Consider these three things we say about God: first, God is a spirit ; second, God is the creator of the world ; and third, God exists apart from space and time.

On August 18 the label released the album's second single, " Consider Me Gone ", and it debuted at number 51 on The Hot Country Single's Chart.

Consider a body of one kilogram, moving in a circle of radius one metre, with an angular velocity of one radian per second.

Consider this second order ODE:

Consider that the scalar fields in Green's second identity are the Cartesian components of vector fields, i. e. and.

During the course of this study, Derrida not only divulges the exact instances Socrates or his interlocutors make use of this concept, but also reveals the relationship between Plato and Socrates which scholars have kept in secret by questioning the validity of authorship in Plato's letters, where in the second letter Socrates writes: " Consider these fact and take care lest you sometimes come to repent of having now unwisely published your views.

Consider a second particle with 4-velocity and a 3-velocity.

Consider the actions of the second player given any arbitrary proposal by the first player ( that gives the second player more than zero ).

Consider this second scenario: The father creates a FLP with himself the General Partner holding a 50 % interest and also holds the Limited Partner interest of 50 %.

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 a database that records customer orders, where an order is for one or more of the items that the enterprise sells.

Consider three colored blocks ( red, green, and blue ), initially placed in the order RGB.

Consider the direct system composed of the groups Z / p < sup > n </ sup > Z and the homomorphisms Z / p < sup > n </ sup > Z → Z / p < sup > n + 1 </ sup > Z which are induced by multiplication by p. The direct limit of this system consists of all the roots of unity of order some power of p, and is called the Prüfer group Z ( p < sup >∞</ sup >).

Consider two instructions < tt > i1 </ tt > and < tt > i2 </ tt >, with < tt > i1 </ tt > occurring before < tt > i2 </ tt > in program order.

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 that, if an external attacker did not know the port knock sequence, even the simplest of sequences would require a massive brute force effort in order to be discovered.

Consider a ( multiplicative ) cyclic group of order, and with generator.

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 ).

Consider the following system of first order partial differential equations for unknown functions,, where

Consider, for example, the group generated by 2 modulo ( the order of the group is, 2

Consider a cyclic group G of order q.

Consider the following expressions from first order logic over a signature containing a constant symbol 0 for the number 0, a unary function symbol s for the successor function and a binary function symbol + for addition.

Consider three colored blocks ( red, green, and blue ), initially placed in the order RGB.

Consider the timelike congruence generated by some timelike unit vector field X, which we should think of as a first order linear partial differential operator.

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

Consider a simple 1D advection problem defined by the following partial differential equation

Consider the partial differential equation

Consider a hyperbolic system of one partial differential equation for one unknown function.

Let and be infinite series such that converges absolutely ( thus converges ), and without loss of generality assume that for all positive integers n. Consider the partial sums

Consider a linear differential equation with constant coefficients

Consider the complex Hilbert space L < sup > 2 </ sup > and the differential operator

Consider the first-order differential operators D < sub > i </ sub > to be infinitesimal operators on Euclidean space.

Consider the homogeneous linear ordinary differential

Consider the differential equation

Consider the second-order homogeneous linear differential equation

Consider the linear differential equation with a constant w. Its exact basis solutions are and.

Consider a linear differential operator with constant coefficients,

Consider multiplying both sides of the equation by the differential:

Consider the second-order linear differential equation

Consider now the free body diagram of a deformable body, which is composed of an infinite number of differential cubes as shown in the figure.

Consider the difference between the function differential and the actual increment:

Consider a linear non-homogeneous ordinary differential equation of the form

Consider the following linear inhomogeneous differential equation:

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 following differential equation Lf

Consider the operator L and the differential equation mentioned in the example.

Consider an ordinary differential equation of the form