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

The word ( inverse ), is the 11822 most frequently used in English word vocabulary

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  1. Above grows very rapidly, its inverse function,f−1,grows very slowly. This, inverse ,Ackerman function f−1 is usually denoted by α. In fact, α (n) is less than 5
  2. For the restriction to the boundary (which is just the identity). Thus, the, inverse ,image would be a 1-manifold with boundary. The boundary would have to contain
  3. 5 for any practical input size n, since A (4,4) is on the order of 2^. This, inverse ,appears in the time complexity of some algorithms, such as the disjoint-set
  4. With little use made of the wood, except for Araucanía pine in Paraná. The, inverse ,situation existed with regard to clearing for wood in the Amazon rain forest
  5. 4,Nos. 2 and 3). At the present time constructors almost always employ the, inverse ,method: they compose a system from certain, often quite personal experiences
  6. The function f (n) = A (n, n ) considered above grows very rapidly, its, inverse , function,f−1,grows very slowly. This inverse Ackerman function f−1 is
  7. Every isomorphism has an inverse which is also an isomorphism, and since the, inverse ,is also an endomorphic of the same object it is an automorphism. The
  8. Bits, yielding an n-bit output block. For anyone fixed key, decryption is the, inverse ,function of encryption, so that: E_K (M) C \;; \quad E_KM (C) M for any
  9. Like polynomials, exponential functions, logarithms,trigonometric functions, inverse ,trigonometric functions and their combinations). Examples of these are: \int
  10. Which exists by definition. * Inverses: by definition every isomorphism has an, inverse ,which is also an isomorphism, and since the inverse is also an endomorphic of
  11. X and y determine which quadrant the angle is in. Alternatively one can use the, inverse ,cosine function assuming the result for the inverse cosine varies from 0 to π,
  12. Function by the zeta function:: g (n) = \sum_f (d). \; Multiplying by the, inverse ,of the zeta function gives the Möbius inversion formula:: f (n) =
  13. Or a similar approximation for s = (1/T) \LN (z) \ \ can be performed. The, inverse ,of this mapping (and its first-order bilinear approximation) is: \begin s &=
  14. The non-symmetric ones can be grouped into quadruples (relation, complement, inverse , inverse complement). Examples of common binary relations *dependency relation
  15. Yields that same number. Also, the inverse element of addition (the additive, inverse ,) is the opposite of any number, that is, adding the opposite of any number to
  16. Is permissible. " As its first premise. Notably, Jean-Paul Sartre made an, inverse ,form of this argument, taking the non-existence of God as a premise and
  17. A strict weak order is a total preorder and vice versa. The complement of the, inverse ,has these same properties. Restriction The restriction of a binary relation on
  18. Converse: R −1,defined as R −1 =. A binary relation over a set is equal to its, inverse ,if and only if it is symmetric. See also duality (order theory). If R is a
  19. X\right)\ge0 for all x where the derivative is defined. It follows that the, inverse ,function G=FM is differentiable everywhere and that: g\left (x\right) G'\left
  20. For all such x and y. If x and y are invertible then XY is also invertible with, inverse ,(XY)^ = y^x^. The set of all invertible elements is therefore closed under
  21. Left (\sort \sum_^ go \franc \right),where gig = gij−1 in the sense of the, inverse ,of a square matrix. Gravitational motion In stellar dynamics, a massive body (
  22. Is associative, zero is the additive identity, every integer n has an additive, inverse , in, and the addition operation is commutative since style" white-space:
  23. Define an inverse function of one where m is set to a constant, such that the, inverse ,applies to a particular row. Use as benchmark The Ackerman function, due to
  24. Begin a, & \box a \GE 0 \\ -a, & \box a < 0,\end where a is the additive, inverse ,of a, and 0 is the additive identity element. Fields The fundamental properties
  25. Multiplying any number by 1 yields that same number. Also, the multiplicative, inverse ,is the reciprocal of any number (except zero; zero is the only number without
