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- /*****************************************************************
- * string.c
- * adapted from MIT xv6 by Zhiyi Huang, [email protected]
- * University of Otago
- *
- ********************************************************************/
- #include "types.h"
- void*
- memsetw(int *dst, int c, uint n)
- {
- int *p=dst;
- uint rc=n;
- while (rc-- > 0) *p++ = c;
- return (void *)p;
- }
- void*
- memsetb(char *dst, int c, uint n)
- {
- char *p=dst;
- uint rc=n;
- while (rc-- > 0) *p++ = c;
- return (void *)p;
- }
- void*
- memset(void *dst, int c, uint n)
- {
- if ((int)dst%4 == 0 && n%4 == 0){
- c &= 0xFF;
- return memsetw((int *)dst, (c<<24)|(c<<16)|(c<<8)|c, n/4);
- } else
- return memsetb((char *)dst, c, n);
- }
- int
- memcmp(const void *v1, const void *v2, uint n)
- {
- const u8 *s1, *s2;
-
- s1 = v1;
- s2 = v2;
- while(n-- > 0){
- if(*s1 != *s2)
- return *s1 - *s2;
- s1++, s2++;
- }
- return 0;
- }
- void*
- memmove(void *dst, const void *src, uint n)
- {
- const char *s;
- char *d;
- s = src;
- d = dst;
- if(s < d && s + n > d){
- s += n;
- d += n;
- while(n-- > 0)
- *--d = *--s;
- } else
- while(n-- > 0)
- *d++ = *s++;
- return dst;
- }
- // memcpy exists to placate GCC. Use memmove.
- void*
- memcpy(void *dst, const void *src, uint n)
- {
- return memmove(dst, src, n);
- }
- int
- strncmp(const char *p, const char *q, uint n)
- {
- while(n > 0 && *p && *p == *q)
- n--, p++, q++;
- if(n == 0)
- return 0;
- return (u8)*p - (u8)*q;
- }
- char*
- strncpy(char *s, const char *t, int n)
- {
- char *os;
-
- os = s;
- while(n-- > 0 && (*s++ = *t++) != 0)
- ;
- while(n-- > 0)
- *s++ = 0;
- return os;
- }
- // Like strncpy but guaranteed to NUL-terminate.
- char*
- safestrcpy(char *s, const char *t, int n)
- {
- char *os;
-
- os = s;
- if(n <= 0)
- return os;
- while(--n > 0 && (*s++ = *t++) != 0)
- ;
- *s = 0;
- return os;
- }
- int
- strlen(const char *s)
- {
- int n;
- for(n = 0; s[n]; n++)
- ;
- return n;
- }
- uint div(uint n, uint d) // long division
- {
- uint q=0, r=0;
- int i;
- for(i=31;i>=0;i--){
- r = r << 1;
- r = r | ((n >> i) & 1);
- if(r >= d) {
- r = r - d;
- q = q | (1 << i);
- }
- }
- return q;
- }
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