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authorAlex Stapleton <alexs@prol.etari.at>2014-02-02 19:30:03 +0000
committerAlex Stapleton <alexs@prol.etari.at>2014-02-05 18:06:16 +0000
commit58f27accf2fb6329922e20266d4ccb5b2a5d0fa2 (patch)
treec7ff7cb1969693e1740d6c9c060180c06c7d08ee /tests/test_utils.py
parent48ef0c1a319ea3787ac865d67c15dc303c588d70 (diff)
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PKCS #1 RSA test vector loader
Diffstat (limited to 'tests/test_utils.py')
-rw-r--r--tests/test_utils.py299
1 files changed, 298 insertions, 1 deletions
diff --git a/tests/test_utils.py b/tests/test_utils.py
index 8ecb33f9..2f4a43c8 100644
--- a/tests/test_utils.py
+++ b/tests/test_utils.py
@@ -21,7 +21,7 @@ import pytest
from .utils import (
load_nist_vectors, load_vectors_from_file, load_cryptrec_vectors,
load_openssl_vectors, load_hash_vectors, check_for_iface,
- check_backend_support, select_backends
+ check_backend_support, select_backends, load_pkcs1_vectors
)
@@ -529,3 +529,300 @@ def test_load_nist_gcm_vectors():
'ct': b'15c4db4cbb451211179d57017f',
'fail': True},
]
+
+
+def test_load_pkcs1_vectors():
+ vector_data = textwrap.dedent("""
+ Test vectors for RSA-PSS
+ ========================
+
+ This file contains an extract of the original pss-vect.txt
+
+ Key lengths:
+
+ Key 8: 1031 bits
+ Key 9: 1536 bits
+ ===========================================================================
+
+ <snip>
+
+ # Example 8: A 1031-bit RSA key pair
+ # -----------------------------------
+
+
+ # Public key
+ # ----------
+
+ # Modulus:
+ 49 53 70 a1 fb 18 54 3c 16 d3 63 1e 31 63 25 5d
+ f6 2b e6 ee e8 90 d5 f2 55 09 e4 f7 78 a8 ea 6f
+ bb bc df 85 df f6 4e 0d 97 20 03 ab 36 81 fb ba
+ 6d d4 1f d5 41 82 9b 2e 58 2d e9 f2 a4 a4 e0 a2
+ d0 90 0b ef 47 53 db 3c ee 0e e0 6c 7d fa e8 b1
+ d5 3b 59 53 21 8f 9c ce ea 69 5b 08 66 8e de aa
+ dc ed 94 63 b1 d7 90 d5 eb f2 7e 91 15 b4 6c ad
+ 4d 9a 2b 8e fa b0 56 1b 08 10 34 47 39 ad a0 73
+ 3f
+
+ # Exponent:
+ 01 00 01
+
+ # Private key
+ # -----------
+
+ # Modulus:
+ 49 53 70 a1 fb 18 54 3c 16 d3 63 1e 31 63 25 5d
+ f6 2b e6 ee e8 90 d5 f2 55 09 e4 f7 78 a8 ea 6f
+ bb bc df 85 df f6 4e 0d 97 20 03 ab 36 81 fb ba
+ 6d d4 1f d5 41 82 9b 2e 58 2d e9 f2 a4 a4 e0 a2
+ d0 90 0b ef 47 53 db 3c ee 0e e0 6c 7d fa e8 b1
