Dabara
Ku gano ainihin abin da tsarin caca ke yi. Tambayoyi goma kan MartingaledabaraMartingaleJerin ƙarin caca da ke ninka caca bayan kowace asara. Ku duba sashen “Dabarun caca na roulette” don ganin abin da yake yi da wanda ba ya yi.Karanta gaba ɗaya →, ParolidabaraParoliJerin ƙarin caca bayan nasara: a ninka bayan nasara, a koma farko bayan asara ko bayan nasarori uku a jere. Ana kuma kiransa: reverse Martingale.Karanta gaba ɗaya →, D’Alembert, LabouchèredabaraLabouchèreTsarin sharewa: a rubuta layin lambobi, a yi caca da jimillar lambobi biyu na ƙarshe, a share su bayan nasara, a ƙara kuɗin cacar da aka rasa bayan asara.Karanta gaba ɗaya → da sauransu, daga tarin tambayoyi goma sha biyar.
Kowace tambaya tana bayyana wata doka ko wani sakamako, sannan ta tambaye ku sunan tsarin ko abin da yake canzawa. Amsar gaskiya ga ta ƙarshe kullum 2.70% ce.
Maki
10: kun karanta Thorp.
8–9: za ku iya bayyana wa aboki dalilin da ya sa tsarinsa ba ya aiki.
5–7: kun san sunayen; sashen Dabarun caca na roulette yana da lissafin da simulator ga kowanne.
Ƙasa da 5: ku fara karanta Za a iya cin roulette? Shafi ɗaya ne.
Abin da jarrabawar ke gwadawa
Ba ko za ku iya bin dokar ƙara ko rage kuɗin caca ba, wanda kowa zai iya, sai dai ko kun san abin da dokar ke canzawa: siffar zaman wasa, girman asara mai wuyar faruwa, jimillar cacakuɗiJimillar cacaJimillar kuɗin da aka yi caca da su a cikin zaman wasa ko wani lokaci, har da kuɗin da aka ci aka sake sawa. Ana kuma kiranta: handle, action.Karanta gaba ɗaya →. Babu ɗaya daga cikinsu da ke canza farashin kowace dala. Wasan gwaji yana ba ku damar gudanar da kowane tsari sau dubu don ku gani.
Tambayoyi
Domin amsar ita ce “wanda ke da mafi ƙanƙantar jimillar caca”, kuma wannan tambaya ce ta jarin cacakuɗiJarin cacaJimillar kuɗin da aka ware don wasa. Sarrafa jarin caca shi ne yanke shawarar nawa za a sa a haɗari a kowace caca da kowane zaman wasa.Karanta gaba ɗaya →, ba ta tsarin caca ba.
Kowane shafin dabara yana da jadawalin histogram na zaman wasa 2,000, kuma Wasan gwaji yana gudanar da kowanne daga cikinsu kai tsaye.
Ɗan barkwanci
Tsare-tsare takwas. Lamba ɗaya.
Majiyoyi
- Thorp, E. O. “Optimal gambling systems for favorable games.”