Fairness on Call-In Card Game
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Transcript of Fairness on Call-In Card Game
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Fairness onCall-In Card Game
Mikhael Chandra
Arta
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Introduction
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Problem Statement
To determine whether this game is fair or
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Method and Experime
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Collecting the ideas
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Exploring the ideas
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Prototype
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Simulation
3 trials
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Analysis
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Calculate the expected valu
Cards Expected Value
Players Expected Value
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Generate a unction
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Calculate the maximum and minimvalue
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!esult
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Call-InCardGame
MainCards
StarterCards
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&o' $o Play
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1. Judge will distribute 0-9 randomly to all
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2. The first player who can arrange it in seqwill be the first player
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3. !ery player will get 0-9 and special card
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Judge will distra starter card ra
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The first player can openany card and anywhere
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The ne"t player that equal of the ne"t car
abo!e that
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The ne"t player can openany card and anywhere
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#layer can fillcan not mo!
before it$s
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%pecial card can
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&. 'f he(she does not ha!e card that needehe(she ha!e to draw a card from the dec*
+ 'f h ( h t th d th hi (h
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+. 'f he(she puts the wrong card then his(hopponent will ta*e a random card from hishand then close it
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,. The winner is the player who has the bigcard !alue
Winner
+3-1/-2/+ &3-2/-&/
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Expected Value
ard$s "pected alue
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#layer 1 "pected alue
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#layer 2 "pected alue
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Function
#layer 1
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#layer 2
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Maximum and minimum Valu
#layer 1a"imum 4inimum 4
#lot
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) * #) #* +) +* ,) ,*
-).*
-).
-).,
-).+
-).#
)
).#
).+
).,
Player # Function
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#layer 2
Maximum and minimum Valu
a"imum 4inimum 4
#lot
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) * #) #* +) +* ,) ,*
-).+
-).#
)
).#
).+
).,
).
).*
Player + Function
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Conclusion
/e can conclude that in ,* 0ames trial1 Call-In CaGame is a air 0ame
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Future /or2
In the uture1 'e 'ant to ma2e a simulator that caus unlimited trials so 'e can determine the FairneCall-In Card Game in in3nity 0ames
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Fairness onCall-In Card Game
Mikhael Chandra Arta