You've linked the GeoGebra file, but you really should also provide a link to the Python code. I would really like to play around with that version.
@Necrozene31 хвилина тому
Why didn't Hercules chop the body off? That doesn't grow back.
@uncletiggermclaren759252 хвилини тому
Math. A complicated way of making EVEN the Legend of Heracles boring AF.
@_-_-_-_-_53 хвилини тому
I love this
@SDAMIT10M764ib54 хвилини тому
Ght
@darkenblade98654 хвилини тому
yay!
@microwave221Годину тому
I'm surprised this doesn't attract more attention, if only because it would imply there are trajectories that can flawlessly avoid primes without being a trivial sequence of multiples. If there are numbers that trend to infinity, then the patterns they follow would be another insight into the patterns that primes follow
@QuantumPotPieГодину тому
this feels very similar to the 2n+1/Collatz conjecture
@BroMi-fn2ibГодину тому
❤❤❤❤
@roccov3614Годину тому
Infinitesimals might be useful, but infinitesimals are NOT the opposite of infinity. There is nothing larger than infinity. There is nothing smaller than zero. Zero is the opposite of infinity, if that could be defined at all.
@Timmmmartin2 години тому
Given that the divisors are paired up and the number itself isn't included, why is 1 always included as a divisor? If it were ignored, the whole theory would change.
@sillygoofygoofball2 години тому
some of these numberphile videos genuinely shock me to my core well done
@Doeniz12 години тому
If those truely are counterexamples, so computing power ever will help us recognize them as such, since the sequence would go on foreever. We would have to recognize patterns in the sequence, that let us prove that the sequence has to go on forever.
@huffs-by6xq2 години тому
kon kon shorts dekhe aaya😂😂😂
@YuvrajSingh-rd9tw10 хвилин тому
😂😂
@soulfulhouse3182 години тому
Can you run 318, 273 and 747 for me if bored please!
@appa6092 години тому
This problem has more structure than it needs
@Expo-og3kk2 години тому
But how?
@LeoStaley2 години тому
I like to imagine that 276 goes all the way up straight to the first and only odd perfect number, and that number also happens to be the first number to start a loop that disproves the collatz conjecture.
@anjaliagnihotri74762 години тому
Hi
@mdoerkse2 години тому
138: is that the Bitcoin price chart?
@slashloy3 години тому
its not just 276, its all the numbers that are in that graph that are still unknown!
@rproyecto3 години тому
Maybe it is hidden a secret to reveal something great about prime numbers
@Little_Man1523 години тому
Why
@EHMM3 години тому
30030 is fun
@johndoe-sh6bi3 години тому
Is there any money it to solve one of these?
@moveabledo4 години тому
Back to your true numberphile roots! Integers are cool!
@caseytwill4 години тому
His mistress has 296
@tommoffitt48134 години тому
"So WHO is it with this 296 heart, hmm??"
@reubenkriegel76394 години тому
C is even better than Python.
@Bluedog30004 години тому
Wouldent it be 49 steps at 18:56?
@AbdulHaseeb-me9mh5 годин тому
Aesa kese ho sakta Hai like comments itne zaida aur views sirf 301 why UKposts
@a222265655 годин тому
276 is my stock.
@youtubersingingmoments44025 годин тому
138 should be called a "Cryptocurrency Number" due to its striking resemblence to a BTC/USD graph.
@CatherineKimport5 годин тому
How remarkble would it be if 276 eventually lands on an odd perfect number?
@AaronHollander3145 годин тому
log base 10... it's how many digits that number has...it's so simple
@ATG195346 годин тому
The importance of attacking is to get a card every turn. Card sets cause huge shifts as the game progresses.
@lucromel6 годин тому
The next number could be prime! Straight down to 1.
@GFkilla176 годин тому
number 138 gives us the prototypical meme coin chart.
@shawnfromportland6 годин тому
How much coffee was this man on
@JonKloske6 годин тому
This feels like just the collatz conjecture with extra steps! :D
@matthewmines58556 годин тому
Interesting that three of those five unsolved numbers are multiples of 138. (2, 4, and 7?). Is that a recurring thing with the mystery numbers over 1000?
@JohnDoe-ti2np6 годин тому
I first learned about amicable numbers from Martin Gardner's Scientific American article. It is reprinted in his book, "Mathematical Magic Show," in the chapter entitled, "Perfect, Amicable, Sociable." That chapter does not contain the term "aspiring"; this omission may partially explain why so many people (including myself) know the terms "amicable" and "sociable" but not "aspiring."
@guru0503p6 годин тому
Camera work was all over the place towards the end of the video
@TimSorbera6 годин тому
I spent a few years factoring aliquot sequences with my computer in its spare time. It can be a lot of fun to see the sequences progress and learn the math of the ups and downs as well as the factoring algorithms and tools.
@edward69027 годин тому
6300 + 168 is divisible by seven … no trick required for that one
@edward69027 годин тому
420 + 14 is divisible by seven…. no trick required for that one
@TexasEngineer7 годин тому
So what is -0! ?
@wesleysays7 годин тому
10:40 Sutac silelf.
@MaxsonyteOG7 годин тому
Does that mean if the aliquot sequence of 276 is a counter-example, there are infinitely many counterexamples, as the infinitely many terms in the aliquot sequence of 276 would also be a counter-example?
@hyperbaroque7 годин тому
I conjecture that these will only run on finitely. You will find longer runs and extraordinarily longer runs, but not one that runs one infinitely with also the characteristic of unpredictable peaks and trends. Therefore, this function will never prove to be a stochastic generator. Therefore, this function is by niche studies excluded from the hyporthetical headers and libraries (ANSI-C, of course,) of seudo-scientific-deity "Roko's Basilisk".