Def x:A. B(x) == x:AB(x)

is mentioned by

Thm* b:. (b ~ true)  (b ~ false)	[bool_cases_sqequal]
Thm* x,y:Atom. (x=yAtom ~ false)  x = y	[eq_atom_eq_false_elim_sqequal]
Thm* x,y:Atom. (x=yAtom ~ true)  x = y	[eq_atom_eq_true_elim_sqequal]
Thm* i,j:. ((i<j) ~ false)  i<j	[lt_int_eq_false_elim_sqequal]
Thm* i,j:. ((i<j) ~ true)  i<j	[lt_int_eq_true_elim_sqequal]
Thm* i,j:. ((i=j) ~ false)  i  j	[eq_int_eq_false_elim_sqequal]
Thm* i,j:. ((i=j) ~ true)  i = j	[eq_int_eq_true_elim_sqequal]
Thm* x,y:Atom. x=yAtom = false  x = y	[eq_atom_eq_false_elim]
Thm* x,y:Atom. x=yAtom = true  x = y	[eq_atom_eq_true_elim]
Thm* i,j:. (i<j) = false  i<j	[lt_int_eq_false_elim]
Thm* i,j:. (i<j) = true  i<j	[lt_int_eq_true_elim]
Thm* i,j:. i = j  ((i=j) ~ false)	[eq_int_eq_false_intro]
Thm* i,j:. i = j  ((i=j) ~ true)	[eq_int_eq_true_intro]
Thm* b:. b = false  (b ~ false)	[bool_sim_false]
Thm* b:. b = true  (b ~ true)	[bool_sim_true]
Def SQType(T) == x,y:T. x = y  {x ~ y}	[sq_type]

In prior sections: core well fnd int 1 bool 1

Try larger context: StandardLIB IF YOU CAN SEE THIS go to /sfa/Nuprl/Shared/Xindentation_hack_doc.html