X2253

X2-ISOCONJUGATE OF X917

X2253 = X911-Ceva conjugate of X48
< A B C >: Reference Triangle △ABC [ A B ]: Sideline AB (Base c = 1) [ B C ]: Sideline BC (Side a) [ C A ]: Sideline CA (Side b) { 48, 184 }: Central Line L(48, 184) { 44, 513 }: Central Line L(44, 513) { 19, 1708 }: Central Line L(19, 1708) { 2180, 2355 }: Central Line L(2180, 2355) A = Vertex A (0.0000, 0.0000) B = Vertex B (1.0000, 0.0000) C = Vertex C (0.6122, 0.5999) X_911 = POINT ADHARA (0.8698, -0.4452) X_48 = CROSSPOINT OF X(1) AND X(63) (0.5412, 0.1246) X_184 = INVERSE OF X(125) IN THE BROCARD CIRCLE (0.5788, 0.1496) X_44 = -LINE CONJUGATE OF X(1) (2.1429, 2.0996) X_513 = ISOGONAL CONJUGATE OF X(100) (1.0529, -0.0806) X_19 = CLAWSON POINT (0.6246, 0.4244) X_1708 = MIMOSA TRANSFORM OF X(7) (0.7332, 0.4848) X_2180 = -ISOCONJUGATE OF X(96) (0.7027, 0.4732) X_2355 = -ISOCONJUGATE OF X(1796) (0.6268, 0.4312) X_2253 = -ISOCONJUGATE OF X(917) (2.8966, 1.6893) A B C X911 X48 X184 X44 X513 X19 X1708 X2180 X2355 X2253 (a, b, c) = (5, 6, 7) | AB = 1

X2253 (X2-ISOCONJUGATE OF X917) constructed on acute reference triangle \((a, b, c) = (5, 6, 7)\) with unit baseline AB = \(1\).

Constructed Elements

Trilinears: \(a/f(a,b,c) : b/f(b,c,a) : c/f(c,a,b)\), where f(a,b,c) is as in X917
Barycentrics: \(a^{2}/f(a,b,c) : b^{2}/f(b,c,a): c^{2}/f(c,a,b)\)
Search Value (6, 9, 13): \(-2.837194053542\)
▸ Incident Central Lines4 lines

{19, 1708}, {44, 513}, {48, 184}, {2180, 2355}

▸ Functional Relations2 relations