Subspaces in Abstract Stone Duality Paul Taylor August 11, 2003 Abstract By abstract Stone duality we mean that the topology or contravariant powerset functor, seen as a self-adjoint exponential Σ(−) on some category,

Source URL: www.monad.me.uk

Subspaces in Abstract Stone Duality Paul Taylor August 11, 2003 Abstract By abstract Stone duality we mean that the topology or contravariant powerset functor, seen as a self-adjoint exponential Σ(−) on some category,

Source URL: www.paultaylor.eu

Physics, Topology, Logic, and Computation: A Rosetta Stone John C. Baez UC Riverside Mike Stay Google, U. of Auckland

Source URL: math.ucr.edu

• Morphism
• Product
• Cobordism
• Category
• Associative property
• Cartesian closed category
• Functor
• Category theory
• Mathematics
• Algebra

The topology of Seemingly impossible functional programs The only difference between reality and fiction is that fiction needs to be credible. Mark Twain Mart´ın Escard´

Source URL: www.cs.bham.ac.uk

• Discrete space
• Continuous function
• Compact space
• Boolean algebra
• Stone functor
• Topology
• General topology
• Topological spaces

Theory and Applications of Categories, Vol. 28, No. 13, 2013, pp. 332–370. CODENSITY AND THE ULTRAFILTER MONAD TOM LEINSTER Abstract. Even a functor without an adjoint induces a monad, namely, its codensity monad; thi

Source URL: www.emis.de

• Order theory
• Non-standard analysis
• Adjoint functors
• Boolean algebra
• Ultrafilter
• Stone–Čech compactification
• Filter
• Monad
• Ultraproduct
• Topology
• Mathematics
• General topology