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author | Tor Didriksen <tor.didriksen@oracle.com> | 2012-01-25 16:11:03 +0100 |
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committer | Tor Didriksen <tor.didriksen@oracle.com> | 2012-01-25 16:11:03 +0100 |
commit | 56a2ff8330d052f24c1af449e8571e10dd038d23 (patch) | |
tree | 92e6aaf409caabd2e8f942537cef889e9e0f19cc /strings | |
parent | 6ebd4ffecd4ee6fb868cff575a142d85edc12b43 (diff) | |
download | mariadb-git-56a2ff8330d052f24c1af449e8571e10dd038d23.tar.gz |
Bug#13359121 LARGE NUMBERS, /STRINGS/DTOA.C:662
Bug#12985021 SIMPLE QUERY WITH DECIMAL NUMBERS TAKE AN
When parsing the fractional part of a string which
is to be converted to double, we can stop after a few digits:
the extra digits will not contribute to the actual result anyways.
Diffstat (limited to 'strings')
-rw-r--r-- | strings/dtoa.c | 49 |
1 files changed, 36 insertions, 13 deletions
diff --git a/strings/dtoa.c b/strings/dtoa.c index f7c38b2420d..2f4749ac171 100644 --- a/strings/dtoa.c +++ b/strings/dtoa.c @@ -783,7 +783,20 @@ static Bigint *multadd(Bigint *b, int m, int a, Stack_alloc *alloc) return b; } - +/** + Converts a string to Bigint. + + Now we have nd0 digits, starting at s, followed by a + decimal point, followed by nd-nd0 digits. + Unless nd0 == nd, in which case we have a number of the form: + ".xxxxxx" or "xxxxxx." + + @param s Input string, already partially parsed by my_strtod_int(). + @param nd0 Number of digits before decimal point. + @param nd Total number of digits. + @param y9 Pre-computed value of the first nine digits. + @param alloc Stack allocator for Bigints. + */ static Bigint *s2b(const char *s, int nd0, int nd, ULong y9, Stack_alloc *alloc) { Bigint *b; @@ -803,10 +816,11 @@ static Bigint *s2b(const char *s, int nd0, int nd, ULong y9, Stack_alloc *alloc) do b= multadd(b, 10, *s++ - '0', alloc); while (++i < nd0); - s++; + s++; /* skip '.' */ } else s+= 10; + /* now do the fractional part */ for(; i < nd; i++) b= multadd(b, 10, *s++ - '0', alloc); return b; @@ -1416,20 +1430,29 @@ static double my_strtod_int(const char *s00, char **se, int *error, char *buf, s for (; s < end && c >= '0' && c <= '9'; c = *++s) { have_dig: - nz++; - if (c-= '0') + /* + Here we are parsing the fractional part. + We can stop counting digits after a while: the extra digits + will not contribute to the actual result produced by s2b(). + We have to continue scanning, in case there is an exponent part. + */ + if (nd < 2 * DBL_DIG) { - nf+= nz; - for (i= 1; i < nz; i++) + nz++; + if (c-= '0') + { + nf+= nz; + for (i= 1; i < nz; i++) + if (nd++ < 9) + y*= 10; + else if (nd <= DBL_DIG + 1) + z*= 10; if (nd++ < 9) - y*= 10; + y= 10*y + c; else if (nd <= DBL_DIG + 1) - z*= 10; - if (nd++ < 9) - y= 10*y + c; - else if (nd <= DBL_DIG + 1) - z= 10*z + c; - nz= 0; + z= 10*z + c; + nz= 0; + } } } } |