Wednesday, March 23, 2011

Enharmonica



Have you seen my new found interest?
A hu hu.
Its back to POKEMON!!
Since black/white (dusk/dawn) is already out, I began to do a little bit of research.

First discovery of research.
N = <3 cheren=" Intellect" touko=" Actually">Lampure->Chandelure
Candle->Lamp->Chandelier.

Well I guess its not as bad as the starter pokemon... But I are still disappoint. D:<

Formally, a Menger sponge can be defined as follows:

M := \bigcap_{n\in\mathbb{N}} M_n

where M0 is the unit cube and

M_{n+1} := \left\{\begin{matrix} (x,y,z)\in\mathbb{R}^3: &  \begin{matrix}\exists i,j,k\in\{0,1,2\}: (3x-i,3y-j,3z-k)\in M_n \\ \mbox{and at most one of }i,j,k\mbox{ is equal to 1}\end{matrix} \end{matrix}\right\}.
Which then brings me to talk about 'Enharmionics' as well. Smart way to describe N =w=
Long story short: N is the 'king' of Team Plasma and they believe that Pokemon and Humans should be treated equally. (Communism?)

http://en.wikipedia.org/wiki/Enharmonic

In Pythagorean tuning, all pitches are generated from a series of justly tuned perfect fifths, each with a ratio of 3 to 2. If the first note in the series is an A, the twelfth note in the series, G, will be higher than the seventh octave (octave = ratio of 1 to 2, seven octaves is 1 to 27 = 128) of the A by a small interval called a Pythagorean comma. This interval is expressed mathematically as:

\frac{\hbox{twelve fifths}}{\hbox{seven octaves}} =\left(\tfrac32\right)^{12} \!\!\bigg/\, 2^{7} = \frac{3^{12}}{2^{19}} = \frac{531441}{524288} = 1.0136432647705078125 \!

Don't worry. My guess is as good as yours. So just sit back, relax, and just smile and nod. :D

P.s. N is the pretty one to the right with luscious green hair. >w<


Puppet.

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