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  2. This 'absolutely gorgeous' diamond initial necklace is a ...

    www.aol.com/lifestyle/this-absolutely-gorgeous...

    This diamond initial necklace comes in all the letters of the alphabet and is the perfect gift this holiday season.

  3. Eternity ring - Wikipedia

    en.wikipedia.org/wiki/Eternity_ring

    Eternity ring. An eternity ring, also known as an infinity ring, is a woman's ring [1] comprising a band of precious metal (usually gold) set with a continuous line of identically cut gemstones (usually diamonds) [2] to symbolize never-ending love, usually given by a spouse to their wife on the occasion of a significant anniversary, [citation needed] typically after five years of marriage.

  4. Koh-i-Noor - Wikipedia

    en.wikipedia.org/wiki/Koh-i-Noor

    The Koh-i-Noor (Persian for 'Mountain of Light'; / ˌ k oʊ ɪ ˈ n ʊər / KOH-in-OOR), [b] [4] [5] also spelt Koh-e-Noor, Kohinoor and Koh-i-Nur, is one of the largest cut diamonds in the world, weighing 105.6 carats (21.12 g). [a] It is part of the Crown Jewels of the United Kingdom. The diamond is currently set in the Crown of Queen ...

  5. List of Arrow characters - Wikipedia

    en.wikipedia.org/wiki/List_of_Arrow_characters

    Later, after Christopher Chance disguised himself as Tommy Merlyn and tells Star City that he was Arrow and is Green Arrow, Roy is now cleared of all charges of being the vigilante. When Oliver revealed to Star City that he was both the Arrow and the Green Arrow, Roy's name was permanently cleared. Haynes returns as a regular for season seven. [10]

  6. Armenian eternity sign - Wikipedia

    en.wikipedia.org/wiki/Armenian_eternity_sign

    Armenian Sun Cross (Arevakhach) The Armenian eternity sign ( ֎ ֍ , Armenian: Հավերժության նշան, romanized: haverzhut’yan nshan) or Arevakhach (Արեւախաչ, "Sun Cross") is an ancient Armenian national symbol and a symbol of the national identity of the Armenian people. [1]

  7. Diamond principle - Wikipedia

    en.wikipedia.org/wiki/Diamond_principle

    The diamond principle says that there exists a -sequence, a family of sets A α ⊆ α for α < ω 1 such that for any subset A of ω 1 the set of α with A ∩ α = A α is stationary in ω 1. There are several equivalent forms of the diamond principle.