What's the biggest number you can think of...?

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Pizza Man Joe

Pizza Man Joe

Күн бұрын

Пікірлер: 217
@tristantheoofer2
@tristantheoofer2 7 ай бұрын
holy shit this is a school project????? dude this is actually phenomenal. like ive seen school projects in the past that are really good (like the one zaza made about eateot) but this is probably the best one ive seen
@PizzaManJoe
@PizzaManJoe 7 ай бұрын
Thanks, I spent way too much time working on this, and I may or may not have pulled an all nigher the night before it was due…
@tristantheoofer2
@tristantheoofer2 7 ай бұрын
@@PizzaManJoe you pulled an allnighter didnt you. lol.
@eastonrocket兀
@eastonrocket兀 7 ай бұрын
@@tristantheoofer2 HI TRISTAN
@tristantheoofer2
@tristantheoofer2 7 ай бұрын
@@eastonrocket兀 no way hello
@Shadow-hw3kn
@Shadow-hw3kn 7 ай бұрын
all nighter*
@sherbatt4769
@sherbatt4769 7 ай бұрын
The tree function only sounds like "just trust me bro"
@nbspWhitespaceJS
@nbspWhitespaceJS 7 ай бұрын
yeah it kinda does, but its proven to be finite and ridiculously large so it works
@zekejanczewski7275
@zekejanczewski7275 7 ай бұрын
Yeah. Same here. I haven't been able to find a good explanation of it online. They are either like " You need 14 degrees in theoretical mathematics and two English degrees to understand this." Or parrot how fast this funtion grows. From what I can tell, the more trees you exhaust increases the number of more complicated trees with more options to hit in the future. If you want a function which is easier to prove but has the same sorta jig, the Google able term here is "Hydra Game"
@gpt-jcommentbot4759
@gpt-jcommentbot4759 7 ай бұрын
But there is a roughly equivalent function on the Fast Growing Hierarchy: f_θ((Ω^ω)xω,0)(n) which is much faster growing than Graham's Function. Approximated by representing the TREEs as transfinite ordinals and comparisons between it and the weaker function tree(n) [no uppercase].
@ImMacke3000
@ImMacke3000 7 ай бұрын
It may just be a rehashed numberphile video, but i really like where this channel is going! Keep it up! :D
@PizzaManJoe
@PizzaManJoe 7 ай бұрын
Yeah I know this topic has been covered a lot on KZbin, but I chose this project as my first one, that way I could look at other people’s content for reference/inspiration. But lemme know what you wanna see next!
@j.503
@j.503 7 ай бұрын
I was going to give you TREE(3) likes but my mouse melted.
@eastonrocket兀
@eastonrocket兀 7 ай бұрын
On day one my Tree grew 1 meter. On day two he grew 3 meters. How long is he on day 3?
@JohnMirro
@JohnMirro 7 ай бұрын
Great video! Keep making the interesting content.
@PizzaManJoe
@PizzaManJoe 7 ай бұрын
Let me know what I should make next!
@magtovi
@magtovi 7 ай бұрын
"Am I a joke to you?" -- Rayo's Number
@appybane8481
@appybane8481 7 ай бұрын
Yes, I say Rayo(Rayo(Rayo(Rayo(Rayo(10^100)))))
@Galinaceo0
@Galinaceo0 7 ай бұрын
Rayo's number is not well defined.
@XanderTran
@XanderTran 7 ай бұрын
@@appybane8481Rayo(Rayo(…Rayo(Rayo(10^100)))) iterated Rayo(10^100) times
@legendgames128
@legendgames128 7 ай бұрын
@@Galinaceo0 ???
@Galinaceo0
@Galinaceo0 7 ай бұрын
@@legendgames128 Rayo's number value depends upon a choice of a model of ZFC (or some other set theory). There is not a canonical choice (in fact we don't even know if ZFC is consistent so there could be no model). If there are models of ZFC, you can create ones where Rayo's number is arbitrarily large.
@sergefiedyt
@sergefiedyt 7 ай бұрын
Love this more the fact that this is actually a school project. Kudos! Very entertaining and thought-provoking.
