
handle: 11575/1012
Summary: This paper aims at presenting \(\lambda\)-calculus and at suggesting how and why its abstractions can be fruitfully used as a tool for representing entities populating the economic realm and how to conceive of a language which is well suited to capturing some basic facts and features pertaining to complex organizational dynamics. I present and discuss some of Walter Fontana's ideas on which this paper is largely grounded. The backbone and main idea of this essay is that \(\lambda\)-calculus offers us the chance of adopting a precisely defined syntactical -- as opposed to quantitative -- mind-set in representing the entities which populate a scientific theory. In particular, I try to illustrate the idea that syntax can be conceived of as an abstract theory of objects' behavior when objects themselves are not represented solely in terms of their quantitative properties but as carriers of specific structure-action relationships and of construction possibilities.
Other game-theoretic models, Combinatory logic and lambda calculus, complex organizational dynamics, Fundamental topics (basic mathematics, methodology; applicable to economics in general), Theory of organizations, manpower planning in operations research
Other game-theoretic models, Combinatory logic and lambda calculus, complex organizational dynamics, Fundamental topics (basic mathematics, methodology; applicable to economics in general), Theory of organizations, manpower planning in operations research
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