Lines Matching refs:ODD
5046 # 5. (k is odd) Set j := (k-1)/2, sgn := (-1)**j. #
5053 # where sin(r) is approximated by an odd polynomial in r #
5073 # 4. (k is odd) Set j1 := (k-1)/2, j2 := j1 (EOR) (k mod 2), ie. #
5077 # sin(r) and cos(r) are computed as odd and even #
5082 # sin(r) and cos(r) are computed as odd and even #
5184 add.l ADJN(%a6),%d1 # SEE IF D0 IS ODD OR EVEN
5185 ror.l &1,%d1 # D0 WAS ODD IFF D0 IS NEGATIVE
5394 cmp.l %d1,&0 # D0 < 0 IFF N IS ODD
5745 # 3. If k is odd, go to 5. #
5753 # 4. (k is odd) Tan(X) = -cot(r). Since tan(r) is approximated by #
5907 and.l &0x80000000,%d1 # D0 WAS ODD IFF D0 < 0
6184 # Step 6. Approximate arctan(X) by an odd polynomial in X. Exit. #
6186 # Step 7. Define X' = -1/X. Approximate arctan(X') by an odd #
8096 # Step 1. If |X-1| < 1/16, approximate log(X) by an odd #
8114 # Step 1: If |X| < 1/16, approximate log(1+X) by an odd #
8447 #--LOG(X) = LOG(1+U/2)-LOG(1-U/2) WHICH IS AN ODD POLYNOMIAL
9753 # 5.3 This is the tricky case of R = Y/2. If Q is odd, #
10108 #..Q is odd, Q := Q + 1, signX := -signX
16056 btst &0x0,%d1 # is exp even or odd?
16078 btst &0x0,%d0 # is exp even or odd?
Indexes created Thu Oct 23 22:10:10 GMT 2025