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  2. Rado (watchmaker) - Wikipedia

    en.wikipedia.org/wiki/Rado_(watchmaker)

    Rado is a luxury Swiss watch brand owned by the Swatch Group. It was founded in 1917 under the name Schlup & Co. by brothers Fritz, Ernst and Werner Schlup in their parents' home in Lengnau, Bern, Switzerland. [1] [2] The "Rado" watch brand was launched in 1957 with the introduction of Rado Green Horse. "Rado" means "wheel" in Esperanto. [3]

  3. The Swatch Group - Wikipedia

    en.wikipedia.org/wiki/The_Swatch_Group

    The Swatch Group is the largest watch company in the world and employs about 31,000 people in 50 countries. [5] The group owns the Swatch product line and other luxury brands, including Blancpain , Breguet , Certina , ETA , Glashütte Original , Hamilton , Harry Winston , Longines , Mido , Omega , Rado , and Tissot .

  4. Automatic quartz - Wikipedia

    en.wikipedia.org/wiki/Automatic_quartz

    204.901 (small 8.75 lignes used primarily in women's watches) 204.911 (replacement for the 204.901 upgrading from a capacitor to a rechargeable battery) 205.111 (discontinued and replaced by the 205.911 which upgraded from a capacitor to a rechargeable battery) 205.711 (15 jeweled movement used only by Swatch Watch for a variety of its fashion ...

  5. File:Rado (Uhrenmarke) logo.svg - Wikipedia

    en.wikipedia.org/wiki/File:Rado_(Uhrenmarke...

    The following other wikis use this file: Usage on ar.wikipedia.org رادو; Usage on arz.wikipedia.org رادو; Usage on azb.wikipedia.org رادو

  6. Rado - Wikipedia

    en.wikipedia.org/wiki/Rado

    Augusto Rado (1912–1996), Italian tennis player; Elisabeth Radó (1899–1986), Yugoslavian opera singer; Christian Rado (born 1975), American racing driver; Gaby Rado (1955–2003), Hungarian-born British television journalist; James Rado (1932–2022), American actor; Jonathan Rado, American musician and producer; Ľudovít Rado (1914 ...

  7. Rado's theorem (Ramsey theory) - Wikipedia

    en.wikipedia.org/wiki/Rado's_theorem_(Ramsey_theory)

    Other special cases of Rado's theorem are Schur's theorem and Van der Waerden's theorem. For proving the former apply Rado's theorem to the matrix ( 1 1 − 1 ) {\displaystyle (1\ 1\ {-1})} . For Van der Waerden's theorem with m chosen to be length of the monochromatic arithmetic progression, one can for example consider the following matrix: