Thread by @JackalBruit

I formally submit 5 mathematical axioms (constant) to live my life by ...

0,
1,
e,
pi,
i (the complex ... number)

0
The abstractional concept of "nothing"

1
The abstractional concept of "away || apart from mothing"

e =~ 2.7
the constant of rate of change

pi =~ 3.1
the constant of ratios

For ... in a perfect & true circle ...

C = pi*D = 2*pi*r, where ...

C := Circumference (fence // perimeter around a circle),

D := diameter of said circle (longest possible chord of said circle),

r := radius, aka D÷2

pi, approx above

i
def i = SqRt(-1)

Das *rite* folks ... we CAN take square roots of numbers less than zero

Its merely that,
In doing so,
Things get ... #complex haha

For,
Would u not like an answer to

iF ye would like an answer
.
.
.

<sketch code>
def 0 = ? // a common ref pt, or ground
def 1 = [unit]
def x = [var]

def size = (a) => "distance from 0"
// ^ can be +/-

def add = (a,b) => size(a) + size(b)

def times = (a,b) => {
either (add 'a' for 'b' iterations),
or (add 'b' for 'a' iterations)
}
.
.
.

def square = (a) => times(a,a)

def SquareRoot = (n) => {
BackTrack to m ST Square(m) == n
}

def T = 0 - 1 // a unit to the left of 0
</sketch>

So ... iF ur a monkey-coder like me ...

ill wager that u 2 wanna try ...

SquareRoot(T)
???

No?

Oh ... Okay (=

But just in case YA would wanna try SquareRoot(-1) ...

For brevity's sake,

Can we agree to call /\ it "i"?

Hence,
i == SqRt(-1)

$imply // Simply a mathematical constant of our world ... universe ... Aximoatic system

iF we agree upon that,
theN ...

square(i) = -1

& ...
1 + e^( times(i, pi) ) = 0

.
.
.

Haha oops,
4got to def "exponentiation"🤣😆🤣

😎🤓😉😏🙂