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Properties of Primes and Multiplicative Group of a Field Cover

Properties of Primes and Multiplicative Group of a Field

Formalized Mathematics
Volume 17 (2009): Issue 2 (June 2009)
By:  and    
Open Access
|Jul 2009
References

References

  1. [1] Broderick Arneson and Piotr Rudnicki. Primitive roots of unity and cyclotomic polynomials., 12(1):59-67, 2004.
    Search in Google Scholar
  2. [2] Grzegorz Bancerek. Cardinal numbers., 1(2):377-382, 1990.
    Search in Google Scholar
  3. [3] Grzegorz Bancerek. The fundamental properties of natural numbers., 1(1):41-46, 1990.
    Search in Google Scholar
  4. [4] Grzegorz Bancerek. The ordinal numbers., 1(1):91-96, 1990.
    Search in Google Scholar
  5. [5] Grzegorz Bancerek and Andrzej Trybulec. Miscellaneous facts about functions., 5(4):485-492, 1996.
    Search in Google Scholar
  6. [6] Czesław Byliński. Functions and their basic properties., 1(1):55-65, 1990.
    Search in Google Scholar
  7. [7] Czesław Byliński. Functions from a set to a set., 1(1):153-164, 1990.
    Search in Google Scholar
  8. [8] Czesław Byliński. Partial functions., 1(2):357-367, 1990.
    Search in Google Scholar
  9. [9] Czesław Byliński. Some basic properties of sets., 1(1):47-53, 1990.
    Search in Google Scholar
  10. [10] Agata Darmochwał. Finite sets., 1(1):165-167, 1990.
    Search in Google Scholar
  11. [11] Yoshinori Fujisawa and Yasushi Fuwa. The Euler's function., 6(4):549-551, 1997.
    Search in Google Scholar
  12. [12] Eugeniusz Kusak, Wojciech Leończuk, and Michał Muzalewski. Abelian groups, fields and vector spaces., 1(2):335-342, 1990.
    Search in Google Scholar
  13. [13] Rafał Kwiatek. Factorial and Newton coefficients., 1(5):887-890, 1990.
    Search in Google Scholar
  14. [14] Rafał Kwiatek and Grzegorz Zwara. The divisibility of integers and integer relative primes., 1(5):829-832, 1990.
    Search in Google Scholar
  15. [15] Michał Muzalewski and Lesław W. Szczerba. Construction of finite sequences over ring and left-, right-, and bi-modules over a ring., 2(1):97-104, 1991.
    Search in Google Scholar
  16. [16] Hiroyuki Okazaki and Yasunari Shidama. Uniqueness of factoring an integer and multiplicative group., 16(2):103-107, 2008, doi:10.2478/v10037-008-0015-1.
    Open DOISearch in Google Scholar
  17. [17] Christoph Schwarzweller. The ring of integers, euclidean rings and modulo integers., 8(1):29-34, 1999.
    Search in Google Scholar
  18. [18] Dariusz Surowik. Cyclic groups and some of their properties - part I., 2(5):623-627, 1991.
    Search in Google Scholar
  19. [19] Andrzej Trybulec. Domains and their Cartesian products., 1(1):115-122, 1990.
    Search in Google Scholar
  20. [20] Michał J. Trybulec. Integers., 1(3):501-505, 1990.
    Search in Google Scholar
  21. [21] Wojciech A. Trybulec. Groups., 1(5):821-827, 1990.
    Search in Google Scholar
  22. [22] Wojciech A. Trybulec. Subgroup and cosets of subgroups., 1(5):855-864, 1990.
    Search in Google Scholar
  23. [23] Wojciech A. Trybulec. Lattice of subgroups of a group. Frattini subgroup., 2(1):41-47, 1991.
    Search in Google Scholar
  24. [24] Zinaida Trybulec. Properties of subsets., 1(1):67-71, 1990.
    Search in Google Scholar
  25. [25] Edmund Woronowicz. Relations and their basic properties., 1(1):73-83, 1990.
    Search in Google Scholar
DOI: https://doi.org/10.2478/v10037-009-0017-7 | Journal eISSN: 1898-9934 | Journal ISSN: 1426-2630
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Language: English
Page range: 151 - 155
Published on: Jul 14, 2009
Published by: University of Białystok
In partnership with: Paradigm Publishing Services
Related subjects:
Computer sciences,
Artificial intelligence,
Computer sciences, other,
Mathematics,
Logic and set theory,
General mathematics

© 2009 Kenichi Arai, Hiroyuki Okazaki, published by University of Białystok
This work is licensed under the Creative Commons License.

Volume 17 (2009): Issue 2 (June 2009)
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