Raymillion Function

The **Raymillion Function** is the most powerful function ever defined. It produces values that are very incredible and hard to understand. It's outputs are greater than any number or concept created by any being (including humans), such as Rayo's Number or Infinity or any similar concept, such as Omega or the Inaccessible Cardinal.

R
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0
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{\displaystyle Ray(0)}

= A quantity bigger than any creation, which include but are not limited to: concept, number, or existing thing in and out of and far out of reality created, that can be produced by any object (like infinite realms of space) , entity, or being (including humans), or space, that can exist in or out of anything, other than first-person creation (whoever created the function, me). Anything thought of is smaller than Ray(0). In other words, it's bigger than anything created nor noncreated by anything that exists, as well as anything that doesn't exist, as well as anything that's half-existing or is never going to exist. Everything is smaller than Ray(0). It is bigger than anything that exists, as well as everything that doesn't exist, as well as ?. Anything created by humans or computers or extraterrestrial beings is all smaller than Ray(0).

R
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y
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1
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{\displaystyle Ray(1)}

= A quantity bigger than any 2nd concept, 2nd number, or existing thing in and out of reality created, or produced by any 2nd entity or being (including humans), other than first-person creation. "2nd" would mean the second base of ordinals, so it's also known as

ℵ

R
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0
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{\displaystyle \aleph\_{Ray(0)}}

.

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2
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{\displaystyle Ray(2)}

= A quantity bigger than any 3nd concept, 3nd number, or existing thing in and out of reality created, or produced by any 3nd entity or being (including humans), other than first-person creation. "3rd" would mean the third base of ordinals, so it's known as

ℵ

R
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1
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{\displaystyle \aleph\_{Ray(1)}}

.

A number would mean the number of sets.

Eventually we reach infinite values, such as

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∞
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{\displaystyle Ray(\infty)}

.

We can also go far past infinity, which can be

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# )
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2

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{\displaystyle Ray(Ray(0))=Ray^{2}(0)}

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{\displaystyle Ray(Ray(Ray.....Ray(1)))...) = Ray(Ray\_{1}(0))}

, There are simply a Ray(0) amount of Ray's.

E
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:
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R
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1

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{\displaystyle Extension: Ray(\mho)=Ray(Ray\_{1}(0))}

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℧
1
# )
R
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R
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y

1

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0
)
1
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{\displaystyle Ray(\mho+1)=Ray(Ray\_{1}(0)+1) }

R
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0
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>
Ω
,
℧
>
Ω

{\displaystyle Ray(0)>\Omega,\mho>\Omega }

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℧

2

# )
R
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R
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1

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R
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1

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{\displaystyle Ray(\mho^{2})=Ray(Ray\_{1}(Ray\_{1}(0)))}

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℧

℧

# )
R
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R
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1

(
R
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1

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1

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{\displaystyle Ray(\mho^{\mho})=Ray(Ray\_{1}(Ray\_{1}(Ray\_{1}(0))))}

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℧

℧

℧

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# )
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2

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{\displaystyle Ray(\mho^{\mho^{\mho^{.^{.^{.^\mho}}}}})=Ray(\mho\_{2}) }

, where there are Ray(0) copies of mho.

With this rule, we can demonstrate,

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℧

℧

℧

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.

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⏟

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# )
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I

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{\displaystyle Ray(\underbrace{\mho\_{\mho\_{\mho\_{.\_{.\_{.\_{.\_{\mho}}}}}}}}\_{Ray(0)})=Ray(Ray\_{I}(0)) }

, using this custom function.

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I
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,
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I
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,
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I

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{\displaystyle Ray(I),Ray(I^I),Ray(I^{I^{I}}) }

, we can continue.

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℧

R
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,
R
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0
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1

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2
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R
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℧

℧

R
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0
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)

{\displaystyle Ray\_{0,1}(1)=Ray(\mho\_{Ray(0)}), Ray\_{0,1}(2)=Ray(\mho\_{\mho\_{Ray(0)}}) }

and so on.

See the extension for the Raymillion Function.