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Linear algebra - Wikipedia

Part #1: This text part is about navigating the main menu of a page, which includes links to the main page, contents, current events, random article, about Wikipedia, contact us, donate, help, learn to edit, community portal, recent changes, upload file, language links, search, create account, log in, personal tools, pages for logged out editors, learn more, contributions, talk, history, vector spaces, matrixes, linear systems, endomorphisms and square matrices, determinant, eigenvalues and eigenvectors, and duality.

Part #2: This section discusses dual maps, inner-product spaces, relationships with geometry, usage and applications, module theory, multilinear algebra and tensors, topological vector spaces, scientific computation, and extensions and generalizations. It also includes explanatory notes, citations, general and cited sources, and further reading such as history, introductory textbooks, advanced textbooks, and scientific computation.

Overall, these two parts discuss navigating a page's main menu and topics related to mathematics, such as dual maps, inner-product spaces, geometry, module theory, multilinear algebra, tensors, topological vector spaces, and scientific computation. They also include explanatory notes, citations, general and cited sources, and further reading.
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Linear algebra - Wikipedia

Part #1: This text part is about navigating the main menu of a page, which includes links to the main page, contents, current events, random article, about Wikipedia, contact us, donate, help, learn to edit, community portal, recent changes, upload file, language links, search, create account, log in, personal tools, pages for logged out editors, learn more, contributions, talk, history, vector spaces, matrixes, linear systems, endomorphisms and square matrices, determinant, eigenvalues and eigenvectors, and duality.

Part #2: This section discusses dual maps, inner-product spaces, relationships with geometry, usage and applications, module theory, multilinear algebra and tensors, topological vector spaces, scientific computation, and extensions and generalizations. It also includes explanatory notes, citations, general and cited sources, and further reading such as history, introductory textbooks, advanced textbooks, and scientific computation.

Overall, these two parts discuss navigating a page's main menu and topics related to mathematics, such as dual maps, inner-product spaces, geometry, module theory, multilinear algebra, tensors, topological vector spaces, and scientific computation. They also include explanatory notes, citations, general and cited sources, and further reading.
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