2π theorem and Atoroidal

Shortcuts: Differences, Similarities, Jaccard Similarity Coefficient, References.

Difference between 2π theorem and Atoroidal

2π theorem vs. Atoroidal

In mathematics, the 2 theorem of Gromov and Thurston states a sufficient condition for Dehn filling on a cusped hyperbolic 3-manifold to result in a negatively curved 3-manifold. In mathematics, an atoroidal 3-manifold is one that does not contain an essential torus.

Similarities between 2π theorem and Atoroidal

2π theorem and Atoroidal have 4 things in common (in Unionpedia): Fundamental group, Mathematics, Prime decomposition (3-manifold), Seifert fiber space.

Fundamental group

In the mathematical field of algebraic topology, the fundamental group is a mathematical group associated to any given pointed topological space that provides a way to determine when two paths, starting and ending at a fixed base point, can be continuously deformed into each other.

2π theorem and Fundamental group · Atoroidal and Fundamental group · See more »

Mathematics

Mathematics (from Greek μάθημα máthēma, "knowledge, study, learning") is the study of such topics as quantity, structure, space, and change.

2π theorem and Mathematics · Atoroidal and Mathematics · See more »

Prime decomposition (3-manifold)

In mathematics, the prime decomposition theorem for 3-manifolds states that every compact, orientable 3-manifold is the connected sum of a unique (up to homeomorphism) finite collection of prime 3-manifolds.

2π theorem and Prime decomposition (3-manifold) · Atoroidal and Prime decomposition (3-manifold) · See more »

Seifert fiber space

A Seifert fiber space is a 3-manifold together with a "nice" decomposition as a disjoint union of circles.

2π theorem and Seifert fiber space · Atoroidal and Seifert fiber space · See more »

The list above answers the following questions

What 2π theorem and Atoroidal have in common
What are the similarities between 2π theorem and Atoroidal

2π theorem and Atoroidal Comparison

2π theorem has 16 relations, while Atoroidal has 13. As they have in common 4, the Jaccard index is 13.79% = 4 / (16 + 13).

References

This article shows the relationship between 2π theorem and Atoroidal. To access each article from which the information was extracted, please visit:

Unionpedia is a concept map or semantic network organized like an encyclopedia – dictionary. It gives a brief definition of each concept and its relationships.

This is a giant online mental map that serves as a basis for concept diagrams. It's free to use and each article or document can be downloaded. It's a tool, resource or reference for study, research, education, learning or teaching, that can be used by teachers, educators, pupils or students; for the academic world: for school, primary, secondary, high school, middle, technical degree, college, university, undergraduate, master's or doctoral degrees; for papers, reports, projects, ideas, documentation, surveys, summaries, or thesis. Here is the definition, explanation, description, or the meaning of each significant on which you need information, and a list of their associated concepts as a glossary. Available in English, Spanish, Portuguese, Japanese, Chinese, French, German, Italian, Polish, Dutch, Russian, Arabic, Hindi, Swedish, Ukrainian, Hungarian, Catalan, Czech, Hebrew, Danish, Finnish, Indonesian, Norwegian, Romanian, Turkish, Vietnamese, Korean, Thai, Greek, Bulgarian, Croatian, Slovak, Lithuanian, Filipino, Latvian, Estonian and Slovenian. More languages soon.

All the information was extracted from Wikipedia, and it's available under the Creative Commons Attribution-ShareAlike License.

Unionpedia is not endorsed by or affiliated with the Wikimedia Foundation.

Google Play, Android and the Google Play logo are trademarks of Google Inc.