( Consider: " one team ", " two teams ", " most teams "; " one government ", " two governments ", " many governments ").

Consider two systems ; S < sub > 1 </ sub > and S < sub > 2 </ sub > at the same temperature and capable of exchanging particles.

Consider the following two probabilities, assuming a fair coin:

* The Infinite Moment ( 1961 ) ( US edition of Consider Her Ways, with two stories dropped, two others added )

Consider the following two examples.

Consider two observers O and O ', each using their own Cartesian coordinate system to measure space and time intervals.

Consider two noninteracting systems and, with respective Hilbert spaces and.

Consider two ISPs, A and B, which each have a presence in New York, connected by a fast link with latency 5 ms ; and which each have a presence in London connected by a 5 ms link.

Consider the two endpoints of a rod of length L. The length can be determined from the differences in the three coordinates Δx, Δy and Δz of the two endpoints in a given reference frame

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 a sample space generated by two random variables and.

Consider two instances of Bayes ' theorem:

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 two transactions.

Consider the following two lists:

Consider two particles, denoted by subscripts 1 and 2.

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 dividing the largest rectangle in two triangles, cutting along the diagonal.

Consider two variables said to be " inversely proportional " to each other.

: Consider two even integers x and y.

Consider Thomas Hood's " Bridge of Sighs :", in which the lines are of two feet, each composed of three syllables:

Consider a simple banking application where two users have access to the funds in a particular account.

Fundamental group: Consider the category of pointed topological spaces, i. e. topological spaces with distinguished points.

Consider the following examples, created using animated GIFs, wherein a key frame defines the starting and ending points of any smooth transition:

Consider the following example: A game is being played to 9 points.

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 the solid ball in R < sup > 3 </ sup > of radius π ( that is, all points of R < sup > 3 </ sup > of distance π or less from the origin ).

Consider a set of n points in a compact area with approximate diameter d and area approximately d².

Consider all the unordered sets of k points from the n points, of which there are:

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 an-dimensional space, foliated as a product by subspaces consisting of points whose first co-ordinates are constant.

* Consider a Bézier curve with control points.

Consider a set of points R ( R is a vector depicting a point in a Bravais lattice ) constituting a Bravais lattice, and a plane wave defined by:

Consider a topological space, that is, a space with some notion of closeness between points in the space.

Consider the problem of estimating the probability that a test point in N-dimensional Euclidean space belongs to a set, where we are given sample points that definitely belong to that set.

Consider a finite group permuting those indeterminates over K. By standard Galois theory, the set of fixed points of this group action is a subfield of, typically denoted.

Consider the set of all points to be one large partition.

Consider an edge e between two input points p and q which is not an edge of a Delaunay triangulation.

Consider a once-punctured elliptic curve, given as the locus D of complex points satisfying, where and is a complex number.

Consider the first case, with points x = ( x < sub > 1 </ sub >, x < sub > 2 </ sub >, x < sub > 3 </ sub >) and y = ( y < sub > 1 </ sub >, y < sub > 2 </ sub >, y < sub > 3 </ sub >).

Consider the line in the body defined by the two points p and q, which has the Plücker coordinates,

Consider any set of d + 2 points in d-dimensional space.

Consider a set P of n points in the plane.