Undergrad Light Clock Animation App: Find, Start & Feedback

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A new Javascript/HTML5 app simulates a Light Clock to help users understand the kinematics of special and general relativity. The app allows users to start the animation on various devices and access a control panel for interactivity. Feedback is requested regarding the app's functionality, correctness of the physics, and its effectiveness as a learning tool. Users are encouraged to share their experiences, suggest features, and discuss the necessity of a tutorial. The app can be found at the updated link: https://joekahr.github.io/lightclock/.
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TL;DR
App that uses a Light Clock animation to learn about special (and general) relativity.
I have written a Javascript/HTML5 app that simulates a Light Clock as a way to understand the kinematics of relativity. It shows special and general relativistic effects, and how they are related. I would appreciate any feedback on the app, it's correctness, and it's usefulness as a learning tool.

Find the app here. Start the app in a web browser on a computer, smart phone, or iPad. After starting the animation double click to bring up the control panel, double click again to hide the controls.

Comments and questions are welcome:
Does the app work on your device?
Would a YouTube tutorial be necessary, or is the app enough by itself?
Do the FAQ answers make sense?
Is the physics right, wrong, or not even wrong?
Are there missing features? Too many features?
 
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It looks like a nice app. (It seems to work on my phone and windows laptop.)
You should include a screenshot in your post. (Just copy the screenshot to your clipboard, then paste.)
It's good that you draw both the usual transverse light clock and the (often neglected) longitudinal light clock.
Having tunable parameters is nice for interactivity.
Having two separately tunable clocks might be useful for comparison.I did something similar which you may be interested in.
I created animated spacetime-diagrams of ticking "circular light-clocks" (not just the transverse and longitudinal clocks) from screen-captured VPython.
http://visualrelativity.com/LIGHTCONE/LightClock/
which is based on my paper "Visualizing proper-time in Special Relativity" https://arxiv.org/abs/physics/0505134
The spacetime diagram of the longitudinal light-clock encodes useful geometrical information that can be used for calculations (see my PF Insight https://www.physicsforums.com/insights/relativity-rotated-graph-paper/ )

Here's one that I posted on YouTube that visualizes the clock-effect/twin-paradox.
(It was written using an early version of VPython.
I have to rewrite it using the latest version of VPython/Glowscript... a backburner project.)
My visualization of the Michelson-Morley apparatus https://www.geogebra.org/m/XFXzXGTq might be useful for comparison.By the way, here is a clip from Mechanical Universe (episode 42, t=24m08)
which only draws the transverse light clock in a spacetime-diagram.
 
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joekahr said:
Summary:: App that uses a Light Clock animation to learn about special (and general) relativity.

I have written a Javascript/HTML5 app that simulates a Light Clock as a way to understand the kinematics of relativity. It shows special and general relativistic effects, and how they are related. I would appreciate any feedback on the app, it's correctness, and it's usefulness as a learning tool.

Find the app here. Start the app in a web browser on a computer, smart phone, or iPad. After starting the animation double click to bring up the control panel, double click again to hide the controls.

Comments and questions are welcome:
Does the app work on your device?
Would a YouTube tutorial be necessary, or is the app enough by itself?
Do the FAQ answers make sense?
Is the physics right, wrong, or not even wrong?
Are there missing features? Too many features?
App location has changed to https://joekahr.github.io/lightclock/
 
In an inertial frame of reference (IFR), there are two fixed points, A and B, which share an entangled state $$ \frac{1}{\sqrt{2}}(|0>_A|1>_B+|1>_A|0>_B) $$ At point A, a measurement is made. The state then collapses to $$ |a>_A|b>_B, \{a,b\}=\{0,1\} $$ We assume that A has the state ##|a>_A## and B has ##|b>_B## simultaneously, i.e., when their synchronized clocks both read time T However, in other inertial frames, due to the relativity of simultaneity, the moment when B has ##|b>_B##...

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