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heptarchy    
n. 七头统治,七国连盟,七王国

七头统治,七国连盟,七王国

Heptarchy \Hep"tarch*y\, n. [Hepta- -archy: cf. F.
heptarchie.]
A government by seven persons; also, a country under seven
rulers.
[1913 Webster]

Note: The word is most commonly applied to England, when it
was divided into seven kingdoms; as, the Saxon
heptachy, which consisted of Kent, the South Saxons
(Sussex), West Saxons (Wessex), East Saxons (Essex),
the East Angles, Mercia, and Northumberland.
[1913 Webster]


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英文字典中文字典相关资料:


  • The Taylor Remainder - University of South Carolina
    We are estimating f(x) = cos(x) with its 2nd degree Taylor polynomial (centred at zero), so we can bound the error by using the remainder estimation Theorem, with n = 2
  • Formulas for the Remainder Term in Taylor Series
    For some purposes the integral formula in Theorem 1 is awkward to work with, so we are going to establish another formula for the remainder term To that end we need to prove the following generalization of the Mean Value Theorem for Integrals (see Section 6 4)
  • 10. 3E: Exercises for Taylor Polynomials and Taylor Series
    This page titled 10 3E: Exercises for Taylor Polynomials and Taylor Series is shared under a CC BY-NC-SA 4 0 license and was authored, remixed, and or curated by OpenStax via source content that was edited to the style and standards of the LibreTexts platform
  • Mastering Taylors Theorem with Remainder
    In this article, we revisited the theorem's formal statement and derivation, compared the Lagrange and integral forms of the remainder, and illustrated practical methods for error estimation
  • Introduction THE REMAINDER IN - University of Connecticut
    of Calculus Unlike the di erential form of the remainder in Theorem 1 1, the integral form of the remainder involves no additional param ters like c Using these theorems we will prove Taylor's inequality, which bounds jf(x)
  • Section 10. 9: Convergence of Taylor Series
    Using Taylor Series: Since every Taylor series is a power series, the operations of adding, subtracting and multiplying Taylor series are all valid on the intersection of their intervals of convergence





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