Homotopy to Marie is the fifth album by Nurse with Wound, released in 1982. Although Nurse with Wound had generated considerable interest across their...
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Stapleton was left from the original trio and he now regards 1982's Homotopy to Marie as being the first proper Nurse with Wound release. There are now...
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In mathematics, homotopy groups are used in algebraic topology to classify topological spaces. The first and simplest homotopy group is the fundamental...
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debut album Chance Meeting... had been dedicated to Luigi Russolo, and the following album Homotopy to Marie was listed as being inspired by Franz Kamin....
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In the mathematical field of algebraic topology, the homotopy groups of spheres describe how spheres of various dimensions can wrap around each other....
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Feel You as the Dogs Are Laughing and I Am Blind" from the album Homotopy to Marie. 1983: A sample of kecak chanting can be heard in the song "Soldier...
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Fundamental group (redirect from First homotopy group)
is the first and simplest homotopy group. The fundamental group is a homotopy invariant—topological spaces that are homotopy equivalent (or the stronger...
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Hitchcock Here Today – David Grisman Heartbeats and Triggers – Translator Homotopy to Marie – Nurse With Wound Hour Live – Toots & The Maytals Humans Only – Earthstar...
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Wound "Homotopy To Marie" [2LP, 2CD + Art Book] (2018) ROTOR0069 Sand "Vibrating Cloud" [LP, CD] (2019) ROTOR0068 The Bonaparte's "Welcome to the Isle...
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Agnès France Marie Beaudry is a Canadian mathematician specializing in algebraic topology, including stable homotopy theory, chromatic homotopy theory, equivariant...
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topological space ( X , x ) {\displaystyle (X,x)} is defined as the group of homotopy classes of loops based at x {\displaystyle x} . This definition works well...
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Camille Jordan (redirect from Marie Ennemond Camille Jordan)
Marie Ennemond Camille Jordan (French: [ʒɔʁdɑ̃]; 5 January 1838 – 22 January 1922) was a French mathematician, known both for his foundational work in...
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respectively). He was named to the 2018 class of fellows of the American Mathematical Society "for contributions to homotopy theory and for exposition"...
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general structure as the system to solve, f 1 = 0 , … , f n = 0 {\displaystyle f_{1}=0,\,\ldots ,\,f_{n}=0} . Then a homotopy between the two systems is considered...
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Whitehead to introduce the notion of simple homotopy type. A simple homotopy equivalence is defined in terms of adding simplices or cells to a simplicial...
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called the homotopy class of the gradual rotation. The belt trick (shown, in which both ends of the rotated object are physically tethered to an external...
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Rokhlin's theorem can be deduced from the fact that the third stable homotopy group of spheres π 3 S {\displaystyle \pi _{3}^{S}} is cyclic of order...
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connected and has fundamental group equal to the center of Spin(n). In indefinite signature the covers and homotopy groups are more complicated – Spin(p,...
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homology of dimension one. Similarly to the fundamental group or the higher homotopy groups of a space, homology groups are important topological invariants...
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Diffeology (section Relation to other smooth spaces)
rigorously defined) correspond precisely to the smooth homotopies. The concept of diffeology was first introduced by Jean-Marie Souriau in the 1980s under the name...
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8-fold periodicity over the real numbers, which is related to the same periodicities for homotopy groups of the stable unitary group and stable orthogonal...
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spectrum[citation needed], the set of lengths of closed geodesics in each free homotopy class, along with the twist along the geodesic in the 3-dimensional case...
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Ewald and Marie-Luise Tillmann. In 1995 she married Jonathan Morris with whom she has had three daughters. Tillmann, Ulrike (1997). "On the homotopy of the...
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Michelsohn, Marie-Louise (1989). Spin Geometry. Princeton University Press. p. 391. ISBN 978-0-691-08542-5. R. Gompf (1997). "Spinc–structures and homotopy equivalences"...
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Peter May (b. 1939), researcher in algebraic topology, category theory, homotopy theory, and the foundational aspects of spectra Barry Mazur (b. 1937) Curtis...
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In 1991, Kapranov and Voevodsky published a paper claiming to prove a version of the homotopy hypothesis. Later, Simpson showed the result of the paper...
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Cotangent complex (category Homotopy theory)
to ΩB/A called the augmentation map. In the homotopy category of simplicial A-algebras (or of simplicial ringed topoi), this construction amounts to taking...
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contributed to the traveling salesperson problem Karine Beauchard (born 1978), French control theorist Agnès Beaudry, Canadian-American stable homotopy theorist...
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vanishing homotopy groups. The classifying space has the property that any G principal bundle over a paracompact manifold B is isomorphic to a pullback...
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a closed manifold. The class of enlargeable manifolds is closed under homotopy equivalence, the taking of products, and under the connected sum with an...
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