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Thrust levers in a Boeing 747 Classic. The center and rear levers are used during flight, while the forward levers control reverse thrust.. Thrust levers or throttle levers are found in the cockpit of aircraft, and are used by the pilot, copilot, flight engineer, or autopilot to control the thrust output of the aircraft's engines, by controlling the fuel flow to those engines. [1]
The quarter cubic honeycomb, quarter cubic cellulation or bitruncated alternated cubic honeycomb is a space-filling tessellation (or honeycomb) in Euclidean 3-space.It is composed of tetrahedra and truncated tetrahedra in a ratio of 1:1.
The bitruncated cubic honeycomb shown here in relation to a cubic honeycomb. The bitruncated cubic honeycomb is a space-filling tessellation (or honeycomb) in Euclidean 3-space made up of truncated octahedra (or, equivalently, bitruncated cubes). It has 4 truncated octahedra around each vertex.
Throttle quadrants and control system. Fire extinguishing system. Control panels for the cockpit. In addition to the standard conversion kit described above, Boeing also offered a number of options that could further improve the overall capability of the Skyfox: Avionics upgrade. Basic rewiring of the aircraft.
In geometry, the alternated hypercube honeycomb (or demicubic honeycomb) is a dimensional infinite series of honeycombs, based on the hypercube honeycomb with an alternation operation. It is given a Schläfli symbol h{4,3...3,4} representing the regular form with half the vertices removed and containing the symmetry of Coxeter group B ~ n − 1 ...
In five-dimensional Euclidean geometry, the quarter 5-cubic honeycomb is a uniform space-filling tessellation (or honeycomb). It has half the vertices of the 5-demicubic honeycomb, and a quarter of the vertices of a 5-cube honeycomb. [1] Its facets are 5-demicubes and runcinated 5-demicubes.
In geometry, a hypercubic honeycomb is a family of regular honeycombs (tessellations) in n-dimensional spaces with the Schläfli symbols {4,3...3,4} and containing the symmetry of Coxeter group R n (or B ~ n–1) for n ≥ 3.
In geometry, the quarter hypercubic honeycomb (or quarter n-cubic honeycomb) is a dimensional infinite series of honeycombs, based on the hypercube honeycomb.It is given a Schläfli symbol q{4,3...3,4} or Coxeter symbol qδ 4 representing the regular form with three quarters of the vertices removed and containing the symmetry of Coxeter group ~ for n ≥ 5, with ~ = ~ and for quarter n-cubic ...
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