Ilabhorethri ye-roulette · Ilabhorethri · Isizinda · imizuzu 6

Ukudlala ngenzuzo yomdlali ku-roulette

Ukudlala ngenzuzo yomdlali ku-roulette: yini ezanyiwe ngempela, nokuthi kwenzekeni.

Impendulo emfushane

Izindlela ezintathu zokudlala ngenzuzo yomdlali ku-roulette ziwahlulile amasondo angempela: ukusebenzisa ukuchema okukaliwe, ukulinganisa isikhathi sebhola ngedivayisi, kanye (kuyaqabukela) nokusebenzisa imikhuba yama-croupier. Zonke zidinga isondo langempela nokubuka isikhathi eside, futhi namuhla ziyavinjelwa noma azivunyelwe.

ukudlala ngokuchema
kusemthethweni, kuyaqabukela
amadivayisi okulinganisa isikhathi
awekho emthethweni ezindaweni eziningi
izinhlelo
neze
ukuwina okukhulu kokugcina okwaziwayo
2004, eLondon

Ukudlala ngokuchema

Qopha izinkulungwane zokujikeleza kwesondo elilodwa, uthole amagodiokokusebenzaIgodiEsinye sezikhala ezingu-37 ezinezinombolo ku-rotor. Kubuye kuthiwe: slot, cup.Funda konke → noma izigabaisondoIsigabaIngxenye eqhubekayo yamagodi alandelanayo esondweni, ehlukile eqenjini lezinombolo ethebuleni lokubheja.Funda konke → ezishaywa kaningi kuno-1/37, ubheje kuzo, uwine kuze kube yilapho ikhasino iqaphela. U-Joseph Jagger wakwenza e-Monte Carlo cishe ngo-1880, kanye no-Richard Jarecki e-Sanremo ngama-1960. Umndeni wakwa-García-Pelayo wakwenza eduze kwase-Madrid ekuqaleni kwama-1990, ngokujikeleza okucishe kube ngu-5,000 okuqoshiwe esondweni ngalinye kanye nohlelo lwekhompyutha olwabo. Ikhasino yabavimba, uhulumeni wachitha lokho kuvinjwa, futhi ngo-2004 iNkantolo Ephakeme yavuma ukuthi ukubuka isondo nokubheja kulokho elikukhombisayo akwephuli mthetho womdlalo. Namuhla ukudlala ngokuchema kunqotshwa ukulungiswa kwamasondo njalo kanye nokushintshanisa amakhanda amasondookokusebenzaIkhanda lesondoKusho okufanayo ne-rotor: ingxenye ejikelezayo ephethe izinombolo.Funda konke → phakathi kwezitsha zesondookokusebenzaIsitsha sesondoIngxenye yangaphandle yesondo engashukumi: umphetho wokhuni noma wezinto ezixutshiwe ophethe umzila webhola ne-apron, ngaphakathi kwawo kujikeleza i-rotor.Funda konke →.

Ukudlala ngenzuzo yomdlali ku-roulette
cishe ngo-1880

U-Jagger, e-Monte Carlo. Ukuchema. Uwina inotho; ikhasino ishintsha izindawo zamasondo ayo, bese ifaka amanye esikhundleni sawo.

1961

U-Thorp no-Shannon bakha ikhompyutha egqokwayo ukulinganisa isikhathi sebhola ne-rotor. Iyasebenza elabhorethri; izintambo ziyaphuka ekhasino.

1977–81

Ama-Eudaemons. Amakhompyutha edijithali afihliwe e-Nevada, aqala agqokwa ngaphansi kwengalo, kamuva akhiwa ezicathulweni. Inzuzo yayiyangempela, imishini yayingathembeki, iphrojekthi iyaphela.

ama-1990

Umndeni wakwa-García-Pelayo. Ukuchema, eduze kwase-Madrid. Bayawina, bayavinjwa; izinkantolo zichitha ukuvinjwa ngo-2004.

2004

Abadlali abathathu e-Ritz, eLondon, bawina izigidi ezingu-£1.3 phakathi nobusuku obubili ngokubheja sekwephuzile ezigabeni ezibikezelwe. Imibiko yamaphephandaba ye-laser scanner ayikaze iqinisekiswe; abazange babekwe cala futhi bahlala nemali.

