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@algoritmic | |||||
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812 double pendulums with different initial conditions jnafzig.github.io/2018/02/05/dou… pic.twitter.com/A9bZFSNFX1
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hardmaru
@hardmaru
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6. velj 2018. |
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He created a Hamiltonian Physics Solver in @TensorFlow to make these visualizations, pretty neat. jnafzig.github.io/2018/01/25/ham…
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Mike Tyka
@mtyka
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6. velj 2018. |
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Here's a zoomable gigapan image of this as a fractal (color = time until first flip, x/y different conditions) by Jeremy Heyl gigapan.com/gigapans/98076 pic.twitter.com/zpUn9zCavm
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Alex Klotz
@AlexanderRKlotz
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6. velj 2018. |
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This makes me uncomfortable
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Florian Cassayre
@flomine68
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6. velj 2018. |
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Propagation of chaos...
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Levo
@levent_di
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6. velj 2018. |
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Name of the movie: Dance of the deterministic non-linear chaos
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Joe DiNoto
@mathteacher1729
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7. velj 2018. |
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This might be a fun exercise for your Dead Poets Society cc: @JDunmyre
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Benjohn Barnes
@benjohnbarnes
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8. velj 2018. |
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If this was physically built for real, would they tend to synchronise as metronomes on a table do?
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Jerry Crockett
@Flytrue
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10. velj 2018. |
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Back of the envelope says if the table can move parallel to each pendulum's motion, (dampening) then the vector sum of that damping will tend to synchronize the pendulums. Perpendicular pendulum motion will take longer to synch because the vector sum of those motions is small.
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Yacine Haddad
@DrYacineHaddad
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7. velj 2018. |
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Very nice visualisation !
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Elliott Noel
@SkipperEl
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7. velj 2018. |
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Gorgeous!
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