CHAPTER VII.
THE CONSTRUCTION OF THE HEAVENS.
The construction of the visible universe is one of great interest, but of considerable difficulty. If we reflect that in viewing the starry heavens we are placed at the centre of a hollow sphere of indefinite extent, and that the distance of only a few of the stars from the earth has hitherto been ascertained with any approach to accuracy, the great difficulty of framing a satisfactory theory of the construction of the heavens will be easily understood.
In considering the subject, let us first inquire as to the probable number of stars visible in our largest telescopes. Are the visible stars infinite or limited in number? The reply to this question is easy. As the number of stars visible to the naked eye is limited, so the number of stars visible in the largest telescopes is limited also. Those who do not give the subject sufficient consideration seem to think that the number of the stars is practically infinite, or at least that the number is so great that it cannot be estimated. But this idea is totally incorrect, and due to complete ignorance of telescopic revelations. It is certainly true that, to a certain extent, the larger the telescope used in the examination of the heavens, the more the number of the stars seems to increase; but we now know that there is a limit to this increase of telescopic vision. And the evidence clearly shows that we are rapidly approaching this limit. Although the number of stars visible in the Pleiades rapidly increases at first with increase in the size of the telescope used, and although photography has still further increased the number of stars in this remarkable cluster, it has recently been found that an increased length of exposure—beyond three hours—adds very few stars to the number visible on the photograph taken at the Paris Observatory in 1885, on which over 2,000 stars can be counted. Even with this great number on so small an area of the heavens, comparatively large vacant spaces are visible between the stars, and a glance at the original photograph is sufficient to show that there would be ample room for many times the number actually visible. I find that, if the whole heavens were as rich in stars as the Pleiades, there would be only 33 millions in both hemispheres.
On a photograph of the region surrounding Gamma Cassiopeiæ, taken by Dr. Roberts in December, 1895, with a reflecting telescope of 20 inches aperture, and an exposure of two hours and twelve minutes, he finds 17,100 stars on an area of four square degrees. This would give for the whole area of the heavens—if equally rich in stars—a total of about 176 millions; but Gamma Cassiopeiæ lies in a rich region of the Milky Way, and probably the great majority of the stars shown on Dr. Roberts’ photograph belong to the Galaxy, which we know to be especially rich in stars. One thing is certain, that the heavens as a whole are not nearly so rich as this particular spot. There may, perhaps, be richer spots elsewhere in the Milky Way, but in other parts of the sky there are many regions considerably poorer.
Let us consider a still more extreme case of stellar richness. On a photograph of the great globular cluster, Omega Centauri, recently taken in Peru, a count of the stars has been carefully made by Professor and Mrs. Bailey, and, as stated in the last chapter, the number of stars contained in the cluster may be taken as 10,000. Now, if the whole sky were as thickly studded with stars as in this cluster, the total number visible in the whole heavens would be 1,650 millions, a very large number, of course, but not much in excess of the present population of the earth, and I am not aware that the number of the earth’s inhabitants has ever been described as “infinite.”
Clusters, such as the Pleiades and Omega Centauri, are, of course, remarkable, and rare exceptions to the general rule of stellar distribution, and the heavens in general are not—even in the richest portions of the Milky Way—nearly so rich in stars as the globular clusters. The fact of these clusters being remarkable objects, proves that they are unusually rich in stars, and there is strong evidence—evidence amounting to absolute proof in the case of the globular clusters—that these collections of stars are really, and not apparently, close, and that they are actually systems of suns, and occupy a comparatively limited volume in space. We cannot, then, estimate the probable number of the visible stars by counting those visible in one of the globular clusters.
That the number of the visible stars will not probably be largely increased by any increase in telescopic power, is indicated by the fact that Celoria, using a small telescope, of power barely sufficient to show stars to the eleventh magnitude, found that he could see almost exactly the same number of stars near the north pole of the Milky Way as were visible in Sir William Herschel’s great telescope! thus indicating that, here at least, no increase of optical power will materially increase the number of stars visible in that direction; for Herschel’s large telescope certainly showed far fainter stars than those of the eleventh magnitude in other portions of the heavens. It should therefore have shown fainter stars at the pole of the Milky Way also, if such stars existed in that region of space. Their absence, therefore, seems certain proof that very faint stars do _not_ exist in that direction, and that, here at least, our sidereal universe is limited in extent A photograph, taken by Dr. Roberts not very far from the spot in question, shows only 178 stars to the square degree. This rate of distribution would give a total of only 7,343,000 stars for both hemispheres!
An examination by Miss Clerke of Professor Pickering’s catalogue of stars surrounding the north pole of the heavens shows that “the small stars are overwhelmingly too few for the space they must occupy, if of average brightness; and they are too few in a constantly increasing ratio.”[143] Here again, a “thinning out” of the stellar hosts seems clearly indicated, and suggests that a limit will soon be reached, beyond which our most powerful telescopes and photographic plates will fail to reveal any further stars.
Let us now consider the number of stars actually visible. Maps of the northern portion of the heavens have been published by Argelander and Heis, and charts of the southern sky by Behrmann and Gould. Heis shows stars to about magnitude 6⅓, and Behrmann to about the same brightness. I find that the total number shown by both observers, as visible to the naked eye, is 7,249. The total number, to the sixth magnitude inclusive, shown by both observers, is 4,181. Argelander gives 5,000 stars to the sixth magnitude inclusive, and for stars to the ninth magnitude, the following numbers in each magnitude:—First magnitude, 20; second magnitude, 65; third magnitude, 190; fourth magnitude, 425; fifth magnitude, 1,100; sixth magnitude, 3,200; seventh magnitude, 13,000; eighth magnitude, 40,000; and ninth magnitude, 142,000, or a total of “200,000 for the entire number of stars from the first to the ninth magnitude inclusive.”[144] This result agrees closely with an estimate previously made by Struve. From a formula given by Dr. Gould, deduced from observations in the Southern Hemisphere, I find the number of stars to the ninth magnitude inclusive would be 215,674, so that Argelanders estimate of 200,000 stars to the ninth magnitude inclusive cannot be far from the truth. It will be seen from Argelanders figures that the number of stars in each class of magnitude is roughly three times that in the class one magnitude brighter. Supposing this progressive increase continued to the seventeenth magnitude—the faintest visible in the great Lick telescope—I find that the total number of stars would be nearly 1,400 millions, or less than the number found from a consideration of the cluster Omega Centauri. But it is evident from Celoria’s observation, referred to above, and from Professor Pickering’s photographs of stars near the North Pole, that the fainter stars do _not_ increase in the ratio assumed above. We must therefore conclude that there is a “thinning out” of the fainter stars at some point below the ninth magnitude. Taking into consideration the rich regions of the Milky Way, and the comparatively poor portions of the sky, it is now generally admitted by astronomers, who have studied this particular question, that the probable number of stars visible in our largest telescopes does not exceed 100 millions, a number which, large as it absolutely is, may be considered as relatively very small, and even utterly insignificant, when compared with an “infinite number.”
Let us see what richness of stellar distribution is implied by this number of 100 millions of visible stars. It may be easily shown that the area of the whole sky, in both hemispheres, is 41,253 square degrees, or about 200,000 times the area of the full moon. This gives 2,424 stars to the square degree. The moon’s apparent diameter being slightly over half a degree (31′ 5″), the area of its disc is about one-fifth of a square degree. Hence, for 100 millions of stars in the whole star sphere, we have 485 stars to each space of sky, equal in area to the full moon. This seems a large number, but stars scattered even as thickly as this would appear at a considerable distance apart when viewed with a large telescope and a high power. As the area of the moon’s disc contains about 760 square minutes of arc, there would not be an average of even one star to each square minute. A pair of stars half a minute, or 30 seconds, apart, would form a very wide double star, and with stars placed at even this distance, the moon’s disc would cover about 3,000, or over six times the actual number visible in the largest telescopes. In Dr. Roberts’ photograph of the region surrounding Gamma Cassiopeiæ, which shows over 17,000 stars, on four square degrees, or over 4,000 stars to the square degree, the stars do not seem very crowded, and there is a good deal of black sky visible between them.
But, in addition to the conclusive evidence as to the limited number of the visible stars derived from actual observation and the results of photography, we have indisputable evidence from mathematical considerations that the number of the visible stars _must necessarily_ be limited. For were the stars infinite in number, and scattered through infinite space with any approach to uniformity, it may be proved that the whole heavens would shine with the brightness of the sun. As the surface of a sphere varies as the square of its radius, and light inversely as the square of the distance (or radius of the star sphere at any point), we have the diminished light of the stars exactly counterbalanced by the increased number at any given distance. For a distance of say ten times the distance of the nearest fixed star, the light of each star would be diminished by the square of 10 or 100 times, but the total number of stars would be 100 times greater, so that the total star light would be the same. This would be true for _all_ distances. The total light would therefore—by addition—be proportional to the distance, and hence, for an infinite distance we should have an infinite amount of light For an infinite number of stars, therefore, we should have a continuous blaze of light over the whole surface of the visible heavens. Far from this being the case, the amount of light afforded by the stars on the clearest nights is, on the contrary, comparatively small, and the blackness of the background, “the darkness behind the stars,” is very obvious. According to Miss Clerke (“System of the Stars,” p. 7), the total light of all the stars, to magnitude 9½, is about one-eightieth of full moonlight. M. G. l’Hermite found for the total amount of starlight one-tenth of moonlight; but this estimate is evidently too high. Assuming the sun’s brightness as 28 magnitudes brighter than a star of the first magnitude,[145] and Zöllner’s estimate that sunlight is 618,000 times that of moonlight, I find that the total light of the stars to magnitude 9½, as stated by Miss Clerke, would be equivalent to the combined light of about 320,000 stars of the sixth magnitude, or 3,200 stars of the first magnitude. Even taking M. l’Hermite’s high estimate of one-tenth of moonlight, the total starlight would be represented by 25,600 stars of the first magnitude.
To explain the limited number of the visible stars, several hypothesis have been advanced. If space be really infinite, as we seem compelled to suppose, it would be reasonable to expect that the number of the stars would be practically infinite also. But, as I have shown above, the number of the _visible_ stars is certainly finite, and the number visible and invisible must be finite also, for otherwise the amount of starlight would be much greater than it is. To account for the limited number of visible stars, it has been suggested that beyond a certain distance in space, there may be an “extinction of light,” caused by absorption in the luminiferous ether. In a recent paper on this subject, Schiaparelli, the famous Italian astronomer, suggests that if any extinction of light really takes place, it may probably be due, not to absorption in the ether, but to fine particles of matter scattered through interstellar space. In support of this hypothesis, he refers to the supposed constitution of comets’ tails, of falling stars, and meteorites, and he shows that the quantity of matter necessary to produce the required extinction would be very small—so small, indeed, that a quantity of this matter scattered through a volume equal to that of the earth, if collected into one mass, would only form a ball of less than one inch in diameter. We can readily admit the existence of such a minute quantity of matter in a fine state of subdivision scattered through space, but it seems to me much more probable that the limited number of the visible stars is due, not to any extinction of their light by absorption in the ether, or by fine particles scattered through space, but to a real thinning out of the stars as we approach the limits of our sidereal universe. Celoria’s observation, mentioned above, seems to prove that near the pole of the Milky Way very few stars fainter than the eleventh magnitude are visible, even in a large telescope, and Dr. Roberts’ photographs, taken in the vicinity of the celestial pole, confirm this conclusion. Now, this paucity of stars of the fainter magnitudes cannot be due to any absorption of light in the ether, for numerous stars of the sixteenth magnitude, or perhaps fainter, are visible in other parts of the heavens, and if in one place, why not in another? Sir John Herschel’s observations of the Milky Way in the Southern Hemisphere appear to render the hypothesis of any extinction of light very improbable. He says that the hypothesis, “if applicable to any, is equally so to every part of the Galaxy. We are not at liberty to argue that at one part of its circumference our view is limited by this sort of cosmical veil, which extinguishes the smaller magnitudes, cuts off the nebulous light of distant masses, and closes our view in impenetrable darkness; while at another we are compelled, by the clearest evidence telescopes can afford, to believe that star-strewn vistas _lie open_, exhausting their powers, and stretching out beyond their utmost reach, as is proved by that very phænomenon which the existence of such a veil would render impossible, _viz._, infinite increase of number and diminution of magnitude, terminating in complete irresolvable nebulosity.”
How then are we to explain the limited number of the visible stars? If space be infinite, as we seem compelled to suppose, the number of the stars would probably be infinite also, or at least vastly greater than the number actually visible. It has been suggested that, owing to the progressive motion of light, the light of very distant stars may probably not yet have reached the earth, although travelling through space for thousands of years. But considering the vast periods of time during which the stellar universe has probably been in existence, this hypothesis seems very unsatisfactory. The most probable hypothesis seems to be that all the stars, clusters and nebulæ, visible in our largest telescopes, form together one vast system, which constitutes our visible universe, and that this system is isolated by a starless void from other similar systems which probably exist in infinite space. The distance between these separate systems—or “island universes,” as they have been called—may be very great, compared with the diameter of each system, in the same way that the diameter of our visible universe is very great compared with the diameter of the solar system. As the sun is a star, and the stars are suns, and as our sun is separated from his neighbour suns in space by a sunless void, so may our universe be separated from other universes by a vast and starless abyss. On this hypothesis, the supposed extinction of light—which may have little or no perceptible effect within the limits of our visible universe—may possibly come into play across the vast and immeasurable distances which probably separate the different universes from each other, and may perhaps extinguish their light altogether.
Another hypothesis which also seems possible is that the luminiferous ether which extends throughout our visible universe may perhaps be confined to this universe itself, and that beyond its confines, the ether may thin out, as our atmosphere does at a certain distance from the earth, and finally cease to exist altogether, ending in an _absolute_ vacuum, which would, of course, arrest the passage of all light from outer space, and thus produce “the darkness behind the stars.”
