modulo 2 binary division

Modulo 2 is a binary algorithm, the core ofCRC calibration technology, so before we analyze the CRC algorithm, we must grasp the rules of modulo 2 operation. In the same way as arithmetic, modulo 2 also includes modulo 2 plus, modulo 2 minus, modulo

1. What is modulo 2 operation? First of all, what is modulo 2? Modulo: The remainder, then, modulo 2, is divided by 2 to obtain the remainder. Again, what is arithmetic? is subtraction. That is, the modulo 2 operation, can be opened up in this way:

Key words: CRC algorithm principle; CRC verification; modulo 2 (mod 2); mod 2The CRC verification algorithm adopts a binary algorithm called "modulo 2 operation. The modulo 2 operation is the core part of the CRC operation. Therefore, before

Modulo 2 is a binary algorithm, the core of CRC calibration technology, so before we analyze the CRC algorithm, we must grasp the rules of modulo 2 operation. In the same way as arithmetic, modulo 2 also includes modulo 2 plus, modulo 2 minus,

About a binary number of 1111000 divided by 1101, modulo 2 Division quotient is 1011, the remainder is 111. This result is different from decimal division. So make a note of it. The specific steps are as follows: #第一步 1111000 1101

Complement and modulo, complementI. Reasons for this article I did some research on reverse code, complement code, and floating point number yesterday, but there are still some omissions. I discussed it with the fans in the dormitory at night.

In many cases, modulo operations are used. Here we describe some pattern operations and prove them. The practical application of these theories will be recorded and explained in the future. 1. The modulo operation is a remainder operation (recorded

[Java Basics] 14. bitwise operations-bitwise AND (&) operations-(fast modulo algorithm) and java Basics 14 Operations The redis dictionary structure is learned. The hash Value & sizemask operation is used when the hash is used to find the index

I. Problem description: Calculate (a ^ power) % m, where power is a non-negative big integer, A, M is an integer greater than 1. Ii. Problem Analysis: Obviously, power is a big integer, so the overflow of Power computing must be considered. How can

Proof and use of Barrett reduction algorithm. The author has just finished the course design work, free to write an article. Exponential operations in large numbers require a number to be modeled, because the maximum possible binary is 2048 bits