| X(0001) | = | INCENTER |
| X(0002) | = | CENTROID |
| X(0003) | = | CIRCUMCENTER |
| X(0004) | = | ORTHOCENTER |
| X(0005) | = | NINE-POINT CENTER |
| X(0006) | = | SYMMEDIAN POINT (LEMOINE POINT, GREBE POINT) |
| X(0007) | = | GERGONNE POINT |
| X(0008) | = | NAGEL POINT |
| X(0009) | = | MITTENPUNKT |
| X(0010) | = | SPIEKER CENTER |
| X(0011) | = | FEUERBACH POINT |
| X(0012) | = | {X(1),X(5)}-HARMONIC CONJUGATE OF X(11) |
| X(0013) | = | 1ST ISOGONIC CENTER (FERMAT POINT, TORRICELLI POINT) |
| X(0014) | = | 2ND ISOGONIC CENTER |
| X(0015) | = | 1ST ISODYNAMIC POINT |
| X(0016) | = | 2ND ISODYNAMIC POINT |
| X(0017) | = | 1ST NAPOLEON POINT |
| X(0018) | = | 2ND NAPOLEON POINT |
| X(0019) | = | CLAWSON POINT |
| X(0020) | = | DE LONGCHAMPS POINT |
| X(0021) | = | SCHIFFLER POINT |
| X(0022) | = | EXETER POINT |
| X(0023) | = | FAR-OUT POINT |
| X(0024) | = | PERSPECTOR OF ABC AND ORTHIC-OF-ORTHIC TRIANGLE |
| X(0025) | = | HOMOTHETIC CENTER OF ORTHIC AND TANGENTIAL TRIANGLES |
| X(0026) | = | CIRCUMCENTER OF THE TANGENTIAL TRIANGLE |
| X(0027) | = | CEVAPOINT OF ORTHOCENTER AND CLAWSON CENTER |
| X(0028) | = | CEVAPOINT OF X(19) AND X(25) |
| X(0029) | = | CEVAPOINT OF INCENTER AND ORTHOCENTER |
| X(0030) | = | EULER INFINITY POINT |
| X(0031) | = | 2ND POWER POINT |
| X(0032) | = | 3RD POWER POINT |
| X(0033) | = | PERSPECTOR OF THE ORTHIC AND INTANGENTS TRIANGLES |
| X(0034) | = | X(4)-BETH CONJUGATE OF X(4) |
| X(0035) | = | {X(1),X(3)}-HARMONIC CONJUGATE OF X(36) |
| X(0036) | = | INVERSE-IN-CIRCUMCIRCLE OF INCENTER |
| X(0037) | = | CROSSPOINT OF INCENTER AND CENTROID |
| X(0038) | = | CROSSPOINT OF X(1) AND X(75) |
| X(0039) | = | BROCARD MIDPOINT |
| X(0040) | = | BEVAN POINT |
| X(0041) | = | X(6)-CEVA CONJUGATE OF X(31) |
| X(0042) | = | CROSSPOINT OF INCENTER AND SYMMEDIAN POINT |
| X(0043) | = | X(6)-CEVA CONJUGATE OF X(1) |
| X(0044) | = | X(6)-LINE CONJUGATE OF X(1) |
| X(0045) | = | X(9)-BETH CONJUGATE OF X(1) |
| X(0046) | = | X(4)-CEVA CONJUGATE OF X(1) |
| X(0047) | = | X(110)-BETH CONJUGATE OF X(34) |
| X(0048) | = | CROSSPOINT OF X(1) AND X(63) |
| X(0049) | = | CENTER OF SINE-TRIPLE-ANGLE CIRCLE |
| X(0050) | = | X(74)-CEVA CONJUGATE OF X(184) |
| X(0051) | = | CENTROID OF ORTHIC TRIANGLE |
| X(0052) | = | ORTHOCENTER OF ORTHIC TRIANGLE |
| X(0053) | = | SYMMEDIAN POINT OF ORTHIC TRIANGLE |
| X(0054) | = | KOSNITA POINT |
| X(0055) | = | INSIMILICENTER(CIRCUMCIRCLE, INCIRCLE) |
| X(0056) | = | EXSIMILICENTER(CIRCUMCIRCLE, INCIRCLE) |
| X(0057) | = | ISOGONAL CONJUGATE OF X(9) |
| X(0058) | = | ISOGONAL CONJUGATE OF X(10) |
| X(0059) | = | ISOGONAL CONJUGATE OF X(11) |
| X(0060) | = | ISOGONAL CONJUGATE OF X(12) |
| X(0061) | = | ISOGONAL CONJUGATE OF X(17) |
| X(0062) | = | ISOGONAL CONJUGATE OF X(18) |
| X(0063) | = | ISOGONAL CONJUGATE OF X(19) |
| X(0064) | = | ISOGONAL CONJUGATE OF X(20) |
| X(0065) | = | ORTHOCENTER OF THE INTOUCH TRIANGLE |
| X(0066) | = | ISOGONAL CONJUGATE OF X(22) |
| X(0067) | = | ISOGONAL CONJUGATE OF X(23) |
| X(0068) | = | PRASOLOV POINT |
| X(0069) | = | SYMMEDIAN POINT OF THE ANTICOMPLEMENTARY TRIANGLE |
| X(0070) | = | ISOGONAL CONJUGATE OF X(26) |
| X(0071) | = | ISOGONAL CONJUGATE OF X(27) |
| X(0072) | = | ISOGONAL CONJUGATE OF X(28) |
| X(0073) | = | CROSSPOINT OF INCENTER AND CIRCUMCENTER |
| X(0074) | = | ISOGONAL CONJUGATE OF EULER INFINITY POINT |
| X(0075) | = | ISOTOMIC CONJUGATE OF INCENTER |
| X(0076) | = | 3RD BROCARD POINT |
| X(0077) | = | ISOGONAL CONJUGATE OF X(33) |
| X(0078) | = | ISOGONAL CONJUGATE OF X(34) |
| X(0079) | = | ISOGONAL CONJUGATE OF X(35) |
| X(0080) | = | REFLECTION OF INCENTER IN FEUERBACH POINT |
| X(0081) | = | CEVAPOINT OF INCENTER AND SYMMEDIAN POINT |
| X(0082) | = | ISOGONAL CONJUGATE OF X(38) |
| X(0083) | = | CEVAPOINT OF CENTROID AND SYMMEDIAN POINT |
| X(0084) | = | ISOGONAL CONJUGATE OF X(40) |
| X(0085) | = | ISOTOMIC CONJUGATE OF X(9) |
| X(0086) | = | CEVAPOINT OF INCENTER AND CENTROID |
| X(0087) | = | X(2)-CROSS CONJUGATE OF X(1) |
| X(0088) | = | ISOGONAL CONJUGATE OF X(44) |
| X(0089) | = | ISOGONAL CONJUGATE OF X(45) |
| X(0090) | = | X(3)-CROSS CONJUGATE OF X(1) |
| X(0091) | = | ISOGONAL CONJUGATE OF X(47) |
| X(0092) | = | CEVAPOINT OF INCENTER AND CLAWSON POINT |
| X(0093) | = | ISOGONAL CONJUGATE OF X(49) |
| X(0094) | = | ISOGONAL CONJUGATE OF X(50) |
| X(0095) | = | CEVAPOINT OF CENTROID AND CIRCUMCENTER |
| X(0096) | = | ISOGONAL CONJUGATE OF X(52) |
| X(0097) | = | ISOGONAL CONJUGATE OF X(53) |
| X(0098) | = | TARRY POINT |
| X(0099) | = | STEINER POINT |
| X(0100) | = | ANTICOMPLEMENT OF FEUERBACH POINT |
| X(0101) | = | Ψ(INCENTER, SYMMEDIAN POINT) |
| X(0102) | = | Λ(INCENTER, ORTHOCENTER) |
| X(0103) | = | ANTIPODE OF X(101) |
| X(0104) | = | ANTIPODE OF X(100) |
| X(0105) | = | Λ(INCENTER, SYMMEDIAN POINT) |
| X(0106) | = | Λ(INCENTER, CENTROID) |
| X(0107) | = | Ψ(SYMMEDIAN POINT, ORTHOCENTER) |
| X(0108) | = | Ψ(CIRCUMCENTER, ORTHOCENTER) |
| X(0109) | = | Ψ(INCENTER, CIRCUMCENTER) |
| X(0110) | = | FOCUS OF KIEPERT PARABOLA |
| X(0111) | = | PARRY POINT |
| X(0112) | = | Ψ(ORTHOCENTER, SYMMEDIAN POINT) |
| X(0113) | = | JERABEK ANTIPODE |
| X(0114) | = | KIEPERT ANTIPODE |
| X(0115) | = | CENTER OF KIEPERT HYPERBOLA |
| X(0116) | = | MIDPOINT OF X(4) AND X(103) |
| X(0117) | = | MIDPOINT OF X(4) AND X(109) |
| X(0118) | = | MIDPOINT OF X(4) AND X(101) |
| X(0119) | = | FEUERBACH ANTIPODE |
| X(0120) | = | X(105)-OF-MEDIAL-TRIANGLE |
| X(0121) | = | X(106)-OF-MEDIAL-TRIANGLE |
| X(0122) | = | X(107)-OF-MEDIAL-TRIANGLE |
| X(0123) | = | X(108)-OF-MEDIAL-TRIANGLE |
| X(0124) | = | X(109)-OF-MEDIAL-TRIANGLE |
| X(0125) | = | CENTER OF JERABEK HYPERBOLA |
| X(0126) | = | X(111)-OF-MEDIAL-TRIANGLE |
| X(0127) | = | X(112)-OF-MEDIAL-TRIANGLE |
| X(0128) | = | X(74)-OF-ORTHIC-TRIANGLE |
| X(0129) | = | X(98)-OF-ORTHIC-TRIANGLE |
| X(0130) | = | X(99)-OF-ORTHIC-TRIANGLE |
| X(0131) | = | X(102)-OF-ORTHIC-TRIANGLE |
| X(0132) | = | X(105)-OF-ORTHIC-TRIANGLE |
| X(0133) | = | X(106)-OF-ORTHIC-TRIANGLE |
| X(0134) | = | X(107)-OF-ORTHIC-TRIANGLE |
| X(0135) | = | X(108)-OF-ORTHIC-TRIANGLE |
| X(0136) | = | X(109)-OF-ORTHIC-TRIANGLE |
| X(0137) | = | X(110)-OF-ORTHIC-TRIANGLE |
| X(0138) | = | X(111)-OF-ORTHIC-TRIANGLE |
| X(0139) | = | X(112)-OF-ORTHIC-TRIANGLE |
| X(0140) | = | MIDPOINT OF X(3) AND X(5) |
| X(0141) | = | COMPLEMENT OF SYMMEDIAN POINT |
| X(0142) | = | COMPLEMENT OF MITTENPUNKT |
| X(0143) | = | NINE-POINT CENTER OF ORTHIC TRIANGLE |
| X(0144) | = | ANTICOMPLEMENT OF X(7) |
| X(0145) | = | ANTICOMPLEMENT OF NAGEL POINT |
| X(0146) | = | REFLECTION OF X(20) IN X(110) |
| X(0147) | = | TARRY POINT OF ANTICOMPLEMENTARY TRIANGLE |
| X(0148) | = | STEINER POINT OF ANTICOMPLEMENTARY TRIANGLE |
| X(0149) | = | REFLECTION OF X(20) IN X(104) |
| X(0150) | = | REFLECTION OF X(20) IN X(103) |
| X(0151) | = | REFLECTION OF X(20) IN X(109) |
| X(0152) | = | REFLECTION OF X(20) IN X(101) |
| X(0153) | = | REFLECTION OF X(20) IN X(100) |
| X(0154) | = | X(3)-CEVA CONJUGATE OF X(6) |
| X(0155) | = | EIGENCENTER OF ORTHIC TRIANGLE |
| X(0156) | = | X(5)-OF-TANGENTIAL-TRIANGLE |
| X(0157) | = | X(6)-OF-TANGENTIAL-TRIANGLE |
| X(0158) | = | X(19)-CROSS CONJUGATE OF X(92) |
| X(0159) | = | X(9)-OF-TANGENTIAL-TRIANGLE |
| X(0160) | = | X(37)-OF-TANGENTIAL-TRIANGLE |
| X(0161) | = | X(63)-OF-TANGENTIAL-TRIANGLE |
| X(0162) | = | CEVAPOINT OF X(108) AND X(109) |
| X(0163) | = | TRILINEAR PRODUCT X(6)*X(110) |
| X(0164) | = | INCENTER OF EXCENTRAL TRIANGLE |
| X(0165) | = | CENTROID OF THE EXCENTRAL TRIANGLE |
| X(0166) | = | GERGONNE POINT OF EXCENTRAL TRIANGLE |
| X(0167) | = | NAGEL POINT OF EXCENTRAL TRIANGLE |
| X(0168) | = | MITTENPUNKT OF EXCENTRAL TRIANGLE |
| X(0169) | = | X(85)-CEVA CONJUGATE OF X(1) |
| X(0170) | = | X(9)-ALEPH CONJUGATE OF X(9) |
| X(0171) | = | {X(2), X(31)}-HARMONIC CONJUGATE OF X(238) |
| X(0172) | = | TRILINEAR PRODUCT X(6)*X(171) |
| X(0173) | = | CONGRUENT ISOSCELIZERS POINT |
| X(0174) | = | YFF CENTER OF CONGRUENCE |
| X(0175) | = | ISOPERIMETRIC POINT |
| X(0176) | = | EQUAL DETOUR POINT |
| X(0177) | = | 1ST MID-ARC POINT |
| X(0178) | = | 2ND MID-ARC POINT |
| X(0179) | = | 1ST AJIMA-MALFATTI POINT |
| X(0180) | = | 2ND AJIMA-MALFATTI POINT |
| X(0181) | = | APOLLONIUS POINT |
| X(0182) | = | MIDPOINT OF BROCARD DIAMETER |
| X(0183) | = | TRILINEAR QUOTIENT X(75)/X(182) |
| X(0184) | = | INVERSE OF X(125) IN THE BROCARD CIRCLE |
| X(0185) | = | NAGEL POINT OF THE ORTHIC TRIANGLE |
| X(0186) | = | INVERSE-IN-CIRCUMCIRCLE OF X(4) |
| X(0187) | = | INVERSE-IN-CIRCUMCIRCLE OF X(6) (SCHOUTE CENTER) |
| X(0188) | = | 2ND MID-ARC POINT OF ANTICOMPLEMENTARY TRIANGLE |
| X(0189) | = | CYCLOCEVIAN CONJUGATE OF X(8) |
| X(0190) | = | YFF PARABOLIC POINT |
| X(0191) | = | X(10)-CEVA CONJUGATE OF X(1) |
| X(0192) | = | X(1)-CEVA CONJUGATE OF X(2) |
| X(0193) | = | X(4)-CEVA CONJUGATE OF X(2) |
| X(0194) | = | X(6)-CEVA CONJUGATE OF X(2) |
| X(0195) | = | X(5)-CEVA CONJUGATE OF X(3) |
| X(0196) | = | X(7)-CEVA CONJUGATE OF X(4) |
| X(0197) | = | X(8)-CEVA CONJUGATE OF X(6) |
| X(0198) | = | X(9)-CEVA CONJUGATE OF X(6) |
| X(0199) | = | X(10)-CEVA CONJUGATE OF X(6) |
| X(0200) | = | X(8)-CEVA CONJUGATE OF X(9) |
| X(0201) | = | X(10)-CEVA CONJUGATE OF X(12) |
| X(0202) | = | X(1)-CEVA CONJUGATE OF X(15) |
| X(0203) | = | X(1)-CEVA CONJUGATE OF X(16) |
| X(0204) | = | X(1)-CEVA CONJUGATE OF X(19) |
| X(0205) | = | X(9)-CEVA CONJUGATE OF X(31) |
| X(0206) | = | X(2)-CEVA CONJUGATE OF X(32) |
| X(0207) | = | X(1)-CEVA CONJUGATE OF X(34) |
| X(0208) | = | X(4)-CEVA CONJUGATE OF X(34) |
| X(0209) | = | X(4)-CEVA CONJUGATE OF X(37) |
| X(0210) | = | X(10)-CEVA CONJUGATE OF X(37) |
| X(0211) | = | X(4)-CEVA CONJUGATE OF X(39) |
| X(0212) | = | X(9)-CEVA CONJUGATE OF X(41) |
| X(0213) | = | X(6)-CEVA CONJUGATE OF X(42) |
| X(0214) | = | X(2)-CEVA CONJUGATE OF X(44) |
| X(0215) | = | X(1)-CEVA CONJUGATE OF X(50) |
| X(0216) | = | X(5)-CEVA CONJUGATE OF X(51) |
| X(0217) | = | X(6)-CEVA CONJUGATE OF X(51) |
| X(0218) | = | X(7)-CEVA CONJUGATE OF X(55) |
| X(0219) | = | X(8)-CEVA CONJUGATE OF X(55) |
| X(0220) | = | X(9)-CEVA CONJUGATE OF X(55) |
| X(0221) | = | X(1)-CEVA CONJUGATE OF X(56) |
| X(0222) | = | X(7)-CEVA CONJUGATE OF X(56) |
| X(0223) | = | X(2)-CEVA CONJUGATE OF X(57) |
| X(0224) | = | X(7)-CEVA CONJUGATE OF X(63) |
| X(0225) | = | X(4)-CEVA CONJUGATE OF X(65) |
| X(0226) | = | X(7)-CEVA CONJUGATE OF X(65) |
| X(0227) | = | X(10)-CEVA CONJUGATE OF X(65) |
| X(0228) | = | X(3)-CEVA CONJUGATE OF X(71) |
| X(0229) | = | X(7)-CEVA CONJUGATE OF X(81) |
| X(0230) | = | X(2)-CEVA CONJUGATE OF X(114) |
| X(0231) | = | X(2)-CEVA CONJUGATE OF X(128) |
| X(0232) | = | X(2)-CEVA CONJUGATE OF X(132) |
| X(0233) | = | X(2)-CEVA CONJUGATE OF X(140) |
| X(0234) | = | X(7)-CEVA CONJUGATE OF X(177) |
| X(0235) | = | X(4)-CEVA CONJUGATE OF X(185) |
| X(0236) | = | X(2)-CEVA CONJUGATE OF X(188) |
| X(0237) | = | X(3)-LINE CONJUGATE OF X(2) |
| X(0238) | = | X(1)-LINE CONJUGATE OF X(37) |
| X(0239) | = | X(1)-LINE CONJUGATE OF X(42) |
| X(0240) | = | X(1)-LINE CONJUGATE OF X(48) |
| X(0241) | = | X(1)-LINE CONJUGATE OF X(55) |
| X(0242) | = | X(4)-LINE CONJUGATE OF X(71) |
| X(0243) | = | X(4)-LINE CONJUGATE OF X(73) |
| X(0244) | = | X(1)-LINE CONJUGATE OF X(100) |
| X(0245) | = | X(1)-LINE CONJUGATE OF X(110) |
| X(0246) | = | X(3)-LINE CONJUGATE OF X(110) |
| X(0247) | = | X(4)-LINE CONJUGATE OF X(110) |
| X(0248) | = | X(4)-LINE CONJUGATE OF X(132) |
| X(0249) | = | ISOGONAL CONJUGATE OF X(115) |
| X(0250) | = | ISOGONAL CONJUGATE OF X(125) |
| X(0251) | = | ISOGONAL CONJUGATE OF X(141) |
| X(0252) | = | ISOGONAL CONJUGATE OF X(143) |
| X(0253) | = | X(4)-CROSS CONJUGATE OF X(2) |
| X(0254) | = | X(3)-CROSS CONJUGATE OF X(4) |
| X(0255) | = | ISOGONAL CONJUGATE OF X(158) |
| X(0256) | = | 1ST SHARYGIN POINT |
| X(0257) | = | ISOGONAL CONJUGATE OF X(172) |
| X(0258) | = | CONGRUENT INCIRCLES ISOSCELIZER POINT |
| X(0259) | = | ISOGONAL CONJUGATE OF X(174) |
| X(0260) | = | ISOGONAL CONJUGATE OF X(177) |
| X(0261) | = | ISOTOMIC CONJUGATE OF X(12) |
| X(0262) | = | ISOGONAL CONJUGATE OF X(182) |
| X(0263) | = | ISOGONAL CONJUGATE OF X(183) |
| X(0264) | = | ISOTOMIC CONJUGATE OF CIRCUMCENTER |
| X(0265) | = | REFLECTION OF X(3) IN X(125) |
| X(0266) | = | ISOGONAL CONJUGATE OF X(188) |
| X(0267) | = | ISOGONAL CONJUGATE OF X(191) |
| X(0268) | = | ISOGONAL CONJUGATE OF X(196) |
| X(0269) | = | ISOGONAL CONJUGATE OF X(200) |
| X(0270) | = | ISOGONAL CONJUGATE OF X(201) |
| X(0271) | = | ISOGONAL CONJUGATE OF X(208) |
| X(0272) | = | ISOGONAL CONJUGATE OF X(209) |
| X(0273) | = | ISOGONAL CONJUGATE OF X(212) |
| X(0274) | = | ISOGONAL CONJUGATE OF X(213) |
| X(0275) | = | CEVAPOINT OF ORTHOCENTER AND SYMMEDIAN POINT |
| X(0276) | = | ISOGONAL CONJUGATE OF X(217) |
| X(0277) | = | ISOGONAL CONJUGATE OF X(218) |
| X(0278) | = | ISOGONAL CONJUGATE OF X(219) |
| X(0279) | = | ISOGONAL CONJUGATE OF X(220) |
| X(0280) | = | X(1)-CROSS CONJUGATE OF X(8) |
| X(0281) | = | X(37)-CROSS CONJUGATE OF X(9) |
| X(0282) | = | X(6)-CROSS CONJUGATE OF X(9) |
| X(0283) | = | X(3)-CROSS CONJUGATE OF X(21) |
| X(0284) | = | X(55)-CROSS CONJUGATE OF X(21) |
| X(0285) | = | X(58)-CROSS CONJUGATE OF X(21) |
| X(0286) | = | X(4)-CROSS CONJUGATE OF X(27) |
| X(0287) | = | X(2)-HIRST INVERSE OF X(98) |
| X(0288) | = | CEVAPOINT OF X(6) AND X(54) |
| X(0289) | = | ISOGONAL CONJUGATE OF X(236) |
| X(0290) | = | ISOGONAL CONJUGATE OF X(237) |
| X(0291) | = | 2ND SHARYGIN POINT |
| X(0292) | = | X(1)-HIRST INVERSE OF X(291) |
| X(0293) | = | ISOGONAL CONJUGATE OF X(240) |
| X(0294) | = | ISOGONAL CONJUGATE OF X(241) |
| X(0295) | = | ISOGONAL CONJUGATE OF X(242) |
| X(0296) | = | ISOGONAL CONJUGATE OF X(243) |
| X(0297) | = | X(2)-HIRST INVERSE OF X(4) |
| X(0298) | = | ISOTOMIC CONJUGATE OF 1ST ISOGONIC CENTER |
| X(0299) | = | ISOTOMIC CONJUGATE OF 2ND ISOGONIC CENTER |
| X(0300) | = | ISOTOMIC CONJUGATE OF 1ST ISODYNAMIC CENTER |
| X(0301) | = | ISOTOMIC CONJUGATE OF 2ND ISODYNAMIC CENTER |
| X(0302) | = | ISOTOMIC CONJUGATE OF 1ST NAPOLEON POINT |
| X(0303) | = | ISOTOMIC CONJUGATE OF 2ND NAPOLEON POINT |
| X(0304) | = | ISOTOMIC CONJUGATE OF X(19) |
| X(0305) | = | ISOTOMIC CONJUGATE OF X(25) |
| X(0306) | = | ISOTOMIC CONJUGATE OF X(27) |
| X(0307) | = | ISOTOMIC CONJUGATE OF X(29) |
| X(0308) | = | ISOTOMIC CONJUGATE OF X(39) |
| X(0309) | = | ISOTOMIC CONJUGATE OF X(40) |
| X(0310) | = | ISOTOMIC CONJUGATE OF X(42) |
| X(0311) | = | ISOTOMIC CONJUGATE OF X(54) |
| X(0312) | = | ISOTOMIC CONJUGATE OF X(57) |
| X(0313) | = | ISOTOMIC CONJUGATE OF X(58) |
| X(0314) | = | ISOTOMIC CONJUGATE OF X(65) |
| X(0315) | = | ISOTOMIC CONJUGATE OF X(66) |
| X(0316) | = | DROUSSENT PIVOT |
| X(0317) | = | ISOTOMIC CONJUGATE OF X(68) |
| X(0318) | = | ISOTOMIC CONJUGATE OF X(77) |
| X(0319) | = | ISOTOMIC CONJUGATE OF X(79) |
| X(0320) | = | ISOTOMIC CONJUGATE OF X(80) |
| X(0321) | = | ISOTOMIC CONJUGATE OF X(81) |
| X(0322) | = | ISOTOMIC CONJUGATE OF X(84) |
| X(0323) | = | ISOTOMIC CONJUGATE OF X(94) |
| X(0324) | = | ISOTOMIC CONJUGATE OF X(97) |
| X(0325) | = | X(2)-HIRST INVERSE OF X(69) |
| X(0326) | = | ISOTOMIC CONJUGATE OF X(158) |
| X(0327) | = | ISOTOMIC CONJUGATE OF X(182) |
| X(0328) | = | ISOTOMIC CONJUGATE OF X(186) |
| X(0329) | = | ISOTOMIC CONJUGATE OF X(189) |
| X(0330) | = | ISOTOMIC CONJUGATE OF X(192) |
| X(0331) | = | ISOTOMIC CONJUGATE OF X(219) |
| X(0332) | = | ISOTOMIC CONJUGATE OF X(215) |
| X(0333) | = | CEVAPOINT OF X(8) AND X(9) |
| X(0334) | = | ISOTOMIC CONJUGATE OF X(238) |
| X(0335) | = | ISOTOMIC CONJUGATE OF X(239) |
| X(0336) | = | ISOTOMIC CONJUGATE OF X(240) |
| X(0337) | = | ISOTOMIC CONJUGATE OF X(242) |
| X(0338) | = | CEVAPOINT OF X(115) AND X(125) |
| X(0339) | = | ISOTOMIC CONJUGATE OF X(250) |
| X(0340) | = | ISOTOMIC CONJUGATE OF X(265) |
| X(0341) | = | ISOTOMIC CONJUGATE OF X(269) |
| X(0342) | = | ISOTOMIC CONJUGATE OF X(271) |
| X(0343) | = | ISOTOMIC CONJUGATE OF X(275) |
| X(0344) | = | ISOTOMIC CONJUGATE OF X(277) |
| X(0345) | = | ISOTOMIC CONJUGATE OF X(278) |
| X(0346) | = | ISOTOMIC CONJUGATE OF X(279) |
| X(0347) | = | ISOTOMIC CONJUGATE OF X(280) |
| X(0348) | = | ISOTOMIC CONJUGATE OF X(281) |
| X(0349) | = | ISOTOMIC CONJUGATE OF X(284) |
| X(0350) | = | X(2)-HIRST INVERSE OF X(75) |
| X(0351) | = | CENTER OF THE PARRY CIRCLE |
| X(0352) | = | INVERSE-IN-CIRCUMCIRCLE OF X(353) |
| X(0353) | = | INVERSE-IN-BROCARD-CIRCLE OF X(111) |
| X(0354) | = | WEILL POINT |
| X(0355) | = | FUHRMANN CENTER |
| X(0356) | = | MORLEY CENTER |
| X(0357) | = | 1ST MORLEY-TAYLOR-MARR CENTER |
| X(0358) | = | 2ND MORLEY-TAYLOR-MARR CENTER |
| X(0359) | = | HOFSTADTER ONE POINT |
| X(0360) | = | HOFSTADTER ZERO POINT |
| X(0361) | = | X(266)-CEVA CONJUGATE OF X(1) |
| X(0362) | = | CONGRUENT CIRCUMCIRCLES ISOSCELIZER POINT |
| X(0363) | = | EQUAL PERIMETERS ISOSCELIZER POINT |
| X(0364) | = | WABASH CENTER (EQUAL AREAS ISOSCELIZER POINT) |
| X(0365) | = | SQUARE ROOT POINT |
| X(0366) | = | ISOGONAL CONJUGATE OF X(365) |
| X(0367) | = | CROSSPOINT OF X(1) and X(366) |
| X(0368) | = | EQUI-BROCARD CENTER |
| X(0369) | = | 1ST TRISECTED PERIMETER POINT |
| X(0370) | = | EQUILATERAL CEVIAN TRIANGLE POINT |
| X(0371) | = | KENMOTU POINT (CONGRUENT SQUARES POINT) |
| X(0372) | = | {X(3),X(6)}-HARMONIC CONJUGATE OF X(371) |
| X(0373) | = | CENTROID OF THE PEDAL TRIANGLE OF THE CENTROID |
| X(0374) | = | CENTROID OF THE PEDAL TRIANGLE OF X(9) |
| X(0375) | = | CENTROID OF THE PEDAL TRIANGLE OF X(10) |
| X(0376) | = | CENTROID OF THE ANTIPEDAL TRIANGLE OF X(2) |
| X(0377) | = | EULER LINE INTERCEPT OF LINE X(7)X(8) |
| X(0378) | = | REFLECTION OF X(22) IN X(3) |
| X(0379) | = | EULER LINE INTERCEPT OF LINE X(6)X(7) |
| X(0380) | = | INTERSECTION OF LINES X(1)X(19) AND X(9)X(55) |
| X(0381) | = | MIDPOINT OF X(2) AND X(4) |
| X(0382) | = | REFLECTION OF CIRCUMCENTER IN ORTHOCENTER |
| X(0383) | = | EULER LINE INTERCEPT OF LINE X(14)X(98) |
| X(0384) | = | EULER LINE INTERCEPT OF LINE X(32)X(76) |
| X(0385) | = | X(2)-HIRST INVERSE OF X(6) |
| X(0386) | = | INVERSE-IN-BROCARD-CIRCLE OF X(58) |
| X(0387) | = | INTERSECTION OF LINES X(1,2) AND X(4,6) |
| X(0388) | = | INTERSECTION OF LINES X(1)X(4) and X(7)X(8) |
| X(0389) | = | CENTER OF THE TAYLOR CIRCLE |
| X(0390) | = | REFLECTION OF GERGONNE POINT IN INCENTER |
| X(0391) | = | INTERSECTION OF LINES X(2,6) AND X(8,9) |
| X(0392) | = | INTERSECTION OF LINES X(1,6) AND X(10,11) |
| X(0393) | = | X(25)-CROSS CONJUGATE OF X(4) |
| X(0394) | = | X(69)-CEVA CONJUGATE OF X(3) |
| X(0395) | = | MIDPOINT OF X(14) AND X(16) |
| X(0396) | = | MIDPOINT OF X(13) AND X(15) |
| X(0397) | = | CROSSPOINT OF X(4) AND X(17) |
| X(0398) | = | CROSSPOINT OF X(4) AND X(18) |
| X(0399) | = | PARRY REFLECTION POINT |
| X(0400) | = | YFF-MALFATTI POINT |
| X(0401) | = | BAILEY POINT |
| X(0402) | = | ZEEMAN-GOSSARD PERSPECTOR |
| X(0403) | = | X(36) OF THE ORTHIC TRIANGLE |
| X(0404) | = | {X(2),X(3)}-HARMONIC CONJUGATE OF X(21) |
| X(0405) | = | EULER LINE INTERCEPT OF LINE X(1)X(6) |
| X(0406) | = | EULER LINE INTERCEPT OF LINE X(10)X(33) |
| X(0407) | = | CROSSPOINT OF X(4) AND X(225) |
| X(0408) | = | EULER LINE INTERCEPT OF LINE X(73)X(228) |
| X(0409) | = | EULER X(21)-1ST-SUBSTITUTION POINT |
| X(0410) | = | EULER X(29)-1ST-SUBSTITUTION POINT |
| X(0411) | = | EULER X(21)-2ND-SUBSTITUTION POINT |
| X(0412) | = | EULER X(29)-2ND-SUBSTITUTION POINT |
| X(0413) | = | EULER X(21)-3RD-SUBSTITUTION POINT |
| X(0414) | = | EULER X(29)-3RD-SUBSTITUTION POINT |
| X(0415) | = | X(4)-HIRST INVERSE OF X(29) |
| X(0416) | = | X(3)-HIRST INVERSE OF X(21) |