@josjos1847
@josjos1847 7 ай бұрын
hidden gem channel. Greeting from Venezuela!
@xyz3524
@xyz3524 7 ай бұрын
10/10 video, this is the quality I expect form channels with millions of subscribers, not hundreds.
@stayhappy-forever
@stayhappy-forever 7 ай бұрын
this is insane, the edittings very nice, good work brotha!
@larsfischer3546
@larsfischer3546 7 ай бұрын
This video will hit 1 million views for sure
@vagarisaster
@vagarisaster 7 ай бұрын
Cackling at the last citation in the bibliography being the dancing skeletons. '😭'
@Masterlamb3
@Masterlamb3 7 ай бұрын
This conetent is what makes me happy. Pls keep making videos like that!
@PizzaManJoe
@PizzaManJoe 7 ай бұрын
Thx lemme know what other topics you would like me to cover
@Serizon_
@Serizon_ 7 ай бұрын
As a fellow high schooler, i can agree that your video was very greatly made. Keep up the good work mate.
@el-3omda476
@el-3omda476 7 ай бұрын
This video is underrated , GJ man hope you make it one day
@Lord_Skeptic
@Lord_Skeptic 7 ай бұрын
Tree(3) needs 2^^1000 mathematical symbols to symbolise it
@minimaleffortname2758
@minimaleffortname2758 7 ай бұрын
watch me do it in 7: Tree(3) There, done
@cesarcampuzanomartinez8182
@cesarcampuzanomartinez8182 7 ай бұрын
How do people even prove that like what, I have so many questions about big numbers
7 ай бұрын
@@cesarcampuzanomartinez8182 fr
@asagiai4965
@asagiai4965 7 ай бұрын
This is wrong. That is the number of symbols to prove it is finite.
@alt_meta3077
@alt_meta3077 7 ай бұрын
Where'd you get that from? TREE(3) is much, much larger. There are no known bounds, but it is far larger than some 2^^1000, or 2^^^^^1000. It's not even close. This number is also overrrated for its size despite there being much larger ones.
@Maxplusarts
@Maxplusarts 7 ай бұрын
wow this was actually incredible pls keep doing more videos
@maxdabski9362
@maxdabski9362 7 ай бұрын
Imagine if this video cut off at 0:04.
@ggenije
@ggenije 7 ай бұрын
Nice video! I wonder how you managed to animate the text and numbers in such a way. I want to make a similar style video on my own, so that's why I ask. Thanks!
@PizzaManJoe
@PizzaManJoe 7 ай бұрын
It’s a python library called manim. I recommend checking out the documentation at www.manim.community
@nikhilbontha1621
@nikhilbontha1621 7 ай бұрын
The second cheer number is equal to 599040000.
@lagomoof
@lagomoof 7 ай бұрын
Graham's number is g64, not g63. I'd also like to know how the man himself pronounced his surname because I've heard it both ways now. (Gray-am and Gram). A couple of interviews use the two-syllable version, but maybe he was being polite. He was American, and "Gram" is more common over there, at least for a certain food brand.
@neoieo5832
@neoieo5832 7 ай бұрын
He started at G0 instead of G1, so it evens out.
@haipingcao2212_.
@haipingcao2212_. 7 ай бұрын
​@@neoieo5832👈🤓
@alt_meta3077
@alt_meta3077 7 ай бұрын
@@neoieo5832 G0 is by definition equal to 4.
@neoieo5832
@neoieo5832 7 ай бұрын
@@alt_meta3077 If you define G0 as 3^^^^3, then G63 would be Graham's number.
@alt_meta3077
@alt_meta3077 7 ай бұрын
@@neoieo5832 Yes it would, except g0 is defined as 4.
@david-melekh-ysroel
@david-melekh-ysroel 7 ай бұрын
SCG(N) is crazier than TREE(N), same applies for SSCG(N) But the craziest is Rayo's Number
@StrawberryGamesDev
@StrawberryGamesDev 7 ай бұрын
This is legit on par with a 3blue1brown video and it is CRIMINAL that this channel doesn't have more views/likes/subs. I'm sure this video took some time to make. You did an amazing job here, keep this up and you'll be getting more support in no time.
