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832 block of memory with either of the three modes.
909 chunk sensitive. That is you can encrypt \textit{ABCDEF} in three calls like \textit{AB}, \textit{CD}, \textit{EF} or two like \textit{ABCDE} and \textit{F}
1546 A GCM stream is meant to be processed in three modes, one after another. First, the initial vector (per session) data is processed. This should be
1903 There are three helper functions to make working with hashes easier. The first is a function to hash a buffer, and produce the digest in a single
2117 calling the three step process yourself.
2500 by using a cipher in CBC mode. It also uses a single key which it expands into the requisite three keys for the MAC function. A XCBC--MAC state is
2972 Which will try one of three methods of getting random data. The first is to open the popular \textit{/dev/random} device which
2976 used when the slower ANSI C RNG must be used so the calling application can still work. This is useful since the ANSI C RNG has a throughput of roughly three
3242 Ideally $e$ should be larger than $100$ to prevent direct analysis. For example, if $e$ is three and you do not pad
3613 As of v1.15 three new curves from the SECG standards are also included they are the secp112r1, secp128r1, and secp160r1 curves. These curves were added to
4055 function. Tests three and four ensure that the generator $g$ is not set to a trivial value which would make signature
4173 are all provided with three basic functions with \textit{similar} prototypes. One function has been dedicated to calculate the length in octets of a given
4203 unsigned long three=3;
4206 LTC_SET_ASN1(sequence, 1, LTC_ASN1_SHORT_INTEGER, &three, 1);
4217 unsigned long three=3;
4220 LTC_SET_ASN1(sequence, x++, LTC_ASN1_SHORT_INTEGER, &three, 1);
5039 build, or run time for the application. LibTomCrypt comes with three math descriptors that provide a standard interface to math
5327 The library comes with three math descriptors that allow you to interface the public key cryptography API to freely available math
6338 ecc_point only has three integers (x,y,z) so if
6426 over how the ECC math will be implemented. Out of the box you only have three parameters per point to use $(x, y, z)$ however, these are just void pointers. They