Address Difference Tool

Memory Offset Calculator

Enter a base memory address and target address to calculate the signed byte offset between them. See decimal and hexadecimal displacement, absolute distance, direction, and optional element index.

Signed byte offset Hex & decimal Optional element index
Calculate Offset Between Two Memory Addresses
Formula: memory offset = target address − base address.
Signed Memory Offset +64 bytes Decimal displacement
Hex Offset +0x40 Hexadecimal displacement
Absolute Distance 64 bytes
Direction Forward
Element Index +16
Element Remainder 0 bytes
Address difference
0x1040 − 0x1000 = +0x40 = +64 bytes
Address Difference

What Is a Memory Offset?

A memory offset is the numerical distance between a base address and another address. It tells you how many bytes forward or backward the target location is from the base.

If the target address is larger than the base, the offset is positive. If the target is smaller, the offset is negative. If both addresses are the same, the offset is zero.

Signed memory offset offset = targetAddress – baseAddress
How to Use

How to Use the Memory Offset Calculator

1
Enter the base address This is the starting memory address or reference point.
2
Enter the target address This is the location whose offset relative to the base you want to calculate.
3
Optionally enter element size If you are working with an array or typed data, enter the number of bytes per element to convert the byte offset into an element index.
4
Calculate the difference The result includes signed offset, absolute distance, hexadecimal form, direction, element index, and any leftover byte remainder.
Worked Example

Memory Offset from 0x1000 to 0x1040

Suppose the base address is 0x1000 and the target is 0x1040.

Positive offset example
Base = 0x1000 Target = 0x1040 Offset: 0x1040 – 0x1000 = 0x40 0x40 hexadecimal = 64 decimal Signed offset = +64 bytes If element size = 4 bytes: 64 / 4 = 16 elements Element index = +16
Negative Offset

Calculating a Backward Memory Offset

When the target address is below the base, the result is negative because the target lies earlier in memory relative to the selected base.

Negative offset example
Base = 0x2000 Target = 0x1FE8 Target – Base: 0x1FE8 – 0x2000 = -0x18 -0x18 = -24 decimal Memory offset = -24 bytes For 8-byte elements: -24 / 8 = -3 elements
Absolute Distance

Signed Offset vs Absolute Memory Distance

The signed offset preserves direction. The absolute distance ignores direction and reports only how far apart the addresses are.

Absolute distance distance = |targetAddress – baseAddress|

For example, offsets of +64 bytes and -64 bytes have the same absolute distance of 64 bytes but represent opposite directions from the base.

Element Index

Convert a Memory Offset to an Array Element Index

When memory contains fixed-size elements, dividing the signed byte offset by the size of one element gives the relative element index.

Element index index = byteOffset / elementSize

An offset of +64 bytes with 4-byte elements corresponds to +16 elements. An offset of -24 bytes with 8-byte elements corresponds to -3 elements.

If the byte difference is not evenly divisible by the element size, the calculator also shows the remaining byte offset.

Remainder

What Does Element Remainder Mean?

A nonzero remainder means the target address does not fall exactly on an element boundary relative to the base.

Non-even element offset
Byte offset = 18 bytes Element size = 4 bytes 18 / 4 = 4 remainder 2 Element index = +4 Remainder = +2 bytes The target is 2 bytes beyond the start of element index 4.
Hexadecimal

Memory Offsets in Hexadecimal

Memory debuggers, disassemblers, operating-system tools, binary viewers, and reverse-engineering software commonly display addresses and offsets in hexadecimal.

Hexadecimal is convenient because one hexadecimal digit represents four binary bits, making address boundaries and bit patterns easier to inspect.

