iterative interpolation - vertaling naar russisch
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iterative interpolation - vertaling naar russisch

THEOREM
Craig Interpolation; Craig interpolation lemma; Craig reduct; Craig's interpolation lemma; Craig's interpolation theorem; Interpolation (logic)

iterative interpolation      

математика

итеративная интерполяция

interpolation         
  • Plot of the data points as given in the table
  • Plot of the data with linear interpolation superimposed
  • Plot of the data with polynomial interpolation applied
  • Plot of the data with spline interpolation applied
  • Piecewise constant interpolation, or [[nearest-neighbor interpolation]]
METHOD FOR CONSTRUCTING NEW DATA POINTS BETWEEN KNOWN DATA POINTS
Interpolated; Interpolation function; Interpolate; Interpolation error; Interpolating; Quadratic interpolation; Interpolation formula; Interpolant; Interpolates
интерполяция, вставка в текст чужой рукописи
interpolation         
  • Plot of the data points as given in the table
  • Plot of the data with linear interpolation superimposed
  • Plot of the data with polynomial interpolation applied
  • Plot of the data with spline interpolation applied
  • Piecewise constant interpolation, or [[nearest-neighbor interpolation]]
METHOD FOR CONSTRUCTING NEW DATA POINTS BETWEEN KNOWN DATA POINTS
Interpolated; Interpolation function; Interpolate; Interpolation error; Interpolating; Quadratic interpolation; Interpolation formula; Interpolant; Interpolates
сущ.
1) интерполяция; вставка между элементами упорядоченного ряда;
2) нахождение промежуточных значений функции по некоторым известным её значениям;
3) нарушение речи, выражающееся в вставлении несоответствующих звуков в слова или неправильных слов в фразу;
4) вставка слов в текст, отсутствующих в оригинале;
5) мат. интерполирование.

Definitie

interpolate
v. (D; tr.) to interpolate into

Wikipedia

Craig interpolation

In mathematical logic, Craig's interpolation theorem is a result about the relationship between different logical theories. Roughly stated, the theorem says that if a formula φ implies a formula ψ, and the two have at least one atomic variable symbol in common, then there is a formula ρ, called an interpolant, such that every non-logical symbol in ρ occurs both in φ and ψ, φ implies ρ, and ρ implies ψ. The theorem was first proved for first-order logic by William Craig in 1957. Variants of the theorem hold for other logics, such as propositional logic. A stronger form of Craig's interpolation theorem for first-order logic was proved by Roger Lyndon in 1959; the overall result is sometimes called the Craig–Lyndon theorem.

Vertaling van &#39iterative interpolation&#39 naar Russisch