Consider the following fragment of code:

Consider a service that lets you enter a zip code, and obtain a list of clickable phone numbers of pizza parlors and taxicabs in your immediate location:

Consider, for example, this code segment in the Java programming language as given by ( as well as all other Java code segments ):

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

# Quadratic residue code: Consider the set N of quadratic non-residues ( mod 23 ).

Consider this piece of code running on an out-of-order CPU:

Consider the following snippet of code:

Consider the following fragment of C code:

Consider the generating function in inverse of x for the code S

Consider the following piece of Java code.

( 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 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.

Consider the logarithm function: For any fixed base b, the logarithm function log < sub > b </ sub > maps from the positive real numbers R < sup >+</ sup > onto the real numbers R ; formally:

Consider a sequence consisting of real numbers.

Consider a quantum ensemble of size N with occupancy numbers n < sub > 1 </ sub >, n < sub > 2 </ sub >,..., n < sub > k </ sub > corresponding to the orthonormal states, respectively, where n < sub > 1 </ sub >+...+ n < sub > k </ sub >

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 for example the same task as above but with an array consisting of 1000 numbers instead of 100, and where all numbers have the value 1.

Consider the positive real numbers R < sup >+</ sup >, a Lie group under the usual multiplication.

Consider the functions f and g from the natural numbers to the natural numbers defined as follows:

Consider the theorem " There exist irrational numbers and such that is rational.

* Consider C, the field of complex numbers, as a 1-dimensional vector space.

Consider for example workers who take coffee beans, use a roaster to roast them, and then use a brewer to brew and dispense a fresh cup of coffee.

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 a system in which voters can vote for any candidate from any one of many parties ; suppose further that if a party gets 15 % of votes, then that party will win 15 % of the seats in the legislature.

Consider a jar containing N lottery tickets numbered from 1 through N. If you pick a ticket randomly then you get positive integer n, with probability 1 / N if n ≤ N and with probability zero if n > N. This can be written

Consider the implication " if I am in Massachusetts, then I am in North America ", which we might alternatively express as, " if I were in Massachusetts, then I would be in North America ".

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 ).

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, 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 that in the case of the Mount Isa orebody, large amounts of capital are required to sink shafts and associated underground infrastructure, then laboriously drill and blast the ore, crush and process it, to extract the base metals, an activity which requires a large workforce.

The Voltage Regulation formula could be visualized with the following ; " Consider power being delivered to a load such that the voltage at the load is the load's rated voltage V < sub > Rated </ sub >, if then the load disappears, the voltage at the point of the load will rise to V < sub > nl </ sub >.

Consider the circuit minimization problem: given a circuit A computing a Boolean function f and a number n, determine if there is a circuit with at most n gates that computes the same function f. An alternating Turing machine, with one alternation, starting in an existential state, can solve this problem in polynomial time ( by guessing a circuit B with at most n gates, then switching to a universal state, guessing an input, and checking that the output of B on that input matches the output of A on that input ).

The most straightforward method of calculating a modular exponent is to calculate b < sup > e </ sup > directly, then to take this number modulo m. Consider trying to compute c, given b

Consider shrinking an image and then performing corner detection.

Consider then the tensor product vector space ( n times ).

Consider the functor that sends to ,-coalgebras are then finite or infinite streams over the alphabet, where is the set of states and is the state-transition function.

Pope Paul VI quoted Mystici Corporis from Pius XII verbatim in his first encyclical Ecclesiam Suam: “ Consider, then, this splendid utterance of Our predecessor: ' The doctrine of the Mystical Body of Christ, which is the Church, a doctrine revealed originally from the lips of the Redeemer Himself.

Consider that if a language pattern is never encountered, but its probability of being encountered would be very high were it acceptable, then the language learner might be right in considering absence of the pattern as negative evidence.