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Page "Operand" ¶ 38
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We and find
We collected `` lucky stones '' -- all the creamy translucent pebbles, worn smooth and round, that we could find in the driveway.
We need not, to be sure, expect to find such ideas in every piece of literature.
We find, in the first place, that the students overwhelmingly approve of higher education, positively evaluate the job their own institution is doing, do not accept most of the criticisms levelled against higher education in the public prints, and, on the whole, approve of the way their university deals with value-problems and value inculcation.
We find `` reluctant recruits '' whose values are not in line with their expected occupation's characteristics.
We should hope that peace corps projects will be truly international and that our citizens will find themselves working alongside citizens of the host country and also volunteers from other lands.
We could scarcely find eighty in our great land of over 180 million people.
We find too many sales and marketing executives so burdened with detail that they are short-changing planning.
`` We have tried to make both paths attractive, so that good men could find opportunity and satisfaction in either.
We shall find a polynomial Af such that Af is the identity on Af and is zero on the other Af, and so that Af, etc..
We shall find a formula for the probability of exactly X successes for given values of P and N.
We find it in Plato's Republic, and in Utopia More acknowledges his debt to that book.
We find it in that `` common way of life pleasing to Christ and still in use among the truest societies of Christians '', that is, the better monasteries which made it easier to convert the Utopians to Christianity.
We find it in the later Stoic conception of man's natural condition which included the community of all possessions.
`` We want to find out who knew about it '', Pratt said.
We simply find ourselves in the position of having no means for inquiring into the structure and meaning of this range of our experience.
We find, for example, such groupings as the Five Ancient Rulers, the Five Sacred Mountains, the Five Directions ( with Center ), the Five Metals, Five Colors, Five Tastes, Five Odors, Five Musical Notes, Five Bodily Functions, Five Viscera, and many others.
We find Elizabeth not in the verbal domain, the world of words, but the nonverbal domain ( the two, he said, amount to different orders of abstraction ).
We find Cretan vessels exported to Melos, Egypt and the Greek mainland.
Patterson claimed to have screened the film for unnamed technicians " in the special effects department at Universal Studios in Hollywood ... Their conclusion was: ' We could try ( faking it ), but we would have to create a completely new system of artificial muscles and find an actor who could be trained to walk like that.
We was just tryin ' to find enough tunes to keep ' em dancin ' to not have to repeat so much.
We just sold our farms and set out north-westwards to find a new home.
::" We have no idea how consciousness emerges from the physical activity of the brain and we do not know whether consciousness can emerge from non-biological systems, such as computers ... At this point the reader will expect to find a careful and precise definition of consciousness.
We repeat this procedure to find m < sub > 2 </ sub > > m < sub > 1 </ sub >, etc.
We differentiate to find velocity:
We can find the angle at which a first minimum is obtained in the diffracted light by the following reasoning.

We and value
We cannot now speak of maximizing the value of the objective function, since this function is now known only in a probabilistic sense.
We can, however, maximize its expected value.
We thus have an optimal policy which maximizes the expected value of the objective function for a given Af.
We now consider how the choice of description language affects the value of K, and show that the effect of changing the description language is bounded.
We can now define the value
Verner wrote, " We can conclude that although the ancient Egyptians could not precisely define the value of π, in practice they used it ".
There is in fact no complex number z for which, and hence the reciprocal gamma function is an entire function, with zeros at z = 0, − 1, − 2 ,.... We see that the gamma function has a local minimum at where it attains the value.
We wish to maximize total value subject to the constraint that total weight is less than or equal to W. Then for each w ≤ W, define m to be the maximum value that can be attained with total weight less than or equal to w. m then is the solution to the problem.
We are now controlled not by binding extra-linguistic value paradigms defining notions of collective identity and ultimate purpose, but rather by our automatic responses to different species of " language games " ( a concept Lyotard imports from JL Austin's theory of Speech Acts ).
The CJLS felt that an argument potentially undermining the value of community and clergy was unconvincing: " We should not be afraid to recognize that the function of clergy is to help our people connect with the holy.
Academic Excellence: We value excellence in learning with great teachers who are active scholars.
Their constitution started, " We as liberated homosexual activists demand the freedom for expression of our dignity and value as human beings ".
We are interested in odd values of because any even value of trivially has the number as a prime factor.
We often wish to describe the behavior of a function f ( x ), as either the argument x or the function value f ( x ) gets " very big " in some sense.
We should therefore be cautious with respect to the historical value of any early associations.
In the 1974 film Hearts and Minds, Westmoreland opined that " The Oriental doesn't put the same high price on life as does a Westerner ... We value life and human dignity.
We profoundly appreciate the value of liberty ... for we have paid for it with our lives.
We redesigned these computers from the ground up with the features customers have told us they value most.
Abstractly, we can say that D is a linear transformation from some vector space V to another one, W. We know that D ( c ) = 0 for any constant function c. We can by general theory ( mean value theorem ) identify the subspace C of V, consisting of all constant functions as the whole kernel of D. Then by linear algebra we can establish that D < sup >− 1 </ sup > is a well-defined linear transformation that is bijective on Im D and takes values in V / C.
We start with the standard assumption of independence of the two sides, enabling us to obtain the joint probabilities of pairs of outcomes by multiplying the separate probabilities, for any selected value of the " hidden variable " λ. λ is assumed to be drawn from a fixed distribution of possible states of the source, the probability of the source being in the state λ for any particular trial being given by the density function ρ ( λ ), the integral of which over the complete hidden variable space is 1.
We can further approximate the integral on the right-hand side by bringing the absolute value into the integrand, and replacing the term in f ' by an upper bound:

0.371 seconds.