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authorrobbie-hatley <Robbie.Hatley@gmail.com>2024-01-29 19:02:39 -0800
committerrobbie-hatley <Robbie.Hatley@gmail.com>2024-01-29 19:02:39 -0800
commite6b47202299d4b82b954e1f59fd79eebaf5721a0 (patch)
tree9f9b0a4c3710c70ac70498cdb3ea590ec1704154
parent5d75ab8c8d1460270688b279a857adf0d03ae44b (diff)
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Fixed comment error in 254-1.
-rwxr-xr-xchallenge-254/robbie-hatley/perl/ch-1.pl4
1 files changed, 2 insertions, 2 deletions
diff --git a/challenge-254/robbie-hatley/perl/ch-1.pl b/challenge-254/robbie-hatley/perl/ch-1.pl
index a12244626d..e3165dde06 100755
--- a/challenge-254/robbie-hatley/perl/ch-1.pl
+++ b/challenge-254/robbie-hatley/perl/ch-1.pl
@@ -36,8 +36,8 @@ Output: false
--------------------------------------------------------------------------------------------------------------
PROBLEM NOTES:
-First of all, I had to think hard whether "Three Power" means "$x**3" or "3**$x". But the latter would be
-"3 to the $x power", whereas the former is "$x to the 3 power", so I think "Three Power" means "3**$x".
+First of all, I had to think hard whether "Three Power" means "x^3" or "3^x". But the latter would be
+"3 to the x power", whereas the former is "x to the 3 power", so I think "Three Power" means "x^3".
This is also corroborated by Example #2, which states that 0 is a "Three Power" because "0 = 0^3",
not "0 = 3^0" which is false (3^0 = 1). So this problem boils down to "Given an integer x, does there exist
an integer r such that r^3 = x?"