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2 DESIGN IN NATURE<br />
Atoms and molecules for the most part display a tendency to assume symmetric forms and to dispose them-<br />
selves in straight lines or in curves ; the curves forming spheres, circles, and spirals, especially the latter. As a<br />
consequence, increase, growth, and development in the inorganic and organic kingdoms proceed in one or other of<br />
the directions indicated.^<br />
§ 2. Straight-Line, Radiating, Concentric and Spiral Formations with Traces of Segmentation.<br />
What I designate straight-line formations produce bodies bounded by plane surfaces ; the curved formations<br />
producing spherical, circular, and spiral structures and modifications thereof. The straight-hne formations are<br />
represented by crystals of every form and variety, crystallites, and dendrites ; the latter branching and assuming<br />
Fii:. 1.—Exquisite crystals of snow as figured<br />
by Sooresby. Illustrate straight-line formations.<br />
a characteristic tree-hke shape, with, in some cases, a certain amount of<br />
segmentation. Crystals are formed by aggregations of atoms and molecules<br />
from without ; the additions, for the most part, being made in straight<br />
lines, and giving rise to plane surfaces bounded by characteristic angles.<br />
Not unfrequently crystals display dendritic, radiating, concentric, and<br />
spiral arrangements.'^<br />
The curved formations are represented by spheres and modifications<br />
of spheres, where the atoms and molecules combine to form bodies having<br />
concentric and spiral arrangements ; the additions being made in suc-<br />
cessive curved layers.<br />
Beautiful examples of straight-line formations are seen in the crystals<br />
of snow, and of the straighb-hne, radiating, and curved formations in<br />
the crystals and conglomerations of hail. In the latter the straight-hne,<br />
radiating, and concentric arrangements are all present. Perhaps no better<br />
illustration of the extraordinary plasticity and power of nature to assume different<br />
shapes and conditions, under slightly altered circumstances, can be given than are<br />
afforded by the structure of snow and hail respectively (Figs. 1 and 2).<br />
Examples of crystals are met with in the organic as well as in the inorganic<br />
kingdom. Crystals, as a rule, are symmetrical, and characterised by great beauty of<br />
outline. They are endless as regards form, and have for the most part an unvary-<br />
ing chemical composition. They occur in the soft snow and in the hardest rocks<br />
and metals. They are deposited in the sohds of certain plants, and in the fluids of<br />
plants and animals, as witness the crystals of sugar, blood, bile, urine, &c.<br />
Typical examples of crystals displaying straight-line, dendritic, radiating, con- Fk;. 2.—Various forms of hail as<br />
centric<br />
and ii.<br />
and spiral arrangements, with traces of segmentation, are given at Plates i.<br />
From a careful examination of the figures in the plates in question it will<br />
figured by AVhitney. A, hailstone<br />
which fell at Bonn in 1822, having a<br />
diameter of an inch and a half, and<br />
be seen that crystals assume a very great variety of form ; the peculiar shape<br />
depending, in man}'^ cases, on the condition, for the time being, of the mother hquid<br />
weighing 300 grains. B, sections of<br />
differently shaped hailstones, showing<br />
a radiating nucleus and concentric<br />
as regards<br />
ventitious<br />
temperature, degree of viscosity, and what may be regarded<br />
circumstances. In other words, crystals, while having a<br />
as ad-<br />
definite<br />
layers. C, section of hailstone with<br />
minute ciystallic pyramids on its surface<br />
displaying a radiating arrange-<br />
chemical composition, and, as a rule, a distinctive form, nevertheless lend themselves<br />
to constructive processes, and admit of modification in accordance with certain<br />
ment. D,<br />
detached.<br />
the erystallic pyramids<br />
laws. When so modified they bear the most extraordinary resemblances to certain plants and animals and parts<br />
thereof (compare Plates<br />
i. and ii. with Plates iii., iv., v.), and support the beUef that the law of increase and<br />
growth applies equally to crystals and to plants and animals ;<br />
and that one design runs through the in-<br />
^ I desire to point out that I employ the terms atom and molecule in their generally accepted sense, without prejudice, and with the<br />
knowledge that some advanced physicists of late years regard the atom as highly divisible. The divisibility of tlie atom does not affect my argument<br />
as developed in the present work, and I keep an open mind on the subject. It only pushes the division of matter to a further point. It<br />
does not jeopardise the existence of matter or the forces which inhere in matter as such : matter and force to the physicist and physiologist are<br />
still realities. They are, as hitherto, indestructible and iixed quantities in the universe. The more minute division of matter is one of detail<br />
j'ather than of principle, and is discussed further on (page 180 : The<br />
visible and invisible worlds ; new theory of matter, &c.).<br />
^ In making these general statements I am aware that crystallisation is a complicated process, and results from various and diverse con-<br />
ditions. Herr 0. Lehman {Zeitschrift fur KrystallograpMe wiul Mineralogie, von P. Groth, vol. i., 1877) traces crystallisation (1) to the evaiioration<br />
of a solution ; (2) to the action of chemical re-agents ; (3) to the solidification of melted masses ; (4) to the condensation of vapours ; (5) to<br />
change of iixed, physical, isometi'ic modification ; and (6) to separation by electrolysis.<br />
Crystals have been divided by Webster into (1) the isometric, which have the axes all equal, as in the cube, octahedron, &c. ; (2) the tetragonal<br />
which have a varying vertical axis, while the lateral are equal, as in the right square prism ; (3) the orthorliomhic, which have the three axes<br />
unequal, as in tlie rectangular and rhombic piisms ; (4) the monodinic, which have one of the intersections oblique, as in the oblique rhombic<br />
])nsm ; (5) the Iriclinic, which have all the three intersections oblique, as in the oblique rhomboidal prism ; and (6) the he:i" (gonal , which have<br />
three equal lateral axes, and a yertieal axis of variable length, as in the hexagonal prism and rhombohedron.