  We extend computations for the scaling limit of the prudent walk on the
square lattice, due to Beffara, Friedli, and Velenik in 2010, to obtain the
scaling limit of the prudent walk on the triangular lattice. In comparison to
computing the probability that a short excursion, which is contained with some
box of side length $L$, hits the corner of a box infinitely many times, we
incorporate symmetries of the triangular lattice for computing the scale limit,
beginning with a suitable basis. Steps for obtaining the scaling limit include:
computing the probability that the prudent walker exists a 'triangular box,' as
well as computing conditionally defined probabilities that the prudent walker
travel some fixed horizontal and/or vertical distance, after some arbitrary,
strictly positive, time, as well as demonstrating that several probabilities
asymptotically vanish as $n \longrightarrow + \infty$.
