Three Blind
Mice
Three blind mice, three blind mice
See how they run, see how they run
They all ran after the farmer's wife
She cut off their tails with a carving knife
Did you ever see such a sight in your life as three blind mice?
In addition to blind
mice, what about Blind Men and the Elephant?
The Blind Men and the Elephant is an ancient Indian parable that has roots in Buddhist, Hindu,
and Jain texts, that discussed the limits of perception, and the importance of
complete context, and is a poem by John Godfrey Saxe. It is also the subject of
the of illustration below.
This is the phenomena that is responsible for the flat Earth
Fallacy. If you use only your own perception, the Earth looks Flat, even though
the Earth is a sphere. Mathematically it would be described as being locally
flat, but globally spherical. If we only use our local perception it looks flat.
The issue is that we are so small compared to the radius of that sphere, that
it looks flat, just as the surface of a beach ball would look flat to an ant on
that beach ball. Just like the blind men
who mistook the elephant as being a spear, a snake, a rope, a fan, a tree, or
wall depending on what part of the elephant they were perceiving, or as Saxe’s poem
goes
So oft in theological
wars,
The disputants, I ween,
Rail on in utter ignorance
Of what each other mean,
And prate about an Elephant
Not one of them has seen!
What we perceive as straight lines and parabolas might both
only be parts of a hyperbola. A hyperbola looks like a straight line at great
distances from its vertex and looks like a parabola close to its vertex. What
we perceive as straight lines and parabolas in flat space might only be different
parts of the same hyperbola……IOW space might be locally flat and universally hyperbolic.
That space is hyperbolic is NOT a unique idea. It was proposed
by Mabkhout (Mabkhout, 2012). He pointed out that
if space is hyperbolic and the Einstein field equations are solved in hyperbolic
space, the need for dark matter and dark energy goes away. This is hardly the limit
of this proposal. It has implications on mathematics, physics, statistics,
EVERYTHING. Don’t be blind.
Mabkhout, S. (2012). The infinite distance horizon
and the hyperbolic inflation in the hyperbolic universe. Phys. Essays,
25(1), p.112.