@@ -41,26 +41,26 @@ instance (priority := 100) CStarAlgebra.toNonUnitalCStarAlgebra (A : Type*) [CSt
4141instance (priority := 100 ) CommCStarAlgebra.toNonUnitalCommCStarAlgebra (A : Type *)
4242 [CommCStarAlgebra A] : NonUnitalCommCStarAlgebra A where
4343
44- noncomputable instance StarSubalgebra.cstarAlgebra {S A : Type *} [CStarAlgebra A]
44+ instance StarSubalgebra.cstarAlgebra {S A : Type *} [CStarAlgebra A]
4545 [SetLike S A] [SubringClass S A] [SMulMemClass S ℂ A] [StarMemClass S A]
4646 (s : S) [h_closed : IsClosed (s : Set A)] : CStarAlgebra s where
4747 toCompleteSpace := h_closed.completeSpace_coe
4848 norm_mul_self_le x := CStarRing.norm_star_mul_self (x := (x : A)) |>.symm.le
4949
50- noncomputable instance StarSubalgebra.commCStarAlgebra {S A : Type *} [CommCStarAlgebra A]
50+ instance StarSubalgebra.commCStarAlgebra {S A : Type *} [CommCStarAlgebra A]
5151 [SetLike S A] [SubringClass S A] [SMulMemClass S ℂ A] [StarMemClass S A]
5252 (s : S) [h_closed : IsClosed (s : Set A)] : CommCStarAlgebra s where
5353 toCompleteSpace := h_closed.completeSpace_coe
5454 norm_mul_self_le x := CStarRing.norm_star_mul_self (x := (x : A)) |>.symm.le
5555 mul_comm _ _ := Subtype.ext <| mul_comm _ _
5656
57- noncomputable instance NonUnitalStarSubalgebra.nonUnitalCStarAlgebra {S A : Type *}
57+ instance NonUnitalStarSubalgebra.nonUnitalCStarAlgebra {S A : Type *}
5858 [NonUnitalCStarAlgebra A] [SetLike S A] [NonUnitalSubringClass S A] [SMulMemClass S ℂ A]
5959 [StarMemClass S A] (s : S) [h_closed : IsClosed (s : Set A)] : NonUnitalCStarAlgebra s where
6060 toCompleteSpace := h_closed.completeSpace_coe
6161 norm_mul_self_le x := CStarRing.norm_star_mul_self (x := (x : A)) |>.symm.le
6262
63- noncomputable instance NonUnitalStarSubalgebra.nonUnitalCommCStarAlgebra {S A : Type *}
63+ instance NonUnitalStarSubalgebra.nonUnitalCommCStarAlgebra {S A : Type *}
6464 [NonUnitalCommCStarAlgebra A] [SetLike S A] [NonUnitalSubringClass S A] [SMulMemClass S ℂ A]
6565 [StarMemClass S A] (s : S) [h_closed : IsClosed (s : Set A)] : NonUnitalCommCStarAlgebra s where
6666 toCompleteSpace := h_closed.completeSpace_coe
@@ -77,9 +77,9 @@ instance [(i : ι) → NonUnitalCStarAlgebra (A i)] : NonUnitalCStarAlgebra (Π
7777
7878instance [(i : ι) → NonUnitalCommCStarAlgebra (A i)] : NonUnitalCommCStarAlgebra (Π i, A i) where
7979
80- noncomputable instance [(i : ι) → CStarAlgebra (A i)] : CStarAlgebra (Π i, A i) where
80+ instance [(i : ι) → CStarAlgebra (A i)] : CStarAlgebra (Π i, A i) where
8181
82- noncomputable instance [(i : ι) → CommCStarAlgebra (A i)] : CommCStarAlgebra (Π i, A i) where
82+ instance [(i : ι) → CommCStarAlgebra (A i)] : CommCStarAlgebra (Π i, A i) where
8383
8484end Pi
8585
@@ -92,9 +92,9 @@ instance [NonUnitalCStarAlgebra A] [NonUnitalCStarAlgebra B] : NonUnitalCStarAlg
9292instance [NonUnitalCommCStarAlgebra A] [NonUnitalCommCStarAlgebra B] :
9393 NonUnitalCommCStarAlgebra (A × B) where
9494
95- noncomputable instance [CStarAlgebra A] [CStarAlgebra B] : CStarAlgebra (A × B) where
95+ instance [CStarAlgebra A] [CStarAlgebra B] : CStarAlgebra (A × B) where
9696
97- noncomputable instance [CommCStarAlgebra A] [CommCStarAlgebra B] : CommCStarAlgebra (A × B) where
97+ instance [CommCStarAlgebra A] [CommCStarAlgebra B] : CommCStarAlgebra (A × B) where
9898
9999end Prod
100100
@@ -106,8 +106,8 @@ instance [NonUnitalCStarAlgebra A] : NonUnitalCStarAlgebra Aᵐᵒᵖ where
106106
107107instance [NonUnitalCommCStarAlgebra A] : NonUnitalCommCStarAlgebra Aᵐᵒᵖ where
108108
109- noncomputable instance [CStarAlgebra A] : CStarAlgebra Aᵐᵒᵖ where
109+ instance [CStarAlgebra A] : CStarAlgebra Aᵐᵒᵖ where
110110
111- noncomputable instance [CommCStarAlgebra A] : CommCStarAlgebra Aᵐᵒᵖ where
111+ instance [CommCStarAlgebra A] : CommCStarAlgebra Aᵐᵒᵖ where
112112
113113end MulOpposite
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