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FX3G/FX3U/FX3UC Series Programmable Controllers
Programming Manual - Basic & Applied Instruction Edition
25 Block Data Operation – FNC190 to FNC199
25.2 NFC193 – BK– / Block Data Subtraction
21
FNC160-FNC169
Real Time Clock
Control
22
FNC170-FNC179
External Device
23
FNC180
Alternate
Instructions
24
FNC181-FNC189
Others
25
FNC190-FNC199
Block Data
Operation
26
FNC200-FNC209
Character String
Control
27
FNC210-FNC219
Data
Operation 3
28
FNC220-FNC249
Data
Comparison
29
FNC250-FNC269
Data Table
Operation
30
FNC270-FNC274
Ex-Device
Inverter Comms
25.2 NFC193 – BK– / Block Data Subtraction
Outline
This instruction subtracts binary block data.
1. Instruction format
2. Set data
3. Applicable devices
Explanation of function and operation
1. 16-bit operation (BK- and BK-P)
1) "n" 16-bit binary data starting from are subtracted from "n" 16-bit binary data starting from , and the
operation result is stored in "n" points starting from .
2) A (16-bit) constant from -32768 to +32767 can be directly specified in .
Operand Type Description Data Type
Head device number storing subtraction data
16- or 32-bit binary
Subtracted constant or head device number storing subtraction data
Head device number storing operation result
n Number of data
Oper-
and
Type
Bit Devices Word Devices Others
System User Digit Specification System User
Special
Unit
Index
Con-
stant
Real
Number
Charac-
ter String
Pointer
XYMTCSD
.b KnX KnY KnM KnS T C D R
U\G
V Z Modify K H E "
"P
3333 3
3333 3 33
3333 3
n 33 33
DBK
−
DBK
−
P
Mnemonic Operation Condition
16-bit Instruction
9 steps
BK
−
BK
−
P
Mnemonic Operation Condition
Continuous
Operation
Pulse (Single)
Operation
32-bit Instruction
17 steps
Continuous
Operation
Pulse (Single)
Operation
P
FNC 193
BK
−
D
S
1
S
2
D
S
1
S
2
D
Command
input
FNC193
BK-P
S
1
S
2
nD
S
2
S
1
D
S
1
+0
b15 b0
+1
+2
+(n-2)
+(n-1)
"n"
points
−
S
2
+0
b15 b0
+1
+2
+(n-2)
+(n-1)
"n"
points
D
+0
b15 b0
+1
+2
+(n-2)
+(n-1)
"n"
points
K8765
K8888
K5000
K9325
K4352
K1234
K5678
K4321
K9876
K4000
K7531
K3210
K679
K-551
K352
S
2
S
1
+0
b15 b0
+1
+2
+(n-2)
+(n-1)
"n"
points
−
S
2
D
+0
b15 b0
+1
+2
+(n-2)
+(n-1)
"n"
points
K8765
K8888
K5000
K9325
K4352
K8880
K-115
K8
K-3880
K445
K-4528