When some data is encrypted with PGP, no password is provided. What is the password used in the symmetric algorithms portion of PGP?
this is the output of a small string encrypted with AES 256.
-----BEGIN PGP MESSAGE-----
Version: BCPG v1.39
hI4D+UDEMBpnd50QAf9bWG97E9FfnSKB/WpVcBtLJqk5f/Ih9YZTUDULDZpSE0TP
ObJnCs91okOv6/BtDRDZ84ChF5pOZezb5+aL3TW5AfwK3gJ7nPTlmZOm5Kf7qOfB
n307xpn0qRw395y1mfOm10TsMpaCkbSvwjhqPi8hRMM17y29OsqGLstZdeAaNTGt
0mwB7EiZti4jOUF3/SCNnn2vA9hVc6o6c0l0h5vQOF0L+eL1Pmhg8RcFT4kHRnI/
A+Ad4hsbOxD1vvzZHx2iETkt1JmNTHmOOY5Cw/n+sFlU9JzZpzAtqwUjjnyN8NjQ
6NbpwL6gebTJCVTNW2c=
=kI32
-----END PGP MESSAGE-----
Old: Public-Key Encrypted Session Key Packet(tag 1)(142 bytes)
New version(3)
Key ID - 0xF940C4301A67779D
Pub alg - ElGamal Encrypt-Only(pub 16)
ElGamal g^k mod p(511 bits) - 5b 58 6f 7b 13 d1 5f 9d 22 81 fd 6a 55 70 1b 4b 26 a9 39 7f f2 21 f5 86 53 50 35 0b 0d 9a 52 13 44 cf 39 b2 67 0a cf 75 a2 43 af eb f0 6d 0d 10 d9 f3 80 a1 17 9a 4e 65 ec db e7 e6 8b dd 35 b9
ElGamal m * y^k mod p(508 bits) - 0a de 02 7b 9c f4 e5 99 93 a6 e4 a7 fb a8 e7 c1 9f 7d 3b c6 99 f4 a9 1c 37 f7 9c b5 99 f3 a6 d7 44 ec 32 96 82 91 b4 af c2 38 6a 3e 2f 21 44 c3 35 ef 2d bd 3a ca 86 2e cb 59 75 e0 1a 35 31 ad
-> m = sym alg(1 byte) + checksum(2 bytes) + PKCS-1 block type 02
New: Symmetrically Encrypted and MDC Packet(tag 18)(108 bytes)
Ver 1
Encrypted data [sym alg is specified in pub-key encrypted session key]
(plain text + MDC SHA1(20 bytes))
I know that the AES 256 value 9 is hidden in the first packet (tag 1), but where is the key? Since the public key is used to encrypt, there was no key hidden in the public key with which to encrypt. Also, I think RFC 4880 never actually specifies where to get a key.
Am i missing some important point about public key cryptography?
I just realized that i misinterpreted session key in the instructions as the packet, rather than the secret key