← All problemsSign in

Chef and DAG

CodeChefRating 2522Open on judge ↗

You are given $K$ permutations of integers $1$ through $N$. For each $i$ ($1 \le i \le K$), the $i$-th permutation is denoted by $A_{i,1}, A_{i,2}, \ldots, A_{i,N}$. Construct a directed acyclic graph with $N$ nodes (numbered $1$ through $N$) such that: - Each of the given permutations is a valid topological sort of the graph. Formally, for each valid $k$ and each $i, j$ ($1 \le i \lt j \le N$

HINT LADDERno hints yet
L1 Observation
L2 Technique
L3 Approach
L4 Pseudo-code
🔒
L5 Full solution
L5 unlocks only if you insist twice
solution.cppC++17

CodeSearch Tutor

Hints, not spoilers — it won’t hand over the full solution unless you insist.

voice by Sarvam AI

Sign in to chat with the tutor and save your progress.

Sign in to start