And
he made a molten sea, ten cubits from the one brim to the other: it
was round all about, and his height was five cubits: and a line of
thirty cubits did compass it round about. (1
Kings 7:23)
One
of the very first criticisms I remember ever hearing about the Bible
is that the Bible teaches that the value of pi is three. Critics who
make this claim are referring to this passage from 1 Kings where the
Bible is describing a large basin made for the Temple. I wasn't even
a Christian when I first heard this claim but even then I thought it
sounded a little weak. It wasn't until years later, though, that I
began to look at the claim seriously.
The
first thing you'll notice is that the passage doesn't really say, “Pi
equals three.” In fact, the passages doesn't mention pi at all.
I'm pretty sure that at the time this was written, pi had not even
been discovered yet. What the passage does do is give the dimensions
of a round object and it is from those measurements that people
extrapolate backward to calculate pi.
If
you remember high school geometry, the circumference of a circle is
equal to its diameter times pi (c=dp).
In this case, the circumference of the molten sea is 30 and its
diameter is 10. So, 30/10 would be exactly 3 – a geometric
impossibility. So does it mean the Bible is wrong? Of course it
doesn't. There are at least two factors we must consider that aren't
included in the text.

Knowing
what is being measured is not as simple as you might think. Is the
altitude of a plane a measure of its height from the ground? Or is
it a measure of its height above sea level? Does a plane lose
altitude every time it flies over a mountain? If a plane is about to
land in Denver, is its altitude only a few feet or is still a mile
up? In a drawn circle, the line around the circumference is assumed
to have no width. But in reality, the sides of a real world vessel –
like a drinking glass – have width. Was the diameter of the brazen
sea measured on the inside of the walls or to the outside? It makes
a difference.
But
besides not knowing exactly where the “brim” was measured, we
also cannot forget the very common and acceptable practice of
approximating. For example, as I write this, I'm 49 years old.
However, I'm not exactly 49 years old – I'm 49 years plus some
months, days, hours, etc. My exact age changes by the minute but
it's acceptable to only give the year.
We
approximate many things. We only ever express our height in feet and
inches but our exact height could fall somewhere between the inches.
We express our weight in pounds when it is usually pounds plus some
ounces. Our driving speed is given in miles per hour. We talk about
our income in even thousands.
Even
pi is an approximation. When I was in geometry class, we only
expressed pi as 3.14. When I was in machine shop, we were always
told to use pi to 5 places, 3.14159. But pi is infinitely long so it
can never be exactly expressed. No matter how many decimal places
you wrote, you are only approximating pi. It would even be correct
to say pi is 3 because that's accurate to zero decimal places.
Given
the fact that the Bible doesn't use decimal places, it's very likely
that the dimensions given for the brazen sea were only approximates.
If the diameter of the vessel was 9.68 cubits and the circumference
were 30.4 cubits, it would be acceptable to round those to 10 and 30
cubits respectively. There would be no error. Claiming the Bible is
wrong for using approximations is akin to calling everyone who expresses his
age in years a liar.
For
this criticism of the Bible to be valid, the critic must claim to
have special knowledge of 2 things: First, he must know with
certainty that the dimensions given for the diameter and
circumference were both measured on the outside walls of the brazen
vessel. He also must know with certainty that the measurements are
intended to be exact and not approximations. He cannot possibly know
that either is true. In fact, the opposite is more likely the truth
in both cases. Which means that people who stubbornly cling to this
criticism are liars.