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Page "Clarence Irving Lewis" ¶ 5
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Then and X
) Then X < sub > i </ sub > is the value ( or realization ) produced by a given run of the process at time i. Suppose that the process is further known to have defined values for mean μ < sub > i </ sub > and variance σ < sub > i </ sub >< sup > 2 </ sup > for all times i. Then the definition of the autocorrelation between times s and t is
Then X is reflexive if and only if each X < sub > j </ sub > is reflexive.
Then X is separable if and only if Xis separable.
Then X is compact if and only if X is a complete lattice ( i. e. all subsets have suprema and infima ).
Then all elements of X equivalent to each other are also elements of the same equivalence class.
Then the quotient space X /~ can be naturally identified with a torus: take a square piece of paper, bend and glue together the upper and lower edge to form a cylinder, then bend the resulting cylinder so as to glue together its two open ends, resulting in a torus.
Then the expectation of this random variable X is defined as
Then a presheaf on X is a contravariant functor from O ( X ) to the category of sets, and a sheaf is a presheaf which satisfies the gluing axiom.
Then the joint distribution of X and Y is completely determined by our channel and by our choice of, the marginal distribution of messages we choose to send over the channel.
Then ƒ is invertible if there exists a function g with domain Y and range X, with the property:
* Let the index set I of an inverse system ( X < sub > i </ sub >, f < sub > ij </ sub >) have a greatest element m. Then the natural projection π < sub > m </ sub >: XX < sub > m </ sub > is an isomorphism.
Then for a specific value x of X, the function L ( θ | x )
Then the observation that X
Then the emf, E < sub > X </ sub >, of the same cell containing the solution of unknown pH is measured.
Then X has cardinality at most and cardinality at most if it is first countable.
Then A is dense in C ( X, R ) if and only if it separates points.
Then ρ will be the finest completely regular topology on X which is coarser than τ.
Then the Zariski tangent space at a point p ∈ X is the collection of K-derivations D: O < sub > X, p </ sub >→ K, where K is the ground field and O < sub > X, p </ sub > is the stalk of O < sub > X </ sub > at p.

Then and can
Then, all but blind, he said there was nothing in Back to Methuselah --, -- `` G.B.S. ought to have known that '', -- and `` I look at my bookshelves despairingly, knowing that I can have nothing more to do with them ''.
Then you can do the finishing touches at your leisure.
Then during washing, the greasy soil rolls back at the edges so that emulsified droplets can disengage themselves from the sorbed oil mass, with the aid of mechanical action, and enter the aqueous phase.
Then every linear operator T in V can be written as the sum of a diagonalizable operator D and a nilpotent operator N which commute.
Then the enthusiasm and energy of all elements can be channeled to produce cumulative progress toward a common objective.
Then, after I'm back, another fifty so you can put some mileage on yourself and have a solid alibi somewhere while I take care of your seat cover boy ''.
Then, with the hymn writer of old, you can say:
Then our choice function can choose the least element of every set under our unusual ordering.
Then we can express the variables as the sum of the ( time averaged ) mean field () that varies in space and a small fluctuating field () that varies in space and time.
Then the momentum equation can be expressed as
Then the mass balance equation can be written as
Then the mass balance equation can be expressed as
Then one can rewrite the field in the form
Then nodules of blue earth have to be removed and an opaque crust must be cleaned off, which can be done in revolving barrels containing sand and water.
Then, in 1828, Friedrich Wöhler published a paper on the synthesis of urea, proving that organic compounds can be created artificially.
Then the bra can be computed by normal matrix multiplication.
Then the reservists have to serve up to three weeks a year and can be called up to serve two weeks during a non-military crisis.
Then we can solve for f ′.
Then it can be shown that one can write a thermodynamic version of the above calorimetric rules:
Then, according to Adkins ( 1975 ), it can be shown that one can write a further thermodynamic version of the above calorimetric rules:
Indeed, following, suppose ƒ is a complex function defined in an open set Ω ⊂ C. Then, writing for every z ∈ Ω, one can also regard Ω as an open subset of R < sup > 2 </ sup >, and ƒ as a function of two real variables x and y, which maps Ω ⊂ R < sup > 2 </ sup > to C. We consider the Cauchy – Riemann equations at z = 0 assuming ƒ ( z ) = 0, just for notational simplicity – the proof is identical in general case.
Then each point p of the line can be specified by its distance from O, taken with a + or − sign depending on which half-line contains p.
Then the Cartesian product set D < sub > 1 </ sub > D < sub > 2 </ sub > can be made into a directed set by defining ( n < sub > 1 </ sub >, n < sub > 2 </ sub >) ≤ ( m < sub > 1 </ sub >, m < sub > 2 </ sub >) if and only if n < sub > 1 </ sub > ≤ m < sub > 1 </ sub > and n < sub > 2 </ sub > ≤ m < sub > 2 </ sub >.

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