#How do you do this?
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Let $S=({x:x=[1,20], x\in integers})$
becoming
whereby the parentheses denote that S is not subject to a partial order
given that the definition of S is vague
let A and B be the set of cards drawn by Elgin and Yunzhi respectively
Let R be the relation < on S to denote the condition "starting with the player with the card numbered 1, the players take turns placing down the card from their hand that is greater than the card previously placed"
let $R = (A\times{B} : a,b\in{S})$ (I hope I typed that correctly)
becoming
for all instances
Elgin was the first person to begin placing the cards
therefore in every instance he should have the card "1"
the cardinality of A and B can now be "restricted" to 3 and 2 respectively
.close