Some definitions for the lab.

$E=3$

$F=ABCDEFG$

$G=B$

$H=4$

$W=$ ABC

$x=$ PQRSTUVW

$Y=[A,4,[1,2,3],B,7]$

$Z=45\mathrm{.}9873$

Each individual expression evaluation begins from these definitions. Any alterations during the evaluation of the expression is lost after the conclusion of the evaluation of that expression, although the alteration does hold in effect until the end of that evaluation.

Definitions on separate page

$\backslash$table$[[,$Evaluate$/$Calculate$,$Value$],[$a$),$ floor $(3\mathrm{.}2)==3$ floor $(-3\mathrm{.}2)3,],[$b$),$ floor $(3\mathrm{.}2)==3$ floor $(-3\mathrm{.}2)3,],[$c$),)==(3)==(3,],[$d$),)==(8)==(8,],[$e$),)==(8)==(-8,],[$f$),($charAt$("$khMNfty$",4)==$f$")$ && $($slice$("$khMNfty$,2,5)=="$MNF$"),],[$gh$),"$T$"),],[$i$),$ Coin$[$floor $(0\mathrm{.}75**2)$T$"),],[$j$),!(($B$[$floor$($Z$)\%$ A$[3]]==5)$ && $($Coin$[$floor$(0\mathrm{.}75*2)]==$T$)),],[$k$),$ floor$($Z$)\%$ A$[3]]==5)||($Coin$[$floor$(0\mathrm{.}75*2)]!=$T$),],[$I$),)==(B[3+5])(B[3+5],],[$m$),$ Coin$[1]),],[$n$),($length$($slice$(F,2,5$ & $($ length$($slice $(F,2,5)),],[$o$),(A[0]+A[1]**A[2]-A[3])$ floor $(A[0]+A[1]**A\frac{2}{A}[3]),],[$p$),$ length$($split$($F$,$C$)[1])]$ length$($split$(F,C)[1]),],[$q$),($Die$[$length$($join$($C$,,))\%6]>2)$ & $($Die$[$length$($join$($Cr$),($split$($X$,\text{'})[3]=="$s$)$ && $($split$(x,\text{'})[3]!=$s$),],[$s$),($split$($X$,\text{'})[3]==$s$)||($split$($X$,\text{'})[3]!=$s$),],[$t$),$ length $(B),],[$u$),$ length $(B),],[$v$),($indexOf$($F$,$ G$)$ A$[$length$($Starter$)])$ && $($push$($A$,7)==7),],[$w$),!($floor$($Z$/7)$ B$[$floor$($Z$/7)]),],[$x$),$C$),],[$y$),$C$)),]]$