Explain fractions.

>>16722360 (OP)
X/Y = X÷Y
If X>Y then X/Y>1
If X<Y then X/Y<1
If X=Y then X/Y=1

>>16722360 (OP)
1°) for every numbers a,b,c,d where c and d aren't zero we have (by definition) (a / c) + (b / d) = ((a * d) + (b * c)) / (c * d); (a / c) - (b / d) = ((a * d) - (b * c)) / (b * d) and (a / c) * (b / d) = (a * b) / (c * d).
Furthermore, assuming also that c isn't zero as well, we have (a / b) ÷ (c / d) = (a * d) / (b * c).

2°) for every numbers p,q,r such that q and r aren't zero we have (p * r) / (q * r) = p / q

3°) (sum in case of the same denominator) for every numbers x,y,z such that z isn't zero, we have (x / z) + (y / z) = (x + y) / z.

This can be explained using the points 1 and 2 above (and the distributivity property of the multiplication with respect to the addition), indeed: (x / z) + (y / z) = ((x * z) + (y * z))/ (z * z) = ((x + y) * z)/ (z * z) = (x + y) / z.
A similar property holds for the substraction of fraction (you can guess it and state it by yourself).

>>16722360 (OP)

We have God and Consciousness (numerator) and (denominator). When God and Consciousness interact, sacred harmonics interact in the Energy Life Field, and by Chris Langan's CTMU we PICK OUT that element from the Field.

>>16722483

This is done with the IDENTITY MACHINE, which transfers a PAIR OF STATES TO A STATE WHICH IS DIFFERENT FROM THOSE 2. This is what Terrence Howard means by 1*1=2.

>>16722483
>>16722484
...fucking what

>>16722486

You don't understand, do you hylic?

Someone cuts a pizza into 5 equal slices and gives you two of them. How much pizza do you have? It's called [math]\frac{2}{5}[/math] of a pizza.

>>16722483

>>16722484

THIS is the true definition.

>>16722598
>samefagging WHILE tripfagging

>>16722483
>!tMhYkwTORI
>@RealSimonSalva
This is proof your identity can be simulated by others.

Be a man, be so original that not even God can LARP as you, but merely make a mockery of you.

>>16722612

Why are you mentioning my tripcode? Is there something funny about it?

>>16722614
>dodges the entire post to inject ego-centered response
>assumes its about emotional narratives
Stop making it about ego-penises.

>>16722360 (OP)
>Explain fractions.
Ratios be another name.

Look into quotient groups which I also don't understand.

>>16722360 (OP)
[math]

\delta \, \epsilon \left ( 0,1 \right ) \\
\displaystyle
\prod_{k=0}^{n} \left ( 1 + \delta ^{2^{k}} \right )
= (1+ \delta)(1+ \delta ^{2})(1+ \delta ^{4}) \cdots (1+ \delta ^{2^{n-1}})(1+ \delta ^{2^{n}}) \\
(1- \delta) \prod_{k=0}^{n} \left ( 1+ \delta ^{2^{k}} \right )
= (1- \delta)(1+ \delta)(1+ \delta ^{2})(1+ \delta ^{4}) \cdots (1+ \delta ^{2^{n-1}})(1+ \delta ^{2^{n}}) \\
= (1- \delta ^{2})(1+ \delta ^{2})(1+ \delta ^{4}) \cdots (1+ \delta ^{2^{n-1}})(1+ \delta ^{2^{n}}) \\
= (1- \delta ^{4})(1+ \delta ^{4}) \cdots (1+ \delta ^{2^{n-1}})(1+ \delta ^{2^{n}})
= (1- \delta ^{2^{n}})(1+ \delta ^{2^{n}}) = 1- \delta ^{2^{n+1}} \\
\\
\boxed{(\delta ^{2^n})^2 = \delta ^{2 \cdot 2^n}=\delta^{2^{n+1}}}
\\
\displaystyle
\prod_{k=0}^{n} \left ( 1+ \delta ^{2^{k}} \right )
= \dfrac{1- \delta^{2^{n+1}}}{1- \delta} \\
\displaystyle
\lim_{n \to \infty} \prod_{k=0}^{n} \left (1+ \delta ^{2^{k}} \right )
= \lim_{n \to \infty} \dfrac{1- \delta^{2^{n+1}}}{1- \delta} = \dfrac{1}{1- \delta}
[/math]

>>16724214
y is it so fucking BIG

>>16722360 (OP)
>Explain fractions.
A total size of parts proportionally related to the size of a whole.

>>16722360 (OP)
There are fractions because human senses and brains have evolved to discern between what contributes and what is detrimental to survival.

A÷B can be explained in two ways.

>how many times B goes to A
>A divided into B pieces and taking one piece

For example, imagine you have seven pizzas and you need to divide them for 12 people. How many times does 12 go to seven gives an answer how much pizza one person gets. Another way is to divide the 12 pizzas into seven equal pieces.

A÷B can be explained in two ways.

>how many times B goes to A
>A divided into B pieces and taking one piece

For example, imagine you have seven pizzas and you need to divide them for 12 people. How many times does 12 go to seven gives an answer how much pizza one person gets. Another way is to divide the seven pizzas into 12 equal pieces.

Ratios compared to ratios