What is the bigger numberdefinable by a word millinillion googolplex or is there an even bigger number that can be definable by a word?

Answer 1

rayo's number

Answer 2

The proposed next number is Millimillion, 10^3006, then Millibillion, Millitrillion, and so on.

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Here are also some big, but not-in-illion-series numbers:

Millinillion = 10^3003

Googleplex 10^10^100

Googleplex is bigger by about 10^96 times

but there is

Googleplexian = 10^10^10^100

A Googleplexian goes past both of them by a factor of over 1099999999999999999999999999999999999999999999999999

There is also Graham's Number. You can look it up on wikipedia, or read my explanation of it below.

Let me begin by instantiating some variables.

G = Graham's Number

G = g64

The lower case 'g' represents how far you are into the algorithm that determines Graham's Number. When you are 64 steps into the algorithm starting from 'g1', then you have hit Graham's Number.

So the 2 questions are, what is the algorithm, and what is g1? To answer what g1 is, follow this explanation.

3^3 = 27.

The '^' represents an exponent. Now imagine this.

3^27 OR 3^(3^3)

That's 3 to the (3 to the 3rd power) power. Make sense? For the purpose of this, we are going to notate this a little bit differently.

3^(3^3) = 3^^3

3^^3 = about 7.6 Trillion.

Now let's take this a step further.

3^^^3 = 3^(3^(3^3))

3^^^3 = 3 to the about 7.6 trillionth power.... ~about a 140 trillion digit number.

Now let's do the unthinkable...

3^^^^3

That's right, 4 carats. It's unimaginable, but that is the value of g1. Now. If you thought that was rediculous, here's the algorithm. to get g2, you need to do the following.

g2 = 3^^^^...g1 amount of carrots...^^^^^3

To determine any form of gn, you just take the previous form of g (gn-1), and use that many carrots in the form of:

gn = 3^^^^...g(n-1) amount of carrots....^^^^^3

When you get up to g64, you will finally have reached Graham's Number. Keep in mind that g1 is far, far more than a googolplex, and g2 is borderline unfathomable. So to even think about g64 is utter insanity.

Answer 3

Oh, dude, a millinillion googolplex is like, totally bigger than just a googolplex. But yeah, there are even bigger numbers out there, like Graham's number or TREE(3). It's like, numbers just keep getting bigger and bigger, man. It's wild.

Answer 4

A googolplex is a number defined as 10 to the power of a googol (10^10^100), which is vastly larger than a millinillion (10^3003). There are indeed larger numbers that can be defined by a word, such as a googolplexian, which is 10 to the power of a googolplex. These numbers are so astronomically large that they are beyond comprehension in terms of scale.

Answer 5

Oh, my friend, numbers can be so vast and wondrous! A googolplex is a very large number, but there are even larger numbers like Graham's number. Each new number is like a new color on our palette, adding more beauty and depth to the mathematical landscape. Just remember, no matter how big the number, there's always room for more creativity and imagination in the world of mathematics.