--- /dev/null	Thu Jan 01 00:00:00 1970 +0000
+++ b/libtomcrypt/notes/rsa-testvectors/pss-int.txt	Fri Feb 09 21:44:05 2018 +0800
@@ -0,0 +1,162 @@
+# =================================
+# WORKED-OUT EXAMPLE FOR RSASSA-PSS
+# =================================
+#
+# This file gives an example of the process of
+# signing a message with RSASSA-PSS as
+# specified in PKCS #1 v2.1.
+#
+# The message is an octet string of length 114,
+# while the size of the modulus in the public
+# key is 1024 bits. The message is signed via a
+# random salt of length 20 octets 
+# 
+# The underlying hash function in the EMSA-PSS
+# encoding method is SHA-1; the mask generation
+# function is MGF1 with SHA-1 as specified in 
+# PKCS #1 v2.1.
+# 
+# Integers are represented by strings of octets
+# with the leftmost octet being the most
+# significant octet. For example, 
+#
+#           9,202,000 = (0x)8c 69 50. 
+#
+# =============================================
+
+# ------------------------------
+# Components of the RSA Key Pair
+# ------------------------------
+
+# RSA modulus n: 
+a2 ba 40 ee 07 e3 b2 bd 2f 02 ce 22 7f 36 a1 95 
+02 44 86 e4 9c 19 cb 41 bb bd fb ba 98 b2 2b 0e 
+57 7c 2e ea ff a2 0d 88 3a 76 e6 5e 39 4c 69 d4 
+b3 c0 5a 1e 8f ad da 27 ed b2 a4 2b c0 00 fe 88 
+8b 9b 32 c2 2d 15 ad d0 cd 76 b3 e7 93 6e 19 95 
+5b 22 0d d1 7d 4e a9 04 b1 ec 10 2b 2e 4d e7 75 
+12 22 aa 99 15 10 24 c7 cb 41 cc 5e a2 1d 00 ee 
+b4 1f 7c 80 08 34 d2 c6 e0 6b ce 3b ce 7e a9 a5 
+
+# RSA public exponent e: 
+01 00 01 
+
+# Prime p: 
+d1 7f 65 5b f2 7c 8b 16 d3 54 62 c9 05 cc 04 a2 
+6f 37 e2 a6 7f a9 c0 ce 0d ce d4 72 39 4a 0d f7 
+43 fe 7f 92 9e 37 8e fd b3 68 ed df f4 53 cf 00 
+7a f6 d9 48 e0 ad e7 57 37 1f 8a 71 1e 27 8f 6b 
+
+# Prime q: 
+c6 d9 2b 6f ee 74 14 d1 35 8c e1 54 6f b6 29 87 
+53 0b 90 bd 15 e0 f1 49 63 a5 e2 63 5a db 69 34 
+7e c0 c0 1b 2a b1 76 3f d8 ac 1a 59 2f b2 27 57 
+46 3a 98 24 25 bb 97 a3 a4 37 c5 bf 86 d0 3f 2f 
+
+# p's CRT exponent dP: 
+9d 0d bf 83 e5 ce 9e 4b 17 54 dc d5 cd 05 bc b7 
+b5 5f 15 08 33 0e a4 9f 14 d4 e8 89 55 0f 82 56 
+cb 5f 80 6d ff 34 b1 7a da 44 20 88 53 57 7d 08 
+e4 26 28 90 ac f7 52 46 1c ea 05 54 76 01 bc 4f 
+
+# q's CRT exponent dQ: 
+12 91 a5 24 c6 b7 c0 59 e9 0e 46 dc 83 b2 17 1e 
+b3 fa 98 81 8f d1 79 b6 c8 bf 6c ec aa 47 63 03 
+ab f2 83 fe 05 76 9c fc 49 57 88 fe 5b 1d df de 
+9e 88 4a 3c d5 e9 36 b7 e9 55 eb f9 7e b5 63 b1 
+
+# CRT coefficient qInv: 
+a6 3f 1d a3 8b 95 0c 9a d1 c6 7c e0 d6 77 ec 29 
+14 cd 7d 40 06 2d f4 2a 67 eb 19 8a 17 6f 97 42 
+aa c7 c5 fe a1 4f 22 97 66 2b 84 81 2c 4d ef c4 
+9a 80 25 ab 43 82 28 6b e4 c0 37 88 dd 01 d6 9f 
+
+# ---------------------------------
+# Step-by-step RSASSA-PSS Signature
+# ---------------------------------
+
+# Message M to be signed:
+85 9e ef 2f d7 8a ca 00 30 8b dc 47 11 93 bf 55 
+bf 9d 78 db 8f 8a 67 2b 48 46 34 f3 c9 c2 6e 64 
+78 ae 10 26 0f e0 dd 8c 08 2e 53 a5 29 3a f2 17 
