CHAPTER I.

[Illustration: _Eclipse of the Sun. Frontispiece._]

THE STARRY SKIES:

OR,

FIRST LESSONS ON THE SUN, MOON

AND STARS.

BY

AGNES GIBERNE,

AUTHOR OF “AMONG THE STARS,” “SUN, MOON, AND STARS,”

ETC.

[Illustration]

_AMERICAN TRACT SOCIETY_,

10 EAST 23D STREET, NEW YORK.

COPYRIGHT, 1894,

AMERICAN TRACT SOCIETY.

CONTENTS.

CHAPTER I.

This Earth of Ours PAGE 5

CHAPTER II.

Why Men Do Not Fall Off 16

CHAPTER III.

By Day and by Night 27

CHAPTER IV.

How the World Spins 38

CHAPTER V.

The Moon by Night 49

CHAPTER VI.

The Moon’s Changes 61

CHAPTER VII.

The Moon through a Telescope 72

CHAPTER VIII.

The Sun by Day 82

CHAPTER IX.

Storms on the Sun 90

CHAPTER X.

How the World Journeys 102

CHAPTER XI.

Other Worlds 111

CHAPTER XII.

What is Meant by an Eclipse 124

CHAPTER XIII.

Mercury and Venus 136

CHAPTER XIV.

The Planet Mars 147

CHAPTER XV.

The Planet Jupiter 158

CHAPTER XVI.

Saturn, Uranus, and Neptune 166

CHAPTER XVII.

Long-Tailed Comets 175

CHAPTER XVIII.

Little Meteors 184

CHAPTER XIX.

The Sun’s Kingdom 191

CHAPTER XX.

A Starry Universe 200

CHAPTER XXI.

Star-Groups 209

CHAPTER XXII.

Giant-Suns and Clusters 217

CHAPTER XXIII.

How to Study the Sky 226

THE STARRY SKIES.

CHAPTER I.

THIS EARTH OF OURS.

Once upon a time--thus runs a certain tale--there was a man who wanted

to see what could be found at the other end of the world.

So he left his home behind him, and started off to explore. He had

a toilsome journey. He wandered over wide plains; he climbed steep

mountains; he forded dangerous rivers; he crossed stormy seas. Through

weeks and months, and even years, he kept straight on, steadily on,

patiently on, never turning to right or to left. And at last, what do

you think he found?

Was it a world of giants? Or a land of fairies? Or a dark ocean,

without any further shore? Or a vast range of hills, reaching skyward?

Or a profound depth, going downward?

He certainly must have found _something_, because he came to the end of

his journey and travelled no more. He had no need to travel any more.

His task was done: the puzzle was found out; and he had arrived at

“the other end of the world.”

Only it was no “end” at all, but just the very same spot from which he

had started. For he had actually found his way back to his own old home

again.

Don’t you think he must have been rather astonished? It was not at all

what he had expected.

Suppose that a spider, living in the middle of a very big plain, were

to make up his mind to walk to the outside edge of that plain, and see

what might chance to be there. And suppose that, having climbed little

hillocks, and crossed little brooks, trying always to keep steadily in

the same forward direction, he were to find himself all at once back on

the very same spot from which he had first set forth!

He would no doubt be a good deal surprised; and if he had sense to

think the matter over he would see plainly that he had _not_ managed,

after all, to keep going straight forward, but that he must somehow

have turned round without knowing it and gone back to his starting

point.

The man in the story made no such mistake, however. He did not turn

round. He went always on, and on, in exactly the same direction. Yet

in the end he found himself at home! There is the curious part of the

matter.

If the world were a flat plain, like the top of a large round table,

the man could not have done this. It would be out of the question.

He might have turned round and walked back; he could not have walked

steadily onward and onward, farther and farther away from his home,

only to find himself suddenly there again. The thing would be

impossible.

Whether any living man ever took such a journey round the world is more

than doubtful. But I can assure you of this: that if any man ever _did_

take such a journey it would end just as that man’s journey is said to

have ended. By keeping straight forward, always in one direction, and

by going on long enough, he would in time get back to his own house

again.

