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TB040 Fast Integer Square Root Author:algorithm demonstrates how the single cycle multiplier is useful in calculating a square root and at the same time, save processor time. Ross M. Foster Microchip
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How to fill out fast integer square root

01
To fill out fast integer square root, follow these steps:
02
Start with a positive integer number, which you want to find the square root of.
03
Set the lower bound (lb) as 0 and the upper bound (ub) as the input number itself.
04
Compute the middle value (mid) as the average of lower bound and upper bound.
05
Square the mid value and compare it with the input number.
06
If the squared value is equal to the input number, then the mid value is the integer square root.
07
If the squared value is less than the input number, update the lower bound to mid and continue from step 3.
08
If the squared value is greater than the input number, update the upper bound to mid and continue from step 3.
09
Repeat steps 3 to 7 until the lower bound is equal to the upper bound.
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The lower (or upper) bound value at the end will be the fast integer square root of the input number.

Who needs fast integer square root?

01
Fast integer square root is beneficial for various applications where precise square root calculation is not necessary, but a fast approximation is sufficient.
02
Some use cases for fast integer square root include:
03
- Computer graphics and gaming algorithms that involve calculations related to pixel distances or object collisions.
04
- Cryptography algorithms that require efficient number manipulation.
05
- Integer-based mathematical computations where a rounded and quickly calculated square root is required.
06
By using fast integer square root, these applications can achieve improved performance and efficiency.
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Fast integer square root is a mathematical operation that calculates the square root of an integer in a fast and efficient way.
Fast integer square root is a calculation performed by developers or programmers who need to quickly determine the square root of an integer in their algorithms.
To fill out fast integer square root, one must implement the appropriate algorithm or function in their code to calculate the square root of an integer.
The purpose of fast integer square root is to efficiently compute the square root of an integer without relying on slower methods such as floating point calculations.
Fast integer square root does not require any specific information to be reported, as it is a calculation performed within a program or algorithm.
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