This question is not difficult either.
But I keep making mistakes. Either I misread the question or the array is too small.
A, B, C, and D are all pretty easy. E is actually quite simple, but I didn’t understand it at the time. .
If C, just enumerate all possible d, and the complexity is sorted nlogn
D , For odd numbers, Black only needs to move symmetrically with White to win
For even numbers, White takes one step to 1, 2 and it becomes an odd number situation, and then Black moves, White just needs to move symmetrically. So in the end White will definitely win
E
For the given t, a, b
We first judge the special Done,
It’s nothing more than the case of t = 1, a=1
Special judgment based on whether b is equal to 1
And then the rest The situation depends on the equation
a0 a1t a2t^2 ...=a
a0 a1a a2a^2 ...=b
Then move the terms to get
a1 a2t a3t^2 ...= (a-a0)/t
a1 a2a a3a^2 ...= (b-a0) /a
You will find that this problem can be solved recursively.
The value of a0 here has requirements
(a-a0) %t ==0
(b-a0)%a==0
In other words, a0%a == b % a, a0 % t == a % t
Then we found that the amount of enumerating a0 is actually very small
For a0%a == b %a has a0= k * a b �
a0 will find k=0 or 1, and it must satisfy a0 % t == a % t
Then the next step is recursion. Here’s the answer
#include <iostream>#include <cstdio>#include <cstring>#include <queue>#include <cmath>#include <algorithm>#include <map>#define MAXN 55555#define MAXM 222222#define INF 1000000001using namespace std;int gao(long long a, long long b, long long c, long long d) { if(b == 0 && d == 0) return 1; if(b == 0 || d == 0) return 0; long long ans = 0; for(long long i = 0; i b || a0 > d) break; if((b - a0) % a == 0) { ans += gao(a, (b - a0) / a, c, (d - a0) / c); } } return ans;}int main() { long long t, a, b; scanf("%I64d%I64d%I64d", &t, &a, &b); if(t == 1 && a == 1) { if(b == 1) { puts("inf"); } else puts("0"); } else printf("%d\n", gao(t, a, a, b)); return 0;}</map></algorithm></cmath></queue></cstring></cstdio></iostream>

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