An amusing incident occurred when we were at Hanover Court House, in Virginia. It rained so heavily that we could not perform there and Turner decided to start for Richmond immediately after dinner, when he was informed by the landlord that as our agent had engaged three meals and lodging for the whole company, the entire bill must be paid whether we went then, or next morning. No compromise could be effected with the stubborn landlord and so Turner proceeded to get the worth of his money as follows: He ordered dinner at twelve o’clock, which was duly prepared and eaten. The table was cleared and re-set for supper at half-past twelve. At one o’clock we all went to bed, every man carrying a lighted candle to his room. There were thirty-six of us and we all undressed and tumbled into bed as if we were going to stay all night. In half an hour we rose and went down to the hot breakfast which Turner had demanded and which we found smoking on the table. Turner was very grave, the landlord was exceedingly angry, and the rest of us were convulsed with laughter at the absurdity of the whole proceeding. We disposed of our breakfast as if we had eaten nothing for ten hours and then started for Richmond with the satisfaction that we fairly settled with our unreasonable landlord. At Richmond, after performances were over one night, I managed to partially pay Turner for his Avery trick. A dozen or more of us were enjoying ourselves in the sitting room of the hotel, telling stories and singing songs, when some of the company proposed sundry amusing arithmetical questions, followed by one from Turner, which was readily solved. Hoping to catch Turner I then proposed the following problem: “Suppose a man is thirty years of age and he has a child one year of age; he is thirty times older than his child. When the child is thirty years old, the father, being sixty, is only twice as old as his child. When the child is sixty the father is ninety, and therefore only one-third older than the child. When the child is ninety the father is one hundred and twenty, and therefore only one-fourth older than the child. Thus you see, the child is gradually but surely gaining on the parent, and as he certainly continues to come nearer and nearer, in time he must overtake him. The question therefore is, suppose it was possible for them to live long enough, how old would the father be when the child overtook him and became of the same age?”