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The uncertainty principle was formulated brilliantly in 1759, when Sir Joshua Reynolds said of Michelangelo: "I have seen figures by him of which it was very difficult to determine whether they were in the highest degree sublime or extremely ridiculous"; too great an indulgence of imagination produced "incoherent monsters", Reynolds said, while too much restraint resulted in "lifeless insipidity".
Choice sequences made their first appearance as intuitionistically acceptable objects in a book review in 1914; the principle that makes them mathematically tractable, the continuity principle, was formulated in Brouwer's lectures notes of 1916.
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It is usually said that all of mathematics can, in principle, be formulated in a sufficiently theorem-rich system of axiomatic set theory.
Second, the extensionality principle is formulated in terms of a two-place parthood relation.
According to Chalmers, this problematic result can be avoided if the assignment principle is formulated more carefully.
The modular cell design principle is formulated to devise modular (chassis) cells.
As consequence of these new quantities a corresponding generalised variational principle is formulated.
This problematic principle is formulated by Kant as follows: "If the conditioned is given, the absolutely unconditioned… is also given" (A308/B366).
Furthermore, a new LS form of the Morozov's discrepancy principle is formulated to aid in selecting the optimum regularization parameter for these filters at each frequency.
A principle is formulated in which relationships between inertial and elastic properties of structures are utilized for the detection of structural vibrations by means of surface strain measurements.
The variational principle is formulated for the general class of materials whose flow equations are derived from a kind of generalized potentials named bipotentials by de Saxcé.
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