Комментарии:
The real reason Achilles can never reach the tortoise is because it turned around, bit him in the ankle, and Achilles died.
ОтветитьI noticed that infinite numbers graph finite shapes and finite numbers graph infinite series.
ОтветитьWhat about 1/3+1/9+1/27+1/81... and 1/9+1/81+1/729+1/6561...?
ОтветитьWell this man kinda looks like Qassim Soleimani 😅
ОтветитьI'm so tired of pi. This video is about plain old infinite series, so I should be safe.
Ответитьin which category you place infinity number theort
ОтветитьSomeone should have told the Mayans about the harmonic series to help them improve on their Corbel arches and vaults.
ОтветитьThis is great, I'm learning about these I my Cal II class, and this just deepens my understanding of the infinite sums and series
ОтветитьI love the way he handled the infinity question !
ОтветитьThe second series grows super slowly by the time you get to 1/1,000,000 you'll have only got to 14.39
Ответитьanimation is a blast!
ОтветитьThis is the weirdest Burke’s Backyard crossover ever.
ОтветитьSo non linear linear and surface linear. Time mergers. Surfaces are curvatues of harmonics. Frequency squares damping.
ОтветитьIf you are interested to learn more about divergent series and want to understand why and how 1+2+3+4+5+6+... = -1/12,
I recommend the online course “Introduction to Divergent Series of Integers” on the Thinkific online learning platform.
That's one reason pi is the coolest number :-)
ОтветитьEvery time it starts beeping I think "Super Mario World".
ОтветитьVery smooth and lovely
Ответитьim here from jujustu kaisens manga
ОтветитьSo, according to the harmonic series (1+1/2+1/3+....),Zeno was indeed right...
ОтветитьThe pile of cards with harmonic series is depicted in a math book. I've been searching for that book since a few years. I downloaded and read some part of it back in 2017. I lost it somehow and now I don't remember the name of the book. Is there anyone who knows the name of that book? Thanks!
ОтветитьPi popping up somewhere is more annoying than a Rick Roll.
ОтветитьInfinite Series Bla Bla which Never Ends.
ОтветитьPacek is:
1 ÷2
All over 12
time if you dubll 1 or 2 you will not reach the end it's infinity
Where's the famous "brown paper"?😕
ОтветитьPujara ??
ОтветитьSumming squares of 1/x where x increments each squared value is well-known to have a relationship with pi, though.
ОтветитьGazillion really
ОтветитьThis guy looks like Bob Mortimer 2
ОтветитьZeno, messing with people's heads for millennia
Ответитьjujutsu kaisen that is all
ОтветитьIf we’re just going by a divergent or convergent series, why is the sum of 1+2+3+4+5… = -1/12 not mentioned even though it is divergent?
ОтветитьJujutsu kaisen brought me here
ОтветитьWhat about the most important sum:
Sum 41?
1 + (½)² + (⅓)² + ...... = π²/6. How.??
ОтветитьSo, you want to have lots of annals? Become a mathematician.
ОтветитьYou've made Math fun. Thank you. <3
Ответитьinfinity is possibility (in - finity) in something, between something - there are possibilities to definition
(expression) space for existence - defined
Roberto De Niro ???
ОтветитьPulsating text animation is make from 4 frames
ОтветитьThank you
ОтветитьAnd just like that, it ends.
ОтветитьPi creeps in where you least expect it. Right, like this video.
Ответить1 + 1/2 + 1/4 + 1/8…
Every possible number in this series has the same two properties in common: A. It diminishes the ‘gap’ (between the accumulating number and 2). B. It fails to close the gap between the accumulating number “2”.
Since every possible number in the whole series is incapable of closing the gap it diminishes, adding all of the numbers (the ‘infinite sum’) does not involve adding any number which reaches 2. Achilles does not catch the Tortoise.
Also, since the gap size (the distance between the accumulated number and 2) is the last number in the series (gap of 1/4 at 1+1/2+1/4) the accumulation of numbers can never result in the closure of the gap.
The 1st infinite series mentioned corresponds to a different Zeno's paradox - that of dichotomy paradox.
ОтветитьAPRIL 30 2024 THERE ARE 593 ANNALS OF MATHEMATICS
ОтветитьI wonder. How far on the x axies will "volume 1" move for the Grahams Number of terms?
ОтветитьYou forgot to mention that the tortoise is always moving forward. Paradox
ОтветитьYou forgot to mention that the tortoise is also always moving forward. Like Achilles is. You didn't solve the Zeno's paradox. That's why civilization will go on remembering Zeno and not you.
Ответитьthank you for this great video
ОтветитьHow come the sum of first 50 trillion terms in harmonic series is more than 50 trillion?
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