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Hyacinthos · We discuss themes on Triangle Geometry

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  • Members: 3
  • Category: Geometry
  • Founded: Dec 22, 1999
  • Language: English
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Messages 21636 - 21667 of 21989   Oldest  |  < Older  |  Newer >  |  Newest
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21636 Antreas
xpolakis Send Email
Feb 26, 2013
9:08 am
[APH] ... See the construction of the circles here: http://anthrakitis.blogspot.gr/2013/02/circles-of-quadrilateral.html Note that we get a quadrilateral...
21637 Ignacio Larrosa Ca...
ilarrosa Send Email
Feb 26, 2013
9:35 am
... From: "Antreas" <anopolis72@...> To: <Hyacinthos@yahoogroups.com> Sent: Tuesday, February 26, 2013 10:07 AM Subject: [EMHL] Re: Quadrilateral Problem...
21638 Angel
amontes1949 Send Email
Feb 26, 2013
12:57 pm
Dear Antreas, If P=I the lines La,Lb,Lc intersect at X(1317) is the antipode of Feuerbach point on the incircle. If P=H the lines La,Lb,Lc concur in X(1986)=...
21639 Hyacinthos@yahoogroup... Send Email Feb 26, 2013
7:42 pm
Hello, This email message is a notification to let you know that a file has been uploaded to the Files area of the Hyacinthos group. File :...
21640 Angel
amontes1949 Send Email
Feb 26, 2013
7:43 pm
More information on the algebraic curve of degree nine (Gamma): - Passes through the vertices of the triangle ABC. - The vertices are multiple points of order...
21641 Antreas Hatzipolakis
xpolakis Send Email
Feb 26, 2013
8:15 pm
Dear Angel Thank you. I came to this configuration trying to find three homocentric (concentric) circles but not by construction (ie not by taking a point as...
21642 Antreas
xpolakis Send Email
Feb 26, 2013
10:22 pm
Let ABC be a triangle and A'B'C' the cevian triangle of I. Denote: B'a, C'a = the reflections of B',C' in AA', resp. A'a = (perpendicular to BB' from B'a) /\...
21643 Antreas Hatzipolakis
xpolakis Send Email
Feb 26, 2013
11:34 pm
Let ABC be a triangle, P a point and (Ia), (Ib), (Ic) the excircles. Denote: Pa = inversive of P in (Ia), Pab = Inversive of Pa in (Ib) and Pac = Inversive of...
21644 Antreas Hatzipolakis
xpolakis Send Email
Feb 27, 2013
6:24 am
[APH] ... More for P = H: The NPCs of A'AbAc, B'BcBa, C'CaCb are concurrent on the NPC of A'B'C' (On the Poncelet point of H with respect A'B'C' ie the point...
21645 Francisco Javier
garciacapitan Send Email
Feb 27, 2013
6:42 am
The locus has a 12th degree equation, 52596 terms long....
21646 Antreas Hatzipolakis
xpolakis Send Email
Feb 27, 2013
7:15 am
No simple point (O,H,I, etc) is lying on it? aph On Wed, Feb 27, 2013 at 8:42 AM, Francisco Javier ... [Non-text portions of this message have been removed]...
21647 Antreas Hatzipolakis
xpolakis Send Email
Feb 27, 2013
11:36 am
Let ABC be a point, L a line and A',B',C' the orth. projections of A,B,C in L, resp. Let P be a point on L and Pa,Pb,Pc its reflections in AA',BB&#39;,CC', resp. ...
21648 Angel
amontes1949 Send Email
Feb 28, 2013
12:42 am
Dear Antreas If the equation (barycentric) of L is px + qy + rz = 0, when P moves on the line L the lines PdP through the point L' of first coordinate: L'=(...
21649 Antreas Hatzipolakis
xpolakis Send Email
Feb 28, 2013
7:03 pm
Let ABC be a triangle, P a point and (a),(Ob),(Oc) the circles with diameters PA,PB,PC, resp. The circles (Ob), (Oc) intersect in point A1, other than P, on BC...
