Equationsinmotion

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Equationsinmotion

Equationsinmotion

@EqsInMotion

⚛️ Visual physics & math made intuitive 🎥 Short animations that make ideas click

加入时间 Şubat 2015
76 关注560 粉丝
Equationsinmotion
Equationsinmotion@EqsInMotion·
@matessindramas Hello, You have reposted videos from my x account. Please remove them immediately. If they are not removed, I will file a copyright claim, which will result in the content being removed and your account being taken down as well. Thank you.
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Equationsinmotion
Equationsinmotion@EqsInMotion·
@mathissacred Hello, You have reposted videos from my Instagram account. Please remove them immediately. If they are not removed, I will file a copyright claim, which may result in the content being removed and your account being taken down as well. Thank you.
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Equationsinmotion
Equationsinmotion@EqsInMotion·
@EasternDaylight They look remarkably alike. The visual similarity may come from both systems evolving within constrained phase spaces, even though the governing equations are completely different.
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Node 7709
Node 7709@EasternDaylight·
@EqsInMotion Is it the same? This one was grown in an acoustic cavity simulation.
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Equationsinmotion
Equationsinmotion@EqsInMotion·
The Hidden Secret Inside This Chaos Pattern! Experience the mesmerizing beauty of chaotic dynamics through the Halvorsen Attractor visualization. This stunning mathematical animation reveals how simple differential equations can create complex, butterfly-like structures in 3D space. Known in chaos theory for its cyclic symmetry, the Halvorsen system is a classic example of a strange attractor. Watch as the red particles trace the path of the system's trajectories, revealing the delicate balance between order and chaos. Learn the equations behind the beauty and dive deep into the world of non-linear systems and mathematical aesthetics. #chaostheory #halvorsen #attractor #manim #math
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Equationsinmotion
Equationsinmotion@EqsInMotion·
@MathGuyTFL Hello, You have reposted videos from my x account. Please remove them immediately. If they are not removed, I will file a copyright claim, which may result in the content being removed and your account being taken down as well. Thank you.
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Equationsinmotion
Equationsinmotion@EqsInMotion·
The Mind Bending Beauty of Chaos Theory! Discover the mesmerizing dance of chaos with this Rucklidge Attractor simulation. This video showcases the intricate trajectories of the Rucklidge system, a set of three coupled non-linear differential equations often studied in fluid dynamics and chaos theory. Watch as the particles trace a complex, butterfly-like path, revealing the sensitive dependence on initial conditions that defines chaotic behavior. Whether you are a math enthusiast or an art lover, these generative visuals provide a unique window into the world of complex systems. Explore the physics of convection through this stunning visual representation of mathematical precision. #chaos #math #physics #manim #attractor
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Equationsinmotion
Equationsinmotion@EqsInMotion·
Chaos Theory Is Actually Surprisingly Beautiful! Explore the mesmerizing beauty of the Aizawa Attractor, a system of differential equations that produces stunning chaotic patterns. In this video, we visualize the complex trajectories generated by these mathematical formulas, revealing the hidden order within chaos theory. Named after Yoji Aizawa, this attractor is a prime example of a dynamical system that exhibits strange and intricate behavior. Perfect for students of physics, mathematics, and generative art enthusiasts. Witness how simple variables can evolve into a complex three-dimensional masterpiece. #math #manim #chaos #chaostheory #aizawaattractor
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Equationsinmotion
Equationsinmotion@EqsInMotion·
@USMoose1 Glad you enjoyed it! The geometry of mathematics can be surprisingly artistic. 🌌
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Equationsinmotion
Equationsinmotion@EqsInMotion·
@VakNaura Interesting perspective. Chaos theory shows how small differences can compound over time, and that idea certainly raises important questions about complex AI systems.
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Charles Barr
Charles Barr@VakNaura·
@EqsInMotion The system is not random. It is deterministic. Yet the smallest change in initial conditions can become an entirely different future. That is the warning for recursive AI. Intelligence without continuity does not become wisdom. It becomes drift.
