The provided diagram represents the Bidirectional State Space Graph for the Cabbage-Goat-Wolf (CGW) problem. The graph includes numbered states with weighted edges between adjacent states, including illegal states that violate the problem's constraints. Any state where the Goat is accompanied by the Cabbage and/or Wolf and unattended by the Farmer is considered a terminal state. Each state is represented by a tuple indicating what resources are on each bank, and the graph also includes an associated number for each state. The INITIAL STATE is State #1, where all four resources are on the left bank, and the GOAL STATE is State #15, where all resources are on the right bank. Legal actions involve the Farmer ferrying no more than one resource at a time across the river to the opposite bank. The problem requires building a CGW Graph, including locations, path data, and visualizations, by modeling it after the AIMA Romania example in search_subset_w_preamble_RR.ipynb, followed by applying various SEARCH STRATEGIES, including breadth_first_graph_search, depth_first_search, and uniform_cost_search. The results of each search strategy should be clearly labeled and include the strategy's name, initial state, goal state, solution path, total path cost g(n), and number of action steps in the solution path. Additionally, CGW Map Visualizations for real-time search should be created and run for each strategy indicated above. Illegal states and connections should be removed from the graph before applying the search strategies.

Farmer/Cabbage/Goat/Wolf STATE SPACE DIAGRAM [ 2n states, where n=4] [state representation is (p)(q), where p= left bank, q= right bank]