OAI/Geometry/Convex/GeneralMahler/LogPath.lean
19 declarations, 0 contain sorry, 0 declared as axioms
Path z↦c(z)I+∫_{-∞}^z WP, for fixed standard input.
- def
OAI.GeneralMahler.Edge.Hline 14 - lemma
OAI.GeneralMahler.Edge.H_diffline 15 - lemma
OAI.GeneralMahler.Edge.H_nonnegline 20 - lemma
OAI.GeneralMahler.Edge.H_lipline 22 - lemma
OAI.GeneralMahler.Edge.H_derivline 31 - def
OAI.GeneralMahler.Edge.pathline 39 - lemma
OAI.GeneralMahler.Edge.path_pdline 40 - lemma
OAI.GeneralMahler.Edge.path_dline 43 - lemma
OAI.GeneralMahler.Edge.path_lipline 51 - def
OAI.GeneralMahler.Edge.Fedgeline 60 - lemma
OAI.GeneralMahler.Edge.F_ACline 61 - def
OAI.GeneralMahler.Edge.Shline 77 - def
OAI.GeneralMahler.Edge.betaline 78 - def
OAI.GeneralMahler.Edge.h1line 79 - lemma
OAI.GeneralMahler.Edge.Sh_nonnegline 80 - lemma
OAI.GeneralMahler.Edge.beta_boundline 82 - lemma
OAI.GeneralMahler.Edge.Fedge_dline 88 - lemma
OAI.GeneralMahler.Edge.path_negline 114Source comment
Endpoint saturation from cutofflemma path_neg {z:ℝ} (h : z < -e.radius x) : e.H x z=0 ∧ e.Fedge x z=LC z ∧ e.beta x z=0 ∧ e.h1 x z=0 := by … - lemma
OAI.GeneralMahler.Edge.path_posline 128