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- TABLE OF CONTENTS
-
- mathffp.library/SPAbs
- mathffp.library/SPAdd
- mathffp.library/SPCeil
- mathffp.library/SPCmp
- mathffp.library/SPDiv
- mathffp.library/SPFix
- mathffp.library/SPFloor
- mathffp.library/SPFlt
- mathffp.library/SPMul
- mathffp.library/SPNeg
- mathffp.library/SPSub
- mathffp.library/SPTst
- mathffp.library/SPAbs mathffp.library/SPAbs
-
- NAME
- SPAbs -- Obtain the absolute value of the fast floating point number.
-
- SYNOPSIS
- fnum2 = SPAbs(fnum1)
- D0 D0
-
- float SPAbs(float fnum1);
-
- FUNCTION
- Accepts a floating point number and returns the absolute value of
- said number.
-
- INPUTS
- fnum1 - floating point number.
-
- RESULT
- fnum2 - floating point absolute value of fnum1.
-
- BUGS
- None
-
- SEE ALSO
-
-
- mathffp.library/SPAdd mathffp.library/SPAdd
-
- NAME
- SPAdd -- Add two floating point numbers.
-
- SYNOPSIS
- fnum3 = SPAdd(fnum1, fnum2)
- D0 D1 D0
-
- float SPAdd(float fnum1, float fnum2);
-
- FUNCTION
- Accepts two floating point numbers and returns the arithmetic
- sum of said numbers.
-
- INPUTS
- fnum1 - floating point number to add.
- fnum2 - other floating point number to add.
-
- RESULT
- fnum3 - floating point number, sum of fnum1 and fnum2.
-
- BUGS
- None.
-
- SEE ALSO
-
- mathffp.library/SPCeil mathffp.library/SPCeil
-
- NAME
- SPCeil -- Compute Ceil function of a number.
-
- SYNOPSIS
- x = SPCeil(y)
- D0 D0
-
- float SPCeil(float y);
-
- FUNCTION
- Calculate the least integer greater than or equal to x and return it.
- This identity is true. Ceil(x) = -Floor(-x).
-
- INPUTS
- y - Motorola Fast Floating Point Format Number.
-
- RESULT
- x - Motorola Fast Floating Point Format Number.
-
- BUGS
- None.
-
- SEE ALSO
- SPFloor()
-
- mathffp.library/SPCmp mathffp.library/SPCmp
-
- NAME
- SPCmp -- Compares two floating point numbers.
-
- SYNOPSIS
- result = SPCmp(fnum1, fnum2)
- D0 D0 D1
-
- int SPCmp(float fnum1, float fnum2);
-
- FUNCTION
-
- Accepts two floating point numbers and returns the condition
- codes set to indicate the result of said comparison. Additionally,
- the integer functional result is returned to indicate the result
- of said comparison.
-
- INPUTS
- fnum1 - floating point number.
- fnum2 - floating point number.
-
- RESULT
- Condition codes set to reflect the following branches:
-
- GT - fnum2 > fnum1
- GE - fnum2 >= fnum1
- EQ - fnum2 = fnum1
- NE - fnum2 != fnum1
- LT - fnum2 < fnum1
- LE - fnum2 <= fnum1
-
- Integer functional result as:
-
- +1 => fnum1 > fnum2
- -1 => fnum1 < fnum2
- 0 => fnum1 = fnum2
-
- BUGS
- None.
-
- SEE ALSO
-
- mathffp.library/SPDiv mathffp.library/SPDiv
-
- NAME
- SPDiv -- Divide two floating point numbers.
-
- SYNOPSIS
- fnum3 = SPDiv(fnum1, fnum2)
- D0 D1 D0
-
- float SPDiv(float fnum1, float fnum2);
-
- FUNCTION
- Accepts two floating point numbers and returns the arithmetic
- division of said numbers.
-
- INPUTS
- fnum1 - floating point number.
- fnum2 - floating point number.
-
- RESULT
-
- fnum3 - floating point number.
-
- BUGS
- None.
-
- SEE ALSO
-
- mathffp.library/SPFix mathffp.library/SPFix
-
- NAME
- SPFix -- Convert fast floating point number to integer.