+ d5 3b 59 53 21 8f 9c ce ea 69 5b 08 66 8e de aa
+ dc ed 94 63 b1 d7 90 d5 eb f2 7e 91 15 b4 6c ad
+ 4d 9a 2b 8e fa b0 56 1b 08 10 34 47 39 ad a0 73
+ 3f
+
+ # Public exponent:
+ 01 00 01
+
+ # Exponent:
+ 6c 66 ff e9 89 80 c3 8f cd ea b5 15 98 98 83 61
+ 65 f4 b4 b8 17 c4 f6 a8 d4 86 ee 4e a9 13 0f e9
+ b9 09 2b d1 36 d1 84 f9 5f 50 4a 60 7e ac 56 58
+ 46 d2 fd d6 59 7a 89 67 c7 39 6e f9 5a 6e ee bb
+ 45 78 a6 43 96 6d ca 4d 8e e3 de 84 2d e6 32 79
+ c6 18 15 9c 1a b5 4a 89 43 7b 6a 61 20 e4 93 0a
+ fb 52 a4 ba 6c ed 8a 49 47 ac 64 b3 0a 34 97 cb
+ e7 01 c2 d6 26 6d 51 72 19 ad 0e c6 d3 47 db e9
+
+ # Prime 1:
+ 08 da d7 f1 13 63 fa a6 23 d5 d6 d5 e8 a3 19 32
+ 8d 82 19 0d 71 27 d2 84 6c 43 9b 0a b7 26 19 b0
+ a4 3a 95 32 0e 4e c3 4f c3 a9 ce a8 76 42 23 05
+ bd 76 c5 ba 7b e9 e2 f4 10 c8 06 06 45 a1 d2 9e
+ db
+
+ # Prime 2:
+ 08 47 e7 32 37 6f c7 90 0f 89 8e a8 2e b2 b0 fc
+ 41 85 65 fd ae 62 f7 d9 ec 4c e2 21 7b 97 99 0d
+ d2 72 db 15 7f 99 f6 3c 0d cb b9 fb ac db d4 c4
+ da db 6d f6 77 56 35 8c a4 17 48 25 b4 8f 49 70
+ 6d
+
+ # Prime exponent 1:
+ 05 c2 a8 3c 12 4b 36 21 a2 aa 57 ea 2c 3e fe 03
+ 5e ff 45 60 f3 3d de bb 7a da b8 1f ce 69 a0 c8
+ c2 ed c1 65 20 dd a8 3d 59 a2 3b e8 67 96 3a c6
+ 5f 2c c7 10 bb cf b9 6e e1 03 de b7 71 d1 05 fd
+ 85
+
+ # Prime exponent 2:
+ 04 ca e8 aa 0d 9f aa 16 5c 87 b6 82 ec 14 0b 8e
+ d3 b5 0b 24 59 4b 7a 3b 2c 22 0b 36 69 bb 81 9f
+ 98 4f 55 31 0a 1a e7 82 36 51 d4 a0 2e 99 44 79
+ 72 59 51 39 36 34 34 e5 e3 0a 7e 7d 24 15 51 e1
+ b9
+
+ # Coefficient:
+ 07 d3 e4 7b f6 86 60 0b 11 ac 28 3c e8 8d bb 3f
+ 60 51 e8 ef d0 46 80 e4 4c 17 1e f5 31 b8 0b 2b
+ 7c 39 fc 76 63 20 e2 cf 15 d8 d9 98 20 e9 6f f3
+ 0d c6 96 91 83 9c 4b 40 d7 b0 6e 45 30 7d c9 1f
+ 3f
+
+ # RSA-PSS signing of 6 random messages with random salts
+ # -------------------------------------------------------
+
+ <snip>
+
+ # =============================================
+
+ # Example 9: A 1536-bit RSA key pair
+ # -----------------------------------
+
+
+ # Public key
+ # ----------
+
+ # Modulus:
+ e6 bd 69 2a c9 66 45 79 04 03 fd d0 f5 be b8 b9
+ bf 92 ed 10 00 7f c3 65 04 64 19 dd 06 c0 5c 5b
+ 5b 2f 48 ec f9 89 e4 ce 26 91 09 97 9c bb 40 b4
+ a0 ad 24 d2 24 83 d1 ee 31 5a d4 cc b1 53 42 68
+ 35 26 91 c5 24 f6 dd 8e 6c 29 d2 24 cf 24 69 73
