Strati, Francesco (2012): A first introduction to S-Transitional Lotteries.
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In this paper I shall introduce a new method by which it is possible to study the dynamical decision maker's behaviour. It can be tought of as an application of the S -Linear Algebra of Professor David Carfì, thus this theory it is assumed to be known. I shall focus on the Feynman's propagator and thus the Feynman-Strati propagator. The latter stems form the former. It will be of utmost importance so as to give a meaning to both the evolution and the H-operator by which I shall derive the probability density of this kind of tempered distribution
|Item Type:||MPRA Paper|
|Original Title:||A first introduction to S-Transitional Lotteries|
|Keywords:||Feynman diagram, Feynman propagator, Green's function, Decision Theory, Lotteries|
|Subjects:||C - Mathematical and Quantitative Methods > C0 - General > C02 - Mathematical Methods
D - Microeconomics > D8 - Information, Knowledge, and Uncertainty
|Depositing User:||Francesco Strati|
|Date Deposited:||12. Jun 2012 14:10|
|Last Modified:||26. Feb 2013 07:54|
1 Carfí, David, "Feynman's transition amplitudes in the space Sn " AAPP, Vol.85, Issue 1 (2007).
2 Carfí, David "Foundations of Superposition Theory, Vol.1" Il Gabbiano, 2010.