Let us now consider the apparent distribution of the stars and nebulæ on the celestial vault, and their probable relation to each other in space. As already stated, Argelander considered the number of stars of the first magnitude to be about twenty, but modern photometric measures have reduced this number to thirteen or fourteen. According to the Harvard measures, the fourteen brightest stars in the heavens, in order of magnitude, are: Sirius, Canopus, Arcturus, Capella, Vega, Alpha Centauri, Rigel, Procyon, Achernar, Beta Centauri, Betelgeuse, Altair, Aldebaran and Alpha Crucis. Seven of these are in the Northern Hemisphere, namely: Arcturus, Capella, Vega, Procyon, Betelgeuse, Altair, and Aldebaran; and seven in the Southern Hemisphere: Sirius, Canopus, Alpha Centauri, Rigel, Achernar, Beta Centauri, and Alpha Crucis, so that the brightest stars are pretty evenly distributed between the two hemispheres. Of these bright stars, no less than twelve lie in or near the Milky Way, Arcturus and Achernar being the only two at any considerable distance from the Galaxy. This is very remarkable and suggestive, as the area covered by the Milky Way is probably not more than one-fourth of the whole star sphere.
Of the stars fainter than the first magnitude, but brighter than magnitude 2·0, there are about 10 in the Northern Hemisphere, of which 4 lie in or near the Milky Way, and about 19 in the Southern Hemisphere, of which no less than 14 are situated in or near the Galaxy.
Of those brighter than magnitude 3·0, I find 33 stars in or near the Milky Way out of a total of about 95 in both hemispheres. To extend this investigation to all stars visible to the naked eye, I made, some years since, an examination of all the stars in Heis’ atlas that lie in the Milky Way, and found that number to be 1,186 out of a total of 5,356, or a percentage of about 22. At my request, Col. Markwick, F.R.A.S., made a similar count for the stars in Dr. Gould’s charts of the Southern Hemisphere (_Uranometria Argentina_), and found that, down to the fourth magnitude, there are 121 stars on the Milky Way out of 228, or a percentage of 53, and for all stars to the seventh magnitude inclusive, there are 3,072 on the Milky Way out of a total of 6,694, or a percentage of nearly 46. Col. Markwick finds that the Milky Way in the Southern Hemisphere, as shown on Gould’s charts, covers about one-third of the whole hemisphere. As will be seen by the above figures, the percentage of stars, even to the fourth magnitude, lying on the Milky Way is considerably greater than this proportion.
The above results show that the brighter stars which are apparently projected on the Milky Way probably belong to that zone, and are not merely fortuitously scattered over the surface of the heavens.
To extend the investigation still further, and include stars to the eighth magnitude, I made an examination of the stars shown on Harding’s charts to that magnitude, in a zone of 30° in width—15° degrees on each side of the Equator—and found a marked increase in the number of stars where the zone crossed the Milky Way. The numbers per hour of Right Ascension varied from a minimum of 275 (hours I. and II.) to maxima of 601 in the Milky Way in Monoceros, and 611 in the Galaxy in Serpens and Aquila. A valuable investigation by the late Mr. Proctor went further still. He plotted all the stars shown in the charts of Argelander’s _Durchmusterung_, which contains stars to 9½ or 10th magnitude. In this remarkable chart the course of the Milky Way is clearly defined by a marked increase of stellar density. Proctor says: “In the very regions where the Herschelian gauges showed the minutest telescopic stars to be most crowded, my chart of 324,198 stars shows the stars of the higher orders (down to the eleventh magnitude) to be so crowded that, by their mere aggregation within the mass, they show the Milky Way with all its streams and clusterings. This evidence, I venture to affirm, is altogether decisive as to the main question, whether large and small stars are really intermixed in many regions of space, or whether the small stars are excessively remote. It is utterly impossible that excessively remote stars could seem to be clustered exactly where relatively near stars are richly spread. This might happen, no doubt, in a single instance; but that it could be repeated over and over again, so as to account for all the complicated features seen in my chart of 324,198 stars, I maintain to be utterly incredible.”[146]
From a careful examination of the Milky Way in Aquila and Cygnus, Mr. Easton finds that “(1) In the zones considered, the distribution of stars down to 9·5 magnitude corresponds to the greater or less intensity of galactic light. (2) There is a real correspondence of the general outlines of the galactic forms with the distribution of 11 magnitude stars, and with those of stars between 10 and 15 magnitude. (3) Thus, in general, for the zones considered, the faint stars which form the Milky Way are thickly or sparsely scattered in respectively the same regions as the stars in Argelander’s last class; it follows, therefore, with a great degree of probability, that there is a real connexion between the distribution of 9 and 10 magnitude stars and that of the very faint stars of the Milky Way. Consequently, the very faint stars are at a distance which does not greatly exceed that of 9–10 magnitude stars. If stars of 13–15 magnitude were at their theoretical distance, there would be no reason why they should have the same apparent distribution in galactic latitude and longitude as 9–10 magnitude stars separated from them by enormous intervals.”[147]
There are some regions in both hemispheres especially rich in naked eye stars. Of these the following may be mentioned in the Northern Hemisphere:—the region including the Pleiades, and Hyades in Taurus, the Northern portion of Orion, and the adjoining part of Gemini, the constellation Lyra, the northern portion of Cygnus, Cassiopeia’s Chair, and Coma Berenices. In the Southern Hemisphere there are several rich spots. A rich region extends from Canis Major to the Southern Cross, and nearly coincides with the course of the Milky Way. The richest spot of all, and perhaps the richest in the whole heavens in naked eye stars—with exception of the Pleiades—is that including the Southern Cross. This spot has an average of three stars to five square degrees, and if the whole heavens were as richly studded with stars there would be about 24,000 visible to the naked eye! The poverty of the adjoining “coal sack” is very remarkable. Another rich spot surrounds the variable star Eta Argûs, and the great nebula in Argo. There is another rich spot in the constellation Hydrus, not far from the greater Magellanic Cloud, and another will be found in Centaurus and Lupus, with its centre about Alpha of the latter constellation. According to Gould’s maps of the Southern Hemisphere, the richest region in stars down to the seventh magnitude is the southern portion of that part of the constellation Argo, known as Puppis.
In contrast to these rich regions, and in many cases closely adjoining them, are some barren regions, very poor in naked eye stars. For example, closely following the rich spot in Cassiopeia and between Iota Cassiopeiæ and Eta Persei is a remarkably poor spot, where a space of some sixty square degrees does not contain a single star brighter than the sixth magnitude! There is another poor region south of Alpha Hydræ, and another in the southern portion of the constellation Cetus.
A region of considerable extent, remarkably deficient in bright stars, will be noticed in the Northern Hemisphere. This comparatively barren region, which contains no star brighter than the fourth magnitude, is bounded by Cepheus, Cassiopeia, Perseus, Auriga, Gemini, Ursa Major, Draco, and Ursa Minor, and forms a conspicuous feature in the north-eastern portion of the sky in the early winter evenings. It will be noticed that the surrounding constellations all contain bright stars.
Whether the apparent crowding of stars in certain regions of the heavens is caused by a real proximity in space, or whether it is merely due to their being placed accidentally in the line of sight, is a question difficult to determine. In the case of star clusters, and especially the globular clusters, there is a high mathematical probability, amounting almost to absolute certainty, that they are comparatively close together, but in groups scattered over a considerable area, like those referred to above, the probability in favour of proximity is not so great. As we know the distance of so few stars from the earth, it is impossible to say whether the crowding is real or only apparent, but the probability seems to be that it is to some extent real.
A tendency to an arrangement of stars in streams was pointed out by Proctor in his “Universe and the Coming Transits.” This tendency to stream formation may be noticed on a large scale among the naked eye stars, for example, in Pisces, Scorpio, the River Eridanus, Aquarius, and the festoon of stars in Perseus. In some of these cases, of course, the stars are so far apart that the formation may be more apparent than real, but the tendency can also be clearly recognised among the fainter stars, and even among those only visible in telescopes and stellar photographs. This tendency to run in streams is well marked on the photographs taken at the Paris Observatory, and on those taken by Professor Barnard, Dr. Max Wolf, and others. It is a suggestive fact that these star streams are also very noticeable in star clusters, where there can be little or no doubt of a physical connexion between the component stars. With reference to a photograph of the southern portion of Aquila taken by Dr. Max Wolf in July, 1892, the late Mr. Ranyard, remarked: “Some of the streams of fainter stars in this region are very striking, and must convince the most sceptical of their reality. It is possible to draw an arc of a circle through any three stars, and a conic section through any five; but where we find ten or twenty stars falling into line, not once, but in many cases, and that there is a curious similarity between the strange curves and branching streams which these phalanges of stars mark out on the heavens, there is no room left for doubt that the mind is not being led away by a tendency of the imagination similar to that which finds faces in the fire, or sees a man carrying sticks on the face of the moon. If it is proved that a group of stars is arranged in line or marshalled in any order, it would follow that the individuals of the group must be actually as well as apparently close to one another, and that they form some kind of system, having all of them had a common origin, or been subject to some common influence.”[148]
The great majority of the star clusters are found along the course of the Milky Way, while the irresolvable nebulæ seem to congregate towards the poles of the galactic zone.
Dr. Gould is of opinion that “a belt or stream of bright stars appears to girdle the heavens very nearly in a great circle, which intersects the Milky Way at about the points of its highest declination, and forms with it an angle not far from 20°; the southern node being near the margin of the Cross, and the northern in Cassiopeia.” According to Gould, this belt covers Orion, Canis Major, Columba, Puppis, Carina, the Southern Cross, Centaurus, Lupus, and the head of Scorpion in the Southern Hemisphere, its northern course being indicated by the brightest stars in Taurus, Perseus, Cassiopeia, Cepheus, Cygnus, and Lyra. Dr. Gould considers that our sun may possibly be a member of this belt of stars, which perhaps numbers less than 500, and which constitute “a small cluster, distinct from the vast organisation of that which forms the Milky Way, and of a flattened and somewhat bifid form. The southern portion of this supposed stream of bright stars had been previously recognised by Sir John Herschel, who says in his ‘Cape Observations,’ (p. 385), ‘It is about this region, or, perhaps, somewhat earlier, in the interval between η Argus and α Crucis, that the galactic circle, or medial line of the Milky Way may be considered as crossed by that zone of large stars, which is marked out by the brilliant constellation of _Orion_, the bright stars of Canis Major, and almost all the more conspicuous stars of _Argo_, the Cross, the Centaur, Lupus, and _Scorpion_. A great circle passing through ε Orionis and α Crucis will mark out the axis of the zone in question, whose inclination to the galactic circle is, therefore, about 20°, and whose appearance would lead us to suspect that our nearest neighbours in the sidereal system (if really such) form part of a subordinate sheet or stratum deviating to that extent from parallelism to the general mass which, seen projected on the heavens, forms the Milky Way.’”
These conclusions might seem probable enough when we compare the supposed zone of bright stars with the very diagrammatic drawings of the Milky Way as shown in many star maps; but when we consider the stars referred to with reference to the more artistic and accurate delineations of the Milky Way as drawn by Boeddicker, and even by Gould himself, we see that most of them are involved in the milky light of the Galaxy, and their connexion with the Milky Way itself seems quite as probable as that they form a belt distinct from the galactic zone. The apparent connexion of the stars in question with the Milky Way does not, however, disprove the existence of Dr. Gould’s belt or zone of bright stars. If the plane of the supposed belt nearly coincided with that of the Milky Way, the apparent connexion might not be real.
Mr. J. R. Sutton advances the theory[149] that the Milky Way consists of “a great ring of large stars”—Dr. Gould’s solar cluster above referred to—“intersecting an equal ring of small ones (the Milky Way) at the extremities of a common diameter.” He considers that “the great star belt is a genuine girdle of stars in space, in which also the foundations of the sidereal system are laid, the Milky Way being an appendant to it of lesser rank.”
That the Milky Way really forms a ring of stars in space there is strong evidence to show. Sir William Herschel’s original theory that the galactic gleam is due to our sun being situated near the centre of an indefinite stratum of stars—the “disc theory,” as it is termed—was abandoned by its illustrious author in his later writings, and is now considered to be wholly untenable by nearly all astronomers who have studied the subject. Sir John Herschel remarks that the general aspect of the galaxy near the Southern Cross indicates “that the Milky Way, in this neighbourhood, at any rate, is really what it appears to be, a belt or zone of stars separated from us by a starless interval.” It certainly seems utterly improbable that the nearly circular blank space near the Southern Cross, known as “the coal sack,” should represent a tunnel through a disc, of which the thickness is comparatively small, while its diameter, on the “disc theory,” stretches out almost to infinity. A straight, tunnel-shaped opening of great length, pointing directly towards the earth, would form an extraordinary phenomenon even in a solitary instance; yet there are several somewhat similar openings to be found in the Milky Way, as viewed both with the naked eye and with a telescope. That _all_ these openings should represent tunnels radiating from a common centre is quite beyond the bounds of probability, and, indeed, such an hypothesis does not deserve serious consideration. With reference to a photograph of the Milky Way in the constellation Cepheus, Professor Barnard says, “the sky (or Milky Way) is broken up into numerous black cracks or crevices. Looking at these peculiar features, I cannot well see how one can avoid the conclusion that they are necessarily real vacancies in the Milky Way, through which we look out into the blackness of space.”[150] Using a telescope with a low power, Mr. S. M. Baird Gemmill says, “December 1, 1886. In sweeping over the constellation of Monoceros, I was much struck with the reticulated character of the arrangement of the brighter stars upon the glimmering background, and the way in which this background seemed to follow the reticulation. By ‘brighter stars’ are meant stars of from 8 to 10 magnitude, for it was among these that I noticed this peculiarity of arrangement. It put me in mind of M. M. Henry’s photographs of Cygnus. The region seemed, in fact, a vast network of stars, the reticulations of which were separated by desert, or comparatively desert spaces.”[151] I have noticed the same thing myself while examining the Milky Way with a binocular field-glass. On October 26, 1889, I noted as follows: “North of Alpha Cygni, and near Xi and Nu Cygni, the nebulous light of the Milky Way seems to cling round and follow streams of small stars in a very remarkable way; numerous small ‘coal sacks’ and rifts are visible, in which comparatively few stars are to be seen with the binocular.” This observation has been fully confirmed by photographs of this region, taken by Dr. Max Wolf in 1891.