2012

U-Small no-Tse bashicilela i-physics: inzuzo yamaphesenti ambalwa ezimweni zelabhorethri lapho kubonakala konke futhi kubhejwa sekwephuzile.

namuhla

Izitudiyo ezibukhoma zivala ukubheja ngesikhathi sokuphonsa. Ukusebenzisa amadivayisi kuyicala lobugebengu ezindaweni eziningi zomthetho. Amasondo akalwa ngokohlelo.

Joseph Jagger: Isu le-roulette e-Monte CarloRichard Jarecki: Uhlelo lwe-rouletteGonzalo García-Pelayo: Uhlelo lwe-roulette

Amadivayisi okubikezela

Kusukela kumfanekiso wokuqala ka-Thorp no-Shannon wango-1961 kuya kumakhompyutha afihliwe ama-Eudaemons kuya kumalandeleli asebenzisa ikhamera yocingo ngama-2000, umqondo uyafana: linganisa isikhathi sebholaokokusebenzaIbholaIbhola elincane eliphonswa emzileni libheke ngakolunye uhlangothi lwe-rotor. Amabhola esimanje enziwa nge-ivorine noma nge-Teflon, angu-18–21 mm.Funda konke → ne-rotorokokusebenzaI-rotorIngxenye yesondo ejikelezayo ephethe amagodi.Funda konke → ngesikhathi sesigaba somzila, ulinganisele indawo yokuwela, ubheje isigaba. I-physics iyasebenza. Kubikwe inzuzo esukela emaphesentini ambalwa kuya emashumini ambalwa amaphesenti ezimweni ezinhle. Izinkinga ezingokoqobo ukuthembeka kwemishini, isidingo sokubheja ngemuva kokuphonswa kwebhola, nomthetho: amakhasino avimba amadivayisi, izindawo eziningi zomthetho ziwenza icala lobugebengu, futhi izitudiyo ezibukhoma zivala ukubheja ngaphambi kokuba ibhola lehlise isivinini.

Ibhokisi elinesahlalandlebe, ikhompyutha yesicathulo, ucingo olunekhamera: ngakunye kwalinganisa isikhathi sebhola ne-rotor.

Amakhompyutha e-rouletteAma-Eudaemons

Amasiginesha ama-croupier

Umbono, obizwa nangokuthi i-wheel clocking, wokuthi ukuphonsa kwe-croupier kuhambisana ngokwanele ukuthi kubikezelwe isigaba sokuwela uma kuqhathaniswa nendawo yokuphonsa. Kungenzeka ngokombono, awufakazelwanga kudatha yomphakathi, futhi uvinjelwa ngokuyala ama-croupier ukuthi ashintshe nangokuwashintsha njalo ngemuva kwesigamu sehora. Uchazwe ekhasini lawo. Iqhinga liphinde lasebenza ngenye indlela: emasondweni okukopela ekhulwini le-19, isihlukanisiokokusebenzaI-fretIsihlukanisi sensimbi phakathi kwamagodi amabili esondweni.Funda konke → ngasinye sesibili sasiphakanyiswe kancane, ngakho i-croupierabantuI-croupierUmsebenzi ophethe itafula le-roulette.Funda konke → elalibona ukuthi yimuphi umbala onemali encane lalingawusiza ngokukhetha indlela yokujikisa.

Isiginesha ye-croupier ku-roulette

Yini esele

Esondweni elinakekelwayo ekhasino noma esitudiyo esinelayisensi, akukho okusebenzayo usesihlalweni somdlali. Izinhlelo zokubheja azikaze zisebenze; isigaba samasu siyakhombisa ukuthi kungani. Ukuchema kudinga iphutha ikhasino engakalitholi kuqala. Ukulinganisa isikhathi kudinga imishini ikhasino eyenqabelayo kanye nesikhathi sokubhejabukhomaIsikhathi sokubhejaIsikhathi emzuliswaneni obukhoma lapho ukubheja kwamukelwa khona, esilinganiswa iseva yomdlalo futhi siboniswa njengokubala okwehlayo.Funda konke → isitudiyo esesisivalile. ILabhorethri ikhona ukusho lokhu ngezinombolo, hhayi ukusikisela okuphambene.

