Given a connected undirected graph, tell if its minimum spanning tree is unique.

Definition 1 (Spanning Tree): Consider a connected, undirected graph $G = (V, E)$. A spanning tree of $G$ is a subgraph of $G$, say $T = (V', E')$, with the following properties:
1. $V' = V$.
2. $T$ is connected and acyclic.

Definition 2 (Minimum Spanning Tree): Consider an edge-weighted, connected, undirected graph $G = (V, E)$. The minimum spanning tree $T = (V, E')$ of $G$ is the spanning tree that has the smallest total cost. The total cost of $T$ means the sum of the weights on all the edges in $E'$.

The first line contains a single integer $t\ (1 \leq t \leq 20)$, the number of test cases.

Each case represents a graph.

It begins with a line containing two integers $n,m\ (1 \leq n \leq 100)$, the number of nodes and edges.

Each of the following $m$ lines contains a triple $(x_i, y_i, w_i)$, indicating that $x_i$ and $y_i$ are connected by an edge with weight $w_i$. For any two nodes, there is at most one edge connecting them.

For each input, if the MST is unique, print the total cost of it, or otherwise print the string Not Unique!.