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Newhouse's Theorem
Original title: ニューハウスの定理
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Newhouse's theorem is an important theorem in dynamical systems theory mathematically proving conditions under which differentiable maps (particularly diffeomorphisms in spaces of 2 or more dimensions) have “infinitely many sinks (stable periodic points)” or “infinitely many sources.”
（Newhouse's theorem）は、力学系理論において、微分可能な写像（特に2次元以上の空間における微分同相写像）が「無限個のシンク（安定な周期点）」または「無限個のソース」を持つための条件を数学的に証明した重要な定理です。
Source updated 2026-07-25 · 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.
- Pythagorean TheoremComputed lexical cosine similarity 0.132 · shared title, text, tags and references
- Romanian HouseComputed lexical cosine similarity 0.094 · shared title, text, tags and references
- Arnold TonguesComputed lexical cosine similarity 0.092 · shared title, text, tags and references