Consider a binary relation on . Define and by: iff and not ; iff and . Suppose , and . Then
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Consider a binary relation on . Define and by: iff and not ; iff and . Suppose , and . Then
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Consider a binary relation ⪰ on A={x,y,z}. Define ≻ and ~ by: a≻ b iff a⪰ b and not b⪰ a; a~ b iff a⪰ b and b⪰ a. Suppose x≻ y, y~ z and x~ z. Then (A) ≻ is transitive (B) ~ is transitive (C) both ≻ and ~ are transitive (D) we cannot conclude anything about the transitivity of ≻ and ~
Also written as: Consider a binary relation >-= on A={x,y,z}. Define >- and ~ by: a>- b iff a>-= b and not b>-= a; a~ b iff a>-= b and b>-= a. Suppose x>- y, y~ z and x~ z. Then
Consumer preferences and utility has come up 93 times in 7 exams since 2007.
This question is on Preference axioms and rationality, part of Consumer preferences and utility in Microeconomics.
The assumptions that make preferences well behaved: completeness, transitivity, monotonicity, continuity and convexity.
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