12:22
Greek Mathematics (Part 1)
A documentary about ancient Greek mathematics, focusing on Euclid's Elements. (Part 1)...
published: 22 Oct 2010
author: MathHist
Greek Mathematics (Part 1)
Greek Mathematics (Part 1)
A documentary about ancient Greek mathematics, focusing on Euclid's Elements. (Part 1)- published: 22 Oct 2010
- views: 8636
- author: MathHist
50:41
MathHistory2a: Greek geometry
The ancient Greeks loved geometry and made great advances in this subject. Euclid's Elemen...
published: 18 Mar 2011
author: njwildberger
MathHistory2a: Greek geometry
MathHistory2a: Greek geometry
The ancient Greeks loved geometry and made great advances in this subject. Euclid's Elements was for 2000 years the main text in mathematics, giving a carefu...- published: 18 Mar 2011
- views: 13311
- author: njwildberger
6:55
Archimedes the Greatest Mathematician
Discoveries and inventions : The Golden Crown, The Archimedes Screw, The Claw of Archimede...
published: 02 Nov 2009
author: tektamos
Archimedes the Greatest Mathematician
Archimedes the Greatest Mathematician
Discoveries and inventions : The Golden Crown, The Archimedes Screw, The Claw of Archimedes, The Archimedes Heat Ray...etc Archimedes of Syracuse (Greek: Ἀρχ...- published: 02 Nov 2009
- views: 24802
- author: tektamos
42:04
MathHistory3a: Greek number theory
The ancient Greeks studied squares, triangular numbers, primes and perfect numbers. Euclid...
published: 25 Mar 2011
author: njwildberger
MathHistory3a: Greek number theory
MathHistory3a: Greek number theory
The ancient Greeks studied squares, triangular numbers, primes and perfect numbers. Euclid stated the Fundamental theorem of Arithmetic: that a natural numbe...- published: 25 Mar 2011
- views: 10537
- author: njwildberger
10:20
Feynman: 'Greek' versus 'Babylonian' mathematics
Richard Feynman explains the main differences in the traditions of how mathematical reason...
published: 17 May 2012
author: TehPhysicalist
Feynman: 'Greek' versus 'Babylonian' mathematics
Feynman: 'Greek' versus 'Babylonian' mathematics
Richard Feynman explains the main differences in the traditions of how mathematical reasoning is employed between mathematicians and physicists.- published: 17 May 2012
- views: 2094
- author: TehPhysicalist
3:24
Ancient Greek Math Song!
E-6 Final project by Kate Sorenson. All vocals (even the male sounding one!) done by Kate ...
published: 16 Dec 2009
author: Kate Sorenson
Ancient Greek Math Song!
Ancient Greek Math Song!
E-6 Final project by Kate Sorenson. All vocals (even the male sounding one!) done by Kate Sorenson. Video and vocals also done by Kate Sorenson. Editing done...- published: 16 Dec 2009
- views: 2578
- author: Kate Sorenson
12:28
Greek Mathematics (Part 2)
A documentary about ancient Greek mathematics, focusing on Euclid's Elements. (Part 2)...
published: 22 Oct 2010
author: MathHist
Greek Mathematics (Part 2)
Greek Mathematics (Part 2)
A documentary about ancient Greek mathematics, focusing on Euclid's Elements. (Part 2)- published: 22 Oct 2010
- views: 3858
- author: MathHist
4:05
WHITE HISTORY- Archimedes Greek mathematician, physicist, engineer, inventor etc.
When we think of the great white scientists and mathematicians of the ancient world, who h...
published: 31 Mar 2013
author: ArianrhodJelena
WHITE HISTORY- Archimedes Greek mathematician, physicist, engineer, inventor etc.
WHITE HISTORY- Archimedes Greek mathematician, physicist, engineer, inventor etc.
When we think of the great white scientists and mathematicians of the ancient world, who have contributed greatly to today's inventions and researches, who c...- published: 31 Mar 2013
- views: 649
- author: ArianrhodJelena
54:08
MathHistory4: Infinity in Greek mathematics
We discuss primarily the work of Eudoxus and Archimedes, the founders of calculus. Archime...
published: 29 Mar 2011
author: njwildberger
MathHistory4: Infinity in Greek mathematics
MathHistory4: Infinity in Greek mathematics
We discuss primarily the work of Eudoxus and Archimedes, the founders of calculus. Archimedes in particular discovered formulas that are only found in advanc...- published: 29 Mar 2011
- views: 10858
- author: njwildberger
23:53
A History of Western Philosophy - Book 1 - Early Greek Mathematics and Astronomy (24/30)
A History of Western Philosophy
Book 1 - Ancient Philosophy
Chapter 24 - Early Greek Mathe...