| X(0417) | = | X(3)-CEVA CONJUGATE OF X(185) |
| X(0418) | = | X(3)-CEVA-CONJUGATE OF X(216) |
| X(0419) | = | X(4)-HIRST INVERSE OF X(25) |
| X(0420) | = | X(4)-HIRST INVERSE OF X(427) |
| X(0421) | = | X(4)-HIRST INVERSE OF X(24) |
| X(0422) | = | X(4)-HIRST INVERSE OF X(28) |
| X(0423) | = | X(4)-HIRST INVERSE OF X(27) |
| X(0424) | = | X(4)-HIRST INVERSE OF X(451) |
| X(0425) | = | X(4)-HIRST INVERSE OF X(21) |
| X(0426) | = | EULER X(19)-4th-SUBSTITUTION POINT |
| X(0427) | = | COMPLEMENT OF X(22) |
| X(0428) | = | EULER X(38)-5th-SUBSTITUTION POINT |
| X(0429) | = | EULER X(58)-5th-SUBSTITUTION POINT |
| X(0430) | = | EULER X(81)-5th-SUBSTITUTION POINT |
| X(0431) | = | EULER X(283)-5th-SUBSTITUTION POINT |
| X(0432) | = | EULER X(155)-6th-SUBSTITUTION POINT |
| X(0433) | = | EULER X(159)-6th-SUBSTITUTION POINT |
| X(0434) | = | EULER X(195)-6th-SUBSTITUTION POINT |
| X(0435) | = | EULER X(399)-6th-SUBSTITUTION POINT |
| X(0436) | = | EULER X(48)-7th-SUBSTITUTION POINT |
| X(0437) | = | EULER X(214)-8th-SUBSTITUTION POINT |
| X(0438) | = | EULER X(204)-9th-SUBSTITUTION POINT |
| X(0439) | = | EULER X(193)-10th-SUBSTITUTION POINT |
| X(0440) | = | COMPLEMENT OF X(27) |
| X(0441) | = | COMPLEMENT OF X(297) |
| X(0442) | = | COMPLEMENT OF SCHIFFLER POINT |
| X(0443) | = | COMPLEMENT OF X(452) |
| X(0444) | = | EULER LINE INTERCEPT OF LINE X(19)X(232) |
| X(0445) | = | EULER X(79)-11th-SUBSTITUTION POINT |
| X(0446) | = | CROSSPOINT OF X(98) AND X(511) |
| X(0447) | = | X(2)-HIRST INVERSE OF X(27) |
| X(0448) | = | X(2)-HIRST INVERSE OF X(21) |
| X(0449) | = | X(2)-HIRST INVERSE OF X(452) |
| X(0450) | = | X(3)-HIRST INVERSE OF X(4) |
| X(0451) | = | X(4)-HIRST INVERSE OF X(424) |
| X(0452) | = | X(2)-HIRST INVERSE OF X(449) |
| X(0453) | = | X(46)-HIRST INVERSE OF X(452) |
| X(0454) | = | EULER X(155)-12th-SUBSTITUTION POINT |
| X(0455) | = | EULER X(159)-13th-SUBSTITUTION POINT |
| X(0456) | = | EULER X(195)-13th-SUBSTITUTION POINT |
| X(0457) | = | EULER X(399)-12th-SUBSTITUTION POINT |
| X(0458) | = | EULER LINE INTERCEPT OF LINE X(76)X(275) |
| X(0459) | = | X(393)-CROSS CONJUGATE OF X(4) |
| X(0460) | = | X(4)-HIRST INVERSE OF X(459) |
| X(0461) | = | EULER LINE INTERCEPT OF LINE X(33)X(200) |
| X(0462) | = | EULER LINE INTERCEPT OF LINE X(51)X(397) |
| X(0463) | = | EULER LINE INTERCEPT OF LINE X(51)X(398) |
| X(0464) | = | EULER LINE INTERCEPT OF LINE X(63)X(69) |
| X(0465) | = | EULER LINE INTERCEPT OF LINE X(216)X(395) |
| X(0466) | = | EULER LINE INTERCEPT OF LINE X(216)X(396) |
| X(0467) | = | EULER LINE INTERCEPT OF LINE X(53)X(311) |
| X(0468) | = | X(2)-LINE CONJUGATE OF X(3) |
| X(0469) | = | EULER LINE INTERCEPT OF LINE X(92)X(264) |
| X(0470) | = | X(15)-CROSS CONJUGATE OF X(298) |
| X(0471) | = | X(16)-CROSS CONJUGATE OF X(299) |
| X(0472) | = | X(62)-CROSS CONJUGATE OF X(303) |
| X(0473) | = | X(61)-CROSS CONJUGATE OF X(302) |
| X(0474) | = | EULER LINE INTERCEPT OF LINE X(10)X(56) |
| X(0475) | = | EULER LINE INTERCEPT OF LINE X(10)X(34) |
| X(0476) | = | TIXIER POINT |
| X(0477) | = | TIXIER ANTIPODE |
| X(0478) | = | CENTER OF YIU CONIC |
| X(0479) | = | X(269)-CROSS CONJUGATE OF X(279) |
| X(0480) | = | X(200)-CEVA CONJUGATE OF X(220) |
| X(0481) | = | 1ST EPPSTEIN POINT |
| X(0482) | = | 2ND EPPSTEIN POINT |
| X(0483) | = | RADICAL CENTER OF AJIMA-MALFATTI CIRCLES |
| X(0484) | = | 1ST EVANS PERSPECTOR |
| X(0485) | = | VECTEN POINT |
| X(0486) | = | INNER VECTEN POINT |
| X(0487) | = | ANTICOMPLEMENT OF X(486) |
| X(0488) | = | ANTICOMPLEMENT OF X(485) |
| X(0489) | = | CEVAPOINT OF X(20) AND X(487) |
| X(0490) | = | CEVAPOINT OF X(20) AND X(488) |
| X(0491) | = | CEVAPOINT OF X(2) AND X(487) |
| X(0492) | = | CEVAPOINT OF X(2) AND X(488) |
| X(0493) | = | 1ST VAN LAMOEN HOMOTHETIC CENTER |
| X(0494) | = | 2ND VAN LAMOEN HOMOTHETIC CENTER |
| X(0495) | = | JOHNSON MIDPOINT |
| X(0496) | = | {X(1),X(5)}-HARMONIC CONJUGATE OF X(495) |
| X(0497) | = | CROSSPOINT OF GERGONNE POINT AND NAGEL POINT |
| X(0498) | = | YFF CONCURRENT CONGRUENT CIRCLES POINT |
| X(0499) | = | {X(1),X(2)}-HARMONIC CONJUGATE OF X(498) |
| X(0500) | = | ORTHOCENTER OF THE INCENTRAL TRIANGLE |
| X(0501) | = | MIQUEL ASSOCIATE OF INCENTER |
| X(0502) | = | ISOGONAL CONJUGATE OF X(501) |
| X(0503) | = | 1ST ISOSCELIZER POINT |
| X(0504) | = | 2ND ISOSCELIZER POINT |
| X(0505) | = | 3RD ISOSCELIZER POINT |
| X(0506) | = | 4th ISOSCELIZER POINT |
| X(0507) | = | 5th ISOSCELIZER POINT |
| X(0508) | = | 6th ISOSCELIZER POINT |
| X(0509) | = | 7th ISOSCELIZER POINT |
| X(0510) | = | 8th ISOSCELIZER POINT |
| X(0511) | = | ISOGONAL CONJUGATE OF X(98) |
| X(0512) | = | ISOGONAL CONJUGATE OF X(99) |
| X(0513) | = | ISOGONAL CONJUGATE OF X(100) |
| X(0514) | = | ISOGONAL CONJUGATE OF X(101) |
| X(0515) | = | ISOGONAL CONJUGATE OF X(102) |
| X(0516) | = | ISOGONAL CONJUGATE OF X(103) |
| X(0517) | = | ISOGONAL CONJUGATE OF X(104) |
| X(0518) | = | ISOGONAL CONJUGATE OF X(105) |
| X(0519) | = | ISOGONAL CONJUGATE OF X(106) |
| X(0520) | = | ISOGONAL CONJUGATE OF X(107) |
| X(0521) | = | ISOGONAL CONJUGATE OF X(108) |
| X(0522) | = | ISOGONAL CONJUGATE OF X(109) |
| X(0523) | = | ISOGONAL CONJUGATE OF X(110) |
| X(0524) | = | ISOGONAL CONJUGATE OF X(111) |
| X(0525) | = | ISOGONAL CONJUGATE OF X(112) |
| X(0526) | = | ISOGONAL CONJUGATE OF X(476) |
| X(0527) | = | DIRECTION OF VECTOR AX + BX + CX, where X |
| X(0528) | = | DIRECTION OF VECTOR AX + BX + CX, where X |
| X(0529) | = | DIRECTION OF VECTOR AX + BX + CX, where X |
| X(0530) | = | DIRECTION OF VECTOR AX + BX + CX, where X |
| X(0531) | = | DIRECTION OF VECTOR AX + BX + CX, where X |
| X(0532) | = | DIRECTION OF VECTOR AX + BX + CX, where X |
| X(0533) | = | DIRECTION OF VECTOR AX + BX + CX, where X |
| X(0534) | = | DIRECTION OF VECTOR AX + BX + CX, where X |
| X(0535) | = | DIRECTION OF VECTOR AX + BX + CX, where X |
| X(0536) | = | DIRECTION OF VECTOR AX + BX + CX, where X |
| X(0537) | = | DIRECTION OF VECTOR AX + BX + CX, where X |
| X(0538) | = | DIRECTION OF VECTOR AX + BX + CX, where X |
| X(0539) | = | DIRECTION OF VECTOR AX + BX + CX, where X |
| X(0540) | = | DIRECTION OF VECTOR AX + BX + CX, where X |
| X(0541) | = | DIRECTION OF VECTOR AX + BX + CX, where X |
| X(0542) | = | DIRECTION OF VECTOR AX + BX + CX, where X |
| X(0543) | = | DIRECTION OF VECTOR AX + BX + CX, where X |
| X(0544) | = | DIRECTION OF VECTOR AX + BX + CX, where X |
| X(0545) | = | DIRECTION OF VECTOR AX + BX + CX, where X |
| X(0546) | = | MIDPOINT OF X(4) AND X(5) |
| X(0547) | = | MIDPOINT OF X(2) AND X(5) |
| X(0548) | = | MIDPOINT OF X(5) AND X(20) |
| X(0549) | = | MIDPOINT OF X(2) AND X(3) |
| X(0550) | = | MIDPOINT OF X(3) AND X(20) |
| X(0551) | = | MIDPOINT OF X(1) AND X(2) |
| X(0552) | = | POINT MAIA I |
| X(0553) | = | POINT MAIA II |
| X(0554) | = | INTERSECTION OF LINES X(1)X(30) AND X(14)X(226) |
| X(0555) | = | (X(1),X(7))-ANSWER TO QUESTION A |
| X(0556) | = | (X(1),X(8))-ANSWER TO QUESTION A |
| X(0557) | = | (X(1),X(9))-ANSWER TO QUESTION A |
| X(0558) | = | (X(1),X(57))-ANSWER TO QUESTION A |
| X(0559) | = | (X(1),X(15))-ANSWER TO QUESTION A |
| X(0560) | = | 4th POWER POINT |
| X(0561) | = | ISOGONAL CONJUGATE OF 4th POWER POINT |
| X(0562) | = | TRILINEAR QUOTIENT X(2)*X(50)/X(49) |
| X(0563) | = | TRILINEAR PRODUCT X(46)*X(47) |
| X(0564) | = | INTERSECTION OF LINES X(1)X(1048) AND X(47,91) |
| X(0565) | = | INTERSECTION OF LINES X(49)X(93) AND X(143,324) |
| X(0566) | = | HARMONIC OF X(50) |
| X(0567) | = | ORTHOGONAL OF X(50) |
| X(0568) | = | ORTHOHARMONIC OF X(50) |
| X(0569) | = | HARMONIC OF X(52) |
| X(0570) | = | ORTHOGONAL OF X(52) |
| X(0571) | = | ORTHOHARMONIC OF X(52) |
| X(0572) | = | ORTHOGONAL OF X(58) |
| X(0573) | = | ORTHOHARMONIC OF X(58) |
| X(0574) | = | HARMONIC OF X(187) |
| X(0575) | = | ORTHOGONAL OF X(187) |
| X(0576) | = | ORTHOHARMONIC OF X(187) |
| X(0577) | = | HARMONIC OF X(216) |
| X(0578) | = | ORTHOHARMONIC OF X(216) |
| X(0579) | = | HARMONIC OF X(284) |
| X(0580) | = | ORTHOGONAL OF X(284) |
| X(0581) | = | ORTHOHARMONIC OF X(284) |
| X(0582) | = | HARMONIC OF X(500) |
| X(0583) | = | ORTHOGONAL OF X(500) |
| X(0584) | = | ORTHOHARMONIC OF X(500) |
| X(0585) | = | 1ST CONGRUENT SHRUNK INSQUARES POINT |
| X(0586) | = | 2ND CONGRUENT SHRUNK INSQUARES POINT |
| X(0587) | = | {X(2),X(6)}-HARMONIC CONJUGATE OF X(615) |
| X(0588) | = | 1ST KENMOTU-VAN LAMOEN POINT |
| X(0589) | = | 2ND KENMOTU-VAN LAMOEN POINT |
| X(0590) | = | ISOGONAL CONJUGATE OF X(588) |
| X(0591) | = | 1ST VAN LAMOEN PERPENDICULAR BISECTORS POINT |
| X(0592) | = | VAN LAMOEN CIRCUMCENTERS POINT |
| X(0593) | = | 1ST HATZIPOLAKIS-YIU POINT |
| X(0594) | = | ISOGONAL CONJUGATE OF X(593) |
| X(0595) | = | 2ND HATZIPOLAKIS-YIU POINT |
| X(0596) | = | ISOGONAL CONJUGATE OF X(595) |
| X(0597) | = | MIDPOINT OF X(2) AND X(6) |
| X(0598) | = | ISOGONAL CONJUGATE OF X(574) |
| X(0599) | = | ISOTOMIC CONJUGATE OF X(598) |
| X(0600) | = | 3RD HATZIPOLAKIS-YIU POINT POINT |
| X(0601) | = | INTERSECTION OF LINES X(3)X(31) AND X(55)X(255) |
| X(0602) | = | INTERSECTION OF LINES X(3)X(31) AND X(56)X(255) |
| X(0603) | = | X(58)-CEVA CONJUGATE OF X(56) |
| X(0604) | = | X(56)-CEVA CONJUGATE OF X(31) |
| X(0605) | = | INTERSECTION OF LINES X(371)X(602) AND X(372)X(601) |
| X(0606) | = | INTERSECTION OF LINES X(371)X(601) AND X(372)X(602) |
| X(0607) | = | ISOGONAL CONJUGATE OF X(348) |
| X(0608) | = | ISOGONAL CONJUGATE OF X(345) |
| X(0609) | = | INTERSECTION OF LINES X(1)X(32) AND X(6)X(36) |
| X(0610) | = | X(63)-CEVA CONJUGATE OF X(1) |
| X(0611) | = | INTERSECTION OF LINES X(1)X(6) AND X(55)X(511) |
| X(0612) | = | INTERSECTION OF LINES X(1)X(2) AND X(9)X(31) |
| X(0613) | = | INTERSECTION OF LINES X(1)X(6) AND X(56)X(511) |
| X(0614) | = | INTERSECTION OF LINES X(1)X(2) AND X(11)X(33) |
| X(0615) | = | ISOGONAL CONJUGATE OF X(589) |
| X(0616) | = | ANTICOMPLEMENT OF X(13) |
| X(0617) | = | ANTICOMPLEMENT OF X(14) |
| X(0618) | = | COMPLEMENT OF X(13) |
| X(0619) | = | COMPLEMENT OF X(14) |
| X(0620) | = | MIDPOINT OF X(618) AND X(619) |
| X(0621) | = | ANTICOMPLEMENT OF X(15) |
| X(0622) | = | ANTICOMPLEMENT OF X(16) |
| X(0623) | = | COMPLEMENT OF X(15) |
| X(0624) | = | COMPLEMENT OF X(16) |
| X(0625) | = | MIDPOINT OF X(623) AND X(624) |
| X(0626) | = | COMPLEMENT OF X(32) |
| X(0627) | = | ANTICOMPLEMENT OF X(17) |
| X(0628) | = | ANTICOMPLEMENT OF X(18) |
| X(0629) | = | COMPLEMENT OF X(17) |
| X(0630) | = | COMPLEMENT OF X(18) |
| X(0631) | = | 3/5*OG |
| X(0632) | = | 9/10*OG |
| X(0633) | = | ANTICOMPLEMENT OF X(61) |
| X(0634) | = | ANTICOMPLEMENT OF X(62) |
| X(0635) | = | COMPLEMENT OF X(61) |
| X(0636) | = | COMPLEMENT OF X(62) |
| X(0637) | = | ANTICOMPLEMENT OF X(371) |
| X(0638) | = | ANTICOMPLEMENT OF X(372) |
| X(0639) | = | COMPLEMENT OF X(371) |
| X(0640) | = | COMPLEMENT OF X(372) |
| X(0641) | = | COMPLEMENT OF X(485) |
| X(0642) | = | COMPLEMENT OF X(486) |
| X(0643) | = | TRILINEAR MULTIPLIER FOR KIEPERT PARABOLA |
| X(0644) | = | TRILINEAR MULTIPLIER FOR YFF PARABOLA |
| X(0645) | = | BARYCENTRIC MULTIPLIER FOR KIEPERT PARABOLA |
| X(0646) | = | BARYCENTRIC MULTIPLIER FOR YFF PARABOLA |
| X(0647) | = | CROSSDIFFERENCE OF X(2) AND X(3) |
| X(0648) | = | TRILINEAR POLE OF EULER LINE |
| X(0649) | = | CROSSDIFFERENCE OF X(1) and X(2) |
| X(0650) | = | CROSSDIFFERENCE OF X(1) AND X(3) |
| X(0651) | = | TRILINEAR POLE OF LINE X(1)X(3) |
| X(0652) | = | CROSSDIFFERENCE OF X(1) AND X(4) |
| X(0653) | = | TRILINEAR POLE OF LINE X(1)X(4) |
| X(0654) | = | CROSSDIFFERENCE OF X(1) AND X(5) |
| X(0655) | = | TRILINEAR POLE OF LINE X(1)X(5) |
| X(0656) | = | CROSSDIFFERENCE OF X(1) AND X(19) |
| X(0657) | = | CROSSDIFFERENCE OF X(1) AND X(7) |
| X(0658) | = | TRILINEAR POLE OF LINE X(1)X(7) |
| X(0659) | = | CROSSDIFFERENCE OF X(1) AND X(39) |
| X(0660) | = | TRILINEAR POLE OF LINE X(1)X(39) |
| X(0661) | = | CROSSDIFFERENCE OF X(1) AND X(63) |
| X(0662) | = | TRILINEAR POLE OF LINE X(1)X(63) |
| X(0663) | = | CROSSDIFFERENCE OF X(2) AND X(7) |
| X(0664) | = | TRILINEAR POLE OF LINE X(2)X(7) |
| X(0665) | = | CROSSDIFFERENCE OF X(2) AND X(11) |
| X(0666) | = | TRILINEAR POLE OF LINE X(2)X(11) |
| X(0667) | = | CROSSDIFFERENCE OF X(2) AND X(37) |
| X(0668) | = | TRILINEAR POLE OF LINE X(2)X(37) |
| X(0669) | = | CROSSDIFFERENCE OF X(2) AND X(39) |
| X(0670) | = | TRILINEAR POLE OF LINE X(2)X(39) |
| X(0671) | = | TRILINEAR POLE OF LINE X(2)X(523) |
| X(0672) | = | CROSSDIFFERENCE OF X(1) AND X(514) |
| X(0673) | = | TRILINEAR POLE OF LINE X(1)X(514) |
| X(0674) | = | CROSSDIFFERENCE OF X(6) AND X(514) |
| X(0675) | = | TRILINEAR POLE OF LINE X(6)X(514) |
| X(0676) | = | CROSSDIFFERENCE OF X(3) AND X(101) |
| X(0677) | = | TRILINEAR POLE OF LINE X(3)X(101) |
| X(0678) | = | CROSSPOINT OF X(1) AND X(44) |
| X(0679) | = | ISOGONAL CONJUGATE OF X(678) |
| X(0680) | = | CROSSDIFFERENCE OF X(6) AND X(158) |
| X(0681) | = | TRILINEAR POLE OF LINE X(6)X(158) |
| X(0682) | = | ISOGONAL CONJUGATE OF TRILINEAR POLE OF LINE X(4)X(76) |
| X(0683) | = | TRILINEAR POLE OF LINE X(4)X(76) |
| X(0684) | = | CROSSDIFFERENCE OF X(4) AND X(32) |
| X(0685) | = | TRILINEAR POLE OF LINE X(4)X(98) |
| X(0686) | = | CROSSDIFFERENCE OF X(4) AND X(110) |
| X(0687) | = | TRILINEAR POLE OF LINE X(4)X(110) |
| X(0688) | = | CROSSDIFFERENCE OF X(6) AND X(76) |
| X(0689) | = | TRILINEAR POLE OF LINE X(6)X(76) |
| X(0690) | = | CROSSDIFFERENCE OF LINE X(6) AND X(110) |
| X(0691) | = | TRILINEAR POLE OF LINE X(6)X(110) |
| X(0692) | = | X(110)-CEVA CONJUGATE OF X(101) |
| X(0693) | = | ISOTOMIC CONJUGATE OF X(100) |
| X(0694) | = | ISOGONAL CONJUGATE OF X(385) |
| X(0695) | = | ISOGONAL CONJUGATE OF X(384) |
| X(0696) | = | EVEN (- 4, - 3) INFINITY POINT |
| X(0697) | = | EVEN (- 4, - 3) CIRCUMCIRCLE POINT |
| X(0698) | = | EVEN (- 4, - 2) INFINITY POINT |
| X(0699) | = | EVEN (- 4, - 2) CIRCUMCIRCLE POINT |
| X(0700) | = | EVEN (- 4, - 1) INFINITY POINT |
| X(0701) | = | EVEN (- 4, - 1) CIRCUMCIRCLE POINT |
| X(0702) | = | EVEN (- 4, 0) INFINITY POINT |
| X(0703) | = | EVEN (- 4, 0) CIRCUMCIRCLE POINT |
| X(0704) | = | EVEN (- 4, 1) INFINITY POINT |
| X(0705) | = | EVEN (- 4, 1) CIRCUMCIRCLE POINT |
| X(0706) | = | EVEN (- 4, 2) INFINITY POINT |
| X(0707) | = | EVEN (- 4, 2) CIRCUMCIRCLE POINT |
| X(0708) | = | EVEN (- 4, 3) INFINITY POINT |
| X(0709) | = | EVEN (- 4, 3) CIRCUMCIRCLE POINT |
| X(0710) | = | EVEN (- 4, 4) INFINITY POINT |
| X(0711) | = | EVEN (- 4, 4) CIRCUMCIRCLE POINT |
| X(0712) | = | EVEN (- 3, - 2) INFINITY POINT |
| X(0713) | = | EVEN (- 3, - 2) CIRCUMCIRCLE POINT |
| X(0714) | = | EVEN (- 3, - 1) INFINITY POINT |
| X(0715) | = | EVEN (- 3, - 1) CIRCUMCIRCLE POINT |
| X(0716) | = | EVEN (- 3, 0) INFINITY POINT |
| X(0717) | = | EVEN (- 3, 0) CIRCUMCIRCLE POINT |
| X(0718) | = | EVEN (- 3, 1) INFINITY POINT |
| X(0719) | = | EVEN (- 3, 1) CIRCUMCIRCLE POINT |
| X(0720) | = | EVEN (- 3, 2) INFINITY POINT |
| X(0721) | = | EVEN (- 3, 0) CIRCUMCIRCLE POINT |
| X(0722) | = | EVEN (- 3, 3) INFINITY POINT |
| X(0723) | = | EVEN (- 3, 3) CIRCUMCIRCLE POINT |
| X(0724) | = | EVEN (- 3, 4) INFINITY POINT |
| X(0725) | = | EVEN (- 3, 4) CIRCUMCIRCLE POINT |
| X(0726) | = | EVEN (- 2, -1) INFINITY POINT |
| X(0727) | = | EVEN (- 2, -1) CIRCUMCIRCLE POINT |
| X(0728) | = | INTERSECTION OF LINES X(8)X(9) AND X(57)X(345) |
| X(0729) | = | EVEN (- 2, 0) CIRCUMCIRCLE POINT |
| X(0730) | = | EVEN (- 2, 1) INFINITY POINT |
| X(0731) | = | EVEN (- 2, 1) CIRCUMCIRCLE POINT |
| X(0732) | = | EVEN (- 2, 2) INFINITY POINT |
| X(0733) | = | EVEN (- 2, 2) CIRCUMCIRCLE POINT |
| X(0734) | = | EVEN (- 2, 3) INFINITY POINT |
| X(0735) | = | EVEN (- 2, 3) CIRCUMCIRCLE POINT |
| X(0736) | = | EVEN (- 2, 4) INFINITY POINT |
| X(0737) | = | EVEN (- 2, 4) CIRCUMCIRCLE POINT |
| X(0738) | = | ISOGONAL CONJUGATE OF X(728) |
| X(0739) | = | EVEN (- 1, 0) CIRCUMCIRCLE POINT |
| X(0740) | = | EVEN (- 1, 1) INFINITY POINT |
| X(0741) | = | EVEN (- 1, 1) CIRCUMCIRCLE POINT |
| X(0742) | = | EVEN (- 1, 2) INFINITY POINT |
| X(0743) | = | EVEN (- 1, 2) CIRCUMCIRCLE POINT |
| X(0744) | = | EVEN (- 1, 3) INFINITY POINT |
| X(0745) | = | EVEN (- 1, 3) CIRCUMCIRCLE POINT |
| X(0746) | = | EVEN (- 1, 4) INFINITY POINT |
| X(0747) | = | EVEN (- 1, 4) CIRCUMCIRCLE POINT |
| X(0748) | = | INTERSECTION OF LINES X(2)X(31) AND X(9)X(38) |
| X(0749) | = | ISOGONAL CONJUGATE OF X(748) |
| X(0750) | = | INTERSECTION OF LINES X(1)X(88) AND X(2)X(31) |
| X(0751) | = | ISOGONAL CONJUGATE OF X(750) |
| X(0752) | = | EVEN (0, 3) INFINITY POINT |
| X(0753) | = | EVEN (0, 3) CIRCUMCIRCLE POINT |
| X(0754) | = | EVEN (0, 4) INFINITY POINT |
| X(0755) | = | EVEN (0, 4) CIRCUMCIRCLE POINT |
| X(0756) | = | CROSSPOINT OF X(10) AND X(37) |
| X(0757) | = | ISOGONAL CONJUGATE OF X(756) |
| X(0758) | = | EVEN (1, 3) INFINITY POINT |
| X(0759) | = | EVEN (1, 3) CIRCUMCIRCLE POINT |
| X(0760) | = | EVEN (1, 4) INFINITY POINT |
| X(0761) | = | EVEN (1, 4) CIRCUMCIRCLE POINT |
| X(0762) | = | TRILINEAR CUBE OF X(37) |
| X(0763) | = | ISOGONAL CONJUGATE OF X(762) |
| X(0764) | = | TRILINEAR CUBE OF X(513) |
| X(0765) | = | CEVAPOINT OF X(1) AND X(100) |
| X(0766) | = | EVEN (3, 4) INFINITY POINT |
| X(0767) | = | EVEN (3, 4) CIRCUMCIRCLE POINT |
| X(0768) | = | ODD (- 4, - 3) INFINITY POINT |
| X(0769) | = | o-(- 4, - 3) CIRCUMCIRCLE POINT |
| X(0770) | = | POINT ACAMAR |
| X(0771) | = | ISOGONAL CONJUGATE OF X(770) |
| X(0772) | = | ODD (- 4, - 1) INFINITY POINT |
| X(0773) | = | o-(- 4, - 1) CIRCUMCIRCLE POINT |
| X(0774) | = | CROSSPOINT OF X(1) AND X(158) |
| X(0775) | = | ISOGONAL CONJUGATE OF X(774) |
| X(0776) | = | ODD (- 4, 1) INFINITY POINT |
| X(0777) | = | o-(- 4, 1) CIRCUMCIRCLE POINT |
| X(0778) | = | ODD (- 4, 2) INFINITY POINT |
| X(0779) | = | o-(- 4, 2) CIRCUMCIRCLE POINT |
| X(0780) | = | ODD (- 4, 3) INFINITY POINT |
| X(0781) | = | o-(- 4, 3) CIRCUMCIRCLE POINT |
| X(0782) | = | ODD (- 4, 4) INFINITY POINT |
| X(0783) | = | o-(- 4, 4) CIRCUMCIRCLE POINT |
| X(0784) | = | ODD (- 3, - 2) INFINITY POINT |
| X(0785) | = | o-(- 3, - 2) CIRCUMCIRCLE POINT |
| X(0786) | = | ODD (- 3, - 1) INFINITY POINT |
| X(0787) | = | o-(- 3, - 1) CIRCUMCIRCLE POINT |
| X(0788) | = | ODD (- 3, 0) INFINITY POINT |
| X(0789) | = | o-(- 3, 0) CIRCUMCIRCLE POINT |
| X(0790) | = | ODD (- 3, 1) INFINITY POINT |
| X(0791) | = | o-(- 3, 1) CIRCUMCIRCLE POINT |
| X(0792) | = | ODD (- 3, 2) INFINITY POINT |
| X(0793) | = | o-(- 3, 2) CIRCUMCIRCLE POINT |
| X(0794) | = | ODD (- 3, 3) INFINITY POINT |
| X(0795) | = | o-(- 3, 3) CIRCUMCIRCLE POINT |
| X(0796) | = | ODD (- 3, 4) INFINITY POINT |
| X(0797) | = | o-(- 3, 4) CIRCUMCIRCLE POINT |
| X(0798) | = | CROSSDIFFERENCE OF X(1) AND X(75) |
| X(0799) | = | ISOGONAL CONJUGATE OF X(798) |
| X(0800) | = | CROSSPOINT OF X(2) AND X(64) |
| X(0801) | = | ISOGONAL CONJUGATE OF X(800) |
| X(0802) | = | ODD (- 2, 1) INFINITY POINT |
| X(0803) | = | o-(- 2, 1) CIRCUMCIRCLE POINT |
| X(0804) | = | ODD (- 2, 2) INFINITY POINT |
| X(0805) | = | o-(- 2, 2) CIRCUMCIRCLE POINT |
| X(0806) | = | ODD (- 2, 3) INFINITY POINT |
| X(0807) | = | o-(- 2, 3) CIRCUMCIRCLE POINT |
| X(0808) | = | ODD (- 2, 4) INFINITY POINT |
| X(0809) | = | o-(- 2, 4) CIRCUMCIRCLE POINT |
| X(0810) | = | CROSSPOINT OF X(1) AND X(163) |
| X(0811) | = | ISOGONAL CONJUGATE OF X(810) |
| X(0812) | = | ODD (- 1, 1) INFINITY POINT |
| X(0813) | = | o-(- 1, 1) CIRCUMCIRCLE POINT |
| X(0814) | = | ODD (- 1, 2) INFINITY POINT |
| X(0815) | = | o-(- 1, 2) CIRCUMCIRCLE POINT |
| X(0816) | = | ODD (- 1, 3) INFINITY POINT |
| X(0817) | = | o-(- 1, 3) CIRCUMCIRCLE POINT |
| X(0818) | = | ODD (- 1, 4) INFINITY POINT |
