p>
-->
iv>

3. *Lev A. Emelyanov and Pavel A. Kozhevnikov*, Isotomic similarity, pp. 17—22.

*
A useful property of the direct similitude that maps one of two intersecting circles on another and fixes their common point is applied to the configuration consisting of a triangle, its circumcircle, and a circle through its vertex and the feet of its two cevians.
*

10. *Alexey A. Zaslavsky*, Geometry of Kiepert and Grinberg–Myakishev hyperbolas, pp. 65—71.

Abstract
Article

*
A new synthetic proof of the following fact is given: if three points AB′, C′ are the apices of
isosceles directly-similar triangles BCA′, CAB′, ABC′ erected on the sides BC, CA, AB of a triangle
ABC, then the lines AA′, BB′, CC′ concur. Also we prove some interesting properties of the Kiepert hyperbola which is the locus of concurrence points, and of the Grinberg–Myakishev hyperbola which is its generali;/em>, A proof of Vittas’ Theorem and its converse, pp. 32—39.<br />
<a onclick="toggle_visibility('JCG2012V1pp32-39');" style="cursor:default;">Abstract</a> &nbsp;&nbsp;
<a href="Articles/Volume1/JCG2012V1pp32-39.pdf" onclick="javascript: _gaq.push(['_trackPageview', 'JCG2012V1pp32-39.pdf'])">Art*