LATENT REFERENCES / TAG2
Orthogonal Basis
Original title: orthogonal basis 直交基底
This reference note belongs to Tag2 in Latent References, an archive curated by Keigo Yoshida. Its archive region is Chaos theory · Lorenz equations. The note preserves its source text and links so that readers can trace the material behind the 3D map.
- Collection
- Tag2
- Archive region
- Chaos theory · Lorenz equations
Archived reference note
English translation of the archived note. JP shows the original text. Source links and literal code are retained; the translation does not update or independently verify the source claims.
Particularly in linear algebra, an orthogonal basis of inner-product space V is a basis whose vectors are mutually orthogonal. If its vectors are normalized, the resulting basis is orthonormal.
特に線形代数では、内積空間Vの直交基底は、ベクトルが相互に直交するVの基底です。直交基底のベクトルが正規化されている場合、結果の基底は正規直交基底になります。
Source updated 2023-07-30 · Snapshot 2026-10-08
Source links and calculated neighbors
Cosine values measure shared lexical features, not truth, agreement or identical meaning. Original reference links are labeled separately.
- NormComputed lexical cosine similarity 0.092 · shared title, text, tags and references