@PizzaManJoe
@PizzaManJoe 7 ай бұрын
Thanks man, I’ve been making videos for a while, and this class project came up. So I thought it would be a perfect chance to learn manim. And yeah it took some time, but I gotta work on my time management skills…
@StrawberryGamesDev
@StrawberryGamesDev 7 ай бұрын
@@PizzaManJoe We all do man. Keep at it and you'll get better. Doesn't matter how many steps back you take, as long as you move forward each day you'll do great.
7 ай бұрын
@@PizzaManJoe fr
@Dalroc
@Dalroc 7 ай бұрын
Please don't... I'm not saying the video isn't good but don't say it's on par with 3B1B when all it is is a rehash of some Numberphile videos in a different format.
@FireyDeath4
@FireyDeath4 7 ай бұрын
@@Dalroc Don't what
@Prxsh_09
@Prxsh_09 7 ай бұрын
NO WAY THIS IS A SCHOOL PROJECT??? Dude you have huge potential!! Pursue youtube and see how it goes.
@FireyDeath4
@FireyDeath4 7 ай бұрын
Do more googology! I want to hear about the meanings of stuff much more powerful than the TREE function
@eastonrocket兀
@eastonrocket兀 7 ай бұрын
SSCG(N)
@Xnoob545
@Xnoob545 7 ай бұрын
The KZbin channel "Orbital Nebula" has pretty good videos
@alt_meta3077
@alt_meta3077 7 ай бұрын
The fast-growing hierarchy is the "standard" function used for googology. Generally, the (capital) W-Y Sequence is considered to be the strongest function currently avaialble.
@eastonrocket兀
@eastonrocket兀 7 ай бұрын
@@alt_meta3077 What are those functions?
@bigpharts
@bigpharts 7 ай бұрын
Best I could think of was 26, boy was I shocked!
@acanthus_et_adonis8922
@acanthus_et_adonis8922 7 ай бұрын
hello?? a SCHOOL PROJECT??? literally tell me you got extra credit on this or so god help me because holy shittt this is incredible-
@PizzaManJoe
@PizzaManJoe 7 ай бұрын
I did get 100%, unfortunately no extra credit
@acanthus_et_adonis8922
@acanthus_et_adonis8922 7 ай бұрын
@@PizzaManJoe good for you!!
@Boxx4234
@Boxx4234 7 ай бұрын
Grahams number is G64, not G63.
@melwin2251
@melwin2251 7 ай бұрын
only if you start at g1, not at g0 like he started. Definition shown in the video is correct, just offset.
@alt_meta3077
@alt_meta3077 7 ай бұрын
@@melwin2251 g_0 is defined as 4. There is no offset, that is the standard.
@re4p3r32
@re4p3r32 7 ай бұрын
i dont really understand what is the number of possible combinations of trees in TREE(3). If grahams number is G64, then this is G (187196 amount of Arrows of 3s)?
@ILikeTC
@ILikeTC 7 ай бұрын
WHAT only 342 subs?!?!
@Echinacae
@Echinacae 7 ай бұрын
I thought of busy bever numbers when you asked for a large number, aren’t they super large? Don’t recall
@paologat
@paologat 7 ай бұрын
Busy Beaver numbers initially grow more slowly, but they quickly surpass any other (computable) sequence.
@Echinacae
@Echinacae 7 ай бұрын
@@paologat is it computable?
@paologat
@paologat 7 ай бұрын
@@Echinacae BB(N) itself is not computable for arbitrary N, as it measures the maximum output size of a halting Turing machine with N states; being able to compute BB would be related to solving the halting problem, which is known to be unsolvable. On the other hand, “puny” numbers such as G64 are computable by a Turing machine with surprisingly few states.
@Xnoob545
@Xnoob545 7 ай бұрын
BB(10^100) >>>>> TREE(10^100)
@gpt-jcommentbot4759
@gpt-jcommentbot4759 7 ай бұрын
@@paologat If you use a theoretical "oracle" you can get the values. Or if you use a theoretical "infinite memory, flops, etc" computer, then you could also solve it. In which case, there could be a stronger fast growing function equivalent to the largest finite number that can be printed by the theoretical computer. Since it can simulate busy beavers, this function should grow much faster than it.
