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Who is Euclid?
Euclid of Alexandria
"Euclid" is the Greek name, meaning "Good Glory".
Euclid - 300 BC, also known as Euclid of Alexandria, was
  a Greek mathematician, often referred to as the "Father
  of Geometry".
He was active in Alexandria during the reign of Ptolemy I
 (323–283 BC).
His Elements is one of the most influential works in the
  history of mathematics, serving as the main textbook for
  teaching mathematics (especially geometry) from the
  time of its publication until the late 19th or early 20th
  century.
Surviving Fragments
One of the oldest surviving fragments of Euclid's Elements, found at
Oxyrhynchus and dated to circa AD 100 (P. Oxy. 29). The diagram
accompanies Book II, Proposition 5.
Euclid's life
Little is known about Euclid's life, as there are only a
  handful of references to him. 
It is believed that Euclid may have studied at Plato's
   Academy in Athens.
King Ptolemy asked if there was a shorter path to learning
  geometry than Euclid's Elements, "Euclid replied there is
  no royal road to geometry.“
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."
Painting History
Euclid in Raphael's School of Athens
Elements and Euclid
Although many of the results in Elements originated with
  earlier mathematicians, one of Euclid's accomplishments
  was to present them in a single, logically coherent
  framework, making it easy to use and easy to reference,
  including a system of rigorous mathematical proofs that
  remains the basis of mathematics even today.
The only reference that historians rely on of Euclid having
  written the Elements was from Proclus, who briefly in
  his Commentary on the Elements ascribes Euclid as its
  author.
Euclid through pictures
Elements and number theory
The Elements also includes number theory. It considers
 the connection between perfect numbers and
 Mersenne primes, the infinitude of prime numbers,
 Euclid's lemma on factorization (which leads to the
 fundamental theorem of arithmetic on uniqueness of
 prime factorizations), and the Euclidean algorithm
 for finding the greatest common divisor of two
 numbers.
Euclid through pictures
Euclidean geometry
The geometrical system described in the Elements was
 long known simply as geometry, and was considered
 to be the only geometry possible. Today, however,
 that system is often referred to as Euclidean
 geometry to distinguish it from other so-called non-
 Euclidean geometries that mathematicians
 discovered in the 19th century.
Dodecahedron
Euclid's construction of a regular dodecahedron
Other works of Euclid
At least five works of Euclid have survived to the present
  day. They follow the same logical structure as Elements,
  with definitions and proved propositions.
1. Data: deals with the nature and implications of "given" information
   in geometrical problems; the subject matter is closely related to the
   first four books of the Elements.
2. On Divisions of Figures, which survives only partially in Arabic
   translation, concerns the division of geometrical figures into two or
   more equal parts or into parts in given ratios. It is similar to a third
   century AD work by Heron of Alexandria.
Other works of Euclid..
3. Catoptrics, which concerns the mathematical theory of mirrors,
  particularly the images formed in plane and spherical concave
  mirrors. The attribution to Euclid is doubtful. Its author may have
  been Theon of Alexandria.
4. Phaenomena, a treatise on spherical astronomy, survives in Greek;
   it is quite similar to On the Moving Sphere by Autolycus of Pitane,
   who flourished around 310 BC.
5. Optics is the earliest surviving Greek treatise on perspective. In its
   definitions Euclid follows the Platonic tradition that vision is caused
   by discrete rays which emanate from the eye. One important
   definition is the fourth: "Things seen under a greater angle appear
   greater, and those under a lesser angle less, while those under equal
   angles appear equal."
Critics

His (Euclid) definitions do not always define, his
 axioms are not always indemonstrable, his
 demonstrations require many axioms of which he is
 quite unconscious. (Bertrand Russell, The Teaching of
  Euclid, The article appeared in The Mathematical Gazette in
  1902. The Nobel Prize in Literature 1950)
Mathematics, rightly viewed, possesses not only truth,
 but supreme beauty - a beauty cold and austere, like
 that of sculpture. (Bertrand Russell)
Poem about Euclid
Further research
Alexander the Great founded some twenty cities that bore his
  name, most notably Alexandria in Egypt. Alexander died in
  Babylon in 323 BC.
Alexander crossed the Indus and fought and won an epic battle
  against King Porus (Purushottama), who ruled a region in the
  Punjab, in the Battle of the Hydaspes in 326 BC. Alexander
  was impressed by Porus's bravery, and made him an ally.
In the aftermath of Alexander's conflicts in North-Western India,
   Megasthenes' Herakles who travelled to India as the
   ambassador of the Seleucids during the reign of Chandragupta
   Maurya.
Further research..
Dionysius was a Greek of the 3rd century BCE, who was sent as
  ambassador to the court of the Indian emperor Ashoka, by
  Ptolemy Philadelphus.
He was preceded in this role by Megasthenes, ambassador to
  Chandragupta Maurya, and Deimachus, ambassador to his son,
  and father of Ashoka, Bindusara.
It is possible that these Ambassadors, led by scholars from the
   ancient Greek empire, learned from the Indian Universities /
   Scholars and transferred our ancient wisdom (including
   Surgery from Ayurveda, Matahematics from Jyothisha and
   Philosophy from the Vedas) which later became the ancestral
   property of the Western world.
Project work
• Compiled by Mrs. Sreeja MK, student of Teachers'
  Education (B.Ed.) Programme 2011-12, Mahathma Gandhi
  University, Kottayam
sreeja.thannikat@gmail.com 0481 – 2 393 120
• Mahatma Gandhi University College of Teacher Education,
  Kudamaloor, Govt.High School Campus, Kudamaloor, Kottayam,
  Tel.No. 0481 – 2 391 264.

