
When we were dealing with a quasi-infinite amount of targets, one of my family relatives took interest on the topic of describing very large numbers. He gave me some help during the holidays.
Why is counting very large numbers important in astral warfare? Because when you can name a demon, it loses a lot of power. Similarly, when you can count and define targets, they lose tremendous power. They are no longer infinite. They are finite and defined.
I got to a phase where I ran out of notations to describe extremely large numbers, and just explaining the notation would take a while. And we kept having to find bigger and bigger notations to look at things from a larger perspective.
So here’s a method of describing very large quasi-infinite numbers. When you count in millions, you’ll say 2 millions or 8 millions which makes a big difference. With very large numbers, however, that base number doesn’t make any difference. 2 and 8 are nearly the same. The only thing that matters is the “scaling lens” adjustment, so to speak. The numbers are no longer important for their “quantitative” qualities, but rather for their “descriptive” qualities.
The largest number that can be described in mathematics is the Ackermann function, which is an expansion from the Graham’s number. So let’s start there. If you want to understand Graham and Ackermann, you can read Wikipedia and it might take a while to get it.
For “our” notation, let’s define A(n) as H(0). Presenting the Hanuman function!
H(0) represents the Ackermann function, as the first Hanuman function.
Once the number is large enough that using the Ackermann function is no longer practical and a new notation must be invented, let’s call that H(1).
Once this new notation is no longer practical and we need to invent a new notation, let’s call that H(2).
Now we have a number that scales pretty well into extremely large numbers, beyond any number that has ever been used in mathematics!
Let’s put it to the test. Let me count all curses across all realms, dimensions and Universes. I get about H(125 million). Voilà! Finite and defined by the Hanuman function!
How many illusions across all realms, dimensions and Universes? H(811 digits) at least. Now we got something defined to clear up.
Peudo-infinity is not as intimidating from that perspective!
Etienne Charland, Soul Foundation Architect
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#1 by Shravini on January 14, 2025 - 10:24 am
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Brilliant approach and analysis.
Keep going.
I have been guided to read up on quantum computing and linear algebra and mathematical matrices to understand a better overview of creation here.
#2 by Frank on January 23, 2025 - 10:05 am
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Very interesting creation of a number system.
But sorry, it’s irrelevant for a simple reason.
Everything you apply this system to is recursive projection.
Which means, you just need to find the first in the recursive line, take it down, and the whole line is gone. The lines are more like trees to prevent easy take out. So find the roots.
Then you are back into the millions….
#3 by Etienne Charland on January 23, 2025 - 1:58 pm
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We do that too