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Crown closure, also known as canopy closure, is an integrated measure of the canopy "over a segment of the sky hemisphere above one point on the ground". [ 1] Crown cover is the proportion of a stand covered by the crowns of live trees. A forest stand can have a crown cover of 100% and a crown closure less than 100%.
Canopy of D. aromatica at the Forest Research Institute Malaysia displaying crown shyness Trees at Plaza San MartÃn (Buenos Aires), Argentina. Crown shyness (also canopy disengagement, [1] canopy shyness, [2] or inter-crown spacing [3]) is a phenomenon observed in some tree species, in which the crowns of fully stocked trees do not touch each other, forming a canopy with channel-like gaps.
Canopy walkway. One of the hanging bridges of the 'Sky walk' in Santa Elena, Costa Rica. Canopy walkways ("Baumkronenpfad") at Hainich National Park, Germany. Canopy walkways – also called canopy walks, treetop walks or treetop walkways – provide pedestrian access to a forest canopy. Early walkways consisted of bridges between trees in the ...
List of numbered (rigid wall) shelters of the U.S. Army. The US Armed Forces use a lot of abbreviations to indicate the type of equipment fielded. The abbreviation S- is used for shelters, mostly rigid wall shelters (RWS), though in the past some other shelters (tents) got this designation. Rigid Wall Shelters are defined by the US army as: pre ...
Aircraft canopy. An aircraft canopy is the transparent enclosure over the cockpit of some types of aircraft. An aircraft canopy provides a controlled and sometimes pressurized environment for the aircraft's occupants, and allows for a greater field of view over a traditional flight deck. A canopy's shape is a compromise designed to minimize ...
Tautology (logic) In mathematical logic, a tautology (from Ancient Greek: ταυτολογία) is a formula or assertion that is true in every possible interpretation. An example is "x=y or x≠y". Similarly, "either the ball is green, or the ball is not green" is always true, regardless of the colour of the ball. The philosopher Ludwig ...
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