A people is a group of individuals who belong to and function within a particular society. In common usage, the term people may be synonymous with human, or otherwise may carry an exclusive meaning. In general, the word people is a collective noun used to define a specific group of humans. However, when used to refer to a group of humans possessing a common ethnic, cultural or national unitary characteristic or identity, "people" is a singular noun, and as such takes an "s" in the plural; (example: "the English-speaking peoples of the world").
The concept of personhood (who is a person within a society) is the fundamental component of any selective concept of people. A distinction is maintained in philosophy and law between the notions "human being", or "man", and "person". The former refers to the species, while the latter refers to a rational agent (see, for example, John Locke's Essay concerning Human Understanding II 27 and Immanuel Kant's Introduction to the Metaphysic of Morals).
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Bar-Natan, Dror - Hebrew University, Jerusalem. Quantum algebra and topology; bibliography of Vassiliev invariants.
Christensen, Dan - Department of Mathematics at the University of Western Ontario. Research focuses on stable homotopy theory, model categories, derived categories, phantom maps, pro-spectra and quantum mechanics. Includes list of publications and course schedule.
Ferry, Steve - Geometric and general topology. Includes survey articles.
Gordon, Cameron McA. - University of Texas at Austin. Geometric Topology. Preprints.
Gutik, Oleg - Associate professor at the Ivan Franko Lviv National University in the Ukraine. Research interests include topological semigroups, semilattices and partially ordered spaces. Page offers a curriculum vitae, research projects, teaching experience, and publications.
Meta Description: [ Oleg V. Gutik ]
Hatcher, Allen - Geometric topology. With textbooks on Algebraic Topology, Vector Bundles and K-theory, and 3-manifolds.
Meta Description: [ A downloadable textbook in algebraic topology ]
Kapovich, Michael - University of Utah. Low-dimensional geometry and topology.
Kirby, Rob - Geometric topology. With the book Problems in Low-Dimensional Topology
Lickorish, W. B. Raymond - University of Cambridge. Topology, three-dimensional manifolds, knot theory.
Meta Description: [ People in DPMMS ]
Mandell, Michael A. - University of Cambridge. Algebraic Topology and Homotopy Theory. Publications.
Meta Description: [ People in DPMMS ]
McCammond, Jon - UC Santa Barbara. Geometric Group Theory and Low-Dimensional Topology, as well as the neighboring fields of Combinatorics, Graph theory, Computational Geometry and certain types of Riemannian Geometry. Courses, seminars, publications, preprints; resources on Geometric Group Theory.
Pawalowski, Krzysztof - Adam Mickiewicz University, Poznañ, Poland. Research interests, publications, photos, links, and some mathematical information.
Meta Description: [ Homepage of Krzysztof Pawałowski ]
Rourke, Colin - University of Warwick. Geometric topology papers and resources.
Sanderson, Brian - Geometric topology. Includes computations with knots and surfaces.
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Snaith, Victor P. - University of Sheffield. Research interests in number theory, algebra, representation theory and algebraic topology. Publications and notes.
Suciu, Alexandru I. - Northeastern University, Boston. Topology and combinatorics: hyperplane arrangements, the topology and geometry of manifolds, the homology of discrete groups, the homotopy theory of high-dimensional knots.
Meta Description: [ Home Page of Alexandru I. Suciu, Professor of Mathematics at Northeastern University ]
Thomas, Charles B. - University of Cambridge. Application of algebraic topology to differential geometry.
Wu, Jie - National University of Singapore. Homotopy theory, simplicial groups, configuration spaces and braid groups, modular representation theory of symmetric groups.
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