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2-category 2-category-theory abelian-categories adjoint algebra algebraic algebraic-geometry algebraic-topology analysis analytic-geometry arithmetic arithmetic-geometry book bundles calculus categorical categories category category-theory chern-weil-theory cohesion cohesive-homotopy-type-theory cohomology colimits combinatorics complex complex-geometry computable-mathematics computer-science constructive cosmology deformation-theory descent diagrams differential differential-cohomology differential-equations differential-geometry digraphs duality elliptic-cohomology enriched fibration foundation foundations functional-analysis functor gauge-theory gebra geometric-quantization geometry graph graphs gravity grothendieck group group-theory harmonic-analysis higher higher-algebra higher-category-theory higher-differential-geometry higher-geometry higher-lie-theory higher-topos-theory homological homological-algebra homotopy homotopy-theory homotopy-type-theory index-theory integration integration-theory internal-categories k-theory lie-theory limits linear linear-algebra locale localization logic mathematics measure measure-theory modal modal-logic model model-category-theory monad monads monoidal monoidal-category-theory morphism motives motivic-cohomology nlab noncommutative noncommutative-geometry number-theory of operads operator operator-algebra order-theory pages pasting philosophy physics pro-object probability probability-theory quantization quantum quantum-field quantum-field-theory quantum-mechanics quantum-physics quantum-theory question representation representation-theory riemannian-geometry scheme schemes set set-theory sheaf simplicial space spin-geometry stable-homotopy-theory stack string string-theory superalgebra supergeometry svg symplectic-geometry synthetic-differential-geometry terminology theory topology topos topos-theory tqft type type-theory universal variational-calculus

1. • CommentRowNumber1.
   • CommentAuthorMike Shulman
   • CommentTimeMay 11th 2011
   • PermaLink
   Author: Mike Shulman
   Format: MarkdownItexCreated [[lambda calculus]].

   Created lambda calculus.

2. • CommentRowNumber2.
   • CommentAuthorMike Shulman
   • CommentTimeMay 11th 2011
   • PermaLink
   Author: Mike Shulman
   Format: MarkdownItexAnd also [[confluent category]].

   And also confluent category.

3. • CommentRowNumber3.
   • CommentAuthorNoam_Zeilberger
   • CommentTimeNov 5th 2014
   • PermaLink
   Author: Noam_Zeilberger
   Format: MarkdownItexI did a bit of expansion and light editing here, mainly about untyped lambda calculus and normalization, and also added some references.

   I did a bit of expansion and light editing here, mainly about untyped lambda calculus and normalization, and also added some references.

4. • CommentRowNumber4.
   • CommentAuthorMike Shulman
   • CommentTimeNov 5th 2014
   • PermaLink
   Author: Mike Shulman
   Format: MarkdownItexNice, thanks. Maybe there should be a redirect from (or, eventually, a page about) "strongly normalizing" or "strong normalization"? That's a concept that people may need help finding.

   Nice, thanks. Maybe there should be a redirect from (or, eventually, a page about) “strongly normalizing” or “strong normalization”? That’s a concept that people may need help finding.

5. • CommentRowNumber5.
   • CommentAuthorUrs
   • CommentTimeNov 5th 2014
   • (edited Nov 5th 2014)
   • PermaLink
   Author: Urs
   Format: MarkdownItexI have cross-linked with "[[relation between type theory and category theory]]" which had long been asking for "simply-type lambda calculus", so I added that variant (with the hyphen) as a redirect.

   I have cross-linked with “relation between type theory and category theory” which had long been asking for “simply-type lambda calculus”, so I added that variant (with the hyphen) as a redirect.

6. • CommentRowNumber6.
   • CommentAuthorTodd_Trimble
   • CommentTimeNov 5th 2014
   • PermaLink
   Author: Todd_Trimble
   Format: MarkdownItexI added a few more remarks to [[confluent category]].

   I added a few more remarks to confluent category.