:Since d ( distance ) / d ( time ) = velocity you could say that the'mathematical language to describe this relationship'is one of differentiation and integration . 87.102.8 . 102 20 : 20, 4 January 2007 ( UTC)
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However, the gap between the very formalized and symbolic language of these theories and our typical informal use of mathematical language results in various paradoxical situations, as well as the philosophical question of exactly what it is that such formal systems actually propose to be talking about.
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A real basics / fundamentals question-can someone give me a run down, in plain english, ( i . e . not in the formal mathematical language of the Wikipedia article on Inequality ( mathematics ) ) on the " rules " around manipulating inequality equations?
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In mathematical language, a knot is an embedding of a circle in 3-dimensional Euclidean space, "'R "'3 ( in topology, a circle isn't bound to the classical geometric concept, but to all of its homeomorphisms ).
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Its elaboration of the stored program concept and formalisation of the logical design of computer architecture & mdash; ideas not all of which were original to von Neumann but which he first expressed in the mathematical language he favoured & mdash; endure in the architectures of modern computer systems.
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:: * 1 . " differential geometry, which is calculus on arbitrarily curved surfaces, essentially . ", " it is the older, more'traditional'way of doing differential geometry and GR, and was the mathematical language that Einstein originally used when developing the theory ."
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In mathematical language, a knot is an embedding of a circle in 3-dimensional Euclidean space, "'R "'3 ( since we're using topology, a circle isn't bound to the classical geometric concept, but to all of its homeomorphisms ).
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In modern mathematical language, the ideal generated by " a " and " b " is the ideal generated by " g " alone ( an ideal generated by a single element is called a principal ideal, and all ideals of the integers are principal ideals ).
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In the case of very young age children, in order to avoid introducing new terminology and to make links with students'everyday experience with concrete objects, it was sometimes recommended to use words they are familiar with, like " flips " for line reflections, " slides " for translations, and " turns " for rotations, although these are not precise mathematical language.
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The step from optics to dynamics in the application of the method of " " Varying Action " " was made in 1827, and communicated to the Royal Society, in whose " Philosophical Transactions " for 1834 and 1835 there are two papers on the subject, which, like the " " Systems of Rays ", " display a mastery over symbols and a flow of mathematical language almost unequaled.
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