The article presents a description of geometry of Banach structures forming mathematical base of the 'Fundamental Theorem of asset Pricing' type phenomena. In this connection we uncover the role of plasterable cones and reflexive subspaces .
The article presents a description of geometry of Banach structures forming mathematical base of markets arbitrage absence type phenomena. In this connection the role of reflexive subspaces (replacing classically considered finite-dimensional subspaces) and plasterable cones is uncovered .
R
the 'Fundamental Theorem of asset Pricing'
markets arbitrage absence
D
we uncover
R
plasterable cones and reflexive subspaces
reflexive subspaces (replacing classically considered finite-dimensional subspaces) and plasterable cones is uncovered