Corrections to the fourth edition of
|
Classical Algebra |
by William J. Gilbert and Scott A. Vanstone
- Page 18: Chapter 0, Exercise 55.
- Show that the statement P OR Q OR R is equivalent to the statement (NOT P AND NOT Q) implies R.
- Page 44: Chapter 1, Exercise 57.
- 1241 to base 9
- Page 85: line 2.
- f(k+1) = f(k) + k + 1
- Page 157: line -6.
- In order for the RSA scheme to be secure
- Page 161: Chapter 6, Exercise 6.
- This has no solution.
- Page 169: line 12.
- im = in+4k = in i4k = in(i4)k = in 1k = in
- Page 180: 7.5.4 Theorem.
- z1 z2 = r1 r2 [cos ...
- Page 205: line 15.
- if we divide f(z) = ...
- Page 205: line -8.
- Since the remainder is zero, g(z) divides f(z) and
- Page 212: line -4.
- a0 qn = -p(an pn-1 + an-1 pn-2 q + ... + a1 qn-1)
- Page 222: 8.5.9 Example.
- 2 + 3 i should be changed to 2 + \sqrt3 i throughout the example.
2 - 3 i should be changed to 2 - \sqrt3 i throughout the example.
- Page 227: line -1.
- ... where each Ai ...
- Page 228: line 7.
- where each Ai and Bi ...
- Page 247: Exercise Set 0, Solution to 33.
- There exists x, for all y, 0 < x =< y; integers
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This page was last updated on
September 2, 2003