- K B I - Know Best Inference

I primi 1000 valori della funzione τ (tau) sui positivi o funzione dei divisori (d)

Tavola numerica controllata

Contatti email:

Dott. p.i. Kofler Massimo

Socio ordinario S.I.S. – Società Italiana di Statistica

Socio ordinario U.M.I. – Unione Matematica Italiana

FUNZIONE DEI DIVISORI (d) (per i numeri naturali fino a 1000)

n → d(n)
1 → 1
2 → 2
3 → 2
4 → 3
5 → 2
6 → 4
7 → 2
8 → 4
9 → 3
10 → 4
11 → 2
12 → 6
13 → 2
14 → 4
15 → 4
16 → 5
17 → 2
18 → 6
19 → 2
20 → 6
21 → 4
22 → 4
23 → 2
24 → 8
25 → 3
26 → 4
27 → 4
28 → 6
29 → 2
30 → 8
31 → 2
32 → 6
33 → 4
34 → 4
35 → 4
36 → 9
37 → 2
38 → 4
39 → 4
40 → 8
41 → 2
42 → 8
43 → 2
44 → 6
45 → 6
46 → 4
47 → 2
48 → 10
49 → 3
50 → 6
51 → 4
52 → 6
53 → 2
54 → 8
55 → 4
56 → 8
57 → 4
58 → 4
59 → 2
60 → 12
61 → 2
62 → 4
63 → 6
64 → 7
65 → 4
66 → 8
67 → 2
68 → 6
69 → 4
70 → 8
71 → 2
72 → 12
73 → 2
74 → 4
75 → 6
76 → 6
77 → 4
78 → 8
79 → 2
80 → 10
81 → 5
82 → 4
83 → 2
84 → 12
85 → 4
86 → 4
87 → 4
88 → 8
89 → 2
90 → 12
91 → 4
92 → 6
93 → 4
94 → 4
95 → 4
96 → 12
97 → 2
98 → 6
99 → 6
100 → 9
101 → 2
102 → 8
103 → 2
104 → 8
105 → 8
106 → 4
107 → 2
108 → 12
109 → 2
110 → 8
111 → 4
112 → 10
113 → 2
114 → 8
115 → 4
116 → 6
117 → 6
118 → 4
119 → 4
120 → 16
121 → 3
122 → 4
123 → 4
124 → 6
125 → 4
126 → 12
127 → 2
128 → 8
129 → 4
130 → 8
131 → 2
132 → 12
133 → 4
134 → 4
135 → 8
136 → 8
137 → 2
138 → 8
139 → 2
140 → 12
141 → 4
142 → 4
143 → 4
144 → 15
145 → 4
146 → 4
147 → 6
148 → 6
149 → 2
150 → 12
151 → 2
152 → 8
153 → 6
154 → 8
155 → 4
156 → 12
157 → 2
158 → 4
159 → 4
160 → 12
161 → 4
162 → 10
163 → 2
164 → 6
165 → 8
166 → 4
167 → 2
168 → 16
169 → 3
170 → 8
171 → 6
172 → 6
173 → 2
174 → 8
175 → 6
176 → 10
177 → 4
178 → 4
179 → 2
180 → 18
181 → 2
182 → 8
183 → 4
184 → 8
185 → 4
186 → 8
187 → 4
188 → 6
189 → 8
190 → 8
191 → 2
192 → 14
193 → 2
194 → 4
195 → 8
196 → 9
197 → 2
198 → 12
199 → 2
200 → 12
201 → 4
202 → 4
203 → 4
204 → 12
205 → 4
206 → 4
207 → 6
208 → 10
209 → 4
210 → 16
211 → 2
212 → 6
213 → 4
214 → 4
215 → 4
216 → 16
217 → 4
218 → 4
219 → 4
220 → 12
221 → 4
222 → 8
223 → 2
224 → 12
225 → 9
226 → 4
227 → 2
228 → 12
229 → 2
230 → 8
231 → 8
232 → 8
233 → 2
