<h2 class="nobreak" id="CHAPTER_VII">CHAPTER VII</h2>
<h3>THE FIRE-HARDENED ROCKS</h3></div>
<p>So far we have been considering the deposits laid
down, for the most part, in a leisurely and orderly
manner, by the action of air and water; by floods,
rivers, lakes, the sea, or by the slow movements of ice.
If these, however, had been the only agents by which the
earth's strata were accumulated, then it is clear that for
the most part these deposits and these strata would lie
evenly, one on top of the other, like the lines of print on
this page. But as a matter of observation the earth's
strata do not lie like that. If we were to tear this page
out and crumple it up in a ball, first having torn it in
half and shredded a few irregular pieces out of it, we
should get a truer picture of the way in which many of
the earth's strata are contorted, crumpled, and displaced.
They have not been so distorted by the action of the sea,
violent as are some of the sea's assaults on the land; nor
would the heat of the sun at its greatest ever produce
such effects. They must have taken place from some
causes which arise in the earth itself. These causes can
be summed up in one word—fire. Some of the strata
of which we have spoken, and which are called sedimentary
<span class="pagenum" id="Page_79">-79-</span>
strata, although they were composed of soft
materials to begin with, have become very hard since,
in some cases owing to the enormous pressure of the
accumulated deposits above them, in other cases because
of chemical action. In a few cases they have become
hardened not so much by losing their water, as by direct
heat. But the hardest of them is not so hard as another
class of rocks with which we are all acquainted—rocks
like granite, or quartz, or basalt. And it will be evident
to any one who thinks about the subject for a moment
that no amount of pressure would make a rock as hard
as a diamond. Now how have these rocks been made?
The answer is that they have been made in some interior
furnace of heat deep down in the earth. Sometimes they
have boiled up, and we can trace them bursting their way
through the sedimentary strata above them. We do not
know very much about the furnaces or cauldrons whence
they have come; in fact, we know very little about the
depths of the earth. The deepest mine-shaft known is
near Lake Superior, and is only 5000 feet in depth. In
Silesia a bore-hole has been made by the Austrian
Government of a mile and a quarter in depth. It would
be by no means an easy task to sink a great boring.
The Hon. Charles Parsons has described some of the
difficulties.</p>
<p>The shaft would have to be sunk in a neighbourhood
where it would not be likely to encounter water on its
way down, because otherwise there would be the necessity
of pumping operations. In order to be of value for
purposes of observation, the shaft would be of the size
<span class="pagenum" id="Page_80">-80-</span>
usual in ordinary mines and coal-pits. It would be sunk
in stages each of about half a mile in depth, and at each
stage there would be placed the hauling and other
machinery for dealing with the next stage below. This
machinery, in order to economise space and limit the
heat of the workings, would be electrical. Even so there
would have to be special arrangements for cooling; and
the depth of each stage in the boring would be restricted
to half a mile in order to avoid great cost in the hauling
arrangements, great weight of rope, and the great cost
of keeping the machinery and workings cool. At each
second or third mile down there would be air-locks to
prevent the air-pressure from becoming excessive, owing
to the weight of the superincumbent air. For when we
got between two and three miles down below the surface
of the earth the atmospheric pressure there would be
double what it is at the earth's surface, or, therefore,
about thirty pounds to the square inch. It would not be
easy to work under greater air-pressure than that, firstly
because of the strain on the workmen, and secondly
because of the rise of temperature which this increased
air-pressure would cause. Therefore special chambers
would have to be constructed to relieve the pressure, as
well as special pumps to provide ventilation, and other
machinery to carry the superfluous heat to the surface.
This last-named machinery would be of the nature of
brine-filled pipes, in which a freezing mixture would
always be kept circulating. (The arrangements suggested
by Mr. Parsons for keeping the underground workings
cool are rather too complicated for description here; but
<span class="pagenum" id="Page_81">-81-</span>
no doubt the means he suggests would be effective, and it
would be possible, though with great difficulty, to keep
the workings cool.)</p>
<p>When the borings extended to a depth of some miles it
would be necessary to freeze the bottom of the shaft.
