Quantum Outpost
Zero to hero, written by engineers.

Quantum computing, for working developers.

The tutorials IBM and Microsoft won't write — opinionated, code-first, and written for engineers who learn by shipping. From your first qubit to post-quantum cryptography.

What vendor blogs won't publish

Independent benchmarks, honest comparisons, and tooling — all in places where IBM, Google, and Quantinuum have a structural conflict of interest.

Latest tutorials

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foundations · beginner · 18 min

What Is a Qubit? From Classical Bits to Quantum States

A ground-up introduction to qubits for developers who already know code. Bloch sphere, Dirac notation, the normalization constraint, and why a qubit is not just a probabilistic bit — with runnable Qiskit code.

foundations · beginner · 22 min

Superposition, Measurement, and the Born Rule

Measurement turns amplitudes into probabilities and destroys superposition. This tutorial walks through the Born rule, measurement in different bases, the no-cloning theorem, and why you can't just peek at a qubit without breaking it — with runnable Qiskit code.

foundations · beginner · 25 min

Multi-Qubit Systems and Entanglement

Tensor products, the 2ⁿ-dimensional state space, separable vs entangled states, the four Bell states, and why entanglement is the real secret ingredient of quantum computing. With runnable Qiskit code and a measurement-correlation experiment.

gates and circuits · beginner · 22 min

Unitary Operators and the Universal Gate Set

Quantum gates are unitary matrices — reversible, norm-preserving operations on state vectors. This tutorial proves why, derives the universal {H, T, CNOT} set, and shows why any quantum computation decomposes into these primitives. With full Qiskit verification.

gates and circuits · beginner · 20 min

Pauli, Phase, and Rotation Gates

Every single-qubit gate is a rotation of the Bloch sphere. This tutorial derives the Pauli matrices, the phase gates (S, T), and the continuous Rx/Ry/Rz rotation family — and shows how to decompose any single-qubit unitary into three Euler-angle rotations. With visualizations and Qiskit verification.

gates and circuits · intermediate · 23 min

Multi-Qubit Gates: CNOT, CZ, SWAP, Toffoli, and Controlled Everything

CNOT is the workhorse of entanglement, but the two-qubit gate zoo is richer than that. This tutorial walks through CZ, SWAP, iSWAP, Toffoli, and arbitrary controlled unitaries — plus the decomposition theorems that turn them all into CNOT + single-qubit primitives for real hardware.

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