Lorin AhmedMember A partial Order <= is defined on the set S={x, a1, a2, a3,…, an, y} as x<=ai and ai<=y. for all i, where n >=1. The number of totaL orders on the set S which contains the partial order <= is: (A) n! (B) n+2 (C) n (D) 1 I think the answer is B. Does anybody else know the answer…
A partial Order <= is defined on the set S={x, a1, a2, a3,…, an, y} as x<=ai and ai<=y. for all i, where n >=1. The number of totaL orders on the set S which contains the partial order <= is:
(A) n!
(B) n+2
(C) n
(D) 1
I think the answer is B.
Does anybody else know the answer…