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The We wedge can sum stick of to two spaces types together by their points. and , can be defined as the pushout of the span
where the maps pick the base points of and . This pushout is denoted and has basepoint
The wedge sum of two pointed types and can be defined as the higher inductive type with the following constructors:
The wedge sum of two types and , can also be defined as the pushout of the span
where the maps pick the base points of and . This pushout is denoted and has basepoint
Revision on January 19, 2019 at 15:54:06 by Ali Caglayan. See the history of this page for a list of all contributions to it.