Section 2 NS Series Functions  2-8 Common Functional Object Functions 
2-74 
NS Series Programming Manual 
Storage Type  Details 
REAL (real number)  Example 3: 0010 0000 0110 0000 0000 0000 0000 0000 
If the sign, exponent, and mantissa are separated, the number will appear as shown 
below.  
b31 b30 b23 b22 b0
00100000011010000000000000000000
2
7
2
6
2
5
2
4
2
3
2
2
2
1
2
0
2
-1
2
-2
2
-3
2
-4
2
-5
2
-6
2
-7
2
-8
2
-9
2
-10
2
-11
2
-12
2
-13
2
-14
2
-15
2
-16
2
-17
2
-18
2
-19
2
-20
2
-21
2
-22
2
-23
 
Sign: + 
Exponent: 2
6
 − 127 = 64 − 127 = −63 
Mantissa: 2
-1 
+ 2
-2 
= 0.5 + 0.25 = 0.75 
Real number = (1 + 0.75) × 2
-63 
= 1.75 × 2
-63 
≈ 1.897353 × 10
-19
 
Non-Normalized Numbers and Zero 
If the exponent is 0 and the mantissa is a value other than 0, this is called a 
non-normalized mantissa. If the exponent is 0 and the mantissa is also 0, this is 
called zero.  
For non-normalized numbers and zeros, the numeral display and input will be 
[0000.0000] (for 4-digit integer and 4-digit decimal display), showing the value as 
“0”.  
Infinity and Non-numbers  
If the exponent is 11111111 and the mantissa is 0, this is called infinity. If the ex-
ponent is 11111111 and the mantissa is a value other than 0, this is called a 
non-number.  
For infinity and non-numbers, the numeral display and input will be [####.####](for 
4-digit integer and 4-digit decimal display), showing the value as “#”.  
For real numbers, 7 digits are enabled. Errors will occur for more than 7 digits.  
Example: If 1234567890 is entered when REAL is set for numeral display and input 
(10-digit integer section), the value will be displayed and stored as shown below.  
  Input: 1234567890 
  Display: 1234567936
 
↑An error has occurred in the above display for the digits after 
the 7
th
 digit.  
  Storage: 0100 1110 1001 0011 0010 1100 0000 0110 
BCD2  
(unsigned, 1 word) 
Stores as 2-byte BCD at the write destination address.  
(0 to 9,999 in decimal) 
The data format is described below.  
b15 b0b12 b11 b8 b7 b4 b3
0100001100100001
2
3
2
2
2
1
2
0
2
3
2
2
2
1
2
0
2
3
2
2
2
1
2
0
2
3
2
2
2
1
2
0
 
 
Example: 0100 0011 0010 0001 
1
st
 digit: 2
0 
= 1; 2
nd
 digit: 2
1 
= 2; 3
rd
 digit: 2
1 
+ 2
0 
= 3; 4
th
 digit: 2
2 
= 4  
BCD value: 4321 
Values between 0 and 9 can be obtained for each digit. Higher values (A to F) can-
not be expressed in BCD.  
The display for numeral display and input will be [####].