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author | Hans Bolinder <[email protected]> | 2015-10-13 14:01:30 +0200 |
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committer | Hans Bolinder <[email protected]> | 2015-11-17 15:53:38 +0100 |
commit | ea4114d5d4156bae207788e5be7d0157e32adfe9 (patch) | |
tree | 21d7ae8456bbcd4c7d3e5a20561549f46e7f1229 /lib | |
parent | 6f50633829adc53d20a2c2aee454aef8caece907 (diff) | |
download | otp-ea4114d5d4156bae207788e5be7d0157e32adfe9.tar.gz otp-ea4114d5d4156bae207788e5be7d0157e32adfe9.tar.bz2 otp-ea4114d5d4156bae207788e5be7d0157e32adfe9.zip |
[crypto] Correct documentation
Fix mistakes found by 'xmllint'.
Diffstat (limited to 'lib')
-rw-r--r-- | lib/crypto/doc/src/crypto.xml | 84 |
1 files changed, 42 insertions, 42 deletions
diff --git a/lib/crypto/doc/src/crypto.xml b/lib/crypto/doc/src/crypto.xml index 291a5145e4..8d082bf3fe 100644 --- a/lib/crypto/doc/src/crypto.xml +++ b/lib/crypto/doc/src/crypto.xml @@ -66,29 +66,29 @@ <section> <title>DATA TYPES </title> - <p><code>key_value() = integer() | binary() </code></p> + <code>key_value() = integer() | binary() </code> <p>Always <c>binary()</c> when used as return value</p> - <p><code>rsa_public() = [key_value()] = [E, N] </code></p> + <code>rsa_public() = [key_value()] = [E, N] </code> <p> Where E is the public exponent and N is public modulus. </p> - <p><code>rsa_private() = [key_value()] = [E, N, D] | [E, N, D, P1, P2, E1, E2, C] </code></p> + <code>rsa_private() = [key_value()] = [E, N, D] | [E, N, D, P1, P2, E1, E2, C] </code> <p>Where E is the public exponent, N is public modulus and D is the private exponent.The longer key format contains redundant information that will make the calculation faster. P1,P2 are first and second prime factors. E1,E2 are first and second exponents. C is the CRT coefficient. Terminology is taken from <url href="http://www.ietf.org/rfc/rfc3477.txt"> RFC 3447</url>.</p> - <p><code>dss_public() = [key_value()] = [P, Q, G, Y] </code></p> + <code>dss_public() = [key_value()] = [P, Q, G, Y] </code> <p>Where P, Q and G are the dss parameters and Y is the public key.</p> - <p><code>dss_private() = [key_value()] = [P, Q, G, X] </code></p> + <code>dss_private() = [key_value()] = [P, Q, G, X] </code> <p>Where P, Q and G are the dss parameters and X is the private key.</p> - <p><code>srp_public() = key_value() </code></p> + <code>srp_public() = key_value() </code> <p>Where is <c>A</c> or <c>B</c> from <url href="http://srp.stanford.edu/design.html">SRP design</url></p> - <p><code>srp_private() = key_value() </code></p> + <code>srp_private() = key_value() </code> <p>Where is <c>a</c> or <c>b</c> from <url href="http://srp.stanford.edu/design.html">SRP design</url></p> <p>Where Verifier is <c>v</c>, Generator is <c>g</c> and Prime is<c> N</c>, DerivedKey is <c>X</c>, and Scrambler is @@ -96,29 +96,29 @@ Version = '3' | '6' | '6a' </p> - <p><code>dh_public() = key_value() </code></p> + <code>dh_public() = key_value() </code> - <p><code>dh_private() = key_value() </code></p> + <code>dh_private() = key_value() </code> - <p><code>dh_params() = [key_value()] = [P, G] </code></p> + <code>dh_params() = [key_value()] = [P, G] </code> - <p><code>ecdh_public() = key_value() </code></p> + <code>ecdh_public() = key_value() </code> - <p><code>ecdh_private() = key_value() </code></p> + <code>ecdh_private() = key_value() </code> - <p><code>ecdh_params() = ec_named_curve() | ec_explicit_curve()</code></p> + <code>ecdh_params() = ec_named_curve() | ec_explicit_curve()</code> - <p><code>ec_explicit_curve() = - {ec_field(), Prime :: key_value(), Point :: key_value(), Order :: integer(), CoFactor :: none | integer()} </code></p> + <code>ec_explicit_curve() = + {ec_field(), Prime :: key_value(), Point :: key_value(), Order :: integer(), CoFactor :: none | integer()} </code> - <p><code>ec_field() = {prime_field, Prime :: integer()} | - {characteristic_two_field, M :: integer(), Basis :: ec_basis()}</code></p> + <code>ec_field() = {prime_field, Prime :: integer()} | + {characteristic_two_field, M :: integer(), Basis :: ec_basis()}</code> - <p><code>ec_basis() = {tpbasis, K :: non_neg_integer()} | + <code>ec_basis() = {tpbasis, K :: non_neg_integer()} | {ppbasis, K1 :: non_neg_integer(), K2 :: non_neg_integer(), K3 :: non_neg_integer()} | - onbasis</code></p> + onbasis</code> - <p><code>ec_named_curve() -> + <code>ec_named_curve() -> sect571r1| sect571k1| sect409r1| sect409k1| secp521r1| secp384r1| secp224r1| secp224k1| secp192k1| secp160r2| secp128r2| secp128r1| sect233r1| sect233k1| sect193r2| sect193r1| sect131r2| sect131r1| sect283r1| sect283k1| sect163r2| secp256k1| secp160k1| secp160r1| @@ -128,42 +128,42 @@ brainpoolP224t1| brainpoolP256r1| brainpoolP256t1| brainpoolP320r1| brainpoolP320t1| brainpoolP384r1| brainpoolP384t1| brainpoolP512r1| brainpoolP512t1 </code> - Note that the <em>sect</em> curves are GF2m (characteristic two) curves and are only supported if the + <p>Note that the <em>sect</em> curves are GF2m (characteristic two) curves and are only supported if the underlying OpenSSL has support for them. See also <seealso marker="#supports-0">crypto:supports/0</seealso> </p> - <p><code>stream_cipher() = rc4 | aes_ctr </code></p> + <code>stream_cipher() = rc4 | aes_ctr </code> - <p><code>block_cipher() = aes_cbc128 | aes_cfb8 | aes_cfb128 | aes_ige256 | blowfish_cbc | + <code>block_cipher() = aes_cbc128 | aes_cfb8 | aes_cfb128 | aes_ige256 | blowfish_cbc | blowfish_cfb64 | des_cbc | des_cfb | des3_cbc | des3_cbf - | des_ede3 | rc2_cbc </code></p> + | des_ede3 | rc2_cbc </code> - <p><code>aead_cipher() = aes_gcm | chacha20_poly1305 </code></p> + <code>aead_cipher() = aes_gcm | chacha20_poly1305 </code> - <p><code>stream_key() = aes_key() | rc4_key() </code></p> + <code>stream_key() = aes_key() | rc4_key() </code> - <p><code>block_key() = aes_key() | blowfish_key() | des_key()| des3_key() </code></p> + <code>block_key() = aes_key() | blowfish_key() | des_key()| des3_key() </code> - <p><code>aes_key() = iodata() </code> Key length is 128, 192 or 256 bits</p> + <code>aes_key() = iodata() </code> <p>Key length is 128, 192 or 256 bits</p> - <p><code>rc4_key() = iodata() </code> Variable key length from 8 bits up to 2048 bits (usually between 40 and 256)</p> + <code>rc4_key() = iodata() </code> <p>Variable key length from 8 bits up to 2048 bits (usually between 40 and 256)</p> - <p><code>blowfish_key() = iodata() </code> Variable key length from 32 bits up to 448 bits</p> + <code>blowfish_key() = iodata() </code> <p>Variable key length from 32 bits up to 448 bits</p> - <p><code>des_key() = iodata() </code> Key length is 64 bits (in CBC mode only 8 bits are used)</p> + <code>des_key() = iodata() </code> <p>Key length is 64 bits (in CBC mode only 8 bits are used)</p> - <p><code>des3_key() = [binary(), binary(), binary()] </code> Each key part is 64 bits (in CBC mode only 8 bits are used)</p> + <code>des3_key() = [binary(), binary(), binary()] </code> <p>Each key part is 64 bits (in CBC mode only 8 bits are used)</p> - <p><code>digest_type() = md5 | sha | sha224 | sha256 | sha384 | sha512</code></p> + <code>digest_type() = md5 | sha | sha224 | sha256 | sha384 | sha512</code> - <p><code> hash_algorithms() = md5 | ripemd160 | sha | sha224 | sha256 | sha384 | sha512 </code> md4 is also supported for hash_init/1 and hash/2. + <code> hash_algorithms() = md5 | ripemd160 | sha | sha224 | sha256 | sha384 | sha512 </code> <p>md4 is also supported for hash_init/1 and hash/2. Note that both md4 and md5 are recommended only for compatibility with existing applications. </p> - <p><code> cipher_algorithms() = des_cbc | des_cfb | des3_cbc | des3_cbf | des_ede3 | - blowfish_cbc | blowfish_cfb64 | aes_cbc128 | aes_cfb8 | aes_cfb128| aes_cbc256 | aes_ige256 | aes_gcm | chacha20_poly1305 | rc2_cbc | aes_ctr| rc4 </code> </p> - <p><code> public_key_algorithms() = rsa |dss | ecdsa | dh | ecdh | ec_gf2m</code> - Note that ec_gf2m is not strictly a public key algorithm, but a restriction on what curves are supported + <code> cipher_algorithms() = des_cbc | des_cfb | des3_cbc | des3_cbf | des_ede3 | + blowfish_cbc | blowfish_cfb64 | aes_cbc128 | aes_cfb8 | aes_cfb128| aes_cbc256 | aes_ige256 | aes_gcm | chacha20_poly1305 | rc2_cbc | aes_ctr| rc4 </code> + <code> public_key_algorithms() = rsa |dss | ecdsa | dh | ecdh | ec_gf2m</code> + <p>Note that ec_gf2m is not strictly a public key algorithm, but a restriction on what curves are supported with ecdsa and ecdh. </p> @@ -381,8 +381,8 @@ </type> <desc> <p>Computes a HMAC of type <c>Type</c> from <c>Data</c> using - <c>Key</c> as the authentication key.</p> <c>MacLength</c> - will limit the size of the resultant <c>Mac</c>. + <c>Key</c> as the authentication key.</p> <p><c>MacLength</c> + will limit the size of the resultant <c>Mac</c>.</p> </desc> </func> @@ -650,7 +650,7 @@ <p>Creates a digital signature.</p> <p>Algorithm <c>dss</c> can only be used together with digest type <c>sha</c>.</p> - See also <seealso marker="public_key:public_key#sign-3">public_key:sign/3</seealso> + <p>See also <seealso marker="public_key:public_key#sign-3">public_key:sign/3</seealso>.</p> </desc> </func> @@ -802,7 +802,7 @@ <p>Algorithm <c>dss</c> can only be used together with digest type <c>sha</c>.</p> - See also <seealso marker="public_key:public_key#verify-4">public_key:verify/4</seealso> + <p>See also <seealso marker="public_key:public_key#verify-4">public_key:verify/4</seealso>.</p> </desc> </func> |