# Write an algorithm for non recursive binary search pseudocode

Complexity So what this is telling us is that since we can drop all these decorative constants, it's pretty easy to tell the asymptotic behavior of the instruction-counting function of a program. This should now be much easier and less tedious than counting individual instructions, so let's take a look at a couple of examples to get familiar with this. A binary search divides a range of values into halves, and continues to narrow down the field of search until the unknown value is found. It is the classic example of a "divide and conquer" algorithm.

## Introduction

The player then uses this information to guess a new number. If the guess was too high, one would select the point exactly between the range midpoint and the beginning of the range. If the original guess was too low, one would ask about the point exactly between the range midpoint and the end of the range.

This process repeats until one has reached the secret number. Task Given the starting point of a range, the ending point of a range, and the "secret value", implement a binary search through a sorted integer array for a certain number.

Implementations can be recursive or iterative both if you can.

## Frequently bought together

Print out whether or not the number was in the array afterwards. If it was, print the index also. There are several binary search algorithms commonly seen.

They differ by how they treat multiple values equal to the given value, and whether they indicate whether the element was found or not. For completeness we will present pseudocode for all of them.

All of the following code examples use an "inclusive" upper bound i. Any of the examples can be converted into an equivalent example using "exclusive" upper bound i. The algorithms return the index of some element that equals the given value if there are multiple such elements, it returns some arbitrary one.

It is also possible, when the element is not found, to return the "insertion point" for it the index that the value would have if it were inserted into the array.

This is the lower inclusive bound of the range of elements that are equal to the given value if any. Equivalently, this is the lowest index where the element is greater than or equal to the given value since if it were any lower, it would violate the orderingor 1 past the last index if such an element does not exist.

This algorithm does not determine if the element is actually found. This algorithm only requires one comparison per level. This is the upper exclusive bound of the range of elements that are equal to the given value if any. Equivalently, this is the lowest index where the element is greater than the given value, or 1 past the last index if such an element does not exist. Note that these algorithms are almost exactly the same as the leftmost-insertion-point algorithms, except for how the inequality treats equal values.

The line in the pseudo-code above to calculate the mean of two integers:Introduction. SWIG (Simplified Wrapper and Interface Generator) is a software development tool for building scripting language interfaces to C and C++ programs.

Binary Tree-Inorder Traversal - Non Recursive Approach. Given a binary tree, write a non recursive or iterative algorithm for Inorder traversal.

I'm having major trouble understanding recursion at school. Whenever the professor is talking about it, I seem to get it but as soon as I try it on my own it completely blows my brains. There are several binary search algorithms commonly seen.

They differ by how they treat multiple values equal to the given value, and whether they indicate whether the element was found or not.

## BINARY SEARCH ALGORITHM (Java, C++) | Algorithms and Data Structures

For completeness we will present pseudocode for all of them. Task. Sort an array (or list) elements using the quicksort algorithm. The elements must have a strict weak order and the index of the array can be of any discrete type.

For languages where this is not possible, sort an array of integers. Motivation. We already know there are tools to measure how fast a program runs.

There are programs called profilers which measure running time in milliseconds and can help us optimize our code by spotting bottlenecks. While this is a useful tool, it isn't really relevant to algorithm complexity.

Sorting algorithms/Quicksort - Rosetta Code