Download e-book for kindle: A Drop of Water by Gordon Morrison

By Gordon Morrison

ISBN-10: 0618585575

ISBN-13: 9780618585571

A baby crouches beside a meadow brook, and a drop of water collects and falls from the child's fingertip to proceed on its trip. the place does that trip start? excessive within the sky, rain clouds are parting. Water trickles and flows down the mountain, gathering in an upland lavatory, seeping via a beaver's dam, speeding over rocks, passing many vegetation and animals alongside its winding way—each depending on water and the several environments it shapes to dwell. writer and illustrator Gordon Morrison has captured a unmarried second in time, revealing the path and effect of water, and alluring readers to pause and think about the realm round them during this appealing and lyrical appreciation of nature and the source that makes all of it possible—a drop of water.

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Extra resources for A Drop of Water

Sample text

1 This fact is without detriment to the use of the calculus since we need in actual deduction to deduce proposi­ tions only from propositions already known to be true ; and it follows at once from the definition of implies that, if p D q and p are both true, then q must necessarily be true. - This terminology is due to G. E. Moore (Philosophical Studies). LOGISTIC 44 relation between p and q, all cases where there is the corre­ sponding internal relation can consistently be represented by pD q and the use of this symbol will lead to no mistakes as to the truth of propositions.

E. A ’} B', C', . . may still be true, and 1 ‘ Notions ’ is chosen as a neutral word and is not intended to prejudge the character of the entities which occur in the system. Thus a, b, c, . . may include proper names, relations, adjectives, etc. THE OBJECTIVES OF PHILOSOPHICAL ANALYSIS yet such that no contradiction can be 23 deduced from . . 1 And a',bry cr, . . m aybe either clarifications of a, b, c, . . (genuine philosophic analysis) or merely any concepts of which the statements above are true (formal analysis).

We begin with the primitive propositions used in Principia Mathematica, viz. :— ( 1) (p v fi) D p ( 2) q D { p v q ) (3) ( p V q ) D ( q v p ) (4) {p V (q v r)) D (q V (j> V r)) ( 5) (q D r) D ((;p V q) D (p V r )) THE PROPOSITIONAL CALCULUS 47 It is required to demonstrate that the expression (pDq)D((q^r)D(p^r)) is a tautology. According to definition (pDq) = { ~ p v q ) Df. Substitution of ~ p for p and ~ q for q in the fourth of the primitive propositions quoted above and replacing D by its definition supplies the tautology ((^ P) ^ ?

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A Drop of Water by Gordon Morrison


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