LEADER 00000cam a2200625Mi 4500 
003    OCoLC 
005    20240129213017.0 
006    m     o  d         
007    cr ||||||||||| 
008    180611s2013    fluab   ob    001 0 eng d 
015    GBB839309|2bnb 
016 7  018373228|2Uk 
019    990194291 
020    0429099991 
020    9780429099991 
020    1466567082 
020    9781466567085 
029 1  UKMGB|b018373228 
029 1  AU@|b000067556428 
035    (OCoLC)1295608568|z(OCoLC)990194291 
037    TANDF_282048|bIngram Content Group 
040    CZL|beng|erda|cCZL|dNLE|dUKMGB|dOCLCF|dOCLCO|dOCLCQ|dOCLCO
       |dOCLCQ|dOCLCL 
049    INap 
082  4 512/.02 
082  4 512/.02 
099    eBook O'Reilly for Public Libraries 
100 1  Hodge, Jonathan K.,|d1980-|eauthor.|1https://id.oclc.org/
       worldcat/entity/E39PCjrjqHhgmhctJd4R8FytVd 
245 10 Abstract algebra :|ban inquiry based approach /|cby 
       Jonathan K. Hodge, Steven Schlicker and Ted Sundstrom.
       |h[O'Reilly electronic resource] 
250    1st edition. 
264  1 Boca Raton, FL :|bChapman and Hall/CRC, an imprint of 
       Taylor and Francis,|c2013. 
300    1 online resource (593 p.). 
336    text|btxt 
337    computer|bc 
338    online resource|bcr 
347    text file 
490 1  Textbooks in Mathematics 
500    Description based upon print version of record. 
505 0  Front Cover; Contents; Note to Students; Preface; I. The 
       Integers; 1. The Integers: An Introduction; 2. 
       Divisibility of Integers; 3. Greatest Common Divisors; 4. 
       Prime Factorization; II. Other Number Systems; 5. 
       Equivalence Relations and Zn; 6. Algebra in Other Number 
       Systems; III. Rings; 7. An Introduction to Rings; 8. 
       IntegerMultiples and Exponents; 9. Subrings, Extensions, 
       and Direct Sums; 10. Isomorphism and Invariants; IV. 
       Polynomial Rings; 11. Polynomial Rings; 12. Divisibility 
       in Polynomial Rings; 13. Roots, Factors, and Irreducible 
       Polynomials; 14. Irreducible Polynomials 
505 8  15. Quotients of Polynomial RingsV. More Ring Theory; 16. 
       Ideals and Homomorphisms; 17. Divisibility and 
       Factorization in Integral Domains; 18. From Z to C; VI. 
       Groups; 19. Symmetry; 20. An Introduction to Groups; 21. 
       Integer Powers of Elements in a Group; 22. Subgroups; 23. 
       Subgroups of Cyclic Groups; 24. The Dihedral Groups; 25. 
       The Symmetric Groups; 26. Cosets and Lagrange's Theorem; 
       27. Normal Subgroups and Quotient Groups; 28. Products of 
       Groups; 29. Group Isomorphisms and Invariants; 30. 
       Homomorphisms and Isomorphism Theorems; 31. The 
       Fundamental Theorem of Finite Abelian Groups 
505 8  32. The First Sylow Theorem33. The Second and Third Sylow 
       Theorems; VII. Special Topics; 34. RSA Encryption; 35. 
       Check Digits; 36. Games: NIM and the 15 Puzzle; 37. Finite
       Fields, the Group of Units in Zn, and Splitting Fields; 
       38. Groups of Order 8 and 12: Semidirect Products of 
       Groups; A. Functions; B. Mathematical Induction and 
       theWell-Ordering Principle 
520 3  To learn and understand mathematics, students must engage 
       in the process of doing mathematics. Emphasizing active 
       learning, Abstract Algebra: An Inquiry-Based Approach not 
       only teaches abstract algebra but also provides a deeper 
       understanding of what mathematics is, how it is done, and 
       how mathematicians think. 
546    English. 
588    Description based on print version record. 
590    O'Reilly|bO'Reilly Online Learning: Academic/Public 
       Library Edition 
650  0 Algebra, Abstract|vTextbooks. 
650  7 Algebra, Abstract|2fast 
700 1  Schlicker, Steven,|d1958-|eauthor.|1https://id.oclc.org/
       worldcat/entity/E39PCjwrKMH3GHYxxKcMGPR3Qq 
700 1  Sundstrom, Ted,|eauthor. 
776    |z1-4822-2193-4 
776    |z1-4665-6706-6 
830  0 Textbooks in mathematics (Boca Raton, Fla.) 
856 40 |uhttps://ezproxy.naperville-lib.org/login?url=https://
       learning.oreilly.com/library/view/~/9781466567085/?ar
       |zAvailable on O'Reilly for Public Libraries 
994    92|bJFN