[see also: go, proceed, carry, transfer]
The problem is to move all the discs to the third peg by moving only one at a time.
The point $A$ can be reached from $B$ by moving along an edge of $G$.
Any point not in $B$ is moved by $f$ a distance equal to twice the distance to $M$.
Part of the conclusion is that $F$ moves each $z$ closer to the origin than it was.
In the present paper we move outside the random walk case and treat time-inhomogeneous convolutions.
As the point $z$ moves around the unit circle, the corresponding $J_z$'s are rotations of angle $t(z)$.
Schenzel's formula frequently allows us to move back and forth between the commutative algebras of $k[P]$ and the combinatorics of $P$.
We now move on to the question of local normal forms.
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