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SHA-256: Difference between revisions
Added BBC BASIC
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Either by using a dedicated library or implementing the algorithm in your language, show that the SHA-256 digest of the string "Rosetta code" is: 764faf5c61ac315f1497f9dfa542713965b785e5cc2f707d6468d7d1124cdfcf
=={{header|BBC BASIC}}==
===Library===
{{works with|BBC BASIC for Windows}}
<lang bbcbasic> PRINT FNsha256("Rosetta code")
END
DEF FNsha256(message$)
LOCAL buflen%, buffer%, hcont%, hprov%, hhash%, hash$, i%
CALG_SHA_256 = &800C
HP_HASHVAL = 2
CRYPT_NEWKEYSET = 8
PROV_RSA_AES = 24
buflen% = 128
DIM buffer% LOCAL buflen%-1
SYS "CryptAcquireContext", ^hcont%, 0, \
\ "Microsoft Enhanced RSA and AES Cryptographic Provider", \
\ PROV_RSA_AES, CRYPT_NEWKEYSET
SYS "CryptAcquireContext", ^hprov%, 0, 0, PROV_RSA_AES, 0
SYS "CryptCreateHash", hprov%, CALG_SHA_256, 0, 0, ^hhash%
SYS "CryptHashData", hhash%, message$, LEN(message$), 0
SYS "CryptGetHashParam", hhash%, HP_HASHVAL, buffer%, ^buflen%, 0
SYS "CryptDestroyHash", hhash%
SYS "CryptReleaseContext", hprov%
SYS "CryptReleaseContext", hcont%
FOR i% = 0 TO buflen%-1
hash$ += RIGHT$("0" + STR$~buffer%?i%, 2)
NEXT
= hash$</lang>
'''Output:'''
<pre>
764FAF5C61AC315F1497F9DFA542713965B785E5CC2F707D6468D7D1124CDFCF
</pre>
===Native===
{{works with|BBC BASIC for Windows}}
<lang bbcbasic> REM SHA-256 calculation by Richard Russell in BBC BASIC for Windows
REM Must run in FLOAT64 mode:
*FLOAT64
REM Test message for validation:
message$ = "Rosetta code"
REM Initialize variables:
h0% = &6A09E667
h1% = &BB67AE85
h2% = &3C6EF372
h3% = &A54FF53A
h4% = &510E527F
h5% = &9B05688C
h6% = &1F83D9AB
h7% = &5BE0CD19
REM Create table of constants:
DIM k%(63) : k%() = \
\ &428A2F98, &71374491, &B5C0FBCF, &E9B5DBA5, &3956C25B, &59F111F1, &923F82A4, &AB1C5ED5, \
\ &D807AA98, &12835B01, &243185BE, &550C7DC3, &72BE5D74, &80DEB1FE, &9BDC06A7, &C19BF174, \
\ &E49B69C1, &EFBE4786, &0FC19DC6, &240CA1CC, &2DE92C6F, &4A7484AA, &5CB0A9DC, &76F988DA, \
\ &983E5152, &A831C66D, &B00327C8, &BF597FC7, &C6E00BF3, &D5A79147, &06CA6351, &14292967, \
\ &27B70A85, &2E1B2138, &4D2C6DFC, &53380D13, &650A7354, &766A0ABB, &81C2C92E, &92722C85, \
\ &A2BFE8A1, &A81A664B, &C24B8B70, &C76C51A3, &D192E819, &D6990624, &F40E3585, &106AA070, \
\ &19A4C116, &1E376C08, &2748774C, &34B0BCB5, &391C0CB3, &4ED8AA4A, &5B9CCA4F, &682E6FF3, \
\ &748F82EE, &78A5636F, &84C87814, &8CC70208, &90BEFFFA, &A4506CEB, &BEF9A3F7, &C67178F2
Length% = LEN(message$)*8
REM Pre-processing:
REM append the bit '1' to the message:
message$ += CHR$&80
REM append k bits '0', where k is the minimum number >= 0 such that
REM the resulting message length (in bits) is congruent to 448 (mod 512)
WHILE (LEN(message$) MOD 64) <> 56
message$ += CHR$0
ENDWHILE
REM append length of message (before pre-processing), in bits, as
REM 64-bit big-endian integer:
FOR I% = 56 TO 0 STEP -8
message$ += CHR$(Length% >>> I%)
NEXT
REM Process the message in successive 512-bit chunks:
REM break message into 512-bit chunks, for each chunk
REM break chunk into sixteen 32-bit big-endian words w[i], 0 <= i <= 15
DIM w%(63)
FOR chunk% = 0 TO LEN(message$) DIV 64 - 1
FOR i% = 0 TO 15
w%(i%) = !(!^message$ + 64*chunk% + 4*i%)
SWAP ?(^w%(i%)+0),?(^w%(i%)+3)
SWAP ?(^w%(i%)+1),?(^w%(i%)+2)
NEXT i%
REM Extend the sixteen 32-bit words into sixty-four 32-bit words:
FOR i% = 16 TO 63
s0% = FNrr(w%(i%-15),7) EOR FNrr(w%(i%-15),18) EOR (w%(i%-15) >>> 3)
s1% = FNrr(w%(i%-2),17) EOR FNrr(w%(i%-2),19) EOR (w%(i%-2) >>> 10)
w%(i%) = FN32(w%(i%-16) + s0% + w%(i%-7) + s1%)
NEXT i%
REM Initialize hash value for this chunk:
a% = h0%
b% = h1%
c% = h2%
d% = h3%
e% = h4%
f% = h5%
g% = h6%
h% = h7%
REM Main loop:
FOR i% = 0 TO 63
s0% = FNrr(a%,2) EOR FNrr(a%,13) EOR FNrr(a%,22)
maj% = (a% AND b%) EOR (a% AND c%) EOR (b% AND c%)
t2% = FN32(s0% + maj%)
s1% = FNrr(e%,6) EOR FNrr(e%,11) EOR FNrr(e%,25)
ch% = (e% AND f%) EOR ((NOT e%) AND g%)
t1% = FN32(h% + s1% + ch% + k%(i%) + w%(i%))
h% = g%
g% = f%
f% = e%
e% = FN32(d% + t1%)
d% = c%
c% = b%
b% = a%
a% = FN32(t1% + t2%)
NEXT i%
REM Add this chunk's hash to result so far:
h0% = FN32(h0% + a%)
h1% = FN32(h1% + b%)
h2% = FN32(h2% + c%)
h3% = FN32(h3% + d%)
h4% = FN32(h4% + e%)
h5% = FN32(h5% + f%)
h6% = FN32(h6% + g%)
h7% = FN32(h7% + h%)
NEXT chunk%
REM Produce the final hash value (big-endian):
hash$ = FNhex(h0%) + " " + FNhex(h1%) + " " + FNhex(h2%) + " " + FNhex(h3%) + \
\ " " + FNhex(h4%) + " " + FNhex(h5%) + " " + FNhex(h6%) + " " + FNhex(h7%)
PRINT hash$
END
DEF FNrr(A%,I%) = (A% >>> I%) OR (A% << (32-I%))
DEF FNhex(A%) = RIGHT$("0000000"+STR$~A%,8)
DEF FN32(n#)
WHILE n# > &7FFFFFFF : n# -= 2^32 : ENDWHILE
WHILE n# < &80000000 : n# += 2^32 : ENDWHILE
= n#</lang>
'''Output:'''
<pre>
764FAF5C 61AC315F 1497F9DF A5427139 65B785E5 CC2F707D 6468D7D1 124CDFCF
</pre>
=={{header|C}}==
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