In computing, an arithmetic logic unit (ALU) is a combinational digital circuit that performs arithmetic and bitwise operations on integer binary numbers. [1][2] This is in contrast to a floating-point unit (FPU), which operates on floating point numbers.

Welcome to the N-bit ALU repository! Here, you'll find the VHDL code and documentation for a versatile Arithmetic Logic Unit (ALU) supporting 20 operations on N-bit operands. Designed to offer flexibility and efficiency, this ALU encompasses four distinct parts - A, B, C, and D - each contributing to the overall functionality of the unit.

Arithmetic Logic Unit (ALU) Example ALU: given inputs a and b, and an operation code, produce output. Operation code: 000: AND 001: OR 010: NOR 011: ADD 111: SUB How do we implement this ALU?

Design and implement an ALU supporting N-bit operations such as addition, subtraction, bitwise AND/OR, and shifts. 1. Design ALU components for basic arithmetic and logical operations. 2....

N-bit Width: The width of the ALU, typically denoted as N, determines the size of the data it can process. For example, an 8-bit ALU can handle 8-bit operands, while a 32-bit ALU...

Design and implement an Arithmetic Logic Unit (ALU) capable of performing N-bit operations, including addition, subtraction, bitwise AND/OR, and shifts. Design the ALU components to support...

The paper discusses the design and implementation of an n-bit Arithmetic Logic Unit (ALU), which is a crucial component in processing units for performing arithmetic and logical operations.

This repository contains a Parameterized N-bit ALU (Arithmetic Logic Unit) design implemented in Verilog. The ALU is a core component in digital computing systems, performing a wide range of arithmetic and logical operations critical for processor and data processing units.

Arithmetic shifting right of a N-bit number that will discard the least significant bit. The output of the ALU must be a (N+1)-bit number, where the additional bit is the most significant one. Implements ALU using verilog. Contribute to Ranaihab/ALU-N-bit-number development by creating an account on GitHub.

Consider an N–bit adder. The high order sum bit is SN–1, produced in 2 (N – 1) + 3 gate delays. In general, a ripple–carry adder produces a valid N–bit sum after 2 N + 1 gate delays. A 32–bit sum requires 65 gate delays, about 65 to 130 nanoseconds. Much too slow!