+ ae c8 6c 5b f6 b1 40 1a 85 0d 1b 9a d1 bb 8c bc
+ ec 47 b0 6f 0f 8c 7f 45 d3 fc 8f 31 92 99 c5 43
+ 3d db c2 b3 05 3b 47 de d2 ec d4 a4 ca ef d6 14
+ 83 3d c8 bb 62 2f 31 7e d0 76 b8 05 7f e8 de 3f
+ 84 48 0a d5 e8 3e 4a 61 90 4a 4f 24 8f b3 97 02
+ 73 57 e1 d3 0e 46 31 39 81 5c 6f d4 fd 5a c5 b8
+ 17 2a 45 23 0e cb 63 18 a0 4f 14 55 d8 4e 5a 8b
+
+ # Exponent:
+ 01 00 01
+
+ # Private key
+ # -----------
+
+ # Modulus:
+ e6 bd 69 2a c9 66 45 79 04 03 fd d0 f5 be b8 b9
+ bf 92 ed 10 00 7f c3 65 04 64 19 dd 06 c0 5c 5b
+ 5b 2f 48 ec f9 89 e4 ce 26 91 09 97 9c bb 40 b4
+ a0 ad 24 d2 24 83 d1 ee 31 5a d4 cc b1 53 42 68
+ 35 26 91 c5 24 f6 dd 8e 6c 29 d2 24 cf 24 69 73
+ ae c8 6c 5b f6 b1 40 1a 85 0d 1b 9a d1 bb 8c bc
+ ec 47 b0 6f 0f 8c 7f 45 d3 fc 8f 31 92 99 c5 43
+ 3d db c2 b3 05 3b 47 de d2 ec d4 a4 ca ef d6 14
+ 83 3d c8 bb 62 2f 31 7e d0 76 b8 05 7f e8 de 3f
+ 84 48 0a d5 e8 3e 4a 61 90 4a 4f 24 8f b3 97 02
+ 73 57 e1 d3 0e 46 31 39 81 5c 6f d4 fd 5a c5 b8
+ 17 2a 45 23 0e cb 63 18 a0 4f 14 55 d8 4e 5a 8b
+
+ # Public exponent:
+ 01 00 01
+
+ # Exponent:
+ 6a 7f d8 4f b8 5f ad 07 3b 34 40 6d b7 4f 8d 61
+ a6 ab c1 21 96 a9 61 dd 79 56 5e 9d a6 e5 18 7b
+ ce 2d 98 02 50 f7 35 95 75 35 92 70 d9 15 90 bb
+ 0e 42 7c 71 46 0b 55 d5 14 10 b1 91 bc f3 09 fe
+ a1 31 a9 2c 8e 70 27 38 fa 71 9f 1e 00 41 f5 2e
+ 40 e9 1f 22 9f 4d 96 a1 e6 f1 72 e1 55 96 b4 51
+ 0a 6d ae c2 61 05 f2 be bc 53 31 6b 87 bd f2 13
+ 11 66 60 70 e8 df ee 69 d5 2c 71 a9 76 ca ae 79
+ c7 2b 68 d2 85 80 dc 68 6d 9f 51 29 d2 25 f8 2b
+ 3d 61 55 13 a8 82 b3 db 91 41 6b 48 ce 08 88 82
+ 13 e3 7e eb 9a f8 00 d8 1c ab 32 8c e4 20 68 99
+ 03 c0 0c 7b 5f d3 1b 75 50 3a 6d 41 96 84 d6 29
+
+ # Prime 1:
+ f8 eb 97 e9 8d f1 26 64 ee fd b7 61 59 6a 69 dd
+ cd 0e 76 da ec e6 ed 4b f5 a1 b5 0a c0 86 f7 92
+ 8a 4d 2f 87 26 a7 7e 51 5b 74 da 41 98 8f 22 0b
+ 1c c8 7a a1 fc 81 0c e9 9a 82 f2 d1 ce 82 1e dc
+ ed 79 4c 69 41 f4 2c 7a 1a 0b 8c 4d 28 c7 5e c6
+ 0b 65 22 79 f6 15 4a 76 2a ed 16 5d 47 de e3 67
+
+ # Prime 2:
+ ed 4d 71 d0 a6 e2 4b 93 c2 e5 f6 b4 bb e0 5f 5f
+ b0 af a0 42 d2 04 fe 33 78 d3 65 c2 f2 88 b6 a8
+ da d7 ef e4 5d 15 3e ef 40 ca cc 7b 81 ff 93 40
+ 02 d1 08 99 4b 94 a5 e4 72 8c d9 c9 63 37 5a e4
+ 99 65 bd a5 5c bf 0e fe d8 d6 55 3b 40 27 f2 d8
