binomial in A Sentence

    1

    Valuation of options using Binomial and Black and Scholes approaches;

    0
    2

    The Binomial nomenclature of the bread tree is Artocarpus altilis.

    0
    3

    The Binomial model is the simplest and most common lattice model.

    0
    4

    A simplified version of this valuation technique is the Binomial options model.

    0
    5

    Some commonly used models to value options are Black-Scholes, Binomial option pricing, and Monte-Carlo simulation.

    0
    6

    The Binomial model is still useful for situations in which the Black-Scholes cannot be applied.

    0
    7

    Ramsey shows that the exact Binomial test is always more powerful than the normal approximation.

    0
    8

    The Binomial model is still useful for situations in which the Black Scholes cannot be applied.

    0
    9

    Linnaeus also developed the Binomial system of nomenclature, which gave a distinctive two-word name to each species.

    0
    10

    These are essentially modifications of the standard Binomial model although may sometimes be implemented as a Trinomial tree.

    0
    11

    The Eurasian tree sparrow's Binomial name is derived from two Latin words: passer,"sparrow", and montanus,"of the mountains" from mons"mountain.

    0
    12

    In 1665, he discovered the generalised Binomial theorem and began to develop a mathematical theory that later became infinitesimal calculus.

    0
    13

    In mathematics, a theorem that specifies the complete expansion of a Binomial raised to any positive integer power. bisect.

    0
    14

    In 1665, he discovered the generalised Binomial theorem and began to develop a mathematical theory that would later become calculus.

    0
    15

    In 1665, he discovered the generalised Binomial theorem and began to develop a mathematical theory that would later become infinitesimal calculus.

    0
    16

    The Coyote is scientifically known by its Binomial name, Canis latrans, and places among the same family as domestic dogs, foxes, and wolves.

    0
    17

    Pingala also knew the special case of the Binomial theorem for the index 2, i.e. for(a + b) 2, as did his Greek contemporary Euclid.

    0
    18

    Efforts to catalogue and describe their collections were the beginnings of plant taxonomy, and led in 1753 to the Binomial system of Carl Linnaeus that remains in use to this day.

    0
    19

    The scientific name of an insect, like that of any other animal or a plant, is based on the Binomial system of nomenclature, proposed by the Swedish naturalist, Carl von Linne, in 1758.

    0
    20

    Although the Black-Scholes model is still applied by the majority of public and private companies, through September 2006, over 350 companies have publicly disclosed the use of a(modified) Binomial model in SEC filings.

    0
    21

    Although the Black- Scholes model is still applied by the majority of public and private companies, through September 2006, over 350 companies have publicly disclosed the use of a(modified) Binomial model in SEC filings.

    0
    22

    Carl Linnaeus(/lɪˈniːəs, lɪˈneɪəs/; 23 May 1707- 10 January 1778), also known after his ennoblement as Carl von Linné(Swedish pronunciation:(listen)), was a Swedish botanist, physician, and zoologist who formalised Binomial nomenclature, the modern system of naming organisms.

    0
    23

    First means multiply the terms which occur first in each Binomial, Outer means multiply the outermost terms in the product, Inner means multiply the innermost terms, and Last means multiply the terms which occur last in each Binomial.

    0
    24

    First means multiply the terms which occur first in each Binomial, Outer means multiply the outermost terms in the product, Inner means multiply the innermost terms, and Last means multiply the terms which occur last in each Binomial. formula.

    0
    25

    Consider the following: The top line 0, 1, 10, 63, 324, 1485,( a sequence defined by( 2n2 n) 3n- 2) is the( noninvolutive version of the) Binomial transform of the diagonal 0, 1, 8, 36, 128, 400, a sequence defined by n22n- 1.

    0
    26

    Beginning with straightforward option pricing on Binomial trees, the book gradually progresses towards more advanced topics, including nonlinear solvers, Monte Carlo techniques for path-dependent derivative securities, finite difference methods for partial differential equations, and American option pricing by solving a linear complementarity problem.

    0