You
will never look at a deck of cards the same way after reading this.
How
many ways can a deck of cards be arranged?
Any
mathematician will tell you that it’s a simple calculation - the answer is 52!* (52*51*50*……3*2*1)
But how
big is this number really?
52 Factorial has found a creative way to
visualize this number. I have simplified it for better readability.
Set a timer so
that it would take 52! (52 Factorial) seconds for it
to reach 0.
Choose any spot on the equator. You
have to walk around the Earth along the equator. But there’s a the catch — you
can only take one step every billion years.
(Did I leave the stove on?)
After you complete one journey around
the equator and reach the point where you started, remove one drop of water
from the Pacific Ocean.
(No peeking at the timer!)
Now repeat the whole process — walk
around the Earth at one billion years per step, removing one drop of water from
the Pacific Ocean every time you circle the globe. Continue until the ocean is
empty.
(How long has it been?!)
After you have emptied the Pacific
Ocean, take one sheet of paper and place it flat on the ground.
Fill the ocean back up and start the
entire process all over again, adding a sheet of paper to the stack every time
you empty the ocean.
Do this until the stack of paper
reaches the Sun.
(You’re almost there!)
Once the stack reaches the Sun take it
down and do it all over again.
One thousand times more.
(Is there a point to this?)
Surely the timer must have reached 0
by now?
Nope.
You’re only done with one-third of the
time!
Now you can imagine how big 52! really is.
MIND = BLOWN
*52! = 52 * 51 * 50 … 3 * 2 * 1
=80658175170943878571660636856403766975289505440883277824000000000000
This
is paraphrased from 52 Factorial. Do check
out the website for a detailed explanation and another cool example.
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