| X(0819) | = | o-(- 1, 4) CIRCUMCIRCLE POINT |
| X(0820) | = | CROSSPOINT OF X(1) AND X(255) |
| X(0821) | = | ISOGONAL CONJUGATE OF X(820) |
| X(0822) | = | CROSSDIFFERENCE OF X(1) AND X(29) |
| X(0823) | = | ISOGONAL CONJUGATE OF X(822) |
| X(0824) | = | ODD (0, 3) INFINITY POINT |
| X(0825) | = | o-(0, 3) CIRCUMCIRCLE POINT |
| X(0826) | = | ODD (0, 4) INFINITY POINT |
| X(0827) | = | o-(0, 4) CIRCUMCIRCLE POINT |
| X(0828) | = | CROSSPOINT OF X(2) AND X(255) |
| X(0829) | = | ISOGONAL CONJUGATE OF X(828) |
| X(0830) | = | ODD (1, 3) INFINITY POINT |
| X(0831) | = | o-(1, 3) CIRCUMCIRCLE POINT |
| X(0832) | = | ODD (1, 4) INFINITY POINT |
| X(0833) | = | o-(1, 4) CIRCUMCIRCLE POINT |
| X(0834) | = | ODD (2, 3) INFINITY POINT |
| X(0835) | = | o-(2, 3) CIRCUMCIRCLE POINT |
| X(0836) | = | CROSSPOINT OF X(1) AND X(394) |
| X(0837) | = | ISOGONAL CONJUGATE OF X(836) |
| X(0838) | = | ODD (3, 4) INFINITY POINT |
| X(0839) | = | o-(3, 4) CIRCUMCIRCLE POINT |
| X(0840) | = | ISOGONAL CONJUGATE of X(528) |
| X(0841) | = | ISOGONAL CONJUGATE of X(541) |
| X(0842) | = | ISOGONAL CONJUGATE of X(542) |
| X(0843) | = | ISOGONAL CONJUGATE of X(543) |
| X(0844) | = | INTERSECTION OF LINES X(166)X(167) AND X(173)X(503) |
| X(0845) | = | INTERSECTION OF LINES X(165)X(166) AND X(173)X(503) |
| X(0846) | = | 4th SHARYGIN POINT |
| X(0847) | = | X(5)-CROSS CONJUGATE OF X(4) |
| X(0848) | = | YIU ANGLE POINT |
| X(0849) | = | 4th HATZIPOLAKIS-YIU POINT |
| X(0850) | = | BARYCENTRIC MULTIPLIER FOR KIEPERT HYPERBOLA |
| X(0851) | = | X(65)-HIRST INVERSE OF X(73) |
| X(0852) | = | X(2)-LINE CONJUGATE OF X(4) |
| X(0853) | = | INTERCEPT OF EULER LINE AND TRILINEAR POLE OF X(55) |
| X(0854) | = | INTERCEPT OF EULER LINE AND TRILINEAR POLE OF X(56) |
| X(0855) | = | INTERCEPT OF EULER LINE AND TRILINEAR POLE OF X(57) |
| X(0856) | = | INTERCEPT OF EULER LINE AND TRILINEAR POLE OF X(63) |
| X(0857) | = | INTERCEPT OF EULER LINE AND TRILINEAR POLE OF X(75) |
| X(0858) | = | COMPLEMENT OF X(23) |
| X(0859) | = | INTERCEPT OF EULER LINE AND TRILINEAR POLE OF X(81) |
| X(0860) | = | INTERCEPT OF EULER LINE AND TRILINEAR POLE OF X(92) |
| X(0861) | = | INTERCEPT OF EULER LINE AND TRILINEAR POLE OF X(9) |
| X(0862) | = | INTERCEPT OF EULER LINE AND TRILINEAR POLE OF X(19) |
| X(0863) | = | INTERCEPT OF EULER LINE AND POLE OF TRILINEAR X(31) |
| X(0864) | = | INTERCEPT OF EULER LINE AND TRILINEAR POLE OF X(32) |
| X(0865) | = | INTERCEPT OF EULER LINE AND TRILINEAR POLE OF X(512) |
| X(0866) | = | INTERCEPT OF EULER LINE AND TRILINEAR POLE OF X(513) |
| X(0867) | = | INTERCEPT OF EULER LINE AND TRILINEAR POLE OF X(514) |
| X(0868) | = | CROSSPOINT OF X(98) AND X(523) |
| X(0869) | = | INTERSECTION OF LINES X(1)X(2) AND X(31)X(32) |
| X(0870) | = | ISOGONAL CONJUGATE OF X(869) |
| X(0871) | = | ISOTOMIC CONJUGATE OF X(869) |
| X(0872) | = | INTERSECTION OF LINES X(37)X(42) AND X(43)X(75) |
| X(0873) | = | ISOGONAL CONJUGATE OF X(872) |
| X(0874) | = | INTERSECTION OF LINES X(1)X(75) AND X(99)X(670) |
| X(0875) | = | ISOGONAL CONJUGATE OF X(874) |
| X(0876) | = | ISOTOMIC CONJUGATE OF X(874) |
| X(0877) | = | INTERSECTION OF LINES X(4)X(69) AND X(99)X(112) |
| X(0878) | = | ISOGONAL CONJUGATE OF X(877) |
| X(0879) | = | ISOTOMIC CONJUGATE OF X(877) |
| X(0880) | = | INTERSECTION OF LINES X(6)X(76) AND X(99)X(670) |
| X(0881) | = | ISOGONAL CONJUGATE OF X(880) |
| X(0882) | = | ISOTOMIC CONJUGATE OF X(880) |
| X(0883) | = | INTERSECTION OF LINES X(7)X(8) AND X(190)X(644) |
| X(0884) | = | ISOGONAL CONJUGATE OF X(883) |
| X(0885) | = | ISOTOMIC CONJUGATE OF X(883) |
| X(0886) | = | INTERSECTION OF LINES X(99)X(669) AND X(512)X(670) |
| X(0887) | = | ISOGONAL CONJUGATE OF X(886) |
| X(0888) | = | ISOTOMIC CONJUGATE OF X(886) |
| X(0889) | = | INTERSECTION OF LINES X(99)X(898) AND X(190)X(649) |
| X(0890) | = | ISOGONAL CONJUGATE OF X(889) |
| X(0891) | = | ISOTOMIC CONJUGATE OF X(889) |
| X(0892) | = | ISOGONAL CONJUGATE OF X(351) |
| X(0893) | = | X(238)-CROSS CONJUGATE OF X(292) |
| X(0894) | = | ISOGONAL CONJUGATE OF X(893) |
| X(0895) | = | ISOGONAL CONJUGATE OF X(468) |
| X(0896) | = | INTERSECTION OF LINES X(1)X(21) AND X(9)X(750) |
| X(0897) | = | ISOGONAL CONJUGATE OF X(896) |
| X(0898) | = | ISOGONAL CONJUGATE OF X(891) |
| X(0899) | = | INTERSECTION OF LINES X(1)X(2) AND X(6)X(750) |
| X(0900) | = | CROSSDIFFERENCE OF X(6) AND X(101) |
| X(0901) | = | ISOGONAL CONJUGATE OF X(900) |
| X(0902) | = | CROSSPOINT OF X(6) AND X(106) |
| X(0903) | = | X(1)-BLAIKIE TRANSFORM OF X(2) |
| X(0904) | = | X(238)-HIRST INVERSE OF X(256) |
| X(0905) | = | POINT ACHERNAR |
| X(0906) | = | INTERSECTION OF LINES X(100)X(112) AND X(101)X(109) |
| X(0907) | = | POINT ACRUX |
| X(0908) | = | POINT ACUBENS |
| X(0909) | = | POINT ADHAFERA |
| X(0910) | = | CROSSPOINT OF X(57) AND X(105) |
| X(0911) | = | POINT ADHARA |
| X(0912) | = | X(104)-CEVA CONJUGATE OF X(3) |
| X(0913) | = | POINT AGENA |
| X(0914) | = | ISOGONAL CONJUGATE OF X(913) |
| X(0915) | = | ISOGONAL CONJUGATE OF X(912) |
| X(0916) | = | X(103)-CEVA CONJUGATE OF X(3) |
| X(0917) | = | X(516)-CROSS CONJUGATE OF X(4) |
| X(0918) | = | ISOTOMIC CONJUGATE OF X(666) |
| X(0919) | = | ISOGONAL CONJUGATE OF X(918) |
| X(0920) | = | X(158)-CEVA CONJUGATE OF X(1) |
| X(0921) | = | ISOGONAL CONJUGATE OF X(920) |
| X(0922) | = | POINT ALBALI |
| X(0923) | = | POINT ALBIREO |
| X(0924) | = | CROSSDIFFERENCE OF X(5) AND X(6) |
| X(0925) | = | ANTICOMPLEMENT OF X(136) |
| X(0926) | = | CROSSDIFFERENCE OF X(6) AND X(7) |
| X(0927) | = | ISOGONAL CONJUGATE OF X(926) |
| X(0928) | = | CROSSDIFFERENCE OF X(6) AND X(11) |
| X(0929) | = | ISOGONAL CONJUGATE OF X(928) |
| X(0930) | = | ANTICOMPLEMENT OF X(137) |
| X(0931) | = | POINT ALCHIBA |
| X(0932) | = | X(190)-CROSS CONJUGATE OF X(100) |
| X(0933) | = | X(4)-CROSS CONJUGATE OF X(250) |
| X(0934) | = | X(513)-CROSS CONJUGATE OF X(57) |
| X(0935) | = | POINT ALCOR |
| X(0936) | = | INTERSECTION OF LINES X(1)X(2) AND X(3)X(9) |
| X(0937) | = | ISOGONAL CONJUGATE OF X(936) |
| X(0938) | = | ANTICOMPLEMENT OF X(936) |
| X(0939) | = | ISOGONAL CONJUGATE OF X(938) |
| X(0940) | = | POINT ALDEBARAN |
| X(0941) | = | ISOGONAL CONJUGATE OF X(940) |
| X(0942) | = | INVERSE-IN-INCIRCLE OF X(36) |
| X(0943) | = | ISOGONAL CONJUGATE OF X(942) |
| X(0944) | = | HOFSTADTER TRAPEZOID POINT |
| X(0945) | = | ISOGONAL CONJUGATE OF X(944) |
| X(0946) | = | MIDPOINT OF X(1) AND X(4) |
| X(0947) | = | ISOGONAL CONJUGATE OF X(946) |
| X(0948) | = | INTERSECTION OF LINES X(1)X(4) AND X(6)X(7) |
| X(0949) | = | ISOGONAL CONJUGATE OF X(948) |
| X(0950) | = | CROSSPOINT OF X(8) AND X(29) |
| X(0951) | = | ISOGONAL CONJUGATE OF X(950) |
| X(0952) | = | INTERSECTION OF X(1)X(5) AND X(3)X(8) |
| X(0953) | = | ISOGONAL CONJUGATE OF X(952) |
| X(0954) | = | INTERSECTION OF LINES X(1)X(6) AND X(3)X(7) |
| X(0955) | = | ISOGONAL CONJUGATE OF X(954) |
| X(0956) | = | INTERSECTION OF LINES X(1)X(6) AND X(3)X(8) |
| X(0957) | = | ISOGONAL CONJUGATE OF X(956) |
| X(0958) | = | INTERSECTION OF LINES X(1)X(6) AND X(2)X(12) |
| X(0959) | = | ISOGONAL CONJUGATE OF X(958) |
| X(0960) | = | INTERSECTION OF LINES X(1)X(6) AND X(5)X(10) |
| X(0961) | = | ISOGONAL CONJUGATE OF X(960) |
| X(0962) | = | LONGUET-HIGGINS POINT |
| X(0963) | = | ISOGONAL CONJUGATE OF X(962) |
| X(0964) | = | INTERCEPT OF EULER LINE AND LINE X(6)X(8) |
| X(0965) | = | INTERSECTION OF LINES X(2)X(6) AND X(3)X(9) |
| X(0966) | = | INTERSECTION OF LINES X(2)X(6) AND X(4)X(9) |
| X(0967) | = | ISOGONAL CONJUGATE OF X(966) |
| X(0968) | = | POINT ALDERAMIN |
| X(0969) | = | INTERSECTION OF LINES X(10)X(69) AND X(19)X(81) |
| X(0970) | = | CENTER OF THE APOLLONIUS CIRCLE |
| X(0971) | = | INTERSECTION OF LINES X(3)X(9) AND X(4)X(7) |
| X(0972) | = | ISOGONAL CONJUGATE OF X(971) |
| X(0973) | = | 1ST EHRMANN POINT |
| X(0974) | = | 2ND EHRMANN POINT |
| X(0975) | = | INTERSECTION OF LINES X(1)X(2) AND X(3)X(37) |
| X(0976) | = | INTERSECTION OF LINES X(1)X(2) AND X(3)X(38) |
| X(0977) | = | ISOGONAL CONJUGATE OF X(976) |
| X(0978) | = | X(56)-CEVA CONJUGATE OF X(1) |
| X(0979) | = | X(8)-CROSS CONJUGATE OF X(1) |
| X(0980) | = | INTERSECTION OF LINES X(1)X(3) AND X(2)X(39) |
| X(0981) | = | ISOGONAL CONJUGATE OF X(980) |
| X(0982) | = | INTERSECTION OF LINES X(1)X(3) AND X(2)X(38) |
| X(0983) | = | ISOGONAL CONJUGATE OF X(982) |
| X(0984) | = | MIDPOINT OF X(8) AND X(192) |
| X(0985) | = | ISOGONAL CONJUGATE OF X(984) |
| X(0986) | = | INTERSECTION OF LINES X(1)X(3) AND X(8)X(38) |
| X(0987) | = | ISOGONAL CONJUGATE OF X(986) |
| X(0988) | = | INTERSECTION OF LINES X(1)X(3) AND X(9)X(39) |
| X(0989) | = | ISOGONAL CONJUGATE OF X(988) |
| X(0990) | = | INTERSECTION OF LINES X(1)X(7) AND X(3)X(37) |
| X(0991) | = | INTERSECTION OF LINES X(1)X(7) AND X(3)X(6) |
| X(0992) | = | INTERSECTION OF LINES X(2)X(6) AND X(9)X(39) |
| X(0993) | = | MIDPOINT OF X(1) AND X(63) |
| X(0994) | = | ISOGONAL CONJUGATE OF X(993) |
| X(0995) | = | MIDPOINT OF X(1) AND X(43) |
| X(0996) | = | INTERSECTION OF LINES X(8)X(58) AND X(10)X(56) |
| X(0997) | = | MIDPOINT OF X(1) AND X(200) |
| X(0998) | = | ISOGONAL CONJUGATE OF X(997) |
| X(0999) | = | MIDPOINT OF X(1) AND X(57) |
| X(1000) | = | ISOGONAL CONJUGATE OF X(999) |
| X(1001) | = | MIDPOINT OF X(1) AND X(9) |
| X(1002) | = | ISOGONAL CONJUGATE OF X(1001) |
| X(1003) | = | INTERCEPT OF EULER LINE AND LINE X(6)X(99) |
| X(1004) | = | INTERCEPT OF EULER LINE AND LINE X(7)X(100) |
| X(1005) | = | INTERCEPT OF EULER LINE AND LINE X(9)X(100) |
| X(1006) | = | INTERCEPT OF EULER LINE AND LINE X(9)X(48) |
| X(1007) | = | INTERCEPT OF LINES X(2)X(6) AND X(4)X(99) |
| X(1008) | = | INTERCEPT OF EULER LINE AND LINE X(1)X(76) |
| X(1009) | = | INTERCEPT OF EULER LINE AND LINE X(1)X(39) |
| X(1010) | = | INTERCEPT OF EULER LINE AND LINE X(1)X(75) |
| X(1011) | = | INTERCEPT OF EULER LINE AND LINE X(6)X(31) |
| X(1012) | = | INTERCEPT OF EULER LINE AND LINE X(1)X(84) |
| X(1013) | = | INTERCEPT OF EULER LINE AND LINE X(7)X(108) |
| X(1014) | = | ISOGONAL CONJUGATE OF X(210) |
| X(1015) | = | EXSIMILICENTER OF MOSES CIRCLE AND INCIRCLE |
| X(1016) | = | X(1)-CROSS CONJUGATE OF X(99) |
| X(1017) | = | POINT ALFIRK |
| X(1018) | = | X(512)-CROSS CONJUGATE OF X(1) |
| X(1019) | = | X(99)-CEVA CONJUGATE OF X(1) |
| X(1020) | = | POINT ALGEDI |
| X(1021) | = | ISOGONAL CONJUGATE OF X(1020) |
| X(1022) | = | INTERSECTION OF LINES X(1)X(513) AND X(2)X(514) |
| X(1023) | = | INTERSECTION OF LINES X(1)X(6) AND X(100)X(101) |
| X(1024) | = | INTERSECTION OF LINES X(6)X(513) AND X(9)X(522) |
| X(1025) | = | INTERSECTION OF LINES X(2)X(7) AND X(100)X(109) |
| X(1026) | = | INTERSECTION OF LINES X(1)X(2) AND X(100)X(101) |
| X(1027) | = | INTERSECTION OF LINES X(1)X(514) AND X(6)X(513) |
| X(1028) | = | POINT ALGENIB |
| X(1029) | = | CYCLOCEVIAN CONJUGATE OF X(1) |
| X(1030) | = | ISOGONAL CONJUGATE OF X(1029) |
| X(1031) | = | CYCLOCEVIAN CONJUGATE OF X(6) |
| X(1032) | = | CYCLOCEVIAN CONJUGATE OF X(20) |
| X(1033) | = | X(3)-CEVA CONJUGATE OF X(25) |
| X(1034) | = | X(4)-CROSS CONJUGATE OF X(8) |
| X(1035) | = | ISOGONAL CONJUGATE OF X(1034) |
| X(1036) | = | ISOGONAL CONJUGATE OF X(388) |
| X(1037) | = | CEVAPOINT OF X(55) AND X(56) |
| X(1038) | = | INTERSECTION OF LINES X(1)X(3) AND X(2)X(34) |
| X(1039) | = | ISOGONAL CONJUGATE OF X(1038) |
| X(1040) | = | INTERSECTION OF LINES X(1)X(3) AND X(2)X(33) |
| X(1041) | = | ISOGONAL CONJUGATE OF X(1040) |
| X(1042) | = | CROSSPOINT OF X(1) AND X(64) |
| X(1043) | = | CEVAPOINT OF X(1) AND X(20) |
| X(1044) | = | X(64)-CEVA CONJUGATE OF X(1) |
| X(1045) | = | X(42)-CEVA CONJUGATE OF X(1) |
| X(1046) | = | X(65)-CEVA CONJUGATE OF X(1) |
| X(1047) | = | X(73)-CEVA CONJUGATE OF X(1) |
| X(1048) | = | POINT ALGIEBA |
| X(1049) | = | TRILINEAR PURE ANGLES CENTER |
| X(1050) | = | POINT ALGOL |
| X(1051) | = | POINT ALGORAB |
| X(1052) | = | X(244)-CEVA CONJUGATE OF X(1) |
| X(1053) | = | POINT ALHENA |
| X(1054) | = | 6th SHARYGIN POINT |
| X(1055) | = | POINT ALIOTH |
| X(1056) | = | POINT ALCYONE |
| X(1057) | = | ISOGONAL CONJUGATE OF X(1056) |
| X(1058) | = | POINT ALKALUROPS |
| X(1059) | = | ISOGONAL CONJUGATE OF X(1058) |
| X(1060) | = | INTERSECTION OF LINES X(1)X(3) AND X(5)X(34) |
| X(1061) | = | ISOGONAL CONJUGATE OF X(1060) |
| X(1062) | = | INTERSECTION OF LINES X(1)X(3) AND X(5)X(33) |
| X(1063) | = | ISOGONAL CONJUGATE OF X(1062) |
| X(1064) | = | INTERSECTION OF LINES X(1)X(4) AND X(3)X(31) |
| X(1065) | = | ISOGONAL CONJUGATE OF X(1064) |
| X(1066) | = | HASTINGS POINT |
| X(1067) | = | ISOGONAL CONJUGATE OF X(1066) |
| X(1068) | = | X(46)-CROSS CONJUGATE OF X(4) |
| X(1069) | = | X(255)-CROSS CONJUGATE OF X(3) |
| X(1070) | = | POINT ALKES |
| X(1071) | = | INTERSECTION OF LINES X(1)X(84) AND X(4)X(7) |
| X(1072) | = | POINT ALNILAM |
| X(1073) | = | X(6)-CROSS CONJUGATE OF X(3) |
| X(1074) | = | POINT ALNITAK |
| X(1075) | = | X(3)-CEVA CONJUGATE OF X(4) |
| X(1076) | = | POINT ALPHARD |
| X(1077) | = | ISOGONAL CONJUGATE OF X(1049) |
| X(1078) | = | INTERSECTION OF LINES X(2)X(32) AND X(3)X(76) |
| X(1079) | = | TRILINEAR SQUARE OF X(46) |
| X(1080) | = | INTERCEPT OF EULER LINE AND LINE X(13)X(98) |
| X(1081) | = | POINT ALPHECCA |
| X(1082) | = | POINT ALPHERATZ |
| X(1083) | = | MIDPOINT OF X(105) AND X(644) |
| X(1084) | = | CROSSPOINT OX X(2) AND X(512) |
| X(1085) | = | ISOGONAL CONJUGATE OF X(1028) |
| X(1086) | = | CENTER OF HYPERBOLA {A,B,C,X(2),X(7)} |
| X(1087) | = | TRILINEAR SQUARE OF X(5) |
| X(1088) | = | TRILINEAR SQUARE OF X(7) |
| X(1089) | = | TRILINEAR SQUARE OF X(10) |
| X(1090) | = | TRILINEAR SQUARE OF X(11) |
| X(1091) | = | TRILINEAR SQUARE OF X(12) |
| X(1092) | = | TRILINEAR CUBE OF X(3) |
| X(1093) | = | TRILINEAR CUBE OF X(4) |
| X(1094) | = | TRILINEAR SQUARE OF X(15) |
| X(1095) | = | TRILINEAR SQUARE OF X(16) |
| X(1096) | = | TRILINEAR SQUARE OF X(19) |
| X(1097) | = | TRILINEAR SQUARE OF X(20) |
| X(1098) | = | TRILINEAR SQUARE OF X(21) |
| X(1099) | = | TRILINEAR SQUARE OF X(30) |
| X(1100) | = | COMPLEMENT OF X(319) |
| X(1101) | = | TRILINEAR SQUARE OF X(110) |
| X(1102) | = | TRILINEAR CUBE OF X(63) |
| X(1103) | = | TRILINEAR SQUARE OF X(40) |
| X(1104) | = | CROSSPOINT OF X(1) AND X(28) |
| X(1105) | = | CEVAPOINT OF X(3) AND X(4) |
| X(1106) | = | TRILINEAR SQUARE OF X(56) |
| X(1107) | = | CROSSPOINT OF X(1) AND X(274) |
| X(1108) | = | CROSSPOINT OF X(2) AND X(84) |
| X(1109) | = | TRILINEAR SQUARE OF X(523) |
| X(1110) | = | TRILINEAR SQUARE OF X(101) |
| X(1111) | = | TRILINEAR SQUARE OF X(514) |
| X(1112) | = | CROSSPOINT OF X(4) AND X(250) |
| X(1113) | = | 1ST EULER-LINE-CIRCUMCIRCLE INTERSECTION |
| X(1114) | = | 2ND EULER-LINE-CIRCUMCIRCLE INTERSECTION |
| X(1115) | = | STEINER CURVATURE CENTROID |
| X(1116) | = | CENTER OF THE LESTER CIRCLE |
| X(1117) | = | POINT ALRESCHA |
| X(1118) | = | 1ST HATZIPOLAKIS PERSPECTOR |
| X(1119) | = | 2ND HATZIPOLAKIS PERSPECTOR |
| X(1120) | = | X(2)-BLAIKIE TRANSFORM OF X(1) |
| X(1121) | = | X(7)-BLAIKIE TRANSFORM OF X(2) |
| X(1122) | = | 1ST GRINBERG POINT |
| X(1123) | = | PAASCHE POINT |
| X(1124) | = | ISOGONAL CONJUGATE OF X(1123) |
| X(1125) | = | COMPLEMENT OF X(10) |
| X(1126) | = | ISOGONAL CONJUGATE OF X(1125) |
| X(1127) | = | 1ST DE VILLIERS POINT |
| X(1128) | = | 2ND DE VILLIERS POINT |
| X(1129) | = | ISOGONAL CONJUGATE OF X(1127) |
| X(1130) | = | 1ST STEVANOVIC POINT |
| X(1131) | = | ARCTAN(2) KIEPERT POINT |
| X(1132) | = | ARCTAN(-2) KIEPERT POINT |
| X(1133) | = | BURGESS POINT |
| X(1134) | = | 3RD MORLEY-TAYLOR-MARR CENTER |
| X(1135) | = | 4th MORLEY-TAYLOR-MARR CENTER |
| X(1136) | = | 5th MORLEY-TAYLOR-MARR CENTER |
| X(1137) | = | 6th MORLEY-TAYLOR-MARR CENTER |
| X(1138) | = | ISOGONAL CONJUGATE OF X(399) |
| X(1139) | = | OUTER PENTAGON POINT |
| X(1140) | = | INNER PENTAGON POINT |
| X(1141) | = | GIBERT POINT |
| X(1142) | = | 1ST MALFATTI-RABINOWITZ POINT |
| X(1143) | = | 2ND MALFATTI-RABINOWITZ POINT |
| X(1144) | = | EHRMANN CONGRUENT SQUARES POINT |
| X(1145) | = | 3RD EHRMANN POINT |
| X(1146) | = | CENTER OF HYPERBOLA {A,B,C,X(2),X(8)} |
| X(1147) | = | ISOGONAL CONJUGATE OF X(847) |
| X(1148) | = | YIU-HATZIPOLAKIS POINT |
| X(1149) | = | ISOGONAL CONJUGATE OF X(1120) |
| X(1150) | = | INTERSECTION OF LINES X(2)X(6) AND X(3)X(8) |
| X(1151) | = | ISOGONAL CONJUGATE OF X(1131) |
| X(1152) | = | ISOGONAL CONJUGATE OF X(1132) |
| X(1153) | = | CENTER OF THE VAN LAMOEN CIRCLE |
| X(1154) | = | ISOGONAL CONJUGATE OF X(1141) |
| X(1155) | = | SCHRÖDER POINT |
| X(1156) | = | ISOGONAL CONJUGATE OF X(1155) |
| X(1157) | = | INVERSE-IN-CIRCUMCIRCLE OF X(54) |
| X(1158) | = | CIRCUMCENTER OF EXTOUCH TRIANGLE |
| X(1159) | = | GREENHILL POINT |
| X(1160) | = | CIRCUMCENTER OF OUTER GREBE TRIANGLE |
| X(1161) | = | CIRCUMCENTER OF INNER GREBE TRIANGLE |
| X(1162) | = | OUTER GREBE-ORTHIC PERSPECTOR |
| X(1163) | = | INNER GREBE-ORTHIC PERSPECTOR |
| X(1164) | = | POINT ALTAIR |
| X(1165) | = | POINT ALTAIS |
| X(1166) | = | 1ST SARAGOSSA POINT OF X(5) |
| X(1167) | = | 1ST SARAGOSSA POINT OF X(34) |
| X(1168) | = | 1ST SARAGOSSA POINT OF X(36) |
| X(1169) | = | 1ST SARAGOSSA POINT OF X(37) |
| X(1170) | = | 1ST SARAGOSSA POINT OF X(41) |
| X(1171) | = | 1ST SARAGOSSA POINT OF X(42) |
| X(1172) | = | 1ST SARAGOSSA POINT OF X(48) |
| X(1173) | = | 1ST SARAGOSSA POINT OF X(54) |
| X(1174) | = | 1ST SARAGOSSA POINT OF X(57) |
| X(1175) | = | 1ST SARAGOSSA POINT OF X(65) |
| X(1176) | = | 1ST SARAGOSSA POINT OF X(66) |
| X(1177) | = | 1ST SARAGOSSA POINT OF X(67) |
| X(1178) | = | 1ST SARAGOSSA POINT OF X(82) |
| X(1179) | = | 1ST SARAGOSSA POINT OF X(96) |
| X(1180) | = | 2ND SARAGOSSA POINT OF X(2) |
| X(1181) | = | 2ND SARAGOSSA POINT OF X(3) |
| X(1182) | = | 2ND SARAGOSSA POINT OF X(19) |
| X(1183) | = | 2ND SARAGOSSA POINT OF X(21) |
| X(1184) | = | 2ND SARAGOSSA POINT OF X(25) |
| X(1185) | = | 2ND SARAGOSSA POINT OF X(31) |
| X(1186) | = | 2ND SARAGOSSA POINT OF X(32) |
| X(1187) | = | 2ND SARAGOSSA POINT OF X(37) |
| X(1188) | = | 2ND SARAGOSSA POINT OF X(41) |
| X(1189) | = | 2ND SARAGOSSA POINT OF X(43) |
| X(1190) | = | 2ND SARAGOSSA POINT OF X(55) |
| X(1191) | = | 2ND SARAGOSSA POINT OF X(56) |
| X(1192) | = | 2ND SARAGOSSA POINT OF X(64) |
| X(1193) | = | 3RD SARAGOSSA POINT OF X(1) |
| X(1194) | = | 3RD SARAGOSSA POINT OF X(2) |
| X(1195) | = | 3RD SARAGOSSA POINT OF X(19) |
| X(1196) | = | 3RD SARAGOSSA POINT OF X(25) |
| X(1197) | = | 3RD SARAGOSSA POINT OF X(31) |
| X(1198) | = | 3RD SARAGOSSA POINT OF X(43) |
| X(1199) | = | 3RD SARAGOSSA POINT OF X(54) |
| X(1200) | = | 3RD SARAGOSSA POINT OF X(55) |
| X(1201) | = | 3RD SARAGOSSA POINT OF X(56) |
| X(1202) | = | 3RD SARAGOSSA POINT OF X(57) |
| X(1203) | = | 3RD SARAGOSSA POINT OF X(58) |
| X(1204) | = | 3RD SARAGOSSA POINT OF X(64) |
| X(1205) | = | 3RD SARAGOSSA POINT OF X(67) |
| X(1206) | = | 3RD SARAGOSSA POINT OF X(81) |
| X(1207) | = | 3RD SARAGOSSA POINT OF X(83) |
| X(1208) | = | 3RD SARAGOSSA POINT OF X(84) |
| X(1209) | = | ISOGONAL CONJUGATE OF X(1166) |
| X(1210) | = | ISOGONAL CONJUGATE OF X(1167) |
| X(1211) | = | ISOGONAL CONJUGATE OF X(1169) |
| X(1212) | = | ISOGONAL CONJUGATE OF X(1170) |
| X(1213) | = | ISOGONAL CONJUGATE OF X(1171) |
| X(1214) | = | ISOGONAL CONJUGATE OF X(1172) |
| X(1215) | = | ISOGONAL CONJUGATE OF X(1178) |
| X(1216) | = | ISOGONAL CONJUGATE OF X(1179) |
| X(1217) | = | CRETAN PERSPECTOR |
| X(1218) | = | ISOGONAL CONJUGATE OF X(1185) |
| X(1219) | = | ISOGONAL CONJUGATE OF X(1191) |
| X(1220) | = | ISOGONAL CONJUGATE OF X(1193) |
| X(1221) | = | ISOGONAL CONJUGATE OF X(1197) |
