Phrase by 'Vladimir Prelog'

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An object is chiral if it cannot be brought into congruence with its mirror image by translation and rotation.

Author: Vladimir Prelog - Scientist
  Cannot , Image , Mirror , Translation


I was born on July 23rd, 1906, in Sarajevo in the province of Bosnia, which then belonged to the Austrian-Hungarian Monarchy and later, in 1918, became part of Yugoslavia.

Author: Vladimir Prelog - Scientist
  Born , I Was Born , Then , Monarchy


The period 1924 to 1929 was spent studying chemistry at the Czech Institute of Technology in Prague, Czechoslovakia. The supervisor of my thesis was Professor Emil Votocek, one of the prominent founders of chemical research in Czechoslovakia.

Author: Vladimir Prelog - Scientist
  Research , Technology , Chemistry , Thesis


The close of my studies with a degree of a Dr. Ing. in 1929 coincided with the great economic crisis, and I was not able to find an academic position. I was therefore very grateful for a position in the newly created laboratory of G.J. Driza in Prague where rare chemicals were produced on small scale.

Author: Vladimir Prelog - Scientist
  Great , Find , Grateful , Small


For many years, when still a Yugoslav citizen, I was already a Swiss patriot, and in 1959, I obtained Swiss citizenship. However, I consider myself a world citizen, and I am very grateful to my adopted country that it allows me to be one.

Author: Vladimir Prelog - Scientist
  Me , Myself , I Am , Grateful


Many objects of our three-dimensional perceptual world are not only chiral but appear in nature in two versions, related at least ideally, as a chiral object and its mirror image.

Author: Vladimir Prelog - Scientist
  World , Nature , Image , Mirror


To grasp the essence of chirality, it is instructive to withdraw for a moment from the familiar three-dimensional world into a two-dimensional one, into a plane, and enquire what chirality means there.

Author: Vladimir Prelog - Scientist
  Moment , World , Means , Essence


A planar geometrical figure with more than three vertices can be decomposed into a set of triangles, and it can be reconstructed from a set of triangles.

Author: Vladimir Prelog - Scientist
  More , Three , Than , Figure


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