@jeem2k
@jeem2k 7 ай бұрын
ONLY 175 SUBSCRIBERS?!?!?!
@yoseflowy958
@yoseflowy958 7 ай бұрын
What software did you use for this video?
@martiribapons
@martiribapons 7 ай бұрын
Amazing video!
@anorbinspace51
@anorbinspace51 7 ай бұрын
Well, I'll add 1 with your number. It's bigger.
@FireyDeath4
@FireyDeath4 7 ай бұрын
Gotta love those salad numbers!
@steamed_dodo
@steamed_dodo 7 ай бұрын
Love this video! Keep it up 👍👍
@SobTim-eu3xu
@SobTim-eu3xu 7 ай бұрын
So nice
@plu-ex7oj
@plu-ex7oj 7 ай бұрын
Crazy cool content. If you’re looking for concepts or topics, try covering something more cosmic! Like string theory or something like that. Topology is cool too!
@9_1.1
@9_1.1 7 ай бұрын
your current sub count is 225, remind me in a year what it is cause its gonna skyrocket.
@GalaxyGuy305
@GalaxyGuy305 7 ай бұрын
good video. feels calming
@interbeamproductions
@interbeamproductions 7 ай бұрын
6:48 the 5th and 6th trees have a copy of the 3rd tree
@melwin2251
@melwin2251 7 ай бұрын
this is, in fact, very nice.
@temmie5764
@temmie5764 7 ай бұрын
Guys we gotta get to TREE(3) likes!!!
@randomperson5579
@randomperson5579 7 ай бұрын
This is the first time i've ever heard of a low bound for TREE(3), and it looks like that's an extremely weak lower bound, like how the lower bound for the grahams number theory thingy is like 14 or something. as far as i've heard TREE(3) most likely outgrows Conway chained arrow notation, as far as mathematicians know, and grahams number which is g64 not g63, can be represented as fitting somewhere between 3→3→64→2 and 3→3→65→2
@Tob_JJJJ
@Tob_JJJJ 7 ай бұрын
G64 (Graham's number) < G65 < G66 ... < GG64 < GGGG...GGGG64 with G64 G's < Godgahlah < Gridgahlah < Kubikahlah < Terossol < Godgathor < Godtothol < Godtertol < Godtopol < Godhathor < Godheptol
@littlebitfix4511
@littlebitfix4511 7 ай бұрын
2:05 i was not prepared for that 👂
@egs06
@egs06 7 ай бұрын
I heard somewhere that the biggest number we’ve come up with is called “big foot.” I don’t understand it at all, but it seems like there’s a “foot language” with its own rules, and foot(n) is the largest number which can be created doing certain things with that language… and big foot is that repeated a whole lot
@Tob_JJJJ
@Tob_JJJJ 7 ай бұрын
Big foot was proven to be ill defined meaning it has no valid value
@big_numbers
@big_numbers 7 ай бұрын
BIG FOOT was proven to be ill-defined over 5 years ago
@Andrewbert109
@Andrewbert109 7 ай бұрын
18 Edit - wait no. 218 Edit 2 - wow I was way off, you know about a lot more numbers than me. Amazing video btw, hopefully you'll get enough likes for a part II but I'm not sure how many that is I'm still working on what comes after 218 Edit 3 - breakthrough! 219. I'm catching up
@QuangKhue-qs6wb
@QuangKhue-qs6wb 7 ай бұрын
Absolute infinity tier 5000
@xorvrGTAG1
@xorvrGTAG1 7 ай бұрын
10 quintillion to the power of 6223 million
@quinny-bn4jw
@quinny-bn4jw 7 ай бұрын
I am commenting #BringBackDislikes on every unique KZbin video that I watch for the rest of 2024, regardless of if I actually dislike the video or not. This is video 3118.
