1- What is the value of alpha at state A when it calls min_value(D, alpha=?, beta=?). Enter -1000 for -Infinity; 1000 for +Infinity.?? 2- How many nodes are in the game tree? (Include terminal states)?? Consider the game tree below. Run the minmax with alpha-beta pruningalgorithm on this tree starting from state A (expanding nodes left to right;starting player (blue upturned triangle) is the maximizing player). Answer thefollowing questions.EBLLFAala2а3CGHK2 5 7 10 10 11 15 (2)E1 E2 F1 F2 G1 G2 G3 H1(6)DM684435(10)J1 J2K1L1L2M1M2

Alpha-Beta pruning is an optimization method for the mini Max algorithm rather than a novel…

Answered: What | bartleby

Similar questions

In what order are positions visited during a post-order traversal of the treedisplayed below? Label each node with the correct number Programming language: Java with output
bool DelOddCopEven(Node* headPtr) { if (headPtr == nullptr) { return false; } Node* prev = nullptr; Node* current = headPtr; while (current != nullptr) { if (current->data % 2 != 0) { // Odd-valued node, delete it if (prev != nullptr) { prev->link = current->link; } else { headPtr = current->link; } Node* temp = current; current = current->link; delete temp; } else { // Even-valued node, create a copy and insert it after the original node Node* newNode = new Node; newNode->data = current->data; newNode->link = current->link; current->link = newNode; // Update the previous and current pointers prev = newNode; current = newNode->link; } } return true;} int FindListLength(Node* headPtr){ int length = 0;…
Given the following premises: (1) ∀x (R(x) → S(x))(2) ¬S(c) Use modus tollens to derive the conclusion ¬R(c). Show your step-by-step reasoning.
IN JAVA LANGUAGE ALL INFORMATION IN PICTURES FIND MIN OF A BST CALL ON A RECURSIVE FINDMIN_R THAT WILL RETURN THE SMALLEST ELEMENT IN A BST THANK YOU!!!!!!!!!!!
*need correct answer plz
12:34 A cs61a.org Implement add_d_leaves, a function that takes in a Tree instance t and a number v. We define the depth of a node in t to be the number of edges from the root to that node. The depth of root is therefore 0. For each node in the tree, you should add d leaves to it, where d is the depth of the node. Every added leaf should have a label of v. If the node at this depth has existing branches, you should add these leaves to the end of that list of branches. For example, you should be adding 1 leaf with label v to each node at depth 1, 2 leaves to each node at depth 2, and so on. Here is an example of a tree t (shown on the left) and the result after add_d_leaves is applied with v as 5. 3 2 3 2 4 4 5 5 5 Hint: Use a helper function to keep track of the depth! def add_d_leaves(t, v): """Add d leaves containing v to each ng