| X(1222) | = | ISOGONAL CONJUGATE OF X(1201) |
| X(1223) | = | ISOGONAL CONJUGATE OF X(1202) |
| X(1224) | = | ISOGONAL CONJUGATE OF X(1203) |
| X(1225) | = | ISOTOMIC CONJUGATE OF X(1166) |
| X(1226) | = | ISOTOMIC CONJUGATE OF X(1167) |
| X(1227) | = | ISOTOMIC CONJUGATE OF X(1168) |
| X(1228) | = | ISOTOMIC CONJUGATE OF X(1169) |
| X(1229) | = | ISOTOMIC CONJUGATE OF X(1170) |
| X(1230) | = | ISOTOMIC CONJUGATE OF X(1171) |
| X(1231) | = | ISOTOMIC CONJUGATE OF X(1172) |
| X(1232) | = | ISOTOMIC CONJUGATE OF X(1173) |
| X(1233) | = | ISOTOMIC CONJUGATE OF X(1174) |
| X(1234) | = | ISOTOMIC CONJUGATE OF X(1175) |
| X(1235) | = | ISOTOMIC CONJUGATE OF X(1176) |
| X(1236) | = | ISOTOMIC CONJUGATE OF X(1177) |
| X(1237) | = | ISOTOMIC CONJUGATE OF X(1178) |
| X(1238) | = | ISOTOMIC CONJUGATE OF X(1179) |
| X(1239) | = | ISOTOMIC CONJUGATE OF X(1180) |
| X(1240) | = | ISOTOMIC CONJUGATE OF X(1193) |
| X(1241) | = | ISOTOMIC CONJUGATE OF X(1194) |
| X(1242) | = | ISOGONAL CONJUGATE OF X(1005) |
| X(1243) | = | ISOGONAL CONJUGATE OF X(1006) |
| X(1244) | = | ISOGONAL CONJUGATE OF X(1009) |
| X(1245) | = | ISOGONAL CONJUGATE OF X(1010) |
| X(1246) | = | ISOGONAL CONJUGATE OF X(1011) |
| X(1247) | = | ISOGONAL CONJUGATE OF X(1046) |
| X(1248) | = | ISOGONAL CONJUGATE OF X(1047) |
| X(1249) | = | ISOGONAL CONJUGATE OF X(1073) |
| X(1250) | = | ISOGONAL CONJUGATE OF X(1081) |
| X(1251) | = | ISOGONAL CONJUGATE OF X(1082) |
| X(1252) | = | ISOGONAL CONJUGATE OF X(1086) |
| X(1253) | = | ISOGONAL CONJUGATE OF X(1088) |
| X(1254) | = | ISOGONAL CONJUGATE OF X(1098) |
| X(1255) | = | ISOGONAL CONJUGATE OF X(1100) |
| X(1256) | = | ISOGONAL CONJUGATE OF X(1103) |
| X(1257) | = | ISOGONAL CONJUGATE OF X(1104) |
| X(1258) | = | ISOGONAL CONJUGATE OF X(1107) |
| X(1259) | = | ISOGONAL CONJUGATE OF X(1118) |
| X(1260) | = | ISOGONAL CONJUGATE OF X(1119) |
| X(1261) | = | ISOGONAL CONJUGATE OF X(1122) |
| X(1262) | = | ISOGONAL CONJUGATE OF X(1146) |
| X(1263) | = | ISOGONAL CONJUGATE OF X(1157) |
| X(1264) | = | ISOTOMIC CONJUGATE OF X(1118) |
| X(1265) | = | ISOTOMIC CONJUGATE OF X(1119) |
| X(1266) | = | ISOTOMIC CONJUGATE OF X(1120) |
| X(1267) | = | ISOTOMIC CONJUGATE OF X(1123) |
| X(1268) | = | ISOTOMIC CONJUGATE OF X(1125) |
| X(1269) | = | ISOTOMIC CONJUGATE OF X(1126) |
| X(1270) | = | ISOTOMIC CONJUGATE OF X(1131) |
| X(1271) | = | ISOTOMIC CONJUGATE OF X(1132) |
| X(1272) | = | ISOTOMIC CONJUGATE OF X(1138) |
| X(1273) | = | ISOTOMIC CONJUGATE OF X(1141) |
| X(1274) | = | ISOTOMIC CONJUGATE OF X(1143) |
| X(1275) | = | ISOTOMIC CONJUGATE OF X(1146) |
| X(1276) | = | 2ND EVANS PERSPECTOR |
| X(1277) | = | 3RD EVANS PERSPECTOR |
| X(1278) | = | CONGRUENT MIDWAY-PARALLELIANS POINT |
| X(1279) | = | MIDPOINT OF X(1) AND X(238) |
| X(1280) | = | ISOGONAL CONJUGATE OF X(1279) |
| X(1281) | = | 3RD SHARYGIN POINT |
| X(1282) | = | 5th SHARYGIN POINT |
| X(1283) | = | 7th SHARYGIN POINT |
| X(1284) | = | 8th SHARYGIN POINT |
| X(1285) | = | LEMOINE HOMOTHETIC CENTER |
| X(1286) | = | COLLINGS TRANSFORM OF X(22) |
| X(1287) | = | COLLINGS TRANSFORM OF X(23) |
| X(1288) | = | COLLINGS TRANSFORM OF X(24) |
| X(1289) | = | COLLINGS TRANSFORM OF X(25) |
| X(1290) | = | COLLINGS TRANSFORM OF X(36) |
| X(1291) | = | COLLINGS TRANSFORM OF X(50) |
| X(1292) | = | COLLINGS TRANSFORM OF X(55) |
| X(1293) | = | COLLINGS TRANSFORM OF X(121) |
| X(1294) | = | COLLINGS TRANSFORM OF X(122) |
| X(1295) | = | COLLINGS TRANSFORM OF X(123) |
| X(1296) | = | COLLINGS TRANSFORM OF X(126) |
| X(1297) | = | COLLINGS TRANSFORM OF X(127) |
| X(1298) | = | COLLINGS TRANSFORM OF X(130) |
| X(1299) | = | COLLINGS TRANSFORM OF X(135) |
| X(1300) | = | COLLINGS TRANSFORM OF X(136) |
| X(1301) | = | COLLINGS TRANSFORM OF X(235) |
| X(1302) | = | COLLINGS TRANSFORM OF X(381) |
| X(1303) | = | COLLINGS TRANSFORM OF X(389) |
| X(1304) | = | COLLINGS TRANSFORM OF X(403) |
| X(1305) | = | COLLINGS TRANSFORM OF X(440) |
| X(1306) | = | COLLINGS TRANSFORM OF X(639) |
| X(1307) | = | COLLINGS TRANSFORM OF X(640) |
| X(1308) | = | COLLINGS TRANSFORM OF X(661) |
| X(1309) | = | COLLINGS TRANSFORM OF X(860) |
| X(1310) | = | COLLINGS TRANSFORM OF X(940) |
| X(1311) | = | COLLINGS TRANSFORM OF X(1146) |
| X(1312) | = | 1ST MOSES INTERSECTION |
| X(1313) | = | 2ND MOSES INTERSECTION |
| X(1314) | = | 3RD MOSES INTERSECTION |
| X(1315) | = | 4th MOSES INTERSECTION |
| X(1316) | = | 5th MOSES INTERSECTION |
| X(1317) | = | REFLECTION OF X(11) IN X(1) |
| X(1318) | = | ISOGONAL CONJUGATE OF X(1317) |
| X(1319) | = | BEVAN-SCHRÖDER POINT |
| X(1320) | = | ISOGONAL CONJUGATE OF X(1319) |
| X(1321) | = | 1ST YIU SQUARES PERSPECTOR |
| X(1322) | = | 2ND YIU SQUARES PERSPECTOR |
| X(1323) | = | FLETCHER POINT |
| X(1324) | = | INVERSE-IN-CIRCUMCIRCLE OF X(10) |
| X(1325) | = | INVERSE-IN-CIRCUMCIRCLE OF X(21) |
| X(1326) | = | INVERSE-IN-CIRCUMCIRCLE OF X(58) |
| X(1327) | = | ARCTAN(3) KIEPERT POINT |
| X(1328) | = | ARCTAN(-3) KIEPERT POINT |
| X(1329) | = | COMPLEMENTARY CONJUGATE OF X(1) |
| X(1330) | = | ANTICOMPLEMENTARY CONJUGATE OF X(1) |
| X(1331) | = | ORTHOCORRESPONDENT OF X(101) |
| X(1332) | = | ORTHOCORRESPONDENT OF X(100) |
| X(1333) | = | POINT ALULA |
| X(1334) | = | POINT ALYA |
| X(1335) | = | {X(1),X(6)}-HARMONIC CONJUGATE OF X(1124) |
| X(1336) | = | ISOGONAL CONJUGATE OF X(1335) |
| X(1337) | = | 1ST WERNAU POINT |
| X(1338) | = | 2ND WERNAU POINT |
| X(1339) | = | NAGEL-SCHRÖDER POINT |
| X(1340) | = | INSIMILICENTER(CIRCUMCIRCLE, BROCARD CIRCLE) |
| X(1341) | = | EXSIMILICENTER(CIRCUMCIRCLE, BROCARD CIRCLE) |
| X(1342) | = | INSIMILICENTER(CIRCUMCIRCLE, 1ST LEMOINE CIRCLE) |
| X(1343) | = | EXSIMILICENTER(CIRCUMCIRCLE, 1ST LEMOINE CIRCLE) |
| X(1344) | = | INSIMILICENTER(CIRCUMCIRCLE, ORTHOCENTROIDAL CIRCLE) |
| X(1345) | = | EXSIMILICENTER(CIRCUMCIRCLE, ORTHOCENTROIDAL CIRCLE) |
| X(1346) | = | INSIMILICENTER(NINE-POINT CIRCLE, ORTHOCENTROIDAL CIRCLE) |
| X(1347) | = | EXSIMILICENTER(NINE-POINT CIRCLE, ORTHOCENTROIDAL CIRCLE) |
| X(1348) | = | INSIMILICENTER(NINE-POINT CIRCLE, BROCARD CIRCLE) |
| X(1349) | = | EXSIMILICENTER(NINE-POINT CIRCLE, BROCARD CIRCLE) |
| X(1350) | = | REFLECTION OF X(6) IN X(3) |
| X(1351) | = | REFLECTION OF X(3) IN X(6) |
| X(1352) | = | REFLECTION OF X(6) IN X(5) |
| X(1353) | = | REFLECTION OF X(5) IN X(6) |
| X(1354) | = | BRISSE TRANSFORM OF X(74) |
| X(1355) | = | BRISSE TRANSFORM OF X(98) |
| X(1356) | = | BRISSE TRANSFORM OF X(99) |
| X(1357) | = | BRISSE TRANSFORM OF X(100) |
| X(1358) | = | BRISSE TRANSFORM OF X(101) |
| X(1359) | = | BRISSE TRANSFORM OF X(102) |
| X(1360) | = | BRISSE TRANSFORM OF X(103) |
| X(1361) | = | BRISSE TRANSFORM OF X(104) |
| X(1362) | = | BRISSE TRANSFORM OF X(105) |
| X(1363) | = | BRISSE TRANSFORM OF X(107) |
| X(1364) | = | BRISSE TRANSFORM OF X(108) |
| X(1365) | = | BRISSE TRANSFORM OF X(110) |
| X(1366) | = | BRISSE TRANSFORM OF X(111) |
| X(1367) | = | BRISSE TRANSFORM OF X(112) |
| X(1368) | = | COMPLEMENTARY CONJUGATE OF X(6) |
| X(1369) | = | ANTICOMPLEMENTARY CONJUGATE OF X(6) |
| X(1370) | = | ANTICOMPLEMENT OF X(25) |
| X(1371) | = | 1ST RIGBY POINT |
| X(1372) | = | 2ND RIGBY POINT |
| X(1373) | = | 1ST GRIFFITHS POINT |
| X(1374) | = | 2ND GRIFFITHS POINT |
| X(1375) | = | EVANS POINT |
| X(1376) | = | EXSIMILICENTER(CIRCUMCIRCLE, SPIEKER CIRCLE) |
| X(1377) | = | INSIMILICENTER(2ND LEMOINE CIRCLE, SPIEKER CIRCLE) |
| X(1378) | = | EXSIMILICENTER(2ND LEMOINE CIRCLE, SPIEKER CIRCLE) |
| X(1379) | = | 1ST BROCARD-AXIS INTERCEPT OF CIRCUMCIRCLE |
| X(1380) | = | 2ND BROCARD-AXIS INTERCEPT OF CIRCUMCIRCLE |
| X(1381) | = | 1ST INTERCEPT OF LINE X(1)X(3) AND CIRCUMCIRCLE |
| X(1382) | = | 2ND INTERCEPT OF LINE X(1)X(3) AND CIRCUMCIRCLE |
| X(1383) | = | 1ST GRINBERG HOMOTHETIC CENTER |
| X(1384) | = | 2ND GRINBERG HOMOTHETIC CENTER |
| X(1385) | = | MIDPOINT OF INCENTER AND CIRCUMCENTER |
| X(1386) | = | MIDPOINT OF INCENTER AND SYMMEDIAN POINT |
| X(1387) | = | MIDPOINT OF INCENTER AND FEUERBACH POINT |
| X(1388) | = | POINT ANCHA |
| X(1389) | = | ISOGONAL CONJUGATE OF X(1385) |
| X(1390) | = | ISOGONAL CONJUGATE OF X(1386) |
| X(1391) | = | ISOGONAL CONJUGATE OF X(1387) |
| X(1392) | = | ISOGONAL CONJUGATE OF X(1388) |
| X(1393) | = | X(5)-BETH CONJUGATE OF X(5) |
| X(1394) | = | X(20)-BETH CONJUGATE OF X(20) |
| X(1395) | = | X(25)-BETH CONJUGATE OF X(25) |
| X(1396) | = | X(27)-BETH CONJUGATE OF X(27) |
| X(1397) | = | X(31)-BETH CONJUGATE OF X(31) |
| X(1398) | = | X(34)-BETH CONJUGATE OF X(34) |
| X(1399) | = | X(35)-BETH CONJUGATE OF X(35) |
| X(1400) | = | X(37)-BETH CONJUGATE OF X(37) |
| X(1401) | = | X(38)-BETH CONJUGATE OF X(38) |
| X(1402) | = | X(42)-BETH CONJUGATE OF X(42) |
| X(1403) | = | X(43)-BETH CONJUGATE OF X(43) |
| X(1404) | = | X(44)-BETH CONJUGATE OF X(44) |
| X(1405) | = | X(45)-BETH CONJUGATE OF X(45) |
| X(1406) | = | X(46)-BETH CONJUGATE OF X(46) |
| X(1407) | = | X(57)-BETH CONJUGATE OF X(57) |
| X(1408) | = | X(58)-BETH CONJUGATE OF X(58) |
| X(1409) | = | X(71)-BETH CONJUGATE OF X(71) |
| X(1410) | = | X(73)-BETH CONJUGATE OF X(73) |
| X(1411) | = | X(80)-BETH CONJUGATE OF X(80) |
| X(1412) | = | X(81)-BETH CONJUGATE OF X(81) |
| X(1413) | = | X(84)-BETH CONJUGATE OF X(84) |
| X(1414) | = | X(99)-BETH CONJUGATE OF X(99) |
| X(1415) | = | X(101)-BETH CONJUGATE OF X(101) |
| X(1416) | = | X(105)-BETH CONJUGATE OF X(105) |
| X(1417) | = | X(106)-BETH CONJUGATE OF X(106) |
| X(1418) | = | X(142)-BETH CONJUGATE OF X(142) |
| X(1419) | = | X(144)-BETH CONJUGATE OF X(144) |
| X(1420) | = | X(145)-BETH CONJUGATE OF X(145) |
| X(1421) | = | X(149)-BETH CONJUGATE OF X(149) |
| X(1422) | = | X(189)-BETH CONJUGATE OF X(189) |
| X(1423) | = | X(192)-BETH CONJUGATE OF X(192) |
| X(1424) | = | X(194)-BETH CONJUGATE OF X(194) |
| X(1425) | = | X(201)-BETH CONJUGATE OF X(201) |
| X(1426) | = | X(225)-BETH CONJUGATE OF X(225) |
| X(1427) | = | X(226)-BETH CONJUGATE OF X(226) |
| X(1428) | = | X(238)-BETH CONJUGATE OF X(238) |
| X(1429) | = | X(239)-BETH CONJUGATE OF X(239) |
| X(1430) | = | X(243)-BETH CONJUGATE OF X(243) |
| X(1431) | = | X(256)-BETH CONJUGATE OF X(256) |
| X(1432) | = | X(257)-BETH CONJUGATE OF X(257) |
| X(1433) | = | X(271)-BETH CONJUGATE OF X(271) |
| X(1434) | = | X(274)-BETH CONJUGATE OF X(274) |
| X(1435) | = | X(278)-BETH CONJUGATE OF X(278) |
| X(1436) | = | X(282)-BETH CONJUGATE OF X(282) |
| X(1437) | = | X(283)-BETH CONJUGATE OF X(283) |
| X(1438) | = | X(294)-BETH CONJUGATE OF X(294) |
| X(1439) | = | X(307)-BETH CONJUGATE OF X(307) |
| X(1440) | = | X(309)-BETH CONJUGATE OF X(309) |
| X(1441) | = | X(313)-BETH CONJUGATE OF X(313) |
| X(1442) | = | X(319)-BETH CONJUGATE OF X(319) |
| X(1443) | = | X(320)-BETH CONJUGATE OF X(320) |
| X(1444) | = | X(332)-BETH CONJUGATE OF X(332) |
| X(1445) | = | X(344)-BETH CONJUGATE OF X(344) |
| X(1446) | = | X(349)-BETH CONJUGATE OF X(349) |
| X(1447) | = | X(350)-BETH CONJUGATE OF X(350) |
| X(1448) | = | X(377)-BETH CONJUGATE OF X(377) |
| X(1449) | = | {X(1),X(6)}-HARMONIC CONJUGATE OF X(9) |
| X(1450) | = | X(392)-BETH CONJUGATE OF X(392) |
| X(1451) | = | X(405)-BETH CONJUGATE OF X(405) |
| X(1452) | = | X(406)-BETH CONJUGATE OF X(406) |
| X(1453) | = | X(452)-BETH CONJUGATE OF X(452) |
| X(1454) | = | X(498)-BETH CONJUGATE OF X(498) |
| X(1455) | = | X(515)-BETH CONJUGATE OF X(515) |
| X(1456) | = | X(516)-BETH CONJUGATE OF X(516) |
| X(1457) | = | X(517)-BETH CONJUGATE OF X(517) |
| X(1458) | = | X(518)-BETH CONJUGATE OF X(518) |
| X(1459) | = | X(521)-BETH CONJUGATE OF X(521) |
| X(1460) | = | X(612)-BETH CONJUGATE OF X(612) |
| X(1461) | = | X(651)-BETH CONJUGATE OF X(651) |
| X(1462) | = | X(673)-BETH CONJUGATE OF X(673) |
| X(1463) | = | X(726)-BETH CONJUGATE OF X(726) |
| X(1464) | = | X(758)-BETH CONJUGATE OF X(758) |
| X(1465) | = | X(908)-BETH CONJUGATE OF X(908) |
| X(1466) | = | X(936)-BETH CONJUGATE OF X(936) |
| X(1467) | = | X(938)-BETH CONJUGATE OF X(938) |
| X(1468) | = | X(958)-BETH CONJUGATE OF X(958) |
| X(1469) | = | X(984)-BETH CONJUGATE OF X(984) |
| X(1470) | = | X(997)-BETH CONJUGATE OF X(997) |
| X(1471) | = | X(1001)-BETH CONJUGATE OF X(1001) |
| X(1472) | = | X(1036)-BETH CONJUGATE OF X(1036) |
| X(1473) | = | X(1040)-BETH CONJUGATE OF X(1040) |
| X(1474) | = | X(1172)-BETH CONJUGATE OF X(1172) |
| X(1475) | = | X(1212)-BETH CONJUGATE OF X(1212) |
| X(1476) | = | X(1222)-BETH CONJUGATE OF X(1222) |
| X(1477) | = | X(1280)-BETH CONJUGATE OF X(1280) |
| X(1478) | = | CENTER OF JOHNSON-YFF CIRCLE |
| X(1479) | = | {X(1),X(4)}-HARMONIC CONJUGATE OF X(1478) |
| X(1480) | = | 1ST SHADOW POINT |
| X(1481) | = | 2ND SHADOW POINT |
| X(1482) | = | REFLECTION OF CIRCUMCENTER IN INCENTER |
| X(1483) | = | REFLECTION OF X(5) IN X(1) |
| X(1484) | = | REFLECTION OF X(5) IN X(11) |
| X(1485) | = | PERSPECTOR OF ABC AND TANGENTIAL-OF-TANGENTIAL TRIANGLE |
| X(1486) | = | PERSPECTOR OF TANGENTIAL AND INTOUCH TRIANGLES |
| X(1487) | = | NAPOLEON CEVAPOINT |
| X(1488) | = | 2ND STEVANOVIC POINT |
| X(1489) | = | 3RD STEVANOVIC POINT |
| X(1490) | = | INTERSECTION OF LINES X(1)X(4) and X(3)X(9) |
| X(1491) | = | CROSSDIFFERENCE OF X(1) AND X(32) |
| X(1492) | = | COLUMBUS POINT |
| X(1493) | = | NAPOLEON CROSSSUM |
| X(1494) | = | ISOTOMIC CONJUGATE OF X(30) |
| X(1495) | = | CROSSSUM OF X(2) and X(30) |
| X(1496) | = | POINT BETELGEUSE I |
| X(1497) | = | POINT BETELGEUSE II |
| X(1498) | = | REFLECTION OF X(64) IN X(3) |
| X(1499) | = | POINT BIHAM |
| X(1500) | = | INSIMILICENTER OF MOSES CIRCLE AND INCIRCLE |
| X(1501) | = | TRILINEAR 5th POWER POINT |
| X(1502) | = | ISOGONAL CONJUGATE OF X(1501) |
| X(1503) | = | ORTHOPOINT OF X(525) |
| X(1504) | = | INSIMILICENTER OF MOSES AND 2ND LEMOINE CIRCLES |
| X(1505) | = | EXSIMILICENTER OF MOSES AND 2ND LEMOINE CIRCLES |
| X(1506) | = | INSIMILICENTER OF MOSES AND NINE-POINT CIRCLES |
| X(1507) | = | 1ST MORLEY-GIBERT POINT |
| X(1508) | = | 2ND MORLEY-GIBERT POINT |
| X(1509) | = | ISOGONAL CONJUGATE OF X(1500) |
| X(1510) | = | NAPOLEON CROSSDIFFERENCE |
| X(1511) | = | FERMAT CROSSSUM |
| X(1512) | = | ORTHOJOIN OF X(1) |
| X(1513) | = | ORTHOJOIN OF X(2) |
| X(1514) | = | ORTHOJOIN OF X(3) |
| X(1515) | = | ORTHOJOIN OF X(4) |
| X(1516) | = | ORTHOJOIN OF X(5) |
| X(1517) | = | ORTHOJOIN OF X(7) |
| X(1518) | = | ORTHOJOIN OF X(8) |
| X(1519) | = | ORTHOJOIN OF X(9) |
| X(1520) | = | ORTHOJOIN OF X(10) |
| X(1521) | = | ORTHOJOIN OF X(11) |
| X(1522) | = | ORTHOJOIN OF X(13) |
| X(1523) | = | ORTHOJOIN OF X(14) |
| X(1524) | = | ORTHOJOIN OF X(15) |
| X(1525) | = | ORTHOJOIN OF X(16) |
| X(1526) | = | ORTHOJOIN OF X(17) |
| X(1527) | = | ORTHOJOIN OF X(18) |
| X(1528) | = | ORTHOJOIN OF X(19) |
| X(1529) | = | ORTHOJOIN OF X(25) |
| X(1530) | = | ORTHOJOIN OF X(31) |
| X(1531) | = | ORTHOJOIN OF X(32) |
| X(1532) | = | ORTHOJOIN OF X(37) |
| X(1533) | = | ORTHOJOIN OF X(39) |
| X(1534) | = | ORTHOJOIN OF X(40) |
| X(1535) | = | ORTHOJOIN OF X(41) |
| X(1536) | = | ORTHOJOIN OF X(42) |
| X(1537) | = | ORTHOJOIN OF X(44) |
| X(1538) | = | ORTHOJOIN OF X(45) |
| X(1539) | = | ORTHOJOIN OF X(50) |
| X(1540) | = | ORTHOJOIN OF X(54) |
| X(1541) | = | ORTHOJOIN OF X(55) |
| X(1542) | = | ORTHOJOIN OF X(56) |
| X(1543) | = | ORTHOJOIN OF X(57) |
| X(1544) | = | ORTHOJOIN OF X(58) |
| X(1545) | = | ORTHOJOIN OF X(61) |
| X(1546) | = | ORTHOJOIN OF X(62) |
| X(1547) | = | ORTHOJOIN OF X(71) |
| X(1548) | = | ORTHOJOIN OF X(72) |
| X(1549) | = | ORTHOJOIN OF X(73) |
| X(1550) | = | ORTHOJOIN OF X(110) |
| X(1551) | = | ORTHOJOIN OF X(111) |
| X(1552) | = | ORTHOJOIN OF X(112) |
| X(1553) | = | ORTHOJOIN OF X(115) |
| X(1554) | = | ORTHOJOIN OF X(125) |
| X(1555) | = | ORTHOJOIN OF X(182) |
| X(1556) | = | ORTHOJOIN OF X(251) |
| X(1557) | = | ORTHOJOIN OF X(263) |
| X(1558) | = | ORTHOJOIN OF X(284) |
| X(1559) | = | ORTHOJOIN OF X(393) |
| X(1560) | = | ORTHOJOIN OF X(468) |
| X(1561) | = | ORTHOJOIN OF X(511) |
| X(1562) | = | ORTHOJOIN OF X(520) |
| X(1563) | = | ORTHOJOIN OF X(588) |
| X(1564) | = | ORTHOJOIN OF X(589) |
| X(1565) | = | ORTHOJOIN OF X(657) |
| X(1566) | = | ORTHOJOIN OF X(676) |
| X(1567) | = | ORTHOJOIN OF X(694) |
| X(1568) | = | ORTHOJOIN OF X(800) |
| X(1569) | = | MOSES-CIRCLE ANTIPODE OF X(115) |
| X(1570) | = | MOSES-CIRCLE INVERSE OF X(3) |
| X(1571) | = | INSIMILICENTER OF EXCENTRAL AND MOSES CIRCLES |
| X(1572) | = | EXSIMILICENTER OF EXCENTRAL AND MOSES CIRCLES |
| X(1573) | = | INSIMILICENTER OF SPIEKER AND MOSES CIRCLES |
| X(1574) | = | EXSIMILICENTER OF SPIEKER AND MOSES CIRCLES |
| X(1575) | = | EXSIMILICENTER OF SPIEKER AND (1/2)-MOSES CIRCLES |
| X(1576) | = | ISOGONAL CONJUGATE OF X(850) |
| X(1577) | = | ISOGONAL CONJUGATE OF X(163) |
| X(1578) | = | POINT ALTERF I |
| X(1579) | = | POINT ALTERF II |
| X(1580) | = | POINT ALUDRA |
| X(1581) | = | ISOGONAL CONJUGATE OF X(1580) |
| X(1582) | = | POINT CANOPUS |
| X(1583) | = | POINT CAPELLA I |
| X(1584) | = | POINT CAPELLA II |
| X(1585) | = | POINT CAPH I |
| X(1586) | = | POINT CAPH II |
| X(1587) | = | POINT CASTOR I |
| X(1588) | = | POINT CASTOR II |
| X(1589) | = | POINT CHARA I |
| X(1590) | = | POINT CHARA II |
| X(1591) | = | POINT CHARA III |
| X(1592) | = | POINT CHARA IV |
| X(1593) | = | POINT CEBALRAI |
| X(1594) | = | RIGBY-LALESCU ORTHOPOLE |
| X(1595) | = | POINT CHELEB I |
| X(1596) | = | POINT CHELEB II |
| X(1597) | = | POINT CHERTAN I |
| X(1598) | = | POINT CHERTAN II |
| X(1599) | = | POINT CHORT I |
| X(1600) | = | POINT CHORT II |
| X(1601) | = | TCC-PERSPECTOR OF X(5) |
| X(1602) | = | TCC-PERSPECTOR OF X(7) |
| X(1603) | = | TCC-PERSPECTOR OF X(8) |
| X(1604) | = | TCC-PERSPECTOR OF X(9) |
| X(1605) | = | TCC-PERSPECTOR OF X(13) |
| X(1606) | = | TCC-PERSPECTOR OF X(14) |
| X(1607) | = | TCC-PERSPECTOR OF X(17) |
| X(1608) | = | TCC-PERSPECTOR OF X(18) |
| X(1609) | = | TCC-PERSPECTOR OF X(19) |
| X(1610) | = | TCC-PERSPECTOR OF X(21) |
| X(1611) | = | TCC-PERSPECTOR OF X(25) |
| X(1612) | = | TCC-PERSPECTOR OF X(28) |
| X(1613) | = | TCC-PERSPECTOR OF X(31) |
| X(1614) | = | TCC-PERSPECTOR OF X(54) |
| X(1615) | = | TCC-PERSPECTOR OF X(55) |
| X(1616) | = | TCC-PERSPECTOR OF X(56) |
| X(1617) | = | TCC-PERSPECTOR OF X(57) |
| X(1618) | = | TCC-PERSPECTOR OF X(59) |
| X(1619) | = | TCC-PERSPECTOR OF X(63) |
| X(1620) | = | TCC-PERSPECTOR OF X(64) |
| X(1621) | = | TCC-PERSPECTOR OF X(81) |
| X(1622) | = | TCC-PERSPECTOR OF X(84) |
| X(1623) | = | TCC-PERSPECTOR OF X(88) |
| X(1624) | = | TCC-PERSPECTOR OF X(162) |
| X(1625) | = | TCC-PERSPECTOR OF X(163) |
| X(1626) | = | TCC-PERSPECTOR OF X(174) |
| X(1627) | = | TCC-PERSPECTOR OF X(251) |
| X(1628) | = | TCC-PERSPECTOR OF X(254) |
| X(1629) | = | TCC-PERSPECTOR OF X(275) |
| X(1630) | = | TCC-PERSPECTOR OF X(284) |
| X(1631) | = | TCC-PERSPECTOR OF X(366) |
| X(1632) | = | TCC-PERSPECTOR OF X(648) |
| X(1633) | = | TCC-PERSPECTOR OF X(651) |
| X(1634) | = | TCC-PERSPECTOR OF X(662) |
| X(1635) | = | TRIPOLAR CENTROID OF X(1) |
| X(1636) | = | TRIPOLAR CENTROID OF X(3) |
| X(1637) | = | TRIPOLAR CENTROID OF X(4) |
| X(1638) | = | TRIPOLAR CENTROID OF X(7) |
| X(1639) | = | TRIPOLAR CENTROID OF X(8) |
| X(1640) | = | TRIPOLAR CENTROID OF X(98) |
| X(1641) | = | TRIPOLAR CENTROID OF X(99) |
| X(1642) | = | TRIPOLAR CENTROID OF X(100) |
| X(1643) | = | TRIPOLAR CENTROID OF X(105) |
| X(1644) | = | TRIPOLAR CENTROID OF X(190) |
| X(1645) | = | TRIPOLAR CENTROID OF X(512) |
| X(1646) | = | TRIPOLAR CENTROID OF X(513) |
| X(1647) | = | TRIPOLAR CENTROID OF X(514) |
| X(1648) | = | TRIPOLAR CENTROID OF X(523) |
| X(1649) | = | TRIPOLAR CENTROID OF X(524) |
| X(1650) | = | TRIPOLAR CENTROID OF X(525) |
| X(1651) | = | TRIPOLAR CENTROID OF X(648) |
