remove namespace equiv.ops

homotopy/LES_applications.hlean

@@ -1,6 +1,6 @@
 import .LES_of_homotopy_groups homotopy.connectedness homotopy.homotopy_group
 open eq is_trunc pointed homotopy is_equiv fiber equiv trunc nat chain_complex prod fin algebra
-     group equiv.ops trunc_index function
+     group trunc_index function
 namespace nat
   open sigma sum
   definition eq_even_or_eq_odd (n : ℕ) : (Σk, 2 * k = n) ⊎ (Σk, 2 * k + 1 = n) :=

homotopy/LES_of_homotopy_groups.hlean

@@ -39,7 +39,7 @@ sequence. Now we get the fiber sequence by taking the set-truncation of this seq
 
 import .chain_complex algebra.homotopy_group
 
-open eq pointed sigma fiber equiv is_equiv sigma.ops is_trunc equiv.ops nat trunc algebra function
+open eq pointed sigma fiber equiv is_equiv sigma.ops is_trunc nat trunc algebra function
 
 /--------------
     PART 1

homotopy/chain_complex.hlean

@@ -7,7 +7,7 @@ Authors: Floris van Doorn
 
 import types.int types.pointed2 types.trunc algebra.hott ..group_theory.basic .fin
 
-open eq pointed int unit is_equiv equiv is_trunc trunc equiv.ops function algebra group sigma.ops
+open eq pointed int unit is_equiv equiv is_trunc trunc function algebra group sigma.ops
      sum prod nat bool fin
 namespace eq
   definition transport_eq_Fl_idp_left {A B : Type} {a : A} {b : B} (f : A → B) (q : f a = b)

homotopy/homotopy_groups.hlean

@@ -9,7 +9,7 @@ Authors: Floris van Doorn
 
 import group_theory.basic algebra.homotopy_group
 
-open eq algebra pointed group trunc is_trunc nat algebra equiv equiv.ops is_equiv
+open eq algebra pointed group trunc is_trunc nat algebra equiv is_equiv
 
 namespace my
 

homotopy/sec86.hlean

@@ -2,7 +2,7 @@
 
 import  homotopy.wedge types.pi
 
-open eq homotopy is_trunc pointed susp nat pi equiv equiv.ops is_equiv trunc
+open eq homotopy is_trunc pointed susp nat pi equiv is_equiv trunc
 
 section freudenthal