Wednesday, February 28, 2007

Life – A Mathematical Model

Plot life in a graph.
(life can be subdivided into career , relationships, Social causes, hobbies etc.)
In X axis is Space-Time Continuum (∂)
In Y axis is Satisfaction / Happiness
Let say life Life is F(∂)

AXIOM:
There are only three possibilities of F(∂)
a) Pessimist View (Nothing matters happiness in life finite and constant )




b) Optimist View (There is perfection when F(∂)= ∞)



c) Popular View ( Life has ups and downs but there is nothing called perfection)



Corollary 1)

Anyone who tells u not to be choosy, and make compromises believe in the popular view and most probably in Local Maxima

Given: The world we know.

To Find: How to live?

Solution:
There are two possibilities of living life
1) Be not too choosy (Content and settle at non-perfect situation)

If F(∂) is in reality a pessimist view. Happiness is a finite constant. Thus you will be settle and happy finitely.
If F(∂) is in reality a popular view.
Settlement happens at functional maxima or local maxima both a finite happiness.
One will not know the difference between local and functional maxima.
If F(∂) is in reality a optimist view.
Settlement happens only in local maxima a finite happiness.
Because,
If settlement happens in functional maxima, the concern experiences perfection becomes choosy which is against the primary assumption.

Basically If you are not too choosy u will certainly settle at finite happiness.
................................................................................................(m)
2) Be choosy ( Content only with perfect situations)

If F(∂) is in reality a pessimist view. Happiness is a finite constant. Thus you will be not settled and equally happy.
If F(∂) is in reality a popular view.
Settlement never happens as functional maxima are not infinity.
If F(∂) is in reality a optimist view.
Settlement happens only at perfection.

Basically if you are choosy u will be finitely happy and unsettled or infinitely happy
.................................................................................................…(n)

From (m) & (n) it is evident that one should be choosy
-QED