Видео

Haha! I see what you mean :)

I don't think so.

Thank you.

Gracias. :)

Not very familiar with this term. Is it about quantum mechanics? I remember reading something about an algorithm “Wavefunction collapse”.

​@@BeautyInMath Sometimes maths is beautiful and of course I am refering to my self when I say sometimes 8 ). What would happen if repeatable scalar structures vs an xy plain canceled out one another and the max distance between tangential circles coresponded to the diameter of internal circles that act as nodal and anti nodal harmonic moduli within the system? I wonder what kind of geometries would be produced? Collapse of the wave function defined as a double measurement maybe... so that if you added a right handed symetry beside this modal and used the diameter of this model to form the radius of a greater circumferance enclosing both circles... allowing for larger circles than shown to extend towards a point of origin between the two systems... and where circles overlap they cancel out like a boundary against infinity where the circle represents an aspect there of and so cannot be produced twice by the same measurement that is to say observer and thus collapse.

@@spidunno Thanks. I hope you try to replicate it and explore more using geogebra or any other program.

It does look like it :)

Thank! 😃

like a bunch of beams

That’s odd. Post you file in the GeoGebra reddit forum. I can check it out and help you there. Also, there are links in the description with the GeoGebra demo. Cheers

@@BeautyInMath maybe its because i am using a newer version?

@@kales901 That should not be a problem. It works for all versions. GGB classic 5, GGB version 6, or even Suite calculator.

@@kales901 geogebra.org/classic?command=n=50;k=2.5;m=3;t=Slider(0,2*pi,0.01,0.3,200);f(x)=(cos(m*x/2)^n--sin(m*x/2)^n)^(1/(k*n));L=Sequence(Curve(j/f(%CE%B8)*cos(%CE%B8),j/f(%CE%B8)*sin(%CE%B8),%CE%B8,j*t,pi--j*t),j,1,10);SetVisibleInView(f,1,false);

Thaks for the recomendations. I hope you find the online resource I mentioned in the video also useful. Regards!

I agree! :)

:)

GeoGebra tiene cientos de herramientas que a veces nos olvidamos que están ahí. :) Saludos.

Un placer. Saludos! 😃

Yes they are. This is a classic project made in Processing a while ago. Now it is no longer available and I wanted to understand how it works, so I rewrote in p5.js. In the description you can find all the source code in Processing and p5.js. If you make an evolurionary version, I would love to see it. Cheers!

Hello! I am glad you like it. I made this thanks to Sara Brewer. You can check the online demo made with GeoGebra here: www.geogebra.org/m/kt2wr7wy www.geogebra.org/m/vh8cscqy

@@DIGNmatVisual Hola. Me alegra saber que te agrada. Hace un par de días subí otro video con partículas que simulan “vida” y enlaces a interactivos muy relajantes también. Saludos.

I am glad you liked it! Regards/

I followed the tutorial from the Video Programming Particle Life. Link in the description.

@@BeautyInMath ok thanks 😀

@@IyadShaikhHi! I just added an extra demo in threejs. Link in the description. Have fun!

@@jcponcemath I was about to say it doesn't work because my dumb 1 IQ brain didn't see the video link

@@IyadShaikh If can’t find the link, just search in RUclips the channel Programming Chaos.

The video covers everything you need to do the basic construction. Sorry to hear it does not work on your end. If you want, you can check the links in the description. Some people have been able to replicate this method, as you can see in the Showcase section here www.geogebra.org/m/dwpzpvap#material/gxdekxh4 If that does not work, post your ggb file (link) that does not work on the reddit[dot]com/r/geogebra forum, so I can have a look to it. I am happy to help :)

Hi. It is example 5 here: ruclips.net/video/jZEW_pdRZmM/видео.htmlsi=8WrluY5uF8cyejCZ

Here is the live demo: www.dynamicmath.xyz/threejs/torus-knot/ Maybe later I will add some music. :) Cheers!

Thanks! I am going to try to make your 12-fold pattern in 6-4-3-4. Such a beautiful design :)

To be honest, I found that expression somewhere in the internet a long time ago. But we can analyze what is behind it by studying each term. The main point to create a perdiodic function similar to sine and cosine. The powers with the parameter k, and n help us to create the corners. You can explore this easily in geogebra by defining the sliders and see what happens when you change the parameters n (even numbers from 2 to 50), k (decimal from 1 to 10) and m (decimal number from 1 to 10 with increment of 0.5). I hope this makes sense. Cheers!

@@BeautyInMath thank you , I just very confused when I see this video that how can you create that kind of expression . So I just want to know that how can I do it myself . Go on its great specially in geogebra . 👍👍❤️

If you make a different version, you share it with me in twitter (if you want) @jcponcemath #hexagonalcurves or in a video.

I am glad you enjoyed it. If you make a different version, hope you can share it in twitter with me. Cheers!

In the input box of GeoGebra. You can use version 5 or 6 or online. Or copy and paste the link below in your browser: geogebra.org/3d/?command=P=(-4,-4);Q=(4,-4);Zip(Prism(Translate(Dilate(Rotate(Polygon(P,Q,4),6%C2%B0*k),0.9^k),Vector((0,0,0.2*k))),0.2),k,0..60) Also check this part of the video: ruclips.net/video/wQaX-K_8Mjc/видео.htmlsi=o7-QmvMJvAe_rW1g&t=60 I hope this makes sense.

If you want it animated, then use this link: geogebra.org/3d/?command=P=(-4,-4);Q=(4,-4);n=slider(1,60,1,1,200);Zip(Prism(Translate(Dilate(Rotate(Polygon(P,Q,4),6%C2%B0*k),0.9^k),Vector((0,0,0.2*k))),0.2),k,0..n);StartAnimation(n);SetLineThickness(l1,2) Enjoy! 😉

@@BeautyInMath Thank you so much! So beautiful!