i did look at the CF editorial, and yeah my implementation (i don't think) is wrong. and someone else had the same TLE problem as me but he never said how he resolved it (if he ever did). Is this just a java thing? Editorial says that time complexity is n * target, which is 10^8 operations, so maybe I can make very very slight optimizations somewhere to get it under 1ms?
I also got TLE with recursive dp in c++ and had to do iterative. Timelimit is strict but 10^8 is indeed the intended complexity. Try swapping out the modding line with this as mod is a heavy operation.
if (whatever >= MOD) whatever -= MOD
omg that worked ty
Had been scratching my head around what further to optimize....well there's always an optimization ty :)
woahhh, it really worked!! But I found another code online and it makes the use of MOD but it didn't get any TLE, how is that possible. LINK: https://usaco.guide/problems/cses-1635-coin-combinations-i-unordered/solution
I don't remember if that optimization was required in C++ codes for this problem or not. If it was, I have no idea tbh.
Btw one thing to note about this problem. You don't even need $$$n \cdot x$$$ mod calls.
Thanks
Thanks alot.
It works, thanks.
Not sure in java but in C++ a%b works slightly faster if b is a constant. So in the following code int mod = 1e9 + 7 will give TLE but int const mod = 1e9 + 7 will not.
This saved me in other problem, I was getting TLE with almost the same code I done 2 years before. just adding a const and it got accepted.
In Problem "Graph paths I" runs 4 times faster, about 57 million of '%' operations in the worst test case.
For java user, declare mod globally as:
and it will work fine
can you share the code?
cause, I have kept mod as you suggested but still getting TLE over 3 test cases!
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