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Laskemisen historia

The Egyptians and Babylonians had progressed from simple calculations to perform the calculation of the most demanding and challenging book accounting systems for trade and taxation purposes. They also planned and implemented elaborate buildings.. Mathematics joined to the solutions of practical problems, such as in the annual flooding of the Nile and the re-determination of boundaries. The word geometry comes therefore of the measurement of land.

Pythagoras studied generally mathematics, music scale and astronomy. His findings suggest that the digits were there, despite the tangible world, and people's observations unreliability (this day makes the mind to increase the scientific dishonesty) did not distort their features. As a result, mathematics narrative truth was independent of other opinions and prejudices. They were also more absolute, than any previous information. Mathematics did have a long history before Pythagoras. There are good reasons to believe that Pythagoras never dealt with mathematics at all. According to Aristotle: the so-called Pythagoreans, who were the first to take up mathematics, not only advanced this subject, but saturated with it, they fancied that the principles of mathematics were the principles of all things. Aristotle - Metaphysics 1 -5 cc. 350 BC. They therefore believed that mathematics can describe the phenomena of the world ( later physics, strength calculation etc. ), and this continued in certain numbers, such as the golden section ratio had a special meaning. Was this the wrong idea, this we look from multiple perspectives. In any case, this supported EP-calculation, because the both have the idea of the proportionality around us. By knowing one, the others are known, is included in the idea.

Pythagoras discovered that the calculations were always made at the same formula, which gave the correct answer to the task, but no one questioned or examined the patterns of their underlying logic. In the cultures, it was important that the formula worked for calculating, but not why it did so. The modern calculation has a lot the same formulation of the question. We know the bending formula gives every time the calculation result which is equal with the practice. When calculating other tasks, we choose the new formula and new required values. We consider it important and valuable manage the formulas. How the nature works, does not interest us. Perhaps there is no need for a large amount of formulas, by understanding the natural behavior?

A few generations later, the Pythagoras known ball shape of the Earth was a high probability an accepted fact in Athens until the information was lost about two thousand years? Did this information come from a trip to Egypt? Later the information is found to disappear in time, such as the Earth orbit around the sun. The same thing happened in three-dimensional drawing, which was known in Greek, even though the paintings were all time drawn up in the eyes. Proportionality, ie. the "godliness" of figures was aware to Pythagoras, as it probably was long before Pythagoras, but still it is not detected to believe in science.

Mathematics in the Middle Ages dates from this era, which was reflective philosophizing. Mathematics was not for mathematical problems in a practical level, which the Roman numerals did not support. The think of putting the numbers to calculation is uncomfortable, especially the absence of the number zero. Still the concept of the empty place in calculation, was well-known.

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1. Pythagoras knew the golden ratio, which joined eg. to the Great Pyramid of Giza

2. In nature the ratio of 1.618 can be found in almost everything 

3. Number five is important and pentagon was the symbol to Pythagoreans. Pythagoras did not know this, but five is the proportionality limit in phenomena. Five fingers, five toes, and all found number five are the evidence of that etc.

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