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Parmenides

Parmenides
Parmenides of Elea (/pɑrˈmɛnɨdiːz əv ˈɛliə/; Ancient Greek: Παρμενίδης ὁ Ἐλεάτης; fl. 5th century BCE) was an ancient Greek philosopher born in Elea, a Greek city on the southern coast of Magna Graecia. He was the founder of the Eleatic school of philosophy. The single known work of Parmenides is a poem, On Nature, which has survived only in fragmentary form. Life[edit] On Nature[edit] Parmenides is one of the most significant of the pre-Socratic philosophers.[12] His only known work, conventionally titled On Nature, is a poem which has only survived in fragmentary form. A proem (Greek: προοίμιον), which introduced the entire work,A section known as "The Way of Truth" (aletheia, ἀλήθεια), andA section known as "The Way of Appearance/Opinion" (doxa, δόξα). Proem[edit] The Way of Truth[edit] The section known as "the way of truth" discusses that which is real and contrasts with the argument in the section called "the way of opinion," which discusses that which is illusory. Perception vs.

Pythagoras Greek philosopher (c. 570 – c. 495 BC) Pythagoras of Samos[a] (Ancient Greek: Πυθαγόρας ὁ Σάμιος, romanized: Pythagóras ho Sámios, lit. 'Pythagoras the Samian', or simply Πυθαγόρας; Πυθαγόρης in Ionian Greek; c. 570 – c. 495 BC)[b] was an ancient Ionian Greek philosopher, polymath and the eponymous founder of Pythagoreanism. His political and religious teachings were well known in Magna Graecia and influenced the philosophies of Plato, Aristotle, and, through them, the West in general. The teaching most securely identified with Pythagoras is metempsychosis, or the "transmigration of souls", which holds that every soul is immortal and, upon death, enters into a new body. Biographical sources No authentic writings of Pythagoras have survived, and almost nothing is known for certain about his life. Life Early life There is not a single detail in the life of Pythagoras that stands uncontradicted. Reputed travels Alleged Greek teachers In Croton Family and friends Death Teachings Metempsychosis .

Amorite Amorite (Sumerian 𒈥𒌅 MAR.TU, Akkadian Tidnum or Amurrūm, Egyptian Amar, Hebrew אמורי ʼĔmōrī, Ancient Greek Αμορίτες) refers to an ancient Semitic-speaking people[1] from ancient Syria who also occupied large parts of Mesopotamia from the 21st Century BC. The term Amurru in Akkadian and Sumerian texts refers to them, as well as to their principal deity. Origin[edit] Known Amorites wrote in a dialect of Akkadian found on tablets at Mari dating from 1800–1750 BC. According to the Hebrew scriptures, Amalek is distinct from the Amorites. From inscriptions and tablets[edit] In the earliest Sumerian texts, all western lands beyond the Euphrates, including Syria and Canaan, were known as "the land of the MAR.TU (Amorites)". The MAR.TU who know no grain... They have prepared wheat and gú-nunuz (grain) as a confection, but an Amorite will eat it without even recognizing what it contains! Effects on Mesopotamia[edit] Biblical Amorites[edit] Indo-European hypothesis[edit] Notes[edit] References[edit] E.

Square root of 2 "Pythagoras's constant" redirects here; not to be confused with Pythagoras number The square root of 2, often known as root 2, radical 2, or Pythagoras' constant, and written as Geometrically the square root of 2 is the length of a diagonal across a square with sides of one unit of length; this follows from the Pythagorean theorem. 1.41421356237309504880168872420969807856967187537694807317667973799... The square root of 2 (number line not to scale). The quick approximation 99/70 (≈ 1.41429) for the square root of two is frequently used. History[edit] Babylonian clay tablet YBC 7289 with annotations. The Babylonian clay tablet YBC 7289 (c. 1800–1600 BC) gives an approximation of in four sexagesimal figures, 1 24 51 10, which is accurate to about six decimal digits:[1] This ancient Indian approximation is the seventh in a sequence of increasingly accurate approximations based on the sequence of Pell numbers, that can be derived from the continued fraction expansion of . First, pick a guess, . .

Moontracks Astrology Calendars Monad (philosophy) Philosophical concept of a most basic substance, or supreme being The Euclidean symbolism of the centered sphere also concerns the secular debate on the existence of a center of the universe. The idea of the monad is also reflected in the demiurge, or the belief of one supreme being that brought about the creation of the universe.