@airtoumfake
@airtoumfake 7 ай бұрын
lol skeletons
@PizzaManJoe
@PizzaManJoe 7 ай бұрын
Yeah lol that was a 5:30AM addition. I pulled an all nighter to get this done before it was due…
@IamExeller
@IamExeller 7 ай бұрын
Utter Oblivion Aka: Rayo's number but a lot, lot, *BETTER*
@haifahalleb5707
@haifahalleb5707 7 ай бұрын
Oh he doesn't involve rayo number 😢😢😢😢 the daddy of big numbers
@darqed
@darqed 7 ай бұрын
wait what 250 views
@ArcticWoofxD
@ArcticWoofxD 7 ай бұрын
As soon I hear a chair creeping I knew it was a rookie creator then I saw your sub count. You’re so underrated! Keep making these content
@PizzaManJoe
@PizzaManJoe 7 ай бұрын
I was recording while my friends were hanging out behind me, I tried to keep them quit but I guess that one slipped through lol
@nunyabiznis3595
@nunyabiznis3595 7 ай бұрын
how in the world do you come up with "graums number"?
@Breuhh
@Breuhh 7 ай бұрын
You forgot a bunch of other numbers that are bigger. Like Rayo's number, SSCG(3), omega, epsilon(0) and more
@PizzaManJoe
@PizzaManJoe 7 ай бұрын
Yeah I definitely wanted to get into those numbers, but sadly the time limit and due date for the project did not permit
@PizzaManJoe
@PizzaManJoe 7 ай бұрын
TREE(3) likes for part 2 tho
@Breuhh
@Breuhh 7 ай бұрын
@@PizzaManJoe yippie part 2 ;D
@Galinaceo0
@Galinaceo0 7 ай бұрын
Rayo's number is not well defined.
@ronalddavidrojas5795
@ronalddavidrojas5795 7 ай бұрын
​@@Galinaceo0isn't it just the biggest number that you can write using a google of symbols that are effective at writing down very big numbers in a small amount of their characters?
@tommyrjensen
@tommyrjensen 7 ай бұрын
If you say "in the limit" about some expression, all that matters is what happens with the expression beyond even the most unfathomable of the unfathomable numbers imaginable. Anything before then is irrelevant. So the first time you are asked to compute a limit as a student in a high school math class, you are already working with numbers way past any numbers that appear in this video.
@tavianl5423
@tavianl5423 7 ай бұрын
1:58 nice waves
@WackoMcGoose
@WackoMcGoose 7 ай бұрын
Okay but... at what point do you cross over from Countably Finite, to Countably _Infinite?_ What point does math itself say "you're done counting, it's sideways eight time baybee"...
@bloxninjagaming6577
@bloxninjagaming6577 7 ай бұрын
By definition never
@haipingcao2212_.
@haipingcao2212_. 7 ай бұрын
my own notation of addition: a[1]b n level notation (my own): a[n]b packed a[b[n]a]b: a[1][n]b packed a[b[n]a]b (different notation): a[1,n]b packed a[b[a[...[n]...×k]a]b: a[k,n]b Notation(k)=notation k a[b,a[b,a[b,a[...×k]]]]b (packed notation): a[k,[↓]]b
@alt_meta3077
@alt_meta3077 7 ай бұрын
BEAF ahh ripoff that's ill-defined past e0.
@Tob_JJJJ
@Tob_JJJJ 7 ай бұрын
Largest number is Large Number Garden Number defined by pibot
@TaisGamingChannel314
@TaisGamingChannel314 7 ай бұрын
Do a video on you memorizing pi to 314 digits in 5 hours and if you fail you get pizza but with… **blegh** olives…
@Bangaudaala
@Bangaudaala 7 ай бұрын
You tell me first, I bet ill come up with a bigger one
@henrystewart6856
@henrystewart6856 7 ай бұрын
(Bizzy Beaver)what about BB(BB(BB(BB(BB(BB(BB(BB(52!)))))))) or ryos number or ryo(BB(BB(BB(BB(BB(BB(BB(BB(52!)))))))))
@alt_meta3077
@alt_meta3077 7 ай бұрын
BB is uncomputable, Rayo is ill-defined. Also why 52! of all numbers?
