Σάββατο 29 Ιανουαρίου 2022
Πέμπτη 27 Ιανουαρίου 2022
TWO POINTS ON THE MCCAY CUBIC
X(mccay1) = (name pending)
Barycentrics (pending)See Antreas Hatzipolakis and César Lozada, euclid 3664.
X(mccay1) lies on the cubics K003, K762, K849, K854 and these lines: { }
X(mccay2) = (name pending)
Barycentrics (pending)See Antreas Hatzipolakis and César Lozada, euclid 4073 and Bernard Gibert, Q175, Q177 .
X(mccay2) lies on the cubic K003, these curves Q018, Q98, Q157, Q175, Q177 and these lines: { }
Εγγραφή σε:
Αναρτήσεις (Atom)
z
X(72392) = X(110)X(3164)∩X(112)X(3168) Barycentrics (a^10*b^2 - 2*a^8*b^4 + 2*a^6*b^6 - 2*a^4*b^8 + a^2*b^10 - a^10*c^2 - 2*a^8*b^2*c^...
-
X(5459) Let ABC be a triangle, let A', B', C' be the midpoints of BC, CA, AB. Let L_a be the perpendicular through A' ...
-
Theorem 1. Let ABC be an equilateral triangle and P a point. The Euler lines of the triangles PBC,PCA,PAB are concurent.Denote the point ...