+ 62 08 a6 e6 b4 89 c1 76 12 80 92 d6 29 e4 9d 3d
+
+ # Prime exponent 1:
+ 2b b6 8b dd fb 0c 4f 56 c8 55 8b ff af 89 2d 80
+ 43 03 78 41 e7 fa 81 cf a6 1a 38 c5 e3 9b 90 1c
+ 8e e7 11 22 a5 da 22 27 bd 6c de eb 48 14 52 c1
+ 2a d3 d6 1d 5e 4f 77 6a 0a b5 56 59 1b ef e3 e5
+ 9e 5a 7f dd b8 34 5e 1f 2f 35 b9 f4 ce e5 7c 32
+ 41 4c 08 6a ec 99 3e 93 53 e4 80 d9 ee c6 28 9f
+
+ # Prime exponent 2:
+ 4f f8 97 70 9f ad 07 97 46 49 45 78 e7 0f d8 54
+ 61 30 ee ab 56 27 c4 9b 08 0f 05 ee 4a d9 f3 e4
+ b7 cb a9 d6 a5 df f1 13 a4 1c 34 09 33 68 33 f1
+ 90 81 6d 8a 6b c4 2e 9b ec 56 b7 56 7d 0f 3c 9c
+ 69 6d b6 19 b2 45 d9 01 dd 85 6d b7 c8 09 2e 77
+ e9 a1 cc cd 56 ee 4d ba 42 c5 fd b6 1a ec 26 69
+
+ # Coefficient:
+ 77 b9 d1 13 7b 50 40 4a 98 27 29 31 6e fa fc 7d
+ fe 66 d3 4e 5a 18 26 00 d5 f3 0a 0a 85 12 05 1c
+ 56 0d 08 1d 4d 0a 18 35 ec 3d 25 a6 0f 4e 4d 6a
+ a9 48 b2 bf 3d bb 5b 12 4c bb c3 48 92 55 a3 a9
+ 48 37 2f 69 78 49 67 45 f9 43 e1 db 4f 18 38 2c
+ ea a5 05 df c6 57 57 bb 3f 85 7a 58 dc e5 21 56
+
+ # RSA-PSS signing of 6 random messages with random salts
+ # -------------------------------------------------------
+
+ <snip>
+
+ # =============================================
+
+ <snip>
+ """).splitlines()
+
+ vectors = tuple(load_pkcs1_vectors(vector_data))
+ expected = (
+ (
+ {
+ 'modulus': int(
+ '495370a1fb18543c16d3631e3163255df62be6eee890d5f25509e4f77'
+ '8a8ea6fbbbcdf85dff64e0d972003ab3681fbba6dd41fd541829b2e58'
+ '2de9f2a4a4e0a2d0900bef4753db3cee0ee06c7dfae8b1d53b5953218'
+ 'f9cceea695b08668edeaadced9463b1d790d5ebf27e9115b46cad4d9a'
+ '2b8efab0561b0810344739ada0733f', 16),
+ 'public_exponent': int('10001', 16),
+ 'private_exponent': int(
+ '6c66ffe98980c38fcdeab5159898836165f4b4b817c4f6a8d486ee4ea'
+ '9130fe9b9092bd136d184f95f504a607eac565846d2fdd6597a8967c7'
+ '396ef95a6eeebb4578a643966dca4d8ee3de842de63279c618159c1ab'
+ '54a89437b6a6120e4930afb52a4ba6ced8a4947ac64b30a3497cbe701'
+ 'c2d6266d517219ad0ec6d347dbe9', 16),
+ 'p': int(
+ '8dad7f11363faa623d5d6d5e8a319328d82190d7127d2846c439b0ab7'
+ '2619b0a43a95320e4ec34fc3a9cea876422305bd76c5ba7be9e2f410c'
+ '8060645a1d29edb', 16),
+ 'q': int(
+ '847e732376fc7900f898ea82eb2b0fc418565fdae62f7d9ec4ce2217b'
+ '97990dd272db157f99f63c0dcbb9fbacdbd4c4dadb6df67756358ca41'
+ '74825b48f49706d', 16)
+ },
+
+ {
