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- Primitive_element_(finite_field) abstract "In field theory, a primitive element of a finite field GF(q) is a generator of the multiplicative group of the field. In other words, is called a primitive element if it is a primitive (q-1) root of unity in GF(q); this means that all the non-zero elements of can be written as for some (positive) integer .For example, 2 is a primitive element of the field GF(3) and GF(5), but not of GF(7) since it generates the cyclic subgroup of order 3 {2,4,1}; however, 3 is a primitive element of GF(7). The minimal polynomial of a primitive element is a primitive polynomial.".
- Primitive_element_(finite_field) wikiPageID "19127149".
- Primitive_element_(finite_field) wikiPageRevisionID "580504993".
- Primitive_element_(finite_field) hasPhotoCollection Primitive_element_(finite_field).
- Primitive_element_(finite_field) title "Primitive Polynomial".
- Primitive_element_(finite_field) urlname "PrimitivePolynomial".
- Primitive_element_(finite_field) subject Category:Field_theory.
- Primitive_element_(finite_field) comment "In field theory, a primitive element of a finite field GF(q) is a generator of the multiplicative group of the field. In other words, is called a primitive element if it is a primitive (q-1) root of unity in GF(q); this means that all the non-zero elements of can be written as for some (positive) integer .For example, 2 is a primitive element of the field GF(3) and GF(5), but not of GF(7) since it generates the cyclic subgroup of order 3 {2,4,1}; however, 3 is a primitive element of GF(7).".
- Primitive_element_(finite_field) label "Primitive element (finite field)".
- Primitive_element_(finite_field) label "Примитивный элемент конечного поля".
- Primitive_element_(finite_field) sameAs 原始元_(有限体).
- Primitive_element_(finite_field) sameAs m.04jnk55.
- Primitive_element_(finite_field) sameAs Q4378669.
- Primitive_element_(finite_field) sameAs Q4378669.
- Primitive_element_(finite_field) wasDerivedFrom Primitive_element_(finite_field)?oldid=580504993.
- Primitive_element_(finite_field) isPrimaryTopicOf Primitive_element_(finite_field).