Decimal and hex offset
Base = 0x4000 Target = 0x4030 Offset = 0x30 0x30 = 48 decimal So the target is: +0x30 or +48 bytes from the base address.
Reference

Memory Offset Examples

Base Target Signed Offset Hex Offset Direction
0x1000 0x1004 +4 bytes +0x4 Forward
0x1000 0x1040 +64 bytes +0x40 Forward
0x2000 0x1FE8 -24 bytes -0x18 Backward
4096 4136 +40 bytes +0x28 Forward
0x4000 0x4000 0 bytes 0x0 Same address
Struct Offsets

Memory Offsets Inside Structures

Structure member offsets describe how many bytes each field begins after the start of the structure.

If a structure begins at address 0x1000 and a member begins at 0x1010, the member offset is 0x10, or 16 decimal bytes.

Padding and alignment can cause member offsets to differ from the simple sum of preceding declared member sizes.

For structure layout calculations involving multiple fields, use the actual member offsets and compiler/ABI alignment rules applicable to your target environment.
Arrays

Finding an Array Index from Two Addresses

If two addresses refer to positions in the same fixed-size array, their byte difference can be converted into an element difference by dividing by the element size.

Array address example
Array base = 0x5000 Target = 0x5050 Byte difference: 0x5050 – 0x5000 = 0x50 0x50 = 80 decimal Element size = 8 bytes 80 / 8 = 10 Target corresponds to element index 10 relative to the selected base.
Reverse Engineering

Memory Offset Calculations in Debugging and Reverse Engineering

Memory offsets are frequently used to describe locations relative to a module base, structure base, object pointer, stack frame, buffer start, or other known reference address.

For example, if an object begins at 0x7000 and a field is observed at 0x7038, the relative field offset is 0x38.

The calculator performs only the numeric difference. It does not determine whether an address is mapped, readable, writable, executable, or valid for a particular program.

Large Addresses

Exact Memory Offset Calculation with BigInt

Address arithmetic should be exact. Standard floating-point Number values cannot represent every sufficiently large integer without precision loss.

This calculator therefore uses JavaScript BigInt for both addresses, the signed difference, element size, quotient, and remainder.

This makes the arithmetic suitable for large integer values without relying on 32-bit bitwise conversions.

Applications

Where Memory Offset Calculations Are Useful

Debugging

Measure how far a runtime address is from an object or module base.

Array Analysis

Convert a byte address difference into an element-relative position.

Struct Layout

Calculate field locations relative to the beginning of an object.

Binary Parsing

Track byte positions relative to the beginning of a record or buffer.

Reverse Engineering

Convert absolute addresses into relative offsets for analysis.

Embedded Systems

Inspect register, buffer, and memory-map locations relative to known bases.

Common Mistakes

Common Memory Offset Mistakes

Subtracting addresses in the wrong order

This calculator defines offset as target minus base. Reversing them changes the sign.

Confusing signed offset with absolute distance

Signed offset tells you direction; absolute distance reports only the magnitude.

Assuming every offset is an element index

A byte offset must first be divided by the element size. A nonzero remainder means the target is not exactly at an element boundary.

Mixing decimal and hexadecimal input

Select the matching format before entering the base and target addresses.

Assuming a numeric address is valid memory

This tool calculates integer differences only and cannot verify an actual process memory map.

FAQ

Memory Offset Calculator FAQs

Subtract the base address from the target address. The result is the signed memory offset.
The offset is +0x40, which equals +64 decimal bytes.
Yes. A negative offset means the target address lies below the selected base address.
It is the magnitude of the address difference without regard to whether the target is above or below the base.
Yes. Select Hexadecimal and enter addresses such as 0x1000 and 0x1040.
Divide the signed byte offset by the size of one element. The remainder shows whether the target is exactly on an element boundary.
The calculator still returns the byte offset. Element index and element remainder are shown as not applicable.
It means the target is not exactly at the beginning of a full element relative to the base.
Yes. It is the byte distance from the beginning of the structure object to the member.
No. Pointer arithmetic starts with a base pointer and an element offset to produce a new address. This calculator starts with two addresses and finds their difference.
No. It performs numerical address arithmetic only and does not inspect a real process or memory map.
Yes. The calculation uses JavaScript BigInt for exact integer arithmetic.
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