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Subject: [man-jp-reviewer 4189] Re: (man3) frexp.3
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$B$3$s$K$A$O!"2C<#:4$G$9!#(B

At Wed, 12 Jun 2002 00:34:04 -0600 (MDT),
Kazuo Horikawa wrote:
> (1) $B@55,2=$5$l$?>.?tItJ,$H(B 2 $B$N@0?tN_>hItJ,$KJ,$1$^$9(B
> (2) $B@55,2=$5$l$?>.?t$NItJ,$H(B 2 $B$N@0?tN_>h$NItJ,$KJ,$1$^$9(B
> (3) $B@55,2=$5$l$?>.?t$NItJ,$H(B 2 $B$N@0?t>h$NItJ,$KJ,$1$^$9(B
> 
> $BNc$($P!V(B3 $B$N(B 2 $BN_>h!W$h$j$O!V(B3 $B$N(B 2 $B>h!W$H$$$&I=8=$NJ}$,0lHLE*$@$H(B
> $B;W$&$N$G!"(B(3) $B$K$7$?$iNI$$$N$G$O$J$$$+$H;W$&$G$9$,!"$I$&$G$7$g$&!)(B
> 
> $B$A$J$_$K86J8$O(B
>      The frexp() function breaks a floating-point number into a normalized
>      fraction and an integral power of 2.  It stores the integer in the int
>      object pointed to by exp.

`integral power' $B$H8@$&C18l<+BN$K$"$^$j=P$/$o$7$?$3$H$O$J$$$N$G!"(B
$B:G$bNI$$Lu8l$O$o$+$j$^$;$s$,!"(B
$BL>;l(B `power' $B$NLu$H$7$F!"!VN_>h!&QQ!W$,$"$2$i$l$F$$$^$7$?!#(B
$BD>Lu$9$k$J$i!"8D?ME*$K$O!VQQ!W$,0lHV$7$C$/$jMh$^$9!#(B

$B>pJs7O$N?M$,;H$$47$l$F$$$kLu8l$,$"$l$P!"(B
$B$=$A$i$NJ}$,NI$$$H;W$$$^$9!#(B

$BF|K\8l$G!"?t3X$G$O(B n $B$,@0?t$G$"$k$H8@$&0EL[$NN;2r$N$b$H$G(B
$B=q$/$H$-$K$O(B "2^n" $B$H=q$$$F!"(B
$B!V(B 2 $B$N(B n $B>h!W$H8@$C$F$7$^$&$3$H$,B?$$$h$&$K;W$$$^$9!#(B
n $B$r$=$N$^$^!V@0?t!W$HFI$_BX$($l$P(B
$B!V(B 2 $B$N@0?t>h!W$H8@$&Lu8l$K$J$j$^$9$M!#(B

$B;29M$^$G$K!"(B
$B?t3X1QOB!&OB1Q<-E5$K:\$C$F$$$?Nc$r$"$2$F$*$-$^$9!#(B
`power' $B$r!VNO!W$HLu$7$F$"$k$b$N$O=|$$$F$"$j$^$9!#(B

power function  $BQQ4X?t(B
power method    $BN_>hK!!&QQ>hK!(B
power of set    $B=89g$NQQ(B
power-residue   $BQQ>jM>(B
power root      $BQQ:,(B
power series    $BQQ5i?t(B
power set       $BQQ=89g(B
power-sum       $BQQOB(B
power theorem   $BJ}QQDjM}(B

---------------------------------------------
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$B2C<#:4(B $BGn9,(B (Univ.) kadzisa@math.titech.ac.jp
            (Home)  kadzisa@yo.rim.or.jp     
---------------------------------------------
