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Assertions and Abstract Data Types
Even though we have defined assertions in terms of programs, notion can be extended to abstract data types (which are mathematical entities). An ADT assertion is a statement that should always be true of the carrier set values or the operations in ADT. ADT assertions can describe many things about an ADT, but generally they help describe the operations of ADT. Especially helpful in this regard are operation preconditions, which generally constrain parameters of operations, operation post conditions, which define results of the operations, and axioms that make statements about properties of operations, often showing how operations are related to one another.
The two famous methods for traversing are:- a) Depth first traversal b) Breadth first
1. What is an expert system and where are they needed? 2. What are the major issues involved in building an expert system?
Step-1: For the current node, verify whether it contain a left child. If it has, then go to step-2 or else go to step-3 Step-2: Repeat step-1 for left child Step-3: Visit (th
/* the program accepts two polynomials as a input & prints the resultant polynomial because of the addition of input polynomials*/ #include void main() { int poly1[6][
Explain the Interfaces in Ruby Recall that in object-oriented programming, an interface is a collection of abstract operations that cannot be instantiated. Even though Ruby i
Tree is dynamic data structures. Trees can expand & contract as the program executes and are implemented via pointers. A tree deallocates memory whereas an element is deleted.
Midsquare Method :- this operates in 2 steps. In the first step the square of the key value K is taken. In the 2nd step, the hash value is obtained by deleting digits from ends of
A linked list can be of the following types:- Linear linked list or one way list Doubly linked list or two way list. Circular linked list Header linked list
In this respect depth-first search (DFS) is the exact reverse process: whenever it sends a new node, it immediately continues to extend from it. It sends back to previously explore
types of asymptotic notations
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