module Judoc;

axiom A : Type;
axiom b : Type;

inductive T {

};

--- he ;id A; and ;A A id T A id; this is another ;id id id; example
--- hahahah
--- and another one ;T;
id : {A : Type} → A → A;
id a := a;

--- hellowww
id2 : {A : Type} → A → A;
id2 a := a;


end;