Use the fipref
DataTypeOverride
property to override fi
objects with singles, doubles, or scaled doubles. Data type override only occurs
when the fi
constructor function is called. Objects that are
created while data type override is on have the overridden data type. They maintain
that data type when data type override is later turned off. To obtain an object with
a data type that is not the override data type, you must create an object when data
type override is off:
p = fipref('DataTypeOverride', 'TrueDoubles') p = NumberDisplay: 'RealWorldValue' NumericTypeDisplay: 'full' FimathDisplay: 'full' LoggingMode: 'Off' DataTypeOverride: 'TrueDoubles' a = fi(pi) a = 3.1416 DataTypeMode: Double p = fipref('DataTypeOverride', 'ForceOff') p = NumberDisplay: 'RealWorldValue' NumericTypeDisplay: 'full' FimathDisplay: 'full' LoggingMode: 'Off' DataTypeOverride: 'ForceOff' a a = 3.1416 DataTypeMode: Double b = fi(pi) b = 3.1416 DataTypeMode: Fixed-point: binary point scaling Signedness: Signed WordLength: 16 FractionLength: 13
Tip
To reset the fipref
object to its default values use
reset(fipref)
or reset(p)
, where
p
is a fipref
object. This is useful
to ensure that data type override and logging are off.
Choosing the scaling for the fixed-point variables in your algorithms can be difficult. In Fixed-Point Designer™ software, you can use a combination of data type override and min/max logging to help you discover the numerical ranges that your fixed-point data types need to cover. These ranges dictate the appropriate scalings for your fixed-point data types. In general, the procedure is
Implement your algorithm using fixed-point fi
objects,
using initial “best guesses” for word lengths and
scalings.
Set the fipref
DataTypeOverride
property to
ScaledDoubles
, TrueSingles
, or
TrueDoubles
.
Set the fipref
LoggingMode
property to on
.
Use the maxlog
and minlog
functions to log
the maximum and minimum values achieved by the variables in your algorithm
in floating-point mode.
Set the fipref
DataTypeOverride
property to
ForceOff
.
Use the information obtained in step 4 to set the fixed-point scaling for each variable in your algorithm such that the full numerical range of each variable is representable by its data type and scaling.
A detailed example of this process is shown in the Fixed-Point Designer Set Data Types Using Min/Max Instrumentation example.