Timeline for Is there a triangle which makes dense set of angles by drawing medians?

13 events

when toggle format	what		by	license	comment
May 30, 2018 at 20:57	history	edited	Solar Galaxy	CC BY-SA 4.0	deleted 45 characters in body
May 30, 2018 at 20:51	vote	accept	Solar Galaxy
May 30, 2018 at 17:33	history	edited	Luc Guyot	CC BY-SA 4.0	Fixes a typo
May 30, 2018 at 16:50	history	edited	Luc Guyot	CC BY-SA 4.0	Adds some links and fixes some typos
May 29, 2018 at 21:37	answer	added	Pietro Majer		timeline score: 15
May 29, 2018 at 21:14	history	edited	Solar Galaxy	CC BY-SA 4.0	edited body
May 29, 2018 at 21:08	history	edited	Solar Galaxy	CC BY-SA 4.0	added 1 character in body
May 29, 2018 at 20:51	comment	added	Pietro Majer		OK, so $A=\cup_n A_n$, right?
May 29, 2018 at 20:18	comment	added	Solar Galaxy		@PietroMajer $A_n$ is set of angles of all triangles till $n$-th step (you're true: $6^n$ triangles in $n$-th step +$6^{n-1}$ in $n-1$-th step+...+1=$\sum_{i=0}^{n} 6^i$ tiangles) ,leads $A_n$ has $3×\sum_{i=0}^{n} 6^i$ angles. Our goal is to find a dense $A$ on $(0,\pi)$
May 29, 2018 at 19:55	review	Close votes
May 30, 2018 at 7:54
May 29, 2018 at 19:37	comment	added	Pietro Majer		Is perhaps $A_n$ the set of $6^n$ triangles of the $n$-th barycentric subdivision of $T$?
May 29, 2018 at 19:36	comment	added	Pietro Majer		The sentence starting with "In $(n+1)$-th step" sounds obscure, even grammatically. Is $A_n$ a set of angles or a set of triangles? What is the meaning of "$\lim_n A_n$"? What is the meaning of "$A$ is dense on $(0,\pi)$"? What is "our goal"? Thank you
May 29, 2018 at 19:09	history	asked	Solar Galaxy	CC BY-SA 4.0