This is a thing which is sometimes now done when a shaft
is being sunk through quicksands that may be encountered
on its way down. Round the circle of the main
shaft a number of small bore-holes are driven, and into
them is poured very cold brine, which freezes the material
through which the shaft is to be driven. In the case of
the great boring we are considering this would have to be
done not only at the bottom of the shaft but also for
some time on the newly pierced shaft sides, until the
surrounding rock has been cooled for some distance from
the face.</p>
<p>What would such a shaft cost? How long would it
take to build? What would the temperature be that it
encountered on the way down? The following is the
estimate offered by Mr. Parsons:—</p>
<table summary="data">
<tr>
<td colspan="3"></td>
<td class="tdc">Cost<br/>£</td>
<td class="tdc">Time in<br/>Years</td>
<td class="tdc">Temperature<br/>of Rock</td>
</tr>
<tr>
<td class="tdl">For</td>
<td class="tdc">2</td>
<td class="tdc">miles depth from the surface</td>
<td class="tdr">500,000</td>
<td class="tdc">10</td>
<td class="tdc">122° F.</td>
</tr>
<tr>
<td class="tdc">"</td>
<td class="tdc">4</td>
<td class="tdc">"<span style="padding: 0 4em;">"</span>"</td>
<td class="tdr">1,100,000</td>
<td class="tdc">25</td>
<td class="tdc">152° </td>
</tr>
<tr>
<td class="tdc">"</td>
<td class="tdc">6</td>
<td class="tdc">"<span style="padding: 0 4em;">"</span>"</td>
<td class="tdr">1,800,000</td>
<td class="tdc">40</td>
<td class="tdc">182° </td>
</tr>
<tr>
<td class="tdc">"</td>
<td class="tdc">8</td>
<td class="tdc">"<span style="padding: 0 4em;">"</span>"</td>
<td class="tdr">2,700,000</td>
<td class="tdc">55</td>
<td class="tdc">212° </td>
</tr>
<tr>
<td class="tdc">"</td>
<td class="tdc">10</td>
<td class="tdc">"<span style="padding: 0 4em;">"</span>"</td>
<td class="tdr">3,700,000</td>
<td class="tdc">70</td>
<td class="tdc">242° </td>
</tr>
<tr>
<td class="tdc">"</td>
<td class="tdc">12</td>
<td class="tdc">"<span style="padding: 0 4em;">"</span>"</td>
<td class="tdr">5,000,000</td>
<td class="tdc">85</td>
<td class="tdc">272° </td>
</tr>
</table>
<p>But this estimate does not include the cost of cooling
the shaft or of providing it with air-locks. Mr. Parsons in
delineating the scheme remarked on the vast amount of
<span class="pagenum" id="Page_82">-82-</span>
information with which such a boring would furnish
engineers, miners, and geologists; but the point that we
wish to make is that even with this enormous expenditure
of time, industry, and money we should be as far as ever
from knowing anything about the core of the earth. We
should have only gone about a third of the way through
what geologists call the earth's crust.</p>
<p>Here, again, we are in a condition of difficulty. How
thick is the earth's crust? and what is there beneath it?
Well, as we are still such a long way from exploring it
we can only give a rather doubtful answer; and we must
therefore try to show not only what is thought about the
earth's interior but why we think it. From Mr. Charles
Parsons' table it will be seen that he calculates that as
the boring went deeper it would find a higher and higher
temperature among the rocks. At two miles down it
would be hotter than the hottest summer's day at the
earth's surface; at eight miles down water would boil by
itself; at twelve miles down, unless the cooling arrangements
were extremely good, the workmen would die like
flies. How does Mr. Parsons know that there would be
these temperatures, seeing that the deepest boring hitherto
made is only a mile? He bases his calculations on what
we know already of the ascending temperature at deepening
levels.</p>
<p>For ten years Professor Agassiz took observations concerning
a very deep mine in the United States called the
Calumet and Hecla Mine. He and Professor Chamberlin,
after examining all the observations very carefully, came
to the conclusion that in going down from the earth's
<span class="pagenum" id="Page_83">-83-</span>
surface the temperature rose at a rate of about 1° of heat
(Fahrenheit) for every 125 feet.</p>
<p>At the North Garden Gully Mine, Bendigo, Australia,
and at the New Chum Mine a temperature of 99° F.
