ThisCalculator

Technology

Reverse Byte Order Calculator: Endian Converter

Updated · Standard formula, shown below

The calculator for this page is switched off while it is checked. The formula is below, and the worked example in the article shows how to use it by hand.

Reverse Byte Order Calculator: Endian Converter

A reverse byte order calculator swaps the order of bytes in a hexadecimal value, letting you convert a byte sequence from one endian order to the other. Enter the bytes you want to reverse; the calculator returns them in reverse order, while leaving the digits within each byte unchanged.

Formula

Split the input into two-character hexadecimal bytes, then reverse the sequence of bytes. If the input is b₁ b₂ … bₙ, the output is bₙ … b₂ b₁. Each bᵢ is one byte, represented by two hexadecimal digits and corresponding to a value from 00 to FF (0 to 255 in decimal). The digits inside a byte are not reversed.

For example, reversing 01 02 03 04 gives 04 03 02 01. This is a byte-order operation, not a bit reversal or a reversal of every individual hex digit.

Worked Example

Using the calculator’s default input, 01 02 03 04:

  1. Divide the input into bytes: 01, 02, 03, 04.
  2. Read those bytes in the opposite order: 04, 03, 02, 01.
  3. Join them using the same spacing: 04 03 02 01.

The reversed byte sequence is 04 03 02 01.

What Byte Order Means

Byte order, also called endianness, describes how a multi-byte value is laid out in memory or represented in a byte stream. The two common conventions are big-endian and little-endian. Big-endian stores the most significant byte first; little-endian stores the least significant byte first.

Consider the 32-bit hexadecimal number 0x12345678. Its four bytes, from most significant to least significant, are 12 34 56 78. A big-endian representation puts them in that order. A little-endian representation puts them in memory as 78 56 34 12. Reversing the byte order changes the representation; it does not change the underlying numeric value when the bytes are interpreted using the matching convention.

Byte order matters when software reads or writes binary data, communicates between systems, or interprets file formats and device protocols. Many formats specify their byte order explicitly, so the correct choice comes from the format or protocol documentation—not from a universal rule.

How to Use the Calculator

  • Enter the value as hexadecimal bytes. Each byte must contain exactly two hex digits, from 00 through FF.
  • Separate bytes with spaces or another clear delimiter. For example, 12 34 56 78 is four bytes.
  • Read the output as the same bytes in reverse order. The example becomes 78 56 34 12.
  • Check the required byte width. A 16-bit value has two bytes; a 32-bit value has four; a 64-bit value has eight.

Hexadecimal is convenient because two hex digits represent exactly one byte. If your source is a decimal number, first convert it into the intended fixed-width hexadecimal representation. Then split it into bytes; do not reverse its decimal digits.

Common Mistakes and Limits

The most common error is reversing hex digits rather than bytes. For AB CD, byte reversal produces CD AB, not BA DC. A related mistake is reversing the bits within each byte. That is a separate transformation and is not performed here.

  • Preserve leading zeros. In 00 0A 02 10, the first byte is still a full byte. Dropping a zero can shift the grouping and change the data.
  • Use an even number of hex digits. A byte requires two digits; an odd-length string needs clarification or padding before it can be reliably divided into bytes.
  • Keep the width fixed. The same value can have different byte sequences when represented at different widths. For instance, a small number may be encoded in one, two, or four bytes.
  • Do not assume reversal is always needed. Data may already be in the target order, or may be a sequence of unrelated bytes rather than a multi-byte number.

A byte-reversal result alone does not identify what a sequence means. To decode a number correctly, you also need its width, signed or unsigned interpretation, and any format-specific rules. Some data uses mixed-endian layouts, where different fields follow different orders; reversing an entire record would then be wrong.

When to Reverse Bytes

Reverse byte order when a documented conversion requires changing between little-endian and big-endian representations of the same fixed-width value. This commonly comes up while inspecting binary data, debugging serialization, or comparing bytes produced by systems with different conventions.

Do not confuse byte order with character encoding. Text encoded as UTF-8, for example, is a sequence of bytes governed by that encoding; reversing those bytes does not convert the text to another endian format. Likewise, reversing a whole packet may corrupt headers, checksums, or fields whose order is specified separately.

Frequently Asked Questions

What does a reverse byte order calculator do?
It rearranges a hexadecimal byte sequence so the last byte becomes first and the first becomes last. It does not reverse the digits inside each byte.

Is reversing bytes the same as converting endian formats?
For a single fixed-width multi-byte value, reversing all its bytes changes between big-endian and little-endian order. For a structured record, only fields whose definitions require it should be converted.

How do I reverse a 32-bit hexadecimal value?
Write it as four two-digit bytes, then reverse the four groups. For example, 0x12345678 becomes the byte sequence 78 56 34 12.

Should I reverse the bits within each byte too?
No. Endian conversion concerns the order of bytes, not the order of bits inside a byte. Bit reversal is a different operation used for specific formats or algorithms.

Why does the result look different but represent the same number?
The bytes are arranged differently, but a program interpreting them with the corresponding byte order obtains the same numeric value. Reading the reversed bytes using the original convention instead will usually give a different value.

Related

Formula used
in x | Hexadecimal bytes | - | 01 02 03 04 | 0

Each line is one input (in, sel, list) or one result (out: label, unit, formula, decimals). How the calculators work

Method: the standard formula for this calculation, rounded as each result states. See how the calculators work or report an error.