IPv4 Address Space Map
The entire IPv4 internet on one screen. Each square is a /8 block (16,777,216 addresses); all 256 of them make up the ~4.3 billion IPv4 addresses. Hover or tap a block to see what it's used for.
What this map shows
IPv4 addresses are 32 bits, giving 232 = 4,294,967,296 possible addresses. The most natural way to carve that up is into 256 /8 blocks โ one for each value of the first number (0โ255). Each /8 holds about 16.7 million addresses. This grid draws all 256, coloured by the primary job of that block.
This is a simplified view. Most blocks are public unicast addresses delegated to the Regional Internet Registries (ARIN, RIPE, APNIC, LACNIC, AFRINIC). Several otherwise-public /8s contain smaller special-use sub-blocks (for example 172.16.0.0/12 lives inside 172.0.0.0/8) โ those are marked in teal and explained on hover. See the full list in our private & reserved IP ranges reference.
The special blocks
- 10.0.0.0/8 โ private networks (RFC 1918).
- 127.0.0.0/8 โ loopback; 127.0.0.1 is "localhost".
- 224.0.0.0/4 (224โ239) โ multicast.
- 240.0.0.0/4 (240โ255) โ reserved; 255.255.255.255 is the limited broadcast address.
- 0.0.0.0/8 โ "this network" / unspecified.
Want the theory? Read what an IP address is, how IPv4 ran out of room, and reserved & special IP addresses. To do the maths on a specific block, try the subnet calculator or CIDR โ range tools.
Frequently asked questions
How many addresses are in a /8 block?
Each /8 holds 224 = 16,777,216 addresses (256 ร 256 ร 256). All 256 /8 blocks together make the full 4,294,967,296 IPv4 addresses.
Why is the whole IPv4 space so small?
32 bits simply can't represent more than ~4.3 billion values. That's why the world ran short of IPv4 addresses and created IPv6, which uses 128-bit addresses.
Is this the same as the RIR allocation map?
Not exactly. Real registry allocations are more granular and change over time. This map focuses on the stable, well-established designations (private, loopback, multicast, reserved) and labels the rest as public unicast.
Want the theory? Read the guides โ ยท Visit the zoo โ