2d ago

me when i find out i can use ssh to sign my git commits

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People can take my public key.
And they can also encrypt things with it. That's the whole point. Only the owner of the private key can decrypt what's been encrypted with the public key, and that establishes ownership.
Why the person you responded to is being down-voted, and why people in this thread don't seem to understand how shared keys work is pretty insane to me. This technology has exited, and remained relatively unchanged, for like... 40 years.
The can encrypt my commit, making it indistinguishable from my commit.
That's not how commits are verified. The commit is signed with your private key (not encrypted), not your public key. Referencing the public key simply tells the ssh agent which key-pair to use, and the ssh daemon decides which key to use (public or private) based on the action that you're doing.
Signing a commit requires your private key, so no. People can't just grab your public key and sign commits to impersonate you. They can simply encrypt text with it. That's it. This is all self evident by the git property user.signingkey "sign". You're signing the commit message, not encrypting anything.
- Sorry for the confusion about "encryption". I meant "signing" which is encrypting a hash of the commit with your private key, so that others can verify that your the author of the commit using your public key and the hash.
  I think, the only confusion here was the original comment that referenced the public key for signing, but this was resolved, as it is just telling git which key pair to use. Probably, all people here understand the basics of asymmetrical encryption and signing and it was merely misunderstanding of how the command for signing git commits can be used.
  
  Signing isn't encryption. It's a non-cipher hash.
  cli
  
  $ ❯ echo "This is a signed message." | ssh-keygen -Y sign -n file -f ~/.ssh/id_ed25519 > content.txt.sig Signing data on standard input
  Which outputs the hash of the signed statement, which was signed with my private key;
  ssh
  
  -----BEGIN SSH SIGNATURE----- U1NIU0lHAAAAAQAAADMAAAALc3NoLWVkMjU1MTkAAAAgCwxAYX85ptsTc+Dtz3a0IRondh qFF3wKMsTqt+c4oGMAAAAEZmlsZQAAAAAAAAAGc2hhNTEyAAAAUwAAAAtzc2gtZWQyNTUx OQAAAECvqKLkm+kWUgFh0bI8jYIR5BPUaq76MZ94exp2yUn+KnK5YA79ggFY/C4VsnDqJp SAedWp4eOUwPNG8RR59KsP -----END SSH SIGNATURE-----
  And can then be verified using my public key;
  cli
  
  ❯ echo "This is a signed message." | ssh-keygen -Y check-novalidate -n file -f ~/.ssh/id_ed25519.pub -s content.txt.sig Good "file" signature with ED25519 key SHA256:ltAIkPgF9rLt1KlRRh6tQUtWNT8/wErhtAibmSHfbVs
  
  Mathematically, signing is encryption using the private key. That's how the algorithm works. The input to the function is irrelevant.
  
  Mathematically, they're not even close to the same. How you could ever assert such an indefensibly and empirically incorrect statement is beyond my reasoning skills to understand.
  PKC Key signing uses hashing algorithms like RSA, ElGamal, DSA, and ECDSA to create one way cryptographic hashes for given input data. The singular purpose of these signatures is to verify the integrity of data. Not to protect the data in any way whatsoever or to be reversed into clear text; again, the hash is one way.
  PKC encryption uses encryption algorithms like AES, Blowfish, Twofish, PGP, and Diffie-Hellman to create reversible cipher text. The difference being, the cipher text of an encryption process can be reversed and represents the data itself.
  All of this is clearly outlined in the RFC: https://www.ietf.org/rfc/rfc4880.txt
  
  I know it because I've actually implemented RSA as an exercise and know how it works.
  What you're talking about with hashes is an implementation detail. It's an important one, because using exactly the same algorithm for signing and encryption has some security pitfalls, and it will usually be slower. However, the function you call is exactly the same. The hash is encrypted with the private key. It can be verified by generating the same hash, decrypting with the public key, and matching the two hashes.
  See also: https://cryptobook.nakov.com/digital-signatures/rsa-signatures
  Signing a message msg with the private key exponent d:
  Calculate the message hash: h = hash(msg)
  Encrypt h to calculate the signature: s = h^d (mod n)
  The operation "h^d (mod n)" is just RSA encryption, but with the private key.
  
  Thanks for that rabbit hole. My former colleagues and I have just started a new conversation thread in our WhatsApp group about the differences of (non-) cryptographic hashes and encryption. And all because I was confused why you've chosen to reference the public key file in your original comment. Well, at least I'm learning something.

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