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author | tege <tege@gmplib.org> | 2007-09-26 16:43:30 +0200 |
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committer | tege <tege@gmplib.org> | 2007-09-26 16:43:30 +0200 |
commit | aaab4d5db32be99e3fc50f985288543d4e89271e (patch) | |
tree | 5ac9cf656fe11ea01dabd89be61edb60ed1fccfb /demos | |
parent | cbd1b724e7f3813752d941809e2d5fd417c86afe (diff) | |
download | gmp-aaab4d5db32be99e3fc50f985288543d4e89271e.tar.gz |
Whitespace cleanup.
Diffstat (limited to 'demos')
-rw-r--r-- | demos/qcn.c | 36 |
1 files changed, 18 insertions, 18 deletions
diff --git a/demos/qcn.c b/demos/qcn.c index 3bd97113d..b0c7e6347 100644 --- a/demos/qcn.c +++ b/demos/qcn.c @@ -71,14 +71,14 @@ prime_p (unsigned long n) /* The formula is as follows, with d < 0. - w * sqrt(-d) inf p - h(d) = ------------ * product -------- - 2 * pi p=2 p - (d/p) - + w * sqrt(-d) inf p + h(d) = ------------ * product -------- + 2 * pi p=2 p - (d/p) + (d/p) is the Kronecker symbol and the product is over primes p. w is 6 when d=-3, 4 when d=-4, or 2 otherwise. - + Calculating the product up to p=infinity would take a long time, so for the estimate primes up to 132,000 are used. Shanks found this giving an accuracy of about 1 part in 1000, in normal cases. */ @@ -142,20 +142,20 @@ main (int argc, char *argv[]) for (i = 1; i < argc; i++) { if (strcmp (argv[i], "-p") == 0) - { - i++; - if (i >= argc) - { - fprintf (stderr, "Missing argument to -p\n"); - exit (1); - } - p_limit = atoi (argv[i]); - } + { + i++; + if (i >= argc) + { + fprintf (stderr, "Missing argument to -p\n"); + exit (1); + } + p_limit = atoi (argv[i]); + } else - { - qcn_str (argv[i]); - saw_number = 1; - } + { + qcn_str (argv[i]); + saw_number = 1; + } } if (! saw_number) |