Pareto Optimality Flashcards

1
Q

A Pareto Optimal allocation = where there is no way to ______ or ______ so that someone is made better off without _______

A

rearrange production; reallocate goods; making anyone else worse off

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2
Q

To find pareto optimal allocation, must solve ______

A

social planner’s problem

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3
Q

Social planner decides ______ for HH and firm.

A

c, N and Y

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4
Q

Assumption about social planner

A

benevolent - searches for best possible allocation that is pareto optimal
no prices, closed economy and static

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5
Q
Social Planner's Problem
max u(c, l) s.t. \_\_\_\_\_\_\_\_\_\_\_ AKA \_\_\_\_\_\_\_
A

c + G = zF(K bar, h - l); resource constraint

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6
Q

Methods to solve social planner’s problem are

1) _____
2) _____

A

impose constraint

lagrangian

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7
Q

In impose constraint method, the choice variable(s) is _____ and objective function is ______

A

l; u(zF(K bar, h - l) - G, l)

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8
Q
z = f(x, y)
dz/dt = \_\_\_\_\_\_\_
A

(dz/dx)(dx/dt) + (dz/dy)(dy/dt)

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9
Q

max u[zF(K bar, h - l), l]

FOC is

A

-u_czF_N + u_l = 0

du/dl = (du/dc)(dc/dN)(dN/dl) + (du/dl)(dl/dl) = 0

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10
Q

max u[zF(K bar, h - l), l]

MRS =

A

zF_N = MPN

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11
Q

Pareto Optimal solution is MRS = MPN. This is same as _______ in Lecture 1. This is an example of _______ theorem.

A

competitive equilibrium; first welfare

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12
Q

Graphically, social planner’s solution is ________ between ___________

A

tangency; IC and PPF

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13
Q

First Fundamental Welfare Theorem is _______

A

under certain conditions, CE is PO

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