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############## # Question 2 # ############## # These functions implement a depth-first solver for the homer-baby-dog-poison # problem. In this implementation, a state is represented
############## # Question 2 # ############## # These functions implement a depth-first solver for the homer-baby-dog-poison # problem. In this implementation, a state is represented by a single tuple # (homer, baby, dog, poison), where each variable is True if the respective entity is # on the west side of the river, and False if it is on the east side. # Thus, the initial state for this problem is (False False False False) (everybody # is on the east side) and the goal state is (True True True True). # The main entry point for this solver is the function DFS, which is called # with (a) the state to search from and (b) the path to this state. It returns # the complete path from the initial state to the goal state: this path is a # list of intermediate problem states. The first element of the path is the # initial state and the last element is the goal state. Each intermediate state # is the state that results from applying the appropriate operator to the # preceding state. If there is no solution, DFS returns []. # To call DFS to solve the original problem, one would call # DFS((False, False, False, False), []) # However, it should be possible to call DFS with a different initial # state or with an initial path. # First, we define the helper functions of DFS. # FINAL-STATE takes a single argument S, the current state, and returns True if it # is the goal state (True, True, True, True) and False otherwise. def FINAL_STATE(S): raise NotImplementedError # NEXT-STATE returns the state that results from applying an operator to the # current state. It takes three arguments: the current state (S), and which entity # to move (A, equal to "h" for homer only, "b" for homer with baby, "d" for homer # with dog, and "p" for homer with poison). # It returns a list containing the state that results from that move. # If applying this operator results in an invalid state (because the dog and baby, # or poisoin and baby are left unsupervised on one side of the river), or when the # action is impossible (homer is not on the same side as the entity) it returns None. # NOTE that next-state returns a list containing the successor state (which is # itself a tuple)# the return should look something like [(False, False, True, True)]. def NEXT_STATE(S, A):
raise NotImplementedError # SUCC-FN returns all of the possible legal successor states to the current # state. It takes a single argument (s), which encodes the current state, and # returns a list of each state that can be reached by applying legal operators # to the current state. def SUCC_FN(S): raise NotImplementedError # ON-PATH checks whether the current state is on the stack of states visited by # this depth-first search. It takes two arguments: the current state (S) and the # stack of states visited by DFS (STATES). It returns True if s is a member of # states and False otherwise. def ON_PATH(S, STATES): raise NotImplementedError # MULT-DFS is a helper function for DFS. It takes two arguments: a list of # states from the initial state to the current state (PATH), and the legal # successor states to the last, current state in the PATH (STATES). PATH is a # first-in first-out list of states# that is, the first element is the initial # state for the current search and the last element is the most recent state # explored. MULT-DFS does a depth-first search on each element of STATES in # turn. If any of those searches reaches the final state, MULT-DFS returns the # complete path from the initial state to the goal state. Otherwise, it returns # []. def MULT_DFS(STATES, PATH): raise NotImplementedError # DFS does a depth first search from a given state to the goal state. It # takes two arguments: a state (S) and the path from the initial state to S # (PATH). If S is the initial state in our search, PATH is set to False. DFS # performs a depth-first search starting at the given state. It returns the path # from the initial state to the goal state, if any, or False otherwise. DFS is # responsible for checking if S is already the goal state, as well as for # ensuring that the depth-first search does not revisit a node already on the # search path. def DFS(S, PATH): raise NotImplementedError
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