was reached at 3000 feet, and 107° at 3645 feet. The
rate of increase of temperature was reckoned to be 1° of
heat (Fahrenheit) for every 80 feet.</p>
<p>This rate of 1° for 80 feet was also found at a South
German mine, Maldon, as well as at a Ballarat mine, and
at a mine near Port Jackson.</p>
<p>In a French mine more than 3000 feet deep, at the
collieries of Ronchamp, the rate of increase was as high as
1° in 50 feet.</p>
<p>In the North Staffordshire mines Mr. Atkinson,
H.M. Inspector of Mines, found the increase to be on the
average 1° in 65 feet; whereas in the South Staffordshire
Hamstead Colliery Mr. F. G. Meachem found that the
increase was 1° F. for every 110 feet. The same rate
was obtained at the Baggeridge Wood Colliery, South
Staffordshire.</p>
<p>In South Wales, in the neighbourhood of Rhondda and
Aberdare, the rate is 1° for 95 feet; at Dowlais, in the
Merthyr coalfield, it was 1° in 93 feet; at the Niddrie
Collieries, near Edinburgh, the increase is at the rate of
1° in 99 feet.</p>
<p>It will thus be seen that all over the world there is an
increase of temperature at a rate which, on the average,
is about 1° for every 100 feet. There are 5280 feet in a
mile; therefore, if this rate of increasing temperature
were maintained, at a depth of 100 miles the temperature
<span class="pagenum" id="Page_84">-84-</span>
would be perhaps 5000° F.; a temperature at which
steel would melt and boil away into vapour. At a depth
of 200 miles the heat would be greater than that of the
surface of the sun.<SPAN name="FNanchor_2" href="#Footnote_2" class="fnanchor">[2]</SPAN></p>
<div class="footnote">
<p><SPAN name="Footnote_2" href="#FNanchor_2" class="label">[2]</SPAN> According to the calculations made by the late Mr. W. E.
Wilson, <span class="allsmcap">F.R.S.</span>, in Ireland, 5773° Centigrade above the lowest temperature
which is possible in space, or about 10,500° F.</p>
</div>
<p>Now at temperatures like that everything we know
on the surface of the earth would melt. Something else
would happen to it besides that. Those of our readers
who have ever seen experiments at the Royal Institution
in London by Sir James Dewar or Sir William Crookes
will know that if metals are made hot enough they will
not only melt but will boil away into vapour as water
boils into steam. And perhaps we need tell no one that
air, if it be subjected to a low enough temperature, can be
made a solid like ice. In fact, everything in nature,
whether we generally know it as a solid (like iron),
or a liquid (like water), or a gas (like air), can be
made to assume either of the two other forms. Thus
the solid iron can be turned into a liquid or a gas,
and the liquid water can be turned into a gas by boiling,
or into ice by freezing. The gaseous air can be
turned into a liquid by lowering its temperature to some
300° F. or more below the point at which water turns into
ice; while if we lower the temperature to about 390° F.
below freezing, it will turn into a solid. At a temperature
of about 490° F. below freezing everything in nature,
whether gaseous or liquid, would become a solid, and that
temperature, which is the lowest that can possibly exist,
<span class="pagenum" id="Page_85">-85-</span>
is called Absolute Zero. But just as every gas becomes
a solid at that temperature, so there are temperatures at
which every solid becomes a gas. Gold, for instance,
begins to be a liquid at about 1900° F., and if we heat
it to 2000° it will become a gas.</p>
<p>Therefore it will be seen that if we were to suppose
that the earth grew steadily hotter all the way down to
its centre, we should comparatively soon come to a point
when everything would be trying to turn into a gas. But
there is one other thing to be thought of. Imagine what
the pressure of the weight of the rocks themselves must
be. At a depth of a mile pressure from above arising from
the weight of the overlying rock is about 6000 lb. to the
square inch. At three miles the weight has increased to
18,000 lb., at four miles to about 24,000 lb., and at five
miles to about 30,000 lb. to the square inch. Now the
average strength required to crush rocks has been shown to
be about 25,000 lb. to the square inch for granite, for
limestones about 16,000 lb. to the square inch, and for the
sandstones about 6000 lb. to the square inch. At a depth
of five miles, therefore, the weight above must be equal if
not greater than the resisting power of the rock. What
will happen lower than that? An experiment shown
some years ago by Sir William Roberts Austen at the
Royal Institution gives us some idea of what might
happen. He subjected iron to very great hydraulic pressure,
and he arranged the experiment in such a way that
the spectators could see an image of what was happening
projected by a beam of light on to a kind of magic-lantern
screen. The iron began to move like slowly melting
<span class="pagenum" id="Page_86">-86-</span>
pitch, or very thick gum. In fact, at depths of about
six, seven, or eight miles, it is supposed by many geologists
that if the lower rocks had room to move they
would have a tendency to flow.<SPAN name="FNanchor_3" href="#Footnote_3" class="fnanchor">[3]</SPAN></p>
<div class="footnote">
<p><SPAN name="Footnote_3" href="#FNanchor_3" class="label">[3]</SPAN> <i>Geology: Earth History</i>, p. 127. Chamberlin and Salisbury.</p>
</div>
<p>Suppose, however, they cannot flow, that there is no
room for them to flow, and that the pressure is not merely
thirteen or fifteen tons to the square inch, as it would be
at depths between five and six miles, but a hundred times
that amount, as it might be between five and six hundred
miles down. What would happen then? We can only
imagine what does happen by stating what does not
happen. It used to be supposed as late as half a century
ago that the earth consisted of a crust of hard rocks perhaps
thirty to fifty miles in thickness, and that below
this crust the whole earth was a mass of red-hot or white-hot
molten stuff with flaming gases mixed with it. If
that were the case it would explain a good deal of what
we see around us. It would explain the volcanoes, for
instance, which belch out fire and lava and ashes and
molten rock, and sometimes great fragments of rock.