+3c d5 0c 6d 5d 35 4f eb f7 8b 26 02 1c 25 c0 27 
+12 e7 8c d4 69 4c 9f 46 97 77 e4 51 e7 f8 e9 e0 
+4c d3 73 9c 6b bf ed ae 48 7f b5 56 44 e9 ca 74 
+ff 77 a5 3c b7 29 80 2f 6e d4 a5 ff a8 ba 15 98 
+90 fc 
+
+# mHash    = Hash(M)
+# salt     = random string of octets
+# M'       = Padding || mHash || salt
+# H        = Hash(M')
+# DB       = Padding || salt 
+# dbMask   = MGF(H, length(DB))
+# maskedDB = DB xor dbMask (leftmost bit set to
+#            zero)
+# EM       = maskedDB || H || 0xbc
+
+# mHash:
+37 b6 6a e0 44 58 43 35 3d 47 ec b0 b4 fd 14 c1 
+10 e6 2d 6a 
+
+# salt:
+e3 b5 d5 d0 02 c1 bc e5 0c 2b 65 ef 88 a1 88 d8 
+3b ce 7e 61 
+
+# M':
+00 00 00 00 00 00 00 00 37 b6 6a e0 44 58 43 35 
+3d 47 ec b0 b4 fd 14 c1 10 e6 2d 6a e3 b5 d5 d0 
+02 c1 bc e5 0c 2b 65 ef 88 a1 88 d8 3b ce 7e 61 
+
+# H:
+df 1a 89 6f 9d 8b c8 16 d9 7c d7 a2 c4 3b ad 54 
+6f be 8c fe 
+
+# DB:
+00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 
+00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 
+00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 
+00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 
+00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 
+00 00 00 00 00 00 01 e3 b5 d5 d0 02 c1 bc e5 0c 
+2b 65 ef 88 a1 88 d8 3b ce 7e 61 
+
+# dbMask:
+66 e4 67 2e 83 6a d1 21 ba 24 4b ed 65 76 b8 67 
+d9 a4 47 c2 8a 6e 66 a5 b8 7d ee 7f bc 7e 65 af 
+50 57 f8 6f ae 89 84 d9 ba 7f 96 9a d6 fe 02 a4 
+d7 5f 74 45 fe fd d8 5b 6d 3a 47 7c 28 d2 4b a1 
+e3 75 6f 79 2d d1 dc e8 ca 94 44 0e cb 52 79 ec 
+d3 18 3a 31 1f c8 97 39 a9 66 43 13 6e 8b 0f 46 
+5e 87 a4 53 5c d4 c5 9b 10 02 8d 
+
+# maskedDB:
+66 e4 67 2e 83 6a d1 21 ba 24 4b ed 65 76 b8 67 
+d9 a4 47 c2 8a 6e 66 a5 b8 7d ee 7f bc 7e 65 af 
+50 57 f8 6f ae 89 84 d9 ba 7f 96 9a d6 fe 02 a4 
+d7 5f 74 45 fe fd d8 5b 6d 3a 47 7c 28 d2 4b a1 
+e3 75 6f 79 2d d1 dc e8 ca 94 44 0e cb 52 79 ec 
+d3 18 3a 31 1f c8 96 da 1c b3 93 11 af 37 ea 4a 
+75 e2 4b db fd 5c 1d a0 de 7c ec 
+
+# Encoded message EM:
+66 e4 67 2e 83 6a d1 21 ba 24 4b ed 65 76 b8 67 
+d9 a4 47 c2 8a 6e 66 a5 b8 7d ee 7f bc 7e 65 af 
+50 57 f8 6f ae 89 84 d9 ba 7f 96 9a d6 fe 02 a4 
+d7 5f 74 45 fe fd d8 5b 6d 3a 47 7c 28 d2 4b a1 
+e3 75 6f 79 2d d1 dc e8 ca 94 44 0e cb 52 79 ec 
+d3 18 3a 31 1f c8 96 da 1c b3 93 11 af 37 ea 4a 
+75 e2 4b db fd 5c 1d a0 de 7c ec df 1a 89 6f 9d 
+8b c8 16 d9 7c d7 a2 c4 3b ad 54 6f be 8c fe bc 
+
+# Signature S, the RSA decryption of EM:
+8d aa 62 7d 3d e7 59 5d 63 05 6c 7e c6 59 e5 44 
+06 f1 06 10 12 8b aa e8 21 c8 b2 a0 f3 93 6d 54 
+dc 3b dc e4 66 89 f6 b7 95 1b b1 8e 84 05 42 76 
+97 18 d5 71 5d 21 0d 85 ef bb 59 61 92 03 2c 42 
+be 4c 29 97 2c 85 62 75 eb 6d 5a 45 f0 5f 51 87 
+6f c6 74 3d ed dd 28 ca ec 9b b3 0e a9 9e 02 c3 
+48 82 69 60 4f e4 97 f7 4c cd 7c 7f ca 16 71 89 
+71 23 cb d3 0d ef 5d 54 a2 b5 53 6a d9 0a 74 7e 
+
+# =============================================