Binary Representation in Assembly Language
Binary representation in assembly language refers to the way that data and instructions are stored in memory and executed by the computer. Assembly language programmers need to understand binary representation in order to write efficient and correct code.
Binary Numbers
Binary numbers are numbers that are represented using only two digits: 0 and 1. This is in contrast to decimal numbers, which are represented using ten digits: 0, 1, 2, 3, 4, 5, 6, 7, 8, and 9.
Binary numbers are often represented as strings of bits, where each bit is either a 0 or a 1. For example, the binary number 1010 represents the decimal number 10.
Binary Representation in Assembly Language
Assembly language programmers use binary numbers to represent data and instructions. Data is stored in memory as binary numbers, and instructions are executed by the computer as binary numbers.
For example, the following assembly language instruction stores the binary number 1010 in the register EAX:
The mov instruction is used to move data from one location to another. In this example, the mov instruction is moving the binary number 1010 from the immediate operand to the register EAX.
Different types of data in binary
The following assembly language instructions show how to represent different types of data in binary:
Different types of instructions in binary
The following assembly language instructions show how to execute different types of instructions in binary:
Registers and Binary Operations
Binary numbers are commonly used in registers for arithmetic and logical operations.
Bitwise Operations
Bitwise operations manipulate individual bits for tasks such as setting, clearing, or toggling.
Binary Representation of Memory Addresses
Memory addresses are often represented in binary to indicate the location of data in memory.
Binary Representation of Instructions
Machine instructions and opcodes are often represented in binary for execution by the CPU.
Floating-Point Representation
Floating-point numbers are represented using binary for both the mantissa and exponent.
Conclusion
Understanding binary representation is essential for programming in assembly language as it forms the basis for numeric data manipulation and control flow within a computer system. The specific conventions and representations may vary between different assembly languages and architectures.