Dyson swarm calculator

A Dyson swarm is a cloud of solar collectors orbiting a star. A full Dyson sphere around the Sun would capture all 3.828 × 1026 watts of its output. Choose how much a swarm captures to see its size, mass and the computing it could run.

This calculator is about our real Sun, not the game Dyson Sphere Program.

Updated October 2026

Your choice: try 1, 10 or 100

Power captured

3.83 × 1024 W

about 1.89 × 1011 times what humanity used in 2024

Electricity
1.18 × 1024 W
Kardashev rating
1.858 Open in the Kardashev calculator
Collector area
2.81 × 1021 m²5.51 × 106 times Earth's surface
Collectors
2.8 × 1015
Mass
2.81 × 1021 kg0.038 times the Moon's mass0.0085 times Mercury's
Computing with today's chips
2.70 × 1036 FLOP/s
Physical ceiling on erasing bits
4.09 × 1044 bit erasures a second

IAU, Spectrolab, NASA, AMD, Landauer (1961) · Method

Assumptions

30.7%: Spectrolab XTJ Prime cell, when new

1 kg: a bare space solar cell

Your choice, not a measurement

2,300: AMD Instinct MI350X, dense 16-bit math (BF16)

300 K is room temperature; the lowest allowed is 2.7 K, deep space

Distance from the Sun: fixed at 1 au, Earth's distance.

Reset

Worked example

The results above when the page opens, step by step.

  1. Power captured = 1% × 3.828 × 1026 W = 3.83 × 1024 W, about 1.89 × 1011 times humanity's 20.2 TW in 2024.
  2. Electricity = 30.7% × 3.83 × 1024 W = 1.18 × 1024 W.
  3. Kardashev rating = (log10(3.83 × 1024) − 6) ÷ 10 = (24.583 − 6) ÷ 10 = 1.858.
  4. Collector area = 1% × 4π × (1.496 × 1011 m)² = 1% × 2.81 × 1023 m² = 2.81 × 1021 m², 5.51 × 106 times Earth's surface (5.10 × 1014 m²).
  5. Collectors = 2.81 × 1021 m² ÷ 1 km² (106 m²) each = 2.8 × 1015.
  6. Mass = 2.81 × 1021 m² × 1 kg per m² = 2.81 × 1021 kg, 0.038 times the Moon's mass (7.346 × 1022 kg) or 0.0085 times Mercury's (3.301 × 1023 kg).
  7. Computing with today's chips = 1.18 × 1024 W × 2,300 × 109 FLOP/s per watt = 2.70 × 1036 FLOP/s.
  8. The physical ceiling on erasing bits: erasing one bit takes at least 1.380649 × 10−23 J/K × 300 K × 0.693 (the natural log of 2) = 2.87 × 10−21 J, so 1.18 × 1024 W ÷ 2.87 × 10−21 J = 4.09 × 1044 bit erasures a second.

From swarm to computer

In the late 1990s Robert Bradbury described nested shells of computers around a star that would turn its whole output into computing, a “Matrioshka brain”. It is the closest older idea to Elon Musk's “sentient sun”: see What is a sentient sun?

The last two rows put rough numbers on it: the arithmetic today's chips would do on the swarm's electricity, in FLOP/s (calculations a second), and the most bits a second that physics lets any computer erase at the temperature you set (the Landauer limit). They measure different things, so they are never added or compared directly.

What this leaves out

How it works

Power captured is your share of the Sun's whole output, 3.828 × 1026 W (the International Astronomical Union's standard figure). At 1 au every square meter of collector catches about 1,361 W, so the area follows from the share. The share and the collector size are your choice; the other defaults are sourced, and you can change any of them under Assumptions.

The formulas, values and sources are on the method page: Dyson swarm and computing. To rate any power, or see when humanity would reach Type I, try the Kardashev calculator.