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Models of Subsistence Consumption

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Dynamic Models and Inequality

Part of the book series: Contributions to Economics ((CE))

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Abstract

As was showed in the fourth chapter, the fundamental aspect of agents’ behaviour relates to self-preservation. Despite there are various options how to comprehend self-preservation in economics, we can generally understand it as expending a certain amount of resources in order to reproduce to the next period. This idea closely relates to a range of economic literature that is dedicated to subsistence consumption. The difference between using the term ‘reproduction’ instead of ‘subsistence’ is here rather semantical and it is not meant to be crucial for our further analysis. Nevertheless, in our sketchy understanding, reproduction more directly links to the dynamic processes, while subsistence has rather static connotations. This is potentiated by the fact that for most relevant articles it is common to consider subsistence consumption as constant. Nevertheless, we will use these terms throughout this book interchangeably with a preference to use the term ‘subsistence consumption’, following the practice of the field of study where this book is written.

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Notes

  1. 1.

    Recall how Horkheimer (2012 [1949–1967]) referred to stagnation as destruction.

  2. 2.

    Stone was the first who estimated the linear expenditure system.

  3. 3.

    Operating with human and physical capital under one broad definition of capital stock can be seen already in Rebelo (1991). This definition of capital will be useful in the last chapter of this book.

  4. 4.

    \( A=0.1,\kern0.5em \theta =3,\kern0.5em \rho =0.01,\kern0.5em \delta =0.02,\kern0.5em n=0.03,\kern0.5em \overline{c}=2 \), for more details see Steger (2000).

  5. 5.

    For the proof see Strulik (2010:766).

  6. 6.

    As was explained in the opening chapter, the coefficient of variation can be also used directly as a measure of economic inequality.

  7. 7.

    If the agent does not meet the subsistence level and operates below, her utility from that time on equals zero.

  8. 8.

    For further details including the proof of numerical estimation of the true value function see Zimmerman and Carter (2003).

  9. 9.

    Bear on mind that the average endowment of the productive asset is 3.5.

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Maialeh, R. (2020). Models of Subsistence Consumption. In: Dynamic Models and Inequality. Contributions to Economics. Springer, Cham. https://doi.org/10.1007/978-3-030-46313-7_5

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