One Third of a Third, a.k.a. "I Met Nine on the Rue Furstenberg"

I've used a couple of these strictly proper ((LOG(N/D)/LOG(2))/n*1200)
sets of nine (where "n" = 3) as variations of, or occasionally -- as
in the case of the 24/19 -- substitutions for, 9e.

9/7
40 185 330 475 620 765 910 1055
145 290 435 580 725 870 1015 1160

32/25
60 203 345 488 630 773 915 1058
142 285 427 570 712 855 997 1140

23/18
68 210 351 493 634 776 917 1059
141 283 424 566 707 849 990 1132

37/29
75 216 356 497 638 778 919 1059
141 281 422 562 703 844 984 1125

14/11
87 226 365 504 643 782 922 1061
139 278 418 557 696 835 974 1113

33/26
99 237 375 512 650 787 925 1062
138 275 413 550 688 825 963 1101

19/15
109 245 382 518 654 791 927 1064
136 273 409 546 682 818 955 1091

24/19
121 256 391 526 661 796 930 1065
135 270 404 539 674 809 944 1079

5/4
170 299 427 556 685 814 942 1071
129 258 386 515 644 773 901 1030

31/25
207 331 455 579 703 828 952 1076
124 248 372 497 621 745 869 993

26/21
214 337 461 584 707 830 954 1077
123 246 370 493 616 739 863 986

47/38
219 341 464 587 709 832 955 1077
123 245 368 491 613 736 859 981

21/17
224 346 468 590 712 834 956 1078
122 244 366 488 610 732 854 976

58/47
229 351 472 593 715 836 957 1079
121 243 364 485 607 728 849 971

37/30
232 353 474 595 716 837 958 1079
121 242 363 484 605 726 847 968

53/43
235 355 476 597 717 838 959 1079
121 241 362 483 603 724 845 965

Dan