To Catch A Lion
How many of us have given a thought to the problem of catching a lion
alive? None I presume. Even if we break our head over it, it would be
scarcely possible for mere mortals like us to find even one valid
solution. But we don't have to worry. There are always superior brains
that work at such tough problems and save us a lot of futile thinking.
HOW TO CATCH A LION IN THE SAHARA DESERT
- THE METHOD OF INVERSIVE GEOMETRY:
We place a spherical cage in the desert and enter it. We then perform
an inverse operation with respect to the cage. The lion is then inside
the cage and we are outside.
- THE SET THEORETIC METHOD:
We observe that the desert is a separable space. It therefore contains
an innumerable dense set of points from which can be extracted a
sequence having the lion as the limit. We then approach the lion
stealthily along this sequence bearing with us suitable equipment.
- 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 is left as an exercise for the
reader.
- THE THERMODYNAMIC METHOD:
We construct a semi-permeable membrane which is permeable to
everything except lions and sweep it across the Sahara
- THE KALRA METHOD:
Make a list of the lion's whereabouts. Classify them into different
fuzzy sets. The lion will get confused and fall into your trap.
- TOPOLOGICAL METHOD:
We observe that the 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 transformation that the lion can be returned to 3-space in
a knotted condition. He is then helpless.
- THE SCHRODINGER METHOD:
At any given moment there is a positive probability that there is a
lion in the cage. Sit down and wait.
- THE HEISENBERG METHOD:
You will disturb the lion when you observe it before capturing. So
keep your eyes closed.
- THE EINSTEIN METHOD:
Run in the direction opposite to that of the lion. The relative
velocity makes the lion run faster and hence he feels heavier and gets
tired.
- THE NEWTONIAN METHOD:
Let the lion catch you (let's assume you remain alive here). For every
action there is an equal and opposite reaction. Therefore, you will
have captured the lion.
- THE CARTESIAN METHOD:
Take the origin as close as possible to the lion. Then perform
rotation operation again and again. Initially, the lion will feel
dizzy. Finally it will fall down.
- THE SOFTWARE METHOD:
Make a linked list of all objects in the desert. Then delete the
pointers on either side of the lion. (Make sure you are not AFTER the
lion)
- THE AUTOMATA METHOD:
Use a Non-Deterministic Finite Automaton with epsilon moves from all
states to the final state, and no moves from the final state. The
lion will soon enter the final state and be trapped.
- THE TIME-COP METHOD:
Use a time-machine and take the entire Sahara back a few years in
time. The lion is just a cub now, and all you need is a mouse-trap.
- THE INTEGRO-DIFFERENTIAL METHOD
Integrate the Sahara over its entire surface. The lion is now
somewhere in the result. Differentiate the result w.r.t the earth's
rotation. The resulting value is zero, and the lion is no more.
- THE SHAKESPEARE METHOD
Hold the lion still for a moment (I don't care how you do it), and
recite Shakespeare`s Hamlet to it. The lion will change from 'To be
to Not-to-be'.
- The FE method :
Breakup the lion into a finite element mesh and apply displacement boundary
conditions on all the nodes of the FE lion model (fixed in all directions).
Now the lion cannot move.
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