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  2. Discobolus - Wikipedia

    en.wikipedia.org/wiki/Discobolus

    Roman bronze reproduction of Myron's Discobolus, 2nd century AD (Glyptothek, Munich) 3D model of a replica at National Gallery of Denmark, Denmark.. The Discobolus by Myron ("discus thrower", Greek: Δισκοβόλος, Diskobólos) is an ancient Greek sculpture completed at the start of the Classical period in around 460–450 BC that depicts an ancient Greek athlete throwing a discus.

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  4. NUTS statistical regions of Greece - Wikipedia

    en.wikipedia.org/wiki/NUTS_statistical_regions...

    In 2011, the NUTS1 code of Greece was changed from GR to EL. GR1 was changed to EL5, GR2 to EL6, GR3 to EL3 and GR4 to EL4. [1] The change became official per European Commission regulation No. 31/2011. With regard to the transmission of data to Eurostat, the new codes entered into force by 1 January 2012. [2]

  5. Grassmannian - Wikipedia

    en.wikipedia.org/wiki/Grassmannian

    For k = 2, the Grassmannian is the space of all 2-dimensional planes containing the origin. In Euclidean 3-space, a plane containing the origin is completely characterized by the one and only line through the origin that is perpendicular to that plane (and vice versa); hence the spaces Gr (2, 3) , Gr (1, 3) , and P 2 (the projective plane ) may ...

  6. Menologion of Basil II - Wikipedia

    en.wikipedia.org/wiki/Menologion_of_Basil_II

    Menologion of Basil II: Nativity of Christ, Constantinople, c. 1000 The Psalter of Basil II: Famous image of Basil II, Constantinople, 11th century The Menologion, Menologium, or Menology of Basil II is a Greek illuminated manuscript designed as a church calendar or Eastern Orthodox Church service book that was compiled c. 1000 AD for the Byzantine Emperor Basil II (r.

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  9. Grüneisen parameter - Wikipedia

    en.wikipedia.org/wiki/Grüneisen_parameter

    The expression for the Grüneisen constant of a 1D chain with Mie potential exactly coincides with the results of MacDonald and Roy. [4] Using the relation between the Grüneisen parameter and interatomic potential one can derive the simple necessary and sufficient condition for Negative Thermal Expansion in perfect crystals with pair interactions ‴ > ″ ().