Bifurcation Diagram for the Logistic Map Using D3.JS

$Map$	$x_{n+1} = r \cdot x_n \cdot (1 - x_n)$
$r_{min}$	$r_{max}$	$r$	$x_{min}$	$x_{max}$	$x_0$
$r_{step}$	$size$	$count$		$k$	$n$

Interactive CobWeb Diagram for the Logistic Map Using D3.JS and DataTables

$Map$	$x_{n+1} = r \cdot x_n \cdot (1 - x_n)$
$r$
$x_0$
$n$

$\text{CobWeb}$	$\text{Time Series}$

Testing Drawing Tablet & Xournal...

Testing Polls...

If you choose an answer to this question at random, what is the chance you will be correct?

Testing Pygments...

from __future__ import division #makes float division default

g = 6.672e-11 # m**3 / (Kg * s**2); Gravitational constant

potential_energy = lambda m1, m2, d: -((g*m1*m2)/d)

print 'Potential Energy: %e J' % potential_energy(1, 2, 3)

Testing MathJax...

$\LaTeX$ is fun...
$$E^2 = (m \cdot c^2)^2 + (p \cdot c)^2$$

Schwarzschild's radius: $r_s = \frac{2 \cdot G \cdot m}{c^2}$