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Consider and tube
Consider gas in a one-dimensional container ( e. g., a long thin tube ).

Consider and closed
Consider a simple, closed, plane curve C which is a real-analytic image of the unit circle, and which is given by Af.
* Consider the set of all functions from the real number line to the closed unit interval, and define a topology on so that a sequence in converges towards if and only if converges towards for all.
Consider the closed intervals for all integers k ; there are countably many such intervals, each has measure 1, and their union is the entire real line.
Consider a test apparatus consisting of a closed and well insulated cylinder equipped with a piston.
Consider a closed loop of string, left to move through space without external forces.
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 set W of all deductively closed sets of formulas, ordered by inclusion.
Consider a system S and environment ( bath ) B, which are closed and can be treated quantum mechanically.
Consider a closed system in internal equilibrium.
Consider a quantum mechanical particle confined to a closed loop ( i. e., a periodic line of period L ).

Consider and at
Consider it as a standby setup, at negligible cost, for those emergencies when the furnace quits, a blizzard holds up fuel delivery, or for cool summer mornings or evenings when you don't want to start up your whole heating 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.
Here is an everyday experience of the basic nature of the Descartes experiment: Consider sitting in your train and noticing a train originally at rest beside you in the railway station pulling away.
Consider a car's cruise control, which is a device designed to maintain vehicle speed at a constant desired or reference speed provided by the driver.
Consider two systems ; S < sub > 1 </ sub > and S < sub > 2 </ sub > at the same temperature and capable of exchanging particles.
Consider a beam, fixed at one end and having a mass attached to the other ; this would be a single degree of freedom ( SDoF ) oscillator.
Consider the number N ( r ) of balls of radius at most r required to cover X completely.
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 the staff at the London and New York airports.
Consider, for example, a reference frame moving relative to another at velocity in the direction.
#: Consider a unit sphere placed at the origin, a rotation around the x, y or z axis will map the sphere onto itself, indeed any rotation about a line through the origin can be expressed as a combination of rotations around the three-coordinate axis, see Euler angles.
Consider the difference between singing “ oooh ” and “ aaah ”, at the same pitch.
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 now the acceleration due to the sphere of mass M experienced by a particle in the vicinity of the body of mass m. With R as the distance from the center of M to the center of m, let ∆ r be the ( relatively small ) distance of the particle from the center of the body of mass m. For simplicity, distances are first considered only in the direction pointing towards or away from the sphere of mass M. If the body of mass m is itself a sphere of radius ∆ r, then the new particle considered may be located on its surface, at a distance ( R ± ∆ r ) from the centre of the sphere of mass M, and ∆ r may be taken as positive where the particle's distance from M is greater than R. Leaving aside whatever gravitational acceleration may be experienced by the particle towards m on account of ms own mass, we have the acceleration on the particle due to gravitational force towards M as:
Consider the system at the point it has reached equilibrium.
Consider a space ship traveling from Earth to the nearest star system outside of our solar system: a distance years away, at a speed ( i. e., 80 percent of the speed of light ).
Consider the time series of an independent variable and a dependent variable, with observations sampled at discrete times.
Consider the 1592 season of Lord Strange's Men at the Rose Theatre as far more representative: between Feb. 19 and June 23 the company played six days a week, minus Good Friday and two other days.
Consider an application requiring four terminals at an airport to reach a central computer.
Consider the chess position shown at right.
Consider code that adds two numbers and then multiplies by a third ; in the Cray, these would all be fetched at once, and both added and multiplied in a single operation.
Consider the approach we would take classically-we pick one block at random, and then perform a normal search through the rest of the blocks ( in set theory language, the compliment ).
Consider a volume of air, with horizontal area and height equal to the mean free path, at pressure and temperature.

Consider and both
Consider a rectangular area a by b, and any common divisor c that divides both a and b exactly.
Consider the analogy between the sentence " Snow is white " and the character named Snow White, both of which can be true in some sense.
Consider the following claim: " it is false that A and B are both true ", which is written as:
Both titles are derived from a couplet in T. S. Eliot's poem, The Waste Land ( which appears both in this work and Consider Phlebas as an epigraph ):
Consider a polygon P and a triangle T, with one edge in common with P. Assume Pick's theorem is true for both P and T separately ; we want to show that it is also true to the polygon PT obtained by adding T to P. Since P and T share an edge, all the boundary points along the edge in common are merged to interior points, except for the two endpoints of the edge, which are merged to boundary points.
Consider a deal between an electricity producer and an electricity retailer, both of whom trade through an electricity market pool.
Consider two ordinary dice, with both sixes face up.
Consider two inconsistent statements, “ All lemons are yellow ” and " Not all lemons are yellow ", and suppose for the sake of argument that both are simultaneously true.
Consider, for example, that for the period of January to September 2011, the market share of Google's Chrome browser increased from 15 % to 23. 5 %, and Safari maintained a 5-6 % share while use of both Internet Explorer and Mozilla decreased significantly.
Consider a case where these two ions have equal concentration gradients directed in opposite directions, and that the membrane permeabilities to both ions are equal.
Consider multiplying both sides of the equation by the differential:
Consider a light source, Σ, and a light " receiver ", S, both of which are extended surfaces ( rather than differential elements ), and which are separated by a medium of refractive index n that is perfectly transparent ( shown ).
Consider the analogy between the sentence " Snow is white " and the person Snow White, both of which can be true in a sense.
Consider a simple example: two people unable to communicate with each other are each shown a panel of four squares and asked to select one ; if and only if they both select the same one, they will each receive a prize.
Consider a toy model in which a new boson S may couple both to the electron as well as the tau via the term

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