[Illustration:
FIG. 19.—_Photograph of Milky Way, Sagittarius._
(From “Visible Universe.”) ]
That the Milky Way is not indefinitely extended in the line of sight seems clearly shown by Sir John Herschel’s observations in the Southern Hemisphere. In his “Outlines of Astronomy” (p. 578), he says: “When examined with powerful telescopes, the constitution of this wonderful zone is found to be no less various than its aspect to the eye is irregular. In some regions, the stars of which it is wholly composed are scattered with remarkable uniformity over immense tracts, while in others the irregularity of their distribution is quite as striking, exhibiting a rapid succession of closely clustering rich patches, separated by comparatively poor intervals, and indeed, in some instances, by spaces absolutely dark _and completely void of any star_,[152] even of the smallest telescopic magnitude.... In some, for instance, extremely minute stars, though never altogether wanting, occur in numbers so moderate, as to lead us irresistibly to the conclusion that, in those regions, we see _fairly through_ the starry stratum, since it is impossible otherwise (supposing their light not intercepted), that the members of the smaller magnitude should not go on increasing _ad infinitum_. In such cases, moreover, the ground of the heavens, as seen between the stars, is for the most part perfectly dark, which again would not be the case if innumerable multitudes of stars, too minute to be individually discernible, existed beyond. In other regions we are presented with the phænomenon of an almost uniform degree of brightness of the individual stars, accompanied with a very even distribution of them over the ground of the heavens, both the larger and smaller magnitudes being strikingly deficient. In such cases it is equally impossible not to perceive that we are looking _through_ a sheet of stars nearly of a size and of no great thickness compared with the distance which separates them from us. Were it otherwise, we should be driven to suppose the more distant stars uniformly the larger, so as to compensate by their greater intrinsic brightness for their greater distance, a supposition contrary to all probability. In others again, and that not unfrequently, we are presented with a double phænomenon of the same kind, _viz._, a tissue, as it were, of large stars spread over another of very small ones, the intermediate magnitude being wanting. The conclusion here seems equally evident that in such cases we look through two sidereal sheets separated by a starless interval.”
An examination of the evidence at present available, with reference to the distribution of the visible stars in space, has recently been undertaken by Professor Kapteyn of Groningen, and an account of the conclusions he has arrived at may prove of interest to the reader.
[Illustration:
FIG. 20.—_The Milky Way._
(From _Knowledge_, Nov., 1894.) ]
We must first explain that in order to obtain a clear view of the construction of the visible universe, it would be necessary to know the relative distances of a large number of stars; but as the distances of only a few stars from the earth have yet been determined by actual measurement, and the results hitherto obtained are open to much uncertainty, we must have recourse to some other method of estimating the distances. While travelling in a railway carriage, if we fix our attention on trees, buildings, and other objects we pass on our journey, it will be noticed that all objects apparently move past us in the opposite direction to that in which we are travelling, and that the nearer the object is the faster it seems to move with reference to distant objects near the horizon. So it is with the stars. As we showed in Chapter III., the sun is moving through space, carrying along with the earth all the planets, satellites, and comets, forming the solar system. The effect of this motion is to cause an apparent small motion of the stars in the opposite direction, and the nearer the star is to the earth, the greater will this apparent motion seem to be as in the case of the railway train. In addition to this apparent motion, the stars are themselves—like the sun—moving through space, and this _real_ motion is also visible. If this real motion takes place in the _opposite_ direction to that in which the sun and earth are moving, it will add to the apparent motion, and will increase the star’s “proper motion,” as it is termed. If, on the other hand, the real motion is in the _same_ direction as the earth’s motion, the proper motion will be diminished. In either case, the nearer the star is to the earth, the greater will be its apparent annual displacement on the background of the heavens. The amount of the “proper motion” is, therefore, considered by astronomers to form a reliable criterion of the star’s distance from the earth, and the actual measures of distance which have been made show that this assumption is approximately true. Of fourteen stars which have proper motion of over three seconds of arc per annum, eleven have yielded a measurable parallax, or displacement, due to the earth’s annual motion round the sun; that is to say, eleven out of fourteen fast-moving stars are within a measurable distance of the earth, and are, therefore, near us, when compared with the great majority of stars which are not within measurable distance, or, at least, are beyond the reach of our present methods of measurement.
In the case of small groups of stars, we may assume that the real motions of the individual stars take place indifferently in all directions, and that consequently, taking an average of all the motions of the stars composing the group, the effects due to the real motions will destroy each other, and there will remain, as the most reliable criterion, the effect due to the sun’s motion in space. If, however, we compare the proper motions of groups situated in _different parts_ of the sky, there is a consideration which, to a great extent, vitiates this conclusion. For, near the point of the heavens, towards which the sun and earth are moving, known as the “apex of the solar way,” and probably situated not far from the bright star Vega, as indicated by recent researches, and near the point away _from_ which the sun is moving known as the _ant-apex_, about 15° south of Sirius, there will be no apparent displacement due to the solar motion through space, as this motion takes place in the line of sight with reference to these points of the sky. The observed proper motion at these points will, therefore, be solely due to the real motions of the stars themselves in those regions. In other parts of the heavens, however, the total proper motion will be a combination of the apparent and real motions of the stars, and for stars in different parts of the sky, it will not follow that stars having equal proper motions are necessarily at the same distance from the earth. To make this point clearer, let us suppose that there are two stars at absolutely the same distance from the earth, one situated at or near the solar “apex,” and the other at a point 90° from the apex, and let us suppose that both stars are moving through space with exactly the same velocity and in the same direction, say at right angles to the direction of the solar motion. Then in the case of the star near the apex, the observed “proper motion” will be solely due to the star’s real motion, and in the star 90° distant from the apex, the proper motion will be solely due to the solar motion, as the star’s _real motion_, being in the line of sight, will not be visible. Now, unless the stellar motion and the solar motion happen to be equal, the observed “proper motions” will not be equal, although both stars are at the same distance from the earth. If both the stars are really at rest, the star at the apex will have no proper motion, while the star 90° distant will have an apparent proper motion due to the sun’s motion. To overcome this source of error in estimating the distance of a star from its proper motion, Professor Kapteyn made use of another measure, which is independent of the solar motion. This is the component of the proper motion measured at right angles to a great circle of the sphere passing through a star and the solar apex. The amount of motion in this direction will evidently not be affected by the sun’s motion, and from a discussion of the stars, contained in the Draper “Catalogue of Stellar Spectra,” which were observed by Bradley (and of which the proper motions are now known with accuracy), Professor Kapteyn finds that this motion is “nearly inversely proportional to the distance,” that is, the greater the motion, the less the distance of the stars, and the smaller the motion, the greater the distance. Excluding stars with proper motions greater than half a second of arc per annum, Professor Kapteyn found that for stars at various distances from the Milky Way this component of the “proper motion” forms a good measure of distance.
As the result of his investigations on the subject, Professor Kapteyn arrives at the following conclusions. Neglecting stars with small or imperceptible proper motions, we have a group of stars which no longer show any condensation in a plane. Stars with very small or no proper motions show a condensation towards the plane of the Milky Way. This applies to stars of the second or solar type, as well as to those of the first or Sirian type of spectrum, and evidently indicates that the stars composing the Milky Way lie at a great distance from the earth. The extreme faintness of the majority of the stars composing the Galaxy seems in favour of this conclusion. The condensation of stars of the first type is more marked than those of the second, and this agrees with the fact which has been noticed by Professor Pickering, that the majority of the brighter stars of the Milky Way have spectra of the Sirian type.
Professor Kapteyn finds that this condensation of stars with small proper motions is very perceptible even for stars visible to the naked eye, and is as well marked in those stars which have spectra of the second type as for all the stars of the ninth magnitude; but for stars of the first type the condensation is still more marked. He considers that this condensation is either partly real, or that there is a real thinning out of stars near the pole of the Milky Way. As already mentioned (in the beginning of this chapter), Celoria’s observations with a small telescope, compared with Sir William Herschel’s observations with a large telescope, indicate clearly that there _is a real thinning out_ of stars near the poles of the Galaxy.
Professor Kapteyn concludes that the arrangement of the stars suggested by Struve—a modification of the “disc theory”—has no real existence.[153] He attributes the fallacy in Struve’s hypothesis to the fact that the mean distance of stars of a given magnitude in the Milky Way, and outside it, is not the same.
Professor Kapteyn finds that the vicinity of the sun is almost exclusively occupied by stars of the second or solar type, a conclusion which evidently tends to strengthen Dr. Gould’s theory of a “solar cluster.” He finds that the number of Sirian type stars increases gradually with the distance, and that beyond a distance corresponding to a proper motion of about ¹⁄₁₄th of a second of arc per annum, the Sirian stars largely predominate. In the group of stars known as the Hyades, however, the components of which have a common proper motion both in amount and direction, stars of the first and second types appear to be mixed, and Professor Kapteyn assumes that the two types represent different phases of evolution, and that as the brightest stars of the group are chiefly of the solar type, these stars must be the largest of the group. From this fact he concludes the solar type stars are in a less advanced stage of evolution than those of the Sirian type. This does not agree with the generally accepted view. Professor Vogel considers the Sirian stars to represent an earlier stage of stellar evolution. Mr. Proctor held the same opinion, and in Professor Lockyer’s hypothesis of increasing and decreasing temperatures in stars of various types, he places the Sirian stars at the summit of the evolution curve, and the sun and solar stars just below them on the descending branch of the curve.[154] These hypotheses are in conformity also with the current opinion that the sun is a cooling body. The discrepancy may perhaps be explained by supposing that the _brighter_ stars of the Hyades form a connected group, and that some, at least, of the fainter stars do not belong to the group, but lie at a great distance behind it. In the case of the Pleiades, which form a more evident cluster, I find from the Draper “Catalogue of Stellar Spectra” that the great majority of the brighter stars have spectra of the Sirian type. Most of the stars in the Pleiades have a very similar proper motion, both in amount and in direction, and there can be no doubt that most of the brighter stars, at least, form a connected system. As already stated, it seems highly probable that the fainter stars in the Pleiades lie far beyond the brighter components, and have merely an optical connexion with them, and the same may be the case in the Hyades. The superior brilliancy of the stars composing the Hyades would suggest that they are nearer to the earth than the Pleiades group, and they may possibly form members of Gould’s “solar cluster.”
Assuming that the distances are inversely proportional to the proper motions, Professor Kapteyn computes the relative volumes of the spherical shells which contain the stars with different proper motions (from one-tenth of a second to one second of arc and more). Comparing these volumes with the corresponding number of stars, we arrive at an estimate of the density of star distribution at various distances. The result of this calculation shows that the distribution of stars of the Sirian type approaches uniformity when a large number of the faint stars (ninth magnitude) are considered. With reference to the stars of the second type, however, the larger the proper motion the greater the number of the stars; or, in other words, the second type, or solar stars, are crowded together in the sun’s vicinity. Evidence in favour of this conclusion is afforded by the fact that, of eight stars having the largest measured parallax (and whose spectrum has been determined), I find that seven have spectra of the solar type. The exception is Sirius, which is evidently an exceptional star with reference to its brightness and comparative proximity to the earth, no other star of the first magnitude having nearly so large a parallax. Indeed, the average distance of all the first magnitude stars is about forty times the distance of Sirius.
Professor Kapteyn finds that the centre of greatest condensation of the solar type stars lies near a point situated about ten degrees to the west of the great nebula in Andromeda, and that this centre nearly coincides with the point which, according to Struve and Herschel, represents the apparent centre of the Milky Way considered as a ring. This would indicate that the sun and solar system lie a little to the north of the Milky Way, and towards a point situated in the northern portion of the constellation of the Centaur. The fact is worth noting, that the nearest fixed star to the earth, Alpha Centauri, lies not very far from this point. Possibly there may be other stars in this direction having a measured parallax, as the southern portion of the heavens has not yet been thoroughly explored.
Professor Kapteyn finds that for stars of equal brightness, those of the Sirian type are, on an average, about two and three-quarter times farther from the earth than those of the solar type. Now, as light varies inversely as the square of the distance, this would imply that the Sirian stars are intrinsically brighter than those of the solar type. This conclusion is confirmed by the great brilliancy of Sirius and other stars of the same type in proportion to their mass. I have shown in Chapter IV. that Sirius is about ten times brighter than the sun would be if placed at the same distance, although its mass is only twice the sun’s mass, as computed from the orbit of its satellite.
The general conclusions to be derived from the above results seems to be that the sun is a member of a cluster of stars, possibly distributed in the form of a ring, and that outside this ring, at a much greater distance from us than the stars of the solar cluster, lies a considerably richer ring-shaped cluster, the light of which, reduced to nebulosity by immensity of distance, produces the Milky Way gleam of our midnight skies.
