In the following sequence, each letter represents
a group of 14 patients in a two week window. Each row is 2 weeks.
CASE SENSITIVE: That is A is different from a, as they represent different groups.
KIGECA LJHFDB <--- A is discharged
MKIGEC NLJHFD <--- B is discharged
OMKIGE PNLJHF <--- C and D are discharged
QOMKIG RPNLJH <--- E and F are discharged
SQOMKI TRPNLJ <--- G and H are discharged
USQOMK VTRPNL <--- I and J are discharged
WUSQOM XVTRPN <--- K and L are discharged
YWUSQO ZXVTRP <--- M and N are discharged
aYWUSQ bZXVTR <--- O and P are discharged
caYWUS dbZXVT <--- Q and R are discharged
ecaYWU fdbZXV <--- S and T are discharged
gecaYW hfdbZX <--- U and V are discharged
igecaY jhfdbZ <--- W and X are discharged
kigeca ljhfdb <--- Y and Z are discharged
mkigec nljhfd <--- a and b are discharged
omkige pnljhf <--- c and d are discharged
qomkig rpnljh <--- e and f are discharged
sqomki trpnlj <--- g and h are discharged
usqomk vtrpnl <--- i and j are discharged
wusqom xvtrpn <--- k and l are discharged
ywusqo zxvtrp <--- m and n are discharged
6 x 14 = 84 patients per week.
As this is a logic problem. It stands to reason that
It will take 12 weeks for the schedule to beef up to a depth of 6 groups.
A new group is added every week, and the discharges don't happen
until week #13. 12/2 = 6