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Arshak Aivazian
Arshak Aivazian
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Is a homotopy coherent nerve defined for algebraic model category that returns algebraic quasi-categories as Urs Schreiber wrote about? Or do we not know how to determine it / does it seem impossible?

I did not quite understand: perhaps the comments that Mike Shulman pointed out some problem with finding a definition for this concept gave in response(in the same comments on thesee link) are an insurmountable obstacle to defining this concept? Since at least September 2011 we have a monoidal algebraic model structure on the category of simplicial sets (Emily Riehl - Monoidal algebraic model structures)

Is a homotopy coherent nerve defined for algebraic model category that returns algebraic quasi-categories as Urs Schreiber wrote about? Or do we not know how to determine it / does it seem impossible?

I did not quite understand: perhaps Mike Shulman pointed out some problem with finding a definition for this concept (in the same comments on the link)? Since at least September 2011 we have a monoidal algebraic model structure on the category of simplicial sets (Emily Riehl - Monoidal algebraic model structures)

Is a homotopy coherent nerve defined for algebraic model category that returns algebraic quasi-categories as Urs Schreiber wrote about? Or do we not know how to determine it / does it seem impossible?

I did not quite understand: perhaps the comments that Mike Shulman gave in response(see link) are an insurmountable obstacle to defining this concept? Since at least September 2011 we have a monoidal algebraic model structure on the category of simplicial sets (Emily Riehl - Monoidal algebraic model structures)

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Arshak Aivazian
Arshak Aivazian
  • 7k
  • 1
  • 13
  • 44

Homotopically Homotopy coherent nerve for algebraic model categories

Is a homotopy coherent nerve defined for algebraic model categoriescategory that returns an algebraic quasi-categorycategories as Urs Schreiber wrote about? Or do we not know how to determine it / does it seem impossible?

I did not quite understand: perhaps Mike Shulman pointed out some problem with finding a definition for this concept (in the same comments on the link)? Since at least September 2011 we have a monoidal algebraic model structure on the category of simplicial sets (Emily Riehl - Monoidal algebraic model structures)

Homotopically coherent nerve for algebraic model categories

Is a homotopy coherent nerve defined for algebraic model categories that returns an algebraic quasi-category as Urs Schreiber wrote about? Or do we not know how to determine it / does it seem impossible?

I did not quite understand: perhaps Mike Shulman pointed out some problem with finding a definition for this concept (in the same comments on the link)? Since at least September 2011 we have a monoidal algebraic model structure on the category of simplicial sets (Emily Riehl - Monoidal algebraic model structures)

Homotopy coherent nerve for algebraic model categories

Is a homotopy coherent nerve defined for algebraic model category that returns algebraic quasi-categories as Urs Schreiber wrote about? Or do we not know how to determine it / does it seem impossible?

I did not quite understand: perhaps Mike Shulman pointed out some problem with finding a definition for this concept (in the same comments on the link)? Since at least September 2011 we have a monoidal algebraic model structure on the category of simplicial sets (Emily Riehl - Monoidal algebraic model structures)

Source Link
Arshak Aivazian
Arshak Aivazian
  • 7k
  • 1
  • 13
  • 44

Homotopically coherent nerve for algebraic model categories

Is a homotopy coherent nerve defined for algebraic model categories that returns an algebraic quasi-category as Urs Schreiber wrote about? Or do we not know how to determine it / does it seem impossible?

I did not quite understand: perhaps Mike Shulman pointed out some problem with finding a definition for this concept (in the same comments on the link)? Since at least September 2011 we have a monoidal algebraic model structure on the category of simplicial sets (Emily Riehl - Monoidal algebraic model structures)