Jacob Yatsko
Jacob Yatsko
  • Видео 7
  • Просмотров 619 501
You can't score 8 points in the #fifaworldcup group stage #shorts
You can't score 8 points in the #fifaworldcup group stage. #shorts
In the group stage, a team will play 3 games against the other teams in the group. The team can score 3 points for a win, 1 point for a draw, and 0 points for a loss. There are 27 total combinations of wins, draws, and losses that lead to a team scoring a total between 0 and 9 points. None of them allow for a total of 8 points, however.
Music: Mod 21 - Phasing
#fifaworldcup #fifa #fifaworldcup2022
Просмотров: 668

Видео

The Shape of Songs - Visualizing Song Structure
Просмотров 4,1 тыс.2 года назад
- the worlds of music and science collide - When I played drums for my college's rock band, I needed a quick way to learn the drums fast for each new song we covered. Using some loose papers from my agenda book and some cool things I learned about the periodic table, I found a way to visualize the loose structure of any song we played - and maybe unlock a way to give a visual form to any song i...
Pisano left-right graphs, from 1 to 101
Просмотров 3,2 тыс.3 года назад
Learn how these graphs are formed here: ruclips.net/video/o1eLKODSCqw/видео.html Dots mark zeros in the sequence. A few comments on my previous video on this topic asked why I decided to distinguish zero from the rest of the even numbers. I don't really have a good answer; I just decided arbitrarily that it would be. I imagine that these graphs would substantially change if zero was included wi...
Are Math Visualizations Art?
Просмотров 9 тыс.3 года назад
Hi everyone! My video about new ways to explore Fibonacci numbers has really taken off recently, so I figured I would dig up a short documentary that I made discussing how I see math and art as intersecting fields, and what it means to be an artist while utilizing a field of study not typically seen as artistic in nature. I currently have plans for another large scale video project that I hope ...
How Delegates Skew the Popular Vote
Просмотров 1,3 тыс.4 года назад
A final project for motion graphics in my second year of college.
A New Way to Look at Fibonacci Numbers
Просмотров 587 тыс.4 года назад
A look at how Pisano periods and the modulo function can turn the Fibonacci sequence into strange and fun visual designs. More links: Interactive circle designs by towerofnix: www.khanacademy.org/computer-programming/spin-off-of-pisano-periods/6197055193645056 On-Line Encyclopedia of Integer Sequences: oeis.org Fibonacci Sequence (A000045): oeis.org/A000045 List of Pisano Periods (A001175): oei...
Extending Ulam Beyond Primes
Просмотров 15 тыс.5 лет назад
Originally made 5 June 2017 Produced with HitFilm Express - Unfortunately I don't have the picture I mentioned in the video anymore, but I'm sure if you understood this video then you can find out how to generate the lists yourself (and maybe even more than I did here...)

Комментарии

  • @davidballard2484
    @davidballard2484 11 дней назад

    My Kenpo instructor called this the Universal pattern....

  • @PedroCristian
    @PedroCristian 26 дней назад

    Apparently Pisano is another name for Fibonacci. Strange mathematician used distinct name for the same person.

  • @ruthyluigi1435
    @ruthyluigi1435 Месяц назад

    each has atom nucleus direction lines solid lines liquid spiral motion air water atom biology spiral thumb mark finger print 0 control 1 control

  • @ruthyluigi1435
    @ruthyluigi1435 Месяц назад

    one pattern fractal multiply as it grows age process dna process sacred geometry web graphics shapes and designs triangle polygons kaspersky 6 sides bees honey comb golden phi ratio life math age processor dna sequences rhibozome protein biolab bio engineering nanobot nano sat

  • @innercircletradertevision
    @innercircletradertevision Месяц назад

    It looks as if you can't but you actually can't, God is so wise in this case

  • @user-wn7rf1tc8g
    @user-wn7rf1tc8g Месяц назад

    Amazing! with what program did you use for the animations ?

  • @veronica_sawyer_1989
    @veronica_sawyer_1989 2 месяца назад

    9:44 The only possible remainders are actually 1, 3, 7 and 9, because since we’re dealing with prime numbers, suppose p = any prime number, p/10 will always give an uneven remainder inferior to ten, and the reason we don’t get 5 (the only missing uneven number) is because all numbers ending with 5 are multiple of 5. Therefore, we can only get the remainders 2 and 5 at the beginning (2/10 = remainder 2, 5/10 = remainder 5)

  • @felkijaycreations4160
    @felkijaycreations4160 2 месяца назад

    Someone please recoment books for me the expound of everything numbers and sequence as a do the reserch☺️☺️☺️☺️☺️☺️thank you and please

  • @axelcodr
    @axelcodr 5 месяцев назад

    Let us know how it goes!

