I found quasiperiodic patterns in distributions of remainders of 
irrational (especially transcendental) numbers like pi, e etc..

I define remainders of A as the non-integer part of N*A for 
N=1,2,3....:
<H4>N'th remainder of A = N*A mod 1 </H4>

<a href="pi.html"> patterns in pi = 3.141592653589.... </a><br>
 <a href="e.html"> patterns in e = 2.718281828459... </a><br>
<a href="Fb.html"> patterns in Feigenbaum constant = 4.669201609102... 
</a><br> <a href="sqrt2.html"> patterns in square root of 2 = 
1.414213562373095...</a><br>
<a href="37.html"> patterns in 3/7 = 0.428571428571... </a><br>
<br><br>
I found that these patterns can be explained by continued fractions.&nbsp; Y. 
Han 2004