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13 # THE SOFTWARE is provided on an "AS IS" basis and without warranty.
380 set FTEMP, 0 # offsets within an
387 set LOCAL, 0 # offsets within an
394 set DST, 0 # offsets within an
399 set SRC, 0 # offsets within an
605 cmpi.b %d1,&INF # is operand an INF?
663 cmpi.b %d1,&INF # is operand an INF?
721 cmpi.b %d1,&INF # is operand an INF?
782 cmpi.b %d1,&INF # is operand an INF?
840 cmpi.b %d1,&INF # is operand an INF?
898 cmpi.b %d1,&INF # is operand an INF?
959 cmpi.b %d1,&INF # is operand an INF?
1017 cmpi.b %d1,&INF # is operand an INF?
1075 cmpi.b %d1,&INF # is operand an INF?
1136 cmpi.b %d1,&INF # is operand an INF?
1194 cmpi.b %d1,&INF # is operand an INF?
1252 cmpi.b %d1,&INF # is operand an INF?
1313 cmpi.b %d1,&INF # is operand an INF?
1371 cmpi.b %d1,&INF # is operand an INF?
1429 cmpi.b %d1,&INF # is operand an INF?
1490 cmpi.b %d1,&INF # is operand an INF?
1548 cmpi.b %d1,&INF # is operand an INF?
1606 cmpi.b %d1,&INF # is operand an INF?
1667 cmpi.b %d1,&INF # is operand an INF?
1725 cmpi.b %d1,&INF # is operand an INF?
1783 cmpi.b %d1,&INF # is operand an INF?
1844 cmpi.b %d1,&INF # is operand an INF?
1902 cmpi.b %d1,&INF # is operand an INF?
1960 cmpi.b %d1,&INF # is operand an INF?
2021 cmpi.b %d1,&INF # is operand an INF?
2079 cmpi.b %d1,&INF # is operand an INF?
2137 cmpi.b %d1,&INF # is operand an INF?
2198 cmpi.b %d1,&INF # is operand an INF?
2256 cmpi.b %d1,&INF # is operand an INF?
2314 cmpi.b %d1,&INF # is operand an INF?
2375 cmpi.b %d1,&INF # is operand an INF?
2433 cmpi.b %d1,&INF # is operand an INF?
2491 cmpi.b %d1,&INF # is operand an INF?
2552 cmpi.b %d1,&INF # is operand an INF?
2610 cmpi.b %d1,&INF # is operand an INF?
2668 cmpi.b %d1,&INF # is operand an INF?
2729 cmpi.b %d1,&INF # is operand an INF?
2787 cmpi.b %d1,&INF # is operand an INF?
2845 cmpi.b %d1,&INF # is operand an INF?
2906 cmpi.b %d1,&INF # is operand an INF?
2964 cmpi.b %d1,&INF # is operand an INF?
3022 cmpi.b %d1,&INF # is operand an INF?
3083 cmpi.b %d1,&INF # is operand an INF?
3141 cmpi.b %d1,&INF # is operand an INF?
3199 cmpi.b %d1,&INF # is operand an INF?
3260 cmpi.b %d1,&INF # is operand an INF?
3318 cmpi.b %d1,&INF # is operand an INF?
3376 cmpi.b %d1,&INF # is operand an INF?
3437 cmpi.b %d1,&INF # is operand an INF?
3495 cmpi.b %d1,&INF # is operand an INF?
3553 cmpi.b %d1,&INF # is operand an INF?
3614 cmpi.b %d1,&INF # is operand an INF?
3672 cmpi.b %d1,&INF # is operand an INF?
3730 cmpi.b %d1,&INF # is operand an INF?
3791 cmpi.b %d1,&INF # is operand an INF?
3849 cmpi.b %d1,&INF # is operand an INF?
3907 cmpi.b %d1,&INF # is operand an INF?
3968 cmpi.b %d1,&INF # is operand an INF?
4026 cmpi.b %d1,&INF # is operand an INF?
4084 cmpi.b %d1,&INF # is operand an INF?
4145 cmpi.b %d1,&INF # is operand an INF?
4205 cmpi.b %d1,&INF # is operand an INF?
4265 cmpi.b %d1,&INF # is operand an INF?
4337 cmpi.b %d1,&INF # is operand an INF?
4403 cmpi.b %d1,&INF # is operand an INF?
4471 cmpi.b %d1,&INF # is operand an INF?
4541 cmpi.b %d1,&INF # is operand an INF?
4607 cmpi.b %d1,&INF # is operand an INF?
4675 cmpi.b %d1,&INF # is operand an INF?
4745 cmpi.b %d1,&INF # is operand an INF?
4811 cmpi.b %d1,&INF # is operand an INF?
4879 cmpi.b %d1,&INF # is operand an INF?
4941 # Return sgn*cos(r) where cos(r) is approximated by an #
4947 # where sin(r) is approximated by an odd polynomial in r #
6078 # Step 6. Approximate arctan(X) by an odd polynomial in X. Exit. #
6080 # Step 7. Define X' = -1/X. Approximate arctan(X') by an odd #
6526 # 5. (|X| > 1) Generate an invalid operation by 0 * infinity. #
6571 fbgt t_operr # cause an operr exception
6627 # 5. (|X| > 1) Generate an invalid operation by 0 * infinity. #
6666 fbgt t_operr # cause an operr exception
6875 # with an inexact result. Thus, 9.5 always raises the #
7006 # Notes: 10.2 will always create an inexact and return -1 + tiny #
7507 # returned as an extended precision number in fp0. #
7511 # mantissa is converted to an extended precision number w/ #
7512 # an exponent of $3fff and is returned in fp0. The range of #
7613 # Huge*Huge to generate overflow and an infinity with #
7728 # sign(X)*Huge*Huge to generate overflow and an infinity with #
7990 # Step 1. If |X-1| < 1/16, approximate log(X) by an odd #
8008 # Step 1: If |X| < 1/16, approximate log(1+X) by an odd #
8286 #--AN RE-ENTRY POINT FOR LOGNP1
8341 #--LOG(X) = LOG(1+U/2)-LOG(1-U/2) WHICH IS AN ODD POLYNOMIAL
8345 #--THIS IS AN RE-ENTRY POINT FOR LOGNP1
8597 # 4. (|X| = 1) Generate infinity with an appropriate sign and #
8603 # 5. (|X| > 1) Generate an invalid operation by 0 * infinity. #
8723 # Step 1. If X is not an integer power of two, i.e., X != 2^k, #
8750 fbeq.l ld_pzero # return an EXACT zero
9216 # >= 2^14, an overflow or underflow is returned. #
9278 # multiply with a denorm which will cause an unimplemented data type
9302 # create an fp multiply that will create the result.
9775 # If it's an unnormalized zero, alter the operand and force it #
9851 # operating system can log that such an event occurred. #
9916 # An operand error should occur as the result of transcendental #
9919 # and the source operand in fp1. Use fp2 to create an OPERR exception #
9935 # operr is enabled. create an operr exception so the user can record it
9973 # An underflow should occur as the result of transcendental #
9974 # emulation in the 060FPLSP. Create an underflow by using "fmul" #
10030 # An overflow should occur as the result of transcendental #
10031 # emulation in the 060FPLSP. Create an overflow by using "fmul" #
10130 # If an overflow or underflow occurred during the last #
10132 # occurred and has been logged. Now we need to see if an inexact #
10221 # DENORM value is moved using "fmove" which triggers an exception #
10826 # norm(): normalize the mantissa of an extended precision input. the #
10888 # unnorm_fix(): - changes an UNNORM to one of NORM, DENORM, or ZERO #