Simulation Evidence
Each striking on its own, undeniable when considered together.
Simulation theory does not rest on a single experiment but on clues from different fields that point the same way. On this page we go through seven pieces of evidence from philosophy, physics and mathematics, one by one.
- 01 · Bostrom's Simulation Argument
- 02 · Quantum Uncertainty = Lazy Loading
- 03 · Planck Length = Pixel Size
- 04 · Speed of Light = CPU Clock Speed Limit
- 05 · Why Is Math So Perfect?
- 06 · The Holographic Principle
- 07 · Quantum Entanglement = Shared Variable
Bostrom's Simulation Argument
In his 2003 paper, Nick Bostrom of Oxford University set out a probabilistic argument: at least one of three options must be true — civilizations go extinct before reaching that technology, those who reach it are not interested in running simulations, or we are very likely living in a simulation. Bostrom does not prove which one is true; he shows the third deserves to be taken seriously.
Quantum Uncertainty = Lazy Loading
In quantum mechanics, particles don't have a definite state until observed. Just like how a video game doesn't render areas the camera can't see, the universe only generates details when "looked at." This is the most efficient way to save processing power.
Planck Length = Pixel Size
The smallest measurable length in the universe, the Planck length (1.6×10⁻³⁵ m), behaves like a screen's pixel size. You can't go smaller — just like you can't go below the pixels on a digital screen. The universe has a "resolution limit."
Speed of Light = CPU Clock Speed Limit
Nothing can travel faster than light. This acts like a computer processor's clock speed limit. Because the computer running the simulation has limited processing capacity, an upper limit has been placed on information transfer speed.
Why Is Math So Perfect?
The phenomenon physicist Eugene Wigner called "the unreasonable effectiveness of mathematics": Why can the universe be so perfectly described with mathematical formulas? Because the universe itself is code — and all code is mathematical.
The Holographic Principle
The holographic principle in theoretical physics proposes that our 3D universe is actually information encoded on a 2D surface. The work of Gerard 't Hooft and Leonard Susskind mathematically supports the idea that reality could be a "holographic projection."
Quantum Entanglement = Shared Variable
Two particles, even billions of light-years apart, instantly affect each other. Einstein called this "spooky action at a distance." But in programming, this is simple: if two variables point to the same memory address, changing one changes the other. Distance is irrelevant.
None of these alone proves that we live in a simulation, but they all point to the same question. On the next page we take a closer look at the strongest example: the double-slit experiment.
Simulation A: Beat the System
The System learns your choices and seals its prediction before you tap. 24 layers, five experiments, a new experiment every day. Can you really be random?
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