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DAŽĀDAS
ĢEOMETRIJAS
Rīmaņa ģeometrija
Eiklīda ģeometrija
Lobačevska ģeometrija
Rīmaņa ģeometrija
 Rīmaņa ģeometriju
uzskatāmi var attēlot uz
sfēras.
 Trijstūra iekšējo leņķu
summa:
a + b + c > 1800
http://en.wikipedia.org/wiki/Non-Euclidean_geometry
Bernhards Rīmanis
(1826 – 1866)
http://en.wikipedia.org/wiki/Non-Euclidean_geometry
Eiklīda ģeometrija
 Eiklīda ģeometriju
uzskatāmi var attēlot uz
plaknes.
 Trijstūra iekšējo leņķu
summa
a + b + c = 1800
Eiklīds
http://lv.wikipedia.org
Lobačevska ģeometrija
 Lobačevska ģeometriju
uzskatāmi var attēlot uz
hiperboliskas virsmas.
 Trijstūra iekšējo leņķu
summa
a + b + c < 1800
Nikolajs Lobačevskis
(1792 – 1856)
http://www.rt-online.ru/www/photos/2002/08/lobach.jpg
Matematika
Matematika

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Matematika

Editor's Notes

  1. Apskatītas trīs situācijas visās trijās ģeometrijās: Trijstūris, kuram Rīmana ģeometrijā iekšējo leņķu summa ir lielāka nekā 180 grādi; Virsma, kura veidojas uz regulāra sešstūra malām konstruējot regulārus daudzstūrus. Rīmaņa virsmu iegūst, ja konstruē regulārus piecstūrus. Virsma atgādina futbola bumbu. Mākslinieka Ešera darbs “Enģeļi un dēmoni”, šoreiz uz sfēriskas virsmas.
  2. Trijstūris, kuram Eiklīda ģeometrijā iekšējo leņķu summa ir vienāda ar 180 grādiem šoreiz nav uzzīmēts. Tas visiem ir pazīstams, tāpēc ir vērts to tikai pieminēt; Virsma, kura veidojas uz regulāra sešstūra malām konstruējot regulārus daudzstūrus. Eiklīda virsmu jeb plakni iegūst, ja konstruē regulārus sešstūrus. Mākslinieka Ešera darbs “Enģeļi un dēmoni” Eiklīda plaknē.
  3. Trijstūri, kuriem Lobačevska ģeometrijā iekšējo leņķu summa ir mazāka par 180 grādiem redzami uz Dainas Taimiņas tamborētajām hiperboliskajām virsmām. Virsma, kura veidojas uz regulāra sešstūra malām konstruējot regulārus daudzstūrus. Lobačevska virsmu jeb hiperbolisko plakni iegūst, ja konstruē regulārus septiņstūrus. 3. skat. nākamajā slīdā
  4. 3. Mākslinieka Ešera darbs “Enģeļi un dēmoni” Lobačevska plaknē.