@xXJ4FARGAMERXx
@xXJ4FARGAMERXx 7 ай бұрын
This is a comment about LaTeX If you want to continue making videos with manim which has the classic "maths" font, then I want you to research some conventions about when to use which symbols. For example, f(x) is usually written with an italic f and an italic x, which is the default, why? Because of the general rule of thumb "variables/changing things are in italics" This rule also makes standard text non-italic That's why I felt a bit odd when I saw you write 100 to the googol but with googol in italics. This rule applies most commonly to stuff like the sine and cosine and log functions, so sin(x) is written with an upright "sin" and an italic "x" But there's some debate when it comes to other common constants, like "e"; Euler's number, "π", "i"; the imaginary constant which is the(?) solution of i² = -1 Some write them upright because they are defined just like sin and cos and log But some write them in italics because there's many 'e's and 'π's and 'i's in formulas This comment is over.
@Jamblox-nm5er
@Jamblox-nm5er 7 ай бұрын
ln(0.5-10^-260)/ln(1-10^-260) is the biggest number i can think of it is the amount of time in planck time it would take for there to be a 50% chance of a brain forming into existance
@austinlincoln3414
@austinlincoln3414 7 ай бұрын
TREE(TREE(TREE(TREE(…(3) With “TREE” being used TREE(3) times
@mortemu_drakkeru
@mortemu_drakkeru 7 ай бұрын
I made a lil game days ago in which i just made fun to remove bore in my mind. I just made a number idk how big, but the notation was this. Let ((2^64-1) x 4 +2) be Z And 2^64-1 be a Z^a^a^a.....^a In which the Z is raised to a power tower of a's that repeat a times. Im kinda lazy to tell the whole game's mechanics and the reason why Z is that crap, but ill tell it sooner when im energized xd
@AidenHartley-xw9hw
@AidenHartley-xw9hw 7 ай бұрын
i thought it was g64
@vesellin
@vesellin 7 ай бұрын
My answer to the question was repeating tree of... until the timer ran out! I was correct!
@ArchitSharma789
@ArchitSharma789 7 ай бұрын
its simple let someone else think and just +1 😗
@steadlexfrizzle7693
@steadlexfrizzle7693 7 ай бұрын
the reading of the stacking exponents is not quite right, 10^(10^10) and (10^10)^10 are totally different numbers and the former is read "ten to the ten to the tenth power power" and the latter "ten to the tenth power to the tenth power"
@alt_meta3077
@alt_meta3077 7 ай бұрын
nobody reads like this. brackets would be specified if necessary.
@JohnP55
@JohnP55 7 ай бұрын
Graham's number is g64, not g63
@spageen
@spageen 7 ай бұрын
Infinity minus 1
@HinglishBuddy
@HinglishBuddy 7 ай бұрын
Now add. "+1"
@That1CelloGuy
@That1CelloGuy 7 ай бұрын
TREE^TREE(3) (3) REPEATED TREES
@mujtabaalam5907
@mujtabaalam5907 7 ай бұрын
Little Biggedon
@big_numbers
@big_numbers 7 ай бұрын
Is not well-defined and therefore is not a number
@Gustavo_-gs4op
@Gustavo_-gs4op 7 ай бұрын
What about RAYO(10^100)
@martintuma9974
@martintuma9974 7 ай бұрын
Start with Rayo number, Rayo(10^100). a = Rayo(Rayo(10^100). b is Rayo(Rayo(Rayo(a))). c is Rayo(Rayo(Rayo(Rayo(b))))...z...A...Z...alpha...omega... Alpha...Omega. Repeat this process Omega more times.
@alt_meta3077
@alt_meta3077 7 ай бұрын
"omega" is a set cardinality aleph0. It does not make sense to iterate something an infinite amount of times. Furthermore, RAYO(n) is ill-defined due to its dependance on which set of axioms are used to contruct your chosen set theory. You could use ZFC, KP, etc..