How could he? That is the question. If a spider were to walk on for

ever, straight across a flat plain, he would never get back to his

starting-point.

But the world on which we live is not a flat plain. For a long while

men believed that it was; and they made a mistake.

Let us think again of a spider--one of those tiny red spiders often

found in a garden--and let us suppose this wee red spider to be

standing on a huge round globe, as large as a house. Suppose that the

spider, having very short sight, fancied himself to be on a flat table

and resolved to take a walk to the further end, to see what he might

find there.

You and I, looking on, would know there was no _end_ to the globe: but

the spider could not guess this. He would walk on and on, in a straight

line, believing himself always to be on a flat surface. And if he

contrived to keep a perfectly straight line all round the globe--not

an easy thing to do--then, whichever direction he began to go in, the

end would be the same: if he kept on long enough he would go round the

whole huge ball, and would arrive again at the spot where first he had

stood.

If he did _not_ manage to keep quite a direct line, but zigzagged a

little to right or left, he would not reach the same _spot_; though

even then he would get back to the same _side_ of the globe as before.

He would find no “end” to it, because a globe, properly speaking, has

no “ends.”

And this Earth, on which we live, is not flat, like a board or table,

but round, like a globe or orange. It is really very like an orange;

for an orange is not a perfect globe, but is a little flattened on its

sides, or, as we commonly say, “at the ends.” Our Earth also is rather

flat in shape at the north and south poles. A round globe, like an

orange, or like the Earth, has really no “ends” at all: though we often

use the word when speaking of the two poles.

If you were to take such a journey, starting from your home, and

keeping a perfectly straight line onwards always in one direction, you

too would in time come back to the spot from which you started.

But a journey of this kind would be very hard to manage: far more so

than it sounds. Every little hillock, every little streamlet, every

house and every tree, to say nothing of rivers and towns, mountains and

oceans, would turn you out of your path. By the time you got round the

world, although you would return to the same _side_ of the globe from

which you first set out, you might be a long way off from the exact

spot.

In case you do not know where the two “poles” are, you should ask some

one to show you on a school globe. The north pole and the south pole

are both very cold parts of our Earth. Ice and snow are there all the

year round.

Half way between the north and the south poles is the equator--a line

drawn exactly round the whole Earth: and all round the Earth, on or

near the equator, are the very hottest countries. About half way

between the north pole and the equator, and between the south pole and

the equator, are the “temperate” parts of the Earth--not so very cold,

or so very hot.

If a man is travelling from near the north pole towards the equator,

or from near the south pole towards the equator, he gets into warmer

and warmer places.

But if he is travelling from the equator towards the north pole, or

from the equator towards the south pole, he gets into colder and colder

places.

The right name for a globe-shaped body, like an orange or like the

Earth, is a “sphere.” Neither an orange nor the Earth is a _perfect_

sphere, because both have flattened ends; still, the ends are only a

little flattened, and we always speak of the Earth as a “sphere.”

A “hemisphere” means a “half-sphere.” If our whole Earth were cut into

two equal-sized pieces each of those pieces would be a “hemisphere.”

We always think of the equator as dividing our Earth into two halves.

The half towards the north is called “the northern hemisphere;” and the

half towards the south is called “the southern hemisphere.”

Since our Earth is said to be a round globe, like a ball, why do we

not see over the edge? A fly, standing on an orange, would have, it

is true, a rounded surface just under his feet; but he could take a

good view downward over the edge. It would _look_ like an edge to him,

though there is no edge really to a ball.

If our world were as small as an orange, and we by comparison were each

as large as a fly, then we should be able to do the same.

But the Earth is huge in size: and we are very tiny--yes, exceedingly

tiny, side by side with the great Earth! And the surface on which we

stand curves away so very gently, so very gradually, that it looks like

a flat surface to us--just as the large globe would have seemed flat to

the wee red spider, only very much more so. For the difference in size

between the Earth and a man is far greater than the difference between

the globe and the spider.

