Fermat's last theorem
According to Wikipedia Fermat's last
theorem was created by Pierre de Fermat in 1637. The theorem is A to
the nth power +B to the nth power = C to the nth power. It was long
considered to be one of the most difficult proofs. It also “states
that no three positive integers a, b, and c, can satisfy [for the
equation] for any integer for n that is greater than two.” It's
proof was solved in 1995.Since Arcadia this theorm has had a long
history of references in fiction and narrative. A few of the
appearances are; Star Trek, Ghostbusters, Bedazzled, and The Girl Who
Played With Fire. In most of these appearances it is used to
describe something almost impossible or to keep an intellectual busy
with thoughts on proving the theorem.
Euclidean Geometry
The fundamental form of geometry
created by Euclid. It is founded on a series of common sense axioms
that build on one another to explain more and more complex shapes.
According to Wikipedia here are a couple of examples, "That
all right angles are equal to one another,” and "to produce
[extend] an infinite straight line continuously in a straight
line,” and “if equals are added to equals, then the wholes are
equal.”
The
reference to Fermat's last theorem can be seen as having a two fold
purpose. First of all it is, at least at that time, an impossible
feat that the greatest minds had spent many years struggling with
solving. It is that which would also consume a keen mathematical
mind. That this is offered up to Thomasina tells us that perhaps she
does have a keen mathematical mind. The second interpretation of it
is in its relation to the carnal embrace which is discussed both
before and after the reference to the theorem. The end of the
theorem, that n can be no greater than two has an implication of the
joining of a and b can be no greater than two or man plus woman
equals child or love but the nth power can be no greater than two.
If a third is added into the addition the equation will not work.
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