I recently read an article about Hugh Everett III, the physicist who proposed what later became known as the Many-Worlds Interpretation of quantum mechanics. The idea immediately caught my attention because it offers such a radically different way of thinking about reality.

The basic idea is surprisingly simple to describe.
In the usual interpretation of quantum mechanics, when a quantum system is measured, its wave function collapses and we observe one particular outcome. Everett questioned whether that collapse was really necessary.
What if the quantum wave function never collapses?
Instead, every possible outcome remains part of the overall quantum state. When a quantum system interacts with an observer or its environment, the combined system can evolve into different, effectively independent branches. In one branch, we observe one outcome; in another, a different outcome. From inside any one branch, however, we experience only the result that happened there.
This leads to the fascinating picture commonly called the Many-Worlds Interpretation: reality doesn’t necessarily choose one possibility and eliminate the others. Instead, the different possibilities become separate branches of the evolving quantum state.
And this is where I find the connection with quantum computing particularly interesting.
A qubit can exist in a superposition of 0 and 1. A quantum computer manipulates these amplitudes using quantum gates, allowing different possibilities to coexist in the mathematical description of the system. But there is an important distinction: quantum computers don’t simply « try every answer in parallel. » Interference is what allows useful algorithms to amplify some outcomes and suppress others.
Still, the Everettian picture provides a fascinating conceptual backdrop. A quantum computation can be viewed as a continuously evolving quantum state containing multiple possible computational histories, with interactions and measurements producing effectively separate branches.
For someone like me, getting back into mathematics through quantum computing makes this particularly exciting. Concepts that initially look abstract—complex numbers, vectors, matrices, probability, superposition and linear algebra—start to feel like pieces of a much bigger picture.
Maybe the most intriguing part of Everett’s idea isn’t whether there literally are infinitely many « copies » of us somewhere.
It’s the possibility that what we experience as a single reality could simply be one branch of a much larger quantum reality.
And that’s a pretty fascinating reason to start studying the mathematics behind quantum computing.
The Hugh Everett article I read in Scientific American
One caveat I found particularly interesting while reading further: “branching” is an interpretation of the quantum formalism, not an experimentally established observation that new universes are literally created whenever someone looks at something. There is also ongoing debate about exactly what constitutes a branch.