| X(1652) | = | 4th EVANS PERSPECTOR |
| X(1653) | = | 5th EVANS PERSPECTOR |
| X(1654) | = | 1ST HATZIPOLAKIS PARALLELIAN POINT |
| X(1655) | = | 2ND HATZIPOLAKIS PARALLELIAN POINT |
| X(1656) | = | INTERSECTION OF EULER LINE AND LINE X(17)X(18) |
| X(1657) | = | {X(3),X(4)}-HARMONIC CONJUGATE OF X(1656) |
| X(1658) | = | CIRCUMCENTER OF KOSNITA TRIANGLE |
| X(1659) | = | YIU-PAASCHE POINT |
| X(1660) | = | 1ST GRINBERG MIDPOINTS PERSPECTOR |
| X(1661) | = | 2ND GRINBERG MIDPOINTS PERSPECTOR |
| X(1662) | = | 1ST INTERSECTION OF BROCARD AXIS AND 1ST LEMOINE CIRCLE |
| X(1663) | = | 2ND INTERSECTION OF BROCARD AXIS AND 1ST LEMOINE CIRCLE |
| X(1664) | = | INVERSE-IN-BROCARD-CIRCLE OF X(1662) |
| X(1665) | = | INVERSE-IN-BROCARD-CIRCLE OF X(1663) |
| X(1666) | = | 1ST INTERSECTION OF BROCARD AXIS AND 2ND LEMOINE CIRCLE |
| X(1667) | = | 2ND INTERSECTION OF BROCARD AXIS AND 2ND LEMOINE CIRCLE |
| X(1668) | = | INSIMILICENTER(BROCARD CIRCLE, 2ND LEMOINE CIRCLE) |
| X(1669) | = | EXSIMILICENTER(BROCARD CIRCLE, 2ND LEMOINE CIRCLE) |
| X(1670) | = | INVERSE-IN-BROCARD-CIRCLE OF X(1342) |
| X(1671) | = | INVERSE-IN-BROCARD-CIRCLE OF X(1343) |
| X(1672) | = | INSIMILICENTER(INCIRCLE, 1ST LEMOINE CIRCLE) |
| X(1673) | = | EXSIMILICENTER(INCIRCLE, 1ST LEMOINE CIRCLE) |
| X(1674) | = | INSIMILICENTER(INCIRCLE, BROCARD CIRCLE) |
| X(1675) | = | EXSIMILICENTER(INCIRCLE, BROCARD CIRCLE) |
| X(1676) | = | INSIMILICENTER(1ST LEMOINE CIRCLE, NINE-POINT CIRCLE) |
| X(1677) | = | EXSIMILICENTER(1ST LEMOINE CIRCLE, NINE-POINT CIRCLE) |
| X(1678) | = | INSIMILICENTER(BROCARD CIRCLE, SPIEKER CIRCLE) |
| X(1679) | = | EXSIMILICENTER(BROCARD CIRCLE, SPIEKER CIRCLE) |
| X(1680) | = | INSIMILICENTER(1ST LEMOINE CIRCLE, SPIEKER CIRCLE) |
| X(1681) | = | EXSIMILICENTER(1ST LEMOINE CIRCLE, SPIEKER CIRCLE) |
| X(1682) | = | INSIMILICENTER(INCIRCLE, APOLLONIUS CIRCLE) |
| X(1683) | = | INSIMILICENTER(1ST LEMOINE CIRCLE, APOLLONIUS CIRCLE) |
| X(1684) | = | EXSIMILICENTER(1ST LEMOINE CIRCLE, APOLLONIUS CIRCLE) |
| X(1685) | = | INSIMILICENTER(2ND LEMOINE CIRCLE, APOLLONIUS CIRCLE) |
| X(1686) | = | EXSIMILICENTER(2ND LEMOINE CIRCLE, APOLLONIUS CIRCLE) |
| X(1687) | = | INSIMILICENTER(1ST LEMOINE CIRCLE, 2ND LEMOINE CIRCLE) |
| X(1688) | = | EXSIMILICENTER(1ST LEMOINE CIRCLE, 2ND LEMOINE CIRCLE) |
| X(1689) | = | INVERSE-IN-BROCARD-CIRCLE OF X(1687) |
| X(1690) | = | INVERSE-IN-BROCARD-CIRCLE OF X(1688) |
| X(1691) | = | RADICAL TRACE OF CIRCUMCIRCLE AND 1ST LEMOINE CIRCLE |
| X(1692) | = | RADICAL TRACE OF CIRCUMCIRCLE AND 2ND LEMOINE CIRCLE |
| X(1693) | = | INSIMILICENTER(BROCARD CIRCLE, APOLLONIUS CIRCLE) |
| X(1694) | = | EXSIMILICENTER(BROCARD CIRCLE, APOLLONIUS CIRCLE) |
| X(1695) | = | INSIMILICENTER(BEVAN CIRCLE, APOLLONIUS CIRCLE) |
| X(1696) | = | POINT ELECTRA |
| X(1697) | = | INSIMILICENTER(BEVAN CIRCLE, INCIRCLE) |
| X(1698) | = | INSIMILICENTER(BEVAN CIRCLE, NINE-POINT CIRCLE) |
| X(1699) | = | EXSIMILICENTER(BEVAN CIRCLE, NINE-POINT CIRCLE) |
| X(1700) | = | INSIMILICENTER(BEVAN CIRCLE, 1ST LEMOINE CIRCLE) |
| X(1701) | = | EXSIMILICENTER(BEVAN CIRCLE, 1ST LEMOINE CIRCLE) |
| X(1702) | = | INSIMILICENTER(BEVAN CIRCLE, 2ND LEMOINE CIRCLE) |
| X(1703) | = | EXSIMILICENTER(BEVAN CIRCLE, 2ND LEMOINE CIRCLE) |
| X(1704) | = | INSIMILICENTER(BEVAN CIRCLE, BROCARD CIRCLE) |
| X(1705) | = | EXSIMILICENTER(BEVAN CIRCLE, BROCARD CIRCLE) |
| X(1706) | = | EXSIMILICENTER(BEVAN CIRCLE, SPIEKER CIRCLE) |
| X(1707) | = | MIMOSA TRANSFORM OF X(6) |
| X(1708) | = | MIMOSA TRANSFORM OF X(7) |
| X(1709) | = | MIMOSA TRANSFORM OF X(9) |
| X(1710) | = | MIMOSA TRANSFORM OF X(10) |
| X(1711) | = | MIMOSA TRANSFORM OF X(19) |
| X(1712) | = | MIMOSA TRANSFORM OF X(20) |
| X(1713) | = | MIMOSA TRANSFORM OF X(27) |
| X(1714) | = | MIMOSA TRANSFORM OF X(28) |
| X(1715) | = | MIMOSA TRANSFORM OF X(29) |
| X(1716) | = | MIMOSA TRANSFORM OF X(31) |
| X(1717) | = | MIMOSA TRANSFORM OF X(35) |
| X(1718) | = | MIMOSA TRANSFORM OF X(36) |
| X(1719) | = | MIMOSA TRANSFORM OF X(37) |
| X(1720) | = | MIMOSA TRANSFORM OF X(40) |
| X(1721) | = | MIMOSA TRANSFORM OF X(55) |
| X(1722) | = | MIMOSA TRANSFORM OF X(56) |
| X(1723) | = | MIMOSA TRANSFORM OF X(57) |
| X(1724) | = | MIMOSA TRANSFORM OF X(58) |
| X(1725) | = | MIMOSA TRANSFORM OF X(74) |
| X(1726) | = | MIMOSA TRANSFORM OF X(75) |
| X(1727) | = | MIMOSA TRANSFORM OF X(80) |
| X(1728) | = | MIMOSA TRANSFORM OF X(84) |
| X(1729) | = | MIMOSA TRANSFORM OF X(85) |
| X(1730) | = | MIMOSA TRANSFORM OF X(86) |
| X(1731) | = | MIMOSA TRANSFORM OF X(88) |
| X(1732) | = | MIMOSA TRANSFORM OF X(89) |
| X(1733) | = | MIMOSA TRANSFORM OF X(98) |
| X(1734) | = | MIMOSA TRANSFORM OF X(101) |
| X(1735) | = | MIMOSA TRANSFORM OF X(102) |
| X(1736) | = | MIMOSA TRANSFORM OF X(103) |
| X(1737) | = | MIMOSA TRANSFORM OF X(104) |
| X(1738) | = | MIMOSA TRANSFORM OF X(105) |
| X(1739) | = | MIMOSA TRANSFORM OF X(106) |
| X(1740) | = | MIMOSA TRANSFORM OF X(184) |
| X(1741) | = | MIMOSA TRANSFORM OF X(189) |
| X(1742) | = | MIMOSA TRANSFORM OF X(212) |
| X(1743) | = | MIMOSA TRANSFORM OF X(222) |
| X(1744) | = | MIMOSA TRANSFORM OF X(226) |
| X(1745) | = | MIMOSA TRANSFORM OF X(255) |
| X(1746) | = | MIMOSA TRANSFORM OF X(261) |
| X(1747) | = | MIMOSA TRANSFORM OF X(262) |
| X(1748) | = | MIMOSA TRANSFORM OF X(264) |
| X(1749) | = | MIMOSA TRANSFORM OF X(265) |
| X(1750) | = | MIMOSA TRANSFORM OF X(268) |
| X(1751) | = | MIMOSA TRANSFORM OF X(272) |
| X(1752) | = | MIMOSA TRANSFORM OF X(277) |
| X(1753) | = | MIMOSA TRANSFORM OF X(280) |
| X(1754) | = | MIMOSA TRANSFORM OF X(284) |
| X(1755) | = | MIMOSA TRANSFORM OF X(287) |
| X(1756) | = | MIMOSA TRANSFORM OF X(293) |
| X(1757) | = | MIMOSA TRANSFORM OF X(295) |
| X(1758) | = | MIMOSA TRANSFORM OF X(296) |
| X(1759) | = | MIMOSA TRANSFORM OF X(304) |
| X(1760) | = | MIMOSA TRANSFORM OF X(305) |
| X(1761) | = | MIMOSA TRANSFORM OF X(306) |
| X(1762) | = | MIMOSA TRANSFORM OF X(307) |
| X(1763) | = | MIMOSA TRANSFORM OF X(326) |
| X(1764) | = | MIMOSA TRANSFORM OF X(332) |
| X(1765) | = | MIMOSA TRANSFORM OF X(333) |
| X(1766) | = | MIMOSA TRANSFORM OF X(345) |
| X(1767) | = | MIMOSA TRANSFORM OF X(347) |
| X(1768) | = | MIMOSA TRANSFORM OF X(521) |
| X(1769) | = | MIMOSA TRANSFORM OF X(901) |
| X(1770) | = | MIMOSA TRANSFORM OF X(943) |
| X(1771) | = | MIMOSA TRANSFORM OF X(947) |
| X(1772) | = | MIMOSA TRANSFORM OF X(953) |
| X(1773) | = | MIMOSA TRANSFORM OF X(1038) |
| X(1774) | = | MIMOSA TRANSFORM OF X(1061) |
| X(1775) | = | MIMOSA TRANSFORM OF X(1063) |
| X(1776) | = | MIMOSA TRANSFORM OF X(1156) |
| X(1777) | = | MIMOSA TRANSFORM OF X(1167) |
| X(1778) | = | MIMOSA TRANSFORM OF X(1171) |
| X(1779) | = | MIMOSA TRANSFORM OF X(1172) |
| X(1780) | = | MIMOSA TRANSFORM OF X(1175) |
| X(1781) | = | MIMOSA TRANSFORM OF X(1214) |
| X(1782) | = | MIMOSA TRANSFORM OF X(1257) |
| X(1783) | = | MIMOSA TRANSFORM OF X(1262) |
| X(1784) | = | MIMOSA TRANSFORM OF X(1294) |
| X(1785) | = | MIMOSA TRANSFORM OF X(1295) |
| X(1786) | = | MIMOSA TRANSFORM OF X(1442) |
| X(1787) | = | MIMOSA TRANSFORM OF X(1443) |
| X(1788) | = | MIMOSA TRANSFORM OF X(1476) |
| X(1789) | = | INVERSE MIMOSA TRANSFORM OF X(5) |
| X(1790) | = | INVERSE MIMOSA TRANSFORM OF X(6) |
| X(1791) | = | INVERSE MIMOSA TRANSFORM OF X(10) |
| X(1792) | = | INVERSE MIMOSA TRANSFORM OF X(20) |
| X(1793) | = | INVERSE MIMOSA TRANSFORM OF X(30) |
| X(1794) | = | INVERSE MIMOSA TRANSFORM OF X(35) |
| X(1795) | = | INVERSE MIMOSA TRANSFORM OF X(36) |
| X(1796) | = | INVERSE MIMOSA TRANSFORM OF X(37) |
| X(1797) | = | INVERSE MIMOSA TRANSFORM OF X(44) |
| X(1798) | = | INVERSE MIMOSA TRANSFORM OF X(58) |
| X(1799) | = | INVERSE MIMOSA TRANSFORM OF X(75) |
| X(1800) | = | INVERSE MIMOSA TRANSFORM OF X(155) |
| X(1801) | = | INVERSE MIMOSA TRANSFORM OF X(159) |
| X(1802) | = | INVERSE MIMOSA TRANSFORM OF X(170) |
| X(1803) | = | INVERSE MIMOSA TRANSFORM OF X(218) |
| X(1804) | = | INVERSE MIMOSA TRANSFORM OF X(223) |
| X(1805) | = | INVERSE MIMOSA TRANSFORM OF X(371) |
| X(1806) | = | INVERSE MIMOSA TRANSFORM OF X(372) |
| X(1807) | = | INVERSE MIMOSA TRANSFORM OF X(484) |
| X(1808) | = | INVERSE MIMOSA TRANSFORM OF X(511) |
| X(1809) | = | INVERSE MIMOSA TRANSFORM OF X(515) |
| X(1810) | = | INVERSE MIMOSA TRANSFORM OF X(518) |
| X(1811) | = | INVERSE MIMOSA TRANSFORM OF X(519) |
| X(1812) | = | INVERSE MIMOSA TRANSFORM OF X(573) |
| X(1813) | = | INVERSE MIMOSA TRANSFORM OF X(650) |
| X(1814) | = | INVERSE MIMOSA TRANSFORM OF X(672) |
| X(1815) | = | INVERSE MIMOSA TRANSFORM OF X(910) |
| X(1816) | = | INVERSE MIMOSA TRANSFORM OF X(1075) |
| X(1817) | = | INVERSE MIMOSA TRANSFORM OF X(1249) |
| X(1818) | = | INVERSE MIMOSA TRANSFORM OF X(1282) |
| X(1819) | = | INVERSE MIMOSA TRANSFORM OF X(1498) |
| X(1820) | = | ISOGONAL CONJUGATE OF MIMOSA TRANSFORM OF X(264) |
| X(1821) | = | ISOGONAL CONJUGATE OF MIMOSA TRANSFORM OF X(287) |
| X(1822) | = | ISOGONAL CONJUGATE OF MIMOSA TRANSFORM OF X(1113) |
| X(1823) | = | ISOGONAL CONJUGATE OF MIMOSA TRANSFORM OF X(1114) |
| X(1824) | = | ZOSMA TRANSFORM OF X(2) |
| X(1825) | = | ZOSMA TRANSFORM OF X(5) |
| X(1826) | = | ZOSMA TRANSFORM OF X(6) |
| X(1827) | = | ZOSMA TRANSFORM OF X(7) |
| X(1828) | = | ZOSMA TRANSFORM OF X(8) |
| X(1829) | = | ZOSMA TRANSFORM OF X(10) |
| X(1830) | = | ZOSMA TRANSFORM OF X(11) |
| X(1831) | = | ZOSMA TRANSFORM OF X(12) |
| X(1832) | = | ZOSMA TRANSFORM OF X(15) |
| X(1833) | = | ZOSMA TRANSFORM OF X(16) |
| X(1834) | = | ZOSMA TRANSFORM OF X(28) |
| X(1835) | = | ZOSMA TRANSFORM OF X(30) |
| X(1836) | = | ZOSMA TRANSFORM OF X(33) |
| X(1837) | = | ZOSMA TRANSFORM OF X(34) |
| X(1838) | = | ZOSMA TRANSFORM OF X(35) |
| X(1839) | = | ZOSMA TRANSFORM OF X(37) |
| X(1840) | = | ZOSMA TRANSFORM OF X(39) |
| X(1841) | = | ZOSMA TRANSFORM OF X(71) |
| X(1842) | = | ZOSMA TRANSFORM OF X(72) |
| X(1843) | = | ZOSMA TRANSFORM OF X(75) |
| X(1844) | = | ZOSMA TRANSFORM OF X(79) |
| X(1845) | = | ZOSMA TRANSFORM OF X(80) |
| X(1846) | = | ZOSMA TRANSFORM OF X(104) |
| X(1847) | = | ZOSMA TRANSFORM OF X(170) |
| X(1848) | = | ZOSMA TRANSFORM OF X(171) |
| X(1849) | = | ZOSMA TRANSFORM OF X(175) |
| X(1850) | = | ZOSMA TRANSFORM OF X(176) |
| X(1851) | = | ZOSMA TRANSFORM OF X(200) |
| X(1852) | = | ZOSMA TRANSFORM OF X(201) |
| X(1853) | = | ZOSMA TRANSFORM OF X(204) |
| X(1854) | = | ZOSMA TRANSFORM OF X(208) |
| X(1855) | = | ZOSMA TRANSFORM OF X(218) |
| X(1856) | = | ZOSMA TRANSFORM OF X(222) |
| X(1857) | = | ZOSMA TRANSFORM OF X(223) |
| X(1858) | = | ZOSMA TRANSFORM OF X(225) |
| X(1859) | = | ZOSMA TRANSFORM OF X(226) |
| X(1860) | = | ZOSMA TRANSFORM OF X(228) |
| X(1861) | = | ZOSMA TRANSFORM OF X(238) |
| X(1862) | = | ZOSMA TRANSFORM OF X(244) |
| X(1863) | = | ZOSMA TRANSFORM OF X(269) |
| X(1864) | = | ZOSMA TRANSFORM OF X(278) |
| X(1865) | = | ZOSMA TRANSFORM OF X(284) |
| X(1866) | = | ZOSMA TRANSFORM OF X(355) |
| X(1867) | = | ZOSMA TRANSFORM OF X(386) |
| X(1868) | = | ZOSMA TRANSFORM OF X(387) |
| X(1869) | = | ZOSMA TRANSFORM OF X(405) |
| X(1870) | = | ZOSMA TRANSFORM OF X(484) |
| X(1871) | = | ZOSMA TRANSFORM OF X(498) |
| X(1872) | = | ZOSMA TRANSFORM OF X(499) |
| X(1873) | = | ZOSMA TRANSFORM OF X(500) |
| X(1874) | = | ZOSMA TRANSFORM OF X(511) |
| X(1875) | = | ZOSMA TRANSFORM OF X(515) |
| X(1876) | = | ZOSMA TRANSFORM OF X(516) |
| X(1877) | = | ZOSMA TRANSFORM OF X(517) |
| X(1878) | = | ZOSMA TRANSFORM OF X(519) |
| X(1879) | = | ZOSMA TRANSFORM OF X(563) |
| X(1880) | = | ZOSMA TRANSFORM OF X(573) |
| X(1881) | = | ZOSMA TRANSFORM OF X(577) |
| X(1882) | = | ZOSMA TRANSFORM OF X(581) |
| X(1883) | = | ZOSMA TRANSFORM OF X(595) |
| X(1884) | = | ZOSMA TRANSFORM OF X(758) |
| X(1885) | = | ZOSMA TRANSFORM OF X(774) |
| X(1886) | = | ZOSMA TRANSFORM OF X(910) |
| X(1887) | = | ZOSMA TRANSFORM OF X(946) |
| X(1888) | = | ZOSMA TRANSFORM OF X(950) |
| X(1889) | = | ZOSMA TRANSFORM OF X(968) |
| X(1890) | = | ZOSMA TRANSFORM OF X(984) |
| X(1891) | = | ZOSMA TRANSFORM OF X(986) |
| X(1892) | = | ZOSMA TRANSFORM OF X(990) |
| X(1893) | = | ZOSMA TRANSFORM OF X(991) |
| X(1894) | = | ZOSMA TRANSFORM OF X(993) |
| X(1895) | = | ZOSMA TRANSFORM OF X(1044) |
| X(1896) | = | ZOSMA TRANSFORM OF X(1047) |
| X(1897) | = | ZOSMA TRANSFORM OF X(1054) |
| X(1898) | = | ZOSMA TRANSFORM OF X(1068) |
| X(1899) | = | ZOSMA TRANSFORM OF X(1096) |
| X(1900) | = | ZOSMA TRANSFORM OF X(1125) |
| X(1901) | = | ZOSMA TRANSFORM OF X(1172) |
| X(1902) | = | ZOSMA TRANSFORM OF X(1210) |
| X(1903) | = | ZOSMA TRANSFORM OF X(1249) |
| X(1904) | = | ZOSMA TRANSFORM OF X(1468) |
| X(1905) | = | ZOSMA TRANSFORM OF X(1478) |
| X(1906) | = | ZOSMA TRANSFORM OF X(1496) |
| X(1907) | = | ZOSMA TRANSFORM OF X(1497) |
| X(1908) | = | MIDPOINT OF PU(8) |
| X(1909) | = | CROSSSUM OF PU(9) |
| X(1910) | = | TRILINEAR POLE OF PU(23) |
| X(1911) | = | TRILINEAR POLE OF PU(9) |
| X(1912) | = | IDEAL POINT OF PU(9) |
| X(1913) | = | MIDPOINT OF PU(9) |
| X(1914) | = | CROSSDIFFERENCE OF PU(10) |
| X(1915) | = | CROSSSUM OF PU(11) |
| X(1916) | = | TRILINEAR POLE OF PU(11) |
| X(1917) | = | TRILINEAR 6th POWER POINT |
| X(1918) | = | BICENTRIC SUM OF PU(12) |
| X(1919) | = | BICENTRIC DIFFERENCE OF PU(12) |
| X(1920) | = | CROSSSUM OF PU(12) |
| X(1921) | = | CROSSDIFFERENCE OF PU(12) |
| X(1922) | = | TRILINEAR POLE OF PU(12) |
| X(1923) | = | BICENTRIC SUM OF PU(13) |
| X(1924) | = | BICENTRIC DIFFERENCE OF PU(13) |
| X(1925) | = | CROSSSUM OF PU(13) |
| X(1926) | = | CROSSDIFFERENCE OF PU(13) |
| X(1927) | = | TRILINEAR POLE OF PU(13) |
| X(1928) | = | ISOGONAL CONJUGATE OF X(1917) |
| X(1929) | = | ISOGONAL CONJUGATE OF X(1757) |
| X(1930) | = | BICENTRIC SUM OF PU(14) |
| X(1931) | = | TRILINEAR POLE OF PU(14) |
| X(1932) | = | CROSSSUM OF PU(14) |
| X(1933) | = | CROSSDIFFERENCE OF PU(14) |
| X(1934) | = | TRILINEAR POLE OF PU(14) |
| X(1935) | = | CROSSSUM OF PU(15) |
| X(1936) | = | CROSSDIFFERENCE OF PU(15) |
| X(1937) | = | TRILINEAR POLE OF PU(15) |
| X(1938) | = | IDEAL POINT OF PU(15) |
| X(1939) | = | MIDPOINT OF PU(15) |
| X(1940) | = | CROSSSUM OF PU(16) |
| X(1941) | = | CROSSSUM OF PU(17) |
| X(1942) | = | TRILINEAR POLE OF PU(17) |
| X(1943) | = | CROSSSUM OF PU(18) |
| X(1944) | = | CROSSDIFFERENCE OF PU(18) |
| X(1945) | = | TRILINEAR POLE OF PU(18) |
| X(1946) | = | BICENTRIC DIFFERENCE OF PU(19) |
| X(1947) | = | CROSSSUM OF PU(19) |
| X(1948) | = | CROSSDIFFERENCE OF PU(19) |
| X(1949) | = | TRILINEAR POLE OF PU(19) |
| X(1950) | = | CROSSSUM OF PU(20) |
| X(1951) | = | CROSSDIFFERENCE OF PU(20) |
| X(1952) | = | TRILINEAR POLE OF PU(20) |
| X(1953) | = | BICENTRIC SUM OF PU(21) |
| X(1954) | = | CROSSSUM OF PU(21) |
| X(1955) | = | CROSSDIFFERENCE OF PU(21) |
| X(1956) | = | TRILINEAR POLE OF PU(21) |
| X(1957) | = | CROSSSUM OF PU(22) |
| X(1958) | = | CROSSSUM OF PU(23) |
| X(1959) | = | CROSSDIFFERENCE OF PU(23) |
| X(1960) | = | BICENTRIC SUM OF PU(25) |
| X(1961) | = | CROSSSUM OF PU(31) |
| X(1962) | = | BICENTRIC SUM OF PU(32) |
| X(1963) | = | CROSSSUM OF PU(32) |
| X(1964) | = | BICENTRIC SUM OF PU(36) |
| X(1965) | = | CROSSSUM OF PU(36) |
| X(1966) | = | CROSSDIFFERENCE OF PU(36) |
| X(1967) | = | TRILINEAR POLE OF PU(36) |
| X(1968) | = | CROSSSUM OF PU(37) |
| X(1969) | = | TRILINEAR PRODUCT OF PU(38) |
| X(1970) | = | CROSSSUM OF PU(38) |
| X(1971) | = | CROSSDIFFERENCE OF PU(38) |
| X(1972) | = | TRILINEAR POLE OF PU(38) |
| X(1973) | = | TRILINEAR PRODUCT OF PU(39) |
| X(1974) | = | BARYCENTRIC PRODUCT OF PU(39) |
| X(1975) | = | CROSSSUM OF PU(39) |
| X(1976) | = | TRILINEAR POLE OF PU(39) |
| X(1977) | = | BICENTRIC DIFFERENCE OF PU(42) |
| X(1978) | = | TRILINEAR PRODUCT OF PU(41) |
| X(1979) | = | TRILINEAR PRODUCT OF PU(41) |
| X(1980) | = | BARYCENTRIC PRODUCT OF PU(42) |
| X(1981) | = | VEGA TRANSFORM OF X(647) |
| X(1982) | = | PU(22)-HARMONIC CONJUGATE OF X(1981) |
| X(1983) | = | VEGA TRANSFORM OF X(523) |
| X(1984) | = | VEGA TRANSFORM OF X(1020) |
| X(1985) | = | EULER INTERCEPT OF LINE X(6)X(11) |
| X(1986) | = | HATZIPOLAKIS REFLECTION POINT |
| X(1987) | = | 1ST LEMOINE ANTIPARALLELS POINT |
| X(1988) | = | 2ND LEMOINE ANTIPARALLELS POINT |
| X(1989) | = | ISOGONAL CONJUGATE OF X(323) |
| X(1990) | = | ORTHIC-AXIS INTERCEPT OF LINE X(4)X(6) |
| X(1991) | = | 2ND VAN LAMOEN PERPENDICULAR BISECTORS POINT |
| X(1992) | = | ORTHOCORRESPONDENT OF X(2) |
| X(1993) | = | ORTHOCORRESPONDENT OF X(3) |
| X(1994) | = | ORTHOCORRESPONDENT OF X(5) |
| X(1995) | = | ORTHOCORRESPONDENT OF X(6) |
| X(1996) | = | ORTHOCORRESPONDENT OF X(7) |
| X(1997) | = | ORTHOCORRESPONDENT OF X(8) |
| X(1998) | = | ORTHOCORRESPONDENT OF X(9) |
| X(1999) | = | ORTHOCORRESPONDENT OF X(10) |
| X(2000) | = | ORTHOCORRESPONDENT OF X(19) |
| X(2001) | = | ORTHOCORRESPONDENT OF X(32) |
| X(2002) | = | ORTHOCORRESPONDENT OF X(33) |
| X(2003) | = | ORTHOCORRESPONDENT OF X(36) |
| X(2004) | = | ORTHOCORRESPONDENT OF X(61) |
| X(2005) | = | ORTHOCORRESPONDENT OF X(62) |
| X(2006) | = | ORTHOCORRESPONDENT OF X(80) |
| X(2007) | = | INSIMILICENTER(GALLATLY CIRCLE, INCIRCLE) |
| X(2008) | = | EXSIMILICENTER(GALLATLY CIRCLE, INCIRCLE) |
| X(2009) | = | INSIMILICENTER(GALLATLY CIRCLE, NINE-POINT CIRCLE) |
| X(2010) | = | EXSIMILICENTER(GALLATLY CIRCLE, NINE-POINT CIRCLE) |
| X(2011) | = | INSIMILICENTER(GALLATLY CIRCLE, BROCARD CIRCLE) |
| X(2012) | = | EXSIMILICENTER(GALLATLY CIRCLE, BROCARD CIRCLE) |
| X(2013) | = | INSIMILICENTER(GALLATLY CIRCLE, SPIEKER CIRCLE) |
| X(2014) | = | EXSIMILICENTER(GALLATLY CIRCLE, SPIEKER CIRCLE) |
| X(2015) | = | INSIMILICENTER(GALLATLY CIRCLE, ORTHOCENTROIDAL CIRCLE) |
| X(2016) | = | EXSIMILICENTER(GALLATLY CIRCLE, ORTHOCENTROIDAL CIRCLE) |
| X(2017) | = | INSIMILICENTER(GALLATLY CIRCLE, BEVAN CIRCLE) |
| X(2018) | = | EXSIMILICENTER(GALLATLY CIRCLE, BEVAN CIRCLE) |
| X(2019) | = | EXSIMILICENTER(GALLATLY CIRCLE, APOLLONIUS CIRCLE) |
| X(2020) | = | INSIMILICENTER(GALLATLY CIRCLE, APOLLONIUS CIRCLE) |
| X(2021) | = | RADICAL TRACE OF GALLATLY CIRCLE AND CIRCUMCIRCLE |
| X(2022) | = | RADICAL TRACE OF GALLATLY AND BROCARD CIRCLES |
| X(2023) | = | RADICAL TRACE OF GALLATLY AND NINE-POINT CIRCLES |
| X(2024) | = | RADICAL TRACE OF GALLATLY AND 1ST LEMOINE CIRCLES |
| X(2025) | = | RADICAL TRACE OF GALLATLY AND 2ND LEMOINE CIRCLES |
| X(2026) | = | 1ST BROCARD-AXIS-GALLATLY-CIRCLE INTERSECTION |
| X(2027) | = | 2ND BROCARD-AXIS-GALLATLY-CIRCLE INTERSECTION |
| X(2028) | = | 1ST BROCARD-AXIS-MOSES-CIRCLE INTERSECTION |
| X(2029) | = | 2ND BROCARD-AXIS-MOSES-CIRCLE INTERSECTION |
| X(2030) | = | RADICAL TRACE OF MOSES CIRCLE AND CIRCUMCIRCLE |
| X(2031) | = | RADICAL TRACE OF MOSES AND BROCARD CIRCLES |
| X(2032) | = | RADICAL TRACE OF MOSES AND 1ST LEMOINE CIRCLES |
| X(2033) | = | INSIMILICENTER(MOSES CIRCLE, BROCARD CIRCLE) |
| X(2034) | = | EXSIMILICENTER(MOSES CIRCLE, BROCARD CIRCLE) |
| X(2035) | = | INSIMILICENTER(MOSES CIRCLE, 1ST LEMOINE CIRCLE) |
| X(2036) | = | EXSIMILICENTER(MOSES CIRCLE, 1ST LEMOINE CIRCLE) |
| X(2037) | = | 1ST BROCARD-AXIS-APOLLONIUS-CIRCLE INTERSECTION |
| X(2038) | = | 2ND BROCARD-AXIS-APOLLONIUS-CIRCLE INTERSECTION |
| X(2039) | = | 1ST NINE-POINT-CIRCLE-KIEPERT-ASYMPTOTES INTERSECTION |
| X(2040) | = | 2ND NINE-POINT-CIRCLE-KIEPERT-ASYMPTOTES INTERSECTION |
| X(2041) | = | 1ST EULER-VECTEN-GIBERT POINT |
| X(2042) | = | 2ND EULER-VECTEN-GIBERT POINT |
| X(2043) | = | 3RD EULER-VECTEN-GIBERT POINT |
| X(2044) | = | 4th EULER-VECTEN-GIBERT POINT |
| X(2045) | = | 5th EULER-VECTEN-GIBERT POINT |
| X(2046) | = | 6th EULER-VECTEN-GIBERT POINT |
| X(2047) | = | EULER LINE INTERCEPT OF LINE X(10)X(485) |
| X(2048) | = | {X(3),X(5)}-HARMONIC CONJUGATE OF X(2047) |
| X(2049) | = | EULER LINE INTERCEPT OF LINE X(6)X(10) |