234 → 12
235 → 4
236 → 6
237 → 4
238 → 8
239 → 2
240 → 20
241 → 2
242 → 6
243 → 6
244 → 6
245 → 6
246 → 8
247 → 4
248 → 8
249 → 4
250 → 8
251 → 2
252 → 18
253 → 4
254 → 4
255 → 8
256 → 9
257 → 2
258 → 8
259 → 4
260 → 12
261 → 6
262 → 4
263 → 2
264 → 16
265 → 4
266 → 8
267 → 4
268 → 6
269 → 2
270 → 16
271 → 2
272 → 10
273 → 8
274 → 4
275 → 6
276 → 12
277 → 2
278 → 4
279 → 6
280 → 16
281 → 2
282 → 8
283 → 2
284 → 6
285 → 8
286 → 8
287 → 4
288 → 18
289 → 3
290 → 8
291 → 4
292 → 6
293 → 2
294 → 12
295 → 4
296 → 8
297 → 8
298 → 4
299 → 4
300 → 18
301 → 4
302 → 4
303 → 4
304 → 10
305 → 4
306 → 12
307 → 2
308 → 12
309 → 4
310 → 8
311 → 2
312 → 16
313 → 2
314 → 4
315 → 12
316 → 6
317 → 2
318 → 8
319 → 4
320 → 14
321 → 4
322 → 8
323 → 4
324 → 15
325 → 6
326 → 4
327 → 4
328 → 8
329 → 4
330 → 16
331 → 2
332 → 6
333 → 6
334 → 4
335 → 4
336 → 20
337 → 2
338 → 6
339 → 4
340 → 12
341 → 4
342 → 12
343 → 4
344 → 8
345 → 8
346 → 4
347 → 2
348 → 12
349 → 2
350 → 12
351 → 8
352 → 12
353 → 2
354 → 8
355 → 4
356 → 6
357 → 8
358 → 4
359 → 2
360 → 24
361 → 3
362 → 4
363 → 6
364 → 12
365 → 4
366 → 8
367 → 2
368 → 10
369 → 6
370 → 8
371 → 4
372 → 12
373 → 2
374 → 8
375 → 8
376 → 8
377 → 4
378 → 16
379 → 2
380 → 12
381 → 4
382 → 4
383 → 2
384 → 16
385 → 8
386 → 4
387 → 6
388 → 6
389 → 2
390 → 16
391 → 4
392 → 12
393 → 4
394 → 4
395 → 4
396 → 18
397 → 2
398 → 4
399 → 8
400 → 15
401 → 2
402 → 8
403 → 4
404 → 6
405 → 10
406 → 8
407 → 4
408 → 16
409 → 2
410 → 8
411 → 4
412 → 6
413 → 4
414 → 12
415 → 4
416 → 12
417 → 4
418 → 8
419 → 2
420 → 24
421 → 2
422 → 4
423 → 6
424 → 8
425 → 6
426 → 8
427 → 4
428 → 6
429 → 8
430 → 8
431 → 2
432 → 20
433 → 2
434 → 8
435 → 8
436 → 6
437 → 4
438 → 8
439 → 2
440 → 16
441 → 9
442 → 8
443 → 2
444 → 12
445 → 4
446 → 4
447 → 4
448 → 14
449 → 2
450 → 18
451 → 4
452 → 6
453 → 4
454 → 4
455 → 8
456 → 16
457 → 2
458 → 4
459 → 8
460 → 12
461 → 2
462 → 16
463 → 2
464 → 10
465 → 8
466 → 4
467 → 2
468 → 18
469 → 4
470 → 8
471 → 4
472 → 8
473 → 4
474 → 8
475 → 6
476 → 12
477 → 6
478 → 4
479 → 2
480 → 24
481 → 4
482 → 4
483 → 8
484 → 9
485 → 4
486 → 12
487 → 2
488 → 8
489 → 4
490 → 12
491 → 2
492 → 12
493 → 4
494 → 8
495 → 12
496 → 10
