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What are the things require to implement ADT
Abstract data types are very useful for helping us understand the mathematical objects which we use in our computations but, of course, we cannot use them directly in our programs. To use ADTs in programming, we should figure out how to implement them on a computer. Implementing an ADT requires two things:
Finding ways to signify carrier set values in a computer's memory requires that we determine how to arrange data (ultimately bits) in memory locations so that every value of carrier set has a unique representation. Such things are data structures.
Warnock's Algorithm A divide and conquer algorithm Warnock (PolyList PL, ViewPort VP) If (PL simple in VP) then Draw PL in VP, else Split VP vertically and horiz
For preorder traversal, in the worst case, the stack will rise to size n/2, where n refer to number of nodes in the tree. Another method of traversing binary tree non-recursively t
A B-tree of minimum degree t can maximum pointers in a node T pointers in a node.
Illustrates the program for Binary Search. Program: Binary Search /*Header Files*/ #include #include /*Functions*/ void binary_search(int array[ ], int value,
Comparative Study of Linear and Binary Search Binary search is lots quicker than linear search. Some comparisons are following: NUMBER OF ARRAY ELEMENTS EXAMINED array
Huffman Encoding is one of the very simple algorithms to compress data. Even though it is very old and simple , it is still widely used (eg : in few stages of JPEG, MPEG etc). In t
One can change a binary tree into its mirror image by traversing it in Postorder is the only proecess whcih can convert binary tree into its mirror image.
Explain th term input and output- Pseudocode Input and output indicated by the use of terms input number, print total, output total, print "result is" x and so on.
(a) Describe the steps involved in the process of decision making under uncertainty. (b) Explain the following principles of decision making: (i) Laplace, (ii) Hurwicz. (c
Ask question find frequency count of function- {for(i=1;i {for(j=1;j {for(k=1;k } } }
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