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2. Stowage plan for container ships - Wikipedia

   en.wikipedia.org/wiki/Stowage_plan_for_container...

   The most common and noted type of containers are the 20 feet and 40 feet containers. There are also containers with an extent in height called "High Cube" containers. [3] [9] The fixed exterior dimension of the standard size boxes are: [9] [10] 20 feet container size is: 20 ft (6.1 m) length by 8 ft (2.4 m) width by 8.6 ft (2.6 m) height.

3. Packing problems - Wikipedia

   en.wikipedia.org/wiki/Packing_problems

   Packing problems are a class of optimization problems in mathematics that involve attempting to pack objects together into containers. The goal is to either pack a single container as densely as possible or pack all objects using as few containers as possible. Many of these problems can be related to real-life packaging, storage and ...

4. ISO 668 - Wikipedia

   en.wikipedia.org/wiki/ISO_668

   ISO 668 – Series 1 freight containers – Classification, dimensions and ratings is an ISO international standard which nominally classifies intermodal freight shipping containers, and standardizes their sizes, measurements and weight specifications. [1] The current version of the standard is the Seventh edition (2020), which integrates ...

5. AOL Mail

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   Get AOL Mail for FREE! Manage your email like never before with travel, photo & document views. Personalize your inbox with themes & tabs. You've Got Mail!

6. Intermediate bulk container - Wikipedia

   en.wikipedia.org/wiki/Intermediate_bulk_container

   Most IBCs are cube-shaped and this cube-shaped engineering contributes to the packaging, stacking, storing, shipping, and overall space efficiency of intermediate bulk containers. Rigid IBC totes feature integrated pallet bases with dimensions that are generally near the common pallet standard dimension of 1,200 mm × 1,000 mm or 48 in × 42 in ...

7. Close-packing of equal spheres - Wikipedia

   en.wikipedia.org/wiki/Close-packing_of_equal_spheres

   Close-packing of equal spheres. In geometry, close-packing of equal spheres is a dense arrangement of congruent spheres in an infinite, regular arrangement (or lattice). Carl Friedrich Gauss proved that the highest average density – that is, the greatest fraction of space occupied by spheres – that can be achieved by a lattice packing is.