published: 24 Nov 2013
A History of Western Philosophy - Book 1 - Early Greek Mathematics and Astronomy (24/30)
A History of Western Philosophy - Book 1 - Early Greek Mathematics and Astronomy (24/30)
A History of Western Philosophy Book 1 - Ancient Philosophy Chapter 24 - Early Greek Mathematics and Astronomy By Bertrand Russell- published: 24 Nov 2013
- views: 1
55:44
Leaping out of the Page The Use of Diagram in Greek Mathematics, Prof Reviel Netz, British Academy
LECTURE IN CLASSICS AND ANCIENT HISTORY Leaping out of the Page: The Use of Diagram in Gre...
published: 20 Mar 2013
author: britacfilm
Leaping out of the Page The Use of Diagram in Greek Mathematics, Prof Reviel Netz, British Academy
Leaping out of the Page The Use of Diagram in Greek Mathematics, Prof Reviel Netz, British Academy
LECTURE IN CLASSICS AND ANCIENT HISTORY Leaping out of the Page: The Use of Diagram in Greek Mathematics Professor Reviel Netz Thursday 14 March 2013, 6 -- 7...- published: 20 Mar 2013
- views: 176
- author: britacfilm
57:56
The Story of Maths 1of4 The Language of the Universe
The Story of Maths is a four-part British television series outlining aspects of the histo...
published: 30 Nov 2013
The Story of Maths 1of4 The Language of the Universe
The Story of Maths 1of4 The Language of the Universe
The Story of Maths is a four-part British television series outlining aspects of the history of mathematics. It was a co-production between the Open University and the BBC and aired in October 2008 on BBC Four. The material was written and presented by University of Oxford professor Marcus du Sautoy. The consultants were the Open University academics Robin Wilson, professor Jeremy Gray and June Barrow-Green. Kim Duke is credited as series producer. In this opening program Marcus du Sautoy looks at how important and fundamental mathematics is to our lives before looking at the mathematics of ancient Egypt, Mesopotamia, and Greece. Du Sautoy commences in Egypt where recording the patterns of the seasons and in particular the flooding of the Nile was essential to their economy. There was a need to solve practical problems such as land area for taxation purposes. Du Sautoy discovers the use of a decimal system based on the fingers on the hands, the unusual method for multiplication and division. He examines the Rhind Papyrus, the Moscow Papyrus and explores their understanding of binary numbers, fractions and solid shapes. He then travels to Babylon and discovered that the way we tell the time today is based on the Babylonian 60 base number system. So because of the Babylonians we have 60 seconds in a minute, and 60 minutes in an hour. He then shows how the Babylonians used quadratic equations to measure their land. He deals briefly with Plimpton 322. In Greece, the home of ancient Greek mathematics, he looks at the contributions of some of its greatest and well known mathematicians including Pythagoras, Plato, Euclid, and Archimedes, who are some of the people who are credited with beginning the transformation of mathematics from a tool for counting into the analitical subject we know today. A controversial figure, Pythagoras' teachings were considered suspect and his followers seen as social outcasts and a little be strange and not in the norm. There is a legend going around that one of his followers, Hippasus, was drowned when he announced his discovery of irrational numbers. As well as his work on the properties of right angled triangles, Pythagoras developed another important theory after observing musical instruments. He discovered that the intervals between harmonious musical notes are always in whole number intervals. It deals briefly with Hypatia of Alexandria.- published: 30 Nov 2013
- views: 7
4:23
History of Mathematics : History of Math Symbols
The history of math symbols stems from Ancient Roman and Greek culture. Learn about math s...
published: 03 Jan 2009
author: eHow
History of Mathematics : History of Math Symbols
History of Mathematics : History of Math Symbols
The history of math symbols stems from Ancient Roman and Greek culture. Learn about math symbols with tips from a mathematics instructor in this free video o...- published: 03 Jan 2009
- views: 10819
- author: eHow
Vimeo results:
13:32
SYNDEX: The Auric Key, by Bob Marshall, Cryptoporticus Productions
http://syndex1.iwarp.com/ http://
"Produced by Shaman's International and filmed by Eric ...
published: 18 Apr 2010
author: Iona Miller
SYNDEX: The Auric Key, by Bob Marshall, Cryptoporticus Productions
http://syndex1.iwarp.com/ http://
"Produced by Shaman's International and filmed by Eric Stomberger"
Syndex I & II are about the spiritual and universal beauty of numbers. They reflect the order and beauty of nature, but also of psyche. According to Jung, number unifies the physical and psychic (as in "realm of the psyche", not fortunetelling) worlds through synchronicity. Jung's basic ideas about the unity of knowledge and existence are in principle synonymous with the Platonic tradition, alchemy, Qabala and Gnosticism. Plato treated the end product of the evolution of mathematical concepts, (a fixed system of idealized objects), as an independent beginning point of the evolution of the "world of things." This concrete form of philosophy was determined by the nature of Greek mathematics.
