Examples of using Pythagorean in English and their translations into Hebrew
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Programming
Pythagorean Identity.
Timaeus the Pythagorean.
The Pythagorean school.
Plato(427- 347 BC) travelled to southern Italy to study Pythagorean mathematics.
It's Pythagorean triangles.
People also translate
His philosophical arguments appear through the speeches of Socrates and other wise men,such as Timaeus the Pythagorean, who take part in his dialogues.
The Pythagorean all things are number.
The modern solution to the temperamentproblem sacrifices the ability to play precise Pythagorean intervals, in exchange to the ability to transpose perfectly.
Pythagorean mathematicians believed in the literal reality of numbers.
He suggested the layout was based on the Pythagorean planetary system, and thought it was used as the Druid's"University".
The“Pythagorean diet” was used as a common term before the word“vegetarian” was coined in the 19th century.
To this extent the initiatefinds out how the ancient Scandinavians understood the Pythagorean“Music of Spheres”, and also continues the examination of the runic alphabet, the Futhark.
The term“Pythagorean diet” was commonly used for a plant-based diet until the term“vegetarian” was coined in the nineteenth century.
The number and positioning of the stones according to Wood, corresponded to the Pythagorean planetary system of worlds, with three of the circles corresponding to the solar, lunar and Earth cycles.
A Pythagorean cup(also known as a"fair cup", a Tantalus cup or as o kounenos tsi dikaiosynis) is a form of drinking cup that forces its user to imbibe only in moderation.
Despite his views, the majority of musical education through the Middle Ages andRenaissance remained rooted in the Pythagorean tradition, particularly through the quadrivium of astronomy, geometry, arithmetic, and music.
The shape of a pythagorean, or right triangle, covering many square.
Without getting into any of the details, I will only say that ancient keyboard instruments were usually tuned in a way thatallowed them to produce a certain number of exact Pythagorean intervals, but as a result, it was not possible to play the same melody on them in different keys(that is, to transpose melodies).
In the ancient Pythagorean schools this truth was formulated in strictly precise terms, particularly for the department of knowledge concerned with the question of immortality.
Mathematicians of ancient Greece, according to the Pythagorean doctrine, understood determination of area of a figure as the process of geometrically constructing a square having the same area(squaring), thus the name quadrature for this process.
Pythagorean mathematicians believed in the literal reality of numbers. The discovery of the existence of irrational numbers was a shock to them, since they considered the existence of numbers not expressible as the ratio of two natural numbers to be a flaw in nature(the Pythagorean world view did not contemplate the limits of infinite sequences of ratios of natural numbers- the modern notion of a real number). From a modern perspective, their mystical approach to numbers may be viewed as numerology.
His intention was to restore the philosophy of Plato, the genuine Pythagorean and mediator between Socrates and Pythagoras in its original purity, cleared from the Aristotelian and Stoic doctrines, and purified from the unsatisfactory and perverse explanations, which he said were found even in Speusippus and Xenocrates, and which, through the influence of Arcesilaus and Carneades had led to a bottomless skepticism.
Ocellus Lucanus was allegedly a Pythagorean philosopher, born in Lucania in the 6th century BC.[1] Aristoxenus cites him along with another Lucanian by the name of Ocillo, in a work preserved by Iamblichus that lists 218 supposed Pythagoreans, which nonetheless contained some inventions, wrong attributions to non-Pythagoreans, and some names derived from earlier pseudopythagoric traditions.