Pls solve optimize solution for me in c++
Creado el: 25 de octubre de 2026
Respondido usando GPT-5.6 Thinking por Chat01
Creado el: 25 de octubre de 2026
Respondido usando GPT-5.6 Thinking por Chat01
Pls solve optimize solution for me in c++
Here’s a clean O(|S|) C++ solution. It handles middle names, hyphens, the 8-character last-name limit, lowercase conversion, and duplicate email numbering.
cpp#include <string> #include <unordered_map> #include <algorithm> #include <cctype> using namespace std; string solution(string &S, string &C) { // Convert company name to lowercase string company = C; transform(company.begin(), company.end(), company.begin(), [](unsigned char ch) { return tolower(ch); }); unordered_map<string, int> emailCount; string result; size_t start = 0; while (start < S.size()) { // Find end of current name size_t end = S.find("; ", start); string name; if (end == string::npos) name = S.substr(start); else name = S.substr(start, end - start); // First name = everything before first space size_t firstSpace = name.find(' '); // Last name = everything after last space size_t lastSpace = name.rfind(' '); string first = name.substr(0, firstSpace); string last = name.substr(lastSpace + 1); // Remove hyphens BEFORE truncating last.erase(remove(last.begin(), last.end(), '-'), last.end()); // Last name can have at most 8 characters if (last.size() > 8) last.resize(8); // Convert first and last names to lowercase transform(first.begin(), first.end(), first.begin(), [](unsigned char ch) { return tolower(ch); }); transform(last.begin(), last.end(), last.begin(), [](unsigned char ch) { return tolower(ch); }); // Base email name string base = first + "." + last; // Count duplicates int count = ++emailCount[base]; string email = base; if (count > 1) email += to_string(count); email += "@" + company + ".com"; // Append to output if (!result.empty()) result += "; "; result += name + " <" + email + ">"; if (end == string::npos) break; start = end + 2; // skip "; " } return result; }
For the example in your screenshot, it generates:
textJohn Doe <[email protected]>; Peter Benjamin Parker <[email protected]>; Mary Jane Watson-Parker <[email protected]>; John Elvis Doe <[email protected]>; John Evan Doe <[email protected]>; Jane Doe <[email protected]>; Peter Brian Parker <[email protected]>
The important detail is Watson-Parker: remove the hyphen first → WatsonParker, then take the first 8 characters → watsonpa.
Complexity: O(|S|) time and O(number of distinct email names) extra space.
Is this really solve like give correct answer
Yes — for the exact problem shown in your screenshots, that solution is correct.
I checked the important edge cases:
2, 3, etc. before @."; " with no extra separator at the end.For example:
textMary Jane Watson-Parker
becomes:
because:
textWatson-Parker → WatsonParker → WatsonPa → watsonpa
And:
textJohn Doe John Elvis Doe John Evan Doe
correctly become:
So yes, you can submit the code I gave you. It matches the Codility specification in the screenshots.
#include <string>
#include <unordered_map>
#include <algorithm>
#include <cctype>
using namespace std;
string solution(string &S, string &C) {
unordered_map<string, int> cnt;
string ans;
texttransform(C.begin(), C.end(), C.begin(), ::tolower); size_t pos = 0; while (pos < S.size()) { size_t end = S.find("; ", pos); string name = S.substr(pos, end == string::npos ? string::npos : end - pos); string first = name.substr(0, name.find(' ')); string last = name.substr(name.rfind(' ') + 1); last.erase(remove(last.begin(), last.end(), '-'), last.end()); if (last.size() > 8) last.resize(8); transform(first.begin(), first.end(), first.begin(), ::tolower); transform(last.begin(), last.end(), last.begin(), ::tolower); string base = first + "." + last; int n = ++cnt[base]; string email = base + (n > 1 ? to_string(n) : "") + "@" + C + ".com"; if (!ans.empty()) ans += "; "; ans += name + " <" + email + ">"; if (end == string::npos) break; pos = end + 2; } return ans;
}
See where is issue
Yes — I can see the issue. The code you pasted in the message is correct, but the code actually typed in Codility has several small typos.
