Since all objects speculated under the same Angle,* 1.1 seem of equal Mag∣nitude (according to that of Scheinerus, sicut oculus rem per se parvam, mag∣nam arbitratur, quia sub magno angulo, refractionis beneficio, illam appre∣hendit: & magnam contrario parvam; fundament. Optic. lib. 2. part. 2. cap. 5.) and are accordingly judged, unless there intervene an Opinion of their unequal Distance, which makes the Spectator praesume, that that Object is in it self the Greater, which is the more Remote, and that the Less, which is the less Remote: therefore, to the appehension and Di∣judication of one of two objects, apparently equal, to be really the greater, is not required a greater Image, than to the apprehension and dijudi∣cation of an object to be really the less; but only an opinion of its greater Distance.
This may receive both Illustration and Confirmation from this easie Ex∣periment. Having placed horizontally, in a valley, a plane Looking Glass, of no more then one foot diametre; you may behold therein, at one intuition the Images of the firmament, of the invironing Hills, and all other things circumsituate, and those holding the same magnitude, as when specu∣lated directly, and with the naked eye: and this only because, though the Image in Dimensions exceed not the Area of the Glass, yet is it such, as that together with the things seen, it doth also exhibit the Di∣stance of each from other. Exactly like a good Landskip, wherein the ingenious Painter doth artificially delude the eye by a proportionate diminution and decurtation of the things praesented, insinuating an opinion of their Distance. And therefore, the Reason, why the Images of many things, as of spacious Fields, embroydered with rowes of Trees, numerous Herds of Cattle, Flocks of Sheep, &c. may at once be received into that narrow window, the Pupill of the eye, of a man standing on an Hill, Tower, or other eminent place, advantageous for prospect: is only this, that to the Speculation of the Hemisphere comprehending all those things, in that determinate magnitude, is required no greater an Image, than to the Speculation of an Hemisphere, whose diametre is commensurable