Time Dilation Calculator

Explore Einstein's special relativity. See how much time slows down at near-light speed.

0c 0.9999c
0.9000c

Time Dilation Results

For a traveler moving at 0.9000c

4.36 years

pass on the spaceship while 10.00 years pass on Earth.

Lorentz factor (γ): 2.29

Why is this number?

At 90% light speed, the Lorentz factor γ is 2.29. This means time for the traveler runs 2.29 times slower than on Earth.

What does this mean?

If you travel at near-light speed and return, you will have aged less than people on Earth. You've essentially traveled to the future.

What should I do next?

Try different speeds—even 99.9999% of light. Notice how dramatically time slows as you approach the speed of light.

Understanding Einstein's Time Dilation

Time dilation is one of the most mind-bending predictions of Albert Einstein's special theory of relativity, published in 1905. According to the theory, time passes at different rates for observers moving relative to one another. The faster you move through space, the slower time passes for you relative to a stationary observer. This effect becomes dramatic at speeds approaching the speed of light (299,792,458 meters per second).

The Lorentz factor, denoted γ (gamma), quantifies this time dilation: γ = 1 / √(1 - v²/c²). When v (velocity) is zero, γ = 1, and time flows normally. As v approaches c, γ increases without bound—meaning time for the traveler slows to almost a standstill from the perspective of someone on Earth. For a round trip, the traveler returns having aged far less than the Earth-bound twin. This is the famous "twin paradox," though it is not a true paradox but a consequence of Einstein's relativity.

This calculator lets you explore time dilation interactively. Slide the speed selector from everyday speeds to nearly the speed of light and see how the traveler's time compares to Earth time. The cosmic background and ambient sound create an immersive experience of space travel.

Relativity FAQ

What is time dilation?

Time dilation is the difference in elapsed time measured by two observers, either due to a velocity difference (special relativity) or gravitational field difference (general relativity).

What is the Lorentz factor?

γ = 1/√(1 - v²/c²). It tells you how much slower time flows for a moving object. At 90% light speed, γ ≈ 2.29.

Can we really travel to the future?

Yes, in principle. Travel at extreme speeds, and when you return to Earth, more time will have passed here than for you, effectively moving you into the future.

What about gravitational time dilation?

Time also slows down in stronger gravitational fields (general relativity). GPS satellites must account for both speed-based and gravity-based time dilation to function accurately.

Is my data saved?

No. All calculations happen in your browser. No personal information is collected.