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Titlebook: Geometry of Lie Groups; Boris Rosenfeld Book 1997 Springer Science+Business Media Dordrecht 1997 Grad.algebra.associative algebra.finite g

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https://doi.org/10.1007/978-1-4757-5325-7Grad; algebra; associative algebra; finite group; lie group
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Einführung in die lineare Algebra . = .... of this space by itself is a positive definite quadratic form .. = ......, this space is also called a .. In . we have seen that the space .. also satisfies the axioms ..1° – 3° of a metric space.
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Eigenwerte und Jordansche Normalform,he classes of primitivity of these hyperspheres are pairs of their antipodal points. Therefore, if we identify pairs of antipodal points of these hyperspheres we obtain homogeneous spaces with primitive groups of transformations.
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Einige Grundstrukturen der Algebra,lute hyperquadrics of the spaces .. or .. are given, there are spaces corresponding them by the duality principle of ... These dual spaces are called ., respectively ., . and are denoted by .., respectively ...
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