These philosophies seek to reconcile the actual condition with a hypothetical distant ideal, which expansively incorporates both personal and universal dimensions. It is an inward-oriented epistemology. By intuitive perception we can consciously reiterate the laws of Nature and mind which are equivalent to the archetypes themselves. Belief in the essential aspect of the mathematical as a real world, a "last reality" underlies the surprising efficiency of mathematics in the natural sciences and technology.There is a relationship between number dynamics and geometry that is pre-arithmatical, pre-mathematical. SYNDEX encodes the maximal amount of information in the minimal amount of graphic elements, disclosing circular unity in the natural geometry of number and a basewave in the natural number system.
25:53
Syndex2: The Auric Key, Bob Marshall, Produced by Iona Miller [HQ]
"Produced by Shaman's International and filmed by Eric Stomberger"
Bucky Fuller loved this...
published: 25 Apr 2010
author: Iona Miller
Syndex2: The Auric Key, Bob Marshall, Produced by Iona Miller [HQ]
"Produced by Shaman's International and filmed by Eric Stomberger"
Bucky Fuller loved this. This is PART 2 of a 4 part series, one per week. My colleague, Bob Marshall [deceased] ranting about the Auric Key 2520 and Om #108 on the rational nature of number, the base wave in natural numbers. Don't worry, it took me 10 years to get it enough to write our text; you'll g...et the hang of it. It isn't arithematic or mathematics - it's numeronomy (NOT numerology). Maximal information encoded in minimal graphic elements. Retrocity of numbers. Sacred geometry, etc. See http://syndex1.iwarp.com and http://syndex2.iwarp.com
Syndex I & II are about the spiritual and universal beauty of numbers. They reflect the order and beauty of nature, but also of psyche. According to Jung, number unifies the physical and psychic (as in "realm of the psyche", not fortunetelling) worlds through synchronicity. Jung's basic ideas about the unity of knowledge and existence are in principle synonymous with the Platonic tradition, alchemy, Qabala and Gnosticism. Plato treated the end product of the evolution of mathematical concepts, (a fixed system of idealized objects), as an independent beginning point of the evolution of the "world of things." This concrete form of philosophy was determined by the nature of Greek mathematics.
These philosophies seek to reconcile the actual condition with a hypothetical distant ideal, which expansively incorporates both personal and universal dimensions. It is an inward-oriented epistemology. By intuitive perception we can consciously reiterate the laws of Nature and mind which are equivalent to the archetypes themselves. Belief in the essential aspect of the mathematical as a real world, a "last reality" underlies the surprising efficiency of mathematics in the natural sciences and technology.There is a relationship between number dynamics and geometry that is pre-arithmatical, pre-mathematical. SYNDEX encodes the maximal amount of information in the minimal amount of graphic elements, disclosing circular unity in the natural geometry of number and a basewave in the natural number system.
6:18
TRIPTYCHON - I wish, I search, I want the new!
Iannis Xenakis was a greek architect and composer who developed a new and future-based mus...
published: 27 Jul 2011
author: Inna Heller
TRIPTYCHON - I wish, I search, I want the new!
Iannis Xenakis was a greek architect and composer who developed a new and future-based music in his time. Consecently, he carried over mathematical and physical patterns onto his compositions. Instead of working with melodies and harmonies – he prefered masses, clouds, branchings and surfaces. I was inspired by his musial aesthetics and developed an hommage to one of the most impressive artists of our times. I created a 15-metres-long illustration which narrates about the life of Iannis Xenakis.
83:57
The Bible - The Word Of God - Extraordinary Claims Demand Extraordinary Evidence
Even though the historical evidence for the Bible is certainly very strong, I feel the Bib...
