  We construct Young wall models for the crystal bases of level $1$ irreducible
highest weight representations and Fock space representations of quantum affine
algebras in types $E_{6}^{(1)}$, $E_{7}^{(1)}$ and $E_{8}^{(1)}$. In each case,
Young walls consist of coloured blocks stacked inside the relevant Young wall
pattern which satisfy a certain combinatorial condition. Moreover the crystal
structure is described entirely in terms of adding and removing blocks.
