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Examples of the the word, fn , in a Sentence Context

The word ( fn ), is the 12477 most frequently used in English word vocabulary

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  1. A Cartesian product with labels for the fields. The type T:: f1: A1 f2: A2 ..., fn , : An is the Cartesian product with fields labelled f1,…, fn . An element of type
  2. g) = let fun h x = f (g x) in h end (alternatively) fun compose (f, g ) (, fn , x > f (g x) ) The function List. Map from the basis library is one of the
  3. To f2. In general, in an n-dimensional system, the spectrum is reciprocal to, fn , For higher-dimensional signals it is still true (by definition) that each
  4. I, S S1 X S2 ... X Sn is the set of strategy profiles and f (f1 (x),..., fn , ( x) ) is the payoff function for x \in S. Let xi be a strategy profile of
  5. The pointwise limit function need not be continuous, even if all functions, fn , are continuous, as the animation at the right shows. However, f is continuous
  6. Frequency can be found directly using:: f_n = \franc \sort \, Where:, FN, = natural frequency in hertz (cycles/second) k = stif fn ess of the beam
  7. Function, then for every there exist and continuous functions f1,f2,…, fn , on X and continuous functions g1,g2,…, gn on Y such that. The theorem has
  8. To" d ", to obtain a more specialized function: - val d = d 1E~8; val d =, fn , : (real → real) → real → real Note that the inferred type indicates that
  9. The unit interval 0,1 and define FN (x) in for every natural number n. Then (, fn , ) converges pointwise to the function f defined by f (x) 0 if x < 1 and f (1
  10. Fn) is a sequence of elements in X, then FN has limited f in X if and only if, fn , ( x) has limited f (x) for every real number x. This space is complete, but
  11. As the following example shows: take S to be the unit interval 0,1 and define, fn , ( x) in for every natural number n. Then (FN) converges pointwise to the
  12. Space of pointwise convergence. The reason for this name is the following: if (, fn , ) is a sequence of elements in X, then FN has limited f in X if and only if FN (
  13. F1: A1 f2: A2 ... FN: An is the Cartesian product with fields labelled f1,…, fn , An element of type T can be composed of its constituent parts by a
  14. Left\ = son \dot \mathcal \left\ - so f (0) - \dots - FM (0),where, fn , is the nth derivative of f, can then be established with an inductive argument
  15. Concept to functions S → M, where (M, d ) is a metric space, by replacing |, fn , ( x) - f (x) | with d (FN (x),f (x) ). The most general setting is the
  16. N → n Here, the keyword val introduces a binding of an identifier to a value, fn , introduces the definition of an anonymous function, and case introduces a
  17. F if for every x in some metric space S, there exists an r > 0 such that (, fn , ) converges uniformly on B (x, r ) ∩ S. Notes Compare uniform convergence to
  18. Is" If the sequence FN (x) increases to the limit f (x),the integral of, fn , ( x) tends to the integral of f (x). " Lebesgue shows that his conditions
  19. Radians per second) From the radian frequency, the natural frequency, fn , can be found by simply dividing in by 2π. Without first finding the radian
  20. X ": - fun d delta f x = (f (x + delta) - f (x - delta) ) / (2.0 val d =, fn , : real → (real → real) → real → real This function requires a small value
  21. Where (M, d ) is a metric space, by replacing | FN (x) - f (x) | with d (, fn , ( x),f (x) ). The most general setting is the uniform convergence of nets
  22. On x. The concept is important because several properties of the functions, fn , such as continuity and Riemann integrality, are transferred to the limit f
  23. He is denoted by the author abbreviation class" card"> class ", fn , /IN"> n"> Genre when citing a botanical name. Birth and
  24. That the integral should satisfy, the last of which is" If the sequence, fn , ( x) increases to the limit f (x),the integral of FN (x) tends to the
