Chapter 3 Flashcards

1
Q

Economics is the study of

A

choice

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2
Q

Two kinds of optimization

A

Optimization in levels and optimization in differences - both techniques of cost benefit analysis

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3
Q

How do the results of optimization in levels and optimization in differences differ?

A

They don’t.

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4
Q

Optimization in levels

A

Calculates the total net benefit of different alternatives, and then chooses the best alternative

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5
Q

Optimization in differences

A

Calculates the change in net benefit when one switches from one alternative to another, then uses these marginal comparisons to choose the best alternative

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6
Q

Which type of optimization is faster and easier? Why?

A

Optimization in differences. Allows you to focus on the differences between options.

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7
Q

Behavioral economics

A

Jointly analyzes the economic and psychological factors that explain human behavior.

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8
Q

Who are good optimizers?

A

People who are not addicted to a task or prone to procrastination. People who are experienced at a task.

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9
Q

net benefit

A

benefit - cost

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10
Q

optimum

A

best choice. optimal choice

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11
Q

Optimization in levels steps

A
  1. Convert all costs and benefits into common units.
  2. Calculate the total net benefit of each alternative.
  3. Pick the alternative with the highest net benefit.
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12
Q

Comparative statics

A

Comparison of economic outcomes before and after some economic variable is changed.

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13
Q

Marginal analysis

A

Cost-benefit calculation that studies the difference between a feasible alternative and the next feasible alternative.

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14
Q

Marginal cost

A

Extra cost generated from moving from one feasible alternative to the next alternative.

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15
Q

Principle of Optimization at the Margin

A

An optimal feasible alternative has the property that moving to it makes you better off while moving away from it makes you worse off.

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16
Q

Optimization in differences steps

A
  1. Translate all costs and benefits into common units, like dollars per month.
  2. Calculate the marginal consequences of moving between alternatives.
  3. Apply the Principle of Optimization at the Margin by choosing the best alternative
    with the property that moving to it makes you better off and moving away from it makes you worse off.