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Consider and simple
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 following simple grammar for arithmetic expressions :< syntaxhighlight lang =" bnf ">
Consider a simple room scene.
Consider a simple example of rational substitution.
Consider how a simple expression such as could be evaluated – one could also compute the equivalent.
Consider implementing with a microcontroller chip a simple feedback controller:
Consider for example a sample Java fragment to represent some common farm " animals " to a level of abstraction suitable to model simple aspects of their hunger and feeding.
Consider a simple example drawn from physics.
Consider the simple experiment where a fair coin is tossed four times.
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 simple banking application where two users have access to the funds in a particular account.
Consider a simple example: a class of students takes a 100-item true / false test on a subject.
Consider the simple two-valued relationship
Consider the very simple example used by Adam Smith to introduce the subject.
Consider a simple clock consisting of two mirrors A and B, between which a light pulse is bouncing.
Consider a simple 1D advection problem defined by the following partial differential equation
Writing in 1960, he begins: " Consider a very long sequence of symbols ... We shall consider such a sequence of symbols to be ' simple ' and have a high a priori probability, if there exists a very brief description of this sequence-using, of course, some sort of stipulated description method.
Consider a simple binary (" for " or " against ") vote.
Consider this simple game: Three gladiators play, with strengths 3, 4, 5.
Consider this simple Python class:
Consider the simple linear regression model
In the case that T acts on euclidean space R < sup > n </ sup >, there is a simple geometric interpretation for the singular values: Consider the image by T of the unit sphere ; this is an ellipsoid, and its semi-axes are the singular values of T ( the figure provides an example in R < sup > 2 </ sup >).
Consider a simple exchange economy with two identical agents, one ( divisible ) good, and two potential states of the world ( which occur with some probability ).
Consider a simple case: a perfectly competitive market where fuel is the sole input used, and the only determinant of the cost of work.

Consider and gravity
Consider two equal bodies ( not affected by gravity ), each of mass, m, attached to three springs, each with spring constant, k. They are attached in the following manner:

Consider and pendulum
Consider a planar pendulum with natural frequency ω in the small angle approximation.
Consider the quantum mathematical pendulum with the Hamiltonian

Consider and whose
Consider the subset sum problem, an example of a problem that is easy to verify, but whose answer may be difficult to compute.
Consider a random variable X whose probability distribution belongs to a parametric family of probability distributions P < sub > θ </ sub > parametrized by θ.
Consider, for example, the generalized hypergraph whose vertex set is and whose edges are and.
Consider a differentiable function ƒ ( x ) whose derivative is ƒ '( x ).
" Consider also Rabbinic Hebrew תרמ √ trm ‘ donate, contribute ’ ( Mishnah: T ’ rumoth 1: 2: ‘ separate priestly dues ’), which derives from Biblical Hebrew תרומה t ' rūmå ‘ contribution ’, whose root is רומ √ rwm ‘ raise ’; cf.
Suppose S ' is in relative uniform motion to S with velocity v. Consider a point object whose position is given by r
Consider climbing up the connectivity ladder — assume X is a simply-connected CW-complex whose 0-skeleton consists of a point.
Consider an-dimensional space, foliated as a product by subspaces consisting of points whose first co-ordinates are constant.
Consider a country whose economy is characterized by a large number of sectors which are so small that any increase in the productivity of one sector has no impact on the economy as a whole.
A partition of a set S is a pairwise disjoint set of non-empty subsets, called " parts " or " blocks ", whose union is all of S. Consider a finite set that is linearly ordered, or ( equivalently, for purposes of this definition ) arranged in a cyclic order like the vertices of a regular n-gon.
Consider a system composed by cascaded non interacting blocks, each having a rise time and no overshoot in their step response: suppose also that the input signal of the first block has a rise time whose value is.
Consider a quantum mechanical system whose state space is the tensor product of Hilbert spaces.
Consider an infinite cylinder whose axis lies along the vector
Consider the essentially series networks whose components correspond to the partition above.
Consider the matrix A = A ( G ) whose matrix elements are where is the kth element of G.
Consider a classically parity-invariant gauge theory whose gauge group G has dual coxeter number h in 3-dimensions.
Consider for example a Hookean spring with spring constant whose dynamics is highly overdamped

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