497 → 4
498 → 8
499 → 2
500 → 12
501 → 4
502 → 4
503 → 2
504 → 24
505 → 4
506 → 8
507 → 6
508 → 6
509 → 2
510 → 16
511 → 4
512 → 10
513 → 8
514 → 4
515 → 4
516 → 12
517 → 4
518 → 8
519 → 4
520 → 16
521 → 2
522 → 12
523 → 2
524 → 6
525 → 12
526 → 4
527 → 4
528 → 20
529 → 3
530 → 8
531 → 6
532 → 12
533 → 4
534 → 8
535 → 4
536 → 8
537 → 4
538 → 4
539 → 6
540 → 24
541 → 2
542 → 4
543 → 4
544 → 12
545 → 4
546 → 16
547 → 2
548 → 6
549 → 6
550 → 12
551 → 4
552 → 16
553 → 4
554 → 4
555 → 8
556 → 6
557 → 2
558 → 12
559 → 4
560 → 20
561 → 8
562 → 4
563 → 2
564 → 12
565 → 4
566 → 4
567 → 10
568 → 8
569 → 2
570 → 16
571 → 2
572 → 12
573 → 4
574 → 8
575 → 6
576 → 21
577 → 2
578 → 6
579 → 4
580 → 12
581 → 4
582 → 8
583 → 4
584 → 8
585 → 12
586 → 4
587 → 2
588 → 18
589 → 4
590 → 8
591 → 4
592 → 10
593 → 2
594 → 16
595 → 8
596 → 6
597 → 4
598 → 8
599 → 2
600 → 24
601 → 2
602 → 8
603 → 6
604 → 6
605 → 6
606 → 8
607 → 2
608 → 12
609 → 8
610 → 8
611 → 4
612 → 18
613 → 2
614 → 4
615 → 8
616 → 16
617 → 2
618 → 8
619 → 2
620 → 12
621 → 8
622 → 4
623 → 4
624 → 20
625 → 5
626 → 4
627 → 8
628 → 6
629 → 4
630 → 24
631 → 2
632 → 8
633 → 4
634 → 4
635 → 4
636 → 12
637 → 6
638 → 8
639 → 6
640 → 16
641 → 2
642 → 8
643 → 2
644 → 12
645 → 8
646 → 8
647 → 2
648 → 20
649 → 4
650 → 12
651 → 8
652 → 6
653 → 2
654 → 8
655 → 4
656 → 10
657 → 6
658 → 8
659 → 2
660 → 24
661 → 2
662 → 4
663 → 8
664 → 8
665 → 8
666 → 12
667 → 4
668 → 6
669 → 4
670 → 8
671 → 4
672 → 24
673 → 2
674 → 4
675 → 12
676 → 9
677 → 2
678 → 8
679 → 4
680 → 16
681 → 4
682 → 8
683 → 2
684 → 18
685 → 4
686 → 8
687 → 4
688 → 10
689 → 4
690 → 16
691 → 2
692 → 6
693 → 12
694 → 4
695 → 4
696 → 16
697 → 4
698 → 4
699 → 4
700 → 18
701 → 2
702 → 16
703 → 4
704 → 14
705 → 8
706 → 4
707 → 4
708 → 12
709 → 2
710 → 8
711 → 6
712 → 8
713 → 4
714 → 16
715 → 8
716 → 6
717 → 4
718 → 4
719 → 2
720 → 30
721 → 4
722 → 6
723 → 4
724 → 6
725 → 6
726 → 12
727 → 2
728 → 16
729 → 7
730 → 8
731 → 4
732 → 12
733 → 2
734 → 4
735 → 12
736 → 12
737 → 4
738 → 12
739 → 2
740 → 12
741 → 8
742 → 8
743 → 2
744 → 16
745 → 4
746 → 4
747 → 6
748 → 12
749 → 4
750 → 16
751 → 2
752 → 10
753 → 4
754 → 8
755 → 4
756 → 24
757 → 2
