Isaac Newton: Difference between revisions
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1) Inspired by Wallis' attempt to square the circle and compute areas of curves: | 1) Inspired by Wallis' attempt to square the circle and compute areas of curves: | ||
[[Image:Circle area.gif|thumb|right]] | |||
2) Tabulates the results and gets Pascal triangle and thus: |
Revision as of 04:00, 4 December 2007
Life of Isaac Newton
Biographical Data
Born: December 25, 1642 in Woolsthorpe, England Professional life: until 1658 - School at Grantham 1661 - Left for Cambridge University 1665 - Forced to leave Cambridge in because of the plague 1666 - Stays in Woolsthorpe and begins to develop his most famous insights 1667 - Returned to Cambridge 1669 - Became a part of faculty Offered post of warden of the Mint in 1696 1670-1671 - Composed Methodis fluxionum - his main work on the calculus 1687 - Published first edition of Principia 1689-1690 and 1701-1702 - member of parliament for the university in 1703 - President of Royal Society Died: March 20, 1727, in London, England
Personal Life
Father died before Newton was born, mother left him when he was 3, grew up at grandmother's, puritanical upbringing; Introverted, insecure; Very protective of his privacy (only few manuscripts from his boyhood and undergraduate years); Incapable to accept other brilliant minds - e.g. campaign to destroy Leibnitz; Psychological problems - nervous breakdown in 1693: paranoia, depressions
Academic focus
Optics
"He denied the homogeneity of light, stating that it was complex and heterogeneous."
Gravity and Mechanics
Every 2 objects attract each other such as planet and the Sun, or Earth and the Moon, "attract each other with a force that depends on the porduct of heir masses and falls off the square of their distance apart."
3 laws of motion:
Mathematics
Fundamental work in the calculus; classical and analytic geometry; finite differences; classification of curves; methods of computation and approximation; probability
Secondary academic interests
Alchemy; Philosophy; Theology
Contribution to Calculus
Binomial Theorem
1) Inspired by Wallis' attempt to square the circle and compute areas of curves:
2) Tabulates the results and gets Pascal triangle and thus: