From: rawlins@iuvax.cs.indiana.edu (Gregory J. E. Rawlins) Some years ago i came across "The Mathematics of Big Game Hunting" (Aug-Sept.

From: rawlins@iuvax.cs.indiana.edu (Gregory J. E. Rawlins)

Some years ago i came across "The Mathematics of Big Game Hunting"
(Aug-Sept. AMM, 446-447, 1938) and would like to see more examples.
Do you know of any?
greg.

For those not familiar with the above article here are some quotations:

The Method of Inversive Geometry: We place a spherical cage in the
desert, enter it, and lock it. We perform an inversion with respect to
the cage. The lion is then in the interior of the cage, and we are outside.

The Set Theoretic Method: We observe that the desert is a separable
space. It therefore contains an enumerable dense set of points, from
which can be extracted a sequence having the lion as limit. We then
approach the lion stealthily along this sequence, bearing with us
suitable equipment.

A Topological Method: We observe that a lion has at least the
connectivity of the torus. We transport the desert into four-space. It
is then possible to carry out such a deformation that the lion can be
returned to three-space in a knotted condition. He is then helpless.

The Dirac Method: We observe that wild lions are, ipso facto, not
observable in the Sahara Desert. Consequently, if there are any lions
in the Sahara, they are tame. The capture of a tame lion may be left as
an exercise for the reader.

The Thermodynamical Method: We construct a semi-permeable membrane,
permeable to everything except lions, and sweep it across the desert.

The Schrodinger Method: At any given moment there is a positive
probability that there is a lion in the cage. Sit down and wait.