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Algorithms: Sequential, Parallel, and Distributed Kenneth A. Berman and Jerome L. Paul UPDATES TO THE TEXT 12/20/ With additions from UiO (INF 4130). Last updated 3. Sept. 2008
p. 42 line 8 change 1 to 0 p. 56 Change “In Appendix D, we find an exact … :” to “An exact … is:” p. 57 Exercise 2.8 first n should be italic p. 58 Exercise 2.14 [ ] should be [ ] p. 66 After Proposition 3.1 ▄ should be p. 105 Delete the sentence on line 6 that begins “In Appendix D …” pp. 106-107, O should b o in Exercises 3.13d,e, 3.15 and 3.16. p. 125 In second line of section 4.2.5, change “…which is proved in Appendix D…” to “…whose proof we omit …” p. 166 Exercise 4.41 change 4.12 to 4. p. 166 Exercise 4.42 change 4.13 to 4.26 and 4.18 to 4. p. 169 line 1 change 1 to 0 p. 171 After Theorem 5.1.1 ▄ should be p. 185 Exercise 5.8 should read “Show that BingoSort is not a stable sorting algorithm” (the word “not” was missing) p. 186 Exercise 5.11 roman m in 2 nd^ line should be italic p. 204 Figure 6.2 Link in column i = 2 should be changed from 4 to 7, and Link in column i = 3 should be changed from 7 to 2 p. 205 line 3 of 3 rd^ paragraph, superscript j – 1 should be i – 1 p. 205 line 3 of 4 th^ paragraph, change “we assume” to “notice” p. 205 line 5 of 4 th^ paragraph, superscript – 1 should be n – 1 p. 207 line 1 of 2 nd^ paragraph, change n ] to n } p. 279 Subtract one from all the table entries of Root [ i , j ] in the last three occurrences of this matrix. Also, change 4 to 3 in the first occurrence of this matrix. p. 279 change 110 to 135 in its two occurrences for entry A [1,3], and change 60 to 80 in its two occurrences for entry Sigma [1,3]. p. 396 In Figure 13.1 arrow on edge 1,5 should be reversed p. 400 In Figure 3.2 arrow on edge 1,5 should be reversed p. 440/441:
p. 639 Second comment in procedure CreateShift should be “of P [ i ] in P [0: m -1]”. p. 639 Lines 2 and 3from the bottom should be Shift ( f ) = 9 Shift ( t ) = 2. p. 646 Figure 20.7 The two “l”-nodes on level 2 of the tree should be merged into one. p. 722 Around Theorem 23.3.1: