Searched refs:w_1 (Results 1 - 2 of 2) sorted by relevance

/macosx-10.10/eap8021x-198/EAP8021X.fproj/
H A Dfips186prf.c95 onesixty xval, xkey, w_0, w_1, sum, one; local
107 * e. w_1 = SHA1(XVAL)
108 * f. XKEY = (1 + XKEY + w_1) mod 2^160
109 * 3.3 x_j = w_0|w_1
139 /* e. w_1 = SHA1(XVAL) */
145 fr_SHA1FinalNoLen(w_1.p, &context);
147 /* f. XKEY = (1 + XKEY + w_1) mod 2^160 */
148 onesixty_add_mod(&sum, &xkey, &w_1);
155 memcpy(f, &w_1, 20);
/macosx-10.10/Heimdal-398.1.2/lib/hcrypto/libtommath/
H A Dtommath.tex2936 $\zeta_{1}$ & $=$ & $w_2$ & $+$ & $w_1$ & $+$ & $w_0$ \\
2941 By adding the first and last equation to the equation in the middle the term $w_1$ can be isolated and all three coefficients solved for. The simplicity
3042 $\zeta_0$ & $=$ & $0w_4$ & $+$ & $0w_3$ & $+$ & $0w_2$ & $+$ & $0w_1$ & $+$ & $1w_0$ \\
3043 $16 \cdot \zeta_{1 \over 2}$ & $=$ & $1w_4$ & $+$ & $2w_3$ & $+$ & $4w_2$ & $+$ & $8w_1$ & $+$ & $16w_0$ \\
3044 $\zeta_1$ & $=$ & $1w_4$ & $+$ & $1w_3$ & $+$ & $1w_2$ & $+$ & $1w_1$ & $+$ & $1w_0$ \\
3045 $\zeta_2$ & $=$ & $16w_4$ & $+$ & $8w_3$ & $+$ & $4w_2$ & $+$ & $2w_1$ & $+$ & $1w_0$ \\
3046 $\zeta_{\infty}$ & $=$ & $1w_4$ & $+$ & $0w_3$ & $+$ & $0w_2$ & $+$ & $0w_1$ & $+$ & $0w_0$ \\
3072 Find the five equations for $w_0, w_1, ..., w_4$. \\
3077 12. $w_1 \leftarrow tmp_1 \cdot tmp_2$ \\
3101 18. $w_1 \leftarro
[all...]

Completed in 137 milliseconds