
Math General Math Forum  For general math related discussion and news 
 LinkBack  Thread Tools  Display Modes 
December 27th, 2016, 03:00 AM  #1 
Senior Member Joined: Jul 2015 From: Florida Posts: 111 Thanks: 2 Math Focus: noneuclidean geometry  Does anyone know this function?
This is a family of functions where a third variable sets the curve: It is a smooth function that approaches a sine curve when , and that approaches a hyperbola when . 
December 27th, 2016, 03:28 AM  #2 
Senior Member Joined: Feb 2016 From: Australia Posts: 763 Thanks: 285 Math Focus: Yet to find out. 
Looks like a filter of sorts

December 27th, 2016, 03:33 AM  #3 
Senior Member Joined: Jul 2015 From: Florida Posts: 111 Thanks: 2 Math Focus: noneuclidean geometry 
It's a geometric function. It finds the tangent of a small circle on a sphere using trigonometry.

December 27th, 2016, 03:42 AM  #4 
Senior Member Joined: Feb 2016 From: Australia Posts: 763 Thanks: 285 Math Focus: Yet to find out. 
Looks like you know what the function is

December 27th, 2016, 03:50 AM  #5 
Senior Member Joined: Jul 2015 From: Florida Posts: 111 Thanks: 2 Math Focus: noneuclidean geometry 
I'm asking if anyone else knows. Some of the online experts claim that this is just some set of trivial rotations. I'm wondering if anybody here knows for sure what this is. Has anyone seen it before? 

Tags 
function 
Thread Tools  
Display Modes  

Similar Threads  
Thread  Thread Starter  Forum  Replies  Last Post 
A function to be noted very carefully in relation to the zeta function  Adam Ledger  Number Theory  19  May 7th, 2016 01:52 AM 
Inverting the Riemann Zeta Function with the Mobius Function  neelmodi  Number Theory  0  February 4th, 2015 10:52 AM 
Derivation of tau function, sigma, euler and mobius function  msgelyn  Number Theory  2  January 12th, 2014 04:13 AM 
Find all linear function given a function equals its inverse  deSitter  Algebra  4  April 10th, 2013 01:17 PM 
Rational function, exponential function, extrema  arnold  Calculus  4  September 22nd, 2011 12:28 PM 