Theequalizerofarrowsx:A s:Bandx:A t:Bisconstructedasfollows:
x:AEqB(s,t)π1AstB
Provingthatthearrowπ1equalizessandtamountstoprovingthat
v:x:AEqB(s,t) s{π1(v)/x}=t{π1(v)/x}.
Thisfollowsfromtheextensionalityofequalitysinceπ2(v)isatermoftype
EqB(s{π1(v)/x},t{π1(v)/x}).
Supposez:C h:Aequalizessandt:
z:C s{h/x}=t{h/x}:B
Thenwecanformthetermwitnessingtheequality
z:C r(s{h/x}):EqB(s{h/x},t{h/x})
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