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NewKids

Aurora (Stylized)

Layered sine curtains; hue and drift — look only, not ionosphere physics.

Launch Simulator
NewSchool

Stellar Parallax

Earth orbit angle vs nearby star wobble on fixed background; π = 1/d(pc) arcsec, exaggerated.

Launch Simulator
NewSchool

Light Clock & Time Dilation

Two side-by-side light clocks — one at rest, one moving at v = βc — show why a moving clock ticks slower. The photon zig-zag traces a longer Pythagorean hypotenuse cT/2 vs the rest hypotenuse cT₀/2, giving T = γT₀ with γ = 1/√(1 − β²) live. The Pythagorean diagram and the running tick ratio make the special-relativistic time-dilation derivation visual rather than algebraic.

Launch Simulator
NewSchool

Length Contraction (Lorentz)

A ruler of proper length L₀ in S′ flies past the lab S at v = βc and is measured to be L = L₀/γ — only in the direction of motion. Animated fly-by with on-board ruler ticks and a dotted L₀ baseline makes the contraction L = L₀ √(1 − β²) immediately readable; same factor explains why GeV cosmic-ray muons reach the ground despite their ≈ 2 μs lifetime.

Launch Simulator
NewUniversity / research

Minkowski Spacetime Diagram (Lorentz Boost)

Interactive (x, ct) spacetime diagram: a Lorentz boost at v = βc rotates the (x′, ct′) axes inward by atan(β) toward the 45° light cone — relativity of simultaneity, time dilation and length contraction become pure geometry. Click events with Shift / Alt to read the invariant interval Δs² = (cΔt)² − (Δx)² and its time-/light-/space-like classification.

Launch Simulator
NewUniversity / research

Relativistic Doppler Effect

Source emits at rest frequency f₀ and moves at v = βc; observer at angle θ measures f_obs = f₀ √(1 − β²) / (1 − β cos θ). Animated lab-frame wavefronts, observer at any angle, and a 380–700 nm spectrum strip showing the apparent colour shift of a 555 nm reference line — including the purely relativistic transverse Doppler (θ = 90°) red-shift f₀/γ.

Launch Simulator