this post was submitted on 15 Jun 2023
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I'm using KeePass currently, since I don't really want to use anything publicly hosted. But I was curious to see what other people have been using!

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[–] [email protected] 4 points 2 years ago (2 children)

I rolled my own, actually. I don't store any passwords (even encrypted). Instead, I just append the site name to my base password (which is in my head), hash it, and base-52 it. (I also start each password with the same uppercase letter, lowercase letter, punctuation mark, just to ensure it gets past any bullshit filters)

I like that there's nothing that can be leaked (except what's in my head) and nothing to be lost and nothing to back up.

[–] [email protected] 5 points 2 years ago* (last edited 2 years ago) (1 children)

Can you please elaborate on each step. I'm not sure on the hash and base52 - do you use a program you're written to do that for you? A simple example would be fantastic.

[–] [email protected] 3 points 2 years ago (1 children)

Yeah I wrote the code for it. It's simple enough that I could write it again if needed.

By "hash" I mean SHA256 (though if I were to do it all again, I would probably use a different hash algorithm these days, but whatever, good enough). "base52" means turning the SHA256 binary code into a sequence of letters/digits. That part I wrote, too, but it's quite straightforward.

[–] [email protected] 2 points 2 years ago

quiet similar to what Masterpasswordapp does!

[–] [email protected] 4 points 2 years ago (1 children)

That's ingenious.

Can you elaborate on a detail for me?

I understood everything up to "base-52 it."

I understand how converting base-10 to base-52 works, but that doesn't include alphabetical characters. What are you converting from? Are you numbering A=1, B=2, C=3...?

[–] [email protected] 3 points 2 years ago

Sorry I just realized I should have said base 62. That's all the letters and numbers, plus digits, too.

The hashing step gives you a binary sequence, so you're actually converting from base 2, not from base 10. You treat the result of the hash as a giant binary integer and then repeatedly divide by 62, keeping track of the remainder. 0 = 0, 1 = 1, ..., 9 = 9, 10 = a, 11 = b, ..., 36 = z, 37 = A, 38 = B ..., 61 = Z