「Logarithms」の共起表現一覧(1語右で並び替え)

Logarithms

1語右で並び替え

該当件数:33件

  • on many aspects of his expertise, including logarithms and imaginary numbers.
  • unner of the modern computer for calculating logarithms and trigonometric functions.
  • such as trigonometric functions, exponents, logarithms, and intelligent order of operations found i
  • rithmorum Chilias Prima ("The First Thousand Logarithms"), which gave a brief account of logarithms
  • eate tables of differences, create tables of logarithms and perform Lagrangian interpolation, all to
  • tal in for the developments of the theory of Logarithms and an eventual recognition of the natural l
  • necessarily less than one, the values of the logarithms are negative.
  • He invented logarithms as a working tool for himself for his astron
  • Alternatively, using base 2 logarithms, C* relates the base-2 logarithmic increase
  • s added, which included exponents and roots, logarithms, factorial-based functions, trigonometry (su
  • He is credited with the introduction of logarithms in Turkey.
  • Part of a 20th century table of common logarithms in the reference book Abramowitz and Stegun.
  • The logarithms in these formulae are taken to base 2 if inf
  • where 0log20 is taken to be 0. The logarithms in this formula are usually taken (as shown
  • He invented logarithms independently of John Napier, since his meth
  • Hermite to show that e, the base of natural logarithms, is transcendental.
  • Note that the use of base-2 logarithms is optional, and allows one to refer to the
  • Since this functional property characterizes logarithms, it has become mathematical fashion to call
  • equations; special functions; power series; logarithms; miscellaneous; print and layout; quadrature
  • 'On the logarithms of negative quantities' - 26 November 1838.
  • Baker, Alan (1967b), "Linear forms in the logarithms of algebraic numbers.
  • Baker, Alan (1966), "Linear forms in the logarithms of algebraic numbers.
  • of primes up to 60 000 and found the natural logarithms of 2, 3, 5 and 10 to 137 places.
  • on to speed up sieving by adding approximate logarithms of small primes together.
  • 1871, whose table contained the seven-place logarithms of all numbers below 200,000.
  • as can be seen by taking logarithms of both sides of the inequality 2i·3j·5k ≤ N
  • This work, which contained the logarithms of all numbers up to 100,000 to nineteen pla
  • aught astronomy and mathematics, introducing logarithms to China, and was much respected by Chinese
  • to monitor the printing of his work table of logarithms to eight decimal places, written in French.
  • al functions, such as exponential functions, logarithms, trigonometric functions.
  • He was engaged in arithmetic, fractions and logarithms, trigonometry, astronomy, algebra, but also
  • Although logarithms typically are very difficult to do without a
  • llest P-values (e.g., 10-15), their negative logarithms will be the greatest (e.g., 15).