You may get some idea of how things are, by standing on the sea-shore,

and gazing out to sea. Far away the sky and earth seem to meet in a

long line, which we call “the horizon.” That line is always around you,

on all sides, wherever you are, though often you cannot see it, because

of hills or buildings or trees coming between.

Beyond that line the rounded surface of the Earth _drops_ away, so that

you can see it no more. It is, in fact, what looked like an _edge_,

to the fly standing on the orange. To us it looks much more as if the

ground slanted upwards to meet the sky. But there is no real upward

slant. After a certain number of miles, the surface of the ground or

the ocean dips downward, out of sight, and all else beyond that line

is out of sight also.

Put your eyes close down upon a large schoolroom globe. You will see at

once how the solid ball hides from you part of the room. You can see

the ceiling, and perhaps the window and the fireplace, but beyond the

globe all is hidden. Your _horizon_, as you stand thus, is just where

you seem to see a sort of edge to the globe, beyond which its rounded

surface dips away, out of view.

Looking upward into the sky we are able to see enormous

distances--hundreds of miles, thousands of miles, millions of miles,

billions of miles away! Light travels to earth from far, far distant

stars: and we can perceive those feeble gleams because nothing comes

between to hide them.

On the Earth it is very different. Here we can commonly see only a few

miles off. Not because our eyes are not strong enough: but because the

Earth’s rounded surface soon dips away, and all beyond that dip is cut

off from us by the solid body of the Earth.

On a flat plain, or close to the surface of the sea, our view is very

narrow. If we climb a hill we get a wider landscape, because we can

see farther over the “dip,” and from a mountain-top the view is very

greatly increased.

[Illustration: _Sunset._]

Still, no matter how high we go, the Earth’s surface always stretches

away to north and south, to east and west. It always _seems_ to rise

and meet the sky, making our horizon-line.

If we could get very, very far off indeed, into the sky, we should

then see our Earth floating, like an enormous ball--a huge round solid

globe. But this we are never able to do. We know our Earth to be a

round ball: but we cannot stand apart and see her to be such.

Did you ever notice a ship “hull-down” on the horizon?--that is, with

its masts standing up above the horizon, and its body hidden?

This again was caused by the shape of the earth: the hull of the ship

having dipped down below the horizon, while the masts still stood up

within sight.

When we see the Sun in the sky, he is always a round body. But when he

sinks at night below the horizon part of the round surface is hidden

first, and then the whole. Hidden in the same way: by the Earth’s

rounded surface coming between him and our eyes.

At the moment when the Sun is all but gone, only one glimmer being

visible, you might say of him too, as of the ship, that he is

“hull-down.”

QUESTIONS.

1. What is a Sphere?

A body in the shape of a rounded ball or globe.

2. What shape is our Earth?

The Earth is a sphere in shape: but not a perfect sphere, because

flattened at the north and south poles.

3. What is a hemisphere?

A hemisphere is a half-sphere.

4. Describe the two hemispheres of the Earth, commonly so called?

The northern hemisphere is the whole of the Earth north of the equator;

and the southern hemisphere is the whole of the Earth south of the

equator.

5. What is the Equator?

A line supposed to be drawn round the whole earth, exactly half-way

between the north and south poles.

6. What is the horizon?

The horizon is that line in the distance where the sky and earth seem

to meet.

7. What hides all below the horizon?

The solid body of our Earth.

8. How far can a man see on the Earth?

A few miles, usually. On a hill he has a much wider view.

9. How far can a man see in the sky?

He can see stars millions and billions of miles away.

10. What is meant by a ship “hull-down?”

A ship “hull-down” is partly above and partly below the horizon.

11. What becomes of the Sun when he sets?

He goes down below the horizon.

12. Is the Sun then too far off for us to see him?

No: he is only hidden from us after sunset by the solid body of the

Earth coming between him and our eyes.

13. Does the Earth’s surface really rise to meet the sky?

No: it really drops away, so that beyond a certain line we can no

longer see it.

The starry skies · 第 1 / 23 章