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Englisch-Deutsch Übersetzungen für das Wort: cube

Deutsch Englisch
dritte Potenz {f}Femininum (die) cube
Würfel {m}Maskulinum (der) [math.] (geometrischer Körper) cube
Würfel {m}Maskulinum (der) (Brot-, Brüh-, Eis-, Fleisch-, Suppen-, Zuckerwürfel etc.) cube
Cube (ein kanadischer Spielfilm aus dem Jahr 1997) Cube
Würfel {m}Maskulinum (der) [elektr., fot.] (Blitzwürfel) cube
Würfel {m}Maskulinum (der) [tech.] (als Materialprobe) cube
Würfel {m}Maskulinum (der) [bautech.] (Pflasterstein) cube
Würfel {m}Maskulinum (der) [ugs.] (würfelförmiges Bauwerk) cube
Großraumbüro {n}Neutrum (das) (mit Trennwänden) cube farm [coll.]
Kubikwurzel {f}Femininum (die) cube root
würfelförmig cube formed
Kastenwagen {m}Maskulinum (der) [mot.] (Transporter) cube van [Br.]
Würfelzucker {m}Maskulinum (der) cube sugar
Zuckerwürfel {m}Maskulinum (der) cube of sugar
Grossraumbüro {n}Neutrum (das) (mit Trennwänden) [schweiz. Orthogr.] cube farm [coll.]
Würfelvolumen {n}Neutrum (das) [math.] cube volume
Würfel {m}Maskulinum (der) [tech.] (als Materialprobe) cube specimen
Würfel {m}Maskulinum (der) [bautech.] (Pflasterstein) cube sett
Kasten {m}Maskulinum (der) [mot., ugs.] (Kastenwagen) cube van [Br.]


Having assumed that the number of the perfect or divine cycle is the number of the world, and the number of the imperfect cycle the number of the state, he proceeds: 'The period of the world is defined by the perfect number 6, that of the state by the cube of that number or 216, which is the product of the last pair of terms in the Platonic Tetractys (a series of seven terms, 1, 2, 3, 4, 9, 8, 27); and if we take this as the basis of our computation, we shall have two cube numbers (Greek), viz.
And if we combine the ratio 4/3 with the number 5, or multiply the ratios of the sides by the hypotenuse, we shall by first squaring and then cubing obtain two expressions, which denote the ratio of the two last pairs of terms in the Platonic Tetractys, the former multiplied by the square, the latter by the cube of the number 10, the sum of the first four digits which constitute the Platonic Tetractys.'
The second (Greek), a cube of the same root, is described as 100 multiplied (alpha) by the rational diameter of 5 diminished by unity, i.e., as shown above, 48: (beta) by two incommensurable diameters, i.e. the two first irrationals, or 2 and 3: and (gamma) by the cube of 3, or 27.
This second harmony is to be the cube of the number of which the former harmony is the square, and therefore must be divided by the cube of 3.
The reasons which have inclined me to agree with Dr. Donaldson and also with Schleiermacher in supposing that 216 is the Platonic number of births are: (1) that it coincides with the description of the number given in the first part of the passage (Greek...): (2) that the number 216 with its permutations would have been familiar to a Greek mathematician, though unfamiliar to us: (3) that 216 is the cube of 6, and also the sum of 3 cubed, 4 cubed, 5 cubed, the numbers 3, 4, 5 representing the Pythagorean triangle, of which the sides when squared equal the square of the hypotenuse (9 + 16 = 25): (4) that it is also the period of the Pythagorean Metempsychosis: (5) the three ultimate terms or bases (3, 4, 5) of which 216 is composed answer to the third, fourth, fifth in the musical scale: (6) that the number 216 is the product of the cubes of 2 and 3, which are the two last terms in the Platonic Tetractys: (7) that the Pythagorean triangle is said by Plutarch (de Is.
The oligarch, again, is thrice removed from the king, and thus we get the formula 3 x 3, which is the number of a surface, representing the shadow which is the tyrant's pleasure, and if you like to cube this 'number of the beast,' you will find that the measure of the difference amounts to 729; the king is 729 times more happy than the tyrant.
The number of the interval which separates the king from the tyrant, and royal from tyrannical pleasures, is 729, the cube of 9.
'Nor, having only length, breadth, and thickness, can a cube have a real existence.'
Can an instantaneous cube exist?'
'Can a cube that does not last for any time at all, have a real existence?'

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