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The square–cube law was first mentioned in Two New Sciences (1638). The square–cube law (or cube–square law) is a mathematical principle, applied in a variety of scientific fields, which describes the relationship between the volume and the surface area as a shape's size increases or decreases. It was first [dubious – discuss] described ...
Square-cube law would require allometric scaling for any scaled up or scaled down creature, contrary to most movie monsters. For giant bugs as in Them! , their exoskeleton would consist of essentially hollow tubes—thin-walled tubes are very efficient structures, however any slight damage would make them vulnerable to buckling.
"Maschinenmensch" from the 1927 film Metropolis. Statue in Babelsberg, Germany. This list of fictional robots and androids is chronological, and categorised by medium. It includes all depictions of robots, androids and gynoids in literature, television, and cinema; however, robots that have appeared in more than one form of media are not necessarily listed in each of those media.
Size change in fiction. Resizing (including miniaturization, growth, shrinking, and enlargement) is a recurring theme in speculative fiction, in particular in fairy tales, fantasy, and science fiction. Resizing is often achieved through the consumption of mushrooms or toadstools, which might have been established due to their psychedelic ...
Allometry (Ancient Greek ἄλλος állos "other", μέτρον métron "measurement") is the study of the relationship of body size to shape, [1] anatomy, physiology and behaviour, [2] first outlined by Otto Snell in 1892, [3] by D'Arcy Thompson in 1917 in On Growth and Form [4] and by Julian Huxley in 1932.
Some of the economies of scale recognized in engineering have a physical basis, such as the square–cube law, by which the surface of a vessel increases by the square of the dimensions while the volume increases by the cube. This law has a direct effect on the capital cost of such things as buildings, factories, pipelines, ships and airplanes. [b]
The ratio between the volumes of similar figures is equal to the cube of the ratio of corresponding lengths of those figures (for example, when the edge of a cube or the radius of a sphere is multiplied by three, its volume is multiplied by 27 — i.e. by three cubed). Galileo's square–cube law concerns similar solids.
In geometry, a tesseract or 4-cube is a four-dimensional hypercube, analogous to a two-dimensional square and a three-dimensional cube. [1] Just as the perimeter of the square consists of four edges and the surface of the cube consists of six square faces, the hypersurface of the tesseract consists of eight cubical cells, meeting at right angles.