of the thing is that you are required to taste the
pudding that is seen steaming hot at the end of your tenth stroke, and to
taste the one decked with holly in the bottom row the very last of all.

60.--_Under the Mistletoe Bough._

"At the party was a widower who has but lately come into these parts,"
says the record; "and, to be sure, he was an exceedingly melancholy man,
for he did sit away from the company during the most part of the evening.
We afterwards heard that he had been keeping a secret account of all the
kisses that were given and received under the mistletoe bough. Truly, I
would not have suffered any one to kiss me in that manner had I known
that so unfair a watch was being kept. Other maids beside were in a like
way shocked, as Betty Marchant has since told me." But it seems that the
melancholy widower was merely collecting material for the following
little osculatory problem.

The company consisted of the Squire and his wife and six other married
couples, one widower and three widows, twelve bachelors and boys, and
ten maidens and little girls. Now, everybody was found to have kissed
everybody else, with the following exceptions and additions: No male, of
course, kissed a male. No married man kissed a married woman, except his
own wife. All the bachelors and boys kissed all the maidens and girls
twice. The widower did not kiss anybody, and the widows did not kiss each
other. The puzzle was to ascertain just how many kisses had been thus
given under the mistletoe bough, assuming, as it is charitable to do,
that every kiss was returned--the double act being counted as one kiss.

[Illustration]

61.--_The Silver Cubes._

The last extract that I will give is one that will, I think, interest
those readers who may find some of the above puzzles too easy. It is a
hard nut, and should only be attempted by those who flatter themselves
that they possess strong intellectual teeth.

"Master Herbert Spearing, the son of a widow lady in our parish, proposed
a puzzle in arithmetic that looks simple, but nobody present was able to
solve it. Of a truth I did not venture to attempt it myself, after the
young lawyer from Oxford, who they say is very learned in the mathematics
and a great scholar, failed to show us the answer. He did assure us that
he believed it could not be done, but I have since been told that it is
possible, though, of a certainty, I may not vouch for it. Master Herbert
brought wit