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...'' are two [[real number]]s specifying a [[point (geometry)|point]] in a [[Euclid|Euclidean]] plane (a 2-dimensional Euclidean point space, an [[affine space

which, via Euclid algorithm, leads to:

...ael Underwood|Michael Underwood]] created a [[free particle]] and proved [[Euclid's lemma]].

...many primes, but one of the oldest and most familiar proofs goes back go [[Euclid]]. Euclid proved that for any finite set of prime numbers, there is always another pr

...36461 Publisher's description:]</u></b>&nbsp;Herophilus, a contemporary of Euclid, practiced medicine in Alexandria in the third century B.C., and seems to h

...d years of development was written down by [[Euclid]] in ''[[The Elements (Euclid)|The Elements]]''. ...n, who made important contributions to geometry, reflected in Book VIII of Euclid's Elements.

...reasoning by which Apollonius tied the shape of certain conic sections to Euclid's concept of deficient areas.

...reasoning by which Apollonius tied the shape of certain conic sections to Euclid's concept of deficient areas.

...1957 ed.), p. 36-40) discusses the table in detail and mentions in passing Euclid's method in modern notation (Neugebauer, op. cit., p. 39)</ref> the triples Euclid IX 21--34

...are the stuff of legend. Among the lasting achievements of the Library are Euclid's geometry, along with Greek translation of the Old Testament (although it

...the everyday life. The axiomatic method was the main research tool since [[Euclid]] (about 300 BC). The coordinate method (analytic geometry) was added by [[ ...ed "the three-dimensional Euclidean space". Its axiomatization, started by Euclid 23 centuries ago, was finalized in the 20 century by David Hilbert, Alfred

[[Euclid's Elements]]. This theory had become available only a century before,

* Circa 300 BC: In Book II of his Elements, [[Euclid]] gives a geometric construction with Euclidean tools for the solution of t

:: - the mathematics of [[Euclid]] and [[Pythagoras]]

...36461 Publisher's description:]</u></b>&nbsp;Herophilus, a contemporary of Euclid, practiced medicine in Alexandria in the third century B.C., and seems to h

irrationality.</ref> [[Euclid]] gave an algorithm for computing the greatest common divisor of two numbers ([[Euclid's Elements]], Prop. VII.2) and a proof

...f the telescope. Dee noted in a preface to Billingsley's translation of ''Euclid'' (1570) what he refers to as '''Perspective glasses''', a term used by Tho ...e to the ''Pantometria'', published the year after John Dee's Preface to ''Euclid'', Thomas noted specifically how his father had observed things with "Persp

* [[Euclid]] * [[Euclid's elements]]

as in the following pair which was already known to Euclid:

[[Image:Ccc-road.jpg|thumb|350px|CCC workers on road construction, Camp Euclid, Ohio 1936 ]]

<tr><th>Lundi<th>8<td>[[Belus]]<td>[[Scopas]]<td>[[Solon]]<td>[[Euclid]]<td>[[Pericles]]

...influenced by thinkers such as [[Descartes]]<ref name=tws07dec114/> and [[Euclid]]<ref name=tws908>{{cite news ...esolved obscurities and has a forbidding mathematical structure modeled on Euclid's geometry.<ref name=tws908/> But his philosophy attracted believers such a

# [[Euclid]]

...tism.<ref name="Farndon">Farndon, John et al. ''The Great Scientists: From Euclid to Stephen Hawking'', Metro Books, New York (2007) pp. 82 </ref> Faraday ne ...ame="Farndon" /> --><ref>Farndon, John et al. ''The Great Scientists: From Euclid to Stephen Hawking'', pp. 82 </ref>

A story (also told of Euclid) shows both a harsh and dogmatic Plato , but also an idealistic one. The s

..., contradicting contemporary beliefs, including those of [[Ptolemy]] and [[Euclid]]. The way in which Alhazen combined observations and rational arguments ha

...ho was himself also an Athenian<ref>Not the familiar mathematician named [[Euclid]].</ref> and Nicorrates of Samos and even the kings of [[Pergamum|Pergamos]

...relation to logic and philosophy goes back to the ancient Greeks such as [[Euclid]], [[Plato]], and [[Aristotle]]. Many other ancient and medieval philosoph

...generality]] are valued. There is beauty also in a clever proof, such as [[Euclid]]'s proof that there are infinitely many [[prime number]]s, and in a numeri

...wer of axiomatic [[deductive reasoning]] from the book of [[Euclid]]'s ''[[Euclid's Elements|Elements]]'', which he called the "holy little geometry book" <r

...] in Egypt (North-East Africa), where many notable early scientists like [[Euclid]] and [[Heron of Alexandria]] came to study. The [[Greeks]] also practiced

...tism.<ref name="Farndon">Farndon, John et al. ''The Great Scientists: From Euclid to Stephen Hawking'', Metro Books, New York (2007) pg. 82 </ref> Faraday ne