NIB-Notation series - Part 31 - 2HB-section I

Lucky user:
@PapyrusedMations
@YourLocalCubedCircle
WARNING:There's a new bug I found while making this video: Some background doesn't shown properly.
First song: Early Morning - MOKKA
Music from #InAudio: inaudio.org/
Track Name. Early Morning (Lo-Fi) - MOKKA
Second song: Reality - MOKKA
Music from #InAudio: inaudio.org/
Track Name. Reality (Future Bass) - MOKKA
Motion backgrounds by @FreeVideoBackgroundloops and @AAvfx :
Some of the backgrounds were reused from previous part.
Addition:
• 4K Abstract VJ Motion ...
• VJ LOOPS 2021- Colorfu...
• Space Wheels ║ Sparkli...
• 4K Colorful Ribbons ◉ ...
• 4K Flares in Space ~ 4...
• 4K Geometric Retro Lan...
• 4K ▲ Triangle Lines ▲ ...
===INFORMATION!===
Green = Birds Array Notation
Cyan = Bowers Exploding Array Function
Red = Casading-E Notation
Yellow = Strong Array Notation
For the pitch backgrounds:
Ordinal (from fgh)
Bashicu-Matrix System / Y-Sequence
Reference:
I arrange my notation based on this:onedrive.live.com/?authkey=%2... (This part is from Volume 17 & 18)
Want to know how Birds Array Notation, Hyper-E notation, Strong-Array Notation and Fast-Hierarchy works?
Then check out this: googology.fandom.com/wiki/Goo...
or join this:
/ discord
or watch this:
• Ultimate Large Numbers...
Inspiration:
@notnt2048 : He made numbers -infinity to infinity series
@mathisr.v3627 : He likely friends of NO!
@FF2K24 : Very enthusiastic to make "Numbers 0 to TEON" @PapyrusedMations: Mentioning me in his channel :)
@douglasshamlinjr.392: Main sources of making this video @BAT4423HGB : Subscribe to this channel
Join my discord server!:
/ discord
More videos coming soon!
69((0)(0))
Birds Array Notation/BEAF: {10, 69 [2, 2] 2}
Bowels Exploding Array Function: {10, 69 (1, 1) 2}
Casading-E Notation: E69#^(#^#*#)69
Strong Array Notation: s(10, 69 {2, 2} 2)
Fast-Growing Hierarchy: f_{ω^ω^(ω+1)}(69)
Bashicu Matrix System: (0)(1)(2)(3)(2)
Y-sequence: (1,2,3,4,3)
Hyperfactorial Array Notation: 69420![1,1,[1,2],2]
Hardy Hierarchy: H_{ω^ω^ω^(ω+1)}(69419)
Slow Growing Hierarchy: g_Θ{Ω^((Ω^Ω)ω)}(69419)
Q: Why 69?
A: Because why not :P
Q: Where do you get the sound on intro?
A: Google Translate :)
Q: What the heck is that baclkgrounds from Intro 2.0?
A: That's actually NIBN-series from Part 1-30.

[@The-creator-of-NIBN]

(CLOSED)

[@YourLocalCubedCircle]

Me

[@sebastianariastume1423]

Me

[@TheBandUser]

Me

[@HassanMohammed-fy3et]

Me

[@MisterHuseynMasimov69420]

No no no Is at your nib notation clear NO!!!😢

[@BAT4423HGB]

Yes!

[@MisterHuseynMasimov69420]

Is green😂

[@MisterHuseynMasimov69420]

IS GREEN AND ORANGE COLOUR😂

[@wmpowell8]

Just discovered the series; I think it's an interesting notation! I actually did some work to reverse engineer the rules, since it seemed simple enough: An expression in Numbers In Brackets Notation consists of a base number (which I'll call b for the rest of this) followed by an operator consisting of a series of "brackets". There are multiple kinds of brackets, but "normal brackets" contain a single number. - If the operator consists of a single (0), the value of the expression is 10^b. - If the operator does not consist of a single (0) but still begins with (0), remove the (0) and iterate the operator b times over 69. - Otherwise, evaluate the operator with the rules below, then replace b with 69. - Take the first bracket with a "lower value" than the one it follows, or if there is none, the final bracket, and replace it with its "evaluated version". - (0) brackets cannot be "evaluated". Instead, if the bracket that would be replaced is a (0) or if there exists a (0) before it, remove the first (0) and insert the "evaluated version" of the bracket before the removed (0) before the bracket that was "evaluated". A bracket has a "lower value" than another bracket if by repeatedly "evaluating" the bracket you can reach the other bracket. The "evaluated version" of a normal bracket (n) is b copies of (n-1). These are all the rules for the first 30 parts, at the end of which we reach "hyper-brackets", brackets containing operators, not numbers. So far by going beyond we find that ((0)) evaluated is (b), the first rule of hyper-brackets, and ((0)(0)) evaluated is b copies of ((0)). This suggests that the evaluated version of a bracket containing an operator beginning with (0) ((0)#) is b copies of (#) (where "#" denotes the remainder of the operator). This also suggests that if a bracket contains an operator not beginning with (0), its evaluated version is an entry containing the evaluated version of the operator (note that evaluation means different things in the context of brackets versus entire operators). These two rules take us all the way to the end of hyper-brackets.

[@wmpowell8]

After some testing, I found that the Main Rules below were incorrect and did not produce the intended output: - If the operator contains (0), take the first instance and remove it, and insert the "evaluated version" of the bracket before the removed (0) before the bracket that was "evaluated". - Otherwise, take the last instance of the bracket with the "lowest value" and replace it with its "evaluated version". These rules have been corrected to: - Take the first bracket with a "lower value" than the one it follows, or if there is none, the final bracket, and replace it with its "evaluated version". - (0) brackets cannot be "evaluated". Instead, if the bracket that would be replaced is a (0) or if there exists a (0) before it, remove the first (0) and insert the "evaluated version" of the bracket before the removed (0) before the bracket that was "evaluated". The comment has been edited to reflect this.

[@MisterHuseynMasimov69420]

1 video in 1K wiews❤ Me video

[@MisterHuseynMasimov69420]

3 differences❤ My sister is 64 subs your 61😂

[@MisterHuseynMasimov69420]

1 differences My 18 subs 1:21

[@MisterHuseynMasimov69420]

My 20 subs