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Page "Multipactor effect" ¶ 12
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Consider and point
Consider also the grade point average.
Geometric arrangement for Fresnel's calculation Consider the case of a point source located at a point P < sub > 0 </ sub >, vibrating at a frequency f. The disturbance may be described by a complex variable U < sub > 0 </ sub > known as the complex amplitude.
Consider a function from a metric space M to a topological space V, and a point c of M. We direct the set M
Consider a point, P, such that light that is initially travelling parallel to the axis of symmetry is reflected from P along a line that is perpendicular to the axis of symmetry.
Again we start with a C < sup >∞</ sup > manifold, M, and a point, x, in M. Consider the ideal, I, in C < sup >∞</ sup >( M ) consisting of all functions, ƒ, such that ƒ ( x ) = 0.
Consider the system at the point it has reached equilibrium.
Consider a point charge q with position ( x, y, z ).
Consider a particular bundle and take the total derivative of about this point:
Consider the class of all regular paths from a point p to another point q.
If S is compact but not closed, then it has an accumulation point a not in S. Consider a collection consisting of an open neighborhood N ( x ) for each x ∈ S, chosen small enough to not intersect some neighborhood V < sub > x </ sub > of a.
Consider the open balls centered upon a common point, with any radius.
Consider as an example the interaction between a star and a distant galaxy: The error arising from combining all the stars in the distant galaxy into one point mass is negligible.
Consider the space of real-valued functions together with a special point.
We say that the number x is a periodic point of period m if f < sup > m </ sup >( x ) = x ( where f < sup > m </ sup > denotes the composition of m copies of f ) and having least period m if furthermore f < sup > k </ sup >( x ) ≠ x for all 0 < k < m. We are interested in the possible periods of periodic points of f. Consider the following ordering of the positive integers:
Consider a massless rigid rod of length l with a point mass m at one end and rotating about the other end.
Consider first one mole of gas which is composed of non-interacting point particles
Consider the point 1 ∈ R < sup >+</ sup >, and x ∈ R an element of the tangent space at 1.
Suppose S ' is in relative uniform motion to S with velocity v. Consider a point object whose position is given by r
Consider a valid line to be one where every point is within distance w / 2 of the line ( that is, lies on a track of width w, where w << d ).
Consider, for purposes of illustration, a mountainous landscape M. If f is the function sending each point to its elevation, then the inverse image of a point in ( a level set ) is simply a contour line.
Consider climbing up the connectivity ladder — assume X is a simply-connected CW-complex whose 0-skeleton consists of a point.
Consider a sphere S ( r ) with radius r. A point on the sphere is identified by its latitude φ and longitude λ, for which we introduce the random variables Φ and Λ that take values in Ω < sub > 1 </ sub > = respectively Ω < sub > 2 </ sub > =.

Consider and time
Consider what you have to earn to be able to spend the $3,000 and your building time is well worth it.
Consider adopting a system of holidays in which time off is granted with an eye to minimum inconvenience to the operation of the plant.
Consider the assembly of a car: assume that certain steps in the assembly line are to install the engine, install the hood, and install the wheels ( in that order, with arbitrary interstitial steps ); only one of these steps can be done at a time.
Consider now the force exerted at a certain time.
Consider the same project, except this time the project plan includes pre-defined methods of quantifying the accomplishment of work.
Consider a collection of particles performing a random walk in one dimension with length scale and time scale.
Consider a wave packet as a function of position x and time t: α ( x, t ).
Consider two observers O and O ', each using their own Cartesian coordinate system to measure space and time intervals.
Consider, for example, that when the bride says " I do " at the appropriate time in a wedding, she is performing the act of taking this man to be her lawful wedded husband.
Consider these three things we say about God: first, God is a spirit ; second, God is the creator of the world ; and third, God exists apart from space and time.
Consider the time series of an independent variable and a dependent variable, with observations sampled at discrete times.
Consider how the vertical and horizontal displacements of the dot, relative to the center of the circle, vary sinusoidally in time and are out of phase by one quarter of a cycle.
During the time of Consider Phlebas, Minds were estimated to number in the several hundreds of thousands.
Consider the ratio of the difference of two positions of a particle divided by the time interval, which is called the average velocity over that time interval.
Consider the simplest case, a system with one independent variable, time.
Consider a mechanical system consisting of two partial systems A and B which interact with each other only during a limited time.
Consider the question of whether a tossed coin is fair ( i. e. that on average it lands heads up 50 % of the time ).
Consider a constant time equatorial slice through the Schwarzschild solution ( θ
* Consider cumulative impact-minimize number of boats at any one time / per day
One of the metaphors McPhee used in explaining the concept of deep time was cited in Time's Arrow, Time's Cycle by Gould: Consider the Earth's history as the old measure of the English yard, the distance from the King's nose to the tip of his outstretched hand.
By the time of the events of the novel Look to Windward, Minds of the class described within Consider Phlebas are referred to as minds, with a small'm '.
Consider the time at which the voltage at electrode A passes through 0 and starts to become negative.
Consider the following test case: The field f has been on for infinite time and is switched off at t = 0

0.137 seconds.