
***
43
ABS(X)
**'
FUNCTION
Take
the
abbolute
value
of the
value in
location
X and
placelthe
result
in
location
Z.
SECTION
10.
PROCESSING INSTRUCTIONS
PAR. DATA
NO.
TYPE
DESCRIPTION
Input location of
X
txl
Fixed
divisor
[F]
Dest.
input
location for
X MOD F
Input locations altered:
1
***
4T ;1Y
***
FUNCTION
Raise
the
value
in
location
X to the value
in
location
Y
power
and
place
the
result
in
location
z.
PAR.
DATA
NO.
TYPE DESCRIPTION
01:
4 lnput location of
X
txl
O2:
4
Input location of
Y
tYl
03:
4 Dest. input
location
for
XY
tZ)
Input locations
altered:
1
***
48
SIN(X)
****
FUNCTION
Calculate
the sine of the
value
in
location
X
(assumed
to be in
degrees)
and
place
the
result
in
location Z.
The
cosine
ol a number can be
obtained
by adding 90 to the
number and taking
the sine
(COSX
=
SIN
(X
+ 90)).
PAR. DATA
NO.
TYPE
DESCRIPTION
01:
4 Input location of X
02:
4
Dest.
input
location
for SIN(X)
lnput
locations altered:
1
***
49
SPATIAL
MAXIMUM
***
FUNCTION
Find the maximum
value in the
given
set
or
SWATH
of contiguous input
locations and
place
the result
in location Z.
To find
the
input
location
where
the
maximum
value
occurs,
enter
1000 + the input location number
(1000
+
Z) as Parameter 03.
The input location
of the
maximum
value
observed
willthen
be stored
in
destination
[Z]
plus
1.
01: 4
Q2:
FP
03: 4
lzl
PAR.
NO.
01:
02:
DATAI
TYPEi DESCRIPTION
Input
location
of
X
tX1
Dest.
input
location
for ABS(X)
[Z]
lnput locatiofrs altered:
1
***
4i[
FRACTIONAL VALUE
***
l
FUNCTION
l
Take the fraptionalvalue
(i.e.,
the
non-integer
portion)
of tl|e
value
in location X and
place
the
result
in
loc{tion
Z.
PAR.
DATA
NO.
TYPE DESCRIPTION
01:
4
t
lnput
location of X
txl
02:
4
Dest.
input location
for FRAC(X)
V]
Input locati{ns altered:
1
I
i
***I
45 INTEGER
VALUE
***
FUNCTION
Take
the intpger
portion
of the
value
in location
X and
place
the
result
in
location
Z.
PAR.
DATA
NO.
TYPE DESCRIPTION
4
Input location
of
X
IXI
4 Dest.
input location
for INT(X)
[Z]
Input locati(ns altered:
1
**r
46 x MOD F
***
FUNCTION
Do a
modulp
divide
of
the
value
in
location
X by
the
fixed value F and
place
the
result
in
location
Z.
X MOD
F
is defined as the
REMAINDER
obtained when
X is divided by
F
(e.9.,
3
MOD
2
=
1). X
MOp
0 returns X.
I
I
i
i
I
I
4
4
txl
lzl
01:
02:
10-3
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