WebWe then explain the importance of intersection types for the semantics of-calculus, through the construction of lter models and the representation of algebraic lattices. We end with an original result that shows how intersection types also allow to naturally characterize tree representations of unfoldings of-terms (Bohm trees). 1 WebWhen I study the Bohm tree defined in The Lambda Calculus: Its Syntax and Semantics, H.P. Barendregt, Elseviser,$\cap\Phi$ or $\cup_i(M_i)$ always occurs. But I'm confused about the union and the intersection operation of Bohm trees.
Trees from Functions as Processes - ResearchGate
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Jung, Bohm and Axis Mundi - Cafeausoul
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