Blog
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Quantum Computing: Grover’s Algorithm – Inversion About the Mean
Grover’s algorithm by exact matrix evolution: a full 3-qubit walkthrough of the oracle and the inversion-about-the-mean amplitude amplification step.
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Marta for macOS Review: The Free, Dual-Pane Finder Alternative
Marta is a free, keyboard-driven, dual-pane file manager for macOS. See why it beats Finder for power users, plus a 2-minute install guide (direct…
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Dario Amodei — The Adolescence of Technology
https://www.darioamodei.com/essay/the-adolescence-of-technology In “The Adolescence of Technology,” Anthropic CEO Dario Amodei argues that humanity is entering a high-stakes “technological puberty” with the imminent arrival of…
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MakeUseOf: Microsoft finally fixed File Explorer — but only if you disable this manually
https://www.makeuseof.com/microsoft-fixed-file-explorer-only-disable-manually/ TLDR, the steps are as follows:
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The Cost of Garbage in Quantum Computing
Why leftover ancilla qubits (junk bits) destroy quantum interference, and how uncomputation cleans them up to preserve an algorithm’s speedup.
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America’s $200 AI Coding Tool Just Met a $3 Chinese Rival, GLM-4.7
https://www.techloy.com/americas-200-ai-coding-tool-just-met-a-3-chinese-rival-glm-4-7/
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Reversible Computation Explained: Why Quantum Gates Can’t Erase Bits
Why quantum computation must be reversible: irreversible classical gates like AND, ancilla bits as scratch space, and the Toffoli and Fredkin gates that make…
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Deutsch Algorithm Revisited: Quantum vs Classical Implementation in Qiskit
Part of the Quantum Computing: A Complete Learning Path series. QUANTUM SERIES 2026 Quantum vs classical implementation of Deutsch’s Algorithm in Qiskit: same answer,…
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Deutsch’s Algorithm in Quantum Computing: The 4 Cases
Deutsch’s algorithm explained: the four one-bit Boolean functions, the reversible oracle, and the single-query circuit that beats the classical two.
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Understanding Phase Kickback in Quantum Computing
How the target controls the controller and why this underpins Grover’s, Shor’s, and Deutsch’s algorithms.
Malcolm Low | Practical AI, Computing & Quantum Research 