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Equationsinmotion
Equationsinmotion@EqsInMotion·
The Secret Math Behind The Butterfly Effect! Explore the mesmerizing world of the Lorenz Attractor and discover the hidden patterns in chaos. This visualization showcases the iconic butterfly shape generated by a simple set of three differential equations first discovered by Edward Lorenz. Often associated with the Butterfly Effect, these equations demonstrate how tiny changes in initial conditions can lead to completely different results in a dynamic system. Whether you are a math enthusiast or a science lover, witness the stunning intersection of mathematics and art as we dive deep into strange attractors and nonlinear dynamics. #chaos #math #physics #lorenzattractor #butterflyeffect
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Equationsinmotion
Equationsinmotion@EqsInMotion·
@kitainotane Beautiful perspective. Tiny deviations can indeed lead to surprisingly different paths, both in mathematics and in life. 😊
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期待値のたね
期待値のたね@kitainotane·
@EqsInMotion ローレンツアトラクター見て朝の湿気外れ選択が毎日小さな渦描いてるみたいで肩が小さく動いちゃった。95%の普通ループに1%の異常記憶が積もって期待値変わるの宇宙規模でも同じなんだな
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Equationsinmotion
Equationsinmotion@EqsInMotion·
@RakheeLb Thank you! That's one of the reasons the Lorenz Attractor remains such an iconic example of chaos theory. 😊
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Rekha Boodoo-Lumbus (Rakhee)
@EqsInMotion Mind blowing! What makes the Lorenz Attractor so beautiful is that it sits right at the intersection of pure chaos and perfect order.
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Equationsinmotion
Equationsinmotion@EqsInMotion·
The Most Beautiful Equation in Math! Ever wondered why Euler's Formula is called the most beautiful equation in mathematics? This visualization breaks down e^it = cos(t) + i sin(t) into its core components using a 3D perspective. By plotting the formula in space, we can see how circular motion in the complex plane projects as a cosine wave on the real axis and a sine wave on the imaginary axis. It perfectly illustrates the deep connection between exponential functions, trigonometry, and complex numbers. This video is an essential watch for students and math enthusiasts looking to grasp the intuition behind complex analysis. #math #eulersformula #manim #visualization #trigonometry
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Equationsinmotion
Equationsinmotion@EqsInMotion·
@Queemdius Absolutely! It's amazing how something that looks so simple can connect so many different ideas together.
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Carles Garcia
Carles Garcia@Queemdius·
@EqsInMotion Related to Euler’s Formula is Euler’s Identity:  e^iπ + 1 = 0 😍
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Equationsinmotion
Equationsinmotion@EqsInMotion·
@swierk Thank you so much ! That means a lot to hear. 😊 I'm glad you enjoy the visualizations.
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Equationsinmotion
Equationsinmotion@EqsInMotion·
The Mind-Bending Reality of Particle Waves! Discover the mesmerizing world of quantum mechanics through this stunning visualization of wave diffraction! In this video, we simulate an incident wave packet approaching a crystal lattice, governed by the time-dependent Schrodinger equation. Witness how the probability density distribution evolves as the wave interacts with the individual atoms in the lattice, creating intricate and beautiful interference patterns. This animation brings complex mathematical concepts to life, showing the probabilistic nature of subatomic particles. Whether you are a physics student or a curious mind, see how the fundamental laws of the universe create beauty through math. Like and subscribe for more science simulations! #quantumphysics #science #physics #manim #schrodinger
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Equationsinmotion
Equationsinmotion@EqsInMotion·
Unpredictable Beauty of a Spring Pendulum! Experience the mesmerizing and unpredictable world of chaotic systems with this detailed spring pendulum simulation. This video demonstrates a classic physics problem where a mass-spring system is coupled with a pendulum. With a mass ratio of 10 and a spring constant ratio of 10, the motion quickly evolves from simple oscillations into complex, chaotic trajectories. We provide the underlying differential equations governing the acceleration and angular motion, illustrating how sensitivity to initial conditions creates these beautiful patterns. Perfect for students of physics, mathematics, or anyone fascinated by nonlinear dynamics and chaos theory. #physics #chaos #pendulum #mathematics #manim
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