Drawing the 4th, 5th, 6th, and 7th dimension

Published 2012-09-11
How to draw 4, 5, 6, and 7 dimensional objects.

All Comments (21)
  • To see subtitles in other languages: Click on the gear symbol under the video, then click on "subtitles." Then select the language (You may need to scroll up and down to see all the languages available). --To change subtitle appearance: Scroll to the top of the language selection window and click "options." In the options window you can, for example, choose a different font color and background color, and set the "background opacity" to 100% to help make the subtitles more readable. --To turn the subtitles "on" or "off" altogether: Click the "CC" button under the video. --If you believe that the translation in the subtitles can be improved, please send me an email.
  • 1D: Ok 2D: ez 3D: yea ez 4D: you’re free trial of brain has ended.
  • I love how the narrator gets more aggressive every time she says "double the point again"
  • @TheRandomizerYT
    This is the video! I found it again after 8 years!! This is the single video which inspired me that there are possible dimentions beyond the 3 spacial and 1 temporal dimention we have. This is the video which made me want to understand the string theory, and make many new ideas of my own. Thank you so much Eugene Khutoryansky... You have inspired me in my childhood, and here I am because of people like you. Much love. Thank you yet again!!
  • @hi10drakk
    you are correct about "doubling" the points - or replicating the points. but those points need to be replicated in another dimension first - and then connected. e.g. when you went from line to plane - you doubled the points somewhere outside the line - which is in another dimension than the line.
  • @lenichuca5784
    Stuck in the wrong dimension? Just double the points!
  • My friend’s nightmares : My crush rejected me :/ My nightmares : double the points again
  • @DanielNoronha86
    For those who might be wondering, this song is the Intro from Phantasy Star III
  • @Joybuzzer64
    "p-please, no more, ive had enough, i just wanna go home-" DOUBLE THE POINTS AGAIN
  • @liveloveatharva
    found myself in a dark room, in the fetal position, quietly whispering to myself "double the points again, double the points again"
  • 確かにその通りだと納得できてしまった…こんな物が10年前にあるとは…素晴らしい
  • Actually, there's a distinct upper limit to this approach. The number of points required grows exponentially with the number of dimensions. At around 167 dimensions, you'd need more points than there are atoms on the earth, so you'll need to invent the technology for both interplanetary travel and converting entire planets worth of material into scratch paper. That will only get you so far, though - once you get to around 265 dimensions, you'll need more points than there are particles in the observable universe. At that point, you will probably need to either find a way of creating more matter from nothing, or conclude that you've drawn the maximum number of dimensions using this method.
  • @sinkoprvi3477
    This video, the music, the aggressive doubling of the points, it's like a weird lucid dream.
  • @Um_Kaye
    The only thing you don't want to hear while looking at a 3d cube: double the points again
  • Idk why but this video is just beautiful. The simplicity of the video itself mixed with the complex thing its talking about thats made simple just gives me a weird feeling of peace. Idk if that even made sense. All I know is that this video is beautiful for some reason
  • THAT'S ENOUGH SLICESS!!! i'm recently getting into what that 4th dimension is and how to wrap my brain around it, i don't think i'm gonna be able to wrap my head around any dimension above the 5th. this stuff is really cool though
  • @giotto8787
    The background music makes me feel graduating without knowing something
  • @badasshuh69
    How many dimensions do you want? Eugene khutoryansky: yes
  • I never thought of visualizing 4 dimensions in this way. I have a totally new way to look at it. It is such a natural extension of viewing 3 space in a 2 dimensional plane.