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2. Adams Golf - Wikipedia

   en.wikipedia.org/wiki/Adams_Golf

   In 2012, Adams Golf was acquired by TaylorMade Golf (which was owned by Adidas by then) for USD 10.80 per share in cash (roughly 70 million). As a result, Adams was added to the corporation set of golf brands, such as Adidas Golf and TaylorMade–adidas Golf. TaylorMade assured that Adams' headquarters in Plano, Texas, would remain. [2]

3. TaylorMade - Wikipedia

   en.wikipedia.org/wiki/TaylorMade

   TaylorMade Golf Company is an American sports equipment manufacturing company based in Carlsbad, California, United States. The company focuses on the golf equipment market, producing golf clubs, balls, and clothing. TaylorMade Golf is currently a subsidiary of Centroid Investment Partners after it was purchased from KPS Capital Partners in May ...

4. GAU-12 Equalizer - Wikipedia

   en.wikipedia.org/wiki/GAU-12_Equalizer

   The General Dynamics GAU-12/U Equalizer is a five-barrel 25 mm Gatling-type rotary cannon.The GAU-12/U is used by the United States, Italy and Spain, which mount the weapon in their attack jets such as the AV-8B Harrier II, airborne gunships such as the Lockheed AC-130, and land-based fighting vehicles.

5. Total order - Wikipedia

   en.wikipedia.org/wiki/Total_order

   A set equipped with a total order is a totally ordered set; [5] the terms simply ordered set, [2] linearly ordered set, [3] [5] toset [6] and loset [7] [8] are also used. The term chain is sometimes defined as a synonym of totally ordered set , [ 5 ] but generally refers to a totally ordered subset of a given partially ordered set.

6. The Kansas Boxed Set - Wikipedia

   en.wikipedia.org/wiki/The_Kansas_Boxed_Set

   The Kansas Boxed Set is the third compilation from the band Kansas. It was originally released in 1994, and was the band's first boxed set overview. It focuses solely on the original line-up of the band, from their first album in 1974 to Audio-Visions in 1980. It also includes a new track "Wheels".

7. Completeness (order theory) - Wikipedia

   en.wikipedia.org/wiki/Completeness_(order_theory)

   A poset is a complete lattice if and only if it is a cpo and a join-semilattice. Indeed, for any subset X, the set of all finite suprema (joins) of X is directed and the supremum of this set (which exists by directed completeness) is equal to the supremum of X. Thus every set has a supremum and by the above observation we have a complete lattice.