@Firefly256
@Firefly256 7 ай бұрын
Well I could say "absolute infinity", infinity is not a number but is a kind of number
@ImMacke3000
@ImMacke3000 7 ай бұрын
I hate to do the "uhm actually", but uhm actually infinity is a concept, not a number or kind of number, as it meaning is similar to "unending"
@frendlyleaf6187
@frendlyleaf6187 7 ай бұрын
Infinity is a relative term it can be used when one quantity is unfathomably larger (or smaller) than the other.
@ImMacke3000
@ImMacke3000 7 ай бұрын
@@frendlyleaf6187 its true that the word infinity is used in that context in day to day speech, but it is technically wrong
@Galinaceo0
@Galinaceo0 7 ай бұрын
How do you define absolute infinity? Also from the context i think its clear they are talking about natural numbers. Whatever you mean by absolute infinity is not a natural number.
@asagiai4965
@asagiai4965 7 ай бұрын
There's technically no absolute infinity.
@sirsamiboi
@sirsamiboi 7 ай бұрын
I'm sorry... It looks like a great video, but you lost me at 0:13
@maximelectron9949
@maximelectron9949 7 ай бұрын
Have you heard of beavers? :)
@alt_meta3077
@alt_meta3077 7 ай бұрын
Uncomputable and pretty irrelevant.
@maximelectron9949
@maximelectron9949 7 ай бұрын
​​The question was can I think of a bigger number, and that would be a good one Well, it is simply bigger than the Tree one, but also if we speak of fast growing functions, Tree() is popular, but pretty unremarkable, there are computable functions both above and ​beyond it. BB is more interesting in that regard, as it's the best upper bound for computable functions (as far as I know, maybe I'm mistaken)@@alt_meta3077
@daniel.sandberg.5298
@daniel.sandberg.5298 7 ай бұрын
If you know fast growing hiarchy, f(w^2) is the graham sequence. For TREE (3) however, none of the ordinals are powerful enough with function f. We need theta as a function, with omega as a value power by w. That is TREE(3). So its way bigger
@Xnoob545
@Xnoob545 7 ай бұрын
Most of the stuff you said is wrong and nonsensical
@alt_meta3077
@alt_meta3077 7 ай бұрын
All of that is wrong. f_{w^2}(64) is *far* larger than G64. It's not even close. The upper bound for G64 is f_{w+1}(64). Furthermore, TREE(n) has no official bounds. Though, it's supposedly not meant to exceed a growth rate of f_{LVO}(some reasonably large n). Finally, you did not even attempt to clarify "Theta", which I believe you are referencing feferman's theta function, and th(w^w) doesn't make any sense without a diagonalising function.
@Xnoob545
@Xnoob545 7 ай бұрын
3:46 *pentation, not "pentration"
@That1CelloGuy
@That1CelloGuy 7 ай бұрын
TREE(TREE(3))
@Arebze
@Arebze 7 ай бұрын
simplify TREE(3)/TREE(4) 💀
@austinlincoln3414
@austinlincoln3414 7 ай бұрын
approximately 0
@zander513
@zander513 7 ай бұрын
Finite xeisovarithas solos
@alehin2021
@alehin2021 7 ай бұрын
8:19 *SSCG(3)*
@AlejandroGarcia-co8uk
@AlejandroGarcia-co8uk 7 ай бұрын
4:39 why did you pronounce graham so badly
@ToanPham-wr7xe
@ToanPham-wr7xe 7 ай бұрын
😮
@vjameli
@vjameli 7 ай бұрын
BRAZIL MENTIONED!!!!!!!!
@BlueBerryCraft
@BlueBerryCraft 7 ай бұрын
i said BIG FOOT BIG FOOT > FOOT > Rayos Number
@alt_meta3077
@alt_meta3077 7 ай бұрын
both wrong and all of those numbers are ill-defined, therefore don't exist.
@M1HS05
@M1HS05 7 ай бұрын
¹⁰10 😎
@DailyDoseOfTop
@DailyDoseOfTop 7 ай бұрын
bro straight copied an already made video
@melwin2251
@melwin2251 7 ай бұрын
which video is that, exactly?
@alt_meta3077
@alt_meta3077 7 ай бұрын
@@melwin2251 It's mostly rehashed information from Numberphile and the likes. TREE and Graham's sequence are relatively useless in googology.
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