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TUTUROR ABSOLVENTILOR PROMOTIEI 2006. SUCCES ! A MATHEMATICIAN`S APOLOGY. G.H. HARDY ... 'No one has yet discovered any warlike purpose to be served by the theory of ... – PowerPoint PPT presentation

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Title: TUTUROR ABSOLVENTILOR PROMOTIEI 2006


1
TUTUROR ABSOLVENTILOR PROMOTIEI 2006
  • SUCCES !

2
A MATHEMATICIANS APOLOGY
  • G.H. HARDY
  • 1877-1947

3
Bibliografie
  • www-history.mcs.st-and.ac.uk/history/Biographies/
    Hardy.html
  • www.math.ualberta.ca/mss/
  • http//en.wikipedia.org/wiki/G._H._Hardy

4
  • I have never done anything useful

5
Masina Enigma
6
  • "No one has yet discovered any warlike purpose to
    be served by the theory of numbers or relativity,
    and it seems unlikely that anyone will do so for
    many years."

7
ELEMENTE IX 20
  • Sirul numerelor naturale este infinit.
  • http//aleph0.clarku.edu/djoyce/java/elements/Eu
    clid.html

8
Reductio ad absurdum
  • Sa alegem P cel mai mare numar prim.
  • Q(2 .3.P)1gt P

9
  • The proof is by reductio ad absurdum, and
    reductio ad absurdum, which Euclid loved so much,
    is one of a mathematicians finest weapons. It is
    a far finer gambit than any chess gambit a chess
    player may offer the sacrifice of a pawn or even
    a piece, but a mathematician offers THE GAME.

10
Demonstratia lui Pitagora pentru irationalitatea
lui v2
  • v2a/b
  • 2(a/b)2
  • a22 b2

11
Alte exemple
  • Teorema fundamentala a aritmeticii
  • Teorema lui Fermat numerele prime care se scriu
    ca suma de doua patrate

12
YOUNGS MAN GAME
  • Newton

13
YOUNGS MAN GAME
  • Galois 21 ani

14
Evariste Galois (1811-1832)
  • Teoria grupurilor
  • Rezolvabilitatea ecuatiilor algebrice prin
    radicali

15
YOUNGS MAN GAME
  • Abel 27 ani

16
Niels Abel (1802 - 1829)
  • 1824 Abel a demonstrat imposibilitatea
    rezolvarii prin radicali a ecuatiei generale de
    gradul 5

17
YOUNGS MAN GAME
  • Ramanujan 33 ani

18
Ramanujan (1887 - 1920)
  • Teoria analitica a numerelor

19
YOUNGS MAN GAME
  • Riemann 40 ani

20
YOUNGS MAN GAME
21
  • The mathematician's pattern's, like those of the
    painter's or the poet's, must be beautiful, the
    ideas, like the colors or the words, must fit
    together in a harmonious way.

22
G. H. Hardy
  • There is no permanent place in the world for
    ugly mathematics.
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