published: 20 Apr 2011
author: Philip Cunningham
The Bible - The Word Of God - Extraordinary Claims Demand Extraordinary Evidence
Even though the historical evidence for the Bible is certainly very strong, I feel the Bible finds a greater level of verification for its claim for supernatural (divinely inspired) authorship from the hundreds of precisely fulfilled, and unambiguous, prophecies in it that can be verified by numerous outside sources. (of personal note: I consider Nostradamus to be a fairly ambiguous, after the fact, prophet). Unique among all books ever written, the Bible accurately foretells specific events-in detail-many years, sometimes centuries, before they occur. Approximately 2500 prophecies appear in the pages of the Bible, about 2000 of which already have been fulfilled to the letter—no errors. (The remaining 500 or so reach into the future and may be seen unfolding as days go by.; Hugh Ross - Reasons To Believe)
Here are a few resources showing the clarity and authenticity of Bible prophecy:
Isaiah 53 and the Dead Sea Scrolls - verified prophecy before the birth of Christ
http://www.allaboutarchaeology.org/dead-sea-scrolls-2.htm
The Prophesied Second Destruction of Jerusalem in 70 A.D.
https://docs.google.com/document/pub?id=1Yyhb0EH6KaMTeX5bYuLD2fRFgEYJC2RKsjiTcqgEbII
Probability Of Just Eight Prophecies Being Fulfilled - Jesus - video
http://www.metacafe.com/watch/4041170
The Case for Jesus the Messiah — Incredible Prophecies that Prove God Exists By Dr. John Ankerberg, Dr. John Weldon, and Dr. Walter Kaiser, Jr.
Excerpt: But, of course, there are many more than eight prophecies. In another calculation Stoner used 48 prophecies (even though he could have used 456) and arrived at the extremely conservative estimate that the probability of 48 prophecies being fulfilled in one person is one in 10^157.
http://www.johnankerberg.org/Articles/ATRJ/proof/ATRJ1103PDF/ATRJ1103-3.pdf
The King Jesus (A Precise Mathematical Prediction)
http://www.iclnet.org/pub/resources/text/m.sion/kjesenpr.htm
'Other than Christ, no other religious leader was foretold a thousand years before he arrived, nor was anything said about where he would be born, why he would come, how he would live, and when he would die. No other religious leader claimed to be God, or performed miracles, or rose from the dead. No other religious leader grounded his doctrine in historical facts. No other religious leader declared his person to be even more important than his teachings.'
StephenB
The Precisely Fulfilled Prophecy Of Israel Becoming A Nation In 1948 - video
http://www.metacafe.com/watch/4041241
Bible Prophecy Fulfilled - Israel 1948 - article
http://ezinearticles.com/?Bible-Prophecy-Fulfilled---Israel-1948&id;=449317
Miracle In A Minefield - The Rebirth Of Israel & 1967 Six Day War
http://www.metacafe.com/watch/4159336/
The precisely fulfilled prophecy of Israel becoming a nation again is of no small importance, since the restoration of Israel clearly signifies the time immediately preceding the return of Christ.
The Signs of Israel's Rebirth: Lesson 1: The Parable of the Fig Tree
Concluding Statement: Now it should also be perfectly clear what the parable of the fig tree in the Olivet Discourse means (Matt 24:32-34). As the disciples were walking into the city on Tuesday morning after Palm Sunday, they noticed that the tree which Jesus had cursed the day before had withered and dried up. Later, on Tuesday evening, when the memory of the withered fig tree was still fresh in their minds, Jesus spoke the parable in question. He said that when the church sees the fig tree leafing out again, it will know that "it is . . . at the doors." The Greek for "it is" can also be translated "he is." In prophecy, "door" is often a symbol for the passageway between heaven and earth (Rev. 4:1). What the parable means, therefore, is that when the nation of Israel revives after its coming disintegration and death in A.D. 70, the return of Christ will be imminent.
http://www.themoorings.org/prophecy/Israel/Israel1.html
Even Sir Isaac Newton, who is considered one of the greatest, if not the greatest, scientist who has ever lived, was a avid student of Bible prophecy:
Sir Isaac Newton's Prediction For The Return Of Christ - Sid Roth video
http://www.metacafe.com/watch/4041154
"Prophetic Perspectives, 2008-2015" - Jim Bramlett
Excerpt: For years I have been intrigued with Newton's interpretation of Daniel 9:25 and the 62 weeks and 7 weeks (62 X 7 = 434 years, and 7 X 7 = 49 years), counted "from the going forth of the command to restore and build Jerusalem." In his commentary on Daniel, a copy of which I have, Newton wrote that the interpretation of those 69 weeks is usually incorrect, violating the Hebrew language. He said the two numbers should not be added together as most scholars do, but the 434 years refer to Messiah's first coming (which he demonstrated), and the 49 years refer to His second coming, after Israel is reestablished, an idea unheard of 300 years ago but happening in our generation The start date for counting has been controversial.
Youtube results:
3:02
Beauty Of Mathematics ...!? Illuminatii ~ God...!?