INDEX
A
Aberration of light, discovered, 18; a proof of the earth’s revolution, 57; of meteor-radiants, 396
Aboul Wefa, the moon’s variation, 5
Acceleration, 152
Achromatic lens, 177
Adams, 449; discovery of Neptune, 32, 349; orbit of November meteors, 393
Aerolites. _See_ Meteorites
Airy, reduction of Greenwich observations, 19; search for Neptune, 32
Albategnius, movement of the sun’s apogee, 5
Albedo of Mercury, 274; of Venus, 278; of the earth, 289; of the moon, 290; of Mars, 298, 334; of asteroids, 312; of Jupiter, 320; of Jupiter’s satellites, 330, 332; of Saturn, 334; of rings, 338; of Titan, 342; of Uranus, 345; of Neptune, 349
Alcor, 402
Alcyone, 499–502
Aldebaran, 403, 404, 407, 415, 421, 423, 427
Algol, 407, 415, 453, 457, 469–474
Almagest, 4, 6
Al-Mamûm’s school of astronomy at Baghdad, 5
Alphard, 409, 415
Alphonsine tables, 6
Al-Sûfi, description of the stars, 5; Alphard, red, 415; Algol, red, 472
Altair, 404, 427
Altazimuth, 184, 202
Altitude, 65
Amplitude, 66
Anderson, Dr., discovery of new star, 489
Andromeda nebula, 409, 529–532
Andromedæ, Gamma, 412, 417
— Nova, 489, 491
Andromede meteor-showers, 393, 394
Angelot, lunar volcanic action, 293
Annular eclipse, 113
— nebulæ, 526, 527
Antares, 404, 415
Anthelmus, new star, 484
Antlia, 468
Aphelion, 75
Apogee, 89
Apse Line, 75
Aquilæ, Eta, 467
Arago, nature of meteorites, 392; parallax of 61 Cygni, 422
Arc of meridian, 130
Arcturus, 403, 405, 406, 415, 423, 427
Argelander, solar translation, 28; survey of the heavens, 38; comet of 1811, 357; estimate of stars of ninth magnitude, 541
Argo Nebula, 522, 523, 549
— Eta, 462–464
Argon, not a solar element, 250; peculiar qualities, 255; found in meteorites, 389
Aries, first point of, 67
Aristarchus, heliocentric system, 4
Aristotle, description of a comet, 358
Asteroids, position in solar system, 229, 230, 310; discoveries, 311, 314; diameters, 312, 315; computation of orbits, 314; numbers and joint mass, 315; distribution, 316; groups, 317; origin, 318
Asterope, 498, 499
Astronomy, Greek, 3, 4; Arab, 4–6; Tartar, 5; of the Invisible, 31; gravitational, 11, 33; spectroscopic, 33–36; photographic, 36–38
Astrophysics, foundation of, 36
Atmosphere, of the sun, 240, 271; of Mercury, 277; of Venus, 278, 279; of the earth, 286, 313; of the moon, 294, 313; of Mars, 299, 307; of Vesta, 312–313; presence dependant upon mass, 313; of Jupiter, 326; of Uranus, 345
Atmospheric refraction, 52
Augmentation of moon’s diameter, 144
Aurigæ Beta, 404, 454, 456, 457
— New Star, 489
Auroræ, magnetic relations, 17, 288
Auwers’ reduction of Bradley’s observations, 19; proper motion of Sirius, 437
Azimuth, 65
B
Babinet, rarity of cometary matter, 366
Baden-Powell, Sir George, eclipse-expedition, 259; coronal photographs, 271
Bailey, Prof., 441, 464, 511, 513, 539
Ball, Sir Robert, 422, 433
Barnard, Prof., photograph of corona of January 1, 1889, 268–9; effect of totality, 270; zodiacal counterglow, 272; photograph of eclipsed moon, 296; drawing of Mars, 302; seas of Mars, 306; measurements of asteroids, 312; markings on Jupiter’s satellites, 330; discovery of fifth satellite, 331; measures of Saturn, 335; of ring-system, 330; disappearance of rings, 337; eclipse of Japetus, 338; compression of Uranus, 343, 344; Encke’s comet, 366; comet-photographs, 378–381; Swift’s comet, 383; Nova in Auriga, 494; Alcyone, 500; curved nebulosity stretching over constellation of Orion, 520; annular nebulæ, 526; stars in streams, 551; vacancies in the Milky Way, 554
Base line, 131
Baxendell, 484
Bayer, 404, 529
Behrmann, 400, 433, 541
Bellatrix, 408
Bélopolsky, spectrographic determination of Jupiter’s rotation, 325; absolute velocity of 61 Cygni, 427; spectroscopic examination of Castor, 451; observation of Delta Cephei, 456; Beta Lyræ, 466–467
Berberich, variability of Encke’s comet, 360
Berson, aeronautic ascent, 286
Bessel, _Fundamenta Astronomiæ_, 19; astronomy of the invisible, 31, 32; measurement of the Pleiades, 37; Halley’s comet, 355; comet of 1807, 362; Epsilon Lyræ, 411
Betelgeuse, 404, 408, 415, 427
Bianchi, 459
Bianchini, rotation of Venus, 280
Biela, discovery of a comet, 365
Bigelow, theory of Zodiacal Light, 272
Binary stars, 431
Biot, meteoric fall, 387
Bird, quadrants, 19, 20
“Bird, Red,” 415
Birmingham, 417, 485, 486
“Blaze Star,” 485, 487
Bliss, astronomer-royal, 19
Bode’s law, 145, 232, 311, 317, 349
Boeddicker, Dr., heat-phases of eclipsed moon, 295
Bolometer, 226, 239
Bompas, 430
Bond, W. C., discoveries of Hyperion and of Saturn’s dusky ring, 25, 336, 341; celestial photography, 36, 37; the great nebula, 530
Bradley, discoveries of aberration and nutation, 18, 20; reduction of his observations, 19; Saturn’s rings, 337; the distance of stars, 419–420; Gamma Virginis, 445–446
Brahé, Tycho, the moon’s variation, 5; career, 8; scheme of the celestial movements, 9
Bredichin, theory of comets’ tails, 369, 370. (_See also_ Tycho.)
Brenner, ashen light of Venus, 279; rotation of Venus, 280
Brightest stars, 403, 404, 546
Brinkley, 422
British catalogue, 15, 16
Brooks’ cometary discoveries, 365, 371, 380
Bunsen, foundation of spectrum analysis, 33
Burnham, 433, 437, 441, 448, 509
C
Calcium, represented in Fraunhofer spectrum, 230; in chromospheric and prominence-spectra, 258, 261, 262
Calendar, 86
Callandreau, capture of comets, 372
Campbell, Prof., spectrum of Mars, 306; mountains on, 307
Canals of Mars, 301–305
Cancri, S., 474
— Zeta, 439, 440
Canis Majoris, R, 473
Canopus, 403
Capella, 403, 406, 415, 427
Capricornus, 411
Capture-theory of comets, 372
Carbon in sun, 242, 250; in comets, 368; in meteorites, 389
Cardinal points, 51
Carrington, sun-spot zones, 247; sun’s rotation, 248, 249
Casey, 433
Cassegrain telescope, 180
Cassini, rotation of Venus, 280; red spot on Jupiter, 323; division of Saturn’s rings, 336; discoveries of Saturnian satellites, 341
Cassiopeia, Chair of, 405, 481, 549
Cassiopeiæ, Eta, 413, 450
Castor, 404, 406, 413, 450, 451
Catalogues of stars, 70
Celoria, 433, 442, 540
Centauri, Alpha, 410, 413, 422, 440, 441
— Omega, 512, 513, 516, 539
— R, 478
Cephii Delta, 417, 456, 466
— U, 474
Ceraski, luminous night-clouds, 286; discovery of U Cephei, 474
Ceres, discovery, 311; diameter, 312
Cerulli, rotation of Venus, 280
Ceti, Mira, 458
Challis, search for Neptune, 32
Chandler, 462, 472, 476
Charlois, asteroidal discoveries, 314
Chemistry, universal, 35, 36; solar, 250, 255; of prominences, 256; of chromosphere, 258; of comets, 368, 370, 384; of meteorites, 389
Chromosphere, 253, 258
Chronograph, 175
Chronometer, 175
Circle, meridian, 198; transit, 198; position, 208
Circumpolar stars, 46
Clairaut, verification of Newton’s law, 11; calculation of Halley’s comet, 16
Clark, Alvan, great refractors, 26
— — G., detection of the companion of Sirius, 26, 437
Clarke, dimensions of earth, 134
Clausen, groups of comets, 361
Clerke, Agnes, appearance of R Sculptoris, 416; examination of Pickering’s catalogue of stars, 541; estimate of total light of stars to magnitude 9½, 543
Clock, astronomical, 174; driving, 186; sidereal, 68
Clock stars, 82
Clusters, globular, 507–517; irregular, 497–507
“Coal sacks” in Milky Way, 554
Coelostat, 194
Collimation of transit instrument, 200
Collimator of spectroscope, 215
Colours of double stars, 417
Comæ Berenices, 434, 502, 549
Comet, Aristotle’s, 352, 353; of 1743, 354; Newton’s, 355; of 1843, 358, 359; Tebbutt’s, 362, 368; Donati’s, 362, 369; Lexell’s, 365, 370, 371; Brooks’, of 1889, 365; of 1893, 380; Winnecke’s, 368, 371, 372; Brorsen’s, 370; Tuttle’s, 372, 393; Wolf’s, 377; Rordame’s, 383; Gale’s, 383; Leonid, 393, 395
— Halley’s, return in 1759, 16, 17; status in solar system, 230, 232; return in 1835, 335, 336; type of tail, 369; a client of Neptune, 371, 372
— Encke’s, disturbed by Mercury, 273; rarefaction, 366; acceleration, 307; exempt from Jupiter’s influence, 371
— of 1811, structure, 356, 357; type of tail, 369; bulk, 383
— of 1843, surprising appearance, 358; conditions of movement, 359
— of 1882, photographs, 38, 361; transit, 359, 361; period, 300; spectrum, 369
Comet, Biela’s, discovery, 365; duplication, 366; related meteor-swarm, 393, 394
— Wells, spectrum, 368
— photographically detected, 377
Comets, orbits of, 108; periodic, 109; domiciled in solar system, 230, 371, 372; granular nuclei, 353, 379, 384; tenuity, 354, 384; classification by Olbers, 358, 383; groups, 359, 361, 362; disruption, 360, 366, 379; photographs, 361, 377, 380; chemistry, 368, 370, 385; luminous by electricity, 309, 384; lost, 370; short-period, 370, 371; capture by planets, 371, 372, 384; share sun’s translation, 372; meteoric relationships, 384, 393, 394
— tails, multiple, 354, 355, 361, 377; electrical theory, 357, 369, 383; passage of the earth through, 302, 365; three types, 369; structure shown in photographs, 377, 383
Common, Dr., 25, 510, 520, 532, 534
Conjunctions, 99, 103
Constant of aberration, 59
Constellations, 45
Contacts in eclipse, 114
Copeland, Dr., cometary spectra, 368; Nova in Auriga, 490; helium, 519
Copernicus, residence in Italy, 7; theory of planetary revolutions, 8, 9, 418
Cornelius, Gamma, 479
Corona Borealis, Eta, 437
— — Gamma, 442
— solar, 253; compound nature of light, 202; daylight photography, 267; periodicity of type, 208, 270, 272; photographs, 268–271; rarefaction, 271, 361; connexion with Zodiacal Light, 272, 273
Coronium, 238, 262
Co-tidal lines, 165
Coudé telescope, 27, 296
Crateris, R, 478
Craters, lunar, 292, 307
Crema meteorite, 386
Cross, Southern, 410, 416, 549
Crosswires, 195, 199, 206
Crucis, Kappa, 506
Cygni Beta, 417
— Chi, 460
— (_34_), 482
— (_61_), 422, 427
— Rho, new star near, 486
— Y, 474
Cygnus, 407
D
D’Alembert, verification of Newton’s Law, 11
D’Arrest, asteroidal orbits, 316; comet, 371, 372
Darwin, G. H., tidal friction, 236; origin of the moon, 236, 237; density of Saturn, 333
Day and night, 52
— apparent solar, 79; mean solar, 79
Declination, 66
De la Rue, celestial photography, 36, 295
Delphini, Beta, 435
— Gamma, 412
Deneb, 407
Denning, rotation of Saturn, 334; discovery of a comet, 370; August meteors, 391; meteor-radiants, 395, 396
Density of earth, 160
Deslandres, prominence-photography, 261; photographs of the sun as a bright-line star, 262; daylight coronal photography, 267; eclipse of 1893, 270; rotation of Jupiter, 325
Dewar, atmospheric resistance to meteorites, 388
Dhurmsala meteorite, 389
Diameters, determination of, 141
Diamonds in meteorites, 390
Diffraction grating, 216
Direct movement, 89
— vision spectroscope, 216
Distance of the stars, 417
Doberck, Dr., 441, 442, 447, 450, 451
Dollond, invention of achromatic lenses, 21
Donati, discovery of a comet, 362; cometary spectrum, 368
Double-slit method of photography, 261
Draconis, Gamma, 419, 420
Draper, Henry, photograph of the moon, 36
Dubjago, 435
Dunér, spectroscopic measurement of the sun’s rotation, 249; R Hydræ, 462; Y Cygni, 474; Z Herculis, 475
E
Earth, shape of, 41, 134; size of, 42, 134; rotation of, 47, 48, 283, 284; revolution of, 57; orbit of, 59, 72; varying speed of, 75; real path of, 77; shadow of, 110; mass of, 159; internal heat, 284, 285; age, 285; atmosphere, 286, 289; magnetic relations, 287, 288
Easton, 532, 548
Eccentricity of ellipse, 74
Eclipse, solar, of 1842, 253; of 1860, 254; of 1868, 254; of 1870, 258; of 1896, 259, 271; of 1882, 260, 268; of 1878, 268; of 1889, 268, 270; of 1893, 270
Eclipses, lunar, 111; partial, 111, 114; annular, 113; magnitude of, 113; total of sun, 113; duration of solar, 115; number of in a year, 118; recurrence of, 119; of satellites, 121; varieties of lunar, 295; of Jupiter’s satellites, 329; of Saturn’s, 342
Ecliptic, 56
— obliquity of, 61
Electrical theory of photospheric radiance, 242; of corona, 271, 272; of comets’ tails, 357, 358, 383; of cometary luminosity, 369, 384
Electra, 498, 499
Elements of an orbit, 106
Elevating floor, 193
Elger, lunar _maria_, 290
Elkin, Dr., transit of great comet, 359; meteorograph, 396; measurements, 421–423, 425, 433, 438
Ellipse, properties of, 73; eccentricity of, 74; foci of, 74; to draw an, 74
Elliptical nebulæ, 529–533
Elongations, 99
Encke, discovery of a comet, 366; resisting medium, 367
Enoch, Book of, 404
Equation of time, 79
Equator, terrestrial, 50; celestial, 66
Equatorial coudé, 193
Equatorial telescope, 185
Equinoxes, 55; precession of, 69, 167, 170
Equulei, Delta, 433
Eridani, (_40_), 444
Espin, 460, 482, 494
Establishment of a port, 165
Ether of space, 546
Euler, lunar theory, 11
Evening star, 100
Evolution, of solar system, 235, 310; of terrestrial, 236, 237, 283
Eye-pieces, 182
F
Fabricius, 458, 483
Fabry, cometary orbits, 372
Faculæ, associated with sun-spots, 244; rotation, 249; photographed, 262
Faye, planetary origin, 235, 350; water on Mars, 299
Fényi, solar eruptions, 259, 260
Finder of telescope, 187
First Point of Aries, 67
Fixed stars, 45, 423