| X(2050) | = | {X(3),X(5)}-HARMONIC CONJUGATE OF X(2049) |
| X(2051) | = | EXSIMILICENTER(NINE-POINT CIRCLE, APOLLONIUS CIRCLE) |
| X(2052) | = | ISOGONAL CONJUGATE OF X(577) |
| X(2053) | = | X(2)-ISOCONJUGATE OF X(1423) |
| X(2054) | = | X(2)-ISOCONJUGATE OF X(1931) |
| X(2055) | = | ORION TRANSFORM OF X(3) |
| X(2056) | = | ORION TRANSFORM OF X(6) |
| X(2057) | = | ORION TRANSFORM OF X(8) |
| X(2058) | = | ORION TRANSFORM OF X(15) |
| X(2059) | = | ORION TRANSFORM OF X(16) |
| X(2060) | = | ORION TRANSFORM OF X(20) |
| X(2061) | = | ORION TRANSFORM OF X(40) |
| X(2062) | = | ORION TRANSFORM OF X(63) |
| X(2063) | = | ORION TRANSFORM OF X(69) |
| X(2064) | = | ORION TRANSFORM OF X(75) |
| X(2065) | = | ORION TRANSFORM OF X(98) |
| X(2066) | = | POINT CAROLI I |
| X(2067) | = | POINT CAROLI II |
| X(2068) | = | POINT CURSA I |
| X(2069) | = | POINT CURSA II |
| X(2070) | = | INVERSE-IN-CIRCUMCIRCLE OF X(5) |
| X(2071) | = | INVERSE-IN-CIRCUMCIRCLE OF X(20) |
| X(2072) | = | INVERSE-IN-CIRCUMCIRCLE OF X(26) |
| X(2073) | = | INVERSE-IN-CIRCUMCIRCLE OF X(27) |
| X(2074) | = | INVERSE-IN-CIRCUMCIRCLE OF X(28) |
| X(2075) | = | INVERSE-IN-CIRCUMCIRCLE OF X(29) |
| X(2076) | = | INVERSE-IN-CIRCUMCIRCLE OF X(39) |
| X(2077) | = | INVERSE-IN-CIRCUMCIRCLE OF X(40) |
| X(2078) | = | INVERSE-IN-CIRCUMCIRCLE OF X(57) |
| X(2079) | = | INVERSE-IN-CIRCUMCIRCLE OF X(115) |
| X(2080) | = | INVERSE-IN-CIRCUMCIRCLE OF X(182) |
| X(2081) | = | PK-TRANSFORM OF X(5) |
| X(2082) | = | NK-TRANSFORM OF X(9) |
| X(2083) | = | NK-TRANSFORM OF X(19) |
| X(2084) | = | PK-TRANSFORM OF X(31) |
| X(2085) | = | NK-TRANSFORM OF X(31) |
| X(2086) | = | PK-TRANSFORM OF X(99) |
| X(2087) | = | PK-TRANSFORM OF X(100) |
| X(2088) | = | PK-TRANSFORM OF X(110) |
| X(2089) | = | 3RD MID-ARC POINT |
| X(2090) | = | 1ST STEVANOVIC PERSPECTOR |
| X(2091) | = | 2ND STEVANOVIC PERSPECTOR |
| X(2092) | = | DANNEELS-APOLLONIUS PERSPECTOR |
| X(2093) | = | REFLECTION OF X(1) IN X(57) |
| X(2094) | = | REFLECTION OF X(2) IN X(57) |
| X(2095) | = | REFLECTION OF X(3) IN X(57) |
| X(2096) | = | REFLECTION OF X(4) IN X(57) |
| X(2097) | = | REFLECTION OF X(6) IN X(57) |
| X(2098) | = | REFLECTION OF X(56) IN X(1) |
| X(2099) | = | REFLECTION OF X(55) IN X(1) |
| X(2100) | = | REFLECTION OF X(1) IN X(1113) |
| X(2101) | = | REFLECTION OF X(1) IN X(1114) |
| X(2102) | = | REFLECTION OF X(1113) IN X(1) |
| X(2103) | = | REFLECTION OF X(1114) IN X(1) |
| X(2104) | = | REFLECTION OF X(1113) IN X(6) |
| X(2105) | = | REFLECTION OF X(1114) IN X(6) |
| X(2106) | = | POINT KEPLER I |
| X(2107) | = | X(2)-ISOCONJUGATE OF X(2106) |
| X(2108) | = | POINT KEPLER II |
| X(2109) | = | X(2)-ISOCONJUGATE OF X(2108) |
| X(2110) | = | POINT KEPLER III |
| X(2111) | = | X(2)-ISOCONJUGATE OF X(2110) |
| X(2112) | = | POINT KEPLER IV |
| X(2113) | = | X(2)-ISOCONJUGATE OF X(2112) |
| X(2114) | = | POINT KEPLER V |
| X(2115) | = | X(2)-ISOCONJUGATE OF X(2114) |
| X(2116) | = | POINT KEPLER VI |
| X(2117) | = | X(2)-ISOCONJUGATE OF X(2116) |
| X(2118) | = | POINT KEPLER VII |
| X(2119) | = | X(2)-ISOCONJUGATE OF X(2118) |
| X(2120) | = | EIGENTRANSFORM OF X(5) |
| X(2121) | = | ISOGONAL CONJUGATE OF X(2120) |
| X(2122) | = | EIGENTRANSFORM OF X(8) |
| X(2123) | = | ISOGONAL CONJUGATE OF X(2122) |
| X(2124) | = | EIGENTRANSFORM OF X(9) |
| X(2125) | = | ISOGONAL CONJUGATE OF X(2124) |
| X(2126) | = | EIGENTRANSFORM OF X(10) |
| X(2127) | = | ISOGONAL CONJUGATE OF X(2126) |
| X(2128) | = | EIGENTRANSFORM OF X(19) |
| X(2129) | = | ISOGONAL CONJUGATE OF X(2128) |
| X(2130) | = | EIGENTRANSFORM OF X(20) |
| X(2131) | = | ISOGONAL CONJUGATE OF X(2130) |
| X(2132) | = | EIGENTRANSFORM OF X(30) |
| X(2133) | = | ISOGONAL CONJUGATE OF X(2132) |
| X(2134) | = | EIGENTRANSFORM OF X(37) |
| X(2135) | = | ISOGONAL CONJUGATE OF X(2134) |
| X(2136) | = | EIGENTRANSFORM OF X(57) |
| X(2137) | = | ISOGONAL CONJUGATE OF X(2136) |
| X(2138) | = | EIGENTRANSFORM OF X(69) |
| X(2139) | = | ISOGONAL CONJUGATE OF X(2138) |
| X(2140) | = | EIGENTRANSFORM OF X(101) |
| X(2141) | = | ISOGONAL CONJUGATE OF X(2140) |
| X(2142) | = | EIGENTRANSFORM OF X(512) |
| X(2143) | = | ISOGONAL CONJUGATE OF X(2142) |
| X(2144) | = | X(2)-EIGENTRANSFORM OF X(238) |
| X(2145) | = | X(2)-ISOCONJUGATE OF X(2144) |
| X(2146) | = | X(238)-CEVA CONJUGATE OF X(365) |
| X(2147) | = | X(2)-ISOCONJUGATE OF X(2146) |
| X(2148) | = | X(2)-ISOCONJUGATE OF X(5) |
| X(2149) | = | X(2)-ISOCONJUGATE OF X(11) |
| X(2150) | = | X(2)-ISOCONJUGATE OF X(12) |
| X(2151) | = | X(2)-ISOCONJUGATE OF X(13) |
| X(2152) | = | X(2)-ISOCONJUGATE OF X(14) |
| X(2153) | = | X(2)-ISOCONJUGATE OF X(15) |
| X(2154) | = | X(2)-ISOCONJUGATE OF X(16) |
| X(2155) | = | X(2)-ISOCONJUGATE OF X(20) |
| X(2156) | = | X(2)-ISOCONJUGATE OF X(22) |
| X(2157) | = | X(2)-ISOCONJUGATE OF X(23) |
| X(2158) | = | X(2)-ISOCONJUGATE OF X(26) |
| X(2159) | = | X(2)-ISOCONJUGATE OF X(30) |
| X(2160) | = | X(2)-ISOCONJUGATE OF X(35) |
| X(2161) | = | X(2)-ISOCONJUGATE OF X(36) |
| X(2162) | = | X(2)-ISOCONJUGATE OF X(43) |
| X(2163) | = | X(2)-ISOCONJUGATE OF X(45) |
| X(2164) | = | X(2)-ISOCONJUGATE OF X(46) |
| X(2165) | = | X(2)-ISOCONJUGATE OF X(47) |
| X(2166) | = | X(2)-ISOCONJUGATE OF X(50) |
| X(2167) | = | X(2)-ISOCONJUGATE OF X(51) |
| X(2168) | = | X(2)-ISOCONJUGATE OF X(52) |
| X(2169) | = | X(2)-ISOCONJUGATE OF X(53) |
| X(2170) | = | X(2)-ISOCONJUGATE OF X(59) |
| X(2171) | = | X(2)-ISOCONJUGATE OF X(60) |
| X(2172) | = | X(2)-ISOCONJUGATE OF X(66) |
| X(2173) | = | X(2)-ISOCONJUGATE OF X(74) |
| X(2174) | = | X(2)-ISOCONJUGATE OF X(79) |
| X(2175) | = | X(2)-ISOCONJUGATE OF X(85) |
| X(2176) | = | X(2)-ISOCONJUGATE OF X(87) |
| X(2177) | = | X(2)-ISOCONJUGATE OF X(89) |
| X(2178) | = | X(2)-ISOCONJUGATE OF X(90) |
| X(2179) | = | X(2)-ISOCONJUGATE OF X(95) |
| X(2180) | = | X(2)-ISOCONJUGATE OF X(96) |
| X(2181) | = | X(2)-ISOCONJUGATE OF X(97) |
| X(2182) | = | X(2)-ISOCONJUGATE OF X(102) |
| X(2183) | = | X(2)-ISOCONJUGATE OF X(104) |
| X(2184) | = | X(2)-ISOCONJUGATE OF X(154) |
| X(2185) | = | X(2)-ISOCONJUGATE OF X(181) |
| X(2186) | = | X(2)-ISOCONJUGATE OF X(182) |
| X(2187) | = | X(2)-ISOCONJUGATE OF X(189) |
| X(2188) | = | X(2)-ISOCONJUGATE OF X(196) |
| X(2189) | = | X(2)-ISOCONJUGATE OF X(201) |
| X(2190) | = | X(2)-ISOCONJUGATE OF X(216) |
| X(2191) | = | X(2)-ISOCONJUGATE OF X(218) |
| X(2192) | = | X(2)-ISOCONJUGATE OF X(223) |
| X(2193) | = | X(2)-ISOCONJUGATE OF X(225) |
| X(2194) | = | X(2)-ISOCONJUGATE OF X(226) |
| X(2195) | = | X(2)-ISOCONJUGATE OF X(241) |
| X(2196) | = | X(2)-ISOCONJUGATE OF X(242) |
| X(2197) | = | X(2)-ISOCONJUGATE OF X(270) |
| X(2198) | = | X(2)-ISOCONJUGATE OF X(272) |
| X(2199) | = | X(2)-ISOCONJUGATE OF X(280) |
| X(2200) | = | X(2)-ISOCONJUGATE OF X(286) |
| X(2201) | = | X(2)-ISOCONJUGATE OF X(295) |
| X(2202) | = | X(2)-ISOCONJUGATE OF X(296) |
| X(2203) | = | X(2)-ISOCONJUGATE OF X(306) |
| X(2204) | = | X(2)-ISOCONJUGATE OF X(307) |
| X(2205) | = | X(2)-ISOCONJUGATE OF X(310) |
| X(2206) | = | X(2)-ISOCONJUGATE OF X(321) |
| X(2207) | = | X(2)-ISOCONJUGATE OF X(326) |
| X(2208) | = | X(2)-ISOCONJUGATE OF X(329) |
| X(2209) | = | X(2)-ISOCONJUGATE OF X(330) |
| X(2210) | = | X(2)-ISOCONJUGATE OF X(335) |
| X(2211) | = | X(2)-ISOCONJUGATE OF X(336) |
| X(2212) | = | X(2)-ISOCONJUGATE OF X(348) |
| X(2213) | = | X(2)-ISOCONJUGATE OF X(380) |
| X(2214) | = | X(2)-ISOCONJUGATE OF X(386) |
| X(2215) | = | X(2)-ISOCONJUGATE OF X(405) |
| X(2216) | = | X(2)-ISOCONJUGATE OF X(570) |
| X(2217) | = | X(2)-ISOCONJUGATE OF X(573) |
| X(2218) | = | X(2)-ISOCONJUGATE OF X(579) |
| X(2219) | = | X(2)-ISOCONJUGATE OF X(581) |
| X(2220) | = | X(2)-ISOCONJUGATE OF X(596) |
| X(2221) | = | X(2)-ISOCONJUGATE OF X(612) |
| X(2222) | = | X(2)-ISOCONJUGATE OF X(654) |
| X(2223) | = | X(2)-ISOCONJUGATE OF X(673) |
| X(2224) | = | X(2)-ISOCONJUGATE OF X(674) |
| X(2225) | = | X(2)-ISOCONJUGATE OF X(675) |
| X(2226) | = | X(2)-ISOCONJUGATE OF X(678) |
| X(2227) | = | X(2)-ISOCONJUGATE OF X(699) |
| X(2228) | = | X(2)-ISOCONJUGATE OF X(713) |
| X(2229) | = | X(2)-ISOCONJUGATE OF X(715) |
| X(2230) | = | X(2)-ISOCONJUGATE OF X(717) |
| X(2231) | = | X(2)-ISOCONJUGATE OF X(719) |
| X(2232) | = | X(2)-ISOCONJUGATE OF X(721) |
| X(2233) | = | X(2)-ISOCONJUGATE OF X(723) |
| X(2234) | = | X(2)-ISOCONJUGATE OF X(729) |
| X(2235) | = | X(2)-ISOCONJUGATE OF X(731) |
| X(2236) | = | X(2)-ISOCONJUGATE OF X(733) |
| X(2237) | = | X(2)-ISOCONJUGATE OF X(735) |
| X(2238) | = | X(2)-ISOCONJUGATE OF X(741) |
| X(2239) | = | X(2)-ISOCONJUGATE OF X(743) |
| X(2240) | = | X(2)-ISOCONJUGATE OF X(745) |
| X(2241) | = | X(2)-ISOCONJUGATE OF X(749) |
| X(2242) | = | X(2)-ISOCONJUGATE OF X(751) |
| X(2243) | = | X(2)-ISOCONJUGATE OF X(753) |
| X(2244) | = | X(2)-ISOCONJUGATE OF X(755) |
| X(2245) | = | X(2)-ISOCONJUGATE OF X(759) |
| X(2246) | = | X(2)-ISOCONJUGATE OF X(840) |
| X(2247) | = | X(2)-ISOCONJUGATE OF X(842) |
| X(2248) | = | X(2)-ISOCONJUGATE OF X(846) |
| X(2249) | = | X(2)-ISOCONJUGATE OF X(851) |
| X(2250) | = | X(2)-ISOCONJUGATE OF X(859) |
| X(2251) | = | X(2)-ISOCONJUGATE OF X(903) |
| X(2252) | = | X(2)-ISOCONJUGATE OF X(915) |
| X(2253) | = | X(2)-ISOCONJUGATE OF X(917) |
| X(2254) | = | X(2)-ISOCONJUGATE OF X(919) |
| X(2255) | = | X(2)-ISOCONJUGATE OF X(936) |
| X(2256) | = | X(2)-ISOCONJUGATE OF X(937) |
| X(2257) | = | X(2)-ISOCONJUGATE OF X(939) |
| X(2258) | = | X(2)-ISOCONJUGATE OF X(940) |
| X(2259) | = | X(2)-ISOCONJUGATE OF X(942) |
| X(2260) | = | X(2)-ISOCONJUGATE OF X(943) |
| X(2261) | = | X(2)-ISOCONJUGATE OF X(945) |
| X(2262) | = | X(2)-ISOCONJUGATE OF X(947) |
| X(2263) | = | X(2)-ISOCONJUGATE OF X(949) |
| X(2264) | = | X(2)-ISOCONJUGATE OF X(951) |
| X(2265) | = | X(2)-ISOCONJUGATE OF X(953) |
| X(2266) | = | X(2)-ISOCONJUGATE OF X(955) |
| X(2267) | = | X(2)-ISOCONJUGATE OF X(957) |
| X(2268) | = | X(2)-ISOCONJUGATE OF X(959) |
| X(2269) | = | X(2)-ISOCONJUGATE OF X(961) |
| X(2270) | = | X(2)-ISOCONJUGATE OF X(963) |
| X(2271) | = | X(2)-ISOCONJUGATE OF X(969) |
| X(2272) | = | X(2)-ISOCONJUGATE OF X(972) |
| X(2273) | = | X(2)-ISOCONJUGATE OF X(977) |
| X(2274) | = | X(2)-ISOCONJUGATE OF X(981) |
| X(2275) | = | X(2)-ISOCONJUGATE OF X(983) |
| X(2276) | = | X(2)-ISOCONJUGATE OF X(985) |
| X(2277) | = | X(2)-ISOCONJUGATE OF X(987) |
| X(2278) | = | X(2)-ISOCONJUGATE OF X(994) |
| X(2279) | = | X(2)-ISOCONJUGATE OF X(1001) |
| X(2280) | = | X(2)-ISOCONJUGATE OF X(1002) |
| X(2281) | = | X(2)-ISOCONJUGATE OF X(1010) |
| X(2282) | = | X(2)-ISOCONJUGATE OF X(1011) |
| X(2283) | = | X(2)-ISOCONJUGATE OF X(1024) |
| X(2284) | = | X(2)-ISOCONJUGATE OF X(1027) |
| X(2285) | = | X(2)-ISOCONJUGATE OF X(1036) |
| X(2286) | = | X(2)-ISOCONJUGATE OF X(1039) |
| X(2287) | = | X(2)-ISOCONJUGATE OF X(1042) |
| X(2288) | = | X(2)-ISOCONJUGATE OF X(1065) |
| X(2289) | = | X(2)-ISOCONJUGATE OF X(1118) |
| X(2290) | = | X(2)-ISOCONJUGATE OF X(1141) |
| X(2291) | = | X(2)-ISOCONJUGATE OF X(1155) |
| X(2292) | = | X(2)-ISOCONJUGATE OF X(1169) |
| X(2293) | = | X(2)-ISOCONJUGATE OF X(1170) |
| X(2294) | = | X(2)-ISOCONJUGATE OF X(1175) |
| X(2295) | = | X(2)-ISOCONJUGATE OF X(1178) |
| X(2296) | = | X(2)-ISOCONJUGATE OF X(1185) |
| X(2297) | = | X(2)-ISOCONJUGATE OF X(1191) |
| X(2298) | = | X(2)-ISOCONJUGATE OF X(1193) |
| X(2299) | = | X(2)-ISOCONJUGATE OF X(1214) |
| X(2300) | = | X(2)-ISOCONJUGATE OF X(1220) |
| X(2301) | = | X(2)-ISOCONJUGATE OF X(1242) |
| X(2302) | = | X(2)-ISOCONJUGATE OF X(1243) |
| X(2303) | = | X(2)-ISOCONJUGATE OF X(1245) |
| X(2304) | = | X(2)-ISOCONJUGATE OF X(1246) |
| X(2305) | = | X(2)-ISOCONJUGATE OF X(1247) |
| X(2306) | = | X(2)-ISOCONJUGATE OF X(1250) |
| X(2307) | = | X(2)-ISOCONJUGATE OF X(1251) |
| X(2308) | = | X(2)-ISOCONJUGATE OF X(1255) |
| X(2309) | = | X(2)-ISOCONJUGATE OF X(1258) |
| X(2310) | = | X(2)-ISOCONJUGATE OF X(1262) |
| X(2311) | = | X(2)-ISOCONJUGATE OF X(1284) |
| X(2312) | = | X(2)-ISOCONJUGATE OF X(1297) |
| X(2313) | = | X(2)-ISOCONJUGATE OF X(1298) |
| X(2314) | = | X(2)-ISOCONJUGATE OF X(1299) |
| X(2315) | = | X(2)-ISOCONJUGATE OF X(1300) |
| X(2316) | = | X(2)-ISOCONJUGATE OF X(1319) |
| X(2317) | = | X(2)-ISOCONJUGATE OF X(1389) |
| X(2318) | = | X(2)-ISOCONJUGATE OF X(1396) |
| X(2319) | = | X(2)-ISOCONJUGATE OF X(1403) |
| X(2320) | = | X(2)-ISOCONJUGATE OF X(1405) |
| X(2321) | = | X(2)-ISOCONJUGATE OF X(1408) |
| X(2322) | = | X(2)-ISOCONJUGATE OF X(1410) |
| X(2323) | = | X(2)-ISOCONJUGATE OF X(1411) |
| X(2324) | = | X(2)-ISOCONJUGATE OF X(1413) |
| X(2325) | = | X(2)-ISOCONJUGATE OF X(1417) |
| X(2326) | = | X(2)-ISOCONJUGATE OF X(1425) |
| X(2327) | = | X(2)-ISOCONJUGATE OF X(1426) |
| X(2328) | = | X(2)-ISOCONJUGATE OF X(1427) |
| X(2329) | = | X(2)-ISOCONJUGATE OF X(1431) |
| X(2330) | = | X(2)-ISOCONJUGATE OF X(1432) |
| X(2331) | = | X(2)-ISOCONJUGATE OF X(1433) |
| X(2332) | = | X(2)-ISOCONJUGATE OF X(1439) |
| X(2333) | = | X(2)-ISOCONJUGATE OF X(1444) |
| X(2334) | = | X(2)-ISOCONJUGATE OF X(1449) |
| X(2335) | = | X(2)-ISOCONJUGATE OF X(1451) |
| X(2336) | = | X(2)-ISOCONJUGATE OF X(1453) |
| X(2337) | = | X(2)-ISOCONJUGATE OF X(1454) |
| X(2338) | = | X(2)-ISOCONJUGATE OF X(1456) |
| X(2339) | = | X(2)-ISOCONJUGATE OF X(1460) |
| X(2340) | = | X(2)-ISOCONJUGATE OF X(1462) |
| X(2341) | = | X(2)-ISOCONJUGATE OF X(1464) |
| X(2342) | = | X(2)-ISOCONJUGATE OF X(1465) |
| X(2343) | = | X(2)-ISOCONJUGATE OF X(1467) |
| X(2344) | = | X(2)-ISOCONJUGATE OF X(1469) |
| X(2345) | = | X(2)-ISOCONJUGATE OF X(1472) |
| X(2346) | = | X(2)-ISOCONJUGATE OF X(1475) |
| X(2347) | = | X(2)-ISOCONJUGATE OF X(1476) |
| X(2348) | = | X(2)-ISOCONJUGATE OF X(1477) |
| X(2349) | = | X(2)-ISOCONJUGATE OF X(1495) |
| X(2350) | = | X(2)-ISOCONJUGATE OF X(1621) |
| X(2351) | = | X(2)-ISOCONJUGATE OF X(1748) |
| X(2352) | = | X(2)-ISOCONJUGATE OF X(1751) |
| X(2353) | = | X(2)-ISOCONJUGATE OF X(1760) |
| X(2354) | = | X(2)-ISOCONJUGATE OF X(1791) |
| X(2355) | = | X(2)-ISOCONJUGATE OF X(1796) |
| X(2356) | = | X(2)-ISOCONJUGATE OF X(1814) |
| X(2357) | = | X(2)-ISOCONJUGATE OF X(1817) |
| X(2358) | = | X(2)-ISOCONJUGATE OF X(1819) |
| X(2359) | = | X(2)-ISOCONJUGATE OF X(1829) |
| X(2360) | = | X(2)-ISOCONJUGATE OF X(1903) |
| X(2361) | = | X(2)-ISOCONJUGATE OF X(2006) |
| X(2362) | = | X(2)-ISOCONJUGATE OF X(2066) |
| X(2363) | = | X(2)-ISOCONJUGATE OF X(2092) |
| X(2364) | = | X(2)-ISOCONJUGATE OF X(2099) |
| X(2365) | = | CIRCUM-EIGENTRANSFORM OF X(19) |
| X(2366) | = | CIRCUM-EIGENTRANSFORM OF X(25) |
| X(2367) | = | CIRCUM-EIGENTRANSFORM OF X(32) |
| X(2368) | = | CIRCUM-EIGENTRANSFORM OF X(42) |
| X(2369) | = | CIRCUM-EIGENTRANSFORM OF X(55) |
| X(2370) | = | CIRCUM-EIGENTRANSFORM OF X(56) |
| X(2371) | = | CIRCUM-EIGENTRANSFORM OF X(57) |
| X(2372) | = | CIRCUM-EIGENTRANSFORM OF X(58) |
| X(2373) | = | CIRCUM-EIGENTRANSFORM OF X(67) |
| X(2374) | = | CIRCUM-EIGENTRANSFORM OF X(69) |
| X(2375) | = | CIRCUM-EIGENTRANSFORM OF X(81) |
| X(2376) | = | CIRCUM-EIGENTRANSFORM OF X(219) |
| X(2377) | = | CIRCUM-EIGENTRANSFORM OF X(220) |
| X(2378) | = | CIRCUM-EIGENTRANSFORM OF X(530) |
| X(2379) | = | CIRCUM-EIGENTRANSFORM OF X(531) |
| X(2380) | = | CIRCUM-EIGENTRANSFORM OF X(532) |
| X(2381) | = | CIRCUM-EIGENTRANSFORM OF X(533) |
| X(2382) | = | CIRCUM-EIGENTRANSFORM OF X(537) |
| X(2383) | = | CIRCUM-EIGENTRANSFORM OF X(539) |
| X(2384) | = | CIRCUM-EIGENTRANSFORM OF X(545) |
| X(2385) | = | ISOGONAL CONJUGATE OF X(2365) |
| X(2386) | = | ISOGONAL CONJUGATE OF X(2366) |
| X(2387) | = | ISOGONAL CONJUGATE OF X(2367) |
| X(2388) | = | ISOGONAL CONJUGATE OF X(2368) |
| X(2389) | = | ISOGONAL CONJUGATE OF X(2369) |
| X(2390) | = | ISOGONAL CONJUGATE OF X(2370) |
| X(2391) | = | ISOGONAL CONJUGATE OF X(2371) |
| X(2392) | = | ISOGONAL CONJUGATE OF X(2372) |
| X(2393) | = | ISOGONAL CONJUGATE OF X(2373) |
| X(2394) | = | GIBERT-SIMSON TRANSFORM OF X(74) |
| X(2395) | = | GIBERT-SIMSON TRANSFORM OF X(98) |
| X(2396) | = | GIBERT-SIMSON TRANSFORM OF X(99) |
| X(2397) | = | GIBERT-SIMSON TRANSFORM OF X(100) |
| X(2398) | = | GIBERT-SIMSON TRANSFORM OF X(101) |
| X(2399) | = | GIBERT-SIMSON TRANSFORM OF X(102) |
| X(2400) | = | GIBERT-SIMSON TRANSFORM OF X(103) |
| X(2401) | = | GIBERT-SIMSON TRANSFORM OF X(104) |
| X(2402) | = | GIBERT-SIMSON TRANSFORM OF X(105) |
| X(2403) | = | GIBERT-SIMSON TRANSFORM OF X(106) |
| X(2404) | = | GIBERT-SIMSON TRANSFORM OF X(107) |
| X(2405) | = | GIBERT-SIMSON TRANSFORM OF X(108) |
| X(2406) | = | GIBERT-SIMSON TRANSFORM OF X(109) |
| X(2407) | = | GIBERT-SIMSON TRANSFORM OF X(110) |
| X(2408) | = | GIBERT-SIMSON TRANSFORM OF X(111) |
| X(2409) | = | GIBERT-SIMSON TRANSFORM OF X(112) |
| X(2410) | = | GIBERT-SIMSON TRANSFORM OF X(476) |
| X(2411) | = | GIBERT-SIMSON TRANSFORM OF X(477) |
| X(2412) | = | GIBERT-SIMSON TRANSFORM OF X(675) |
| X(2413) | = | GIBERT-SIMSON TRANSFORM OF X(1141) |
| X(2414) | = | GIBERT-SIMSON TRANSFORM OF X(1292) |
| X(2415) | = | GIBERT-SIMSON TRANSFORM OF X(1293) |
| X(2416) | = | GIBERT-SIMSON TRANSFORM OF X(1294) |
| X(2417) | = | GIBERT-SIMSON TRANSFORM OF X(1295) |
| X(2418) | = | GIBERT-SIMSON TRANSFORM OF X(1296) |
| X(2419) | = | GIBERT-SIMSON TRANSFORM OF X(1297) |
| X(2420) | = | ISOGONAL CONJUGATE OF X(2394) |
| X(2421) | = | ISOGONAL CONJUGATE OF X(2395) |
| X(2422) | = | ISOGONAL CONJUGATE OF X(2396) |
| X(2423) | = | ISOGONAL CONJUGATE OF X(2397) |
| X(2424) | = | ISOGONAL CONJUGATE OF X(2398) |
| X(2425) | = | ISOGONAL CONJUGATE OF X(2399) |
| X(2426) | = | ISOGONAL CONJUGATE OF X(2400) |
| X(2427) | = | ISOGONAL CONJUGATE OF X(2401) |
| X(2428) | = | ISOGONAL CONJUGATE OF X(2402) |
| X(2429) | = | ISOGONAL CONJUGATE OF X(2403) |
| X(2430) | = | ISOGONAL CONJUGATE OF X(2404) |
| X(2431) | = | ISOGONAL CONJUGATE OF X(2405) |
| X(2432) | = | ISOGONAL CONJUGATE OF X(2406) |
| X(2433) | = | ISOGONAL CONJUGATE OF X(2407) |
| X(2434) | = | ISOGONAL CONJUGATE OF X(2408) |
| X(2435) | = | ISOGONAL CONJUGATE OF X(2409) |
| X(2436) | = | ISOGONAL CONJUGATE OF X(2410) |
| X(2437) | = | ISOGONAL CONJUGATE OF X(2411) |
| X(2438) | = | ISOGONAL CONJUGATE OF X(2412) |
| X(2439) | = | ISOGONAL CONJUGATE OF X(2413) |
| X(2440) | = | ISOGONAL CONJUGATE OF X(2414) |
| X(2441) | = | ISOGONAL CONJUGATE OF X(2415) |
| X(2442) | = | ISOGONAL CONJUGATE OF X(2416) |
| X(2443) | = | ISOGONAL CONJUGATE OF X(2417) |
| X(2444) | = | ISOGONAL CONJUGATE OF X(2418) |
| X(2445) | = | ISOGONAL CONJUGATE OF X(2419) |
| X(2446) | = | 1ST INTERSECTION(LINE X(1)X(3), INCIRCLE) |
| X(2447) | = | 2ND INTERSECTION(LINE X(1)X(3), INCIRCLE) |
| X(2448) | = | 1ST INTERSECTION(LINE X(1)X(3), BEVAN CIRCLE) |
| X(2449) | = | 2ND INTERSECTION(LINE X(1)X(3), BEVAN CIRCLE) |
| X(2450) | = | INVERSE-IN-NINE-POINT-CIRCLE OF X(1316) |
| X(2451) | = | INVERSE-IN-2ND-LEMOINE-CIRCLE OF X(1316) |
| X(2452) | = | REFLECTION OF X(1316) IN X(6) |
| X(2453) | = | REFLECTION OF X(6) IN X(1316) |
| X(2454) | = | 1ST INTERSECTION(EULER LINE, STEINER INELLIPSE) |
| X(2455) | = | 2ND INTERSECTION(EULER LINE, STEINER INELLIPSE) |
| X(2456) | = | INVERSE-IN-1ST-LEMOINE CIRCLE OF X(3) |
| X(2457) | = | RADICAL CENTER OF {ORTHOCENTROIDAL, BEVAN, FUHRMANN} CIRCLES |
| X(2458) | = | INVERSE-IN-1ST-LEMOINE CIRCLE OF X(39) |
| X(2459) | = | INVERSE-IN-CIRCUMCIRCLE OF X(371) |
| X(2460) | = | INVERSE-IN-CIRCUMCIRCLE OF X(372) |
| X(2461) | = | INVERSE-IN-1ST-LEMOINE-CIRCLE OF X(371) |
| X(2462) | = | INVERSE-IN-1ST-LEMOINE-CIRCLE OF X(372) |
| X(2463) | = | INSIMILICENTER(ORTHOCENTROIDAL CIRCLE, INCIRCLE) |
| X(2464) | = | EXSIMILICENTER(ORTHOCENTROIDAL CIRCLE, INCIRCLE) |
| X(2465) | = | INSIMILICENTER(ORTHOCENTROIDAL CIRCLE, 2ND LEMOINE CIRCLE) |
