Insane Math Facts That You Won’t Believe are True

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Publicado 2024-02-16
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Todos los comentarios (21)
  • @ApothecaryTerry
    If you want to witness exponential growth, just take out a payday loan...
  • @bwedesign
    The $1 and $20 problem reminds me of this question: what weighs more - a ton of feathers or a ton of bricks?
  • @Moscatinka
    I'm not greedy, I'll take an infinite amount of pennies.
  • @bobingabout
    I remember when I was in primary school. I used to sit next to somebody who was not only had the same birthday with me, but was born in the same room in the hospital.
  • @DesAstora
    I'm shocked fact boi didn't mention the amount of possible combinations for a well shuffled deck of cards.
  • @bodan1196
    I was a little surprised that the last topic of exponential growth, didn't mention a very old description using the doubling the numbers of graiins of rice for each square on a chessboard.
  • @hedlund
    I like that there are distinct types of infinities, with distinct characteristics. The realms of pure math are positively wild.
  • @asylumental
    I dont connect with numbers, but i respect them. I wish i was better with them, but they just scramble my brain when i try to understand formulas.
  • @pamelamays4186
    Another insane math fact: an infinite number of scriptwriters can fit into the Blazement.
  • @pamelamays4186
    Wednesday Addams: The baby weighs 20 pounds. The canon ball weighs 20 pounds. Which one will hit the ground first? Pugsley Addams: I'm still on fractions.
  • @TribalMatriarch
    I remember my first day in RE ( religious education) the teacher picked 4 people at random out of the class of 30 to do a bit on astrology and star signs, it turned out that all 4 of us had the same birthday!
  • @stevenqu3
    Video title: "Math" Simon: "Maths"
  • @cody5535
    For the Ross-Littlewood paradox, another way to convince yourself that the box is empty is by contradiction- Assume after the process is completed, you pull a ping-pong ball from the box. Whatever the number on the ball is, you know you would have had to put the square of that number in the box already, so that ball shouldn't be in the box if the process has been done properly. As the number on the ball was arbitrary, any ball you pick shouldn't be in the box- hence no ball should be in the box.
  • @maurer3d
    When I was in math class in High school we did the paper folding problem, just in a different way. The teacher asked "would you rather be paid $1000 a day for 30 days, or $0.01 a day doubled everyday. If you choose $1000 a day you ended up with $30,000, but if you choose the penny doubled daily you ended up with almost $11 million dollars.
  • @andymouse
    This just showed me how bad I am with numbers as I didn't get any of it with the exception of the folding bit....cheers.
  • @ignitionfrn2223
    0:55 - Chapter 1 - The birthday problem 2:15 - Mid roll ads 3:40 - Back to the video 5:45 - Chapter 2 - 1+1=2 9:25 - Chapter 3 - 0,999...=1 11:50 - Chapter 4 - Infinite 1$ = Infinite 20$ 14:40 - Chapter 5 - Folding paper to the moon PS:"The number of balls can only increase" indeed.
  • @AbramSF
    I appreciate the 2+2=Fish Fairly Odd Parents reference.