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  1. IEEE-754 Floating Point Converter - h-schmidt.net

    This page allows you to convert between the decimal representation of a number (like "1.02") and the binary format used by all modern CPUs (a.k.a. "IEEE 754 floating point").

  2. IEEE-754 floating point numbers converter - Numeral Systems

    This calculator can be used to convert decimal numbers to a binary floating point number in IEEE-754 format or vice versa.

  3. Floating-Point Calculator

    The floating-point calculator is here to help you understand the IEEE754 standard for the floating-point format. It acts as a converter for floating-point numbers — it converts 32-bit floats and 64 …

  4. Float Converter

    Floating-point converter for FP32, FP64, FP16, bfloat16, TensorFloat-32 and arbitrary IEEE 754-style floating-point types.

  5. Base Convert: IEEE 754 Floating Point

    Online IEEE 754 floating point converter and analysis. Convert between decimal, binary and hexadecimal.

  6. Decimal to Floating-Point Converter - Exploring Binary

    This is a decimal to binary floating-point converter. It will convert a decimal number to its nearest single-precision and double-precision IEEE 754 binary floating-point number, using round-half …

  7. IEEE 754 Calculator

    This is a little calculator intended to help you understand the IEEE 754 standard for floating-point computation. It is implemented in JavaScript (using the amazing VanillaJS framework) and …

  8. Floating Point Number Calculator - Glow Calculator

    That’s where the Floating Point Number Calculator comes in. This free, interactive online tool lets you perform precise floating-point operations with customizable precision, multiple …

  9. Decimal To Floating Point Calculator - Calculator Academy

    Jan 5, 2026 · Enter a decimal number into the calculator to convert it into its floating point representation.

  10. Floating-Point Number Converter: Decimal, Binary, and …

    Oct 3, 2024 · It provides a universal standard for floating-point arithmetic, ensuring compatibility and reliability of numerical computations across different computing platforms.