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One Day Rollover
You can create a schedule that begins on one day, and stops the next day by using only one time
schedule. (The stop time must be within 24 hours of the start time.)
Example 1 of One Day Rollover
At home you’d like the Latchkey Opening feature to be effective from 10 p.m. on Tuesday until 5
a.m. on Wednesday (see Figure 10 Example 1).
By taking advantage of One Day Rollover, one time schedule can cover both days. (That sched-
ule is illustrated in Figure 10.)
Notice how the stop time is within 24 hours of the start time. The system knows to apply the stop
time to the next day (5 a.m. on Wednesday).
Example 2 of One Day Rollover
Building on Example 1, let’s say that you’d like the Latchkey Opening feature to be effective
between 10 p.m. and 5 a.m., Monday through Friday (ending Saturday morning).
By simply applying the start and stop times to each day, one time schedule can cover the entire
week (see Figure 10 Example 2).
Multiple Day Rollover
The simplest method for defining a window of time that spans multiple days is to use 99:99 to
signify an open start or stop time.
Example of Multiple Day Rollover
At your business you’d like specific lights to remain lit from Friday afternoon through the week-
end, until Monday morning.
In this situation, the lights need to be scheduled to roll over until they reach a recognizable stop
time.
In the Figure 10 Example 3, Schedule Y is set up to begin at 4 p.m. on Friday afternoon. Since
the stop time is 99:99, the lights will remain lit (roll over) until a recognizable stop time is
reached.
Schedule Z is set up with an undefined start time (99:99), so if the lights were already lit, they
will remain lit until the Schedule Z stop time is reached at 5 a.m.
Figure 10. Time Schedule Rollover Examples
Attaching Time Schedules
For any schedule to be effective, it needs to be attached to a feature. One schedule can be
attached to more than one feature event.
S c h e d u l e
X
S t a r t
S t o p
M o n
T u e
W e d
T h u r
F r i
S a t
S u n
2 2 : 0 0
0 5 : 0 0
O F F
O F F
O F F
O N
O F F
O F F
P a r t .
1
O F F
Example 1
S c h e d u l e
X
S t a r t
S t o p
M o n
T u e
W e d
T h u r
F r i
S a t
S u n
2 2 : 0 0
0 5 : 0 0
O F F
O F F
P a r t .
1
O N
O N
O N
O N
O N
Example 2
S c h e d u l e
Y
S t a r t
S t o p
M o n
T u e
W e d
T h u r
F r i
S a t
S u n
1 6 : 0 0
9 9 : 9 9
O F F
O F F
O F F
O F F
O N
O F F
O F F
P a r t .
S c h e d u l e
Z
O N
O F F
O F F
O F F
O F F
O F F
O F F
9 9 : 9 9
0 5 : 0 0
1 1
Example 3
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