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∀ x0 x1 x2 x3 . nat_p x0(∀ x4 . x4x0∀ x5 . SNo x5SNoLev x5 = x4diadic_rational_p x5)SNo x1SNoLev x1 = x0not (diadic_rational_p x1)SNo_max_of (SNoL x1) x2SNo x2SNoLev x2SNoLev x1SNoLt x2 x1SNo_min_of (SNoR x1) x3SNoLev x3SNoLev x1SNoLt x1 x3SNo (add_SNo x1 x1)SNo (add_SNo x2 x3)diadic_rational_p x2not (diadic_rational_p x3)
as obj
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as prop
2167e..Conj_SNoS_omega_diadic_rational_p_lem__10__10
theory
HotG
stx
b740c..
address
TMT6J..Conj_SNoS_omega_diadic_rational_p_lem__10__10