  • @skrelvthemite
    @skrelvthemite 6 месяцев назад

    While exploring my interest in number theory, I was trying to think about what Fibonacci numbers would like like under mods. I saw the odd repeating patterns and decided to do some research, finding pisano sequences and then later stumbling upon this video. This was very insightful and I have learned a lot from this, one of the best math videos I've ever seen. Nerding out so hard to this one

  • @user-ex8dk3ic3x
    @user-ex8dk3ic3x 6 месяцев назад

    I did the Ulam Spiral with the Fibonacci sequence interesting results :)

  • @richinoable
    @richinoable 7 месяцев назад

    The pedagogical outlook expressed in the introduction actually hooked me. Multiple/alternative modalities, recognition of many possible representations, lovely! Math content that treats students as curious humans rather than the "show your work" automata i recall from my school days.

  • @minhhainguyen2671
    @minhhainguyen2671 8 месяцев назад

    ❤❤❤❤❤.

  • @abdelmadjidabdelli7781
    @abdelmadjidabdelli7781 8 месяцев назад

    Hi Jacob, first of all great video hats off !! A personal opinion at 08:05 the way the patterns alternate and repeat each second time looks like fractals, same pattern from small to big picture

  • @SpitfirinHurricane
    @SpitfirinHurricane 10 месяцев назад

    Fibonacci was a smart dude

  • @MeriBadger
    @MeriBadger 10 месяцев назад

    the paths portion reminds me of both life simulation games and some kind of quantized random walk scheme

  • @onlyontuesdays99
    @onlyontuesdays99 10 месяцев назад

    I'm wondering what happens if we look for the same shapes from the Fibonacci sequence in the normal sequence

  • @JefferyMewtamer
    @JefferyMewtamer 11 месяцев назад

    One idea for going 3-d: Pick two moduli, lets call them u and v. Divide the sphere into u lines of longitude and v lines of latitude. Pick two sequences, x and y to form a sequence of ordered pairs. for each ordered pair, take x mod u and y mod v. for adjacent ordered pairs, draw a line connect the point on the sphere for the first pair with the point for the second pair. E.g. if our moduli are 4 and 5, we might have longitudes of 0, 90, 180, and 270 degreeswith latitudes of 0, 45, 90, -45, and -90 degrees(or maybe +/-40 and +/-80 to avoid values that are 0 or 4 mod 5 collapsing the mod on the sequeence generating longitudes collapsing. if the latitude sequeence has a modular period of 1(e.g. all the remaindrs the same), then the pattern degenerates to the 2-d pattern for the sequence used to determine longitude. Another idea using 2 sequences is to have a rectangle U-1*v-1 in size where you map out the remainder ordered pairs and connect the dots, which naturally extends to a rectangular box and three squences. Another 3-d idea is to use a torus and two sequences where on modulus determinesrotation around the hole and the other the rotation around the band. And of course the primes mod 10 only produce 1, 3, 7, and 9 as reminders, an even remainder would mean the number is even and 2 is the only even prime and a remainder of 5 would mean the number is divisible by 5 and 5 is the only prime multiple of 5... I suspect primes mod something else might be less restricted, though you would only ever get a single remainder 0 and only if the modulus is prime... and I'm pretty sure a prime mod an even can never be even.

  • @carlowood9834
    @carlowood9834 11 месяцев назад

    Wait, did I it right that you study math? :( Try drawing squares around 0...n^2-1 .. And then just forget about the spiral/image and work with bloody quadratic polynomials.

  • @billmaloney8595
    @billmaloney8595 Год назад

    I'm glad I came across this. Are you able to do me a small favour? Can you look at OEIS A068869 "smallest k such that n! + k is a square" and explain why for n = 4,5,6,7,8,9,10,11,13,14,15 & 16, k itself is also a square? And while you're there, can you explain why for when n = 12, k is not a square? I think it's pretty curious and would love to know what's going on there. I stumbled upon this stuff back in university when I was studying up on the fact that sqrt ((7!) +1) = 71 and some other religious ideas. I think about it all the time, and would really appreciate an explanation as to why it works out the way it does. Thanks in advance!

  • @robertfullone9032
    @robertfullone9032 Год назад

    The people who have millions of subscribers, are typically the one's running congruent with the agenda, 'mainstream'. Obedient workers.

  • @c猫t
    @c猫t Год назад

    The thumbnail is sponsored by Brilliant

  • @CoraStanley-ue7rw
    @CoraStanley-ue7rw Год назад

    Interesting video. I have been discovering the beauty of math and how it truly weaves its way thought all of creation. I can already see application in the arts and will be applying this to some musical ideas that I have been exploring. Contrary to what I believed my whole youth, I am finding math to be quite beautiful, useful and not as scary as I thought.

  • @swoondrones
    @swoondrones Год назад

    What's the point?

  • @fightno9u66
    @fightno9u66 Год назад

    Use a semi-opaque line that gets darker when retraced for an additional visual comparison

  • @roshanhemrom4906
    @roshanhemrom4906 Год назад

    Is how the protein folds! 🤔

  • @genaroayala8100
    @genaroayala8100 Год назад

    How can you have infinite designs in an enclosure object?

