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- Finite_field_arithmetic abstract "Arithmetic in a finite field is different from standard integer arithmetic. There are a limited number of elements in the finite field; all operations performed in the finite field result in an element within that field.While each finite field is itself not infinite, there are infinitely many different finite fields; their number of elements (which is also called cardinality) is necessarily of the form pn where p is a prime number and n is a positive integer, and two finite fields of the same size are isomorphic. The prime p is called the characteristic of the field, and the positive integer n is called the dimension of the field over its prime field.Finite fields are used in a variety of applications, including in classical coding theory in linear block codes such as BCH codes and Reed–Solomon error correction and in cryptography algorithms such as the Rijndael encryption algorithm.".
- Finite_field_arithmetic wikiPageExternalLink CS-07-593.
- Finite_field_arithmetic wikiPageExternalLink galois.html.
- Finite_field_arithmetic wikiPageID "576387".
- Finite_field_arithmetic wikiPageRevisionID "606436925".
- Finite_field_arithmetic hasPhotoCollection Finite_field_arithmetic.
- Finite_field_arithmetic subject Category:Arithmetic.
- Finite_field_arithmetic subject Category:Articles_with_example_D_code.
- Finite_field_arithmetic subject Category:Finite_fields.
- Finite_field_arithmetic type Field108569998.
- Finite_field_arithmetic type FiniteFields.
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- Finite_field_arithmetic comment "Arithmetic in a finite field is different from standard integer arithmetic.".
- Finite_field_arithmetic label "Finite field arithmetic".
- Finite_field_arithmetic sameAs m.02rr17.
- Finite_field_arithmetic sameAs Q5450398.
- Finite_field_arithmetic sameAs Q5450398.
- Finite_field_arithmetic sameAs Finite_field_arithmetic.
- Finite_field_arithmetic wasDerivedFrom Finite_field_arithmetic?oldid=606436925.
- Finite_field_arithmetic isPrimaryTopicOf Finite_field_arithmetic.