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Page "Slippery slope" ¶ 25
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Consider and each
Consider two observers O and O ', each using their own Cartesian coordinate system to measure space and time intervals.
Consider the closed intervals for all integers k ; there are countably many such intervals, each has measure 1, and their union is the entire real line.
Consider as above systems and each with a Hilbert space,.
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.
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 an n × m array of nodes, each of which contains a weight vector and is aware of its location in the array.
Consider two variables said to be " inversely proportional " to each other.
" Consider each person's auricular "
Consider an equilateral triangle with three spins, one on each vertex.
Consider Thomas Hood's " Bridge of Sighs :", in which the lines are of two feet, each composed of three syllables:
Consider a system of K wire loops, each with one or several wire turns.
Consider a random walk on the number line where, at each step, the position ( call it x ) may change by + 1 ( to the right ) or-1 ( to the left ) with probabilities:
Consider the space for a maze being a large grid of cells ( like a large chess board ), each cell starting with four walls.
Consider a mechanical system consisting of two partial systems A and B which interact with each other only during a limited time.
Consider a graph G with vertices V, each numbered 1 through N. Further consider a function shortestPath ( i, j, k ) that returns the shortest possible path from i to j using vertices only from the set
Consider two objects, A and B, which each refer to two memory blocks x < sub > i </ sub > and y < sub > i </ sub > ( i
Consider an MDCT with 2N inputs and N outputs, where we divide the inputs into four blocks ( a, b, c, d ) each of size N / 2.
Consider the language of set theory with extra constant symbols c < sub > 1 </ sub >, c < sub > 2 </ sub >, ... for each positive integer.
Consider an assignment to each curve γ in the manifold a collection of mappings
Consider a dataset represented as a matrix ( or a database table ), such that each row represents a set of attributes ( or features or dimensions ) that describe a particular instance of something.
Consider a linear polymer to be a freely-jointed chain with N subunits, each of length, that occupy zero volume, so that no part of the chain excludes another from any location.
Consider a case of a level sensing platform on an aircraft flying due North with its three gimbal axes mutually perpendicular ( i. e., roll, pitch and yaw angles each zero ).
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 and one
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: " one team ", " two teams ", " most teams "; " one government ", " two governments ", " many governments ").
Consider a beam, fixed at one end and having a mass attached to the other ; this would be a single degree of freedom ( SDoF ) oscillator.
Consider a collection of particles performing a random walk in one dimension with length scale and time scale.
Consider the Lake Sturgeon as but one example.
Consider that even the most rare events on Earth can happen multiple times and independent of one another.
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 Peter Unger's example of a cloud ( from his famous 1980 paper, " The Problem of the Many "): it's not clear where the boundary of a cloud lies ; for any given bit of water vapor, one can ask whether it's part of the cloud or not, and for many such bits, one won't know how to answer.
Consider how the vertical and horizontal displacements of the dot, relative to the center of the circle, vary sinusoidally in time and are out of phase by one quarter of a cycle.
Consider how a simple expression such as could be evaluated – one could also compute the equivalent.
Consider a series-parallel battery arrangement with all good cells, and one becomes shorted or dead:
Consider, for example cutlery: If one collection of cutlery is combined with another, we still have " cutlery.
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 ).
Consider as an example the interaction between a star and a distant galaxy: The error arising from combining all the stars in the distant galaxy into one point mass is negligible.
According to Banks ' appendices to Consider Phlebas, the war began in 1327 AD, and continued for 48 years and one month, resulting in an eventual but total victory for the Culture.
Consider a database that records customer orders, where an order is for one or more of the items that the enterprise sells.
Consider a capacitor of capacitance C, holding a charge + q on one plate and − q on the other.
Consider the simplest case, a system with one independent variable, time.
Consider a massless rigid rod of length l with a point mass m at one end and rotating about the other end.
Consider the two equilibria, in aqueous solution, between the copper ( II ) ion, Cu < sup > 2 +</ sup > and ethylenediamine ( en ) on the one hand and methylamine, MeNH < sub > 2 </ sub > on the other.

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