$4.$ Consider the same clingo program below that you have seen in question $3.$ How many stable models are there when m equals to $1?123$ boolean$($t;f$).$ plf$,$ T$+1)$ :$-$ a$($T$),$ T$=0..$m$-1.1\{$p$(8,0)$: boolean$($B$))1.$ :$-$ T$=1..$m$,$ not $1\{$p$($B$,$ T$)$: boolean$($B$)\}1.\{$a$($T$)\}$ :$-$ T$=0..$m$-1.\{$p$($B$,$ T$+1)\}$ :$-$ P$($B$,$ T$),$ T$=0..$m$-1.4568246$