and his theorem,
well it appears if this new study is to be believed he was beaten to it, by 1,000 years! before the Greek mathematician
Pythagoras looked at a right angled triangle and worked out that the square of
the longest side is always equal to the sum of the squares of the other two, an
unknown Babylonian genius took a clay tablet and a reed pen and marked out not
just the same theorem, but a series of trigonometry tables which scientists
claim are more accurate than any available today, the 3,700-year-old broken clay tablet survives in the
collections of Columbia University, and scientists now believe they have
cracked its secrets, a team from the University of New South Wales in Sydney
believe that the four columns and 15 rows of cuneiform – wedge shaped
indentations made in the wet clay – represent the world’s oldest and most
accurate working trigonometric table, a working tool which could have been used
in surveying, and in calculating how to construct temples, palaces and pyramids,
above the Greek
vs. Babylonian triangle workings-out, as far back as 1945 the Austrian mathematician Otto Neugebauer and his associate Abraham Sachs were the first to note that Plimpton 322 has 15 pairs of numbers forming parts of Pythagorean triples: three whole
numbers a, b and c such that a squared plus b squared equal c squared, the
integers 3, 4 and 5 are a well-known example of a Pythagorean triple, but the
values on Plimpton 322 are often considerably larger with, for example, the
first row referencing the triple 119, 120 and 169, of added importance is that the Babylonians used a base 60,
which gave greater mathematical precision for fractions than our current base
10, so all of that algebra we were taught at school we should now relearn using a base of 60! by the way if you want to read the tablet, have a look here, where it is fully explained.
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