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Question Number 220744 by Spillover last updated on 18/May/25

Answered by mr W last updated on 18/May/25

each match has three possible  results  12 matches have 3^(12) =531 441   possible results  ⇒at least 531 441 entries are needed

$${each}\:{match}\:{has}\:{three}\:{possible} \\ $$$${results} \\ $$$$\mathrm{12}\:{matches}\:{have}\:\mathrm{3}^{\mathrm{12}} =\mathrm{531}\:\mathrm{441} \\ $$$$\:{possible}\:{results} \\ $$$$\Rightarrow{at}\:{least}\:\mathrm{531}\:\mathrm{441}\:{entries}\:{are}\:{needed} \\ $$

Commented by Spillover last updated on 19/May/25

yes win,loose & draw

$${yes}\:{win},{loose}\:\&\:{draw} \\ $$

Commented by mr W last updated on 19/May/25

the question is not solvable if also  the score of each match should be  predicted, since then each match   may have infinite many outcomes.

$${the}\:{question}\:{is}\:{not}\:{solvable}\:{if}\:{also} \\ $$$${the}\:{score}\:{of}\:{each}\:{match}\:{should}\:{be} \\ $$$${predicted},\:{since}\:{then}\:{each}\:{match}\: \\ $$$${may}\:{have}\:{infinite}\:{many}\:{outcomes}. \\ $$

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