  • @MapleTseng
    @MapleTseng Год назад

    The pattern of Recaman sequence seems match one Crop Circle, also some other patterns that with symmetry quality seems match some of Crop circles too. I actually think that our math might have taken numbers on a difficult side way. Every nature constant is irrational number, and seems to me that only irrational number could lead to constant circulation. They are the base of nature. And I think maybe geometry is an more fit way to work on nature and produce machines and develop math. Maybe the Crop Circle is the ET trying to point out the true way of math to us.

  • @anshuvenkateshwaran5324
    @anshuvenkateshwaran5324 Год назад

    this is sick

  • @sleepymario9657
    @sleepymario9657 Год назад

    you forgot the 'let's hire a bunch of really overrated garbage to get our programs through' part

  • @user-ub8jy8qv3s
    @user-ub8jy8qv3s Год назад

    Have you ever tried to graph these 3 dimensionally? What do the longer sequences do then?

  • @christinebest6297
    @christinebest6297 Год назад

    17 AND 18 ARE SIMILAR

  • @Ravenlight_413
    @Ravenlight_413 Год назад

    now use the sequences numerical value as supposivly a realitys unique identification and you can now see reality as the multi verse

  • @Ravenlight_413
    @Ravenlight_413 Год назад

    take the sequences and put into a matrix and you will create an infinity generator Of any wisual imange ever observered or to be onserved it a self generating record of its existance

  • @bouyant8659
    @bouyant8659 Год назад

    TAKING A SYSTEM THAT CREATES A RECTANGLE , SPIN IT WITHIN CIRCLE.. QUESTION.. DOES IT REPEAT/OVERLAP OR NOT REPEAT AND IF SO, WHAT IS THE REMAINDER WITH EACH SPIN (360') OR CUMULATIVE REMAINERS OR AGAIN, DOES IT REPEAT ?

  • @perrymartin1771
    @perrymartin1771 Год назад

    Very interesting video. I am doing research for an MS in Math regarding 2 dimensional numbers. A 2D number can be defined for every (x,y) coordinate, and then turned into a 4 digit Fibonacci sequence (ie. ((1,1), 2,3) for the first 2D number). It would be interesting to look into this further as connected to the wave pattern characteristics of 2D numbers. Each of these numbers define a Pythagorean triangle and other integer based figures.

  • @Rapture_Ready_Rabbit
    @Rapture_Ready_Rabbit Год назад

    ^^^BERISHEET 2023-2030 !! TIME HAS RUN OUT !! Tribulation ! John 3:16 For God so loved the world, that he gave his only begotten Son, that whosoever believeth in him should not perish, but have everlasting life.^^^

  • @NoMoreNarrative
    @NoMoreNarrative Год назад

    I may be looking too much in to this, but the modulus chart with all the dots, before adding the straight lines, reminds me of the double slit experiment. Anyone else get that feeling?

  • @AltivatedElement
    @AltivatedElement Год назад

    modulo operation = rewriting addition and subtraction. just mathematicians getting all in their head about what doesnt matter to the real world.

  • @user-oc6ro1go2m
    @user-oc6ro1go2m Год назад

    There is a reason why primes end up like that. Once I wrote prime number generator, that was no sieve of erathles, but using modulo, and it generated every prime.

    • @_juraj_
      @_juraj_ Год назад

      ​@@jacobyatsko I'll make video about it when I find my time. I don't remember exactly how it was, but it was using differences between primes, stack and modulo operator and when there was mod = 0 stack was reseted.

    • @user-oc6ro1go2m
      @user-oc6ro1go2m Год назад

      @@jacobyatsko I'll make explainatory video, but I must first research if logic oprators on base 2 numbers also provide such thing.

  • @stevea.b.9282
    @stevea.b.9282 Год назад

    that drawing you did at the end (@15:00) - I would put that on my living room wall

  • @richarddavid6838
    @richarddavid6838 Год назад

    Excellent! I deeply appreciate your hard work and so very interesting and rare information! Keep up the good work!

  • @belavarplaniie8933
    @belavarplaniie8933 Год назад

    Or just silently contemplate a FLOWER. duh.

  • @rekiaouhaji4776
    @rekiaouhaji4776 Год назад

    مثلا الكهرباء = شكرا = فارغ المال .، و احتاج سيد تشارلز معملا تعرفه تماما لاصنع بطارية دون خام كوبالت و افظل منها و غير ملو

  • @rekiaouhaji4776
    @rekiaouhaji4776 Год назад

    نعم لديه مغناطيسه مثلا هكدا ° ز انت لا سيد تشارلز .، ظخ المال الى الدولية عبر وثائق .، ش

  • @rekiaouhaji4776
    @rekiaouhaji4776 Год назад

    هو من اب نفسه ولاكن مع سخص اخر دات الاقطار

  • @MohamedArtimA
    @MohamedArtimA Год назад

    Art9💡

  • @PrinceKumar-hh6yn
    @PrinceKumar-hh6yn Год назад

    And that motivates

  • @niallhamblin
    @niallhamblin Год назад

    Sub jutsu ⚡