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I have added the link to the paper which discusses this for weak double categories. From the first comment.
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Siya
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Is there a way in which Conduche fibrations can lead to completeness in double categories? I know that Conduche conditions on functors play a role in completeness or cocompleteness in pseudo-double categories. (see http://www.numdam.org/article/CTGDC_2007__48_3_163_0.pdf)

Are there papers in which this idea is explored? (Struggling to find them!) Ayala has looked at this for $\infty-$categories.

Is there a way in which Conduche fibrations can lead to completeness in double categories? I know that Conduche conditions on functors play a role in completeness or cocompleteness in pseudo-double categories.

Are there papers in which this idea is explored? (Struggling to find them!) Ayala has looked at this for $\infty-$categories.

Is there a way in which Conduche fibrations can lead to completeness in double categories? I know that Conduche conditions on functors play a role in completeness or cocompleteness in pseudo-double categories (see http://www.numdam.org/article/CTGDC_2007__48_3_163_0.pdf)

Are there papers in which this idea is explored? (Struggling to find them!) Ayala has looked at this for $\infty-$categories.

Source Link
Siya
  • 615
  • 1
  • 7

Double categories and fibrations

Is there a way in which Conduche fibrations can lead to completeness in double categories? I know that Conduche conditions on functors play a role in completeness or cocompleteness in pseudo-double categories.

Are there papers in which this idea is explored? (Struggling to find them!) Ayala has looked at this for $\infty-$categories.