Benjamin Herrenschmidt wrote: > > On Tue, 2009-03-17 at 14:15 -0700, davidastro wrote: >> I found a bug when using the function __div64_32 in assembly in a 32 bit >> ppc >> architecture unit. >> >> I tried the numbers 55834565048000000 for the dividend and 4294967079 for >> the divisor. When passing these two numbers to the function __div64_32, >> I >> had a software lock. I searched for possible patches online and in >> different >> forums but I could not find anything related to the assembly >> implementation >> to this function (I would have to apologize if somebody already found a >> fix >> :-) ). >> >> Anyway, when analyzing the assembly code, I found out with gdb the >> problem. >> I am not an expert in ppc architecture but I read the documentation and I >> am >> pretty sure I solved the issue (I have been testing for couple of days >> using >> random 64 to 32 number combinations with good results). >> >> Who or Where should I post the fix to be reviewed. > > Here is fine :-) > > Ben. > > > _______________________________________________ > Linuxppc-dev mailing list > Linuxppc-dev@ozlabs.org > https://ozlabs.org/mailman/listinfo/linuxppc-dev > >
Basically, the numbers shown above was causing the 64 by 32 bit algorithm to divide by zero making the unit spin and also giving incorrect results. Here is the code as it was before. #include <asm/ppc_asm.h> #include <asm/processor.h> _GLOBAL(__div64_32) lwz r5,0(r3) # get the dividend into r5/r6 lwz r6,4(r3) cmplw r5,r4 li r7,0 li r8,0 blt 1f divwu r7,r5,r4 # if dividend.hi >= divisor, mullw r0,r7,r4 # quotient.hi = dividend.hi / divisor subf. r5,r0,r5 # dividend.hi %= divisor beq 3f 1: mr r11,r5 # here dividend.hi != 0 andis. r0,r5,0xc000 bne 2f cntlzw r0,r5 # we are shifting the dividend right li r10,-1 # to make it < 2^32, and shifting srw r10,r10,r0 # the divisor right the same amount, add r9,r4,r10 # rounding up (so the estimate cannot andc r11,r6,r10 # ever be too large, only too small) andc r9,r9,r10 #THIS CODE COULD STORE A ZERO IN r9 or r11,r5,r11 rotlw r9,r9,r0 rotlw r11,r11,r0 divwu r11,r11,r9 # WARNING r9 COULD BE ZERO 2: mullw r10,r11,r4 # to get an estimate of the quotient, mulhwu r9,r11,r4 # multiply the estimate by the divisor, subfc r6,r10,r6 # take the product from the divisor, add r8,r8,r11 # and add the estimate to the accumulated subfe. r5,r9,r5 # quotient bne 1b 3: cmplw r6,r4 blt 4f divwu r0,r6,r4 # perform the remaining 32-bit division mullw r10,r0,r4 # and get the remainder add r8,r8,r0 subf r6,r10,r6 4: stw r7,0(r3) # return the quotient in *r3 stw r8,4(r3) mr r3,r6 # return the remainder in r3 blr In the line in bold with the warning: "divwu r11,r11,r9 # WARNING r9 COULD BE ZERO" r9 could be zero if giving the right number by the previous operation: "andc r9,r9,r10 #THIS CODE COULD STORE A ZERO IN r9" My propose solution is the following: #include <asm/ppc_asm.h> #include <asm/processor.h> _GLOBAL(__div64_32) lwz r5,0(r3) # get the dividend into r5/r6 lwz r6,4(r3) cmplw r5,r4 li r7,0 li r8,0 blt 1f divwu r7,r5,r4 # if dividend.hi >= divisor, mullw r0,r7,r4 # quotient.hi = dividend.hi / divisor subf. r5,r0,r5 # dividend.hi %= divisor beq 3f 1: mr r11,r5 # here dividend.hi != 0 andis. r0,r5,0xc000 bne 2f cntlzw r0,r5 # we are shifting the dividend right li r10,-1 # to make it < 2^32, and shifting srw r10,r10,r0 # the divisor right the same amount, add r9,r4,r10 # rounding up (so the estimate cannot andc r11,r6,r10 # ever be too large, only too small) andc. r9,r9,r10 # Check result is not equal to zero (r9 is dividing later on) bne 5f li r9,1 # Magic number to avoid r9 = 0 if ever happens 5: or r11,r5,r11 rotlw r9,r9,r0 rotlw r11,r11,r0 divwu r11,r11,r9 # then we divide the shifted quantities 2: mullw r10,r11,r4 # to get an estimate of the quotient, mulhwu r9,r11,r4 # multiply the estimate by the divisor, subfc r6,r10,r6 # take the product from the divisor, add r8,r8,r11 # and add the estimate to the accumulated subfe. r5,r9,r5 # quotient bne 1b 3: cmplw r6,r4 blt 4f divwu r0,r6,r4 # perform the remaining 32-bit division mullw r10,r0,r4 # and get the remainder add r8,r8,r0 subf r6,r10,r6 4: stw r7,0(r3) # return the quotient in *r3 stw r8,4(r3) mr r3,r6 # return the remainder in r3 blr Now, I check if the operation: "andc. r9,r9,r10" is equal to zero. If not equal to zero branch to 5: "bne 5f" which is the normal behavior of the algorithm, but if equal to zero perform: "li r9,1 # Magic number to avoid r9 = 0 if ever happens" In this case I assigned a 1 to r9 which is the smallest number close to zero. The division algorithm works by approximations and 1 one is a good approximation for this pass. Well, I have tested this code for two days and I have compared the results with the C generic implementation obtaining the same results but faster execution by the assembly implementations (6-10 times faster). Please, let me know if this solution pass the test and if it does, I would like to know in which kernel version would be applied. Thanks for your attention, -- View this message in context: http://www.nabble.com/Fix-for-__div64_32-locks-when-using-some-64-bit-numbers-tp22567864p22581509.html Sent from the linuxppc-dev mailing list archive at Nabble.com. _______________________________________________ Linuxppc-dev mailing list Linuxppc-dev@ozlabs.org https://ozlabs.org/mailman/listinfo/linuxppc-dev