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- Subspace_theorem abstract "In mathematics, the subspace theorem is a result obtained by Wolfgang M. Schmidt (1972). It states that if L1,...,Ln are linearly independent linear forms in n variables with algebraic coefficients and if ε>0 is any given real number, thenthe non-zero integer points x withlie in a finite number of proper subspaces of Qn.A quantitative form of the theorem, in which the number of subspaces containing all solutions, was also obtained by Schmidt, and the theorem was generalised by Schlickewei (1977) to allow more general absolute values on number fields.The theorem may be used to obtain results on Diophantine equations such as Siegel's theorem on integral points and solution of the S-unit equation.".
- Subspace_theorem wikiPageID "8830237".
- Subspace_theorem wikiPageRevisionID "495665494".
- Subspace_theorem authorlink "Wolfgang M. Schmidt".
- Subspace_theorem first "Wolfgang M.".
- Subspace_theorem hasPhotoCollection Subspace_theorem.
- Subspace_theorem last "Schmidt".
- Subspace_theorem year "1972".
- Subspace_theorem subject Category:Diophantine_approximation.
- Subspace_theorem subject Category:Theorems_in_number_theory.
- Subspace_theorem type Abstraction100002137.
- Subspace_theorem type Communication100033020.
- Subspace_theorem type Message106598915.
- Subspace_theorem type Proposition106750804.
- Subspace_theorem type Statement106722453.
- Subspace_theorem type Theorem106752293.
- Subspace_theorem type TheoremsInNumberTheory.
- Subspace_theorem comment "In mathematics, the subspace theorem is a result obtained by Wolfgang M. Schmidt (1972).".
- Subspace_theorem label "Subspace theorem".
- Subspace_theorem sameAs m.027l7rf.
- Subspace_theorem sameAs Q7632041.
- Subspace_theorem sameAs Q7632041.
- Subspace_theorem sameAs Subspace_theorem.
- Subspace_theorem wasDerivedFrom Subspace_theorem?oldid=495665494.
- Subspace_theorem isPrimaryTopicOf Subspace_theorem.