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authorlloyd <[email protected]>2014-01-10 03:41:59 +0000
committerlloyd <[email protected]>2014-01-10 03:41:59 +0000
commit6894dca64c04936d07048c0e8cbf7e25858548c3 (patch)
tree5d572bfde9fe667dab14e3f04b5285a85d8acd95 /src/lib/pubkey/workfactor.cpp
parent9efa3be92442afb3d0b69890a36c7f122df18eda (diff)
Move lib into src
Diffstat (limited to 'src/lib/pubkey/workfactor.cpp')
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diff --git a/src/lib/pubkey/workfactor.cpp b/src/lib/pubkey/workfactor.cpp
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+/*
+* Public Key Work Factor Functions
+* (C) 1999-2007,2012 Jack Lloyd
+*
+* Distributed under the terms of the Botan license
+*/
+
+#include <botan/workfactor.h>
+#include <algorithm>
+#include <cmath>
+
+namespace Botan {
+
+size_t dl_work_factor(size_t bits)
+ {
+ /*
+ Based on GNFS work factors. Constant is 1.43 times the asymptotic
+ value; I'm not sure but I believe that came from a paper on 'real
+ world' runtimes, but I don't remember where now.
+
+ Sample return values:
+ |512| -> 64
+ |1024| -> 86
+ |1536| -> 102
+ |2048| -> 116
+ |3072| -> 138
+ |4096| -> 155
+ |8192| -> 206
+
+ For DL algos, we use an exponent of twice the size of the result;
+ the assumption is that an arbitrary discrete log on a group of size
+ bits would take about 2^n effort, and thus using an exponent of
+ size 2^(2*n) implies that all available attacks are about as easy
+ (as e.g Pollard's kangaroo algorithm can compute the DL in sqrt(x)
+ operations) while minimizing the exponent size for performance
+ reasons.
+ */
+
+ const size_t MIN_WORKFACTOR = 64;
+
+ // approximates natural logarithm of p
+ const double log_p = bits / 1.4426;
+
+ const double strength =
+ 2.76 * std::pow(log_p, 1.0/3.0) * std::pow(std::log(log_p), 2.0/3.0);
+
+ return std::max(static_cast<size_t>(strength), MIN_WORKFACTOR);
+ }
+
+}