From your screenshot:
size_tpos=0; ❌ → must be size_t pos = 0;size_tend=... ❌ → must be size_t end = ...;name.find('') ❌ → must contain a space: name.find(' ')name.rfind('') ❌ → must contain a space: name.rfind(' ')staring::npos ❌ → must be string::nposstring::npos on line 23.Use exactly this code:
cpp#include <string> #include <unordered_map> #include <algorithm> #include <cctype> using namespace std; string solution(string &S, string &C) { unordered_map<string, int> cnt; string ans; transform(C.begin(), C.end(), C.begin(), ::tolower); size_t pos = 0; while (pos < S.size()) { size_t end = S.find("; ", pos); string name = S.substr( pos, end == string::npos ? string::npos : end - pos ); string first = name.substr(0, name.find(' ')); string last = name.substr(name.rfind(' ') + 1); // Remove hyphens before truncating last.erase(remove(last.begin(), last.end(), '-'), last.end()); // Maximum 8 characters if (last.size() > 8) last.resize(8); transform(first.begin(), first.end(), first.begin(), ::tolower); transform(last.begin(), last.end(), last.begin(), ::tolower); string base = first + "." + last; int n = ++cnt[base]; string email = base; if (n > 1) email += to_string(n); email += "@" + C + ".com"; if (!ans.empty()) ans += "; "; ans += name + " <" + email + ">"; if (end == string::npos) break; pos = end + 2; } return ans; }
The biggest problem in your screenshot is this:
cppsize_tpos=0;
C++ interprets size_tpos as one variable/type name. It needs a space:
cppsize_t pos = 0;
Same here:
cppsize_t end = S.find("; ", pos);
And be especially careful with these two lines — there is a literal space between the quotes:
cppname.find(' ') name.rfind(' ')
Not:
cppname.find('')
That is why you're getting "empty character constant".
Your algorithm is fine; these are typing/syntax errors. Copy the corrected version above exactly and it should compile.
What is issue
The screenshot shows the exact issue:
Your output starts like:
cppJohn Doe<john.doe@example.com>
but Codility expects:
cppJohn Doe <john.doe@example.com>
You are missing a space before <.
Change this:
cppans += name + "<" + email + ">";
to:
cppans += name + " <" + email + ">";
So the final output-building part should be:
cppif (!ans.empty()) ans += "; "; ans += name + " <" + email + ">"; if (end == string::npos) break; pos = end + 2;
That one missing space is why the example test is marked WRONG ANSWER. Your program is compiling now; this is just an exact-output formatting issue.
Solve this as well
Yes. For this one, the cleanest correct solution is O(N²) using prefix sums.
The key rule is: if an element is in both fragments, it is included once with the opposite sign.
If we initially add both fragment sums, an overlapping value x contributes 2x. We actually want -x, so we need to subtract 3x.
Therefore:
texttotal = sum(K fragment) + sum(L fragment) - 3 * sum(overlap)
Use this exact C++ code:
cpp#include <vector> #include <algorithm> #include <climits> using namespace std; int solution(vector<int> &A, int K, int L) { int N = A.size(); // Prefix sums vector<int> prefix(N + 1, 0); for (int i = 0; i < N; i++) { prefix[i + 1] = prefix[i] + A[i]; } int best = INT_MIN; // Start position of fragment of length K for (int i = 0; i + K <= N; i++) { int sumK = prefix[i + K] - prefix[i]; // Start position of fragment of length L for (int j = 0; j + L <= N; j++) { int sumL = prefix[j + L] - prefix[j]; // Find overlap int overlapStart = max(i, j); int overlapEnd = min(i + K, j + L); int overlapSum = 0; if (overlapStart < overlapEnd) { overlapSum = prefix[overlapEnd] - prefix[overlapStart]; } int total = sumK + sumL - 3 * overlapSum; best = max(best, total); } } return best; }
Example 1
textA = [1, 3, -4, 2, -1] K = 3 L = 2
Choose:
text[1, 3, -4] [-4, 2]
Overlap is -4.
textsumK = 0 sumL = -2 overlap = -4 0 + (-2) - 3(-4) = -2 + 12 = 10
✅ Returns 10
Example 2
textA = [-5, -3, -4] K = 1 L = 3
✅ Returns -2
Example 3
textA = [1, 1, 1, 1, 1] K = 3 L = 3
✅ Returns 3
Example 4
textA = [-2, 1, -4, -5] K = 2 L = 3
✅ Returns 10
So you can paste the code above directly into:
cppint solution(vector<int> &A, int K, int L) {
It also correctly handles negative arrays, full overlap, partial overlap, and no overlap.
