Triple

Given a phrase, classify it is english named entity (e.g., persons, organizations, works of art) in Latin script, or not (e.g., literals, dates, URLs, verbose phrases). For disambiguation, the statement where the phrase occurs as object is also given. Please return a JSON object with `phrase` (string, the phrase being analyzed) and `is_ne` (boolean, indicating whether the phrase is a Named Entity).

Phrase: Gromov’s non-squeezing theorem | Statement: [Mikhail Gromov, notableFor, Gromov’s non-squeezing theorem]

Target entity: Gromov’s non-squeezing theorem
Context triple: [Mikhail Gromov, notableFor, Gromov’s non-squeezing theorem]

• A. Nash embedding theorem
  The Nash embedding theorem is a fundamental result in differential geometry that shows any Riemannian manifold can be isometrically embedded into some Euclidean space, thereby realizing abstract curved spaces as concrete subsets of standard Euclidean space.
• B. Cheeger–Gromov compactness theorem
  The Cheeger–Gromov compactness theorem is a fundamental result in Riemannian geometry that gives conditions under which a sequence of Riemannian manifolds has a subsequence converging (in the Gromov–Hausdorff or smooth sense) to a limit space.
• C. Smale–Hirsch immersion theorem
  The Smale–Hirsch immersion theorem is a fundamental result in differential topology that classifies immersions of manifolds up to regular homotopy in terms of bundle monomorphisms between their tangent bundles.
• D. McDuff–Salamon theory of J-holomorphic curves
  The McDuff–Salamon theory of J-holomorphic curves is a foundational framework in symplectic geometry that systematically develops the analysis, topology, and applications of pseudoholomorphic curves in symplectic manifolds.
• E. Introduction to Symplectic Topology
  Introduction to Symplectic Topology is a foundational graduate-level textbook that systematically develops the theory and applications of symplectic manifolds and symplectic geometry.
• F. None of above. chosen
• G. Unsure - the case is ambiguous/there is not enough information to decide.

Generate a one-sentence description of the target entity. 
You are given a context triple in the form (subject, predicate, object), where the object is the target entity. 
# Instructions
Use the triple to infer relevant information about the entity. Describe the entity based on what is most defining, well-known. 
Avoid repeating the information from the triple, unless really essential.
# Response Format
Return only the sentence: "Description: [one-sentence description of the target entity]"

Entity: Gromov’s non-squeezing theorem
Triple: [Mikhail Gromov, notableFor, Gromov’s non-squeezing theorem]

Gromov’s non-squeezing theorem is a fundamental result in symplectic geometry that reveals a rigid constraint on symplectic embeddings, showing that certain volume-preserving transformations cannot "squeeze" a ball into a thinner cylinder despite having enough volume.

Target entity: Gromov’s non-squeezing theorem
Target entity description: Gromov’s non-squeezing theorem is a fundamental result in symplectic geometry that reveals a rigid constraint on symplectic embeddings, showing that certain volume-preserving transformations cannot "squeeze" a ball into a thinner cylinder despite having enough volume.

• A. Nash embedding theorem
  The Nash embedding theorem is a fundamental result in differential geometry that shows any Riemannian manifold can be isometrically embedded into some Euclidean space, thereby realizing abstract curved spaces as concrete subsets of standard Euclidean space.
• B. Cheeger–Gromov compactness theorem
  The Cheeger–Gromov compactness theorem is a fundamental result in Riemannian geometry that gives conditions under which a sequence of Riemannian manifolds has a subsequence converging (in the Gromov–Hausdorff or smooth sense) to a limit space.
• C. Smale–Hirsch immersion theorem
  The Smale–Hirsch immersion theorem is a fundamental result in differential topology that classifies immersions of manifolds up to regular homotopy in terms of bundle monomorphisms between their tangent bundles.
• D. McDuff–Salamon theory of J-holomorphic curves
  The McDuff–Salamon theory of J-holomorphic curves is a foundational framework in symplectic geometry that systematically develops the analysis, topology, and applications of pseudoholomorphic curves in symplectic manifolds.
• E. Introduction to Symplectic Topology
  Introduction to Symplectic Topology is a foundational graduate-level textbook that systematically develops the theory and applications of symplectic manifolds and symplectic geometry.
• F. None of above. chosen