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CuriousWalk
United States
Приєднався 2 бер 2021
Welcome to your curious walk through the fields of science.
Koch Curve | Fractal Geometry | Animate in Colab
Mscene | Animate in Python With Manim
- mscene.curiouswalk.com
Fractals: Koch Curve, Koch Snowflake, and Koch Antisnowflake
[Source] mscene.curiouswalk.com/koch-curve
[Animate] mscene.curiouswalk.com/colab/koch-curve
In mathematics, the intriguing concept of self-similarity emerges, wherein an object bears resemblance, either entirety or partially, to a smaller iteration of itself. A remarkable illustration of this phenomenon is the Koch Curve, showcasing the beauty of complexity inherent in self-similar geometric patterns. A fractal formed from the Koch Curve is the Koch Snowflake. It is created by repeatedly dividing each side of an equilateral triangle into three segments and replacing the middle segment with a smaller equilateral triangle. This process leads to a shape with an infinite perimeter enclosing a finite area.
Thanks for watching!
CuriousWalk
- www.curiouswalk.com
- hello@curiouswalk.com
- mscene.curiouswalk.com
Fractals: Koch Curve, Koch Snowflake, and Koch Antisnowflake
[Source] mscene.curiouswalk.com/koch-curve
[Animate] mscene.curiouswalk.com/colab/koch-curve
In mathematics, the intriguing concept of self-similarity emerges, wherein an object bears resemblance, either entirety or partially, to a smaller iteration of itself. A remarkable illustration of this phenomenon is the Koch Curve, showcasing the beauty of complexity inherent in self-similar geometric patterns. A fractal formed from the Koch Curve is the Koch Snowflake. It is created by repeatedly dividing each side of an equilateral triangle into three segments and replacing the middle segment with a smaller equilateral triangle. This process leads to a shape with an infinite perimeter enclosing a finite area.
Thanks for watching!
CuriousWalk
- www.curiouswalk.com
- hello@curiouswalk.com
Переглядів: 396
Відео
Cycloids From Rolling Circles | Animate in Python With Manim
Переглядів 483Місяць тому
Mscene | Animate in Python With Manim - mscene.curiouswalk.com Cycloids: Cycloidal Curves From Rolling Circles [Source] mscene.curiouswalk.com/cycloids [Animate] mscene.curiouswalk.com/colab/cycloids Learn how a circle rolls along a straight line, creating a cycloid, and explore its variations, epicycloid, and hypocycloid, formed when it rolls along the outside or inside edge of another circle....
Waves | 3D Simulation | Manim in Colab
Переглядів 99811 місяців тому
This 3D simulation features Manim scenes of wave interference. This video is produced with the animation engine Manim. Manim - Mathematical Animation Framework. www.manim.community Source: link.curiouswalk.com/manim Thanks for watching. 🔗 www.curiouswalk.com ✉️ hello@curiouswalk.com
Ellipses From Rolling Circles
Переглядів 1,2 тис.2 роки тому
The Tusi couple is a mathematical device in which a small circle rotates inside a larger circle twice the diameter of the smaller circle. Rotations of the circles cause a point on the circumference of the smaller circle to oscillate back and forth in linear motion along the diameter of the larger circle. However, the points on the inner circle that are not on the circumference trace ellipses. T...
Koch Curve: The Beauty of Fractal Geometry
Переглядів 16 тис.2 роки тому
The Koch curve is a fractal curve constructed by recursively adding smaller equilateral triangles to each side of an initial equilateral triangle, resulting in an infinitely complex, self-similar shape. At each stage of construction, the curve has a finite length, but its total length becomes infinite as the number of iterations approaches infinity. The Koch curve stands out among other geometr...
Cycloid - The Brachistochrone Curve
Переглядів 19 тис.3 роки тому
The cycloid is a curve created by a point on the rim of a rolling circle defined by its parametric equations. It features periodicity, sharp cusps, and the property of being a tautochrone curve. Most notably, the cycloid is the solution to the brachistochrone problem, determining the path of quickest descent under gravity between two points. This discovery was crucial in the development of the ...
Manim Lesson: Updater Functions
Переглядів 6 тис.3 роки тому
This is a short lesson on Updater Functions of Manim. [source] gitlab.com/cw-manim/updaters This video is produced with the animation engine Manim. Manim - Mathematical Animation Framework. www.manim.community Manim Animation link.curiouswalk.com/manim Thanks for watching. 🔗 www.curiouswalk.com ✉️ hello@curiouswalk.com
Fibonacci Sequence | Spiral Animation
Переглядів 10 тис.3 роки тому
A short video of Fibonacci Sequence and The Golden Spiral. The voice over is done using speech synthesis from WellSaid. wellsaidlabs.com This video is produced with the animation engine Manim. Manim - Mathematical Animation Framework. www.manim.community Manim Animation link.curiouswalk.com/manim Thanks for watching. 🔗 www.curiouswalk.com ✉️ hello@curiouswalk.com
thank you very much
Amazing !
This is superbbbb
Where it is used
It was the greatest thing i have ever seen!
incredible ♥
Do you add voices in the code? Or like using a video editor? Do you use manim CE or GL.
Audio is added to the script, and multimedia files are processed using FFmpeg with ManimCE in Google Colab or ManimGL on a local machine.
Helpful visualization and nice sounds!
happy new year and very very thank u 😍🥰
great explanation thanks alot
I don't know what I just watched but I like it😌
How do you do these sound effects?
So which one is the output?
great work it but it's way more confusing due to lack of the algo in vid
Thank you so much, it helped me understand it clearly.
Quick? This is very very slow.
I don't think if I ever forget Quicksort agian
Perfect
love this so much!!!! would be great brain rot with some sound design improvements
Huh, no jokes…. That’s sad. 😑
This is absolutely amazing. Honestly, when we discussed this in uni I almost fell asleep but you managed to make it so much more exciting. Like the others have already stated, it's obvious that you put a lot of effort into creating such a professional video. Kudos and keep up the great work 👍
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when the green is greater than orange we have to swap or when the orange is greater than green we have to swap?
that was not very quick
Hope you continue doing this stuff for other algorithms!, you deserve millions of subscribers
How to do you pick the pivot value
just pick the arrays last element as pivot
Wow , best explanation ❤
Nice video. Can you show it in a 3d plane?
This was one of the best and clearest explanations I have found. Awesome!
Vraiment spécial !!!
Please I need help. What do you write in the code to make the curve gradient. I've tried everything and it shows only one color, not gradient. Please help me 🙏🏻
Source code
Wonderfully made thank you so much, exam in 9 hours.
Thanks!
For future watchers/viewers • (dot) is the index position. [•] (dot in brackets) is the element at index • (dot) Comparing only the • dots means comparing the index positions of the • dots only and not the elements at • the dots. Thanks a lot, this video was the only one that helped me understand this algorithm. Much respect.
WOW!! The animation explains the sorting algorighm in easiest way!! Just wondering could you share the colab notebook code of that animation?
Alright! So how to merge them all in the end? I should maintain a map to hold each value at each index?
Great video, looks like I'm going to learn Manim
This does not handle duplicates if you check when you swap if current value == pivot
but... 0 is not greater than 5?
you boy makes this really easy........this 3 minutes are fascinating!
Awesome! Super! thank you!
wow youre like able to communicate from higher dimensions
I have watched so many videos on quick sort.but i didn't understand all of them, but this video makes me sense. and i have understood it very perfectly.
wow mindblowing this is a masterpiece
Code please......
Nice job!
criminally underrated content
great work
Perfect!