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- Siegel's_lemma abstract "In transcendental number theory and Diophantine approximation, Siegel's lemma refers to bounds on the solutions of linear equations obtained by the construction of auxiliary functions. The existence of these polynomials was proven by Axel Thue; Thue's proof used Dirichlet's box principle. Carl Ludwig Siegel published his lemma in 1929. It is a pure existence theorem for a system of linear equations.Siegel's lemma has been refined in recent years to produce sharper bounds on the estimates given by the lemma.".
- Siegel's_lemma wikiPageID "11816319".
- Siegel's_lemma wikiPageRevisionID "604598742".
- Siegel's_lemma hasPhotoCollection Siegel's_lemma.
- Siegel's_lemma subject Category:Diophantine_approximation.
- Siegel's_lemma subject Category:Diophantine_geometry.
- Siegel's_lemma subject Category:Lemmas.
- Siegel's_lemma type Abstraction100002137.
- Siegel's_lemma type Communication100033020.
- Siegel's_lemma type Lemma106751833.
- Siegel's_lemma type Lemmas.
- Siegel's_lemma type Message106598915.
- Siegel's_lemma type Proposition106750804.
- Siegel's_lemma type Statement106722453.
- Siegel's_lemma comment "In transcendental number theory and Diophantine approximation, Siegel's lemma refers to bounds on the solutions of linear equations obtained by the construction of auxiliary functions. The existence of these polynomials was proven by Axel Thue; Thue's proof used Dirichlet's box principle. Carl Ludwig Siegel published his lemma in 1929.".
- Siegel's_lemma label "Lema de Siegel".
- Siegel's_lemma label "Lemma van Siegel".
- Siegel's_lemma label "Lemme de Siegel".
- Siegel's_lemma label "Siegel's lemma".
- Siegel's_lemma sameAs Lema_de_Siegel.
- Siegel's_lemma sameAs Lemme_de_Siegel.
- Siegel's_lemma sameAs Lemma_van_Siegel.
- Siegel's_lemma sameAs m.02rtdw1.
- Siegel's_lemma sameAs Q2036267.
- Siegel's_lemma sameAs Q2036267.
- Siegel's_lemma sameAs Siegel's_lemma.
- Siegel's_lemma wasDerivedFrom Siegel's_lemma?oldid=604598742.
- Siegel's_lemma isPrimaryTopicOf Siegel's_lemma.