Blooming Exponentiation Extended

Blooming Exponentiation Extended (BEE)

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Definition

Fast Growing notation, this is the extended version of Blooming Exponentiation where you can be more precise in your number and increases numbers through exponentiation of exponents. Invented by heybrowhatsup2020. The notation can be integrated with other different notations for a faster growth in size.

Blooming Exponentiation Extended
Definition	Extended version of Blooming Exponentiation, that uses exponentiation of exponents to rapidly increase its size.

Representation

$BEE(n)_{b}^{a}$

Information & Rules

Info

$n$ $\rightarrow$ Value to be exponentiated.
$a$ $\rightarrow$ Defines the number of $a$ raised to $n$. Also defines the number raised to $n$, $a$ times.
$b$ $\rightarrow$ Defines the number of $n$ inside the array.

Rules

$BEE(n)_{b}^{a}$ cannot be integrated inside another $BEE(n)_{b}^{a}$.

Representation 2

Given	Expanded
$BEE(1)_3^2$	$BEE(1^{2^{2^{2^{2}}}},1^{2^{2^{2^{2}}}},1^{2^{2^{2^{2}}}})$
$BEE(1)^{50}_{50}$	$BEE\underbrace{(1^{50^{50^{.^{.^{50^{.^{.^{50}}}}}}}},1^{50^{50^{.^{.^{50^{.^{.^{50}}}}}}}}...1^{50^{50^{.^{.^{50^{.^{.^{50}}}}}}}})}_{50}$1 raised to 50, 50 times raised to 50, 50 times, 50 of times.