Qubit Register Separability Analysis via Boolean Cube Geometry

A theoretical framework analyzes the bipartite separability of pure qubit states based on computational-basis support geometry. Szymon Łukaszyk authored this work, which provides closed-form support counts and identifies configurations that enforce multipartite entanglement. The dataset was last updated on April 7, 2026.

Use Cases

• Classifying qubit state separability using the computational-basis support taxonomy.
• Identifying forbidden support configurations that guarantee multipartite entanglement for circuit design.
• Performing fast entanglement diagnostics in quantum circuits based on support geometry metrics.
• Analyzing quantum error-correcting codes using the provided closed-form support counts.

Strengths

• 23.6 MB file size provides a detailed theoretical exposition.
• Explicitly identifies forbidden configurations that enforce multipartite entanglement.
• Provides closed-form support counts for analysis.

Limitations

• The dataset is small (23.6 MB) and contains theoretical results rather than empirical data.
• No sample data or column information is available to verify or apply the framework directly.
• The theoretical nature limits immediate application without significant domain expertise.

Provenance

Source

Szymon Łukaszyk via figshare.

Collection Method

Theoretical derivation and analysis.

Freshness

Last updated on 2026-04-07.