How Quantum Computers Work

Intermediate
8 min read· Modern Technology

Quantum computers use the principles of quantum mechanics — superposition, entanglement, and interference — to process information in fundamentally different ways than classical computers. While a classical bit is always 0 or 1, a quantum bit (qubit) can be in a superposition of both simultaneously. This allows quantum computers to explore many possible solutions in parallel. For specific problems — factoring large numbers, simulating molecules, optimising complex systems — quantum computers can find answers exponentially faster than any classical machine.

Think of qubits like a spinning coin

A classical bit is like a coin lying flat — heads (1) or tails (0). A qubit is like a spinning coin — it is simultaneously heads and tails until you observe it (it "collapses" to one state). Now imagine you have 300 spinning coins. You can encode 2³⁰⁰ different configurations simultaneously — more than the number of atoms in the observable universe. Classical computers must try configurations one by one; quantum computers explore all of them in parallel (though with a crucial twist: you must design the algorithm to make the right answer constructively interfere and appear when measured).

Step by Step

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Key Concepts

Superposition

A quantum mechanical property where a qubit exists in a combination of |0⟩ and |1⟩ states simultaneously, described by complex probability amplitudes. Superposition is destroyed by measurement (which collapses the state to one definite value) or by decoherence (environmental interference).

Qubit

The quantum analogue of a classical bit. Unlike bits, qubits can be in superposition of 0 and 1. N qubits can represent 2ᴺ states simultaneously. Physical implementations include superconducting circuits (IBM, Google), trapped ions (IonQ), and photons. Current quantum computers have hundreds to thousands of noisy qubits.

Entanglement

A quantum correlation between two or more qubits where the state of each cannot be described independently. Measuring one entangled qubit instantly determines the correlated outcomes of the other(s). Einstein called it "spooky action at a distance". Entanglement provides quantum computers with correlations that have no classical equivalent.

Decoherence

The loss of quantum properties (superposition, entanglement) due to interaction with the environment. The primary engineering challenge of quantum computing. Current superconducting qubits must be cooled to ~15 millikelvin — 150 times colder than outer space — to minimise decoherence. Coherence times are measured in microseconds to milliseconds.

Quantum Supremacy / Advantage

When a quantum computer solves a specific problem faster than any classical computer could. Google claimed supremacy in 2019 with Sycamore (53 qubits performing a sampling task in 200 seconds that would take classical supercomputers ~10,000 years). Disputed by IBM. "Quantum advantage" refers to demonstrating practical utility over classical systems.

Shor's Algorithm

A quantum algorithm that factors large numbers exponentially faster than classical algorithms. Breaking RSA encryption (which relies on the difficulty of factoring) would require millions of error-corrected logical qubits — well beyond current technology. The threat to encryption is real but likely 10-20 years away, driving "post-quantum cryptography" standards development.

NISQ Era

Noisy Intermediate-Scale Quantum — the current era of quantum computing with hundreds to thousands of qubits that are too noisy for full error correction but too large for classical simulation. NISQ devices may show practical advantage for some optimisation and chemistry problems despite limitations.

Key Facts

  • Google's 2023 Willow quantum chip demonstrated error rates that decrease as more qubits are added — the first time this "below threshold" behaviour was achieved, a crucial milestone for error correction.
  • The world's most powerful quantum computer (IBM Condor, 2023) has 1,121 qubits, but "qubit count" alone is misleading — coherence time, connectivity, and error rates matter far more.
  • IBM has pledged a 100,000-qubit system by 2033. Google aims for a "useful" quantum computer (million physical qubits) by 2029.
  • A quantum computer with just 300 perfect, error-corrected logical qubits could represent more states than there are atoms in the observable universe — but current machines have far less effective capacity due to errors.
  • The global quantum computing market is projected to reach $450 billion by 2030, driven by investment from governments (India's National Quantum Mission: ₹6,000 crore), tech companies, and defence agencies.
  • Post-quantum cryptography is already standardised: NIST finalized the first quantum-resistant encryption algorithms in 2024 (CRYSTALS-Kyber for key exchange, CRYSTALS-Dilithium for signatures).

Real-World Applications

Drug Discovery and Molecular Simulation

Simulating molecular interactions is classically intractable beyond small molecules because quantum mechanical interactions scale exponentially. Quantum computers could simulate protein folding and drug-receptor binding with full quantum accuracy — potentially accelerating drug discovery by decades.

Cryptography and Security

Shor's algorithm threatens RSA and elliptic curve encryption. Governments and enterprises are migrating to post-quantum cryptographic standards. Quantum key distribution (QKD) uses quantum mechanics to create theoretically unbreakable encryption keys.

Optimisation Problems

Portfolio optimisation, supply chain routing, traffic management, and airline scheduling are NP-hard problems where better solutions translate directly to billions in savings. Quantum algorithms like QAOA may find better solutions than classical heuristics for these problems.

Materials Science

Discovering new materials for batteries, solar cells, and superconductors requires simulating electrons in complex atomic environments. Quantum computers can natively simulate quantum systems, potentially discovering materials that classical computers could never model accurately enough.

Machine Learning

Quantum machine learning algorithms may accelerate training or find patterns in high-dimensional quantum data. The practical advantage remains unproven for current ML tasks, but quantum-enhanced ML is an active research frontier with potential for linear algebra speedups.

Frequently Asked Questions

Will quantum computers replace classical computers?

No. Quantum computers are not universally faster — they excel at specific problem types (factoring, simulation, certain optimisation tasks). For everyday tasks (browsing the web, running Excel, playing games), classical computers are faster, cheaper, and more practical. Quantum computers will complement classical computers as specialised accelerators for specific tasks, similar to how GPUs accelerate graphics and AI.

When will quantum computers break encryption?

Cryptographically relevant quantum computers (capable of breaking 2048-bit RSA) would require millions of error-corrected logical qubits — likely requiring millions of physical qubits. Current best estimates: 10-20 years away. However, "harvest now, decrypt later" attacks (storing encrypted data to decrypt when quantum computers arrive) are already a concern for sensitive long-lived secrets. NIST post-quantum standards are designed to protect against this.

Why must quantum computers be kept so cold?

Superconducting qubits (used by IBM and Google) require temperatures of ~15 millikelvin — 150 times colder than outer space. At these temperatures, certain metals become superconducting (zero electrical resistance) and quantum effects are preserved long enough to run computations. Even a single stray microwave photon from room-temperature surroundings can cause decoherence. The enormous refrigerators (dilution refrigerators) required are one reason quantum computers are so expensive to operate.

What is quantum computing's relationship to AI?

Currently, classical hardware (especially GPUs and TPUs) is far better for training AI models. Quantum ML algorithms exist in theory but have not demonstrated practical advantage over classical ML on real-world tasks. Long-term, quantum computers may accelerate certain linear algebra operations central to deep learning, but this is speculative. The more near-term connection is quantum computers training models to optimise drug or material design in quantum chemistry.

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