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4 changes: 2 additions & 2 deletions theories/Algebra/AbGroups/AbHom.v
Original file line number Diff line number Diff line change
Expand Up @@ -92,13 +92,13 @@ Defined.
Global Instance is0bifunctor_ab_hom `{Funext}
: Is0Bifunctor (ab_hom : Group^op -> AbGroup -> AbGroup).
Proof.
rapply Build_Is0Bifunctor.
rapply Build_Is0Bifunctor''.
Defined.

Global Instance is1bifunctor_ab_hom `{Funext}
: Is1Bifunctor (ab_hom : Group^op -> AbGroup -> AbGroup).
Proof.
nrapply Build_Is1Bifunctor.
nrapply Build_Is1Bifunctor''.
1,2: exact _.
intros A A' f B B' g phi; cbn.
by apply equiv_path_grouphomomorphism.
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8 changes: 4 additions & 4 deletions theories/Algebra/AbSES/BaerSum.v
Original file line number Diff line number Diff line change
Expand Up @@ -54,13 +54,13 @@ Defined.
Global Instance is0bifunctor_abses' `{Univalence}
: Is0Bifunctor (AbSES' : AbGroup^op -> AbGroup -> Type).
Proof.
rapply Build_Is0Bifunctor.
rapply Build_Is0Bifunctor''.
Defined.

Global Instance is1bifunctor_abses' `{Univalence}
: Is1Bifunctor (AbSES' : AbGroup^op -> AbGroup -> Type).
Proof.
snrapply Build_Is1Bifunctor.
snrapply Build_Is1Bifunctor''.
1,2: exact _.
intros ? ? g ? ? f E; cbn.
exact (abses_pushout_pullback_reorder E f g).
Expand Down Expand Up @@ -232,13 +232,13 @@ Defined.
Global Instance is0bifunctor_abses `{Univalence}
: Is0Bifunctor (AbSES : AbGroup^op -> AbGroup -> pType).
Proof.
rapply Build_Is0Bifunctor.
rapply Build_Is0Bifunctor''.
Defined.

Global Instance is1bifunctor_abses `{Univalence}
: Is1Bifunctor (AbSES : AbGroup^op -> AbGroup -> pType).
Proof.
snrapply Build_Is1Bifunctor.
snrapply Build_Is1Bifunctor''.
1,2: exact _.
intros ? ? f ? ? g.
rapply hspace_phomotopy_from_homotopy.
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4 changes: 2 additions & 2 deletions theories/Algebra/AbSES/Ext.v
Original file line number Diff line number Diff line change
Expand Up @@ -121,13 +121,13 @@ Defined.
Global Instance is0bifunctor_abext `{Univalence}
: Is0Bifunctor (A:=AbGroup^op) ab_ext.
Proof.
rapply Build_Is0Bifunctor.
rapply Build_Is0Bifunctor''.
Defined.

Global Instance is1bifunctor_abext `{Univalence}
: Is1Bifunctor (A:=AbGroup^op) ab_ext.
Proof.
snrapply Build_Is1Bifunctor'.
snrapply Build_Is1Bifunctor''.
1,2: exact _.
intros A B f C D g.
intros x.
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3 changes: 3 additions & 0 deletions theories/Homotopy/Join/Core.v
Original file line number Diff line number Diff line change
Expand Up @@ -562,13 +562,16 @@ Section FunctorJoin.

Global Instance is0bifunctor_join : Is0Bifunctor Join.
Proof.
snrapply Build_Is0Bifunctor'.
1,2: exact _.
apply Build_Is0Functor.
intros A B [f g].
exact (functor_join f g).
Defined.

Global Instance is1bifunctor_join : Is1Bifunctor Join.
Proof.
snrapply Build_Is1Bifunctor'.
snrapply Build_Is1Functor.
- intros A B f g [p q].
exact (functor2_join p q).
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3 changes: 3 additions & 0 deletions theories/Homotopy/Smash.v
Original file line number Diff line number Diff line change
Expand Up @@ -353,13 +353,16 @@ Defined.

Global Instance is0bifunctor_smash : Is0Bifunctor Smash.
Proof.
snrapply Build_Is0Bifunctor'.
1,2: exact _.
nrapply Build_Is0Functor.
intros [X Y] [A B] [f g].
exact (functor_smash f g).
Defined.

Global Instance is1bifunctor_smash : Is1Bifunctor Smash.
Proof.
snrapply Build_Is1Bifunctor'.
snrapply Build_Is1Functor.
- intros [X Y] [A B] [f g] [h i] [p q].
exact (functor_smash_homotopic p q).
Expand Down
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