ICS1574B
10
Table 1 — "A" & "M" Divider Programming
Feedback Divider Modulus Table
Notes: To use this table, find the desired modulus in the table. Follow the column up to find the A divider programming values. Follow the
row to the left to find the M divider programming. Some feedback divisors can be achieved with two or three combinations of divider settings.
Any are acceptable for use.
The formula for the effective feedback modulus is: N =[(M +1) • 6] +A
except when A=0, then: N=(M +1) • 7
Under all circumstances: A ≤ M
-]0[A..]2[A100010110001101011111000-]0[A..]2[A100010110001101011111000
]0[M..]5[M]0[M..]5[M
0000007000001991002102202302402502132
1000003141100001502602702802902012112832
010000910212010001112212312412512612712542
11000052627282110001712812912022122222322252
0010001323334353001001322422522622722822922952
101000738393041424101001922032132232332432532662
01100034445464748494011001532632732832932042142372
1110009405152535455565111001142242342442542642742082
0001005565758595061636000101742842942052152252352782
1001001626364656667607100101352452552652752852952492
0101007686960717273777010101952062162262362462562103
1101003747576777879748110101562662762862962072172803
0011009708182838485819001101172272372472572672772513
1011005868788898091989101101772872972082182282382223
01110019293949596979501011101382482582682782882982923
111100798999001101201301211111101982092192292392492592633
000010301401501601701801901911000011592692792892992003103343
100010901011111211311411511621100011103203303403503603703053
010010511611711811911021121331010011703803903013113213313753
110010121221321421521621721041110011313413513613713813913463
001010721821921031131231331741001011913023123223323423523173
101010331431531631731831931451101011523623723823923033133873
011010931041141241341441541161011011133233333433533633733583
111010541641741841941051151861111011733833933043143243343293
000110151251351451551651751571000111343443543643743843943993
100110751851951061161261361281100111943053153253353453553604
010110361461561661761861961981010111553653753853953063163314
110110961071171271371471571691110111163263363463563663763024
001110571671771871971081181302001111763863963073173273373724
101110181281381481581681781012101111373473573673773873973434
011110781881981091191291391712011111973083183283383483583144
111110391491591691791891991422111111583683783883983093193844