indlelainzuzo lapho isebenzaeyakudingayokungani yayeka ukusebenza
Izinhlelo zokubhejaayikho, nezeluthoazikaze zisebenze; izibalo
Ukudlala ngokuchemakuze kufike ku-+10% emagodini ashisayo, emlandweniukujikeleza okuqoshiwe okungu-10,000+, isondo elingalungiswangaimijikelezo yokushintshanisa nokulungisa emifushane kunokuqoqwa kwedatha
Amadivayisi okulinganisa isikhathiamaphesenti ambalwa ekhasino; +44% ekuhlolweni kuka-Thorpidivayisi, ukubona konke, ukubheja sekwephuzileukuvinjwa kwamadivayisi, ukuvalwa kokubheja kusenesikhathi, umthetho wobugebengu
Isiginesha ye-croupierakufakazelwangai-croupier elihambisanayo, ukuphonsa okubonakalayoukushintshanisa ama-croupier, ukuphonsa okuhlukahlukene, ukubheja kuvalwa ngesikhathi sokuphonsa

Isimo somthetho

Ukudlala ngokuchema ngokubuka kusemthethweni cishe yonke indawo; amakhasino aphendula ngokukhipha umdlali, okuyilungelo lawo. Amadivayisi kagesi okubikezela awekho emthethweni ngokuqondile e-Nevada, e-UK, emazweni amaningi e-EU nase-Australia, anezijeziso zobugebengu. Ukudlala ngesiginesha ye-croupier kusemthethweni futhi akusebenzi. Icala le-Ritz lango-2004 laba ngukuwina okukhulu kokugcina okwaziwayo; abadlali bahlala nemali, futhi kamuva i-Gambling Act 2005 yashintsha icala elidala lokukopela ngelibanzi elingakaze lihlolwe ngokubikezela ngamehlo.

I-roulette e-Australia

Kungani isayithi ekhuluma nge-roulette isho lokhu

Ngoba okunye bekungaba ukuyekela umfundi akholwe ukuthi kukhona indlela ethile, imfihlo yokuthola inzuzo ku-roulette, aqhubeke akhokhe u-2.70% ngesikhathi eyifuna. Inguqulo ethembekile yeLabhorethri yileyo echaza i-physics kahle ngokwanele ukuthi umfundi abone ukuthi ukungahleleki kwenziwa kuphi nokuthi kungani kuphephile.

Imibuzo

Ingabe ukudlala ngokuchema kusenzeka?

Ngokombono, yebo. Ngokoqobo, idatha ithatha isikhathi eside ukuqoqwa kunomjikelezo wokulungiswa kwesondo.

Okokuhlekisa

I-physics yalinqoba isondo izikhathi ezimbalwa. Isondo lazivumelanisa nesimo.

I-physics yalinqoba isondo izikhathi ezimbalwa. Isondo lazivumelanisa nesimo.

Imithombo

  1. Bass, T. A. The Eudaemonic Pie. Houghton Mifflin, 1985.
  2. Thorp, E. O. “Optimal gambling systems for favorable games.” Review of the International Statistical Institute 37(3), 1969.
  3. Thorp, E. O. The Mathematics of Gambling. Gambling Times / Lyle Stuart, 1984.
  4. Thorp, E. O. “The invention of the first wearable computer.” Second International Symposium on Wearable Computers, IEEE, 1998.
  5. Small, M. & Tse, C. K. “Predicting the outcome of roulette.” Chaos 22(3), 2012.
  6. Barnhart, R. T. Beating the Wheel. Lyle Stuart, 1983.
  7. Bollman, M. Mathematics of the Big Four Casino Table Games: Blackjack, Baccarat, Craps, & Roulette. CRC Press, 2021. Isahluko 2, i-roulette.
  8. Chellel, K. “The Gambler Who Beat Roulette.” Bloomberg Businessweek, Ephreli 2023.
  9. Goldman, N. Great Gambling Scams. John Blake, 2007.
kubuyekezwe ngo-2026-09-28imodeli: yaseYurophu, iqanda elilodwaindlela yokusebenza ↗imithombo ↗