Reference Guide

Full Command and Function Reference 3-299
and %T treat temperatures as differences, without any additive constant, but require both
arguments to be either absolute (K and ºR), both ºC, or both ºF. No other combinations are
allowed.
Access: +
Flags: Numerical Results (–3), Binary Integer Wordsize (–5 through –10)
Input/Output:
Level 2/Argument 1 Level 1/Argument 2 Level 1/Item 1
z
1
z
2
z
1
+ z
2
[ array ]
1
[ array ]
2
[ array ]
3
z
'symb'
'z +symb'
'symb'
z
'symb +z'
'symb
1
'
'symb
2
'
'symb
1
+ symb
2
'
{ list
1
}
{ list
2
{ list
1
list
2
}
obj
A
{ obj
1
obj
n
}
{ obj
A
obj
1
obj
n
}
{ obj
1
obj
n
}
obj
A
{obj
1
obj
n
obj
A
}
string
1
string
2
string
1
string
2
obj
string
obj string
string
obj
string obj
#n
1
n
2
#n
3
n
1
#n
2
#n
3
#n
1
#n
2
#n
3
x
1
_unit
1
y_unit
2
(x
2
+ y)_unit
2
'symb'
x_unit
'symb + x_unit'
x_unit
'symb'
'x_unit + symb'
grob
1
grob
2
grob
3
Example 1:
{ 1 2 3 } { A B C } +
returns
{ 1 2 3 A B C }
.
Example 2:
5_ft 9_in +
returns
69_in
.
Example 3:
[[ 0 1 ][ 1 3 ]] [[ 2 1 ][ 0 1 ]] +
returns
[[ 2 2 ][ 1 4 ]]
.
Example 4:
'FIRST' 'SECOND' +
returns
'FIRST+SECOND'
.
See also: –, *, /, =, ADD
(Subtract)
Type: Function
Description: Subtract Analytic Function: Returns the difference of the arguments.
The difference of a real number a and a complex number (x, y) is (x–a, y) or (a–x, –y). The
difference of two complex numbers (x
1
, y
1
) and (x
2
, y
2
) is (x
1
x
2
, y
1
y
2
).
The difference of a real array and a complex array is a complex array, where each element x of the
real array is treated as a complex element (x, 0). The two array arguments must have the same
dimensions.
The difference of a binary integer and a real number is a binary integer that is the sum of the first
argument and the two’s complement of the second argument. (The real number is converted to a
binary integer before the subtraction.)