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Nice, thanks! The notion of split coequalizer is the “case ” of a complete characterization of all absolute coequalizers that can be obtained by unraveling what it means for a coequalizer to be preserved by all representable functors. I presume there is a similar characterization of all absolute pushouts; have you looked into it?
Added a general characterization of all absolute pushouts, analogous to the one at absolute coequalizer.
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