758 → 4
759 → 8
760 → 16
761 → 2
762 → 8
763 → 4
764 → 6
765 → 12
766 → 4
767 → 4
768 → 18
769 → 2
770 → 16
771 → 4
772 → 6
773 → 2
774 → 12
775 → 6
776 → 8
777 → 8
778 → 4
779 → 4
780 → 24
781 → 4
782 → 8
783 → 8
784 → 15
785 → 4
786 → 8
787 → 2
788 → 6
789 → 4
790 → 8
791 → 4
792 → 24
793 → 4
794 → 4
795 → 8
796 → 6
797 → 2
798 → 16
799 → 4
800 → 18
801 → 6
802 → 4
803 → 4
804 → 12
805 → 8
806 → 8
807 → 4
808 → 8
809 → 2
810 → 20
811 → 2
812 → 12
813 → 4
814 → 8
815 → 4
816 → 20
817 → 4
818 → 4
819 → 12
820 → 12
821 → 2
822 → 8
823 → 2
824 → 8
825 → 12
826 → 8
827 → 2
828 → 18
829 → 2
830 → 8
831 → 4
832 → 14
833 → 6
834 → 8
835 → 4
836 → 12
837 → 8
838 → 4
839 → 2
840 → 32
841 → 3
842 → 4
843 → 4
844 → 6
845 → 6
846 → 12
847 → 6
848 → 10
849 → 4
850 → 12
851 → 4
852 → 12
853 → 2
854 → 8
855 → 12
856 → 8
857 → 2
858 → 16
859 → 2
860 → 12
861 → 8
862 → 4
863 → 2
864 → 24
865 → 4
866 → 4
867 → 6
868 → 12
869 → 4
870 → 16
871 → 4
872 → 8
873 → 6
874 → 8
875 → 8
876 → 12
877 → 2
878 → 4
879 → 4
880 → 20
881 → 2
882 → 18
883 → 2
884 → 12
885 → 8
886 → 4
887 → 2
888 → 16
889 → 4
890 → 8
891 → 10
892 → 6
893 → 4
894 → 8
895 → 4
896 → 16
897 → 8
898 → 4
899 → 4
900 → 27
901 → 4
902 → 8
903 → 8
904 → 8
905 → 4
906 → 8
907 → 2
908 → 6
909 → 6
910 → 16
911 → 2
912 → 20
913 → 4
914 → 4
915 → 8
916 → 6
917 → 4
918 → 16
919 → 2
920 → 16
921 → 4
922 → 4
923 → 4
924 → 24
925 → 6
926 → 4
927 → 6
928 → 12
929 → 2
930 → 16
931 → 6
932 → 6
933 → 4
934 → 4
935 → 8
936 → 24
937 → 2
938 → 8
939 → 4
940 → 12
941 → 2
942 → 8
943 → 4
944 → 10
945 → 16
946 → 8
947 → 2
948 → 12
949 → 4
950 → 12
951 → 4
952 → 16
953 → 2
954 → 12
955 → 4
956 → 6
957 → 8
958 → 4
959 → 4
960 → 28
961 → 3
962 → 8
963 → 6
964 → 6
965 → 4
966 → 16
967 → 2
968 → 12
969 → 8
970 → 8
971 → 2
972 → 18
973 → 4
974 → 4
975 → 12
976 → 10
977 → 2
978 → 8
979 → 4
980 → 18
981 → 6
982 → 4
983 → 2
984 → 16
985 → 4
986 → 8
987 → 8
988 → 12
989 → 4
990 → 24
991 → 2
992 → 12
993 → 4
994 → 8
995 → 4
996 → 12
997 → 2
998 → 4
999 → 8
1000 → 16
1001 → 8
1002 → 8
1003 → 4
1004 → 6
1005 → 8
1006 → 4
1007 → 4
1008 → 30
1009 → 2
1010 → 8

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