21650 Francois Rideau
francoisride... Send Email
Feb 28, 2013
7:03 pm
I thought it was the orthopole of L. So I was wrong Francois ... [Non-text portions of this message have been removed]...
21651 rhutson2 Send Email Feb 28, 2013
10:44 pm
Antreas, The circumcircles are concurrent at non-ETC 0.812149174855220, which is, equivalently: X(1)-Ceva conjugate of X(36) Antigonal conjugate, wrt incentral...
21652 Antreas Hatzipolakis
xpolakis Send Email
Feb 28, 2013
11:26 pm
Dear Randy Thanks. I guess that the point for the orthic version (ie ABC is orthic triangle of reference triangle) is not in ETC as well. Now, as for...
21653 Sung Hyun Lim
bbblow Send Email
Mar 1, 2013
2:55 pm
Dear Everyone, It's been a long time since I've written. I'd like to ask a question: Does anyone know of mathematical journals that treat classical/Euclidean ...
21654 rhutson2 Send Email Mar 1, 2013
5:24 pm
Dear Antreas, For the orthic version (P=X(4), case 1.), the circumcircles do not concur, but their radical center is non-ETC -10.266788994809312, which lies on...
21655 Antreas
xpolakis Send Email
Mar 1, 2013
10:02 pm
Dear Randy Sorry for not being clear. Let Q be the point of concurrence of the circles wrt ABC. Now, let Q' be the point of concurrence wrt orthic triangle. ...
21658 Antreas
xpolakis Send Email
Mar 3, 2013
11:50 pm
Let ABC be a triangle and PaPbPc the pedal triangle of point P. Denote: A'B'C' the triangle bounded by the radical axes: ...
21659 Francisco Javier
garciacapitan Send Email
Mar 4, 2013
7:24 am
The locus for a quartic through O and a quintic trhough H and nine point center N. For H the perspector is not in ETC: it is the isotomic conjugate of the...
21660 Antreas Hatzipolakis
xpolakis Send Email
Mar 4, 2013
8:33 am
Dear Francisco, Thanks! We can replace O with any other fixed point Q, but I had chosen O because it is the one with the simplest tripolar coordinates...
21661 Jean-Louis Ayme
jeanlouisayme Send Email
Mar 5, 2013
11:03 am
Dear Hyacinthists, an article concerning “La droite de Simson de pôle Fe’’ has been put on my website. http://perso.orange.fr/jl.ayme    vol. 7 ...
21662 Antreas Hatzipolakis
xpolakis Send Email
Mar 5, 2013
7:51 pm
Dear Jean-Louis “La droite de Simson de pôle Fe" is not clear. In fact you mean, the Simson line with respect the pedal triangle of I [intouch triangle] of...
21663 Antreas Hatzipolakis
xpolakis Send Email
Mar 5, 2013
10:01 pm
Let ABC be a triangle and IaIbIc the excentral triangle (ie Ia,Ib,Ic are the excenters). Denote: IaaIabIac = the pedal triangle of Ia IbbIbcIba = the pedal...
21664 Randy Hutson
rhutson2 Send Email
Mar 5, 2013
10:58 pm
Antreas, It sounded promising, but the lines are not concurrent. Regarding Jean-Louis&#39; original article, I was unable to translate the French, so this may have...
21665 Randy Hutson
rhutson2 Send Email
Mar 5, 2013
11:40 pm
Antreas, A'B'C', A^B^C^ are not orthologic.  However, A^B^C^ is perspective to ABC at X(262), and to A"B"C" at non-ETC 43.220195027499022, which is also the...
21666 Jean-Louis Ayme
jeanlouisayme Send Email
Mar 6, 2013
6:10 am
Dear Hyacinthists, yes , I agree with your remark... I was too speed , but the title of my article written in french is OK. Sincerely Jean-Louis ...
21667 Antreas Hatzipolakis
xpolakis Send Email
Mar 6, 2013
10:48 am
Dear Randy I guess that only "sounds promising" is also the case of the Apollonius circle instead of NPC! That is, we replace the NPC (which touches the...
Messages 21636 - 21667 of 21989   Oldest  |  < Older  |  Newer >  |  Newest
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