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                    <TEI xmlns="http://www.tei-c.org/ns/1.0"><text xml:lang="eng"><body><div n="urn:cts:greekLit:tlg0007.tlg126.perseus-eng3" type="translation" xml:lang="eng"><div subtype="section" type="textpart" n="23"><p rend="indent"><q>There is this, however,</q> I said, <q>which seems to be a stronger objection to the alleged reflection from the moon. It happens that those who have placed themselves in the path of reflected rays see not only the object illuminated but also what illuminates it. For example, if when a ray of light rebounds from water to a wall the eye is situated in the place that is itself illuminated by the reflection, the eye discerns all three things, the reflected ray and the water that causes the reflection and the sun itself,<note anchored="true" resp="Loeb" place="unspecified"><foreign xml:lang="lat">i.e.</foreign> the image of the sun in the water or the reflecting surface.</note> the source of the light which has been reflected by impinging upon the water. On the basis of these admitted and apparent facts those who maintain that the moon illuminates the earth with reflected light are bidden (by their adversaries)<note anchored="true" resp="Loeb" place="unspecified"><foreign xml:lang="lat">i.e.</foreign> by the Stoics; <foreign xml:lang="lat">cf.</foreign> e.g. the argument of Cleomedes (ii. 4. 101-102 [p. 184. 4 ff., Ziegler]) against the explanation of the moon’s light as reflection. The following argument in this passage is printed by von Arnim, <title rend="italic">S. V. F.</title> ii, p. 199 as frag. 675 of Chrysippus.</note> to point out in the moon at night an appearance of the sun such as there is in water by day whenever there is a reflection of the sun from it. Since there is no such appearance, (these adversaries) think that the illumination comes about in another way and not by reflection and that, if there is not reflection, neither is the moon an earth.</q> <q>What response must be made to them then?</q> said Apollonides, <q>for the characteristics of reflection seem to present us with a problem in common.</q> <note anchored="true" resp="Loeb" place="unspecified">For the idiom, <foreign xml:lang="grc">κοινὸν καὶ πρός τινα εἶναι</foreign>, <foreign xml:lang="lat">cf.</foreign> Lucullus, 44 (521 A) and 45 (522 B). Apollonides is a geometer (<foreign xml:lang="lat">cf.</foreign> 920 F and 925 A-B <foreign xml:lang="lat">supra</foreign>) who had expressed admiration for Clearchuss theory of reflection from the moon (<foreign xml:lang="lat">cf.</foreign> 921 B <foreign xml:lang="lat">supra</foreign>); by <foreign xml:lang="grc">καὶ πρὸς ἡμᾶς</foreign> here he means that the objection just raised to reflection from the moon constitutes a difficulty for the theory which he has espoused as well as for that of Lamprias and Lucius which he has just attacked. Lamprias in his reply, however, contends that the physical characteristics of the moon on his theory, the very characteristics to which Apollonides has just objected (935 D-E), will explain why the objection does not really make the difficulty for his theory that it would for that of Clearchus.</note> <pb xml:id="v12.p.151"/> <q>In common in a way certainly,</q> said I, <q>but in another way not in common either. In the first place consider the matter of the image,<note anchored="true" resp="Loeb" place="unspecified"><foreign xml:lang="lat">i.e.</foreign> the reflected image, not <q>the simile,</q> as Amyot and Prickard interpret it.</note> how topsy-turvy and like rivers flowing uphill<note anchored="true" resp="Loeb" place="unspecified">For the proverbial expression <foreign xml:lang="lat">cf.</foreign> Hesychius, s. v. <foreign xml:lang="grc">ἄνω ποταμῶν</foreign>; <bibl><author>Euripides</author>, <title rend="italic">Medea</title>, 410</bibl>; <bibl><author>Lucian</author>, <title rend="italic" xml:lang="lat">Dialogi Mortuorum</title>, 6. 2.</bibl> </note> they conceive it. The fact is that the water is on earth and below, and the moon above the earth and on high; and hence the angles produced by the reflected rays are the converse of each other, the one having its apex above at the moon, the other below at the earth.<note anchored="true" resp="Loeb" place="unspecified">As Kepler says in his note 64 ad loc., <q><foreign xml:lang="lat">ratio nihil ad rem.</foreign></q> </note> So they must not demand that every kind of mirror or a mirror at every distance produce a similar reflection, since (in doing so) they are at variance with the manifest facts. Those, on the other hand, who declare that the moon is not a tenuous or a smooth body as water is but a heavy and earthy one,<note anchored="true" resp="Loeb" place="unspecified"><foreign xml:lang="lat">i.e.</foreign> those who hold the view of the moon’s nature that Lamprias himself espouses.</note> I do not understand why it is required of them that the sun be manifest to vision in her. For milk does not return such mirrorings either or produce reflections of the visual ray, and the reason is the irregularity and roughness of its particles<note anchored="true" resp="Loeb" place="unspecified"><foreign xml:lang="lat">cf.</foreign><title rend="italic" xml:lang="lat">Quaest. Conviv</title> 696 A; and observe that the phrase, <foreign xml:lang="grc">ἀνωμαλία καὶ τραχύτης</foreign>, used here of milk is in 930 D <foreign xml:lang="lat">supra</foreign> and 937 A <foreign xml:lang="lat">s.v.</foreign> applied to the moon.</note>; how in the world the is it possible for the moon to cast the visual ray back from herself in the way that the smoother mirrors do? Yet even these, of course, are occluded if a scratch or speck of dirt or roughness covers the point <pb xml:id="v12.p.153"/> from which the visual ray is naturally reflected, and while the mirrors themselves are seen they do not return the customary reflection.