| X(2466) | = | EXSIMILICENTER(ORTHOCENTROIDAL CIRCLE, 2ND LEMOINE CIRCLE) |
| X(2467) | = | INSIMILICENTER(ORTHOCENTROIDAL CIRCLE, SPIEKER CIRCLE) |
| X(2468) | = | EXSIMILICENTER(ORTHOCENTROIDAL CIRCLE, SPIEKER CIRCLE) |
| X(2469) | = | INSIMILICENTER(ORTHOCENTROIDAL CIRCLE, BROCARD CIRCLE) |
| X(2470) | = | EXSIMILICENTER(ORTHOCENTROIDAL CIRCLE, BROCARD CIRCLE) |
| X(2471) | = | INSIMILICENTER(ORTHOCENTROIDAL CIRCLE, 1ST LEMOINE CIRCLE) |
| X(2472) | = | EXSIMILICENTER(ORTHOCENTROIDAL CIRCLE, 1ST LEMOINE CIRCLE) |
| X(2473) | = | RADICAL CENTER OF {BROCARD CIRCLE, BEVAN CIRCLE, INCIRCLE} |
| X(2474) | = | RADICAL CENTER OF {BROCARD, 2ND LEMOINE, (X(4),2R)} CIRCLES |
| X(2475) | = | ANTICOMPLEMENT OF X(21) |
| X(2476) | = | INVERSE-IN-ORTHOCENTROIDAL-CIRCLE OF X(21) |
| X(2477) | = | EXSIMILICENTER{INCIRCLE, SINE-TRIPLE-ANGLE CIRCLE} |
| X(2478) | = | INVERSE-IN-ORTHOCENTROIDAL-CIRCLE OF X(377) |
| X(2479) | = | 1ST INTERSECTION(EULER LINE, STEINER CIRCUMELLIPSE) |
| X(2480) | = | 2ND INTERSECTION(EULER LINE, STEINER CIRCUMELLIPSE) |
| X(2481) | = | INTERSECTION(FEUERBACH HYPERBOLA, STEINER CIRCUMELLIPSE) |
| X(2482) | = | STEINER-INELLIPSE-ANTIPODE OF X(115) |
| X(2483) | = | RADICAL CENTER OF {CIRCUMCIRCLE, 1ST LEMOINE CIRCLE, BEVAN CIRCLE} |
| X(2484) | = | RADICAL CENTER OF {CIRCUMCIRCLE, 2ND LEMOINE CIRCLE, BEVAN CIRCLE} |
| X(2485) | = | RADICAL CENTER OF {CIRCUMCIRCLE, 1ST LEMOINE CIRCLE, NINE-POINT CIRCLE} |
| X(2486) | = | RADICAL CENTER OF {INCIRCLE, NINE-POINT CIRCLE, MOSES CIRCLE} |
| X(2487) | = | RADICAL CENTER OF {INCIRCLE, SPIEKER CIRCLE, BEVAN CIRCLE} |
| X(2488) | = | RADICAL CENTER OF {CIRCUMCIRCLE, INCIRCLE, BROCARD} |
| X(2489) | = | RADICAL CENTER OF {CIRCUMCIRCLE, NINE-POINT-CIRCLE, 2ND LEMOINE CIRCLE} |
| X(2490) | = | RADICAL CENTER OF {CIRCUMCIRCLE, NINE-POINT-CIRCLE, SPIEKER CIRCLE} |
| X(2491) | = | RADICAL CENTER OF {CIRCUMCIRCLE, NINE-POINT-CIRCLE, GALLATLY CIRCLE} |
| X(2492) | = | RADICAL CENTER OF {CIRCUMCIRCLE, NINE-POINT-CIRCLE, MOSES CIRCLE} |
| X(2493) | = | RADICAL CENTER OF {CIRCUMCIRCLE, NINE-POINT-CIRCLE, PARRY CIRCLE} |
| X(2494) | = | RADICAL CENTER OF {CIRCUMCIRCLE, INCIRCLE, 1ST LEMOINE CIRCLE} |
| X(2495) | = | RADICAL CENTER OF {CIRCUMCIRCLE, INCIRCLE, 2ND LEMOINE CIRCLE} |
| X(2496) | = | RADICAL CENTER OF {CIRCUMCIRCLE, INCIRCLE, SPIEKER CIRCLE} |
| X(2497) | = | RADICAL CENTER OF {CIRCUMCIRCLE, INCIRCLE, GALLATLY CIRCLE} |
| X(2498) | = | RADICAL CENTER OF {CIRCUMCIRCLE, INCIRCLE, MOSES CIRCLE} |
| X(2499) | = | RADICAL CENTER OF {CIRCUMCIRCLE, INCIRCLE, APOLLONIUS CIRCLE} |
| X(2500) | = | RADICAL CENTER OF {CIRCUMCIRCLE, SPIEKER CIRCLE, APOLLONIUS CIRCLE} |
| X(2501) | = | RADICAL CENTER OF {CIRCUMCIRCLE, NINE-POINT CIRCLE, TAYLOR CIRCLE} |
| X(2502) | = | RADICAL CENTER OF {CIRCUMCIRCLE, BROCARD CIRCLE, PARRY CIRCLE} |
| X(2503) | = | RADICAL CENTER OF {CIRCUMCIRCLE, PARRY CIRCLE, BEVAN CIRCLE} |
| X(2504) | = | RADICAL CENTER OF {INCIRCLE, NINE-POINT CIRCLE, BROCARD CIRCLE} |
| X(2505) | = | RADICAL CENTER OF {INCIRCLE, NINE-POINT CIRCLE, SPIEKER CIRCLE} |
| X(2506) | = | RADICAL CENTER OF {NINE-POINT CIRCLE, 1ST LEMOINE CIRCLE, 2ND LEMOINE CIRCLE} |
| X(2507) | = | RADICAL CENTER OF {NINE-POINT CIRCLE, 1ST LEMOINE CIRCLE, GALLATLY CIRCLE} |
| X(2508) | = | RADICAL CENTER OF {NINE-POINT CIRCLE, 1ST LEMOINE CIRCLE, MOSES CIRCLE} |
| X(2509) | = | RADICAL CENTER OF {NINE-POINT CIRCLE, 1ST LEMOINE CIRCLE, APOLLONIUS CIRCLE} |
| X(2510) | = | RADICAL CENTER OF {NINE-POINT, BROCARD, MOSES} CIRCLES |
| X(2511) | = | RADICAL CENTER OF {NINE-POINT, APOLLONIUS, MOSES} CIRCLES |
| X(2512) | = | RADICAL CENTER OF {CIRCUMCIRCLE, APOLLONIUS CIRCLE, (X(4),2R)} |
| X(2513) | = | RADICAL CENTER OF {CIRCUMCIRCLE, GALLATLY CIRCLE, (X(4),2R)} |
| X(2514) | = | RADICAL CENTER OF {CIRCUMCIRCLE, 2ND LEMOINE CIRCLE, (X(4),2R)} |
| X(2515) | = | RADICAL CENTER OF {CIRCUMCIRCLE, BEVAN CIRCLE, 2ND BROCARD CIRCLE} |
| X(2516) | = | RADICAL CENTER OF {CIRCUMCIRCLE, SPIEKER CIRCLE, BEVAN CIRCLE} |
| X(2517) | = | RADICAL CENTER OF {CIRCUMCIRCLE, FUHRMANN CIRCLE, (X(4),2R)} |
| X(2518) | = | RADICAL CENTER OF {BROCARD, MOSES, (X(4),2R)} CIRCLES |
| X(2519) | = | RADICAL CENTER OF {NINE-POINT, 2ND LEMOINE, BROCARD} CIRCLES |
| X(2520) | = | RADICAL CENTER OF {CIRCUMCIRCLE, INCIRCLE, TAYLOR CIRCLE} |
| X(2521) | = | RADICAL CENTER OF {BROCARD, BEVAN, MOSES} CIRCLES |
| X(2522) | = | RADICAL CENTER OF {NINE-POINT, BROCARD, APOLLONIUS} CIRCLES |
| X(2523) | = | RADICAL CENTER OF {NINE-POINT, BROCARD, BEVAN} CIRCLES |
| X(2524) | = | RADICAL CENTER OF {NINE-POINT, BROCARD, 2ND BROCARD} CIRCLES |
| X(2525) | = | RADICAL CENTER OF {NINE-POINT, BROCARD, (X(4),2R)} CIRCLES |
| X(2526) | = | RADICAL CENTER OF {NINE-POINT, APOLLONIUS, (X(4),2R)} CIRCLES |
| X(2527) | = | RADICAL CENTER OF {NINE-POINT, SPIEKER, BEVAN} CIRCLES |
| X(2528) | = | RADICAL CENTER OF {ORTHOCENTROIDAL, BROCARD, (X(4),2R)} CIRCLES |
| X(2529) | = | RADICAL CENTER OF {ORTHOCENTROIDAL, SPIEKER, BEVAN} CIRCLES |
| X(2530) | = | RADICAL CENTER OF {BROCARD, BEVAN, (X(4),2R)} CIRCLES |
| X(2531) | = | RADICAL CENTER OF {BROCARD, (X(4),2R), 2ND BROCARD} CIRCLES |
| X(2532) | = | RADICAL CENTER OF {APOLLONIUS, SPIEKER, BEVAN} CIRCLES |
| X(2533) | = | RADICAL CENTER OF {BEVAN, FUHRMANN, (X(4),2R)} CIRCLES |
| X(2534) | = | INSIMILICENTER(INCIRCLE, SPIEKER RADICAL CIRCLE) |
| X(2535) | = | EXSIMILICENTER(INCIRCLE, SPIEKER RADICAL CIRCLE) |
| X(2536) | = | INSIMILICENTER(CIRCUMCIRCLE, SPIEKER RADICAL CIRCLE) |
| X(2537) | = | EXSIMILICENTER(CIRCUMCIRCLE, SPIEKER RADICAL CIRCLE) |
| X(2538) | = | INSIMILICENTER(APOLLONIUS CIRCLE, SPIEKER RADICAL CIRCLE) |
| X(2539) | = | EXSIMILICENTER(APOLLONIUS CIRCLE, SPIEKER RADICAL CIRCLE) |
| X(2540) | = | INSIMILICENTER(NINE-POINT CIRCLE, SPIEKER RADICAL CIRCLE) |
| X(2541) | = | EXSIMILICENTER(NINE-POINT CIRCLE, SPIEKER RADICAL CIRCLE) |
| X(2542) | = | INSIMILICENTER(BROCARD CIRCLE, (X(4),2R)) |
| X(2543) | = | EXSIMILICENTER(BROCARD CIRCLE, (X(4),2R)) |
| X(2544) | = | INSIMILICENTER(GALLATLY CIRCLE, (X(4),2R)) |
| X(2545) | = | EXSIMILICENTER(GALLATLY CIRCLE, (X(4),2R)) |
| X(2546) | = | INSIMILICENTER(1ST LEMOINE CIRCLE, (X(4),2R)) |
| X(2547) | = | EXSIMILICENTER(1ST LEMOINE CIRCLE, (X(4),2R)) |
| X(2548) | = | INSIMILICENTER(MOSES CIRCLE, (X(4),2R)) |
| X(2549) | = | EXSIMILICENTER(MOSES CIRCLE, (X(4),2R)) |
| X(2550) | = | INSIMILICENTER(SPIEKER CIRCLE, (X(4),2R)) |
| X(2551) | = | EXSIMILICENTER(SPIEKER CIRCLE, (X(4),2R)) |
| X(2552) | = | INSIMILICENTER(ORTHOCENTROIDAL CIRCLE, (X(4),2R)) |
| X(2553) | = | EXSIMILICENTER(ORTHOCENTROIDAL CIRCLE, (X(4),2R)) |
| X(2554) | = | 1ST INTERSECTION(EULER LINE, 2ND BROCARD CIRCLE) |
| X(2555) | = | 2ND INTERSECTION(EULER LINE, 2ND BROCARD CIRCLE) |
| X(2556) | = | 1ST INTERSECTION(LINE X(1)X(3), 2ND BROCARD CIRCLE) |
| X(2557) | = | 2ND INTERSECTION(LINE X(1)X(3), 2ND BROCARD CIRCLE) |
| X(2558) | = | INSIMILICENTER(1ST LEMOINE CIRCLE, 2ND BROCARD CIRCLE) |
| X(2559) | = | EXSIMILICENTER(1ST LEMOINE CIRCLE, 2ND BROCARD CIRCLE) |
| X(2560) | = | INSIMILICENTER(2ND LEMOINE CIRCLE, 2ND BROCARD CIRCLE) |
| X(2561) | = | EXSIMILICENTER(2ND LEMOINE CIRCLE, 2ND BROCARD CIRCLE) |
| X(2562) | = | INSIMILICENTER(GALLATLY CIRCLE, 2ND BROCARD CIRCLE) |
| X(2563) | = | EXSIMILICENTER(GALLATLY CIRCLE, 2ND BROCARD CIRCLE) |
| X(2564) | = | INSIMILICENTER(INCIRCLE, 2ND BROCARD CIRCLE) |
| X(2565) | = | EXSIMILICENTER(INCIRCLE, 2ND BROCARD CIRCLE) |
| X(2566) | = | INSIMILICENTER(NINE-POINT CIRCLE, 2ND BROCARD CIRCLE) |
| X(2567) | = | EXSIMILICENTER(NINE-POINT CIRCLE, 2ND BROCARD CIRCLE) |
| X(2568) | = | INSIMILICENTER(SPIEKER CIRCLE, 2ND BROCARD CIRCLE) |
| X(2569) | = | EXSIMILICENTER(SPIEKER CIRCLE, 2ND BROCARD CIRCLE) |
| X(2570) | = | INSIMILICENTER(ORTHOCENTROIDAL CIRCLE, 2ND BROCARD CIRCLE) |
| X(2571) | = | EXSIMILICENTER(ORTHOCENTROIDAL CIRCLE, 2ND BROCARD CIRCLE) |
| X(2572) | = | INSIMILICENTER(BEVAN, 2ND BROCARD CIRCLE) |
| X(2573) | = | EXSIMILICENTER(BEVAN, 2ND BROCARD CIRCLE) |
| X(2574) | = | ISOGONAL CONJUGATE OF X(1113) |
| X(2575) | = | ISOGONAL CONJUGATE OF X(1114) |
| X(2576) | = | X(2)-ISOCONJUGATE OF X(2574) |
| X(2577) | = | X(2)-ISOCONJUGATE OF X(2575) |
| X(2578) | = | X(2)-ISOCONJUGATE OF X(1113) |
| X(2579) | = | X(2)-ISOCONJUGATE OF X(1114) |
| X(2580) | = | X(6)-ISOCONJUGATE OF X(2574) |
| X(2581) | = | X(6)-ISOCONJUGATE OF X(2575) |
| X(2582) | = | X(6)-ISOCONJUGATE OF X(1113) |
| X(2583) | = | X(6)-ISOCONJUGATE OF X(1114) |
| X(2584) | = | X(4)-ISOCONJUGATE OF X(1113) |
| X(2585) | = | X(4)-ISOCONJUGATE OF X(1114) |
| X(2586) | = | X(3)-ISOCONJUGATE OF X(2574) |
| X(2587) | = | X(3)-ISOCONJUGATE OF X(2575) |
| X(2588) | = | X(3)-ISOCONJUGATE OF X(1113) |
| X(2589) | = | X(3)-ISOCONJUGATE OF X(1114) |
| X(2590) | = | X(2)-ISOCONJUGATE OF X(1381) |
| X(2591) | = | X(2)-ISOCONJUGATE OF X(1382) |
| X(2592) | = | X(6)-ISOCONJUGATE OF X(1822) |
| X(2593) | = | X(6)-ISOCONJUGATE OF X(1823) |
| X(2594) | = | SUM OF PU(68) |
| X(2595) | = | CROSSSUM OF PU(68) |
| X(2596) | = | CROSSDIFFERENCE OF PU(68) |
| X(2597) | = | TRILINEAR POLE OF PU(68) |
| X(2598) | = | MIDPOINT OF PU(68) |
| X(2599) | = | SUM OF PU(69) |
| X(2600) | = | DIFFERENCE OF PU(69) |
| X(2601) | = | CROSSSUM OF PU(69) |
| X(2602) | = | CROSSDIFFERENCE OF PU(69) |
| X(2603) | = | TRILINEAR POLE OF PU(69) |
| X(2604) | = | MIDPOINT OF PU(69) |
| X(2605) | = | DIFFERENCE OF PU(70) |
| X(2606) | = | CROSSSUM OF PU(70) |
| X(2607) | = | CROSSDIFFERENCE OF PU(70) |
| X(2608) | = | TRILINEAR POLE OF PU(70) |
| X(2609) | = | MIDPOINT OF PU(70) |
| X(2610) | = | SUM OF PU(71) |
| X(2611) | = | DIFFERENCE OF PU(71) |
| X(2612) | = | CROSSSUM OF PU(71) |
| X(2613) | = | CROSSDIFFERENCE OF PU(71) |
| X(2614) | = | TRILINEAR POLE OF PU(71) |
| X(2615) | = | MIDPOINT OF PU(71) |
| X(2616) | = | POINT TANIA |
| X(2617) | = | ISOGONAL CONJUGATE OF X(2616) |
| X(2618) | = | DIFFERENCE OF PU(72) |
| X(2619) | = | CROSSSUM OF PU(72) |
| X(2620) | = | CROSSDIFFERENCE OF PU(72) |
| X(2621) | = | TRILINEAR POLE OF PU(72) |
| X(2622) | = | MIDPOINT OF PU(72) |
| X(2623) | = | BARYCENTRIC PRODUCT OF PU(73) |
| X(2624) | = | SUM OF PU(73) |
| X(2625) | = | CROSSSUM OF PU(73) |
| X(2626) | = | CROSSDIFFERENCE OF PU(73) |
| X(2627) | = | TRILINEAR POLE OF PU(73) |
| X(2628) | = | MIDPOINT OF PU(73) |
| X(2629) | = | CROSSSUM PU(74) |
| X(2630) | = | MIDPOINT OF PU(74) |
| X(2631) | = | SUM OF PU(75) |
| X(2632) | = | DIFFERENCE OF PU(75) |
| X(2633) | = | CROSSSUM OF PU(75) |
| X(2634) | = | MIDPOINT OF PU(75) |
| X(2635) | = | SUM OF PU(76) |
| X(2636) | = | CROSSSUM OF PU(76) |
| X(2637) | = | SUM OF PU(77) |
| X(2638) | = | DIFFERENCE OF PU(77) |
| X(2639) | = | CROSSSUM OF PU(77) |
| X(2640) | = | CROSSSUM OF PU(78) |
| X(2641) | = | MIDPOINT OF PU(78) |
| X(2642) | = | SUM OF PU(79) |
| X(2643) | = | DIFFERENCE OF PU(79) |
| X(2644) | = | CROSSSUM OF PU(79) |
| X(2645) | = | MIDPOINT OF PU(79) |
| X(2646) | = | SUM OF PU(80) |
| X(2647) | = | CROSSSUM OF PU(80) |
| X(2648) | = | TRILINEAR POLE OF PU(80) |
| X(2649) | = | MIDPOINT OF PU(80) |
| X(2650) | = | SUM OF PU(81) |
| X(2651) | = | CROSSDIFFERENCE OF PU(81) |
| X(2652) | = | TRILINEAR POLE OF PU(81) |
| X(2653) | = | MIDPOINT OF PU(81) |
| X(2654) | = | SUM OF PU(82) |
| X(2655) | = | CROSSDIFFERENCE OF PU(82) |
| X(2656) | = | TRILINEAR POLE OF PU(82) |
| X(2657) | = | MIDPOINT OF PU(82) |
| X(2658) | = | SUM OF PU(83) |
| X(2659) | = | CROSSDIFFERENCE OF PU(83) |
| X(2660) | = | TRILINEAR POLE OF PU(83) |
| X(2661) | = | MIDPOINT OF PU(83) |
| X(2662) | = | CROSSSUM OF PU(82) |
| X(2663) | = | CROSSSUM OF PU(84) |
| X(2664) | = | CROSSDIFFERENCE OF PU(84) |
| X(2665) | = | TRILINEAR POLE OF PU(84) |
| X(2666) | = | MIDPOINT OF PU(84) |
| X(2667) | = | SUM OF PU(85) |
| X(2668) | = | CROSSSUM OF PU(85) |
| X(2669) | = | CROSSDIFFERENCE OF PU(85) |
| X(2670) | = | MIDPOINT OF PU(85) |
| X(2671) | = | 1ST GOLDEN ARBELOS POINT |
| X(2672) | = | 2ND GOLDEN ARBELOS POINT |
| X(2673) | = | ISOGONAL CONJUGATE OF X(2671) |
| X(2674) | = | ISOGONAL CONJUGATE OF X(2672) |
| X(2675) | = | INTERSECTION OF LINES X(2671)X(2673) and X(2672)X(2674) |
| X(2676) | = | INTERSECTION OF EULER LINE AND LINE X(2671)X(2672) |
| X(2677) | = | RS(X(74), X(100)) |
| X(2678) | = | RS(X(74), X(101)) |
| X(2679) | = | RS(X(98), X(99)) |
| X(2680) | = | RS(X(98), X(100)) |
| X(2681) | = | RS(X(98), X(101)) |
| X(2682) | = | RS(X(98), X(110)) |
| X(2683) | = | RS(X(99), X(100)) |
| X(2684) | = | RS(X(99), X(101)) |
| X(2685) | = | RS(X(101), X(110)) |
| X(2686) | = | RS(X(110), X(111)) |
| X(2687) | = | SR(X(74), X(100)) |
| X(2688) | = | SR(X(74), X(101)) |
| X(2689) | = | SR(X(74), X(102)) |
| X(2690) | = | SR(X(74), X(103)) |
| X(2691) | = | SR(X(74), X(105)) |
| X(2692) | = | SR(X(74), X(106)) |
| X(2693) | = | SR(X(74), X(107)) |
| X(2694) | = | SR(X(74), X(108)) |
| X(2695) | = | SR(X(74), X(109)) |
| X(2696) | = | SR(X(74), X(111)) |
| X(2697) | = | SR(X(74), X(112)) |
| X(2698) | = | SR(X(98), X(99)) |
| X(2699) | = | SR(X(98), X(100)) |
| X(2700) | = | SR(X(98), X(101)) |
| X(2701) | = | SR(X(98), X(102)) |
| X(2702) | = | SR(X(98), X(103)) |
| X(2703) | = | SR(X(98), X(104)) |
| X(2704) | = | SR(X(98), X(105)) |
| X(2705) | = | SR(X(98), X(106)) |
| X(2706) | = | SR(X(98), X(107)) |
| X(2707) | = | SR(X(98), X(108)) |
| X(2708) | = | SR(X(98), X(109)) |
| X(2709) | = | SR(X(98), X(111)) |
| X(2710) | = | SR(X(98), X(112)) |
| X(2711) | = | SR(X(99), X(105)) |
| X(2712) | = | SR(X(99), X(106)) |
| X(2713) | = | SR(X(99), X(107)) |
| X(2714) | = | SR(X(99), X(108)) |
| X(2715) | = | SR(X(99), X(112)) |
| X(2716) | = | SR(X(100), X(102)) |
| X(2717) | = | SR(X(100), X(103)) |
| X(2718) | = | SR(X(100), X(106)) |
| X(2719) | = | SR(X(100), X(107)) |
| X(2720) | = | SR(X(100), X(108)) |
| X(2721) | = | SR(X(100), X(111)) |
| X(2722) | = | SR(X(100), X(112)) |
| X(2723) | = | SR(X(101), X(102)) |
| X(2724) | = | SR(X(101), X(103)) |
| X(2725) | = | SR(X(101), X(105)) |
| X(2726) | = | SR(X(101), X(106)) |
| X(2727) | = | SR(X(101), X(107)) |
| X(2728) | = | SR(X(101), X(108)) |
| X(2729) | = | SR(X(101), X(111)) |
| X(2730) | = | SR(X(102), X(105)) |
| X(2731) | = | SR(X(102), X(106)) |
| X(2732) | = | SR(X(102), X(107)) |
| X(2733) | = | SR(X(102), X(108)) |
| X(2734) | = | SR(X(102), X(109)) |
| X(2735) | = | SR(X(102), X(111)) |
| X(2736) | = | SR(X(103), X(105)) |
| X(2737) | = | SR(X(103), X(106)) |
| X(2738) | = | SR(X(103), X(107)) |
| X(2739) | = | SR(X(103), X(108)) |
| X(2740) | = | SR(X(103), X(111)) |
| X(2741) | = | SR(X(103), X(112)) |
| X(2742) | = | SR(X(104), X(105)) |
| X(2743) | = | SR(X(104), X(106)) |
| X(2744) | = | SR(X(104), X(107)) |
| X(2745) | = | SR(X(104), X(108)) |
| X(2746) | = | SR(X(104), X(111)) |
| X(2747) | = | SR(X(104), X(112)) |
| X(2748) | = | SR(X(105), X(106)) |
| X(2749) | = | SR(X(105), X(107)) |
| X(2750) | = | SR(X(105), X(108)) |
| X(2751) | = | SR(X(105), X(109)) |
| X(2752) | = | SR(X(105), X(110)) |
| X(2753) | = | SR(X(105), X(111)) |
| X(2754) | = | SR(X(105), X(112)) |
| X(2755) | = | SR(X(106), X(107)) |
| X(2756) | = | SR(X(106), X(108)) |
| X(2757) | = | SR(X(106), X(109)) |
| X(2758) | = | SR(X(106), X(110)) |
| X(2759) | = | SR(X(106), X(111)) |
| X(2760) | = | SR(X(106), X(112)) |
| X(2761) | = | SR(X(107), X(108)) |
| X(2762) | = | SR(X(107), X(109)) |
| X(2763) | = | SR(X(107), X(111)) |
| X(2764) | = | SR(X(107), X(112)) |
| X(2765) | = | SR(X(108), X(109)) |
| X(2766) | = | SR(X(108), X(110)) |
| X(2767) | = | SR(X(108), X(111)) |
| X(2768) | = | SR(X(109), X(111)) |
| X(2769) | = | SR(X(109), X(112)) |
| X(2770) | = | SR(X(110), X(111)) |
| X(2771) | = | ISOGONAL CONJUGATE OF X(2687) |
| X(2772) | = | ISOGONAL CONJUGATE OF X(2688) |
| X(2773) | = | ISOGONAL CONJUGATE OF X(2689) |
| X(2774) | = | ISOGONAL CONJUGATE OF X(2690) |
| X(2775) | = | ISOGONAL CONJUGATE OF X(2691) |
| X(2776) | = | ISOGONAL CONJUGATE OF X(2692) |
| X(2777) | = | ISOGONAL CONJUGATE OF X(2693) |
| X(2778) | = | ISOGONAL CONJUGATE OF X(2694) |
| X(2779) | = | ISOGONAL CONJUGATE OF X(2695) |
| X(2780) | = | ISOGONAL CONJUGATE OF X(2696) |
| X(2781) | = | ISOGONAL CONJUGATE OF X(2697) |
| X(2782) | = | ISOGONAL CONJUGATE OF X(2698) |
| X(2783) | = | ISOGONAL CONJUGATE OF X(2699) |
| X(2784) | = | ISOGONAL CONJUGATE OF X(2700) |
| X(2785) | = | ISOGONAL CONJUGATE OF X(2701) |
| X(2786) | = | ISOGONAL CONJUGATE OF X(2702) |
| X(2787) | = | ISOGONAL CONJUGATE OF X(2703) |
| X(2788) | = | ISOGONAL CONJUGATE OF X(2704) |
| X(2789) | = | ISOGONAL CONJUGATE OF X(2705) |
| X(2790) | = | ISOGONAL CONJUGATE OF X(2706) |
| X(2791) | = | ISOGONAL CONJUGATE OF X(2707) |
| X(2792) | = | ISOGONAL CONJUGATE OF X(2708) |
| X(2793) | = | ISOGONAL CONJUGATE OF X(2709) |
| X(2794) | = | ISOGONAL CONJUGATE OF X(2710) |
| X(2795) | = | ISOGONAL CONJUGATE OF X(2711) |
| X(2796) | = | ISOGONAL CONJUGATE OF X(2712) |
| X(2797) | = | ISOGONAL CONJUGATE OF X(2713) |
| X(2798) | = | ISOGONAL CONJUGATE OF X(2714) |
| X(2799) | = | ISOGONAL CONJUGATE OF X(2715) |
| X(2800) | = | ISOGONAL CONJUGATE OF X(2716) |
| X(2801) | = | ISOGONAL CONJUGATE OF X(2717) |
| X(2802) | = | ISOGONAL CONJUGATE OF X(2718) |
| X(2803) | = | ISOGONAL CONJUGATE OF X(2719) |
| X(2804) | = | ISOGONAL CONJUGATE OF X(2720) |
| X(2805) | = | ISOGONAL CONJUGATE OF X(2721) |
| X(2806) | = | ISOGONAL CONJUGATE OF X(2722) |
| X(2807) | = | ISOGONAL CONJUGATE OF X(2723) |
| X(2808) | = | ISOGONAL CONJUGATE OF X(2724) |
| X(2809) | = | ISOGONAL CONJUGATE OF X(2725) |
| X(2810) | = | ISOGONAL CONJUGATE OF X(2726) |
| X(2811) | = | ISOGONAL CONJUGATE OF X(2727) |
| X(2812) | = | ISOGONAL CONJUGATE OF X(2728) |
| X(2813) | = | ISOGONAL CONJUGATE OF X(2729) |
| X(2814) | = | ISOGONAL CONJUGATE OF X(2730) |
| X(2815) | = | ISOGONAL CONJUGATE OF X(2731) |
| X(2816) | = | ISOGONAL CONJUGATE OF X(2732) |
| X(2817) | = | ISOGONAL CONJUGATE OF X(2733) |
| X(2818) | = | ISOGONAL CONJUGATE OF X(2734) |
| X(2819) | = | ISOGONAL CONJUGATE OF X(2735) |
| X(2820) | = | ISOGONAL CONJUGATE OF X(2736) |
| X(2821) | = | ISOGONAL CONJUGATE OF X(2737) |
| X(2822) | = | ISOGONAL CONJUGATE OF X(2738) |
| X(2823) | = | ISOGONAL CONJUGATE OF X(2739) |
| X(2824) | = | ISOGONAL CONJUGATE OF X(2740) |
| X(2825) | = | ISOGONAL CONJUGATE OF X(2741) |
| X(2826) | = | ISOGONAL CONJUGATE OF X(2742) |
| X(2827) | = | ISOGONAL CONJUGATE OF X(2743) |
| X(2828) | = | ISOGONAL CONJUGATE OF X(2744) |
| X(2829) | = | ISOGONAL CONJUGATE OF X(2745) |
| X(2830) | = | ISOGONAL CONJUGATE OF X(2746) |
| X(2831) | = | ISOGONAL CONJUGATE OF X(2747) |
| X(2832) | = | ISOGONAL CONJUGATE OF X(2748) |
| X(2833) | = | ISOGONAL CONJUGATE OF X(2749) |
| X(2834) | = | ISOGONAL CONJUGATE OF X(2750) |
| X(2835) | = | ISOGONAL CONJUGATE OF X(2751) |
| X(2836) | = | ISOGONAL CONJUGATE OF X(2752) |
| X(2837) | = | ISOGONAL CONJUGATE OF X(2753) |
| X(2838) | = | ISOGONAL CONJUGATE OF X(2754) |
| X(2839) | = | ISOGONAL CONJUGATE OF X(2755) |
| X(2840) | = | ISOGONAL CONJUGATE OF X(2756) |
| X(2841) | = | ISOGONAL CONJUGATE OF X(2757) |
| X(2842) | = | ISOGONAL CONJUGATE OF X(2758) |
| X(2843) | = | ISOGONAL CONJUGATE OF X(2759) |
| X(2844) | = | ISOGONAL CONJUGATE OF X(2760) |
| X(2845) | = | ISOGONAL CONJUGATE OF X(2761) |
| X(2846) | = | ISOGONAL CONJUGATE OF X(2762) |
| X(2847) | = | ISOGONAL CONJUGATE OF X(2763) |
| X(2848) | = | ISOGONAL CONJUGATE OF X(2764) |
| X(2849) | = | ISOGONAL CONJUGATE OF X(2765) |
| X(2850) | = | ISOGONAL CONJUGATE OF X(2766) |
| X(2851) | = | ISOGONAL CONJUGATE OF X(2767) |
| X(2852) | = | ISOGONAL CONJUGATE OF X(2768) |
| X(2853) | = | ISOGONAL CONJUGATE OF X(2769) |
