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Intertemporal choice

 
Investment Dictionary: Intertemporal Choice

An economic term describing how an individual's current decisions affect what options become available in the future. Theoretically, by not consuming today, consumption levels could increases significantly in the future, and vice versa.

Investopedia Says:
For individuals, these decisions relate more to saving and retirement, while for firms, various investment decisions involve intertemporal choice.

For example, an individual who saves today consumes less, causing his or her current utility to decline. Over time, the savings grow, increasing the amount of goods the individual can consume and, therefore, the person's future utility.

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Wikipedia: Intertemporal choice
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Intertemporal choice is the study of the relative value people assign to two or more payoffs at different points in time. This relationship is usually simplified to today and some future date. Intertemporal choice was introduced by John Rae in 1834 in the "Sociological Theory of Capital". Later, Eugen von Böhm-Bawerk in 1889 and Irving Fisher in 1930 elaborated on the model.

Description:

Fisher model

Assumptions of the model

  1. consumer's income is constant
  2. maximization of the utility
  3. anything above the line is out of explanation
  4. investments are generators of savings
  5. any property is indivisible and unchangeable

According to this model there are three types of consumption: past, present and future.

When making decision between present and future consumption, the consumer takes his previous consumption into account.

This decision making is based on indifference map with negative slope because if he consumes something today it means that he can't consume it in the future and vice versa.

The revenue is in form of interest rate. Nominal interest rate - inflation = real interest rate

Denote

  • r: interest rate
  • Y(t+1): income in time t+1 or a future income
  • Y(t): income in time t or a present income

Then maximum present consumption is: Y(t) + Y(t+1)/(1+r)

The maximum future consumption is: (1+r)*Y(t) + Y(t+1)

(VW)

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