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  2. Simple ring - Wikipedia

    en.wikipedia.org/wiki/Simple_ring

    The center of a simple ring is necessarily a field. It follows that a simple ring is an associative algebra over this field. It is then called a simple algebra over this field. Several references (e.g., Lang (2002) or Bourbaki (2012)) require in addition that a simple ring be left or right Artinian (or equivalently semi-simple).

  3. Ring (jewellery) - Wikipedia

    en.wikipedia.org/wiki/Ring_(jewellery)

    Ruby ring. A ring is a round band, usually made of metal, worn as ornamental jewelry.The term "ring" by itself denotes jewellery worn on the finger; when worn as an ornament elsewhere, the body part is specified within the term, e.g., earrings, neck rings, arm rings, and toe rings.

  4. Jewellery - Wikipedia

    en.wikipedia.org/wiki/Jewellery

    Jewellery used in body modification can be simple and plain or dramatic and extreme. The use of simple silver studs, rings, and earrings predominates. Common jewellery pieces such as earrings are a form of body modification, as they are accommodated by creating a small hole in the ear. Padaung women in Myanmar place large golden rings around ...

  5. 8 jewelry trends that are in for 2025 and 3 that are out ...

    www.aol.com/8-jewelry-trends-2025-3-140301428.html

    1990s bling and multiple rings are some of the biggest 2025 jewelry trends. Justin Lambert/Getty Images. ... the stylist recommends looking for simple, high-quality pieces that will last forever. ...

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  7. Ring (mathematics) - Wikipedia

    en.wikipedia.org/wiki/Ring_(mathematics)

    By the Artin–Wedderburn theorem, a central simple algebra is the matrix ring of a division ring; thus, each similarity class is represented by a unique division ring. For example, Br( k ) is trivial if k is a finite field or an algebraically closed field (more generally quasi-algebraically closed field ; cf. Tsen's theorem ).

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  9. Primitive ring - Wikipedia

    en.wikipedia.org/wiki/Primitive_ring

    Every simple ring R with unity is both left and right primitive. (However, a simple non-unital ring may not be primitive.) This follows from the fact that R has a maximal left ideal M, and the fact that the quotient module R/M is a simple left R-module, and that its annihilator is a proper two-sided ideal in R.