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2. Sterling Plumbing - Wikipedia

   en.wikipedia.org/wiki/Sterling_Plumbing

   Sterling Plumbing is the brand-name of a line of plumbing products manufactured by Kohler Co.The company designs and manufactures a diverse selection of product for the kitchen and bath, including faucets, toilets, sinks, whirlpool tubs, shower doors and bathroom accessories.

3. Kohler Kitchen & Bath - Wikipedia

   en.wikipedia.org/wiki/Kohler_Kitchen_&_Bath

   The Kohler Company also owns Kohler Mira Ltd, a plumbing company based in Cheltenham, Gloucestershire known for its brand of Mira showers, the second most popular shower brand in the United Kingdom behind Triton Showers. [5] Kohler bought Mira Showers in 2011. [6]

4. Kohler Co. - Wikipedia

   en.wikipedia.org/wiki/Kohler_Co.

   Kohler Co., is an American manufacturing company founded in 1873 by John Michael Kohler, based in Kohler, Wisconsin. [3] Kohler is best known for its plumbing products, but the company also manufactures furniture , cabinetry , tile , engines , and generators .

5. Köhler disease - Wikipedia

   en.wikipedia.org/wiki/Köhler_disease

   Köhler disease (also spelled "Kohler" and referred to in some texts as Kohler disease I) [1] is a rare bone disorder of the foot found in children between six and nine years of age. The disease typically affects boys , but it can also affect girls .

6. Rayleigh problem - Wikipedia

   en.wikipedia.org/wiki/Rayleigh_problem

   In fluid dynamics, Rayleigh problem also known as Stokes first problem is a problem of determining the flow created by a sudden movement of an infinitely long plate from rest, named after Lord Rayleigh and Sir George Stokes. This is considered as one of the simplest unsteady problems that have an exact solution for the Navier-Stokes equations.

7. Einstein problem - Wikipedia

   en.wikipedia.org/wiki/Einstein_problem

   The strictest version of the problem was solved in 2023, after an initial discovery in 2022. The einstein problem can be seen as a natural extension of the second part of Hilbert's eighteenth problem , which asks for a single polyhedron that tiles Euclidean 3-space , but such that no tessellation by this polyhedron is isohedral . [ 3 ]