  26. Of any number (except zero; zero is the only number without a multiplicative, inverse ,), that is, multiplying the reciprocal of any number by the number itself
  27. F: \, X \, \to\, Y and \script style g: \, Y \, \to\, Z is a bijection. The, inverse ,of \script style g \, \CIRC\, f is \script style (g \, \CIRC\, f)^ \; =\; (FM)
  28. S (f) = F_R (f) ^: :R (\tau) = \text (S (f) ) where IFFY denotes the, inverse ,Fast Fourier transform. The asterisk denotes complex conjugate. Alternatively
  29. The quotient y/x one can define the angle θ as a function of x and y using the, inverse ,tangent function for all points except the origin, assuming the inverse tangent
  30. Equiv\; \left0,\, +\nifty\right),then h becomes bijective; its, inverse ,is the positive square root function. Properties * A function \script style f: \
  31. File. ~ checks to see if its left operand matches its right operand;! ~ is its, inverse , Note that a regular expression is just a string and can be stored in variables
  32. By eliminating the −3 and similar terms. A two-parameter variation of the, inverse ,Ackerman function can be defined as follows, where \floor x \floor is the
  33. Logic is commutative or associative. Many also have identity elements and, inverse ,elements. Typical examples of binary operations are the addition (+) and
  34. Are created simultaneously, as in particle accelerators. This is the, inverse ,of the particle-antiparticle annihilation process. Although particles and their
  35. RJ+ \; \equiv\; \left (0,\, +\nifty\right),then g becomes bijective; its, inverse ,is the natural logarithm function LN. * The function \script style h: \; \R \
  36. Riemann zeta function. The generating function of the Möbius function is the, inverse ,of the zeta function:: \zeta (s)\, \sum_^\nifty\franc=1,\; \; \Mather \, s
  37. Logarithm * integration by parts to integrate products of functions * the, inverse ,chain rule method, a special case of integration by substitution * the method
  38. Non-linearity in the cipher. The S-box used is derived from the multiplicative, inverse ,over GF (28),known to have good non-linearity properties. To avoid attacks
  39. One can use the inverse cosine function assuming the result for the, inverse ,cosine varies from 0 to π, : \theta (x, y)=\begincos^x/r (x, y)by\GE
  40. Ones can be grouped into quadruples (relation, complement, inverse , inverse ,complement). Examples of common binary relations *dependency relation, a
  41. The bilinear transform is: \omega_a = \franc \tan \left (\franc \right) and the, inverse ,mapping is: \omega = 2 \arc tan \left (\omega_a \franc \right). The
  42. Based on simple algebraic properties, the S-box is constructed by combining the, inverse ,function with an invertible affine transformation. The S-box is also chosen to
  43. The inverse tangent function for all points except the origin, assuming the, inverse ,tangent varies from -π/2 to π/2,: \theta (x, y)=\beginning (y/x)quadrant\
  44. Function is sometimes replaced by a ceiling. Other studies might define an, inverse ,function of one where m is set to a constant, such that the inverse applies to
  45. Is 0,that is, adding zero to any number yields that same number. Also,the, inverse ,element of addition (the additive inverse ) is the opposite of any number
  46. Over X and Y, then the following too: The complement of the inverse is the, inverse ,of the complement. If X = Y the complement has the following properties: *The
  47. A function is a bijection if and only if it is invertible. In particular,the, inverse ,will also be a bijection. The composition \script style g \, \CIRC\, f of two
  48. Obvious because xor is commutative and associative. A common mistake is to use, inverse ,order of encryption as decryption algorithm (i.e. first Boring P17 and P18 to
  49. Notation, and the definitions of concepts like restrictions, composition, inverse , relation,and so on. The choice between the two definitions usually matters
  50. A binary relation over X and Y, then the following too: The complement of the, inverse ,is the inverse of the complement. If X = Y the complement has the following

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