Flammarion, rotation of Venus, 280; canals of Mars, 304; condition of Mars, 309
Flamsteed, first astronomer-royal, 15; stellar parallax, 18; Flamsteed’s star, 461
Fleming, Mrs., 460, 465, 489, 494–496
Fletcher, 447
Fomalhaut, 404
Fontana, pseudo-satellite of Venus, 282
Forbes, ultra-Neptunian planets, 231
Foucault’s pendulum, 48–50
Fraunhofer, improvement of telescopes, 21; solar spectrum mapped by, 34
Fraunhofer lines, 34, 249, 259, 271; interpreted, 35, 250; reflected in spectrum of Uranus, 346; in spectra of comets, 368
Fritsche, 433
Frost, spectrograph of Uranus, 346
Froley, 434
G
Galaxy. _See_ Milky Way
Galileo, telescopic observations, 9; double-star method of parallaxes, 28, 418
Gaseous nebula, 517
Gemini, star cluster in, 504
Geminorum, Zeta, 468
Gemma, Cornelius, 479
Gemmill, 554
Geocentric positions, 70
Geodesy, 129
Gill, Dr., photographs of comet of 1882, 38, 361; parallax of Sirius, 421; parallax and velocity, Lacaille, 424; Omega Centauri, 513
Glasenapp, 433–434
Gledhill, red spot on Jupiter, 323
Globular clusters, 507
Gnomon, 125
Goodricke, 465, 466, 470
Gould, Dr., photographic measurement of the Pleiades, 37; planetary photography, 327; Pi Gruis and R Sculptoris, 416; Kappa Crucis, 506; stars in Southern Hemisphere, 541; belt of stars intersecting the Milky Way, 551
Graduated circles, 171
Grating spectroscope, 216
Gravity, surface, on Mercury, 274; on Venus, 278; on the moon, 293; on Mars, 298; on Saturn, 335; on Uranus, 345; on Neptune, 349
Gravitation, laws of, 153; universal, 156
Greenwich observations, 15, 19, 20
Groombridge, 424
Grosch, corona of 1867, 268
Grubb, Sir Howard, great refractors, 26
— Thomas, Melbourne reflecting telescope, 24
Guinand, optical glass, 21
Gully, Ludovic, 488
Gylden, 423
Gyroscope, 50
H
Hadley, improvement of reflecting telescopes, 21
Hale, spectrographs of prominences, 261; calcium light pictures of sun and surroundings, 262; double-slit method of coronal photography, 267
Hall, Prof. Asaph, discovery of the moons of Mars, 26, 309; rotation of Saturn, 334
— Chester More, invention of achromatic lenses, 20
— Maxwell, 472
Halley, law of gravitation, 10; acceleration of the moon, 12; astronomer-royal, 16; comet calculated by, 16; transits of Venus, 17; discovery of proper motion in stars, 423; discovery of the star cluster in Hercules, 507
Harding, 548
Hartwig, 488
Harvest moon, 95
Heavens, diurnal motion of, 45
Heis, 400, 401, 541
Heliocentric positions, 70
Heliometer, 209
Helium, a chromospheric element, 255, 258; extracted from clevite, 255
Helmholtz, maintenance of sun’s heat, 234; past duration of sunlight, 285
Hencke, asteroidal discoveries, 314
Henderson, 422, 447
Henry’s belts of Uranus, 343
Hepidannus, 479
Herculis, Alpha, 413, 416
— Zeta, 435
— Z, 475
Herschel, Sir John, mathematical analysis at Cambridge, 15; observations of nebulæ, 23, 31; Magellanic clouds, 30, 31; survey of the heavens, 31; photography of sun-spots, 36; telescope, 180; great spot-group in 1837, 244; cyclonic theory of sun-spots, 252; Halley’s comet, 355; comet of 1843, 358; Biela’s comet, 365; red stars, 416; orbit of Gamma Virginis, 446; Kappa Crucis, 506; 2 Messier, 511–512; 22 Messier, 514; nebula round Eta Argus, 522–523; 30 Doradus, 524; the trifid nebula, Sagittarius, 525; planetary nebula, 528–529; the Nubecula Major, 534–536; Milky Way, crossed by zone of large stars, 552; observations in the Southern Hemisphere, 554
— Sir William, the sun’s translation, 19, 28; reflecting telescopes, 21–23; discovery of Uranus, 21, 22; of binary stars, 28; comprehensive designs, 27, 29; nebular theory, 30, 35; rotation of Jupiter’s satellites, 331; variability of Japetus, 341; discovery of Uranian moons, 347; binary stars, 419, 431; motion real and apparent, 428; Zeta Herculis, 435; Xi Ursæ Majoris, 440; 70 Ophiuchi, 441; 5 Messier, 510
Hevelius, 459, 462, 484
Hind, 433, 474, 482, 484
Hipparchus, construction of a star catalogue, 3; mathematical standpoint, 4
Holden, Prof., solar rotation, 249; names of asteroids, 315; helical nebulæ, 528
Holmes, discovery of a comet, 379
Holwarda, Phocylides, 458
Hooke, law of gravitation, 10; observations of Greek letter Draconis, 18; Gamma Arietis, 412; parallax of Gamma Draconis, 419–420
Horizon, visible, 41; sensible, 44; celestial, 44; rational, 44
Horrebow, satellite of Venus, 282
Hour circle, 186
Howlett, depression of sun-spot umbræ, 251
Huggins, Dr., stellar and nebular spectra, 35; photographed, 37; observations of prominences, 255; daylight coronal photography, 267; prismatic occultation of a star, 294; spectrum of Mars, 306; of Jupiter, 326; of Uranus, 345; of Winnecke’s comet, 368; spectrograph of Tebbutt’s comet, 368; measurement of motion in the line of sight, 426; spectroscopic examination of new star, 493; spectroscopic examination of the “fish-mouth” nebula, 518; discovery of gaseous spectrum, 528
Humboldt, meteoric shower of 1799, 392; temporary star of 1572, 479–481
Hussey, cometary forms, 380; photograph of Rordame’s comet, 383
Huygens, 417, 517
Hyades, 407, 549
Hydræ, R, 462
Hydrogen, ultra-violet spectrum in stars, 37; a gaseous metal, 250; a constituent of prominences and chromosphere, 255, 258; velocity of molecules, 313; free in atmospheres of Uranus and Neptune, 346, 349; assumed constituent of comets’ tails, 369, 370
Hypothesis of external galaxies, 546
I
Infinity of Space, 546
J
Jacob, 433, 447
Jacoby, measures of photographs, 37
Janssen, photograph of the sun, 243; spectroscopic method of prominence-observation, 254; double-slit method, 261
Japetus, remarkable eclipse, 338; variability, 341; plane of orbit, 342
Jesse, luminous night-clouds, 286
Job, Book of, 404
Johnson, 450
Juno, discovery, 311; diameter and albedo, 312, 316; a twin of Clotho, 317
Jupiter, long inequality, 12, 17; disturbance of Halley’s comet, 16; influence upon asteroidal distribution, 316–318; mass and figure, 318; rotation, 318, 325, 326; density, 319, 326; reflective power, 320; belts and streamers, 321, 322, 326; spots, 323, 325; photographs, 327; disturbance of comets, 371
Jupiter’s satellites, Galilean quartette, 9, 327, 328; transits, 329; constitution, 330; fifth satellite, 331, 332
K
Kapteyn, 422, 556, 561–563
Keeler, drawings of Jupiter, 321; description of markings, 322; spectroscopic test of the meteoric constitution of Saturn’s rings, 339; measuring velocities of nebula in line of sight, 428; spectra of the Orion nebula, 519–520
Kelvin, Lord, subterranean temperature, 285
Kepler’s Laws, 10, 155, 339, 417
Kirch, 460, 470, 510
Kirchhoff, spectrum analysis, 33; Fraunhofer’s lines, 34
Kirkwood, distribution of asteroids, 316, 317; divisions in Saturn’s rings, 338
Kleiber, number of shooting stars, 390
Koch, 461
Kreutz, relations of great southern comets, 360
Krüger, 442
L
Lacaille, southern nebulæ, 30
Lagrange, verified principle of gravitation, 11; stability of solar system, 13
Lajoye, 488
Lamp, fate of Brorsen’s comet, 370
Lane’s law, 242
Langley, solar radiation, 238, 239; spectroscopic effects of sun’s rotation, 249; temperature of the moon, 294; fireball, 386
Laplace, verified Newton’s law, 11; lunar acceleration, 12; _Mécanique Céleste_, 13, 14; nebular hypothesis, 235
Lassell, large reflectors, 24; discoveries of Hyperion, Ariel, and Umbriel, 24, 341, 347; Saturn’s dark ring, 336
Latitude, terrestrial, 50, 125; celestial, 68; of sun, 77; geocentric, 135; geographical, 135; astronomical, 136; variation of, 136
Leland, Miss, 511
Leonid meteors, 391–395
Leonis, Gamma, 413
— R, 461
Lepaute, Madame, computation of Halley’s comet, 16
Leverrier, discovery of Neptune, 32; intra-Mercurian planet, 232; mass of asteroids, 315; orbit of November meteors, 395
Lewis, 426
Libræ, Delta, 473
Librations, of Mercury, 277; of Venus, 281; of the moon, 93, 289
Lick observatory, 25, 26
Light-equation, 329
“Light journey,” 420
Limited number of visible stars, 538, 545
Limiting apertures, 212
Lippershey, inventor of the telescope, 9
Lockyer, spectroscopic observations at the sun’s limb, 254; classification of prominences, 250; solar tornadoes, 259
Loewy, Coudé telescope, 27; lunar photography, 296
Longitude, terrestrial, 50, 125; celestial, 68
Lowell, rotation of Mercury, 277; observations of Venus, 279, 281; lakes of Mars, 301, 302; relation to canals, 302–304
Luminous night-clouds, 286
Lunar distances, 129
— ecliptic limit, 112
Lyncis (_12_), 450
Lyra, annular nebula in, 526
Lyræ, Beta, 465
Lyraid meteors, 393, 395
M
Maclear, 464
Mädler, search for Martian moons, 309; compression of Uranus, 343
Madrid meteorite, 385
Magellanic clouds, 30, 534–537
Magnetism, terrestrial, 287, 288
Magnitude, of eclipses, 113; of stars, 212
Magnitudes, star, 403, 404
Mann, 433
Maps, 133
Maraldi, 462, 470, 511
Marchand, observations of the Zodiacal Light, 273
Markwick, Col., 547
Mars, phases of, 104; parallax of, 147; a superior planet, 297; seasons, 298, 301, 302; snow-caps, 299, 303, 306; land and water, 299–301, 305, 306; continents, 300, 301; canals, 301, 304; duplication, 301, 305; spectrum, 306; atmosphere, 307, 313; mountains, 307; climate, 308; moons, 309, 310
Marth, Neptune’s satellite, 350
Mascari, rotation of Venus, 280
Maskelyne, astronomer-royal, 19; founded _Nautical Almanac_, 20; star-motions, 28
Mass, defined, 151; sun, 156; planets, 157; moon, 158; of asteroids, 158; earth, 159; satellites, 159
Maunder, 460, 488, 493
Maxwell, Clerk, constitution of Saturn’s rings, 337, 340
Mayer, Tobias, lunar tables, 11; star-motions, 28
Mazapil meteorite, 396
Measurement, of earth, 42, 129; of sun’s distance, 146; of binary stars, 208; of planets, 208
_Mécanique Céleste_, character, 13, 14
Megrez, 402
Mercury, Copernican theory of movements, 8; transit of, 101; phases of, 101; orbit, 273, 274; atmosphere, 274, 275; rotation, 275–277; as an abode of life, 277; capture of Encke’s comet, 372
Meridian, 50; line, 51; arc of, 130; circle, 198; photometer, 214
Merope, 498, 499
Messier (_3_), 509
— (_5_), 510
— (_11_), 506
— (_22_), 514
— (_37_), 505
— (_51_), 533
— (_57_), 526
— (_80_), new star in, 485
— (_92_), 509
— (_99_), 534
— discoveries of nebulæ, 30
Metonic cycle, 92
Meteoric systems, 231, 390, 391; radiants, 392, 395, 396
Meteorites, falls, 385–387; legal status, 387; velocities, 387, 388, 390; thumb-marks, 388; chemical composition, 389; enclosed diamonds, 390
Meteors, Perseid, 391, 393; Leonid, 391–393; Andromede, 393–394, 396; relations to comets, 393, 395
Micrometer, wire, or pillar, 205; evolution of, 207
Michell, prevision of binary stars, 28
Midnight sun, 63
Milky Way, 402, 430, 555, 557
— — star streams, 9; disc theory, 29
Minimum deviation, 215
Mira Ceti, 458, 459
Mitchell, 421, 431
Mizar, 402, 411, 455, 457
Molyneux, 419, 420
Montanari, 471
Month, 91
Moon, acceleration, 12; _contumax sidus_, 16; observations, 19; apparent motion of, 87; orbit of, 88, 94; phases of, 89; sidereal period of, 89; synodic period of, 91; rotation of, 92; librations of, 93; harvest, 95; high and low, 97; shadow of, 115; distance of, 143; size of, 144; mass of, 158; possible disintegration, 233; origin, 236, 237; rotation, 289; cones and craters, 290, 292, 293; rays and rills, 293; absence of air and water, 294, 313; temperature, 294, 295; eclipses, 295; photography, 295–297
Morning star, 100
Müller, surface of Mercury, 275; photometry of asteroids, 312; albedo of Jupiter, 320; of Saturn, 334; of Neptune, 349
Muscæ, R, 468
N
Nadir, 45
Nasir Eddin, planetary tables, 5
Nasmyth, conjunction of Mercury and Venus, 278
Nearest fixed stars, 417
Nebula, Orion, 23, 25, 30
Nebulæ, structure, 23; spiral, 24; photographs, 23, 25; first discoveries, 29, 30; status, 30, 31; gaseous nature, 30, 35; annular, 526, 527; elliptical, 529, 533; gaseous, 517–524; planetary, 527–529; spiral, 533, 534
Nebular hypothesis, 30, 35, 235, 530
Nebulous stars, 529
Neptune, discovery, 32, 229; distance from the sun, 232; dimensions, 349; compression, 351; retrograde rotation, 351; planets as viewed from, 351, 352; family of comets, 371, 372
Neptune’s satellite, discovery, 24; plane of revolution, 350; precessional disturbance, 351
Newall, 25-inch refractor, 26
Newcomb, Prof., past duration of sunlight, 285; light changes of Ariel, 347; satellite of Neptune, 351; the runaway star, 424; proper motion of Alcyone, 501
New stars, 477–497
Newton, H. A., capture of comets, 372; meteoric cult, 387; daily number of shooting stars, 390
— Sir Isaac, law of gravitation, 10, 11; invention of reflecting telescope, 21; comet of 1680, 355; decay of comets, 366
Newtonian telescope, 179
Nichol, Dr., 508
Niesten, rotation of Venus, 280; mass of asteroids, 315
Nodes, 94
North polar distance, 66
Nova Andromedæ, 488
— Aurigæ, 489
— Cassiopeiæ, 479
— Cygni, 486
— Ophiuchi, 484
— Serpentarii, 483
— Vulpeculæ, 484
Nubecula Major, 534
— Minor, 535
Number of visible stars, 538–544
Nutation, 169
O
Oases of Mars, 302–305
Object-glass, achromatic, 177; photographic, 195; photo-telescope, 196
