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Art does not reproduce the visible; it makes visible.
--Paul Klee
$$\cos x = \sum\limits_{n = 0}^\infty {\frac{{\left( { - 1} \right)^n x^{2n} }}{{\left( {2n} \right)!}}}$$

# Chaos, complexity, and order.

Friday, 23 May 2014 09:45
Donald Knuth let the version numbers of his program Metafont approach e. The versions are 2, 2.7, 2.71, 2.718, and so forth.[41]

<Friday, 23 May 2014 09:45 AAAAAA, BB CCC DD:DD>
a.b.c.x where a=Friday, b=23 c=May d=2014 09:45
Synchronizing Fireflies - spontaneous order occurs at every level of the cosmos

&>human resource<&&
>nb sp;n bsp;& am p;
HR

<epoch time[t]:&=.>={handlebars}$no0;handlebars1$true.

&>strong< e = everything.<strong&slash;>
K=KEY;   \tKP=KEY PAIN
P=PERFORMANCE; &amp;&\t\t  &nbsp;;
I=INDICATOR; & 12 factor & uno dos 12 factor app'\';
\n\n
\n
KPI can be mined from KP (key pain).
<nr>br<
The number e has eminent importance in mathematics,[10] alongside 0, 1, ?, and i. All five of these numbers play important and recurring roles, and these five constants appear in one formulation of Euler's identity. Like the constant ?, e is irrational (that is, it cannot be represented as a ratio of integers) and transcendental (that is, it is not a root of any non-zero polynomial with rational coefficients).[5] To 50 decimal places the value of e is:

2.71828182845904523536028747135266249775724709369995... (sequence A001113 in the OEIS).

?


(there exists unique symbol, 1 wide byte) unique positive number such that the graph of the function y = ax has a slope of 1 at x = 0.
alongside 0, 1, ?(pie|U+03C0), and i(complex)
;

np hard abstract problem is|(be like) naming and weighing,"${things}' correctly. \t\t&nsp; aprior is a lie|1. ong> https://www.youtube.com/watch?v=lrvc538hHUw https://www.youtube.com/watch?v=lrvc538hHUw The number e, also known as Euler's number, is a mathematical constant approximately equal to 2.71828, and can be characterized in many ways. '~\'"tilde'":semicolon: approximately <:slash:>strong> equal to 2.71828 <Mar-3-2021 time[t]:1$true.>> t\t\t<

e (natural) exponential function f(x) = ex is the unique function which is equal to its own derivative, with the initial value f(0) = 1 (and hence one may define e as f(1)).

unicode for imaginary i
<----- IIDK& nb hr; sp
idc
&lessthan;
&gt;> U n I we C o D e&&>

&formfeed;<epoch time[t]>>epoch:t&&
epoch[t+1]={((1|true),(1|true)+(0|false=!true),+...+(epoch[t]+10)+.... .  .   .    .     .)}::terminate;crnl;
e 1 over n; n:epoch[t-1] dilate scales invariant; strict limits of 1 sorry.

1 life in e. might as well have a good time. YOLO Amen RaMen.

i

The number i, the imaginary unit of the complex numbers. You can use \iti<tab> = im for the italic i. Or just i = im if you want the regular one.
celebrate and think about a good ? π pie

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Last Updated on Monday, 15 March 2021 16:57