Geometry of Binomial Theorem | Visual Representation | 2 examples

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A visual representation of binomial theorem. In this video I used only two examples where the exponent is equal to 2 and 3. However the same analogy can be carried on to higher exponents. It would just be a lot harder to animate hypercubes.

I Hope everyone is doing fine, and as always let me know what do you guys think about the animation. Thanks a lot~

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Programs used:

- Cinema 4D

- Adobe Premiere Pro

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MUSIC:

Petite Partie

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About abouut the (a+b)^4, do it with a tesseract/hypercube ahah.
great as always!

vpambspt
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Where geometry, music and poetry blend soothingly. Wonderful creation mate!!!

moonwatcher
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the edges of the cube look so clean, it's really satisfying

typo
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I was surprised when the two circles of the logo were revealed 😏

TrulyTech
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I find your contents so relaxing and soothing. Great work mate!

heeheemanwhut
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I love ur films -- they're minimalistic, estetic and very helpful <3

BardaKWolfgangTheDrug
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maths explained so beautifully
like an art or a painting

background music was so soothing, many thanks from the bottom of my heart for this video

This video is like a meditation

lots of love and respect

anp
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So glad I found your videos! I'm supporting on Patreon.

jlpsinde
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Can you please do a video for the continuation of this to the fourth dimension? Its difficult to visualise.
So, I'd appreciate your efforts... btw Great video!

daphenomenalz
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Great, simplicity at its higher expression. CONGRATULATION!

carlosfreitesmathdialog
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Your thinking is at the another level 👍👍👍👌👌👌

ThunderTechno
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Exactly the video that I was in need this is the only of its type
The binomial expansions reveals the secret of higher dimensions of the universe

CSAyt
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This is brilliant, wish to seen it in school

simonwilk
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This channel is cool!
I recommend you add lines (at 0:49 for example) from the box to the edges of the cube to make the boxes' dimensions clearer.
Anyway, great video as always.

shahars
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And here we have OVERTHINKING *the visual edition*

Skull-Butterfly
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Was this a filler episode? Like Mecha naruto?

oliot
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Use this cubes as a babies's toys instead the regular ones and we will have generations of genius

dagova_atacama
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Nicely done. Was hoping to see (a+b) to the 4th, could you do that? It will take some audio probably ....

brynbstn
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I like it very much. But at the same time, I think the brown one can be located better.

tommyinb
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yeah but my question is: How would it look like for ^4 and higher?

wolfgangvyhmeister