Home
last modified time | relevance | path

Searched refs:msf (Results 1 – 9 of 9) sorted by relevance

/netbsd/src/usr.bin/cdplay/
Dcdplay.c143 static int msf = 1; variable
405 msf = 0; in start_digital()
595 msf = 1; in run()
597 msf = 0; in run()
830 if (msf) { in play()
831 m2 = toc_buffer[n].addr.msf.minute; in play()
832 s2 = toc_buffer[n].addr.msf.second; in play()
833 f2 = toc_buffer[n].addr.msf.frame; in play()
1007 ss.address_format = msf ? CD_MSF_FORMAT : CD_LBA_FORMAT; in print_status()
1087 if (msf) { in print_track()
[all …]
/netbsd/src/sys/dev/isa/
Dmcdreg.h51 #define M_msf(msf) msf[0] argument
52 #define S_msf(msf) msf[1] argument
53 #define F_msf(msf) msf[2] argument
Dmcd.c1126 hsg2msf(int hsg, bcd_t *msf) in hsg2msf() argument
1130 F_msf(msf) = bin2bcd(hsg % 75); in hsg2msf()
1132 S_msf(msf) = bin2bcd(hsg % 60); in hsg2msf()
1134 M_msf(msf) = bin2bcd(hsg); in hsg2msf()
1138 msf2hsg(bcd_t *msf, int relative) in msf2hsg() argument
1142 blkno = bcd2bin(M_msf(msf)) * 75 * 60 + in msf2hsg()
1143 bcd2bin(S_msf(msf)) * 75 + in msf2hsg()
1144 bcd2bin(F_msf(msf)); in msf2hsg()
1178 bcd_t msf[3]; in mcdintr() local
1221 hsg2msf(mbx->blkno, msf); in mcdintr()
[all …]
/netbsd/src/sys/compat/linux/common/
Dlinux_cdrom.c78 llml->msf.minute = bml->msf.minute; in bsd_to_linux_msf_lba()
79 llml->msf.second = bml->msf.second; in bsd_to_linux_msf_lba()
80 llml->msf.frame = bml->msf.frame; in bsd_to_linux_msf_lba()
Dlinux_cdrom.h104 struct linux_cdrom_msf0 msf; member
/netbsd/src/sys/sys/
Dcdio.h16 } msf; member
/netbsd/src/sys/dev/scsipi/
Dcd.c1684 return (cd_play_msf(cd, toc->entries[strack].addr.msf.minute, in cd_play_tracks()
1685 toc->entries[strack].addr.msf.second, in cd_play_tracks()
1686 toc->entries[strack].addr.msf.frame, in cd_play_tracks()
1687 toc->entries[etrack].addr.msf.minute, in cd_play_tracks()
1688 toc->entries[etrack].addr.msf.second, in cd_play_tracks()
1689 toc->entries[etrack].addr.msf.frame)); in cd_play_tracks()
/netbsd/src/external/lgpl3/gmp/dist/doc/
Dgmp.info-2737 msf(n) = -------------- = | | p
752 using the recursion implied by n!=[n/2]!^2*msf(n)*2^k. The recursion
Dgmp.texi9401 $$\mathop{\rm msf}(n) = {n!\over\lfloor n/2\rfloor!^2\cdot2^k} = \prod_{p=3}^{n}
9410 msf(n) = -------------- = | | p
9437 msf}(n)\cdot2^k , n!=[n/2]!^2*msf(n)*2^k}. The recursion stops using the