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The interval between two adjacent hyperbolas on which the signals are in phase was called a "lane".
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The sketch consists of geometry such as points, lines, arcs, conics (except the hyperbola), and splines.
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A diameter of one hyperbola is conjugate to its reflection in the asymptote, which is a diameter of the other hyperbola.
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A charged tachyon traveling in a vacuum therefore undergoes a constant proper time acceleration and, by necessity, its worldline forms a hyperbola in space-time.
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A hyperbola meets it at two real points corresponding to the two directions of the asymptotes.
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If the ordinate is positive, then the hyperbola's axis is vertical.
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The analogous ratios for ellipses and hyperbolas depend on their eccentricities.
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Conversely, if the energy is positive (unbound orbits, also called scattered orbits), the eccentricity is greater than one and the orbit is a hyperbola.
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The right branch of the unit hyperbola corresponds to the positive coefficient.
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Not only ellipses but also parabolas and hyperbolas turn into circles under appropriate projective transformations; they all are projectively equivalent figures.
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