HAPPINESS INDEX.
GRAVITY & CLOCKS
We have all
heard the phrase, ‘Doesn’t time fly when you’re enjoying yourself’, but what do
we mean by it? Can we describe the sensation of ‘time flying’ in more
scientific terms? Conventional scientists might say, ‘no’ but, perhaps, the
Davies Hypothesis can, at least, show a way forward.
Remember that we
have defined perceived time, T, in terms of the ‘real’ or measured time, the
‘unreal’ time and the ‘imaginary’ time according to the ‘trinitarian’ equation
below:
T= ±√[t² + (-t)² + (it)²]
From this we have resolved that:
T = ± t
In other words, in our part of the
universe and ignoring the negative answer, we feel time passing at the rate of
‘real’ time, or one second per second. No surprises there. Looking at the
Trinitarian equation we notice that the coefficients of each term is unity but
must ask the question if this is always the case. It is entirely plausible to
assume that the ‘real’ terms always remain the same but what of the third term,
the ‘imaginary’ time component. Remember this is the term responsible for
dreams; for man’s imagination and spirituality. Below I have drawn a table
showing the perceived time for different coefficients of ‘imaginary’ time.
Coefficient
|
Perceived Time, T
|
|
|
|
|
0.05
|
1.395t
|
|
0.1
|
1.38t
|
|
0.2
|
1.34t
|
|
0.3
|
1.3t
|
|
0.4
|
1.25t
|
|
0.9
|
1.05t
|
|
1
|
1t
|
|
1.2
|
0.9t
|
|
1.5
|
0.7t
|
|
1.8
|
0.45t
|
|
2
|
0
|
|
|
|
|
|
|
|
-100
|
10t
|
|
-1000000
|
1000t
|
|
|
|
|
We can see that for coefficient values from 0 to 1, the
perceived time is longer than ‘real’ time and therefore time palls. We are not
enjoying ourselves. However for coefficient values between 1 and 2, perceived
time is indeed shorter than ‘real’ time and we’re having fun. So, we can indeed
build an happiness index based on the ‘trinitarian equation’ as applied to
time; close to zero, no fun, close to two, ecstatic. (At the figure of 2,
indeed, it seems that time stands still.)
What else can we glean from these figures?
We cannot realistically have a coefficient greater than 2
because that leads us into ‘fairyland’, the domain of imaginary numbers.
However, we can go below zero into the realm of negative numbers and we show
two examples that demonstrate that perceived time stretches out to a large
extent when the negative coefficient rises. If we take the example of minus one
million, we can see that the perceived time is a thousand times longer.
T=
±√[t² + (-t)² -1000000 (it)²]
T ~ 1000t (ignoring the other terms as too small)
At this level of misery an half an hour in the dentists
chair will seem like ten days.
There is however a more serious side to this; the question
of time dilation. Where does science predict the most dramatic slowing down of
time? I suggest it is at the event horizon of a black hole where time almost
stands still. Could it be that the enormous gravity exerted by the black hole
changes the coefficient of the ‘imaginary’ time component; that gravity and
time are linked? In these extreme circumstances, the coefficient of the
‘imaginary’ term could run into the minus trillions. Einstein predicted that
increased gravity slowed down clocks, now the ‘Davies Hypothesis’ demonstrates
how.