Objective prism, 223
Obliquity of ecliptic, 61
Observatories, 191
— Lick, 189, 190, 202
— Nice, 192
— Yerkes, 189
Occultations, 121
— of stars, by the moon, 294; by comets, 366
Olbers, discovery of Pallas and Vesta, 311; origin of asteroids, 311, 316; electrical theory of comets, 357; classification, 358, 383; comet discovered by, 371
Ophiuchi, Nova, 483–485
— (_70_), 441
— U, 473, 476
Opposition, 103, 105
Orbit, of earth, 72, 76; of moon, 88; elements of a planetary orbit, 106; of binary stars, 432
Orion, 406, 408, 417
— great nebula in, 517–521
Orionis, Alpha (Betelgeuse), 404, 408, 415, 427
— Iota, 414
— Sigma, 414
— Theta, 414
“Owl,” nebula, 528
P
P (_34_) Cygni, 482
Palisa, discoveries of asteroids, 314
Palitzsch, 470
Pallas, discovery, 311; diameter, 312
Parallax of stars, 419, 420
— diurnal, 140; equatorial horizontal, 140; horizontal, 140; of sun, 146; of Mars, 147
Parmentier, distribution of asteroids, 316
Pegasus, Square of, 409
Pegasi, Kappa, 433
— (_85_), 434
— U, 469
Pendulum observations, 135; compensated, 174
Penumbra, of earth’s shadow, 111
Percentage of stars in Milky Way, 547, 548
Perigee, 89
Perihelion, 75
Perrotin, rotation of Venus, 280; of Uranus, 343; markings on Uranus, 344
Persei, Beta (Algol). _See_ Algol
Perseid meteors, 391; associated with Tuttle’s comet, 393
Perseus, 407
— star clusters in, 503
Perturbations, 158
Peters, 428
Phases of moon, 89; of Venus, 101; of Mars, 104
Phocylides Holwarda, 458
Photographic telescopes, 194
Photography of nebulæ, 23, 25, 38; of sun-spots, 36, 243, 244; of the moon, 36, 295–297; of stellar spectra, 37; of comets, 38, 354, 377–383; celestial, 194; of spectra, 219, 223; of the eclipsed sun, 254; of the reversing layer, 259; of prominence-spectra, 260; of prominences and faculæ, 261, 262; of the corona, 267, 269–271; planetary, 327; meteoric, 396
Photoheliograph, 197
Photometers, wedge, 213; meridian, 214
Photosphere, visible structure, 242
Piazzi, five-foot circle, 20; discovery of Ceres, 311
Pickering, Prof. E. C., photometric measures of asteroids, 312; photograph of Jupiter, 327; the spectrum of Alpha Centauri, 441; the spectrum of Pleione, 498
Pickering, W. H., lunar photographs, 296; mounting of telescopes, 297; lakes and canals of Mars, 301, 304; water area on Mars, 305; star collisions, 495; nebula surrounding Zeta Orionis, 520
Pigott, 467
“Pilgrim star,” 479–482
Planetary nebulæ, 527–529
Planets, apparent movements of, 98; interior and exterior, 98; conjunctions of, 99, 103; phases of, 101, 104; oppositions of, 103; synodic periods of, 107; times of revolution, 107; relative distances of, 144; distances of, 150; terrestrial, 229; giant, 229, 319, 343; trans-Neptunian, 231; intra-Mercurian, 232; decay, 233; comets captured by, 371, 372
— minor. _See_ Asteroids
Pleiades, 404, 407, 497–502, 539, 549
Pleione, 498
“Plough,” 400–402, 405
Plummer, short-period comets, 371; Encke’s, 372
Podmaniczky, Baroness, 488
Pogson, 485
Polar axis, 185
Polaris. _See_ Pole Star
Pole, celestial, 46; terrestrial, 50; movements of, 138
Pole Star, 46, 405, 412, 421, 427
Pollux, 404, 406, 415, 427
Pond, defects of Greenwich quadrant, 19; astronomer-royal, 20
Position, angle, 208; circle, 208
Poynting’s experiment, 160
Præsepe, 502
Precession, of equinoxes, 69; effects of, 170; luni-solar, 169
Prime vertical, 210
Principia, publication, 10, 13; character, 14
Prism, action of, 215; objective, 223
Prismatic camera, 223
— spectroscope, 215
Pritchard, Prof., 422, 424
Proctor, Saturn’s rings, 341; distance of Uranus, 344; Proctor’s chart, 548; stars in streams, 550
Procyon, supposed satellite, 31, 32; order of magnitude, 404; parallax of Procyon, 421; Procyon approaching the Earth, 427
Prominences, solar appendages, 253, 254; spectrum, 254, 256, 258, 260; daylight observations, 254, 255; quiescent and eruptive, 256; periodicity, 257; rapid development, 259; spectral photography, 260, 261
“Proper motions” of stars, 423–431
Ptolemaic system, 3, 4, 6
Q
Quadrature, 105
R
Rambaud, absorption in solar atmosphere, 240; fireball, 380
Ramsay, terrestrial discovery of helium, 255
Ramsden, astronomical circles, 20
Raynard, the sun a nebulous body, 253; future of Saturn’s ring-system, 340; outflows from comets, 380; star streams, 551
Ravené, gravitational disturbance by asteroids, 315
R Centauri, 478
Reading microscope, 172
Recurrence of eclipses, 119
“Red Bird,” 415
Red spot on Jupiter, 323, 324
Red stars, 416
Reduction of observations, 18, 19
Refracting telescope, 176
Refraction, 52
— in Venus, 278
Reflecting telescope, 178
Regression of moon’s nodes, 94
Regulus, 406, 410, 427
Retrogradation, 89, 103
Reversing layer, 249, 258, 271; photographed, 259
Rich and poor regions, 549
Richaud, 440
Rigel, 404, 414, 427
Right ascension, 66
Roberts, Dr., 23, 107, 502, 503, 508, 511, 520, 525–528, 530, 533, 534, 539, 540
Roberts, A. W., 440, 441, 469
Roche, minimum distance of satellites, 340
Römer, velocity of light, 329
Rosse, Earl of, giant reflector, 24
Roszl, mass of 311 asteroids, 315
Rotation of earth, 47, 48; of moon, 92
Rowland grating, 217
— solar elements, 250
Russell, photograph of Swift’s comet, 377; Kappa Crucis, 506; the “key-hole” nebula, 522; the Magellanic clouds, 536
Rutherfurd, photographs of the moon, 295
S
Sacrobosco, treatise on the sphere, 6
Sagittarii, Zeta, 434
Saros, 120
Satellites, movements of Satellites, 108; masses of Satellites, 159
— discoveries, 9, 23, 25, 26, 309, 347; apportionment, 230; formation checked by tidal friction, 277, 282; planes of revolution, 328, 347, 348, 350; transits, 329, 330, 342; eclipses, 329, 342; variability, 330, 341, 347; rotation, 331, 341, 342, 347
Saturn, density, 333; spectrum, 334; rotation, 334, 339; dimensions, 535
Saturn’s ring-system, dusky member, 25, 336, 338; dimensions, 336; constitution, 337, 339, 340; albedo, 338
Sawyer, U Ophiuchi discovered, 473; variability of R Canis Majoris detected, 473
Schaeberle, photographs of corona of 1893, 270; land and water on Mars, 306
Scheiner, spectra of sun-spots, 251
Schiaparelli, rotation of Mercury, 275; map of Mercury, 277; rotation of Venus, 280, 281; canals of Mars, 301; duplication, 305; climate of Mars, 308; compression of Uranus, 343; comets and meteors, 393; theory of extinction of light, 544
Schiehallion experiment, 161
Schmidt, map of the moon, 290
Schönfeld, 461, 464, 466, 467, 473, 483
Schorr, 442
Schur, 433, 442
Schuster, photograph of eclipsed sun, 268
Schwabe, discovery of sun-spot periodicity, 245
Seasons, 61
Secchi, observations of prominences, 256; spectrum of Uranus, 345
See, Dr., 413, 433–435, 440, 442, 447, 448
Seeliger, photometric measures of Saturn’s rings, 339
Serpentarii, Nova, 483
Sextant, 211
Shackleton, photograph of the reversing layer, 259
Ship, position of, 128
“Sickle” in Leo, 406
Siderostat, 194
Sidgreaves, elevations of chromosphere, 258
Sirius, proper motion, 17, 31; companion, 32; spectrum, 37; size, 403; position, 409; colour, 414; distance, 418, 421; discovery of proper motion, 423; a binary star, 437; comparative magnitude, 438
Smyth, 447, 448, 502, 505, 508
Solar, constant, 239
— diagonal, 183
— eclipses, 113
— ecliptic limit, 118
— System, dominated by gravity, 29; constitution, 229, 232; dimensions, 231; stability, 232; origin, 235, 236
Southern Cross, 410, 416, 549
Shouting, 68, 198
Spectroheliograph, 225
Spectroscope, prismatic, 215; direct vision, 216; grating, 216; Lick star-, 219; Rowland, 217; tele-, 219
Spectroscopic measurements of rotation; the sun, 248; Venus, 281; Saturn, 339
Spectrum, solar, 34, 250; of stars and nebulæ, 35, 37; measurement of, 218; sun-spot, 250, 251; prominence, 254, 256, 261; chromospheric, 258; of Mercury, 275; of Venus, 279; auroral, 288; of Jupiter, 326; of Saturn’s rings, 338; of Uranus, 345, 346; of Neptune, 351; of comets, 368
Spherical excess, 133
Spica, 404, 410
Spiral nebulæ, 533, 534
Spoerer, solar rotation, 249
Star of Bethlehem, 101
Star-charting, photographic, 38
— cluster, 17
— spectroscope, 219
— time, 68
Stars, temporary, 3, 8, 477; proper motions of, 17, 19, 28, 425, 427; fixed, 45; circumpolar, 46; diurnal motion of, 46; aberration of, 58; catalogues of, 71; clock, 82; morning and evening, 100; magnitudes, 403, 404; Pole, 405, 412; double, 410; coloured, 416; red, 416; nearest, 417; binary, 431; variable, 458
Stationary points, 103
Stone, mass of Titan, 342
Stoney, G. Johnstone, atmospheres of planets, 313
Stratonoff, sun’s rotation from faculæ, 249
Suess, theory of lunar formations, 292
Sun, translation, 28, 229; apparent movements of, 55, 77; midnight, 63; apparent diameter of, 72; mean, 79; eclipses of, 113; distance of, 146; mass of, 156; maintenance of heat, 234; radiative power, 237–239, 241, 242; temperature, 239, 240; magnitude, 240, 241; luminous surface, 242; spots, 243–249, 251, 252; periodicity, 246; rotation, 247–249; chemistry, 250; theories, 252
Sun-dial, 78
Sun’s motion in space, 428
Sun-spots, observed by Galileo, 9; construction, 243, 251; zones, 245, 247; periodicity, 245, 247; irregular movements, 247–249; spectra, 250–252
Sutton, 553
Swift, Lewis, comet discovered by, 377, 378, 383
Sykora, elevation of spotted areas on the sun, 252
Synodic period, of moon, 91; of planets, 107
T
Tacchini, spectrum of Venus, 279; rotation, 280
Talcott’s latitude method, 124
Tauri, Alpha. _See_ Aldebaran
— Lambda, 473
Tebbutt’s comet, 362, 368
Telescope, invention of, 9; achromatic, 20, 21; reflecting, 21, 24, 25, 178; refracting, 20, 25–27, 176; future improvement, 26, 27, 297; Newtonian, 179; Cassegrain, 180, 181; Herschellian, 180; Skew Cassegrain, 181; magnifying power of, 184; illuminating power of, 184; altazimuth, 184; equatorial, 185; Rosse, 187; Common, 5-foot, 188; Lick, 190; fixed, 194; photographic, 194
Telespectroscope, 219
Tempel, 501
“Temporary stars,” 477–497
Theodolite, 205
Thiele, 435, 447, 451
Thome, comet of 1887, 360
Tidal evolution, 167
Tidal friction, 166; in earth-moon system, 236, 283, 284; on Mercury, 277; effect on satellite-formation, 278, 282; on Venus, 282; on Phobos, 310; on Saturnian satellites, 342
Tides, 162; spring and neap, 164; priming and lagging, 164
Time, apparent, 78; equation of, 79; mean solar, 79; determination of, 82; at different places, 83; Greenwich mean, 83; local, 83; telegraphy, 84; zone, 84; balls, 85
Tisserand, revolutions of Jupiter’s fifth satellite, 331; disturbance of Neptune’s satellite, 351; capture of comets, 372
Todd, Miss M. L., drawing of corona, 268
— Prof., trans-Neptunian planet, 231
Toucani (_41_), 513
Transit circle, 198–202
— instrument, 202
— of Venus, 101, 148
Triangulation, 53
Troughton, instrumental improvements, 19, 20
Trouvelot, mountains of Venus, 279; rotation, 280
Twilight, 53
Tycho Brahé, 5, 8, 9, 405, 418, 479, 481, 529
U
Ulugh Beigh, observations at Samarcand, 5
Umbra of earth’s shadow, 111
Uranus, discovery, 22, 229; perturbations, 32, 231; dimensions and markings, 343–345; analogy with Neptune, 343, 351; rotation, 344, 348; spectrum, 345, 346; satellites, 347, 348; comets captured by, 371, 395
Ursa Major, stars in, 400, 401
Ursæ Majoris, Xi, 440
V
Variation of latitude, 136
Variable stars, 458
Vega, 403, 406, 414, 422, 427
Venus, phases observed by Galileo, 9; transits, 17; phases of, 101; transit of, 101, 148; atmosphere, 278, 281, 282; ashen light, 279; spectrum, 279; rotation, 280, 281; imaginary satellite, 282
Vernier, 172
Very, distribution of lunar heat, 295
Vesta, discovery, 311; diameter and brightness, 312; mass, 313
Villarceau, 433
Virginis, Alpha (Spica), 404, 410
— Gamma, 413, 444–450
— Tau, 456
— W, 469
Visible stars, number of, 538–546
Vogel, spectrum of Jupiter, 326; of Uranus, 345; binary or multiple system of Beta Lyræ, 466; diameter of Algol, 472
Volcanic action, terrestrial, 284; lunar, 290, 292
Von Gothard, 465
Vulpeculæ, Nova, 484
— S, 484
W
Ward, 488
Way, Milky, 402, 430, 549, 557
Webb, 528
Wedge, photometer, 213
Weight, defined, 151; of the earth, 160
Wells’ comet, 368
Williams, A. Stanley, rotation of Venus, 280; of Jupiter, 325; photographs of Jupiter, 327; spots on Saturn, 334
Wilson, Alexander, depression of sun-spots, 251
— W. E., temperature of the sun, 240
Winnecke, 422
Winnecke’s comet, 368, 371, 372
Wire micrometer, 205
Wolf, Max, photographic discovery of asteroids, 314; comet discovered by, 377; chart of the Pleiades, 499
Wrublewsky, 434
Y
Year, 85; sidereal, 85; tropical, 85; leap, 86
Yendell, 474
Yerkes, 40-inch refractor, 26, 27
Young, solar eruption, 256; spectrum of chromosphere, 258; reversing layer, 258; spectrum of Venus, 279; brightness of Phobos, 309; belts of Uranus, 343; size of Uranus, 345; the sun and planets, seen from Neptune, 349, 352; Andromede meteors, 394
Z
Zenith, 45
— telescope, 210
Zodiac, 60
Zodiacal Light, 272, 273
Zöllner, albedo of Mars, 298, 334; of Jupiter, 320; of Neptune, 349; estimate of sunlight, 543
Zone time, 84
THE END.