THIS VIDEO IS FOR YOUR VIEWING PLEASURE, IT IS NOT MEANT TO CHANGE YOUR LIFE OR TALK YOU I...
published: 21 Dec 2010
author: Daniel Brown
Beauty Of Mathematics ...!? Illuminatii ~ God...!?
Beauty Of Mathematics ...!? Illuminatii ~ God...!?
THIS VIDEO IS FOR YOUR VIEWING PLEASURE, IT IS NOT MEANT TO CHANGE YOUR LIFE OR TALK YOU IN TO BELIEVING IN GOD!.... OPEN YOU MIND, NOT YOUR MOUTH! I WILL RE...- published: 21 Dec 2010
- views: 20850
- author: Daniel Brown
10:00
Archimedes the Greatest Mathematician II
Discoveries and inventions : The Golden Crown, The Archimedes Screw, The Claw of Archimede...
published: 07 Nov 2009
author: tektamos
Archimedes the Greatest Mathematician II
Archimedes the Greatest Mathematician II
Discoveries and inventions : The Golden Crown, The Archimedes Screw, The Claw of Archimedes, The Archimedes Heat Ray...etc Archimedes of Syracuse (Greek: Ἀρχ...- published: 07 Nov 2009
- views: 14939
- author: tektamos
84:40
EP42 : Mathematics is the Key to Higher Dimensions
Mathematics is the abstract study of topics such as quantity (numbers), structure, space, ...
published: 17 Jan 2014
EP42 : Mathematics is the Key to Higher Dimensions
EP42 : Mathematics is the Key to Higher Dimensions
Mathematics is the abstract study of topics such as quantity (numbers), structure, space, and change. There is a range of views among mathematicians and philosophers as to the exact scope and definition of mathematics. Mathematicians seek out patterns and use them to formulate new conjectures. Mathematicians resolve the truth or falsity of conjectures by mathematical proof. When mathematical structures are good models of real phenomena, then mathematical reasoning can provide insight or predictions about nature. Through the use of abstraction and logic, mathematics developed from counting, calculation, measurement, and the systematic study of the shapes and motions of physical objects. Practical mathematics has been a human activity for as far back as written records exist. The research required to solve mathematical problems can take years or even centuries of sustained inquiry. Rigorous arguments first appeared in Greek mathematics, most notably in Euclid's Elements. Since the pioneering work of Giuseppe Peano (1858--1932), David Hilbert (1862--1943), and others on axiomatic systems in the late 19th century, it has become customary to view mathematical research as establishing truth by rigorous deduction from appropriately chosen axioms and definitions. Mathematics developed at a relatively slow pace until the Renaissance, when mathematical innovations interacting with new scientific discoveries led to a rapid increase in the rate of mathematical discovery that has continued to the present day. Galileo Galilei (1564--1642) said, "The universe cannot be read until we have learned the language and become familiar with the characters in which it is written. It is written in mathematical language, and the letters are triangles, circles and other geometrical figures, without which means it is humanly impossible to comprehend a single word. Without these, one is wandering about in a dark labyrinth." Carl Friedrich Gauss (1777--1855) referred to mathematics as "the Queen of the Sciences". Benjamin Peirce (1809--1880) called mathematics "the science that draws necessary conclusions". David Hilbert said of mathematics: "We are not speaking here of arbitrariness in any sense. Mathematics is not like a game whose tasks are determined by arbitrarily stipulated rules. Rather, it is a conceptual system possessing internal necessity that can only be so and by no means otherwise." Albert Einstein (1879--1955) stated that "as far as the laws of mathematics refer to reality, they are not certain; and as far as they are certain, they do not refer to reality." French mathematician Claire Voisin states "There is creative drive in mathematics, it's all about movement trying to express itself." Mathematics is used throughout the world as an essential tool in many fields, including natural science, engineering, medicine, finance and the social sciences. Applied mathematics, the branch of mathematics concerned with application of mathematical knowledge to other fields, inspires and makes use of new mathematical discoveries, which has led to the development of entirely new mathematical disciplines, such as statistics and game theory. Mathematicians also engage in pure mathematics, or mathematics for its own sake, without having any application in mind. There is no clear line separating pure and applied mathematics, and practical applications for what began as pure mathematics are often discovered.- published: 17 Jan 2014
- views: 7
1:51
History of Mathematics
The History of Mathematics Read about Ancient Egyptian mathematics, Babylonian mathematics...
published: 15 Nov 2012
author: Nata Fly
History of Mathematics
History of Mathematics
The History of Mathematics Read about Ancient Egyptian mathematics, Babylonian mathematics, Chinese mathematics, Greek mathematics and much more. Find out wh...- published: 15 Nov 2012
- views: 133
- author: Nata Fly