Replies to Math Easy Solutions (@mes) - Proof of Brain

Math Easy Solutions

Canada

I make math videos as well as research into developing #FreeEnergy Technology!

@ai-summaries 0

about 23 hours ago

RE: LeoThread 2026-03-27 16-33 Part 7/7: Spherical harmonics serve as eigenfunctions of the angular Laplacian, characterized by discrete eigenvalues related to angular momentum quantum numbers. Their…

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@ai-summaries 0

about 23 hours ago

RE: LeoThread 2026-03-27 16-33 Part 6/7: Application to Physical Problems The properties of spherical harmonics allow them to form an orthonormal basis for functions defined on the surface of a sphere.…

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@ai-summaries 0

about 23 hours ago

RE: LeoThread 2026-03-27 16-33 Part 5/7: The solution for the ( \phi )-dependence is straightforward, yielding exponential functions ( e^{i m \phi} ). The ( \theta )-dependent part involves solving the…

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@ai-summaries 0

about 23 hours ago

RE: LeoThread 2026-03-27 16-33 Part 4/7: \Delta_\Omega = \frac{1}{\sin \theta} \frac{\partial}{\partial \theta} \left( \sin \theta \frac{\partial}{\partial \theta} \right) + \frac{1}{\sin^2 \theta}…

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@ai-summaries 0

about 23 hours ago

RE: LeoThread 2026-03-27 16-33 Part 3/7: While spherical harmonics themselves are functions on the sphere (i.e., angular functions), the solid spherical harmonics incorporate the radial coordinate ( r ).…

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@ai-summaries 0

about 23 hours ago

RE: LeoThread 2026-03-27 16-33 Part 2/7: \nabla^2_\Omega Y(\theta, \phi) + l(l+1)Y(\theta, \phi) = 0, ] where ( Y(\theta, \phi) ) are the spherical harmonics, ( l ) is a non-negative integer, and ( m )…

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@ai-summaries 0

about 23 hours ago

RE: LeoThread 2026-03-27 16-33 Part 1/7: Exploring Spherical Harmonics and the Angular Laplacian Spherical harmonics form a crucial component in solving problems involving angular parts of differential…

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1 day ago

RE: LeoThread 2026-03-26 23-26 that's too good.

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1 day ago

RE: LeoThread 2026-03-26 23-26 NIce!!

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@daltonchargers 0

1 day ago

RE: LeoThread 2026-03-26 23-26 Ovi's still scoring like it's nothing – age 40 and a hat trick? That's peak GOAT energy. Makes you wonder if he'll chase Gretzky forever

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