Files
Cody Boone Ferguson 86b6b2e41e Add alt code to 2004/gavin for QEMU
Based on the remarks for QEMU one has to have the macro K defined as 1
so in the alt code it does an #undef K and then a #define K 1. The other
macros are defined if not defined (#ifndef .. #endif).

The instructions could be improved upon. As of now it only tells how to
compile it and that use is similar to the main entry except that one
uses QEMU instead. The file names like kernel, vi etc. are still those
names with the alt version build. I have no good way to test this out
but unless I made a typo in the Makefile everything should be good
assuming that it still works.

This should (if all is good with the Makefile rules) complete
2004/gavin.
2023-11-20 08:39:09 -08:00

191 lines
3.9 KiB
C

#undef K
#define K 1
#ifndef Y
#define Y(m) *((int*)(m))
#endif
#ifndef E
#define E(f,a,b,c) ((G((*)))(f))(a,b,c)
#endif
#ifndef M
#define M for(D=0;D<786432;D++)
#endif
#ifndef Z
#define Z int i=0,j=0,h,n,p=393728,s=26739,C,D
#endif
#ifndef V
#define VV 0x90200
#endif
#ifndef R
#define R while((C=E(V-8,100,0,0))&3&&(D=E(V-8,96,0,0))|3){
#endif
#ifndef L
#define L(c,d) E(V+8,100,c,0);R}E(V+8,96,d,0);R}
#endif
int main(int t, char **q, char **d) { return cain(t, (int)q, (int)d); }
#define G(n) int n(int t, int q, int d)
#define X(p,t,s) (p>=t&&p<(t+s)&&(p-(t)&1023)<(s&1023))
#define U(m) *((signed char *)(m))
#define F if(!--q){
#define I(s) (int)cain-(int)s
#define P(s,c,k) for(h=0; h>>14==0; h+=129)Y(16*c+h/1024+Y(V+36))&128>>(h&7)?U(s+(h&15367))=k:k
G (B)
{
Z;
F D = E (Y (V), C = E (Y (V), Y (t + 4) + 3, 4, 0), 2, 0);
Y (t + 12) = Y (t + 20) = i;
Y (t + 24) = 1;
Y (t + 28) = t;
Y (t + 16) = 442890;
Y (t + 28) = d = E (Y (V), s = D * 8 + 1664, 1, 0);
for (p = 0; j < s; j++, p++)
U (d + j) = i == D | j < p ? p--, 0 : (n = U (C + 512 + i++)) < ' ' ? p |=
n * 56 - 497, 0 : n;
}
n = Y (Y (t + 4)) & 1;
F
U (Y (t + 28) + 1536) |=
62 & -n;
M
U (d + D) =
X (D, Y (t + 12) + 26628, 412162) ? X (D, Y (t + 12) + 27653,
410112) ? 31 : 0 : U (d + D);
for (; j < 12800; j += 8)
P (d + 27653 + Y (t + 12) + ' ' * (j & ~511) + j % 512,
U (Y (t + 28) + j / 8 + 64 * Y (t + 20)), 0);
}
F if (n)
{
D = Y (t + 28);
if (d - 10)
U (++Y (t + 24) + D + 1535) = d;
else
{
for (i = D; i < D + 1600; i++)
U (i) = U (i + 64);
Y (t + 24) = 1;
E (Y (V), i - 127, 3, 0);
}
}
else
Y (t + 20) += ((d >> 4) ^ (d >> 5)) - 3;
}
}
G (_);
G (o);
G (cain)
{
Z, k = K;
if (!t)
{
Y (V) = V + 208 - (I (_));
L (209, 223) L (168, 0) L (212, 244) _((int) &s, 3, 0);
for (; 1;)
R n = Y (V - 12);
if (C & ' ')
{
k++;
k %= 3;
if (k < 2)
{
Y (j) -= p;
Y (j) += p += U (&D) * (1 - k * 1025);
if (k)
goto y;
}
else
{
for (C = V - 20;
!i && D & 1 && n
&& (X (p, Y (n + 12), Y (n + 16)) ? j = n + 12, Y (C + 8) =
Y (n + 8), Y (n + 8) = Y (V - 12), Y (V - 12) =
n, 0 : n); C = n, n = Y (n + 8));
i = D & 1;
j &= -i;
}
}
else if (128 & ~D)
{
E (Y (n), n, 3, U (V + D % 64 + 131) ^ 32);
n = Y (V - 12);
y:C = 1 << 24;
M U (C + D) = 125;
o (n, 0, C);
P (C + p - 8196, 88, 0);
M U (Y (0x11028) + D) = U (C + D);
}
}
}
for (D = 720; D > -3888; D--)
putchar (D >
0 ?
" )!\320\234\360\256\370\256 0\230F .,mnbvcxz ;lkjhgfdsa \n][poiuytrewq =-0987654321 \357\262 \337\337 \357\272 \337\337 ( )\"\343\312F\320!/ !\230 26!/\16 K>!/\16\332 \4\16\251\0160\355&\2271\20\2300\355`x{0\355\347\2560 \237qpa%\231o!\230 \337\337\337 , )\"K\240 \343\316qrpxzy\0 sRDh\16\313\212u\343\314qrzy !0( "
[D] ^ 32 : Y (I (D)));
return 0;
}
G (o)
{
Z;
if (t)
{
C = Y (t + 12);
j = Y (t + 16);
o (Y (t + 8), 0, d);
M U (d + D) =
X (D, C, j) ? X (D, C + 1025, j - 2050) ? X (D, C + 2050,
j - 3075) ? X (D,
C + 2050,
j -
4100) ?
X (D, C + 4100,
((j & 1023) + 18424)) ? 176 : 24 : 20 : 28 : 0 : U (d + D);
for (n = Y (t + 4); U (i + n); i++)
P (d + Y (t + 12) + 5126 + i * 8, U (n + i), 31);
E (Y (t), t, 2, d);
}
}
G (_)
{
Z = Y (V + 24);
F Y (V - 16) += t;
D = Y (V - 16) - t;
}
F for (i = 124; i < 135; i++)
D = D << 3 | Y (t + i) & 7;
}
if (q > 0)
{
for (; n = U (D + i); i++)
if (n - U (t + i))
{
D += _(D, 2, 0) + 1023 & ~511;
i = ~0;
}
F if (Y (D))
{
n = _(164, 1, 0);
Y (n + 8) = Y (V - 12);
Y (V - 12) = n;
Y (n + 4) = i = n + 64;
for (; j < 96; j++)
Y (i + j) = Y (t + j);
i = D + 512;
j = i + Y (i + 32);
for (; Y (j + 12) != Y (i + 24); j += 40);
E (Y (n) = Y (j + 16) + i, n, 1, 0);
}
}
}
return D;
}