

Sumting fi laugh

Evryting pon dis site a jus a footnote to dis shelf.

Evryting pon dis site a jus a footnote to dis shelf.

Source dem

  1. Ethier, S. N. The Doctrine of Chances: Probabilistic Aspects of Gambling. Springer, 2010. Chapta 13, roulette.
  2. Feller, W. An Introduction to Probability Theory and Its Applications, Vol. 1. Wiley, 3rd ed., 1968. Gambla ruin, chapta XIV.
  3. Halmos, P. R. “Invariants of certain stochastic transformations: the mathematical theory of gambling systems.” Duke Mathematical Journal 5(2), 1939.
  4. Thorp, E. O. “Optimal gambling systems for favorable games.” Review of the International Statistical Institute 37(3), 1969.
  5. Thorp, E. O. The Mathematics of Gambling. Gambling Times / Lyle Stuart, 1984.
  6. Bass, T. A. The Eudaemonic Pie. Houghton Mifflin, 1985.
  7. Barnhart, R. T. Beating the Wheel. Lyle Stuart, 1992.
  8. Bollman, M. Mathematics of the Big Four Casino Table Games: Blackjack, Baccarat, Craps, & Roulette. CRC Press, 2021. Chapta 2, roulette.
  9. Bollman, M. Basic Gambling Mathematics: The Numbers Behind the Neon, 2nd ed. CRC Press, 2024.
  10. Taylor, D. G. Games, Gambling, and Probability: An Introduction to Mathematics, 2nd ed. CRC Press, 2021.
  11. Hunacek, M. Quantitative Literacy Through Games and Gambling. Chapman & Hall/CRC, 2025.
  12. Marcus, R. American Roulette: How I Turned the Odds Upside Down. St. Martin’s Press, 2003.
  13. Goldman, N. Great Gambling Scams. John Blake, 2007.
wi check it 2026-09-28model: European wheel, single zeroow wi work it out ↗source dem ↗