Fully Connected Graph Definition. Jun 02 2013 A directed graph is strongly connected if there is a path between any two pair of vertices. If there is only one the graph is fully connected.
Using convolution we will define our model to take 1 input image channel and output match our target of 10 labels representing numbers 0 through 9. It is also termed as a complete graph. A connected graph is graph that is connected in the sense of a topological space ie there is a path from any point to any other point in the graph.
If there is only one the graph is fully connected.
If BFS or DFS visits all vertices then the given undirected graph is connected. It is also termed as a complete graph. In order to determine which processes can share resources we partition the connectivity graph into a number of cliques where a clique is defined as a fully connected subgraph that has an edge between all pairs of vertices. A fully connected network doesnt need to use switching nor broadcasting.
