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authorBen Davies <kaiepi@outlook.com>2021-10-05 17:41:43 -0300
committerBen Davies <kaiepi@outlook.com>2021-10-05 17:42:16 -0300
commit3183f0b695018c7450e8c442b2404595c895efb1 (patch)
treea29d145f304ec21a53b4e2fd83df0a9a24505234
parent9d2de008f04860056bb23509a008880f80a031c3 (diff)
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Revise Ben Davies' challenge 133 task 1 solution
Actually use one of the square root algorithms suggested.
-rw-r--r--challenge-133/ben-davies/raku/ch-1.raku10
1 files changed, 9 insertions, 1 deletions
diff --git a/challenge-133/ben-davies/raku/ch-1.raku b/challenge-133/ben-davies/raku/ch-1.raku
index 98fd70d0ee..44ce0d2ba2 100644
--- a/challenge-133/ben-davies/raku/ch-1.raku
+++ b/challenge-133/ben-davies/raku/ch-1.raku
@@ -1,4 +1,12 @@
use v6;
unit sub MAIN(Int:D $n where * > 0) {
- say (1..$n).first({ $^x == $n div $^x });
+ # Newton's method. Adapted from Algorithm 1.13 of:
+ # https://maths-people.anu.edu.au/~brent/pd/mca-cup-0.5.9.pdf
+ my $x;
+ my $L = $n;
+ repeat {
+ $x = $L;
+ $L = ($x + $n div $x) div 2;
+ } until $L >= $x;
+ say $x;
}