-----
Footnote 1:
There is a very complete paper on “How to find Easter,” by Dr. Downing, in the _Journal_ of the British Astronomical Association, vol. ii., p. 264.
Footnote 2:
The application of Kepler’s third law gives us P = _a_^{³⁄₂} years, but as this is not strictly true, both P and _a_ must be given where the greatest possible accuracy is desired.
Footnote 3:
The diagram is based upon one given by Prof. Albrech in the _Astronomische Nachrichten_, No. 3333. The dotted part of the curve could not be directly derived on account of insufficient observations.
Footnote 4:
The focal length of a lens is the distance from its centre at which an image of a very distant object, such as the sun, is formed.
Footnote 5:
In a British inch there are 25·4 millimetres.
Footnote 6:
Proctor: “Old and New Astronomy,” p. 327.
Footnote 7:
Langley: “The New Astronomy,” p. 108.
Footnote 8:
The “bolometer,” invented by Langley, measures heat with exquisite refinement by means of its electrical effects.
Footnote 9:
W. E. Wilson: _Monthly Notices_, vol. lv., p. 457.
Footnote 10:
_Observatory_, vol. xviii., p. 344.
Footnote 11:
Frost-Scheiner: “Astronomical Spectroscopy,” p. 177.
Footnote 12:
_Astronomische Nachrichten_, No. 3330.
Footnote 13:
_Knowledge_, vol. vi., p. 13.
Footnote 14:
“The Sun,” p. 206, first edition.
Footnote 15:
“Memoirs of the Royal Astronomical Society,” vol. xli., p. 435.
Footnote 16:
_Astronomy and Astro-Physics_, vol. xiii., p. 122.
Footnote 17:
_Comptes Rendus_, December 26, 1893.
Footnote 18:
_Knowledge_, vol. iv., p. 105.
Footnote 19:
“Rapport de la Mission envoyée an Sénégal,” p. 31.
Footnote 20:
“Harvard Annals,” vol. xix., part ii.; 1893.
Footnote 21:
“The Solar Corona discussed by Spherical Harmonics;” Washington, 1889.
Footnote 22:
_Bulletin Astronomique_, April, 1896.
Footnote 23:
According to G. Müller, _Potsdam Publicationen_, No. 30, p. 369, Zöllner fixed the albedo of Mercury at 0·13.
Footnote 24:
_Astr. Nach._, No. 3171.
Footnote 25:
_Astr. Nach._, No. 3406.
Footnote 26:
_Ibid._, No. 2944.
Footnote 27:
_Astr. Nach._, No. 3332.
Footnote 28:
This was in principle suggested by Proctor in “The Old and New Astronomy.”
Footnote 29:
_Nature_, vol. li., p. 227.
Footnote 30:
Kelvin, _Nature_, p. 440; Clarence King, _American Journal of Science_, January, 1893.
Footnote 31:
_Ciel et Terre_, 16th March, 1895.
Footnote 32:
_Himmel und Erde_, Feb., 1889; _Astr. Nach._, No. 3347; A. Battandier, _L’Astronomie_, 1894.
Footnote 33:
Balfour Stewart: “Ency. Brit.,” vol. xvi. pp. 164, 165.
Footnote 34:
A. Paulsen: _Ciel et Terre_, 1 Juillet, 1895, p. 202.
Footnote 35:
Elger: “The Moon,” p. 73.
Footnote 36:
“Publications, Astronomical Society of the Pacific,” vol. vii., p. 144.
Footnote 37:
“Harvard Annals,” vol. xxxii., part i., p. 109.
Footnote 38:
_Astronomy and Astro-Physics_, Nov., 1894, p. 718.
Footnote 39:
“Popular Astronomy,” 1895, p. 347.
Footnote 40:
_Astr. Nach._, No. 3271 (Schiaparelli).
Footnote 41:
“Popular Astronomy,” vol. i., p. 348.
Footnote 42:
_Scientific American_, Feb. 29, 1896.
Footnote 43:
Schiaparelli: _Astronomy and Astro-Physics_, Nov., 1894, p. 720.
Footnote 44:
_Astronomy and Astro-Physics_, August, 1894, p. 554.
Footnote 45:
“Publ. Astro. Soc. of the Pacific,” vol. iv., p. 196.
Footnote 46:
_Monthly Notices_, vol. lvi., p. 166.
Footnote 47:
Campbell: “Publ. A. S. P.,” vol. vi., p. 273.
Footnote 48:
_Ibid._, vol. ii., p. 248.
Footnote 49:
_Ibid._, vol. vi., p. 110.
Footnote 50:
_Astronomy and Astro-Physics_, October, 1894, p. 640.
Footnote 51:
_Potsdam Publicationen_, No. 30, 1893.
Footnote 52:
Barnard: _Monthly Notices_, vol. lvi., p. 55.
Footnote 53:
John Hopkins’ _University Circular_, Jan., 1895.
Footnote 54:
_Astr. Nach._, No. 3359.
Footnote 55:
_Monthly Notices_, vol. lvi., p. 250.
Footnote 56:
Barnard: _Astr. Journal_, No. 325, 1894.
Footnote 57:
“Publ. A. S. P.,” vol. ii., p. 286.
Footnote 58:
Maunder: _Knowledge_, vol. xix., p. 5.
Footnote 59:
_Monthly Notices_, vol. lvi., p. 143.
Footnote 60:
“Scientific Proceedings, R. Dublin Society,” vol. viii., p. 398.
Footnote 61:
_Astro.-Phys. Journal_, May, 1896, p. 394; “Rapport de l’Observatoire de Paris,” 1895, p. 22.
Footnote 62:
Proctor: “Old and New Astronomy,” p. 584.
Footnote 63:
“The subject of slant-markings,” Mr. Stanley Williams remarks (_loc. cit._), “has only just begun to be investigated.”
Footnote 64:
“Jupiter and his System,” by Ellen M. Clerke, p. 43.
Footnote 65:
_Comptes Rendus_, t. cxix., p. 581.
Footnote 66:
G. H. Darwin: _Harper’s Magazine_, June, 1889.
Footnote 67:
Barnard, _Monthly Notices_, vol. lvi., p. 163.
Footnote 68:
Lewis: _Observatory_, vol. xviii., p. 379.
Footnote 69:
_Monthly Notices_, vol. lii., p. 419.
Footnote 70:
“Abhandlungen Akad. der Wissensch.” München, Bl. xvi., p. 403.
Footnote 71:
_Astro-Physical Journal_, May, June, 1895.
Footnote 72:
“Old and New Astronomy,” p. 640.
Footnote 73:
“Phil. Trans.,” vol. lxxxii., p. 17.
Footnote 74:
“Publications Astr. Soc. of the Pacific,” vol. iii., p. 284.
Footnote 75:
_Astr. Journal_, No. 370.
Footnote 76:
Perrotin: “Vierteljahrsschrift Astr. Ges.,” Jahrg. xxiv., p. 267.
Footnote 77:
“Annales de l’Observatoire de Nice,” t. ii., 1887.
Footnote 78:
Keeler: _Astr. Nach._, No. 2927.
Footnote 79:
Gregory: _Nature_, vol. xl., p. 236.
Footnote 80:
“General Astronomy,” p. 372.
Footnote 81:
_Astronomical Journal_, No. 342.
Footnote 82:
Tisserand: _Astronomy and Astro-Physics_, vol. xiii., p. 291 (1894).
Footnote 83:
_Comptes Rendus_, t. cvii., p. 804.
Footnote 84:
_Astronomical Journal_, No. 186.
Footnote 85:
“General Astronomy,” p. 372.
Footnote 86:
“Observations at the Cape of Good Hope,” p. 396.
Footnote 87:
“Monat. Correspondenz,” Bd. xxv., pp. 3–22, 1812.
Footnote 88:
Fessenden: _Astro-Physical Journal_, vol. iii., p. 40.
Footnote 89:
_Astr. Nach._, No. 2837.
Footnote 90:
Guillemin: “The World of Comets,” p. 282.
Footnote 91:
_Astr. Nach._, No. 2437.
Footnote 92:
_Knowledge_, Feb., 1896, p. 41.
Footnote 93:
For an account of its spectral changes, see Campbell in _Astr. and Astr.-Physics_, vol. xi., p. 698.
Footnote 94:
Barnard, _Knowledge_, vol. viii., p. 229.
Footnote 95:
Denning: _Astronomy and Astro-Physics_, vol. xii., p. 371.
Footnote 96:
_Astroph. Journal_, Jan., 1896, p. 42.
Footnote 97:
Ranyard: _Knowledge_, vol. ix., p. 159.
Footnote 98:
“Publications Astr. Pac. Society,” vol. vii., p. 166.
Footnote 99:
Hussey: _loc. cit._, p. 171.
Footnote 100:
Holden: “Publ. Astr. Pac. Society,” vol. ii., p. 19. H. A. Newton: _Ibid._, vol. iii., p. 91.
Footnote 101:
“Report Bri. Ass.,” 1891, p. 805.
Footnote 102:
S. Meunier: “Encycl. Chimique,” t. ii., p. 461.
Footnote 103:
Young: “Gen. Astr.,” p. 435.
Footnote 104:
Cornish: _Knowledge_, vol. vi., p. 163.
Footnote 105:
_Journal Brit. Astr. Ass._, vol. vi., p. 432.
Footnote 106:
H. A. Newton: “Proc. Amer. Phil. Society,” vol. xxxii.
Footnote 107:
Quoted by Sir F. Palgrave: “Phil. Trans.,” vol. cxxx., p. 175.
Footnote 108:
_Observatory_, April, 1895.
Footnote 109:
_Observatory_, Jan., 1896.
Footnote 110:
It has been recently seen again in America.
Footnote 111:
_Journal of the British Astronomical Association_, March, 1891.
Footnote 112:
_Nature_, Feb. 13, 1896.
Footnote 113:
“Planetary and Stellar Studies,” p. 257.
Footnote 114:
See Chapter V.
Footnote 115:
_Comptes Rendus_, March 30, 1896.
Footnote 116:
_Nature_, April 30, 1896.
Footnote 117:
“Cape Observations,” p. 34.
Footnote 118:
_Journal of the British Astronomical Association_, vol. iv., No. 11, p. 21.