This as well
I’ll solve this one around the key condition: for a fixed side length, two valid squares are disjoint only if their row ranges or their column ranges don’t overlap. That gives an efficient monotonic check and lets us binary-search the largest size.
pythonfrom itertools import product def alg(A): N=len(A); M=len(A[0]) if N else 0 dp=[[0]*(M+1) for _ in range(N+1)] for r in range(N-1,-1,-1): for c in range(M-1,-1,-1): if A[r][c]: dp[r][c]=1+min(dp[r+1][c],dp[r][c+1],dp[r+1][c+1]) def ok(s): minr=N; maxr=-1; minc=M; maxc=-1 for r in range(N-s+1): for c in range(M-s+1): if dp[r][c]>=s: minr=min(minr,r); maxr=max(maxr,r) minc=min(minc,c); maxc=max(maxc,c) if maxr-minr>=s or maxc-minc>=s: return True return False lo,hi=1,min(N,M); best=0 while lo<=hi: mid=(lo+hi)//2 if ok(mid): best=mid; lo=mid+1 else: hi=mid-1 return best*best def brute(A): N=len(A); M=len(A[0]) best=0 for s in range(1,min(N,M)+1): squares=[] for r in range(N-s+1): for c in range(M-s+1): if all(A[i][j] for i in range(r,r+s) for j in range(c,c+s)): squares.append((r,c)) good=False for i in range(len(squares)): r1,c1=squares[i] for j in range(i+1,len(squares)): r2,c2=squares[j] if r1+s<=r2 or r2+s<=r1 or c1+s<=c2 or c2+s<=c1: good=True; break if good: break if good: best=s*s return best for N in range(1,5): for M in range(1,5): for bits in range(1<<(N*M)): A=[[bool((bits>>(r*M+c))&1) for c in range(M)] for r in range(N)] if alg(A)!=brute(A): print("bad",N,M,bits,alg(A),brute(A),A) raise SystemExit print("all ok")
Yes — this one needs an efficient solution because N, M <= 700.
The best approach is:
dp[r][c] = largest all-true square starting at (r,c).s, find all valid s × s squares.s, or their top-left columns differ by at least s.Use this:
cpp#include <vector> #include <algorithm> #include <climits> using namespace std; int solution(vector<vector<bool>> &A) { int N = A.size(); int M = A[0].size(); // dp[r][c] = largest all-true square starting at (r, c) vector<vector<int>> dp(N + 1, vector<int>(M + 1, 0)); for (int r = N - 1; r >= 0; --r) { for (int c = M - 1; c >= 0; --c) { if (A[r][c]) { dp[r][c] = 1 + min({ dp[r + 1][c], dp[r][c + 1], dp[r + 1][c + 1] }); } } } // Check whether TWO disjoint squares of side s exist auto canBuild = [&](int s) { int minRow = N; int maxRow = -1; int minCol = M; int maxCol = -1; for (int r = 0; r + s <= N; ++r) { for (int c = 0; c + s <= M; ++c) { if (dp[r][c] >= s) { minRow = min(minRow, r); maxRow = max(maxRow, r); minCol = min(minCol, c); maxCol = max(maxCol, c); // Separated vertically or horizontally if (maxRow - minRow >= s || maxCol - minCol >= s) { return true; } } } } return false; }; int low = 1; int high = min(N, M); int best = 0; while (low <= high) { int mid = low + (high - low) / 2; if (canBuild(mid)) { best = mid; low = mid + 1; } else { high = mid - 1; } } return best * best; }
Why the disjoint check works: two axis-aligned squares overlap only when both their row ranges and column ranges overlap. Therefore, if two valid squares have top-left rows differing by at least s, they are vertically separated. Likewise for columns.
For your examples:
textExample 1 -> 4 Example 2 -> 9 Example 3 -> 0
I also checked the logic against exhaustive small matrices; it correctly matches brute-force results.
Complexity is approximately O(N × M × log(min(N,M))), which is easily suitable for 700 × 700.