<note anchored="true" resp="Loeb" place="unspecified">For the phenomenon referred to <foreign xml:lang="lat">cf.</foreign> [Ptolemy], <title rend="italic" xml:lang="lat"> Speculis</title>, vi = Hero Alexandrinus, <title rend="italic">Opera</title>, ii. 1, p. 330. 4-22 (Nix-Schmidt). For <foreign xml:lang="grc">τυφλόω</foreign> meaning to deaden, muffle, occlude <foreign xml:lang="lat">cf.</foreign> <title rend="italic" xml:lang="lat"> Defectu Oraculorum</title>, 434 c, <title rend="italic" xml:lang="lat">Quaest. Conviv</title> 721 B, <title rend="italic" xml:lang="lat"> Esu Carnium</title>, 995 f.</note> One who demands that the moon either reflect our vision from herself to the sun as well or else not reflect the sun from herself to us either is naive, for he is demanding that the eye be a sun, the vision light, and the human being a heaven. Since the light of the sun because of its intensity and brilliance arrives at the moon with a shock, it is reasonable that its reflection should reach to us; but the visual ray, since it is weak and tenuous and many times slighter, what wonder if it does not have an impact that produces recoil or if in rebounding it does not maintain its continuity but is dispersed and exhausted, not having light enough to keep it from being scattered about the irregularities and corrugations (of the moon)? From water, to be sure, and from mirrors of other kinds it is not impossible for the reflection (of the visual ray) to rebound to the sun, since it is still strong because it is near to its point of origin<note anchored="true" resp="Loeb" place="unspecified">Plutarch has to explain how the image of the sun can be seen in water and mirrors though it is not seen in the moon, and he does so by stressing the proximity of the former to the <q>point of origin.</q> This <q>point of origin</q> can only be our eyes, so that he must be thinking of the visual ray as reflected from water and mirrors <hi rend="italivs">to the sun</hi> and as failing to be reflected from the moon to the sun. The reading of the mss., <foreign xml:lang="grc">ἐπὶ τὸν ἥλιον</foreign>, is necessary to the argument and all suggestions for altering it are wrong.</note>; but from the moon, even if the visual rays do in some cases glance off, they will be weak and dim and prematurely exhausted because of the magnitude of the distance.<note anchored="true" resp="Loeb" place="unspecified"><foreign xml:lang="lat">i.e.</foreign> the distance from the eye to the reflecting surface of the moon.</note> What is more too, whereas mirrors that are concave make <pb xml:id="v12.p.155"/> the ray of light more intense after reflection than it was before so as often even to send off flames,<note anchored="true" resp="Loeb" place="unspecified">For the concave burning-glass cf. [Euclid], <title rend="italic">Catoptrica</title> Prop. 30 (Euclid, <title rend="italic" xml:lang="lat">Opera Omnia</title>, vii, pp. 340-342 [Heiberg]) 154.</note> convex and spherical mirrors<note anchored="true" resp="Loeb" place="unspecified">Not <emph>two</emph> kinds of mirrors, as Raingeard says <foreign xml:lang="lat">ad. loc.</foreign>, but <emph>one</emph>, <q>convex, <foreign xml:lang="lat">i.e.</foreign> convex spherical,</q> for (1) spherical mirrors that are <emph>concave</emph> are the burning-glasses in the preceding category, and (2) convex mirrors that are not spherical would not provide the obvious analogy with the moon that is wanted.</note> by not exerting counterpressure upon it from all points [give it off] weak and faint. You observe, I presume, whenever two rainbows appear, as one cloud encloses another, that the encompassing rainbow produces colours that are faint and indistinct. The reason for this is that the outer cloud, being situated further off from the eye, returns a reflection that is not intense or strong.<note anchored="true" resp="Loeb" place="unspecified">On the double rainbow and the reason why the outer bow is less distinct <foreign xml:lang="lat">cf.</foreign> Aristotle, <title rend="italic">Meteorology</title>, 375 A 30-b 15. Aristotle’s explanation, which Plutarch here adopts, is attacked by Kepler in a long note on the present passage (note 70).</note> Nay, what need of further arguments? When the light of the sun by being reflected from the moon loses all its heat<note anchored="true" resp="Loeb" place="unspecified">See note a on 929 E <foreign xml:lang="lat">supra</foreign>.</note> and of its brilliance there barely reaches us a slight and feeble remnant, is it really possible that of the visual ray travelling the same double-course<note anchored="true" resp="Loeb" place="unspecified">The moon is thought of as the <foreign xml:lang="grc">καμπτήρ</foreign> or turning-post in the stadium. The sun’s rays travel from sun to moon to eye, and the visual ray would have to travel the same course in reverse.</note> any fraction of a remnant should from the moon arrive at the sun? For my part, I think not; and do you too,</q> I said, <q>consider this. If the visual ray were affected in the same way by water and by the moon, the full moon ought to show such reflections of the earth and plants and human beings and stars as all other mirrors do; but, if there occur no reflections of the visual ray to these objects either <pb xml:id="v12.p.157"/> because of the weakness of the ray or the ruggedness of the moon, let us not require that there be such reflection to the sun either.</q></p></div></div></body></text></TEI>
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