$11\mathrm{.}18($Sentences that need paraphrasine before translation$)$ Translate the following sentences by first giving a suitable English paraphrase. Some of them are donkey sentences, so be careful $1.$ Only large objects have nothing in front of them. $2.$ If a cube has something in front of it$,$ then it's small. $3.$ Every cube in back of a dodecahedron is also smaller than it $4.$ Ife is between two objects, then they are both small. $5.$ If a tetrahedron is between two objects, then they are both small. Open Ron's World Recall that there are lots of hidden things in this world. Each of the above English sentences is true in this world, so the same should hold of your translations. Check to see that it does. Now open Bolzano's World. In this world, only sentence $3$ is true. Check that the same holds of your translations. Next open Wittgenstein's World. In this world, only the English sentence $5$ is true. Verify that your translations have the same truth values. Submit your sentence file. $3.4.$ Vxvy $($Between$($e$,$ x$,$ y$)-($Small$($x$)^$ Small$($y$)))$ Ron's World.wid x orld.wid Bolzano's Worldwid x Sentences $11\mathrm{.}18.$ Vxty $($Beth World.wild Bolzano's Worldwid Wittgenstein's Worldwid x Ser Evaluati te $($cube $($M$)13$y front of lyxx$)$ small $($n$))(3)$ Cube $(*)74($Podec $(3)$ A Back of $($x$,$ y$)$ a smaller $(1\mathrm{.}4)$ X$)$ A Tet $(4)$ July $($Between $(4,5)1$ small $(4\mathrm{.}5))1.$ Vx $(-3$y Front Offy, x$)-$ Large$($x$))2.$ Vx $(($Cube$($x$)^3$y Front Offy, x$))+$ Small$($x$))3.$ Vx Vy $(($Cube$($x$)1$ Dodec$($y$),$ Backof$($x$,$ y$))-$ Smaller$($x$,$ y$))4.$ Wxby $($Between$($e$,$ x$,$ y$)+($Small$($x$)^$ Small$($y$)))5.$ VX Vy Vz $(($Tet$($x$)^$ Between$($x$,$ y$,$ z$))-($Smally$)$ A Small$($z$)))$