Submission #102354
Source Code Expand
#include<cstdio> #include<vector> #include<iostream> using namespace std; typedef long long LL; typedef vector<double> Poly; // a*b where x^n = c Poly mulPoly(const Poly&a, const Poly&b, const Poly&c) { int n=a.size(); Poly r(n*2); for (int i=0; i<n; i++) { for (int j=0; j<n; j++) { r[i+j] = (r[i+j]+a[i]*b[j]); } } for (int i=n*2; i-->n; ) { for (int j=1; j<=n; j++) { r[i-j] = (r[i-j]+r[i]*c[n-j]); } } r.resize(n); return r; } Poly powPoly(Poly a, LL y, const Poly&c) { int n = a.size(); Poly r(n); r[0]=1; for (;y; y>>=1) { if (y&1) r = mulPoly(r, a, c); a = mulPoly(a, a, c); } return r; } int main() { double p, q, r; LL N, K, M; cin >> p >> q >> r; cin >> N >> K >> M; vector<double> v(N*K+1); double base = p+q+r; v[0] += -r / base; v[1] += r / base; v[N*(K-1)] += -p /base; v[N*(K-1) + 1] += p / base; v[N*K-1] += -q / base; v[N*K] += (p+2*q+r) / base; vector<double>alpha(N*K+1); for (int i=1; i<=N*K; i++) { alpha[i] = (i>=N ? p*alpha[i-N] : 0) + (i>=1 ? q*alpha[i-1] : 0) + (i>=N*K ? r*alpha[i-N*K] : 0) + 1; alpha[i] /= base; } Poly beta(N*K+1); beta[1]=1; beta = powPoly(beta, N*M, v); double ans=0; for (int i=0; i<N*K+1; i++) ans += beta[i] * alpha[i]; printf("%.9f\n", ans); return 0; }
Submission Info
Submission Time | |
---|---|
Task | B - Cans of Toys |
User | YellowYell |
Language | C++ (GCC 4.4.7) |
Score | 0 |
Code Size | 1558 Byte |
Status | WA |
Exec Time | 479 ms |
Memory | 932 KB |
Judge Result
Set Name | all | ||||
---|---|---|---|---|---|
Score / Max Score | 0 / 100 | ||||
Status |
|
Set Name | Test Cases |
---|---|
all | 1, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 2, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 3, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 4, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 5, 6, 7, 8, 9 |
Case Name | Status | Exec Time | Memory |
---|---|---|---|
1 | AC | 21 ms | 800 KB |
10 | AC | 23 ms | 800 KB |
11 | AC | 21 ms | 792 KB |
12 | AC | 22 ms | 804 KB |
13 | AC | 87 ms | 804 KB |
14 | AC | 35 ms | 800 KB |
15 | AC | 21 ms | 748 KB |
16 | AC | 27 ms | 932 KB |
17 | AC | 68 ms | 924 KB |
18 | WA | 348 ms | 928 KB |
19 | WA | 38 ms | 928 KB |
2 | AC | 21 ms | 804 KB |
20 | WA | 27 ms | 808 KB |
21 | WA | 27 ms | 928 KB |
22 | WA | 45 ms | 804 KB |
23 | WA | 22 ms | 800 KB |
24 | AC | 21 ms | 924 KB |
25 | AC | 21 ms | 740 KB |
26 | AC | 23 ms | 768 KB |
27 | AC | 99 ms | 808 KB |
28 | AC | 21 ms | 804 KB |
29 | AC | 21 ms | 804 KB |
3 | AC | 21 ms | 932 KB |
30 | AC | 21 ms | 800 KB |
31 | AC | 101 ms | 924 KB |
32 | WA | 20 ms | 928 KB |
33 | WA | 20 ms | 800 KB |
34 | WA | 22 ms | 924 KB |
35 | WA | 479 ms | 928 KB |
36 | WA | 22 ms | 928 KB |
37 | WA | 21 ms | 928 KB |
38 | WA | 22 ms | 804 KB |
39 | WA | 477 ms | 800 KB |
4 | AC | 22 ms | 792 KB |
40 | WA | 204 ms | 932 KB |
41 | WA | 283 ms | 928 KB |
42 | WA | 183 ms | 800 KB |
43 | WA | 244 ms | 788 KB |
44 | WA | 196 ms | 804 KB |
45 | WA | 64 ms | 928 KB |
46 | WA | 264 ms | 804 KB |
47 | WA | 186 ms | 800 KB |
48 | WA | 228 ms | 800 KB |
49 | WA | 87 ms | 804 KB |
5 | AC | 99 ms | 804 KB |
6 | AC | 22 ms | 808 KB |
7 | AC | 21 ms | 804 KB |
8 | AC | 20 ms | 800 KB |
9 | AC | 20 ms | 792 KB |