Finite Field Arithmetic

Finite Field Arithmetic 00402

This Python code demonstrates finite field arithmetic within the context of the finite field F57. Finite fields, also known as Galois fields, are mathematical structures where arithmetic operations like addition and subtraction are performed within a specified modulus. In this case, the modulus is set to 57, creating F57.

Characteristics:

[Category] <-------------------------------------------> [Blockchain Creatione]
[Creator] <-----------------------------------------------------> [InNotSystem13]
[Project] <------------------------------------------------> [Finite Field Arithmetic]
[Identifier] <--------------------------------------------------------> [00402]
[Contract] <------------> [0x86E926fEB6e2Fe2562fe9C558347a4b785f60c8C]
[Chain] <---------------------------------------------------------> [BSC Chain]
[Type] <----------------------------------------------------> [Application]

Binance Smart Chain (BSC)

Price: 1 USDT

Video instruction

“In order to start creating something exclusive, you don’t need any special knowledge or skills, you just need to be able to COPY and PASTE - it’s like with a girl, you just need to undress and paste!”

3 Simple steps to get started 🚀

Install Python: If you don't already have it, download and install Python from the official website. Python supports various operating systems, and you can choose the version that suits your computer.

Install PyCharm: Download and install the PyCharm IDE to make creating your application easier. You can find a free version of PyCharm Community Edition that is good to get started.

Copy Code: Open the PyCharm development environment, create a new project. Copy and paste the code into the window, click the Start button, you have launched your project. Use this code or other codes from the Metaverse to create something global and worthwhile!

Try just copying your first code and creating an application

In just 1 minute

    # Function for performing addition and subtraction operations in the finite field F57
    def field_add(a, b):
        p = 57  # Modulus of the finite field F57
        result = (a + b) % p
        return result

    def field_subtract(a, b):
        p = 57  # Modulus of the finite field F57
        result = (a - b) % p
        return result

    # Tasks
    result1 = field_add(44, 33)
    result2 = field_subtract(9, 29)
    result3 = field_add(field_add(17, 42), 49)
    result4 = field_subtract(field_subtract(52, 30), 38)

    # Output of results
    print("Result 1: 44 + 33 =", result1)
    print("Result 2: 9 - 29 =", result2)
    print("Result 3: 17 + 42 + 49 =", result3)
    print("Result 4: 52 - 30 - 38 =", result4)

Copy the code, paste it into PyCharm, press the start button

Smart-Contract #000-00000000000012 0x86E926fEB6e2Fe2562fe9C558347a4b785f60c8C

successfully created

Author's message: The code defines two functions, field_add and field_subtract, which allow for addition and subtraction operations in F57. The functions ensure that the results stay within the field's range by taking the modulus of the sum or difference.