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In dependent type theory, the pullback of a pair of functions f:A→C and g:B→C is represented by the dependent sum type
∑x:A∑y:BIdC(f(x),g(y))What happens when instead of a pair of functions with codomain C, one has a family x:I⊢f(x):A(x)→C of functions with codomain C? In category theory the corresponding notion is a wide pullback of a family of morphisms with codomain C. How does one represent the wide pullback of the family of functions x:I⊢f(x):A(x)→C?
Moved existing section on wide pushouts in dependent type theory over to wide pushout type
Moved existing section on wide pullbacks in dependent type theory over to wide pullback type
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