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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.
   • CommentAuthorDavidRoberts
   • CommentTimeJul 21st 2011
   • PermaLink
   Author: DavidRoberts
   Format: MarkdownItexAll about the place I see this is 'to appear' in Adv. Math. clearly it hasn't. What's the deal? Is this (up to equivalence) the material that is on Todd's private web?

   All about the place I see this is ’to appear’ in Adv. Math. clearly it hasn’t. What’s the deal? Is this (up to equivalence) the material that is on Todd’s private web?

2. • CommentRowNumber2.
   • CommentAuthorDavid_Corfield
   • CommentTimeJul 21st 2011
   • PermaLink
   Author: David_Corfield
   Format: MarkdownItexPeople were [wondering](http://golem.ph.utexas.edu/category/2010/03/modeling_surface_diagrams.html#c032514) about the paper last year. Working out the relationship between higher monoidal categories with duals and singularity theory was something I [hoped](http://golem.ph.utexas.edu/category/2006/11/this_weeks_finds_in_mathematic_2.html#c006153) would happen around here.

   People were wondering about the paper last year.

   Working out the relationship between higher monoidal categories with duals and singularity theory was something I hoped would happen around here.

3. • CommentRowNumber3.
   • CommentAuthorTodd_Trimble
   • CommentTimeJul 27th 2011
   • PermaLink
   Author: Todd_Trimble
   Format: MarkdownItexDavid and David -- As often seems to happen with me and David C., my usual computer experiences some malfunction just before he wants my attention to something, and it takes a while for me to get up and going on this other computer, and particularly to get around to comments which have piled up and which are invisible on the front page. The deal is that I seem to be unable to reach Margaret McIntyre, who works in Ghana. Theoretically it seems possible to send email to her department (they have some sort of internet access), but I lack any sort of direct line to her, and I have no idea whether she has read the emails I've sent. So that paper "to appear" does seem to be in some kind of limbo. What is on my personal web is at a more advanced stage of thinking than where M & T ever got in official collaboration, but is obviously woefully incomplete. The issue is made worse by the fact that I really don't know how to draw pictures in any sort of graphic package, and I seem to have trouble in any sort of sporadic attempt to learn how. The whole thing makes me a little sad. David R.: are you interested in this?

   David and David –

   As often seems to happen with me and David C., my usual computer experiences some malfunction just before he wants my attention to something, and it takes a while for me to get up and going on this other computer, and particularly to get around to comments which have piled up and which are invisible on the front page.

   The deal is that I seem to be unable to reach Margaret McIntyre, who works in Ghana. Theoretically it seems possible to send email to her department (they have some sort of internet access), but I lack any sort of direct line to her, and I have no idea whether she has read the emails I’ve sent. So that paper “to appear” does seem to be in some kind of limbo.

   What is on my personal web is at a more advanced stage of thinking than where M & T ever got in official collaboration, but is obviously woefully incomplete. The issue is made worse by the fact that I really don’t know how to draw pictures in any sort of graphic package, and I seem to have trouble in any sort of sporadic attempt to learn how. The whole thing makes me a little sad.

   David R.: are you interested in this?

4. • CommentRowNumber4.
   • CommentAuthorDavidRoberts
   • CommentTimeJul 28th 2011
   • PermaLink
   Author: DavidRoberts
   Format: MarkdownItexTodd - yes. (to clarify, it is the sort of interest that mathematicians suffer from: 'ooh, that looks interesting, I had to a calculation that looked like that once'. And we know where that ends up ;-) But more seriously, I came across similar constructions when trying to talk about homotopy group(oid)s of topological groupoids (hence topological stacks): I needed to talk about surface diagrams in object spaces where the edges were decorated with arrows (i.e. paths in the object space). In the end I gave up on the general case, and restricted to rectilinear diagrams. And if it helps, I have a little skill in drawing pictures in graphic packages.

   Todd - yes. (to clarify, it is the sort of interest that mathematicians suffer from: ’ooh, that looks interesting, I had to a calculation that looked like that once’. And we know where that ends up ;-)

   But more seriously, I came across similar constructions when trying to talk about homotopy group(oid)s of topological groupoids (hence topological stacks): I needed to talk about surface diagrams in object spaces where the edges were decorated with arrows (i.e. paths in the object space). In the end I gave up on the general case, and restricted to rectilinear diagrams.

   And if it helps, I have a little skill in drawing pictures in graphic packages.