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∀ x0 x1 . (∀ x2 . x2SNoS_ omega(∀ x3 . x3omegaSNoLt (abs_SNo (add_SNo x2 (minus_SNo x0))) (eps_ x3))x2 = x0)SNo x1SNoLt x0 x1x1SNoS_ omegaSNoLt 0 (add_SNo x1 (minus_SNo x0))not (∀ x2 : ο . (∀ x3 . and (x3omega) (SNoLe (add_SNo x0 (eps_ x3)) x1)x2)x2)x1 = x0∀ x2 : ο . x2
as obj
-
as prop
fb18d..Conj_SNo_approx_real_rep__1__0
theory
HotG
stx
202df..
address
TMHTL..Conj_SNo_approx_real_rep__1__0