Loading collection data...
Collections are a way for you to organize kata so that you can create your own training routines. Every collection you create is public and automatically sharable with other warriors. After you have added a few kata to a collection you and others can train on the kata contained within the collection.
Get started now by creating a new collection.
What does your code do for this?
From the description:
"The path ["NORTH", "WEST", "SOUTH", "EAST"] is not reducible."
For that case, the input and output should be the same.
Read the description more closely.
What a fucking ride, but I owned it
edit : wow, the other solutions. I'm so dumb.
N W N S S E W N W
N S == 0
E W == 0
S N == 0
N W W == ANSWER IS W
E W N S S W W E S N
E W == 0
N S == 0
W E == 0
S N == 0
S W == answer sw
im just saying...
First example:
By eleminating E W and S N combinations N N N remains. Nothing wrong with this kata.
You could, you know, read the description carefully, for example, or something. But yeah, complaining is also an option ;)
this kata is a waste of time
["NORTH", "WEST","NORTH", "SOUTH", "SOUTH", "EAST", "WEST", "NORTH", "WEST"] answer is ['WEST' ], if 1 above is okay, then west west would be okay, or north west like 3 below or just north west
['EAST', 'WEST', 'NORTH', 'SOUTH', 'SOUTH', 'WEST', 'WEST', 'EAST', 'SOUTH', 'NORTH'] answer ['SOUTH', 'WEST'] again 2 above cant be north west, then why cant this be just west?
what a waste of time
Post your code with proper markdown and a spoiler tag and I'll take a look.
I have also this problem, I am coding Java.
This comment is hidden because it contains spoiler information about the solution
@Me2loveit2 Unless if there is an n log n algorithm for finding palindromes in substrings, the worst case should always be n^2. You can do a bunch of micro-optimizations that will make it slightly faster, but nothing to change the worst case.
PS: Your solution is very jumbled. Couldn't really be bothered to follow it through to the end to figure out the time complexity. But iterating twice over the string with capture matches to find the center of palindromes is already n^2. Then you go through that list and find the centers inside the original string... Why even match them in the first place, if you are just going to find them again? It would make sense that you would time out because you have a bunch of redundancies that are completely unnecessary.
i decided to return as much nummbers as the gave me ie boy000>>>boy001, girl099>>>girl100
Thanks, found it a while back, am a pro lol
thiss the hardest kata i ever did. wtf
This comment is hidden because it contains spoiler information about the solution
Loading more items...