💨Speed of Light History - Fizeau Wheel, Rømer, Michelson–Morley Simulator
From Galileo flashing lanterns between hills to fixing c as an exact number in 1983, every classic experiment here is a simulation you can tune yourself. Spin Fizeau's wheel until the light first goes dark, watch Io's eclipses drift 16.6 minutes late as Earth orbits, and compute c from your own reading. A timeline with error bars then shows how the measurements closed in on 299 792 458 m/s.
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How to use Speed of Light History
- 1Pick an experiment at the top, for example "Fizeau's wheel".
- 2Drag the sliders or type the teeth, distance or speed; the animation and chart update live.
- 3Find the key state (darkness, a steady image and so on) and read the speed of light your measurement implies.
- 4Open the Michelson–Morley tab and compare the fringe shift the ether predicts with the null result.
- 5Use the timeline to see historic error bars, including the 1935 value that missed its own.
FAQ
- Why does Fizeau's wheel go dark at a certain speed?
- Light passes one gap, travels 8.63 km to a mirror and back in about 58 µs. If the wheel turns exactly half a tooth pitch in that time, the returning light hits the next tooth and is blocked. From 2L/c = 1/(2Nf) you get c = 4NLf; a 720-tooth wheel first goes dark near 12 rev/s, and again at three times that speed.
- How did watching Jupiter's moon measure the speed of light?
- Io's orbit is a very steady clock and it is eclipsed once per orbit. As Earth moves away from Jupiter, light from each eclipse has a little further to travel, so eclipses arrive later and later; as Earth approaches they come earlier. The accumulated delay over half a year is the time light needs to cross Earth's orbit, about 16.6 minutes today. Rømer's estimate was about 22 minutes, so his value of c came out low.
- Is the speed of light still measured today?
- No. Since 1983 c is defined as exactly 299 792 458 m/s and the metre is the distance light travels in 1/299 792 458 of a second. Modern "speed of light" experiments really calibrate lengths using that fixed c and atomic clocks.
- What did the Michelson–Morley null result show?
- If light moved at c relative to an ether, turning the interferometer should have shifted the fringes by about 0.4 fringe. The observed shift was under 0.01, meaning any ether wind was below roughly 5 km/s, far less than Earth's 30 km/s orbital speed. Special relativity later explained it: the speed of light in vacuum is the same in every inertial frame, and there is no detectable ether.
- Why is the 1935 value low and outside its own error bar?
- That experiment bounced light many times inside a 1.6 km vacuum pipe and reported 299 774 ± 11 km/s, about 18 km/s too low. Unaccounted systematic errors such as ground vibration and length measurement are usually blamed. An error bar only covers the uncertainties the authors knew about; systematic errors tend to show up only when different methods are compared.
Features
- Nine tabs: Galileo, Rømer, Bradley, Fizeau, Foucault, Michelson, modern methods, Michelson–Morley, timeline
- Fizeau animation keeps the true phase relation, so light pulses pass gaps or hit teeth, with a brightness vs speed curve
- Rømer tab computes the Earth–Jupiter distance and eclipse delay from real orbits, and turns your delay into c
- Foucault image shift, Michelson's steady-image speed, cavity and laser methods all work forwards and backwards
- Michelson–Morley uses the exact round-trip formula for the expected fringe shift and gives an ether wind limit
- Historic values with their published uncertainties, plus a zoomed view of the difference from the defined value