How to Detect Lies - body language, reactions, speech patterns Interesting Info -> Lying Index -> How to Detect Lies Become a Human Lie Detector (Part 1) Warning: sometimes ignorance is bliss. After gaining this knowledge, you may be hurt when it is obvious that someone is lying to you. Introduction to Detecting Lies: This knowledge is also useful for managers, employers, and for anyone to use in everyday situations where telling the truth from a lie can help prevent you from being a victim of fraud/scams and other deceptions. This is just a basic run down of physical (body language) gestures and verbal cues that may indicate someone is being untruthful. If you got here from somewhere else, be sure to check out our Lie Detection index page for more info including new research in the field of forensic psychology. Signs of Deception: Body Language of Lies: • Physical expression will be limited and stiff, with few arm and hand movements. • A person who is lying to you will avoid making eye contact. • Hands touching their face, throat & mouth. Final Notes:

Euclid "Euclid" is the anglicized version of the Greek name Εὐκλείδης, meaning "Good Glory".[4] Life Little is known about Euclid's life, as there are only a handful of references to him. Proclus later retells a story that, when Ptolemy I asked if there was a shorter path to learning geometry than Euclid's Elements, "Euclid replied there is no royal road to geometry In the only other key reference to Euclid, Pappus briefly mentioned in the fourth century that Apollonius "spent a very long time with the pupils of Euclid at Alexandria, and it was thus that he acquired such a scientific habit of thought" circa 247-222 BC.[12][13] A detailed biography of Euclid is given by Arabian authors, mentioning, for example, a birth town of Tyre. Elements One of the oldest surviving fragments of Euclid's Elements, found at Oxyrhynchus and dated to circa AD 100 (P. Although best known for its geometric results, the Elements also includes number theory. Other works Construction of a dodecahedron basing on a cube

6 Movie Formulas That Must Be Stopped Dear Hollywood, Hi, it's us! The people who spend money on your movies. Please stop making the same ones over and over again. It's not that we think you're completely useless, just... you know, mostly. Now that is a formula we can get behind, (if she'll let us. Ultra-Masculine Action Star Gets Stuck With Small Child or Children Who's Doing It Next: In The Game Plan, Dwayne "The Rock" Johnson plays Joe Kingman, a successful quarterback who's whole bachelor lifestyle gets turned around when he finds out (gasp) he has a seven-year-old daughter! Who Did It Best: Kindergarten Cop. Who Did It Worst: The Pacifier. The scene features Vin Diesel's sensitive and dramatic side and serves as a painful reminder as to why most of Diesel's movies focus more on his kicking-ass and blowing-things-up side. Why It Needs To Stop: We don't watch action movies for the subtle nuances of the heroes' performances-which is a good thing, because 10 out of 10 action stars cannot act to save their mother.

Irrational number The famous mathematical constant pi (π) is among the best known irrational numbers and is much represented in popular culture In mathematics, an irrational number is any real number that cannot be expressed as a ratio of integers. Informally, this means that an irrational number cannot be represented as a simple fraction. Irrational numbers are those real numbers that cannot be represented as terminating or repeating decimals. As a consequence of Cantor's proof that the real numbers are uncountable (and the rationals countable) it follows that almost all real numbers are irrational.[1] History[edit] The number is irrational. Ancient Greece[edit] Start with an isosceles right triangle with side lengths of integers a, b, and c. Greek mathematicians termed this ratio of incommensurable magnitudes alogos, or inexpressible. The discovery of incommensurable ratios was indicative of another problem facing the Greeks: the relation of the discrete to the continuous. India[edit] Middle Ages[edit]

Masanobu Fukuoka's Natural Farming and Permaculture | Permaculture & Alcohol Can Be A Gas Masanobu Fukuoka is a farmer/philosopher who lives on the Island of Shikoku, in southern Japan. His farming technique requires no machines, no chemicals and very little weeding. He does not plow the soil or use prepared compost and yet the condition of the soil in his orchards and fields improve each year. His method creates no pollution and does not require fossil fuels. His method requires less labor than any other, yet the yields in his orchard and fields compare favorably with the most productive Japanese farms which use all the technical know-how of modern science. How is this possible? I had not heard of permaculture at the time, but I can see now that Fukuoka's farm is a classic working model of permaculture design. Mollison and Fukuoka took entirely different routes to get to essentially the same place. The key word here is design. The idea for natural farming came to Fukuoka when he was about twenty five years old. But where to begin? Zone 2 is his grain fields. Larry Korn P.O.

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