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Representations of groups --- Symmetry groups --- Mathematical physics
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Symmetry (Art) --- Symétrie (Art) --- Proportion (Art) --- Symmetry (Art). --- Symétrie (Art) --- 548.12 --- Form (Aesthetics) --- 548.12 Theory of symmetry. Theory of original forms in general --- Theory of symmetry. Theory of original forms in general --- fysicochemie --- Art --- Mathematical physics --- Chemical and physical cristallography --- Chemical and physical crystallography --- Symmetry
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Group theory --- Physics --- Representations of groups. --- Symmetry groups. --- Représentations de groupes --- Groupes symétriques --- Representations of groups --- Représentations de groupes --- Groupes symétriques --- Symmetry groups --- Groups, Symmetry --- Symmetric groups --- Crystallography, Mathematical --- Quantum theory --- Group representation (Mathematics) --- Groups, Representation theory of
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Mathematics is driven forward by the quest to solve a small number of major problems--the four most famous challenges being Fermat's Last Theorem, the Riemann Hypothesis, Poincar'e's Conjecture, and the quest for the "Monster" of Symmetry. Now, in an exciting, fast-paced historical narrative ranging across two centuries, Mark Ronan takes us on an exhilarating tour of this final mathematical quest. Ronan describes how the quest to understand symmetry really began with the tragic young genius Evariste Galois, who died at the age of 20 in a duel. Galois, who spent the night before he died frantically scribbling his unpublished discoveries, used symmetry to understand algebraic equations, and he discovered that there were building blocks or "atoms of symmetry." Most of these building blocks fit into a table, rather like the periodic table of elements, but mathematicians have found 26 exceptions. The biggest of these was dubbed "the Monster"--a giant snowflake in 196,884 dimensions. Ronan, who personally knows the individuals now working on this problem, reveals how the Monster was only dimly seen at first. As more and more mathematicians became involved, the Monster became clearer, and it was found to be not monstrous but a beautiful form that pointed out deep connections between symmetry, string theory, and the very fabric and form of the universe. This story of discovery involves extraordinary characters, and Mark Ronan brings these people to life, vividly recreating the growing excitement of what became the biggest joint project ever in the field of mathematics. Vibrantly written, Symmetry and the Monster is a must-read for all fans of popular science--and especially readers of such books as Fermat's Last Theorem.
Symmetry (Mathematics) --- Group theory --- Symétrie (Mathématiques) --- Théorie des groupes --- Moonshine. --- Group theory. --- Symmetry (Mathematics). --- Symétrie (Mathématiques) --- Théorie des groupes --- Moonshine
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Group theory --- Chemical structure --- fysicochemie --- Chemical structure. --- Symmetry (Physics) --- Group theory. --- Chemical bonds. --- Molecules.
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Symmetry (Physics) --- Molecular theory --- 541.1 --- 541.5 --- 548.12 --- #wbib:dd.Prof.H.Bosmans --- Invariance principles (Physics) --- Symmetry (Chemistry) --- Conservation laws (Physics) --- Physics --- Chemistry, Physical and theoretical --- Matter --- Physical chemistry --- Valencies. Bonds. Affinity --- Theory of symmetry. Theory of original forms in general --- Constitution --- Molecular theory. --- Symmetry (Physics). --- 548.12 Theory of symmetry. Theory of original forms in general --- 541.5 Valencies. Bonds. Affinity --- 541.1 Physical chemistry --- Théorie moléculaire --- Symétrie (Physique) --- Théorie moléculaire --- Symétrie (Physique) --- Quantum chemistry --- Physicochemistry --- fysicochemie --- #WSCH:MACV --- Symmetry (physics)
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Symmetry --- 514.1 --- Aesthetics --- Proportion --- General geometry --- 514.1 General geometry --- Symétrie --- 514.17 --- 514.17 Convex sets. Geometric figure arrangements. Geometric inequalities --- Convex sets. Geometric figure arrangements. Geometric inequalities --- Mathematics --- Symmetry. --- Basic Sciences. Physics --- Physics (General). --- Symétrie
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Quantum mechanics. Quantumfield theory --- Quantum theory. --- Symmetry (Physics) --- Théorie quantique --- Symétrie (Physique) --- Quantum theory --- Théorie quantique --- Symétrie (Physique)
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Group theory --- Symmetry groups. --- Modules (Algebra) --- Operator theory. --- Groupes symétriques --- Modules (Algèbre) --- Théorie des opérateurs --- 51 <082.1> --- Mathematics--Series --- Groupes symétriques --- Modules (Algèbre) --- Théorie des opérateurs --- Operator theory --- Symmetry groups --- Groups, Symmetry --- Symmetric groups --- Crystallography, Mathematical --- Quantum theory --- Representations of groups --- Functional analysis --- Finite number systems --- Modular systems (Algebra) --- Algebra --- Finite groups --- Rings (Algebra)
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Symmetry (Physics) --- Symétrie (Physique) --- 517.987 --- 517.987 Measures. Representations of Boolean algebras. Metric theory of dynamic systems --- Measures. Representations of Boolean algebras. Metric theory of dynamic systems --- Invariance principles (Physics) --- Symmetry (Chemistry) --- Conservation laws (Physics) --- Physics --- Mathematical physics --- Symmetry (Physics). --- Fractales --- Chaos
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