every IP address
every IPv4 address
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Follow the wormhole through a path of communities !webdev@programming.dev
every IP address
every IPv4 address
ipv6 would look like a starless sky
IPv6: a dark image
They're working on the IPv6 part right now, just don't ask when it'll be done.
I left details out to be less verbose.
Nice! Now do the same for ipv6 :p
Any way to determine/estimate if the black squares are unused blocks ("give them back!") or just not responding to pings?
No. Any proper firewall is going to act as if there nothing there.
This was a ping scan, so it wasn't probing any TCP/UDP ports (see shodan.io). I suppose you could use ICMP control messages (Destination Unreachable) to determine if something was unused, but that assumes the other side is being friendly.
Hey, I can see my house from here!
I'm in this pic too!
The Hilbert curve visualization is surprisingly satisfying.
How long did it take to ping the whole world?
Or more specifically, what is the sum of all latencies divided by the number of responses times the total numer of requests sent (to scale up for the ones that didn't reply, assuming their average latency would have been similar to the total average)?
It's interesting how certain companies and organizations have such large ranges, 16m IP's each for both that old printer company and a farmaceutical company is a lot. It really shows the history of the internet and how seemingly certain companies that adopted it first ended up with huge chunks of the available IPv4 space.
It would be nice to have some overlay of the two images with a difference to see what changed.
Exactly the same thing had been done in this very interesting video I had watched some time ago. Did you get the idea from there?
Forgive me if this is an ignorant question. How did you do the incremental address to address search? In my head I would start with "000.000.000.000" and then "000.000.000.001" and so on but that doesn't account for the "000.000.000.1" scenario, or any combination thereof.
Writing it out like 000 is just a convention. .1 is the same as .001. They are actually hex numbers from 0 to FF.
They're not "actually hex". Hex is just a representation. Same as base 10.
What communicates what they need to know at the level they're at? I can get technical about octets and bounded decimals, or I can give a simple answer that puts those values into a familiar context.
You think introducing hex was clarifying?
Yes I do.
https://lemmy.ca/comment/24351633
Feel free to explain to them how "it's all just a representation, man. Nothing means anything. It's just electrons moving around."
I mean - they are "numbers". Numbers are not in hex or decimal. Saying "they're really hex numbers" is not just wrong it's kinda meaningless since ff == 255.
You've explained it badly.
Lie-to-children. See also “perfect is the enemy of good.”
This was very hard for me to understand, particularly when the simple answer in school that was provided for the benefit of the rest of the class didn’t come with a deeper follow-up, but I now recognize the great value in meeting people where they are.
This wasn't a "lie to children" - that's a simplification. This was like explaining the Pythagorean theorem by introducing imaginary numbers.
Almost nobody ever uses hex to represent IP addresses ever. There is no reason to bring up hex. It complicates things rather than simplifies.
And to say "[t]hey are actually hex numbers from 0 to FF" is just misleading to the point of wrong. Numbers are not "hex" or "base 10" or "binary". They're numbers. We only represent them as hex or base10. They aren't "different numbers".
And in this case we almost always use base10. SO WHY ARE WE TALKING ABOUT HEX?
If anything, it's actually binary...
It's all binary.
Ahh...makes sense. Thanks.
Essentially, IPv4 addresses[2] are just numbers from 1 to 2147483647, for example 3405804031. However, since address routing is often based on common binary prefix, more intuitive methods like 203.0.113.255 are used. This notation is just a length-4 list of integers from 0 to 255. To convert from an integer to a common IP address, you divide-with-remainder with a constant divisor of 256. For example, 3405804031 /% 256 = (13303921,256), 13303921 /% 256 = (51968,113), 51968 /% 256 = (203,0), and 203 /% 256 = (0,203).[1] Collecting all the remainders in reverse order, then joining them with periods, produces 203.0.113.255. (This notation is just for people to read; aside from parsing code, none of IPv4 uses this notation.) When you enter an IPv4 address, the opposite happens — an expression like ((203 * 256 + 0) * 256 + 113) * 256 + 255, which evaluates to 3405804031, is performed. These octets are just numbers — using 203.000.113.255 or 203.00.113.255 in place of 203.0.113.255 is merely a choice of how to write the address, as 203 * 256 + 0 = 203 * 256 + 000. mraow
[1]: this operation can be omitted; I include it for symmetry. [2]: though all of this holds true for IPv6, I really didn't feel like going through 128 bits of address
Thanks! And thx to all.
The "." are just separators. Each segment is a number from 0-255 (1 byte). So you hold three segments static (e.g. 10.10.10.x) and then increment the last segment from 0-255 (so 10.10.10.0 -> 10.10.10.255). Then the next segment increments (10.10.11.0 -> 10.10.11.255).
Thanks to everyone here and this as well.
Yeah, a link to the tiff would be great.
Updated
Thanks!
Where is 100.64.0.0/10. Should be reserved
Unlabeled grey square at the bottom