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  2. Raymarine Marine Electronics - Wikipedia

    en.wikipedia.org/wiki/Raymarine_Marine_Electronics

    Raymarine is a manufacturer and major supplier of electronic equipment for marine use. The company targets both recreational and light commercial markets with their products, which include: The company targets both recreational and light commercial markets with their products, which include:

  3. Axial Seamount - Wikipedia

    en.wikipedia.org/wiki/Axial_Seamount

    Axial Seamount (also Coaxial Seamount or Axial Volcano) is a seamount, submarine volcano, and underwater shield volcano [3] in the Pacific Ocean, located on the Juan de Fuca Ridge, approximately 480 km (298 mi) west of Cannon Beach, Oregon.

  4. Triangulated category - Wikipedia

    en.wikipedia.org/wiki/Triangulated_category

    A shift or translation functor on a category D is an additive automorphism (or for some authors, an auto-equivalence) from D to D.It is common to write [] = for integers n.. A triangle (X, Y, Z, u, v, w) consists of three objects X, Y, and Z, together with morphisms :, : and : [].

  5. List of axioms - Wikipedia

    en.wikipedia.org/wiki/List_of_axioms

    Together with the axiom of choice (see below), these are the de facto standard axioms for contemporary mathematics or set theory. They can be easily adapted to analogous theories, such as mereology. Axiom of extensionality; Axiom of empty set; Axiom of pairing; Axiom of union; Axiom of infinity; Axiom schema of replacement; Axiom of power set ...

  6. Axiom Mission 3 - Wikipedia

    en.wikipedia.org/wiki/Axiom_Mission_3

    Axiom Mission 3 (or Ax-3) was a private spaceflight to the International Space Station. The flight launched on 18 January 2024, [ 1 ] and lasted for 21 days, successfully splashing down in the Atlantic Ocean. [ 3 ]

  7. Axiom of limitation of size - Wikipedia

    en.wikipedia.org/wiki/Axiom_of_limitation_of_size

    John von Neumann. In set theory, the axiom of limitation of size was proposed by John von Neumann in his 1925 axiom system for sets and classes. [1] It formalizes the limitation of size principle, which avoids the paradoxes encountered in earlier formulations of set theory by recognizing that some classes are too big to be sets.