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Euclid project

  • 2. Euclid of Alexandria "Euclid" is the Greek name, meaning "Good Glory". Euclid - 300 BC, also known as Euclid of Alexandria, was a Greek mathematician, often referred to as the "Father of Geometry". He was active in Alexandria during the reign of Ptolemy I (323–283 BC). His Elements is one of the most influential works in the history of mathematics, serving as the main textbook for teaching mathematics (especially geometry) from the time of its publication until the late 19th or early 20th century.
  • 3. Surviving Fragments One of the oldest surviving fragments of Euclid's Elements, found at Oxyrhynchus and dated to circa AD 100 (P. Oxy. 29). The diagram accompanies Book II, Proposition 5.
  • 4. Euclid's life Little is known about Euclid's life, as there are only a handful of references to him.  It is believed that Euclid may have studied at Plato's Academy in Athens. King Ptolemy asked if there was a shorter path to learning geometry than Euclid's Elements, "Euclid replied there is no royal road to geometry.“ 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."
  • 5. Painting History Euclid in Raphael's School of Athens
  • 6. Elements and Euclid Although many of the results in Elements originated with earlier mathematicians, one of Euclid's accomplishments was to present them in a single, logically coherent framework, making it easy to use and easy to reference, including a system of rigorous mathematical proofs that remains the basis of mathematics even today. The only reference that historians rely on of Euclid having written the Elements was from Proclus, who briefly in his Commentary on the Elements ascribes Euclid as its author.
  • 8. Elements and number theory The Elements also includes number theory. It considers the connection between perfect numbers and Mersenne primes, the infinitude of prime numbers, Euclid's lemma on factorization (which leads to the fundamental theorem of arithmetic on uniqueness of prime factorizations), and the Euclidean algorithm for finding the greatest common divisor of two numbers.
  • 10. Euclidean geometry The geometrical system described in the Elements was long known simply as geometry, and was considered to be the only geometry possible. Today, however, that system is often referred to as Euclidean geometry to distinguish it from other so-called non- Euclidean geometries that mathematicians discovered in the 19th century.
  • 11. Dodecahedron Euclid's construction of a regular dodecahedron
  • 12. Other works of Euclid At least five works of Euclid have survived to the present day. They follow the same logical structure as Elements, with definitions and proved propositions. 1. Data: deals with the nature and implications of "given" information in geometrical problems; the subject matter is closely related to the first four books of the Elements. 2. On Divisions of Figures, which survives only partially in Arabic translation, concerns the division of geometrical figures into two or more equal parts or into parts in given ratios. It is similar to a third century AD work by Heron of Alexandria.
  • 13. Other works of Euclid.. 3. Catoptrics, which concerns the mathematical theory of mirrors, particularly the images formed in plane and spherical concave mirrors. The attribution to Euclid is doubtful. Its author may have been Theon of Alexandria. 4. Phaenomena, a treatise on spherical astronomy, survives in Greek; it is quite similar to On the Moving Sphere by Autolycus of Pitane, who flourished around 310 BC. 5. Optics is the earliest surviving Greek treatise on perspective. In its definitions Euclid follows the Platonic tradition that vision is caused by discrete rays which emanate from the eye. One important definition is the fourth: "Things seen under a greater angle appear greater, and those under a lesser angle less, while those under equal angles appear equal."
  • 14. Critics His (Euclid) definitions do not always define, his axioms are not always indemonstrable, his demonstrations require many axioms of which he is quite unconscious. (Bertrand Russell, The Teaching of Euclid, The article appeared in The Mathematical Gazette in 1902. The Nobel Prize in Literature 1950) Mathematics, rightly viewed, possesses not only truth, but supreme beauty - a beauty cold and austere, like that of sculpture. (Bertrand Russell)
  • 16. Further research Alexander the Great founded some twenty cities that bore his name, most notably Alexandria in Egypt. Alexander died in Babylon in 323 BC. Alexander crossed the Indus and fought and won an epic battle against King Porus (Purushottama), who ruled a region in the Punjab, in the Battle of the Hydaspes in 326 BC. Alexander was impressed by Porus's bravery, and made him an ally. In the aftermath of Alexander's conflicts in North-Western India, Megasthenes' Herakles who travelled to India as the ambassador of the Seleucids during the reign of Chandragupta Maurya.
  • 17. Further research.. Dionysius was a Greek of the 3rd century BCE, who was sent as ambassador to the court of the Indian emperor Ashoka, by Ptolemy Philadelphus. He was preceded in this role by Megasthenes, ambassador to Chandragupta Maurya, and Deimachus, ambassador to his son, and father of Ashoka, Bindusara. It is possible that these Ambassadors, led by scholars from the ancient Greek empire, learned from the Indian Universities / Scholars and transferred our ancient wisdom (including Surgery from Ayurveda, Matahematics from Jyothisha and Philosophy from the Vedas) which later became the ancestral property of the Western world.
  • 18. Project work • Compiled by Mrs. Sreeja MK, student of Teachers' Education (B.Ed.) Programme 2011-12, Mahathma Gandhi University, Kottayam sreeja.thannikat@gmail.com 0481 – 2 393 120 • Mahatma Gandhi University College of Teacher Education, Kudamaloor, Govt.High School Campus, Kudamaloor, Kottayam, Tel.No. 0481 – 2 391 264.