sin
Sine of fixed-point values
Syntax
Description
Examples
theta = fi([-pi/2,-pi/3,-pi/4,0,pi/4,pi/3,pi/2]); y = sin(theta)
y =
-1.0000 -0.8661 -0.7072 0 0.7070 0.8659 0.9999
DataTypeMode: Fixed-point: binary point scaling
Signedness: Signed
WordLength: 16
FractionLength: 15
Input Arguments
Input angle in radians, specified as a real-valued fi object.
theta can be a signed or unsigned scalar, vector, matrix, or
multidimensional array containing the fixed-point angle values in radians. Valid data
types of theta are:
fisinglefidoublefifixed-point with binary point scalingfiscaled double with binary point scaling
Data Types: fi
Output Arguments
Sine of input angle, returned as a scalar, vector, matrix, or multidimensional
array. y is a signed, fixed-point number in the range [-1,1].
If the DataTypeMode property of theta is
Fixed-point: binary point scaling, then y is
returned as a signed fixed-point data type with binary point scaling, a 16-bit word
length, and a 15-bit fraction length (numerictype(1,16,15)). If
theta is a fi single, fi
double, or fi scaled double with binary point scaling, then
y is returned with the same data type as
theta.
More About
The sine of angle Θ is defined as
Algorithms
The sin function computes the sine of fixed-point input using an
8-bit lookup table as follows:
Perform a modulo 2π, so the input is in the range [0,2π) radians.
Cast the input to a 16-bit stored integer value, using the 16 most-significant bits.
Compute the table index, based on the 16-bit stored integer value, normalized to the full
uint16range.Use the 8 most-significant bits to obtain the first value from the table.
Use the next-greater table value as the second value.
Use the 8 least-significant bits to interpolate between the first and second values, using nearest-neighbor linear interpolation.
The sin function ignores and discards any fimath
attached to the input, theta. The output, y, is always
associated with the default fimath.
Extended Capabilities
C/C++ Code Generation
Generate C and C++ code using MATLAB® Coder™.
Version History
Introduced in R2012a
MATLAB Command
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