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Linear algebra intuition
Vectors, bases, matrices as transformations, and tensor products. The ACTUAL prerequisite for quantum computing, which most resources skip.
Tomasz Kawalec · CC BY-SA 4.0 ↗
Qubits and superposition
From the definite bit to the amplitude-carrying qubit. Why '0 and 1 at the same time' is a shortcut, not the truth.
사전 요건: linear algebra intuition
Measurement
One classical outcome per shot; the distribution is the output. Why looking changes things, and why algorithms repeat.
사전 요건: qubits superposition
Entanglement
Joint structure no independent description reproduces: a resource, not a faster-than-light telephone.
사전 요건: measurement
NIST · Public domain ↗
Gates and circuits
X, Z, H, rotations and CNOT; circuits as time-ordered choreography; why compilation to real hardware changes everything.
사전 요건: qubits superposition
A. Tonomura / Belsazar · CC BY-SA 3.0 ↗
Interference: the actual source of advantage
Wrong answers cancel, right answers reinforce. The one-sentence truth of quantum speedup lives here.
사전 요건: gates circuits
The major algorithms
Deutsch-Jozsa for intuition, Grover for search, Shor for cryptography: each with its honest reality check.
사전 요건: interference
Decoherence and noise
Why qubits are divas, what T1/T2 mean, and why the useful life of quantum information is finite.
사전 요건: gates circuits
Error correction and logical qubits
Many noisy physical qubits become one dependable logical qubit, and 'below threshold' becomes the field's honest scoreboard.
사전 요건: decoherence noise
What quantum computers provably cannot do
The most common misconception in the field, treated head-on: quantum computers do NOT try all answers in parallel. Interference is the mechanism.
사전 요건: interference, major algorithms
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