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  1. Dictionary
    dis·con·ti·nu·i·ty
    /ˌdiˌskäntəˈno͞oədē/

    noun

    • 1. a distinct break in physical continuity or sequence in time: "there is no significant discontinuity between modern and primitive societies"

    More definitions, origin and scrabble points

  2. 4 days ago · continuity, in mathematics, rigorous formulation of the intuitive concept of a function that varies with no abrupt breaks or jumps. A function is a relationship in which every value of an independent variable—say x —is associated with a value of a dependent variable—say y.

  3. 5 days ago · What is Epigenetics? The nature vs. nurture debate in psychology concerns the relative importance of an individual’s innate qualities (nature) versus personal experiences (nurture) in determining or causing individual differences in physical and behavioral traits.

  4. 2 days ago · Bounded variation. In mathematical analysis, a function of bounded variation, also known as BV function, is a real -valued function whose total variation is bounded (finite): the graph of a function having this property is well behaved in a precise sense. For a continuous function of a single variable, being of bounded variation means that the ...

  5. 4 days ago · Discontinuities can be classified as jump, infinite, removable, endpoint, or mixed. Removable discontinuities can be "fixed" by re-defining the function. Removable discontinuities are characterized by the fact that the limit exists. The other types of discontinuities are characterized by the fact that the limit does not exist ...

  6. 5 days ago · In this lesson, we will learn how to determine whether a function is differentiable and identify the relation between a function’s differentiability and its continuity.

  7. 3 days ago · The right-hand side is assumed to have discontinuity on some arbitrary curve \(h(t)\). Stability analysis is performed by obtaining the first non-zero coefficient of the series for eigenvalue and eigenfunction from the Sturm–Liouville problem.

  8. 5 days ago · understand that rational functions have discontinuities at the zeros of their denominator, understand that properties of sums, differences, products, quotients, and compositions of continuous functions are themselves continuous over their domain.