Real Ideal Triangle Group
The real ideal triangle group is the reflection group generated by reflections of the hyperbolic plane through the sides of an ideal triangle. Algebraically, it is isomorphic to the free product of three order-two groups (Schwarz 2001).
Read more about this topic: Ideal Triangle
Famous quotes containing the words real, ideal and/or group:
“Skill sheets, workbooks, basal reader, flash cards are not enough. To convey meaning you need someone sharing the meaning and flavor of real stories with the student.”
—Jim Trelease (20th century)
“Truth is that concordance of an abstract statement with the ideal limit towards which endless investigation would tend to bring scientific belief, which concordance the abstract statement may possess by virtue of the confession of its inaccuracy and one-sidedness, and this confession is an essential ingredient of truth.”
—Charles Sanders Peirce (18391914)
“Now, honestly: if a large group of ... demonstrators blocked the entrances to St. Patricks Cathedral every Sunday for years, making it impossible for worshipers to get inside the church without someone escorting them through screaming crowds, wouldnt some judge rule that those protesters could keep protesting, but behind police lines and out of the doorways?”
—Anna Quindlen (b. 1953)