🚀 go-pugleaf

In article <NAKANO.93Feb2103624@oscar13.oscar.info.waseda.ac.jp>
    nakano@oscar.info.waseda.ac.jp (K.Nakano) writes:
|In article <1kk95pINN51g@flop.ENGR.ORST.EDU>, 
|takikawm@jade.CS.ORST.EDU (TAKIKAWA MASAMI) writes:
|
|TAKIKAWA> Knuth $@@h@8$O!"(Jradix 2 $@$H$+(J radix r $@$H$+=q$$$F$$$^$9!#$-$C$H(J
|TAKIKAWA> $@H`(J$@$NMQK!$G$O!"L>;l$H$7$F$N(J r $@?JK!$H$$$&$N$O(J radix r $@$H=q$$(J
|TAKIKAWA> $@$F!"7AMF;l!J$H$$$&$h$jL>;l$NO"B3!K(J$@$H$7$F$O!"(Jradix-r $@$H=q$/(J
|TAKIKAWA> $@$s$G$7$g$&!#Nc$($P!"(Jradix-r arithmetic $@$H$+!#(J

$@$"$"$C!%K\Ev$G$9$M(J$@!%(J
Positional notation using base b (alternatively called radix b)...
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$@!t(J $@<j85$K$O%3%T!<$7$+$J$/$F=qL>$,@53N$K$o$+$i$J$$$s$G$9$,!$(J
$@!t(J D.E.Knuth: Seminumerical Algorithms, Addison Wesley$@$H$$$&$d$D$G!$(J
$@!t(J $@$?$V$s(JThe art of computer programming$@$H$$$&%7%j!<%:$NFs4,L\$G$9(J$@!%(J 
$@!t(J $@$3$NCf$N(J4.1 Positional number systems$@$H$$$&%;%/%7%g%s$K:\$C$F$^$9!%(J

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$@$m$$$mC5$7$F$O$_$?$s$G$9(J$@$,!%$d$C$Q$j(JKnuth$@$_$?$$$K!$(J

a number system obtained by using the base i-1...

$@$N$h$&$KD9$C$?$i$7$/=q(J$@$/$N$,!vNI$$1Q8l!v$J$N$@$m$&$+!%(J

$@!t(J $@$7$+$7!$(Jby using$@$H(Jby$@$H(Jusing$@$O$$$C$?$$$I$3$,0c$&$s$@$m$&!$$J$I$H9M(J$@$((J
$@!t(J $@=P$9$H@Z$j$,$J$$!%#N#G$b0c$$$=$&!%!%(J
--
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