华容道高性能计算引擎
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159 lines
3.8 KiB

#include <cstdio>
#include <cstdint>
#define B_empty 0x6 // undefined case
#define B_space 0x0
#define B_fill 0x7
#define B_1x2 0x1
#define B_2x1 0x2
#define B_1x1 0x3
#define B_2x2 0x4
#define C_1x1 int64_t(0x3)
#define C_1x2 int64_t(0x39)
#define C_2x1 int64_t(0x7002)
#define C_2x2 int64_t(0x3F03C)
#define F_1x1 int64_t(0x7)
#define F_1x2 int64_t(0x3F)
#define F_2x1 int64_t(0x7007)
#define F_2x2 int64_t(0x3F03F)
/*
uint64_t -> 0000 + [xxx] * 20
2x2 2x1 1x2 1x1
# # # # # #
# # #
00 01 02 03
04 05 06 07
08 09 10 11
12 13 14 15
16 17 18 19
x1 (%4) => 0 1 2 3
x3 (%4) => 0 3 2 1
*/
/*
======================================================
1x1 -> 011 000 000 000 -> 0000 0000 0011 -> 0x3
1x2 -> 001 111 000 000 -> 0000 0011 1001 -> 0x39
2x1 -> 010 000 000 000 -> 0000 0000 0010 -> 0x7002
111 000 000 000 -> 0000 0000 0111
2x2 -> 100 111 000 000 -> 0000 0011 1100 -> 0x3F03C
111 111 000 000 -> 0000 0011 1111
======================================================
1x1 -> 111 000 000 000 -> 0000 0000 0111 -> 0x7
1x2 -> 111 111 000 000 -> 0000 0011 1111 -> 0x3F
2x1 -> 111 000 000 000 -> 0000 0000 0111 -> 0x7007
111 000 000 000 -> 0000 0000 0111
2x2 -> 111 111 000 000 -> 0000 0011 1111 -> 0x3F03F
111 111 000 000 -> 0000 0011 1111
======================================================
*/
void graph_output(uint64_t code) {
for (int i = 0; i < 20; ++i) {
switch (code & 0x7) {
case B_1x1:
printf("# ");
break;
case B_1x2:
printf("& ");
break;
case B_2x1:
printf("$ ");
break;
case B_2x2:
printf("@ ");
break;
case B_fill:
printf("* ");
break;
case B_space:
printf(". ");
break;
default:
printf("? ");
}
if ((i & 0x3) == 0x3) {
printf("\n");
}
code >>= 3;
}
}
uint64_t compact_code(uint64_t code) {
int block_num = 0;
uint64_t ret = 0;
uint32_t range = 0;
for (int addr = 0; code; ++addr, code >>= 3) {
switch (code & 0x7) {
case B_space:
range <<= 2;
break;
case B_1x2:
(range <<= 2) |= 0x1;
break;
case B_2x1:
(range <<= 2) |= 0x2;
break;
case B_1x1:
(range <<= 2) |= 0x3;
break;
case B_2x2:
ret |= uint64_t(addr) << 32;
default:
continue;
}
++block_num;
}
return ret | range << (16 - block_num) * 2;
}
int main() {
printf("Klotski engine\n");
printf("%lx\n", compact_code(0x0E58FC85FFEBC4DB));
printf("%lx\n", compact_code(0x0603EDF5CAFFF5E2));
return 0;
// 0x4FEA13400
// # # # @ | 011 011 011 010 => 0100 1101 1011 -> 4DB
// * * & @ | 100 111 010 111 => 1110 1011 1100 -> EBC
// * * & $ | 111 111 111 010 => 0101 1111 1111 -> 5FF
// . + + $ | 000 001 111 111 => 1111 1100 1000 -> FC8
// . # ~ ~ | 000 011 001 111 => 1110 0101 1000 -> E58
// 0x0E58FC85FFEBC4DB
graph_output(0x0E58FC85FFEBC4DB);
printf("\n");
// 0x1A9BF0C00
// @ * * @ | 010 100 111 010 => 0101 1110 0010 -> 5E2
// @ * * @ | 111 111 111 111 => 1111 1111 1111 -> FFF
// $ ~ ~ $ | 010 001 111 010 => 0101 1100 1010 -> 5CA
// $ # # $ | 111 011 011 111 => 1110 1101 1111 -> EDF
// # . . # | 011 000 000 011 => 0110 0000 0011 -> 603
// 0x0603EDF5CAFFF5E2
graph_output(0x0603EDF5CAFFF5E2);
printf("\n");
return 0;
}