🚀 go-pugleaf

$B;{ED$C$F$$$$$^$9(B. 

$B$^$:$O$8$a$K(B. 
call/cc $B$C$F(B scheme $B$K$"$k%"%l$N$3$H$G$9$h$M(B?

In article <NAKANO.97Jan27151745@dugong37.math.ryukoku.ac.jp>
	nakano@math.ryukoku.ac.jp (Hiroshi NAKANO) writes:
> 
> call/cc $B$H(B ML $B$N(B raise/handle $B$,$I$&$b$&$^$/3z$_9g$o$J$$$N$O!"(Bcall/cc
> $B$,(B lexical binding $B$J$N$KBP$7!"0lJ}$N(B raise/handle $B$,(B dynamic binding
> $B$@$+$i$G$9!#(B
> 
> $B$3$NFs$D$N0c$$$O(B scope $B$H(B extent $B$H$$$&8@MU$GI=8=$5$l$k$3$H$,B?$$$h$&(B
> $B$G$9$,!"(Bcall/cc $B$H(B raise/handle $B$N4X78$rI=$K$9$k$H!"(B

$B$9$$$^$;$s(B, $B!V7QB3$N(B scope$B!W$H$$$&35G0$,(B
$B$h$/$o$+$i$J$$$b$s$G(B, $B$I$J$?$+$A$g$C$H@bL@$7$F$$$?$@$1$^$;$s$G$7$g$&$+(B. 
$B%^%5%+(B call/cc $B$KM?$($?4X?t$N0z?t$H$7$F(B continuation $B$,<j$KF~$k$+$i(B, 
$B$H$$$&$N$8$c$J$$$G$9$h$M(B?
$B$?$7$+$K$=$N0z?t$H(B continuation $B$N(B binding $B$O@EE*$G$9$1$l$I(B. 

object $B$H$7$F$N(B continuation $B$K$O!VL>A0!W$,$J$$$+$i(B, 
scope $B$C$F$N$,9M$($i$l$J$$(B...