  25. F (in) for all ascending sequences in, then the least fix point of f is LIM, fn , ( 0) where 0 is the least element of L, thus giving a more" constructive "
  26. Generalization to sums Consider a set of functions f1,f2,..., fn , Then: \franc \left (\sum_ f_i (x)\right) \franc\left (f_1 (x) + f_2 (x)
  27. 0 is a short exact sequence of Abelian groups. By definition, this means that, fn , is an injection, gn is a subjection, and I'm FN = KER GN. One of the most basic
  28. By definition, this means that FN is an injection, gn is a subjection, and I'm, fn , = KER GN. One of the most basic theorems of horological algebra, sometimes
  29. Out in the first wiki site itself. Wolfgang Amadeus Mozart (, English see, fn , ), baptismal name Johannes Chrysostom us Wolfgang us Theophilus Mozart (27
  30. Let fun coast anything = k in coast end (alternatively) fun Constantin k (, fn , anything > k) Functions can also both consume and produce functions: fun
  31. Links Sheet music *http://rex.kb.dk/primo_library/libweb/action/preferences.do?, fn ,change_lang&vid KGL&prefLang en_US&prefBackUrl HTTP: %2F%2Frex. Kb.
  32. H1+h2:: s) (h1-h2:: d) | aux _ _ _ = raise Empty in aux l end; val hear =, fn , : int list → int list For example: - hear 1,2,3,4,~4,~3,~2,~1; val it =
  33. S and every ε > 0,there exists a natural number N such that for all n ≥ N, |,FN, ( x) − f (x) | < ε. In the case of uniform convergence, N can only depend on
  34. Fn n > case n of 0 > 1 | n → n or as a lambda function: val rec factorial, fn ,0 > 1 | n → n Here, the keyword val introduces a binding of an identifier to a
  35. To the order of universal and existential quantifiers): The sequence (, fn , ) converges pointwise with limit f: S → R if and only if: for every x in S and
  36. Used in the theory of differential equations: given n functions f1 (x),..., fn , ( x) (supposed to be n−1 times differentiable),the Coonskin is defined to
  37. Be the set of odd integers k for which there exists an integer n ≥ 1 such that, fn , ( k) 1. The problem is to show that E = I. The following is the beginning of
  38. Sup|FN (x) − f (x) | where the supreme is taken over all x in S. Clearly, fn , converges to f uniformly if and only if in goes to 0. The sequence (FN) is
  39. Htm/believing%20christ. Htm?, fn , document-frame. Htm&f templates&2.0 Believing Christ, Ensign,Apr. 1992,5 *
  40. Numerical approximation to the derivative of f (x) x^3-x-1 at x 3 with: - d (, fn , x → x val it = 25.9999996644: real The correct answer is f' ( x) 3x^2-1 > f
  41. Is denoted by the author abbreviation class" card"> class ", fn , /JJ"> n"> Cham. When citing a botanical name. Belles letters
  42. Who are descended in male line from the House of Saxe-Coburg-Gotha. Group, fn , name SUR /> Issue Bethlehem Township is a Township in Hunterdon County, New
  43. A polynomial equation: non + fn −1xn−1 + ··· + f1x + f0 = 0,with coefficients, fn , ...,f0 ∈ F, and is algebraically closed, i. e., any such polynomial does have
  44. District of Columbia Dep’t of Consumer & Regulatory Affairs,634 A.2d 433,441,FN, 1 (D. C. 1993),the judge cites Robin's admonition to" blow your own
  45. Quicksort << XS = let fun QS = | QS x = x | QS (p: :XS) = let val lessThanP (, fn , x > << (x, p )) in QS (film lessThanP XS) @ p:: (QS (film (not o
  46. For this name is the following: if (FN) is a sequence of elements in X, then,FN, has limited f in X if and only if FN (x) has limited f (x) for every real
  47. N This can be rewritten using a case statement like this: val rec factorial =, fn , n > case n of 0 > 1 | n → n or as a lambda function: val rec factorial FN 0 >
  48. Converges uniformly to a limiting function f if the speed of convergence of, fn , ( x) to f (x) does not depend on x. The concept is important because several
  49. Conjecture is that for all k in I, there exists an integer n ≥ 1 such that, fn , ( k) 1. Equivalently, let E be the set of odd integers k for which there
  50. Clearly FN converges to f uniformly if and only if in goes to 0. The sequence (, fn , ) is said to be locally uniformly convergent with limit f if for every x in

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