-
- SYNOPSIS
- inum = SPFix(fnum)
- D0 D0
-
- int SPFix(float fnum);
-
- FUNCTION
- Accepts a floating point number and returns the truncated
- integer portion of said number.
-
- INPUTS
-
- fnum - floating point number.
-
- RESULT
-
- inum - signed integer number.
-
- BUGS
- None.
-
- SEE ALSO
-
- mathffp.library/SPFloor mathffp.library/SPFloor
-
- NAME
- SPFloor -- compute Floor function of a number.
-
- SYNOPSIS
- x = SPFloor(y)
- D0 D0
-
- float SPFloor(float y);
-
- FUNCTION
- Calculate the largest integer less than or equal to x and return it.
-
- INPUTS
- y - Motorola Fast Floating Point number.
-
- RESULT
- x - Motorola Fast Floating Point number.
-
- BUGS
- None.
-
- SEE ALSO
- SPCeil()
-
- mathffp.library/SPFlt mathffp.library/SPFlt
-
- NAME
- SPFlt -- Convert integer number to fast floating point.
-
-
- SYNOPSIS
- fnum = SPFlt(inum)
- D0 D0
-
- float SPFlt(int inum);
-
- FUNCTION
- Accepts an integer and returns the converted
- floating point result of said number.
-
- INPUTS
- inum - signed integer number
-
- RESULT
- fnum - floating point number
-
- BUGS
- None.
-
- SEE ALSO
-
- mathffp.library/SPMul mathffp.library/SPMul
-
- NAME
- SPMul -- Multiply two floating point numbers.
-
- SYNOPSIS
- fnum3 = SPMul(fnum1, fnum2)
- D0 D1 D0
-
- float SPMul(float fnum1, float fnum2);
-
- FUNCTION
- Accepts two floating point numbers and returns the arithmetic
- multiplication of said numbers.
-
- INPUTS
- fnum1 - floating point number
- fnum2 - floating point number
-
- RESULT
- fnum3 - floating point number
-
- BUGS
- None
-
- SEE ALSO
-
- mathffp.library/SPNeg mathffp.library/SPNeg
-
- NAME
- SPNeg -- Negate the supplied floating point number.
-
- SYNOPSIS
- fnum2 = SPNeg(fnum1)
- D0 D0
-
- float SPNeg(float fnum1);
-
- FUNCTION
- Accepts a floating point number and returns the value
- of said number after having been subtracted from 0.0.
-
- INPUTS
- fnum1 - floating point number.
-
- RESULT
- fnum2 - floating point negation of fnum1.
-
- BUGS
- None
-
- SEE ALSO
-
-
- mathffp.library/SPSub mathffp.library/SPSub
-
- NAME
- SPSub -- Subtract two floating point numbers.
-
- SYNOPSIS
- fnum3 = SPSub(fnum1, fnum2)
- D0 D1 D0
-
- float SPSub(float fnum1, float fnum2);
-
- FUNCTION
- Accepts two floating point numbers and returns the arithmetic
- subtraction of said numbers.
-
- INPUTS
- fnum1 - floating point number.
- fnum2 - floating point number.
-
- RESULT
- fnum3 - floating point number.
-
- BUGS
- None.
-
- SEE ALSO
-
- mathffp.library/SPTst mathffp.library/SPTst
-
- NAME
- SPTst - Compares a float against zero (0.0).
-
- SYNOPSIS
- result = SPTst(fnum)
- D0 D1
-
- int SPTst(float fnum);
-
- FUNCTION
- Accepts a floating point number and returns the condition
- codes set to indicate the result of a comparison against
- the value of zero (0.0). Additionally, the integer functional
- result is returned.
-
- INPUTS
- fnum - floating point number.
-
- RESULT
- Condition codes set to reflect the following branches:
-
- EQ - fnum = 0.0
- NE - fnum != 0.0
- PL - fnum >= 0.0
- MI - fnum < 0.0
-
- Integer functional result as:
-
- +1 => fnum > 0.0
- -1 => fnum < 0.0
- 0 => fnum = 0.0
-
- BUGS
- None.
-
- SEE ALSO
-
-