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- Hasse_principle abstract "In mathematics, Helmut Hasse's local-global principle, also known as the Hasse principle, is the idea that one can find an integer solution to an equation by using the Chinese remainder theorem to piece together solutions modulo powers of each different prime number. This is handled by examining the equation in the completions of the rational numbers: the real numbers and the p-adic numbers. A more formal version of the Hasse principle states that certain types of equations have a rational solution if and only if they have a solution in the real numbers and in the p-adic numbers for each prime p.".
- Hasse_principle wikiPageExternalLink HassePrinciple.html.
- Hasse_principle wikiPageExternalLink DLSSw-Dyer1.pdf.
- Hasse_principle wikiPageID "489707".
- Hasse_principle wikiPageRevisionID "594071860".
- Hasse_principle hasPhotoCollection Hasse_principle.
- Hasse_principle id "p/h046670".
- Hasse_principle title "Hasse principle".
- Hasse_principle subject Category:Algebraic_number_theory.
- Hasse_principle subject Category:Diophantine_equations.
- Hasse_principle subject Category:Localization_(mathematics).
- Hasse_principle subject Category:Mathematical_principles.
- Hasse_principle type Abstraction100002137.
- Hasse_principle type Cognition100023271.
- Hasse_principle type Communication100033020.
- Hasse_principle type Content105809192.
- Hasse_principle type DiophantineEquations.
- Hasse_principle type Equation106669864.
- Hasse_principle type Generalization105913275.
- Hasse_principle type Idea105833840.
- Hasse_principle type MathematicalPrinciples.
- Hasse_principle type MathematicalStatement106732169.
- Hasse_principle type Message106598915.
- Hasse_principle type Principle105913538.
- Hasse_principle type PsychologicalFeature100023100.
- Hasse_principle type Statement106722453.
- Hasse_principle comment "In mathematics, Helmut Hasse's local-global principle, also known as the Hasse principle, is the idea that one can find an integer solution to an equation by using the Chinese remainder theorem to piece together solutions modulo powers of each different prime number. This is handled by examining the equation in the completions of the rational numbers: the real numbers and the p-adic numbers.".
- Hasse_principle label "Hasse principle".
- Hasse_principle label "Principe local-global".
- Hasse_principle label "Principe van Hasse".
- Hasse_principle label "哈瑟原則".
- Hasse_principle label "局所大域原理".
- Hasse_principle sameAs Principe_local-global.
- Hasse_principle sameAs 局所大域原理.
- Hasse_principle sameAs Principe_van_Hasse.
- Hasse_principle sameAs m.02gp5v.
- Hasse_principle sameAs Q2115578.
- Hasse_principle sameAs Q2115578.
- Hasse_principle sameAs Hasse_principle.
- Hasse_principle wasDerivedFrom Hasse_principle?oldid=594071860.
- Hasse_principle isPrimaryTopicOf Hasse_principle.