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The transition from section to section is known as a "section break" and is set up so that the vehicle's pantograph is in continuous contact with one wire or the other. For bow collectors and pantographs, this is done by having two contact wires run side by side over the length between 2 or 4 wire supports.
Sections are visually separated from each other with a section break, typically consisting of extra space between the sections, and sometimes also by a section heading for the latter section. They are a concern in the process of typography and pagination , where it may be desirable to have a page break follow a section break for the sake of ...
To break up discontiguous runs of pages. For continuing text, use of <pages> is preferred. {{{1}}} word to be used {{{2}}}, positioning of the line and label: Add top for the line to be above label; Add left for the label to be in the left margin, and no break in the text (recommended for continuous text)
A continuous function fails to be absolutely continuous if it fails to be uniformly continuous, which can happen if the domain of the function is not compact – examples are tan(x) over [0, π/2), x 2 over the entire real line, and sin(1/x) over (0, 1]. But a continuous function f can
A section of a tangent vector bundle is a vector field. A vector bundle over a base with section . In the mathematical field of topology, a section (or cross section) [1] of a fiber bundle is a continuous right inverse of the projection function.
A dinkus can be used to accentuate a break between subsections of a single overarching section. [5] When an author chooses to use a dinkus to divide a larger section, [6] [7] the intent is to maintain an overall sense of continuity within the overall chapter or section while changing elements of the setting or timeline.
In mathematics, a continuous function is a function such that a small variation of the argument induces a small variation of the value of the function. This implies there are no abrupt changes in value, known as discontinuities. More precisely, a function is continuous if arbitrarily small changes in its value can be assured by restricting to ...
In continuous-time dynamics, the variable time is treated as continuous, and the equation describing the evolution of some variable over time is a differential equation. [7] The instantaneous rate of change is a well-defined concept that takes the ratio of the change in the dependent variable to the independent variable at a specific instant.