LABUKUYESA 06df = 36α = 0.05seed 99

Kukondera kwa Gudumu la Roulette

Gudumu la roulette lokondera limakonda tibowo tina chifukwa cha vuto lenileni: fret yomasuka, rotor yosalinganika, tibowo totha. Kukondera kwa gudumu la roulette kulipo ndipo kwapezeredwapo mwayi. Vuto n’loti gudumu lachilungamo mwangwiro limapanga “manambala otentha” nthawi zonse, choncho funso silikhala ngati nambala ili yotentha, koma ngati ndondomeko yonse ndi yopendekeka kwambiri kuposa momwe mwayi umalolera.

1. Tengani chitsanzo cha gudumu lachilungamo

Mazungulidwe otengedwa kuchokera ku gudumu loyerekezedwa lopanda kukondera konse. Sinthani kukula kwa chitsanzo ndipo yang’anani kabowo kotentha kwambiri.

0321519421225173462713361130823105241633120143192218297281235326
kuzungulira370
zoyembekezeka pa kabowo kalikonse10.0
kabowo kotentha kwambiri20 · kugwera 16 (4.32%)
kotentha kwambiri / zoyembekezeka+60% · 1.9σ
chi-square · p32.8 · 0.622
chigamulopalibe umboni wa kukondera

2. Zowonedwa poyerekeza ndi zoyembekezeka

Mzere uliwonse ndi kabowo motsatira dongosolo la gudumu. Mzere wa madontho ndi chiwerengero choyembekezeka, n/37. Gulu lopakidwa mthunzi ndi ±2 kupatuka kokhazikika: pa gudumu lachilungamo pafupifupi kabowo kamodzi pa makumi awiri kadzatulukira kunja kwake mwamwayi chabe.

0tibowo motsatira dongosolo la gudumu →26

3. Mayeso a chi-square

Mayesowa amawonjezera kutalika kumene kabowo kalikonse kali ndi zoyembekezeka, kowirikizidwa ndi kokha ndi koyezedwa. Pa gudumu lachilungamo chiwerengerochi chimatsatira kagawidwe ka chi-square ndi madigiri a ufulu 36; p-value yochepera 0.05 mwamwambo imatchedwa yofunika.

χ² = Σ (Oᵢ − Eᵢ)² / Eᵢ Eᵢ = n/37 df = 36
n = 370 · E = 10.00 · χ² = 32.80 · p = 0.622
Chenjezo la kukula kwa chitsanzoPansi pa pafupifupi mazungulidwe 1,000 mayesowa alibe pafupifupi mphamvu iliyonse yozindikira kukondera kotheka, ndipo zotsatira “zofunika” pa p < 0.05 zidzachitika mwamwayi pa 1 mwa zitsanzo 20 zachilungamo zilizonse zimene mumayang’ana. Kuyesa magudumu ambiri, kapena kuyesanso gudumu lomwelo mpaka lipambane mayeso, kumatsimikizira zotsatira zabodza.

4. Mazungulidwe angati amene mungafune

Mazungulidwe ofunika kuti muzindikire kabowo kamodzi kogunda kawirikawiri kuposa 1/37, pa mlingo wa 5% wa mbali imodzi ndi mphamvu ya 80%. Kabowo kogunda 1 pa 35 m’malo mwa 1 pa 37 kangakhale phindu lalikulu kwa wosewera, ndipo kumafuna makumi masauzande a mazungulidwe olembedwa kuti kutsimikizidwe.

kuchuluka kwenikweniphindu la woseweramazungulidwe ofunikapa mazungulidwe 40/ola
1 pa 25+44.0%1,108maola 28
1 pa 30+20.0%4,392maola 110
1 pa 33+9.1%15,747maola 394
1 pa 35+2.9%69,461maola 1,737
Kutsimikizira kukondera kumatanthauza kulemba mazungulidwe usiku ndi usiku, makumi masauzande a iwo.

Njira Zowerengera

Kutenga zitsanzo. Kutenga mofanana kuchokera ku tibowo 37 pogwiritsa ntchito chopanga manambala chokhala ndi seed (mulberry32, seed 99), kotero kuti tsamba lingabwerezedwe.
Mayeso. Pearson chi-square goodness of fit, madigiri a ufulu 36, p-value kuchokera ku regularized incomplete gamma function.
Mphamvu. Kuyerekeza kwa normal ku mayeso a gawo limodzi, α = 0.05 mbali imodzi, mphamvu 0.80.
Malire a nkhani. Kuzindikira kwa ziwerengero kokha. Zoyambitsa zenizeni ndi kusanthula kotengera magawo (m’malo mwa tibowo) zikufotokozedwa mu Kusanthula Magawo.

Nthabwala yopumitsa

Gudumu lachilungamo limapanga manambala otentha usiku uliwonse. Kutsimikizira kukondera kumafuna mazungulidwe makumi masauzande.

Gudumu lachilungamo limapanga manambala otentha usiku uliwonse. Kutsimikizira kukondera kumafuna mazungulidwe makumi masauzande.

Magwero

  1. Pearson, K. (1900). On the criterion that a given system of deviations… Philosophical Magazine, 50(302).
  2. Thorp, E. O. (1969). Optimal gambling systems for favorable games. Review of the International Statistical Institute, 37(3).
  3. Ethier, S. N. (2010). The Doctrine of Chances: Probabilistic Aspects of Gambling. Springer. Mutu 13, Roulette.