Gambler's Ruin - Random Walks

Hi all, I was just doing a few exercise questions relating to Gambler's Ruin more specifically random walks pobabilites. I've come across this one particular problem im not too sure off. I cannot seem to make sense of the reflecting boundaries mentioned in the question. I was hoping someone could explain to me what's to be done in this situation. This is not a graded and just a exericse relating to gamblers ruin.

The problem:

Consider a "random walker" on positive integers which moves

according to the following rules: starting from 1, it takes a step -1 with

probability p = 2/3 and a step +2 with probability q = 1 - p = 1/3. The

boundary at 0 is reflecting: if the walker ever reaches 0, it immediately (as

part of the same step) jumps back to 1. A player bets on the outcome as

follows: the bet is lost if the walker reaches point N + 1 without ever being

at point N, and the bet is won if the point N is reached before point N +1.

Let Pn be the probability that the bet is won if the starting point is n. Find

the dierence equation for Pn, and hence the probability of winning the bet

starting from point 1.