+ 'modulus': int(
+ '495370a1fb18543c16d3631e3163255df62be6eee890d5f25509e4f77'
+ '8a8ea6fbbbcdf85dff64e0d972003ab3681fbba6dd41fd541829b2e58'
+ '2de9f2a4a4e0a2d0900bef4753db3cee0ee06c7dfae8b1d53b5953218'
+ 'f9cceea695b08668edeaadced9463b1d790d5ebf27e9115b46cad4d9a'
+ '2b8efab0561b0810344739ada0733f', 16),
+ 'public_exponent': int('10001', 16)
+ }
+ ),
+ (
+ {
+ 'modulus': int(
+ 'e6bd692ac96645790403fdd0f5beb8b9bf92ed10007fc365046419dd0'
+ '6c05c5b5b2f48ecf989e4ce269109979cbb40b4a0ad24d22483d1ee31'
+ '5ad4ccb1534268352691c524f6dd8e6c29d224cf246973aec86c5bf6b'
+ '1401a850d1b9ad1bb8cbcec47b06f0f8c7f45d3fc8f319299c5433ddb'
+ 'c2b3053b47ded2ecd4a4caefd614833dc8bb622f317ed076b8057fe8d'
+ 'e3f84480ad5e83e4a61904a4f248fb397027357e1d30e463139815c6f'
+ 'd4fd5ac5b8172a45230ecb6318a04f1455d84e5a8b', 16),
+ 'public_exponent': int('10001', 16),
+ 'private_exponent': int(
+ '6a7fd84fb85fad073b34406db74f8d61a6abc12196a961dd79565e9da'
+ '6e5187bce2d980250f7359575359270d91590bb0e427c71460b55d514'
+ '10b191bcf309fea131a92c8e702738fa719f1e0041f52e40e91f229f4'
+ 'd96a1e6f172e15596b4510a6daec26105f2bebc53316b87bdf2131166'
+ '6070e8dfee69d52c71a976caae79c72b68d28580dc686d9f5129d225f'
+ '82b3d615513a882b3db91416b48ce08888213e37eeb9af800d81cab32'
+ '8ce420689903c00c7b5fd31b75503a6d419684d629', 16),
+ 'p': int(
+ 'f8eb97e98df12664eefdb761596a69ddcd0e76daece6ed4bf5a1b50ac'
+ '086f7928a4d2f8726a77e515b74da41988f220b1cc87aa1fc810ce99a'
+ '82f2d1ce821edced794c6941f42c7a1a0b8c4d28c75ec60b652279f61'
+ '54a762aed165d47dee367', 16),
+ 'q': int(
+ 'ed4d71d0a6e24b93c2e5f6b4bbe05f5fb0afa042d204fe3378d365c2f'
+ '288b6a8dad7efe45d153eef40cacc7b81ff934002d108994b94a5e472'
+ '8cd9c963375ae49965bda55cbf0efed8d6553b4027f2d86208a6e6b48'
+ '9c176128092d629e49d3d', 16)
+ },
+
+ {
+ 'modulus': int(
+ 'e6bd692ac96645790403fdd0f5beb8b9bf92ed10007fc365046419dd0'
+ '6c05c5b5b2f48ecf989e4ce269109979cbb40b4a0ad24d22483d1ee31'
+ '5ad4ccb1534268352691c524f6dd8e6c29d224cf246973aec86c5bf6b'
+ '1401a850d1b9ad1bb8cbcec47b06f0f8c7f45d3fc8f319299c5433ddb'
+ 'c2b3053b47ded2ecd4a4caefd614833dc8bb622f317ed076b8057fe8d'
+ 'e3f84480ad5e83e4a61904a4f248fb397027357e1d30e463139815c6f'
+ 'd4fd5ac5b8172a45230ecb6318a04f1455d84e5a8b', 16),
+ 'public_exponent': int('10001', 16)
+ }
+ )
+ )
+ assert vectors == expected