Sprintedon Hollow

Math       Regarding a Use for 11
 -


 I have written about this before, but I want to have 
 a separate page for it.  In conjunction with multiples 
 of "6" there is a use for "11" that generates
 multipliers for it which also are the terms in the
 minus one (minor) and plus one (major) runs of
 the multiples-of-six elimination table, making each
 of these numbers/ numbers which/ cannot be
 divided by "3".  To obtain this use/ one simply
 needs to create a sixty-six (6 x 11) multiples table.
 -
 In this particular elim table, minus one and plus one
 are replaced by minus eleven and plus eleven.  So
 66n wherein each "n" is a positive whole number,
 and the first "n" equals "1".  66   132   198   264
 330   396   462   528   594   660   are the
 beginning ten.  The results from this are: 

 -
  minor run              major run

 55 (5 x 11)       66   77 (7 x 11)       at tpo1    66 x 1 

 121 (11 x 11)    132   143 (13 x 11)     at tpo2    66 x 2

 187 (17 x 11)    198   209 (19 x 11)     at tpo3    66 x 3 

 253 (23 x 11)    264   275 (25 x 11)     at tpo4    66 x 4

 319 (29 x 11)    330   341 (31 x 11)     at tpo5    66 x 5

 -

 385 (35 x 11)    396   407 (37 x 11)     at tpo6    66 x 6

 451 (41 x 11)    462   473 (43 x 11)     at tpo7    66 x 7

 517 (47 x 11)    528   539 (49 x 11)     at tpo8    66 x 8

 583 (53 x 11)    594   605 (55 x 11)     at tpo9    66 x 9

 649 (59 x 11)    660   671 (61 x 11)     at tpo10   66 x 10


 related entry
 -
 6n elimination table entry

#
for copyright information see homepage     Brian A. J. Salchert                  

|  Add to del.icio.us |  digg this