Consider the subset sum problem, an example of a problem that is easy to verify, but whose answer may be difficult to compute.

That means that some member of P ( S ), i. e., some subset of S, is not in the image of f. Consider the set:

Consider a function with its corresponding graph as a subset of the Cartesian product.

Consider an open subset U of the complex plane C. Let a be an element of U, and f: U

Consider the theory obtained by adding a new constant symbol ε to the language and adjoining to Σ the axiom ε > 0 and the axioms ε < 1 / n for all positive integers n. Clearly, the standard real numbers R are a model for every finite subset of these axioms, because the real numbers satisfy everything in Σ and, by suitable choice of ε, can be made to satisfy any finite subset of the axioms about ε.

Consider the translates t + N of this subset.

Consider the set, subset of on which the multidimensional definite integral

Consider a subset and a mapping function

Consider a simple, closed, plane curve C which is a real-analytic image of the unit circle, and which is given by Af.

* Consider a set with three elements, A, B, and C. The following operation:

* P. J. Rudall, K. L. Stobart, W .- P. Hong, J. G. Conran, C. A. Furness, G. C. Kite, M. W. Chase ( 2000 ) Consider the Lilies: Systematics of Liliales.

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.

Suppose that U: D → C is a functor from a category D to a category C, and let X be an object of C. Consider the following dual ( opposite ) notions:

Consider a capacitor of capacitance C, holding a charge + q on one plate and − q on the other.

Consider a circuit where R, L and C are all in parallel.

Consider a list with items and with R1 and R2 being registers containing, respectively, the address of the current ( say C ) list item and a work register containing the XOR of the current address with the previous address ( say C ⊕ D ).

Consider this snippet of C code as an example of the ambiguity encountered when determining SLOC:

Consider the case when a child executes an "" system call ( which is used to execute any executable file from within a C program ) or exits very soon after the.

Consider the category C of algebraic structures ; these can be thought of as sets plus operations, obeying some laws.

Consider a relation variable ( relvar ) R with attributes ( A, B, C, D ) that has only the following two legal values r1 and r2:

Consider the C expression ( 4 + 9 ).

Consider a portfolio P consisting of C < sub > i </ sub > amount of each Arrow security A < sub > i </ sub >.

* Consider the C *- algebra of complex square matrices.

* Consider the Riesz space C < sub > c </ sub >( X ) of all continuous complex-valued functions of compact support on a locally compact Hausdorff space X.

Consider the following example written in C.

Consider an election in which there are 4 candidates A, B, C and D, each voter expresses a top-to-bottom ordering of the candidates, and the voters ' orderings are as follows:

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 following: if the typical user is searching with term " A ", would they also want resources tagged with term " B "?

Consider a domain D in m-dimensional x space, with boundary B.

Consider a particular collision ( an elementary reaction ) between molecules A and B.

Consider the ( possibly proper ) class B defined such for every set y, y is in B if and only if there is an x in A with F < sub > P </ sub >( x ) = y.

Consider the following claim: " it is false that A and B are both true ", which is written as:

Consider the simple case of two-body system, where object A is moving towards another object B which is initially at rest ( in any particular frame of reference ).

Consider a system S and environment ( bath ) B, which are closed and can be treated quantum mechanically.

Consider a mechanical system consisting of two partial systems A and B which interact with each other only during a limited time.

Consider two points A and B in two dimensional plane flow.

Consider two objects, A and B, which each refer to two memory blocks x < sub > i </ sub > and y < sub > i </ sub > ( i

Consider the following swap in which Party A agrees to pay Party B periodic fixed interest rate payments of 8. 65 %, in exchange for periodic variable interest rate payments of LIBOR + 70 bps ( 0. 70 %) in the same currency.

Consider a sphere B of radius 1 and a plane P touching B at the South Pole S of B.

Consider a sphere B < sub > 2 </ sub > of radius 2 centered at N. The inversion with respect to B < sub > 2 </ sub > transforms B into its stereographic projection P.

Consider a simple clock consisting of two mirrors A and B, between which a light pulse is bouncing.

Consider e. g. " A differs from B ".