(* Basic constructions ******************************************************)
-lemma exteq_refl (A) (B): reflexive … (exteq A B).
+lemma exteq_refl (A) (B):
+ reflexive … (exteq A B).
// qed.
-lemma exteq_repl (A) (B): replace_2 … (exteq A B) (exteq A B) (exteq A B).
+lemma exteq_repl (A) (B):
+ replace_2 … (exteq A B) (exteq A B) (exteq A B).
// qed-.
-lemma exteq_sym (A) (B): symmetric … (exteq A B).
+lemma exteq_sym (A) (B):
+ symmetric … (exteq A B).
/2 width=1 by exteq_repl/ qed-.
-lemma exteq_trans (A) (B): Transitive … (exteq A B).
+lemma exteq_trans (A) (B):
+ Transitive … (exteq A B).
/2 width=1 by exteq_repl/ qed-.
-lemma exteq_canc_sn (A) (B): left_cancellable … (exteq A B).
+lemma exteq_canc_sn (A) (B):
+ left_cancellable … (exteq A B).
/2 width=1 by exteq_repl/ qed-.
-lemma exteq_canc_dx (A) (B): right_cancellable … (exteq A B).
+lemma exteq_canc_dx (A) (B):
+ right_cancellable … (exteq A B).
/2 width=1 by exteq_repl/ qed-.
(* Constructions with compose ***********************************************)