| X(2854) | = | ISOGONAL CONJUGATE OF X(2770) |
| X(2855) | = | SM(X(74), X(98)) |
| X(2856) | = | SM(X(98), X(100)) |
| X(2857) | = | SM(X(98), X(110)) |
| X(2858) | = | SM(X(98), X(111)) |
| X(2859) | = | SM(X(100), X(112)) |
| X(2860) | = | SM(X(100), X(101)) |
| X(2861) | = | SM(X(100), X(104)) |
| X(2862) | = | SM(X(100), X(105)) |
| X(2863) | = | SM(X(100), X(106)) |
| X(2864) | = | SM(X(100), X(110)) |
| X(2865) | = | SM(X(104), X(105)) |
| X(2866) | = | SM(X(105), X(109)) |
| X(2867) | = | SM(X(107), X(110)) |
| X(2868) | = | SM(X(110), X(111)) |
| X(2869) | = | ISOGONAL CONJUGATE OF X(2855) |
| X(2870) | = | ISOGONAL CONJUGATE OF X(2856) |
| X(2871) | = | ISOGONAL CONJUGATE OF X(2857) |
| X(2872) | = | ISOGONAL CONJUGATE OF X(2858) |
| X(2873) | = | ISOGONAL CONJUGATE OF X(2859) |
| X(2874) | = | ISOGONAL CONJUGATE OF X(2860) |
| X(2875) | = | ISOGONAL CONJUGATE OF X(2861) |
| X(2876) | = | ISOGONAL CONJUGATE OF X(2862) |
| X(2877) | = | ISOGONAL CONJUGATE OF X(2863) |
| X(2878) | = | ISOGONAL CONJUGATE OF X(2864) |
| X(2879) | = | ISOGONAL CONJUGATE OF X(2865) |
| X(2880) | = | ISOGONAL CONJUGATE OF X(2866) |
| X(2881) | = | ISOGONAL CONJUGATE OF X(2867) |
| X(2882) | = | ISOGONAL CONJUGATE OF X(2868) |
| X(2883) | = | COMPLEMENTARY CONJUGATE OF X(4) |
| X(2884) | = | COMPLEMENTARY CONJUGATE OF X(7) |
| X(2885) | = | COMPLEMENTARY CONJUGATE OF X(8) |
| X(2886) | = | COMPLEMENTARY CONJUGATE OF X(9) |
| X(2887) | = | COMPLEMENTARY CONJUGATE OF X(37) |
| X(2888) | = | ANTICOMPLEMENTARY CONJUGATE OF X(3) |
| X(2889) | = | ANTICOMPLEMENTARY CONJUGATE OF X(5) |
| X(2890) | = | ANTICOMPLEMENTARY CONJUGATE OF X(9) |
| X(2891) | = | ANTICOMPLEMENTARY CONJUGATE OF X(10) |
| X(2892) | = | ANTICOMPLEMENTARY CONJUGATE OF X(23) |
| X(2893) | = | ANTICOMPLEMENTARY CONJUGATE OF X(63) |
| X(2894) | = | ANTICOMPLEMENTARY CONJUGATE OF X(72) |
| X(2895) | = | ANTICOMPLEMENTARY CONJUGATE OF X(75) |
| X(2896) | = | ANTICOMPLEMENTARY CONJUGATE OF X(76) |
| X(2897) | = | ANTICOMPLEMENTARY CONJUGATE OF X(92) |
| X(2898) | = | ORTHIC ISOGONAL CONJUGATE OF X(7) |
| X(2899) | = | ORTHIC ISOGONAL CONJUGATE OF X(8) |
| X(2900) | = | ORTHIC ISOGONAL CONJUGATE OF X(9) |
| X(2901) | = | ORTHIC ISOGONAL CONJUGATE OF X(10) |
| X(2902) | = | ORTHIC ISOGONAL CONJUGATE OF X(15) |
| X(2903) | = | ORTHIC ISOGONAL CONJUGATE OF X(16) |
| X(2904) | = | ORTHIC ISOGONAL CONJUGATE OF X(24) |
| X(2905) | = | ORTHIC ISOGONAL CONJUGATE OF X(27) |
| X(2906) | = | ORTHIC ISOGONAL CONJUGATE OF X(28) |
| X(2907) | = | ORTHIC ISOGONAL CONJUGATE OF X(29) |
| X(2908) | = | ORTHIC ISOGONAL CONJUGATE OF X(31) |
| X(2909) | = | ORTHIC ISOGONAL CONJUGATE OF X(32) |
| X(2910) | = | ORTHIC ISOGONAL CONJUGATE OF X(40) |
| X(2911) | = | ORTHIC ISOGONAL CONJUGATE OF X(55) |
| X(2912) | = | ORTHIC ISOGONAL CONJUGATE OF X(61) |
| X(2913) | = | ORTHIC ISOGONAL CONJUGATE OF X(62) |
| X(2914) | = | ORTHIC ISOGONAL CONJUGATE OF X(186) |
| X(2915) | = | TANGENTIAL ISOGONAL CONJUGATE OF X(1) |
| X(2916) | = | TANGENTIAL ISOGONAL CONJUGATE OF X(2) |
| X(2917) | = | TANGENTIAL ISOGONAL CONJUGATE OF X(4) |
| X(2918) | = | TANGENTIAL ISOGONAL CONJUGATE OF X(5) |
| X(2919) | = | TANGENTIAL ISOGONAL CONJUGATE OF X(7) |
| X(2920) | = | TANGENTIAL ISOGONAL CONJUGATE OF X(8) |
| X(2921) | = | TANGENTIAL ISOGONAL CONJUGATE OF X(9) |
| X(2922) | = | TANGENTIAL ISOGONAL CONJUGATE OF X(10) |
| X(2923) | = | TANGENTIAL ISOGONAL CONJUGATE OF X(13) |
| X(2924) | = | TANGENTIAL ISOGONAL CONJUGATE OF X(14) |
| X(2925) | = | TANGENTIAL ISOGONAL CONJUGATE OF X(15) |
| X(2926) | = | TANGENTIAL ISOGONAL CONJUGATE OF X(16) |
| X(2927) | = | TANGENTIAL ISOGONAL CONJUGATE OF X(17) |
| X(2928) | = | TANGENTIAL ISOGONAL CONJUGATE OF X(18) |
| X(2929) | = | TANGENTIAL ISOGONAL CONJUGATE OF X(20) |
| X(2930) | = | TANGENTIAL ISOGONAL CONJUGATE OF X(23) |
| X(2931) | = | TANGENTIAL ISOGONAL CONJUGATE OF X(30) |
| X(2932) | = | TANGENTIAL ISOGONAL CONJUGATE OF X(36) |
| X(2933) | = | TANGENTIAL ISOGONAL CONJUGATE OF X(56) |
| X(2934) | = | TANGENTIAL ISOGONAL CONJUGATE OF X(184) |
| X(2935) | = | TANGENTIAL ISOGONAL CONJUGATE OF X(186) |
| X(2936) | = | TANGENTIAL ISOGONAL CONJUGATE OF X(187) |
| X(2937) | = | TANGENTIAL ISOGONAL CONJUGATE OF X(195) |
| X(2938) | = | EXCENTRAL ISOGONAL CONJUGATE OF X(2) |
| X(2939) | = | EXCENTRAL ISOGONAL CONJUGATE OF X(4) |
| X(2940) | = | EXCENTRAL ISOGONAL CONJUGATE OF X(5) |
| X(2941) | = | EXCENTRAL ISOGONAL CONJUGATE OF X(6) |
| X(2942) | = | EXCENTRAL ISOGONAL CONJUGATE OF X(7) |
| X(2943) | = | EXCENTRAL ISOGONAL CONJUGATE OF X(8) |
| X(2944) | = | EXCENTRAL ISOGONAL CONJUGATE OF X(10) |
| X(2945) | = | EXCENTRAL ISOGONAL CONJUGATE OF X(15) |
| X(2946) | = | EXCENTRAL ISOGONAL CONJUGATE OF X(16) |
| X(2947) | = | EXCENTRAL ISOGONAL CONJUGATE OF X(19) |
| X(2948) | = | EXCENTRAL ISOGONAL CONJUGATE OF X(30) |
| X(2949) | = | EXCENTRAL ISOGONAL CONJUGATE OF X(35) |
| X(2950) | = | EXCENTRAL ISOGONAL CONJUGATE OF X(36) |
| X(2951) | = | EXCENTRAL ISOGONAL CONJUGATE OF X(57) |
| X(2952) | = | EXCENTRAL ISOGONAL CONJUGATE OF X(61) |
| X(2953) | = | EXCENTRAL ISOGONAL CONJUGATE OF X(62) |
| X(2954) | = | EXCENTRAL ISOGONAL CONJUGATE OF X(71) |
| X(2955) | = | EXCENTRAL ISOGONAL CONJUGATE OF X(72) |
| X(2956) | = | EXCENTRAL ISOGONAL CONJUGATE OF X(84) |
| X(2957) | = | EXCENTRAL ISOGONAL CONJUGATE OF X(100) |
| X(2958) | = | EXCENTRAL ISOGONAL CONJUGATE OF X(101) |
| X(2959) | = | EXCENTRAL ISOGONAL CONJUGATE OF X(147) |
| X(2960) | = | EXCENTRAL ISOGONAL CONJUGATE OF X(155) |
| X(2961) | = | EXCENTRAL ISOGONAL CONJUGATE OF X(200) |
| X(2962) | = | TRILINEAR PRODUCT X(17)*X(18) |
| X(2963) | = | BARYCENTRIC PRODUCT X(17)*X(18) |
| X(2964) | = | TRILINEAR PRODUCT X(61)*X(62) |
| X(2965) | = | BARYCENTRIC PRODUCT X(61)*X(62) |
| X(2966) | = | BARYCENTRIC PRODUCT X(98)*X(99) |
| X(2967) | = | 1ST MACBEATH POINT |
| X(2968) | = | 2ND MACBEATH POINT |
| X(2969) | = | 3RD MACBEATH POINT |
| X(2970) | = | 4th MACBEATH POINT |
| X(2971) | = | 5th MACBEATH POINT |
| X(2972) | = | 6th MACBEATH POINT |
| X(2973) | = | 7th MACBEATH POINT |
| X(2974) | = | 8th MACBEATH POINT |
| X(2975) | = | INSIMILICENTER(CIRCUMCIRCLE, AC-INCIRCLE |
| X(2976) | = | RADICAL CENTER OF {CIRCUMCIRCLE, INCIRCLE, AC-INCIRCLE} |
| X(2977) | = | RADICAL CENTER OF {CIRCUMCIRCLE, NINE-POINT CIRCLE, AC-INCIRCLE} |
| X(2978) | = | RADICAL CENTER OF {CIRCUMCIRCLE, BROCARD CIRCLE, CONWAY CIRCLE} |
| X(2979) | = | CENTROID OF DUAL TRIANGLE OF X(4) |
| X(2980) | = | ISOGONAL CONJUGATE OF X(2979) |
| X(2981) | = | DC(X(13)) |
| X(2982) | = | DC(X(21)) |
| X(2983) | = | DC(X(27)) |
| X(2984) | = | DC(X(53)) |
| X(2985) | = | DC(X(56)) |
| X(2986) | = | DC(X(74)) |
| X(2987) | = | DC(X(98)) |
| X(2988) | = | DC(X(102)) |
| X(2989) | = | DC(X(103)) |
| X(2990) | = | DC(X(104)) |
| X(2991) | = | DC(X(105)) |
| X(2992) | = | CD(X(13)) |
| X(2993) | = | CD(X(14)) |
| X(2994) | = | CD(X(19)) |
| X(2995) | = | CD(X(21)) |
| X(2996) | = | CD(X(25)) |
| X(2997) | = | CD(X(28)) |
| X(2998) | = | CD(X(32)) |
| X(2999) | = | DANNEELS-BEVAN HOMOTHETIC CENTER |
| X(3000) | = | (ANTIORTHIC AXIS)∩(SODDY LINE) |
| X(3001) | = | (BROCARD AXIS)∩(DE LONGCHAMPS LINE) |
| X(3002) | = | (BROCARD AXIS)∩(GERGONNE LINE) |
| X(3003) | = | (BROCARD AXIS)∩(ORTHIC AXIS) |
| X(3004) | = | (DE LONGCHAMPS LINE)∩(GERGONNE LINE) |
| X(3005) | = | (DE LONGCHAMPS LINE)∩(LEMOINE AXIS) |
| X(3006) | = | (DE LONGCHAMPS LINE)∩(NAGEL LINE) |
| X(3007) | = | (DE LONGCHAMPS LINE)∩(SODDY LINE) |
| X(3008) | = | (GERGONNE LINE)∩(NAGEL LINE) |
| X(3009) | = | (LEMOINE AXIS)∩(NAGEL LINE) |
| X(3010) | = | (LEMOINE AXIS)∩(SODDY LINE) |
| X(3011) | = | (NAGEL LINE)∩(ORTHIC AXIS) |
| X(3012) | = | (ORTHIC AXIS)∩(SODDY LINE) |
| X(3013) | = | (ANTIORTHIC AXIS)∩(FERMAT AXIS) |
| X(3014) | = | (DE LONGCHAMPS LINE)∩(FERMAT AXIS) |
| X(3015) | = | (GERGONNE LINE)∩(FERMAT AXIS) |
| X(3016) | = | (LEMOINE AXIS)∩(FERMAT AXIS) |
| X(3017) | = | (NAGEL LINE)∩(FERMAT AXIS) |
| X(3018) | = | (ORTHIC AXIS)∩(FERMAT AXIS) |
| X(3019) | = | (SODDY LINE)∩(FERMAT AXIS) |
| X(3020) | = | 4th STEVANOVIC POINT |
| X(3021) | = | 5th STEVANOVIC POINT |
| X(3022) | = | 6th STEVANOVIC POINT |
| X(3023) | = | 7th STEVANOVIC POINT |
| X(3024) | = | 8th STEVANOVIC POINT |
| X(3025) | = | 9th STEVANOVIC POINT |
| X(3026) | = | 10th STEVANOVIC POINT |
| X(3027) | = | INCIRCLE-ANTIPODE OF X(3023) |
| X(3028) | = | INCIRCLE-ANTIPODE OF X(3024) |
| X(3029) | = | INTERSECTION X(10)X(115)∩X(98)X(573) |
| X(3030) | = | INTERSECTION X(10)X(11)∩X(43)X(57) |
| X(3031) | = | INTERSECTION X(10)X(125)∩X(74)X(573) |
| X(3032) | = | INTERSECTION X(10)X(11)∩X(100)X(386) |
| X(3033) | = | INTERSECTION X(10)X(116)∩X(43)X(57) |
| X(3034) | = | INTERSECTION X(10)X(116)∩X(105)X(386) |
| X(3035) | = | COMPLEMENT OF X(11) |
| X(3036) | = | COMPLEMENT OF X(1317) |
| X(3037) | = | COMPLEMENT OF X(1356) |
| X(3038) | = | COMPLEMENT OF X(1357) |
| X(3039) | = | COMPLEMENT OF X(1358) |
| X(3040) | = | COMPLEMENT OF X(1361) |
| X(3041) | = | COMPLEMENT OF X(1362) |
| X(3042) | = | COMPLEMENT OF X(1364) |
| X(3043) | = | INTERSECTION X(4)X(110)∩X(74)X(184) |
| X(3044) | = | INTERSECTION X(54)X(114)∩X(99)X(184) |
| X(3045) | = | INTERSECTION X(54)X(119)∩X(100)X(184) |
| X(3046) | = | INTERSECTION X(54)X(118)∩X(101)X(184) |
| X(3047) | = | INTERSECTION X(54)X(113)∩X(2)X(98) |
| X(3048) | = | INTERSECTION X(110)X(126)∩X(111)X(184) |
| X(3049) | = | INTERSECTION X(6)X(523)∩X(520)X(647) |
| X(3050) | = | INTERSECTION X(6)X(523)∩X(50)X(647) |
| X(3051) | = | INTERSECTION X(2)X(6)∩X(32)X(184) |
| X(3052) | = | INTERSECTION X(31)X(42)∩X(32)X(220) |
| X(3053) | = | INTERSECTION X(3)X(6)∩X(4)X(230) |
| X(3054) | = | CENTER OF EVANS CONIC |
| X(3055) | = | {X(2),X(6)}-HARMONIC CONJUGATE OF X(3054) |
| X(3056) | = | INTERSECTION OF LINES X(1)X(256) AND X(6)X(31) |
| X(3057) | = | INTERSECTION OF LINES X(1)X(3) AND X(10)X(11) |
| X(3058) | = | INTERSECTION OF LINES X(1)X(30) AND X(2)X(11) |
| X(3059) | = | INTERSECTION OF LINES X(7)X(8) AND X(9)X(55) |
| X(3060) | = | INTERSECTION OF LINES X(2)X(51) AND X(4)X(52) |
| X(3061) | = | INTERSECTION OF LINES X(1)X(6) AND X(2)X(257) |
| X(3062) | = | ISOGONAL CONJUGATE OF X(165) |
| X(3063) | = | CROSSDIFFERENCE OF X(7) AND X(8) |
| X(3064) | = | ISOGONAL CONJUGATE OF X(1813) |
| X(3065) | = | ISOGONAL CONJUGATE OF X(484) |
| X(3066) | = | 2ND LEMOINE HOMOTHETIC CENTER |
| X(3067) | = | HOFSTADTER ELLIPSE INTERSECTION |
| X(3068) | = | INTERSECTION OF X(2)X(6) AND X(4)X(371) |
| X(3069) | = | INTERSECTION OF X(2)X(6) AND X(4)X(372) |
| X(3070) | = | INTERSECTION OF X(4)X(6) AND X(5)X(372) |
| X(3071) | = | INTERSECTION OF X(4)X(6) AND X(5)X(371) |
| X(3072) | = | INTERSECTION OF X(1)X(3) AND X(4)X(31) |
| X(3073) | = | INTERSECTION OF X(3)X(238) AND X(4)X(31) |
| X(3074) | = | INTERSECTION OF X(1)X(6) AND X(2)X(255) |
| X(3075) | = | INTERSECTION OF X(1)X(3) AND X(2)X(255) |
| X(3076) | = | INTERSECTION OF X(1)X(606) AND X(47)X(605) |
| X(3077) | = | INTERSECTION OF X(1)X(605) AND X(47)X(606) |
| X(3078) | = | DANNEELS POINT OF X(5) |
| X(3079) | = | DANNEELS POINT OF X(20) |
| X(3080) | = | DANNEELS POINT OF X(25) |
| X(3081) | = | DANNEELS POINT OF X(30) |
| X(3082) | = | RADICAL CENTER OF EXTERNAL MALFATTI CIRCLES |
| X(3083) | = | INTERSECTION OF LINES X(1)X(2) AND X(37)X(494) |
| X(3084) | = | INTERSECTION OF LINES X(1)X(2) AND X(37)X(493) |
| X(3085) | = | INTERSECTION OF LINES X(1)X(2) AND X(4)X(12) |
| X(3086) | = | INTERSECTION OF LINES X(1)X(2) AND X(4)X(11) |
| X(3087) | = | INTERSECTION OF LINES X(2)X(95) AND X(4)X(6) |
| X(3088) | = | INTERSECTION OF LINES X(2)X(3) AND X(33)X(3086) |
| X(3089) | = | INTERSECTION OF LINES X(2)X(3) AND X(33)X(3085) |
| X(3090) | = | INTERSECTION OF LINES X(2)X(3) AND X(11)X(1058) |
| X(3091) | = | INTERSECTION OF LINES X(2)X(3) AND X(11)X(153) |
| X(3092) | = | INTERSECTION OF LINES X(2)X(1579) AND X(4)X(6) |
| X(3093) | = | INTERSECTION OF LINES X(2)X(1578) AND X(4)X(6) |
| X(3094) | = | INTERSECTION OF LINES X(2)X(694) AND X(3)X(6) |
| X(3095) | = | INTERSECTION OF LINES X(3)X(6) AND X(5)X(76) |
| X(3096) | = | INTERSECTION OF LINES X(2)X(32) AND X(76)X(141) |
| X(3097) | = | INTERSECTION OF LINES X(1)X(39) AND X(43)X(63) |
| X(3098) | = | INTERSECTION OF LINES X(3)X(6) AND X(69)X(74) |
| X(3099) | = | INTERSECTION OF LINES X(1)X(32) AND X(846)X(902) |
| X(3100) | = | INTERSECTION OF LINES X(1)X(7) AND X(2)X(33) |
| X(3101) | = | INTERSECTION OF LINES X(2)X(19) AND X(8)X(20) |
| X(3102) | = | INNER VERTEX OF THE BROCARD SQUARE |
| X(3103) | = | OUTER VERTEX OF THE BROCARD SQUARE |
| X(3104) | = | INNER VERTEX OF 1ST BROCARD EQUILATERAL TRIANGLE |
| X(3105) | = | OUTER VERTEX OF 2ND BROCARD EQUILATERAL TRIANGLE |
| X(3106) | = | CENTER OF 1ST BROCARD EQUILATERAL TRIANGLE |
| X(3107) | = | CENTER OF 2ND BROCARD EQUILATERAL TRIANGLE |
| X(3108) | = | DC(X(83)) |
| X(3109) | = | ORTHOGONAL PROJECTION OF X(1) ON EULER LINE |
| X(3110) | = | ORTHOGONAL PROJECTION OF X(1) ON BROCARD AXIS |
| X(3111) | = | ORTHOGONAL PROJECTION OF X(2) ON BROCARD AXIS |
| X(3112) | = | TgX(31) |
| X(3113) | = | GtX(31) |
| X(3114) | = | TgX(32) |
| X(3115) | = | GtX(32) |
| X(3116) | = | ISOGONAL CONJUGATE OF GtX(31) |
| X(3117) | = | ISOGONAL CONJUGATE OF TgX(32) |
| X(3118) | = | ISOGONAL CONJUGATE OF GtX(32) |
| X(3119) | = | DANNEELS PERSPECTOR FOR X(9) |
| X(3120) | = | DANNEELS PERSPECTOR FOR X(10) |
| X(3121) | = | DANNEELS PERSPECTOR FOR X(37) |
| X(3122) | = | DANNEELS PERSPECTOR FOR X(42) |
| X(3123) | = | DANNEELS PERSPECTOR FOR X(43) |
| X(3124) | = | DANNEELS PERSPECTOR FOR X(76) |
| X(3125) | = | DANNEELS PERSPECTOR FOR X(81) |
| X(3126) | = | DANNEELS PERSPECTOR FOR X(100) |
| X(3127) | = | X(4)-CEVA CONJUGATE OF X(1162) |
| X(3128) | = | X(4)-CEVA CONJUGATE OF X(1163) |
| X(3129) | = | X(13)-CEVA CONJUGATE OF X(6) |
| X(3130) | = | X(14)-CEVA CONJUGATE OF X(6) |
| X(3131) | = | X(17)-CEVA CONJUGATE OF X(6) |
| X(3132) | = | X(18)-CEVA CONJUGATE OF X(6) |
| X(3133) | = | X(24)-CEVA CONJUGATE OF X(52) |
| X(3134) | = | X(74)-CEVA CONJUGATE OF X(523) |
| X(3135) | = | X(96)-CEVA CONJUGATE OF X(6) |
| X(3136) | = | X(101)-CEVA CONJUGATE OF X(523) |
| X(3137) | = | X(102)-CEVA CONJUGATE OF X(523) |
| X(3138) | = | X(103)-CEVA CONJUGATE OF X(523) |
| X(3139) | = | X(104)-CEVA CONJUGATE OF X(523) |
| X(3140) | = | X(105)-CEVA CONJUGATE OF X(523) |
| X(3141) | = | X(106)-CEVA CONJUGATE OF X(523) |
| X(3142) | = | X(109)-CEVA CONJUGATE OF X(523) |
| X(3143) | = | X(111)-CEVA CONJUGATE OF X(523) |
| X(3144) | = | X(225)-CEVA CONJUGATE OF X(4) |
| X(3145) | = | X(226)-CEVA CONJUGATE OF X(6) |
| X(3146) | = | X(253)-CEVA CONJUGATE OF X(2) |
| X(3147) | = | X(254)-CEVA CONJUGATE OF X(4) |
| X(3148) | = | X(262)-CEVA CONJUGATE OF X(6) |
| X(3149) | = | X(285)-CEVA CONJUGATE OF X(1) |
| X(3150) | = | X(290)-CEVA CONJUGATE OF X(525) |
| X(3151) | = | X(306)-CEVA CONJUGATE OF X(2) |
| X(3152) | = | X(307)-CEVA CONJUGATE OF X(2) |
| X(3153) | = | X(328)-CEVA CONJUGATE OF X(2) |
| X(3154) | = | X(477)-CEVA CONJUGATE OF X(523) |
| X(3155) | = | X(485)-CEVA CONJUGATE OF X(6) |
| X(3156) | = | X(486)-CEVA CONJUGATE OF X(6) |
| X(3157) | = | X(1)-CEVA CONJUGATE OF X(3) |
| X(3158) | = | X(1)-CEVA CONJUGATE OF X(9) |
| X(3159) | = | X(1)-CEVA CONJUGATE OF X(10) |
| X(3160) | = | X(2)-CEVA CONJUGATE OF X(7) |
| X(3161) | = | X(2)-CEVA CONJUGATE OF X(8) |
| X(3162) | = | X(2)-CEVA CONJUGATE OF X(25) |
| X(3163) | = | X(2)-CEVA CONJUGATE OF X(30) |
| X(3164) | = | X(3)-CEVA CONJUGATE OF X(2) |
| X(3165) | = | X(3)-CEVA CONJUGATE OF X(15) |
| X(3166) | = | X(3)-CEVA CONJUGATE OF X(16) |
| X(3167) | = | X(6)-CEVA CONJUGATE OF X(3) |
| X(3168) | = | X(6)-CEVA CONJUGATE OF X(4) |
| X(3169) | = | X(6)-CEVA CONJUGATE OF X(9) |
| X(3170) | = | X(6)-CEVA CONJUGATE OF X(15) |
| X(3171) | = | X(6)-CEVA CONJUGATE OF X(16) |
| X(3172) | = | X(6)-CEVA CONJUGATE OF X(25) |
| X(3173) | = | X(7)-CEVA CONJUGATE OF X(3) |
| X(3174) | = | X(7)-CEVA CONJUGATE OF X(9) |
| X(3175) | = | X(7)-CEVA CONJUGATE OF X(10) |
| X(3176) | = | X(8)-CEVA CONJUGATE OF X(4) |
| X(3177) | = | X(9)-CEVA CONJUGATE OF X(2) |
| X(3178) | = | X(12)-CEVA CONJUGATE OF X(10) |
| X(3179) | = | X(13)-CEVA CONJUGATE OF X(1) |
| X(3180) | = | X(13)-CEVA CONJUGATE OF X(2) |
| X(3181) | = | X(14)-CEVA CONJUGATE OF X(2) |
| X(3182) | = | X(20)-CEVA CONJUGATE OF X(1) |
| X(3183) | = | X(20)-CEVA CONJUGATE OF X(4) |
| X(3184) | = | X(20)-CEVA CONJUGATE OF X(30) |
| X(3185) | = | X(21)-CEVA CONJUGATE OF X(6) |
| X(3186) | = | X(25)-CEVA CONJUGATE OF X(4) |
| X(3187) | = | X(27)-CEVA CONJUGATE OF X(2) |
| X(3188) | = | X(27)-CEVA CONJUGATE OF X(7) |
| X(3189) | = | X(27)-CEVA CONJUGATE OF X(9) |
| X(3190) | = | X(29)-CEVA CONJUGATE OF X(9) |
| X(3191) | = | X(29)-CEVA CONJUGATE OF X(10) |
| X(3192) | = | X(29)-CEVA CONJUGATE OF X(19) |
| X(3193) | = | X(29)-CEVA CONJUGATE OF X(21) |
| X(3194) | = | X(29)-CEVA CONJUGATE OF X(28) |
| X(3195) | = | X(33)-CEVA CONJUGATE OF X(25) |
| X(3196) | = | X(36)-CEVA CONJUGATE OF X(55) |
| X(3197) | = | X(40)-CEVA CONJUGATE OF X(55) |
| X(3198) | = | X(40)-CEVA CONJUGATE OF X(71) |
| X(3199) | = | X(53)-CEVA CONJUGATE OF X(51) |
| X(3200) | = | X(54)-CEVA CONJUGATE OF X(15) |
| X(3201) | = | X(54)-CEVA CONJUGATE OF X(16) |
| X(3202) | = | X(54)-CEVA CONJUGATE OF X(32) |
| X(3203) | = | X(54)-CEVA CONJUGATE OF X(39) |
| X(3204) | = | X(54)-CEVA CONJUGATE OF X(55) |
| X(3205) | = | X(54)-CEVA CONJUGATE OF X(61) |
| X(3206) | = | X(54)-CEVA CONJUGATE OF X(62) |
| X(3207) | = | X(55)-CEVA CONJUGATE OF X(6) |
| X(3208) | = | X(55)-CEVA CONJUGATE OF X(9) |
| X(3209) | = | X(56)-CEVA CONJUGATE OF X(25) |
| X(3210) | = | X(57)-CEVA CONJUGATE OF X(2) |
| X(3211) | = | X(57)-CEVA CONJUGATE OF X(3) |
| X(3212) | = | X(57)-CEVA CONJUGATE OF X(7) |
| X(3213) | = | X(57)-CEVA CONJUGATE OF X(34) |
| X(3214) | = | X(57)-CEVA CONJUGATE OF X(37) |
| X(3215) | = | X(57)-CEVA CONJUGATE OF X(48) |
| X(3216) | = | X(58)-CEVA CONJUGATE OF X(1) |
| X(3217) | = | X(58)-CEVA CONJUGATE OF X(55) |
| X(3218) | = | INTERSECTION OF LINES X(2)X(7) AND X(8)X(46) |
| X(3219) | = | INTERSECTION OF LINES X(2)X(7) AND X(8)X(90) |
| X(3220) | = | INTERSECTION OF LINES X(3)X(9) AND X(36)X(238) |
| X(3221) | = | SS(a->bc) OF X(647) |
| X(3222) | = | ISOGONAL CONJUGATE OF X(3221) |
| X(3223) | = | ISOGONAL CONJUGATE OF X(1740) |
| X(3224) | = | ISOGONAL CONJUGATE OF X(194) |
| X(3225) | = | SS(a->bc) OF X(98) |
| X(3226) | = | SS(a->bc) OF X(105) |
| X(3227) | = | SS(a->bc) OF X(106) |
| X(3228) | = | SS(a->bc) OF X(111) |
| X(3229) | = | ISOGONAL CONJUGATE OF X(3225) |
| X(3230) | = | ISOGONAL CONJUGATE OF X(3227) |
| X(3231) | = | ISOGONAL CONJUGATE OF X(3228) |
| X(3232) | = | 2ND TRISECTED PERIMETER POINT |
| X(3233) | = | VERTEX OF THE INSCRIBED KIEPERT PARABOLA |
| X(3234) | = | VERTEX OF THE INSCRIBED YFF PARABOLA |
| X(3235) | = | INTERSECTION OF LINES X(1)X(32) and X(3)X(2007) |
| X(3236) | = | INTERSECTION OF LINES X(1)X(32) and X(3)X(2008) |
| X(3237) | = | INTERSECTION OF LINES X(1)X(256) and X(3)X(1673) |
| X(3238) | = | INTERSECTION OF LINES X(1)X(256) and X(3)X(1672) |
| X(3239) | = | ISOGONAL CONJUGATE OF X(1461) |
| X(3240) | = | INTERSECTION OF LINES X(1)X(2) AND X(6)X(100) |
| X(3241) | = | REFLECTION OF X(2) IN X(1) |
| X(3242) | = | REFLECTION OF X(6) IN X(1) |
| X(3243) | = | REFLECTION OF X(9) IN X(1) |
| X(3244) | = | REFLECTION OF X(10) IN X(1) |
| X(3245) | = | REFLECTION OF X(1) IN ITS TRILINEAR POLAR |
| X(3246) | = | MIDPOINT OF X(1) AND X(44) |
| X(3247) | = | INTERSECTION OF LINES X(1)X(6) and X(2)X(2321) |
| X(3248) | = | INTERSECTION OF LINES X(1)X(190) and X(75)X(87) |