Perhaps some of our readers may remember the great
eruption of Mount Pelée, which took place in Martinique
some years ago. At one stage of the eruption a great
obelisk of rock a thousand feet high was pushed upwards
out of the crater, and eventually sank back again. It
came out of the depths of the earth. It was like a vent-peg
plugging some boiling mass below. Similarly we
might suppose that all volcanoes were vent-holes for the
tremendous commotion of boiling fiery rocks below the
<span class="pagenum" id="Page_87">-87-</span>
earth's surface. The only thing we can urge is that they
do not seem big enough for the purpose, if the earth
were indeed all molten except for a thin crust—thirty
miles thick. For that would leave a molten ocean more
than 7900 miles across any way it was measured: 7900
miles deep, 7900 miles broad, 7900 miles long, if we take
the diameter of the earth to be 8000 miles. We all
know what great tides the Moon and Sun by their attraction
raise in the earth's outer ocean of water. Think what
tides they would raise in this inner ocean of molten rock
and metal. The earth's crust would not be able to hold
such tides in. The molten stuff would be always breaking
through the flimsy thirty miles of outer solid rock as
if it were egg-shell. Twice a day there would be outbreaks
of lava vast enough to submerge continents.</p>
<p>No, that will not do. We will not confuse our readers
by telling them all the theories that have been formed,
but will only state what the late Lord Kelvin believed,
and most of the present generation of geologists believe.
It is that the heat of the earth's crust continues to increase
only for a certain distance of the way down, and
that owing to pressure the earth is solid (though very hot
except towards the surface) for two thousand miles down.
There remains a thickness of another four thousand miles
on either side of the earth's centre to be considered.
That might be molten, but the pressure would be so great
that it would behave as if it were a solid. We know the
earth cannot be solid all through because it does not
weigh enough. The earth cannot, of course, be weighed
in any scales, but there are methods of weighing it nevertheless.
<span class="pagenum" id="Page_88">-88-</span>
One of two methods is by seeing how strongly
it attracts bodies to itself. But these things belong rather
to the romance of astronomy than to that of geology.
We need only trouble ourselves at present about the
results.</p>
<p>One word more about the deep interior of the earth.
Dr. J. J. See, an American astronomer, has found how
heavy and how hard the earth is, taken as a whole. He
finds that if it were built from surface to surface of
hardened steel it would be just about as heavy and as
hard—or as rigid. The steel would be like that used
for the armour-plate of battleships. Dr. See is not
prepared, however, to discard the idea that the earth has
a large fluid interior. If it were fluid, yet it would be
subjected to such enormous pressure by its own weight,
that if there were a moderately thick earth-crust, its
tidal surgings would be so "cabin'd, cribbed, confined,"
that they would be comparatively ineffectual. We must
not run away with the idea (against which Dr. See
specially warns us), that there is any free circulation of
currents within the fluid interior. The rigidity produced
by pressure (or weight) is too great for that. Indeed,
this pressure is so great that, as another scientific
authority, Professor Arrhenius, has pointed out, the
matter at the core of the earth might even be gaseous;
and yet would be so compressed by pressure that it
would possess a rigidity equal to the hardest steel. The
earth may be partly solid, partly liquid, partly gaseous,
but for all practical purposes Professor See would have
us regard it as a solid sphere having an average hardness
<span class="pagenum" id="Page_89">-89-</span>
and weight and "rigidity" greater than that of
ordinary steel.</p>
<p>We are still some way off an explanation of how the
many igneous rocks which were and are being "boiled
up" in some inner molten cauldron came to the surface;
but the better to understand that we must ask our
readers to carry their imagination back to the very
beginning of the world when it was "without form and
void."</p>
<hr class="chap x-ebookmaker-drop" />
<p><span class="pagenum" id="Page_90">-90-</span></p>
<div style="break-after:column;"></div><br />