You can estimate the maximum number of migration plans that can be executed concurrently by applying
the previously described conditions to the following equation:
•
Σ(α) is the total number of differential tables needed to migrate all volumes.
•
(β) is the number of available differential tables.
For example, if you want to create 20 migration plans of OPEN-3 volumes (volume size = 2,403,360 KB),
calculate the number of required differential tables (page 83) and enter this number in the equation:
[
(
1 20
)
=
20
×
Since this equation is true, you can create 20 migration plans of OPEN-3 volumes.
Calculating differential tables for mainframe volume migration
When you migrate mainframe volumes, use the following equation to calculate the total number of
required differential tables per migration plan:
(
X
+
Y
) 15
×
÷
•
X: The number of cylinders in the volume to be migrated. If the volume is a CVS volume, use the
number of cylinders in the custom volume instead of the default value for the emulation type.
•
Y: The number of control cylinders (See
•
Z: The number of slots that can be managed by a differential table:
NOTE:
Round the result of the calculation up to the nearest whole number.
For example, if a volume has the emulation type 3390-3, and 3339 cylinders, calculate the total number of
differential tables with the following equation:
When you round 0.81836 up to the nearest whole number, it becomes 1. Therefore, the total number of
differential tables for one migration plan is 1 when emulation type is 3390-3.
The following table shows the number of the control cylinders according to the emulation type.
Table 26
Control cylinders by emulation type
Emulation type
3380-3
3380-3A
3380-3B
3380-3C
3380-F
3380-K
3380-KA
3380-KB
3380-KC
3390-3
3390-3A
3390-3B
3390-3C
3390-3R
3390-9
3390-9A
] 13,652 or 30,718
.
≤
Z
=
Total number of differential tables per migration plan
Number of control cylinders
7
7
7
7
22
7
7
7
7
6
6
6
6
6
25
25
Σ α ( )
Table
26).
(
3339
+
6
) 15
(
1916 32
×
÷
Business Copy XP user guide for the XP10000/XP12000
=
, where:
β ( )
, where:
1916 32
.
×
)
=
0.81836
.
×
81