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Weblio 辞書 > 英和辞典・和英辞典 > Pythagoreanの意味・解説 > Pythagoreanに関連した共起表現

「Pythagorean」の共起表現一覧(1語右で並び替え)

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but Publius Vatinius, the other best-known Pythagorean among his political contemporaries, was a f
e surviving fragment of On Piety concerns a Pythagorean analogy between numbers and objects; the va
taphysics and cosmology combined Platonist, Pythagorean and Stoic ideas.
His status as a Pythagorean, and his general concern and respect for So
point, begetting lines or finiteness, etc. Pythagorean and Platonic philosophers like Plotinus and
Iamblichus calls him a Pythagorean, and, according to Themistius, Plato reckon
The writings attributed to Theano were: Pythagorean Apophthegms, Female Advice, On Virtue, On P
He was called a Pythagorean by Clement of Alexandria and Cicero, was sa
s the first Chinese classic text to use the Pythagorean comma, and to precisely analyze 12-tone tun
Italy and part of Magna Graecia where many Pythagorean communities existed.
re competing according to ethical-religious Pythagorean concepts by abstaining from sexual intercou
Phillipas, secretly a member of the Pythagorean cult plots with them to kill Alexander duri
urned computer scientist against an ancient Pythagorean cult.
A Pythagorean cup looks like a normal drinking cup, excep
A Pythagorean cup (also known as a Pythagoras cup, a Gree
hat wine and meat harm the mind conforms to Pythagorean dietary practice.
Regarding the Pythagorean divisions of the octave mentioned above, th
nus, and implies that Xenophilus taught him Pythagorean doctrine.
lus (died 45 BCE) made an attempt to revive Pythagorean doctrines, but the most important members o
He may have married Myia, a Pythagorean herself or possibly Pythagoras' daughter.
ed visually or auditorially, reflecting the Pythagorean idea that all things were numbers.
ahe and for a decade tried to establish the Pythagorean ideal by finding a match between the sizes
eration of Pythagoreans, and he is the only Pythagorean known to have lived in Athens in the 4th ce
He wrote a work On the Pythagorean Life, in which he emphasized, among other t
has been much discussion as to whether the Pythagorean literature which was widely published at th
e Greco-Roman mysteries and late Orphic and Pythagorean literature and influenced Gnostic forms of
Representation of the Pythagorean monad.
r's essays, Ancient Temple Architecture and Pythagorean Number as Form, Color, and Light from the e
d to combine his doctrine of Ideas with the Pythagorean number-theory, and identified the Good with
He is identified as a Pythagorean of the 4th century BCE, and as a supporter
hat the triples (a, b, c) and (a, d, e) are Pythagorean, one must prove that a, b, and d are ration
Melissa was a Pythagorean philosopher and mathematician from the 6th
-CHEHK-rah-tees) was, according to Plato, a Pythagorean philosopher from the ancient Greek town of
φιλος; 4th century BC) of Chalcidice, was a Pythagorean philosopher and musician, who lived in the
For the Pythagorean philosopher, see Cronius the Pythagorean.
Democrates (Greek: Δημοκράτης) a Pythagorean philosopher, concerning whom little is know
Acrion was a Locrian and a Pythagorean philosopher.
arissa (1st-century BC) was a physician and Pythagorean philosopher.
4th century BCE) of Iasos, in Caria, was a Pythagorean philosopher.
ns of later writers, which attempt to apply Pythagorean philosophy to a woman's life.
he addicted himself partly to the study of Pythagorean philosophy, partly to the science of medici
Calliphon of Croton (6th century BC) was a Pythagorean physician.
A Pythagorean prime is prime number of the form 4n + 1.
The first few Pythagorean primes are
Pythagorean Record is what a team's expected record is
s one of those who might have inherited the Pythagorean School after Pythagoras' death.
e on board a ship, as a result of which his Pythagorean shipmates toss him overboard; while one wri
urkert featured Androcydes in his stemma of Pythagorean symbola, the gnomic utterances or maxims th
ed passages from Hesiod in interpreting the Pythagorean symbols.
of the imperfection of the intervals in the Pythagorean system, and a desire to retain as much puri
q are odd primes, at least one of which is Pythagorean, then p is a quadratic residue mod q if and
From the Pythagorean theorem applied to the two right-angled tri
Geometric proof of the Pythagorean theorem from the Zhou Bi Suan Jing
geometry, and extended the treatment of the Pythagorean theorem as first presented in 800 BC by Bau
lated using the relativistic version of the pythagorean theorem which has a different sign for the
De Moivre's theorem - parallelogram rule - Pythagorean theorem - similar triangles - trigonometric
roblems that required an application of the Pythagorean theorem to calculate the distance between t
ith catheti measuring √2 and √3 (again, the Pythagorean theorem proves this).
By using the Pythagorean theorem, they reduced geometric problems to
question may suggest some knowledge of the Pythagorean theorem, though the papyrus only shows a st
rmal Euclidean geometry, triangles obey the Pythagorean theorem, which states that the square dista
rtues" of the pentecontad calendar with the Pythagorean theorem, further describing the number fift
which can be viewed as a version of the Pythagorean theorem.
osceles triangle the theorem reduces to the Pythagorean theorem.
In 1959 he discovered a new proof of the Pythagorean theorem.
ins one of the first recorded proofs of the Pythagorean Theorem.
a right angle according to the converse of Pythagorean theorem.
smates and teacher an original proof of the Pythagorean theorem.
The Pythagorean Theorem: A 4,000-Year History, 2007, Prince
The Triad is a Pythagorean title for the number three.
ho knew nothing of him except that he was a Pythagorean, took on himself the risk of a voyage to Cy
es that he was a major source for the later Pythagorean tradition, and he is also of interest in st
goras to the Turba philosophorum: Egypt and Pythagorean Tradition,” Journal of the Warburg and Cour
the primes that can be the hypotenuse of a Pythagorean triangle.
Main article: Pythagorean triple
pt 1 are the third term of a Leg-Hypotenuse Pythagorean triple (for example, 3-4-5, 5-12-13).
which gives Euclid's formula for a Pythagorean triple.
or in other words, the largest number in a Pythagorean triple.
ula is a fundamental formula for generating Pythagorean triples given an arbitrary pair of positive
ht-angled triangles, whose sidelengths form Pythagorean triples with rational entries.
Using Euclid's formula for generating Pythagorean triples, the sides must be in the ratio
iangles whose sides are of integer lengths, Pythagorean triples, possess angles that are never rati
a, or the quasi-monastic rule governing the Pythagorean way of life.
s (also transliterated as Androkydes) was a Pythagorean whose work On Pythagorean Symbols survives
Pythagorean women philosophers believed they were makin
                                                                                                   


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