Footnote 119:
_Journal of the British Astronomical Association_, vol. vi., No. 6, p. 312.
Footnote 120:
Recent observations show that the total variation is 2·71 magnitudes—the largest variation known for an Algol star.
Footnote 121:
“Cosmos,” Bohn’s edition, vol. iii., p. 205.
Footnote 122:
It was, however, asserted by Herlicius that he had seen it on Sept. 27.
Footnote 123:
The spectrum, however, seems to have since become continuous.
Footnote 124:
_Astronomical Journal_, No. 100.
Footnote 125:
_Journal of the British Astronomical Association_, March, 1892.
Footnote 126:
_Journal of the British Astronomical Association_, February, 1895, vol. v. No. 4.
Footnote 127:
_Ibid._, April, 1895, p. 328.
Footnote 128:
_Journal of the British Astronomical Association_, February, 1892.
Footnote 129:
_The Observatory_, December, 1895.
Footnote 130:
“Planetary and Stellar Studies,” p. 188.
Footnote 131:
_Nature_, September 6, 1894.
Footnote 132:
_Nature_, June 4, 1896.
Footnote 133:
“Cosmos,” vol. iii., Bohn’s edition, p. 192.
Footnote 134:
Humboldt’s “Cosmos,” Bohn’s edition, vol. iv., pp. 327, 328.
Footnote 135:
_Monthly Notices_, Royal Astronomical Society, June, 1888.
Footnote 136:
“Old and New Astronomy,” p. 794.
Footnote 137:
_Nature_, June 4, 1896.
Footnote 138:
_Nature_, September, 1894.
Footnote 139:
_Ibid._, October 4, 1894.
Footnote 140:
“Outlines of Astronomy,” tenth edition, p. 657.
Footnote 141:
_Nature_, November, 21, 1895.
Footnote 142:
_Nature_, January 16, 1896.
Footnote 143:
_Nature_, August 9, 1888.
Footnote 144:
Humboldt’s “Cosmos,” Bohn’s edition, vol, iii., p. 143.
Footnote 145:
See _Knowledge_, June, 1895.
Footnote 146:
“The Universe and the Coming Transits,” p. 200.
Footnote 147:
_Journal of the British Astronomical Association_, May, 1895, p. 383.
Footnote 148:
_Knowledge_, May, 1896.
Footnote 149:
_Knowledge_, July, 1891.
Footnote 150:
_Knowledge_, January, 1894, p. 17.
Footnote 151:
_Journal of the British Astronomical Association_, April, 1895, p. 304.
Footnote 152:
The Italics are Herschel’s.
Footnote 153:
A full discussion of Struve’s views will be found in Chapter XVI. of “The Visible Universe,” by the present writer.
Footnote 154:
“The Meteoritic Theory,” pp. 380, 381.
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“It is hardly conceivable that the rich results of the science of geology can be so treated as to prove uninteresting to thinking people, be they young or old. When, therefore, we say that Mr. Hutchinson’s book is extremely interesting, no more might be implied than that the author has skillfully used the vast materials at his hand. But Mr. Hutchinson has successfully carried out a difficult design on an admirable plan, and has adhered to that plan throughout. His sketch of historical geology has a genuine continuity.”—_Saturday Review._
_A REPRINT OF ANNUAL REPORTS AND OTHER PAPERS OF THE GEOLOGY OF THE VIRGINIAS._ By the late WILLIAM BARTON ROGERS, LL. D., etc., Director of the Geological Survey of Virginia from 1835 to 1841. With numerous Maps, Colored Charts, etc. 12mo. Cloth, $5.00.
_NATURAL RESOURCES OF THE UNITED STATES._ By JACOB HARRIS PATTON, M. A., Ph. D. 8vo, 523 pages. Cloth, $3.00.
“This portly octavo of over 500 pages is an encyclopedic directory to its subject, and a work of comprehensive scope, exhaustive research, scientific spirit, and good literary form.... Capitalists, investors, railroad projectors, land speculators, and all who need to know the distribution of land values, will find a vast amount of information in this well-arranged work, the contents of which, it is safe to say, could not be found assembled in similar compass elsewhere.”—_Boston Literary World._
“As interesting to read as it is valuable to consult. By the employment of fine white paper and large, clear type, the publishers have made it an elegant specimen of the printer’s art.”—_New York Sun._
BOOKS BY PROF. G. FREDERICK WRIGHT.
_GREENLAND ICEFIELDS, AND LIFE IN THE NORTH ATLANTIC_. With a New Discussion of the Causes of the Ice Age. By G. FREDERICK WRIGHT, D. D., LL. D., F. G. S. A., author of “The Ice Age in North America,” “Man and the Glacial Period,” etc., and WARREN UPHAM, A. M., F. G. S. A., late of the Geological Surveys of New Hampshire, Minnesota, and the United States. With numerous Maps and Illustrations. 12mo. Cloth, $2.00.
The immediate impulse to the preparation of this volume arose in connection with a trip to Greenland by Professor Wright in the summer of 1894 on the steamer Miranda. The work aims to give within moderate limits a comprehensive view of the scenery, the glacial phenomena, the natural history, the people, and the explorations of Greenland. The photographs are all original, and the maps have been prepared to show the latest state of knowledge concerning the region. The volume treats of the ice of the Labrador current, the coast of Labrador, Spitzbergen ice in Davis Strait, the Greenland Eskimos, Europeans in Greenland, explorations of the inland ice, the plants and animals of Greenland, changes of level since the advent of the Glacial period, and includes a summary of the bearing of the facts upon glacial theories. The work is of both popular and scientific interest.
_THE ICE AGE IN NORTH AMERICA, and its Bearings upon the Antiquity of Man._ With an Appendix on “The Probable Cause of Glaciation,” by WARREN UPHAM, F. G. S. A., Assistant on the Geological Surveys of New Hampshire, Minnesota, and the United States. New and enlarged edition. With 150 Maps and Illustrations. 8vo, 625 pages, and Index. Cloth, $5.00.
“The author has seen with his own eyes the most important phenomena of the Ice age on this continent from Maine to Alaska. In the work itself, elementary description is combined with a broad, scientific, and philosophic method, without abandoning for a moment the purely scientific character. Professor Wright has contrived to give the whole a philosophical direction which lends interest and inspiration to it, and which in the chapters on Man and the Glacial Period rises to something like dramatic intensity.”—_The Independent._
_MAN AND THE GLACIAL PERIOD._ International Scientific Series. With numerous Illustrations. 12mo. Cloth, $1.75.
“The earlier chapters describing glacial action, and the traces of it in North America—especially the defining of its limits, such as the terminal moraine of the great movement itself—are of great interest and value. The maps and diagrams are of much assistance in enabling the reader to grasp the vast extent of the movement.”—_London Spectator._
_PIONEERS OF SCIENCE IN AMERICA._ Sketches of their Lives and Scientific Work. Edited and revised by WILLIAM JAY YOUMANS, M. D. With Portraits. 8vo. Cloth, $4.00.
Impelled solely by an enthusiastic love of Nature, and neither asking nor receiving outside aid, these early workers opened the way and initiated the movement through which American science has reached its present commanding position. This book gives some account of these men, their early struggles, their scientific labors, and, whenever possible, something of their personal characteristics. This information, often very difficult to obtain, has been collected from a great variety of sources, with the utmost care to secure accuracy. It is presented in a series of sketches, some fifty in all, each with a single exception accompanied with a well-authenticated portrait.
“Fills a place that needed filling, and is likely to be widely read.”—_New York Sun._
“It is certainly a useful and convenient volume, and readable too, if we judge correctly of the degree of accuracy of the whole by critical examination of those cases in which our own knowledge enables us to form an opinion.... In general, it seems to us that the handy volume is specially to be commended for setting in just historical perspective many of the earlier scientists who are neither very generally nor very well known.”—_New York Evening Post._
“A wonderfully interesting volume. Many a young man will find it fascinating. The compilation of the book is a work well done, well worth the doing.”—_Philadelphia Press._
“One of the most valuable books which we have received.”—_Boston Advertiser._
“A book of no little educational value.... An extremely valuable work of reference.”—_Boston Beacon._
“A valuable handbook for those whose work runs on these same lines, and is likely to prove of lasting interest to those for whom ‘_les documents humain_’ are second only to history in importance—nay, are a vital part of history.”—_Boston Transcript._
“A biographical history of science in America, noteworthy for its completeness and scope.... All of the sketches are excellently prepared and unusually interesting.”—_Chicago Record._
“One of the most valuable contributions to American literature recently made.... The pleasing style in which these sketches are written, the plans taken to secure accuracy, and the information conveyed, combine to give them great value and interest. No better or more inspiring reading could be placed in the hands of an intelligent and aspiring young man.”—_New York Christian Work._
“A book whose interest and value are not for to-day or to-morrow, but for indefinite time.”—_Rochester Herald._
“It is difficult to imagine a reader of ordinary intelligence who would not be entertained by the book.... Conciseness, exactness, urbanity of tone, and interestingness are the four qualities which chiefly impress the reader of these sketches.”—_Buffalo Express._
“Full of interesting and valuable matter.”—_The Churchman._
THE ANTHROPOLOGICAL SERIES.
NOW READY.
_THE BEGINNINGS OF ART._ By ERNST GROSSE, Professor of Philosophy in the University of Freiburg. A new volume in the Anthropological Series, edited by Professor Frederick Starr. Illustrated. 12mo. Cloth, $1.75.
“This book can not fail to interest students of every branch of art, while the general reader who will dare to take hold of it will have his mind broadened and enriched beyond what he would conceive a work of many times its dimensions might effect.”—_Brooklyn Eagle._
“The volume is clearly written, and should prove a popular exposition of a deeply interesting theme.”—_Philadelphia Public Ledger._
_WOMAN’S SHARE IN PRIMITIVE CULTURE._ By OTIS TUFTON MASON, A. M., Curator of the Department of Ethnology in the United States National Museum. With numerous Illustrations. 12mo. Cloth, $1.75.
“A most interesting _résumé_ of the revelations which science has made concerning the habits of human beings in primitive times, and especially as to the place, the duties, and the customs of women.”—_Philadelphia Inquirer._
_THE PYGMIES._ By A. DE QUATREFAGES, late Professor of Anthropology at the Museum of Natural History, Paris. With numerous Illustrations. 12mo. Cloth, $1.75.
“Probably no one was better equipped to illustrate the general subject than Quatrefages. While constantly occupied upon the anatomical and osseous phases of his subject, he was none the less well acquainted with what literature and history had to say concerning the pygmies.... This book ought to be in every divinity school in which man as well as God is studied, and from which missionaries go out to convert the human being of reality and not the man of rhetoric and text-books.”—_Boston Literary World._
_THE BEGINNINGS OF WRITING._ By W. J. HOFFMAN, M. D. With numerous Illustrations. 12mo. Cloth, $1.75.
This interesting book gives a most attractive account of the rude methods employed by primitive man for recording his deeds. The earliest writing consists of pictographs which were traced on stone, wood, bone, skins, and various paperlike substances. Dr. Hoffman shows how the several classes of symbols used in these records are to be interpreted, and traces the growth of conventional signs up to syllabaries and alphabets—the two classes of signs employed by modern peoples.
IN PREPARATION.
_THE SOUTH SEA ISLANDERS._ By Dr. SCHMELTZ. _THE ZUÑI._ By FRANK HAMILTON CUSHING. _THE AZTECS._ By Mrs. ZELIA NUTTALL.
RECENT VOLUMES OF THE INTERNATIONAL SCIENTIFIC SERIES.
_THE AURORA BOREALIS._ By ALFRED ANGOT, Honorary Meteorologist to the Central Meteorological Office of France. With 18 Illustrations. $1.75.
While there have been many monographs in different languages upon various phases of this subject, there has been a want of a convenient and comprehensive survey of the whole field. Professor Angot has cited a few illustrations of each class of phenomena, and, without encumbering his book with a mass of minor details, he presents a picture of the actual state of present knowledge, with a summary both of definite results and of the points demanding additional investigation.
_THE EVOLUTION OF THE ART OF MUSIC._ By C. HUBERT H. PARRY, D. C. L., M. A., etc. $1.75.
Dr. Parry’s high rank among modern writers upon music assures to this book a cordial welcome. It was first published as “The Art of Music,” in octavo form. The title of this revised edition has been slightly amplified, with a view of suggesting the intention of the work more effectually.
_WHAT IS ELECTRICITY?_ By JOHN TROWBRIDGE, S. D., Rumford Professor and Lecturer on the Applications of Science to the Useful Arts, Harvard University. Illustrated. $1.50.
Professor Trowbridge’s long experience both as an original investigator and as a teacher imparts a peculiar value to this important work. Finding that no treatise could be recommended which answers the question, What is Electricity? satisfactorily, he has explained in a popular way the electro-magnetic theory of light and heat, and the subject of periodic currents and electric waves, seeking an answer for his titular question in the study of the transformation of energy and a consideration of the hypotheses of movements in the ether.
_ICE-WORK, PRESENT AND PAST._ By T. G. BONNEY, D. Sc., F. R. S., F. S. A., etc., Professor of Geology at University College, London. $1.50.
In his work Professor Bonney has endeavored to give greater prominence to those facts of glacial geology on which all inferences must be founded. After setting forth the facts shown in various regions, he has given the various interpretations which have been proposed, adding his comments and criticisms. He also explains a method by which he believes we can approximate to the temperature at various places during the Glacial epoch, and the different explanations of this general refrigeration are stated and briefly discussed.
_MOVEMENT._ By E. J. MAREY, Member of the Institute and of the Academy of Medicine; Professor at the College of France; Author of “Animal Mechanism.” Translated by Eric Pritchard, M. A. With 200 Illustrations. $1.75.
The present work describes the methods employed in the extended development of photography of moving objects attained in the last few years, and shows the importance of such researches in mechanics and other departments of physics, the fine arts, physiology, and zoölogy, and in regulating the walking or marching of men and the gait of horses.
D. APPLETON AND COMPANY, NEW YORK.
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TRANSCRIBER’S NOTES
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