user43901
Reputation
498
Next privilege 500 Rep.
Access review queues
 Apr 29 awarded Popular Question Mar 2 awarded Popular Question Sep 13 awarded Popular Question Apr 28 awarded Popular Question Mar 22 awarded Popular Question Feb 12 awarded Popular Question Nov 9 awarded Popular Question Oct 7 awarded Yearling Sep 24 awarded Autobiographer Sep 10 awarded Popular Question Jul 2 awarded Curious Jul 2 awarded Notable Question Oct 11 awarded Popular Question Oct 7 awarded Yearling Apr 2 comment Tent map: show that $x$ is a periodic point IFF it is a rational number of the form $\frac {m}{p}$ where $m$ is even and $p$ is odd @Did: just curious. When you mentioned the fact that "As mentioned before, there is not a whiff of real-analysis in the proof of this result, which boils down to showing that every (2m)/(2n−1) can be written as some k/(2i−1)" who were you talking to? God? If you are commenting on my post directly after I posted it, it is implied you are talking to me. Moreover, you had to trace this post from the other one I made. Stop being a e-bully. Take a chill pill, relax. Apr 2 accepted Tent map: show that $x$ is a periodic point IFF it is a rational number of the form $\frac {m}{p}$ where $m$ is even and $p$ is odd Apr 2 comment Tent map: show that $x$ is a periodic point IFF it is a rational number of the form $\frac {m}{p}$ where $m$ is even and $p$ is odd @Did: I did not yell at you. Do not take usage of syntax to entail tone. I capitalized for I was too lazy to italicize them. I know this is not my page, but the way you were addressing the issue was not conducive to the purposes at hand. If you are less abrasive, may be people will listen to you. Read again what you wrote. Think about what you said. Introspect. You said there is not a whiff of real-analysis in the proof. What do mean by a whiff of real analysis? Moreover dynamical systems pervade almost all aspects of mathematics. I am looking at it from analysis, and I tagged it. Done deal. Mar 31 comment Tent map: show that $x$ is a periodic point IFF it is a rational number of the form $\frac {m}{p}$ where $m$ is even and $p$ is odd @julien: Can we do without Euler's function? Also, how did the author arrive at the periodic points being of the form $x- \frac {i}{2^{n-1}}$, for I could not see it. I got $x- \frac{i}{2^n-1}$. Any ideas on that? I just wish I had a more fleshed out version of it. I can follow the logic, but am failing to produce the algebraic expressions. Mar 31 comment Tent map: show that $x$ is a periodic point IFF it is a rational number of the form $\frac {m}{p}$ where $m$ is even and $p$ is odd As I mentioned before, this IS from a real analysis text book which deals slightly with Dynamical Systems. If you have a chauvinist viewpoint of what REAL ANALYSIS is, please keep it to yourself, and I say it very respectfully. I just do not agree with you, and will keep on doing so. So if you would kindly not drop in to every post I make, it will be much appreciated. Mar 31 asked Tent map: show that $x$ is a periodic point IFF it is a rational number of the form $\frac {m}{p}$ where $m$ is even and $p$ is odd