
Chapter Three Preferences 偏好
Chapter Three Preferences 偏好

Structure Describe preferences Indifference curves(无差异曲线) Well-behaved preferences Marginal rate of substitution(边际替 代率)
Structure Describe preferences Indifference curves (无差异曲线) Well-behaved preferences Marginal rate of substitution (边际替 代率)

Rationality in Economics Behavioral Postulate: A decisionmaker always chooses its most preferred alternative from its set of available alternatives So to model choice we must model decision-makers'preferences
Rationality in Economics Behavioral Postulate: A decisionmaker always chooses its most preferred alternative from its set of available alternatives. So to model choice we must model decision-makers’ preferences

Preference Relations Comparing two different consumption bundles,x and y: strict preference(严格偏好):xis more preferred than is y (x>y). -Indifference(无差异):x is exactly as preferred as is y (x-y). -weak preference(弱偏好):x is as at least as preferred as is y (x y)
Preference Relations Comparing two different consumption bundles, x and y: – strict preference (严格偏好): x is more preferred than is y (x y). – Indifference (无差异): x is exactly as preferred as is y (x~y). –weak preference (弱偏好): x is as at least as preferred as is y (x y). p ~ f

Preference Relations Preference relations are ordinal relations;i.e.they state only the order in which bundles are preferred
Preference Relations Preference relations are ordinal relations; i.e. they state only the order in which bundles are preferred

Preference Relations x之y and y之x imply x~y
Preference Relations x y and y x imply x ~ y. ~ f ~ f

Preference Relations x之y and y之x imply x~y. x≥yand(noty之x)imply x-y
Preference Relations x y and y x imply x ~ y. x y and (not y x) imply x y. ~ f ~ f ~ f ~ f p

Assumptions about Preference Relations Completeness(完备性):For any two bundles x and y it is always possible to make the statement that 之y or 之 orx之y and y2x( (X~y)
Assumptions about Preference Relations Completeness (完备性): For any two bundles x and y it is always possible to make the statement that x y or y x or ~ f ~ f x y and y x (x ~ y) ~ f ~ f

Assumptions about Preference Relations Reflexivity(反身性):Any bundle x is always at least as preferred as itself; j.e. 7 X
Assumptions about Preference Relations Reflexivity (反身性): Any bundle x is always at least as preferred as itself; i.e. x x. ~ f

Assumptions about Preference Relations Transitivity(传递性):If x is at least as preferred as y,and y is at least as preferred as z,then x is at least as preferred as z;i.e. x之y and y之z→
Assumptions about Preference Relations Transitivity (传递性): If x is at least as preferred as y, and y is at least as preferred as z, then x is at least as preferred as z; i.e. x y and y z x z. ~ f ~ f ~ f