Novum organon renovatum: Being the second part of the philosophy of the inductive sciencesWhewell, William
Philosophy
Novum organon renovatum: Being the second part of the philosophy of the inductive sciences
Whewell, William
Science -- Philosophy
8. The subject of Crystallography has inevitably given rise to many
new terms, since it brings under our notice a great number of new
relations of a very definite but very complex form. Haüy attempted
to find names for all the leading varieties of crystals, and for
this purpose introduced a great number of new terms, founded on
various analogies and allusions. Thus the forms of calc-spar are
termed by him _primitive_, _equiaxe_, _inverse_, _metastatique_,
_contrastante_, _imitable_, _birhomboidale_, _prismatique_,
_apophane_, _uniternaire_, _bisunitaire_, _dodécaèdre_,
_contractée_, _dilatée_, _sexduodecimale_, _bisalterne_,
_binoternaire_, and many others. The {327} want of uniformity in the
origin and scheme of these denominations would be no valid objection
to them, if any general truth could be expressed by means of them:
but the fact is, that there is no definite distinction of these
forms. They pass into each other by insensible gradations, and the
optical and physical properties which they possess are common to all
of them. And as a mere enunciation of laws of form, this terminology
is insufficient. Thus it does not at all convey the relation between
the _bisalterne_ and the _binoternaire_, the former being a
combination of the _metastatique_ with the _prismatique_, the
latter, of the _metastatique_ with the _contrastante_: again, the
_contrastante_, the _mixte_, the _cuboide_, the _contractée_, the
_dilatée_, all contain faces generated by a common law, the index
being respectively altered so as to be in these cases, 3, 3/2, 4/5,
9/4, 5/9; and this, which is the most important geometrical relation
of these forms, is not at all recorded or indicated by the
nomenclature. The fact is, that it is probably impossible, the
subject of crystallography having become so complex as it now is, to
devise a system of names which shall express the relations of form.
Numerical symbols, such as those of Weiss or Naumann, or Professor
Miller, are the proper ways of expressing these relations, and are
the only good crystallographic terminology for cases in detail.
The terms used in expressing crystallographic laws have been for the
most part taken from the Greek by all writers except some of the
Germans. These, we have already stated, have constructed terms in
their own language, as _zwei-und-ein gliedrig_, and the like.
In Optics we have some new terms connected with crystalline laws, as
_uniaxal_ and _biaxal_ crystals, _optical axes_, which offered
themselves without any effort on the part of the discoverers. In the
whole history of the undulatory theory, very few innovations in
language were found necessary, except to fix the sense of a few
phrases, as _plane-polarized_ light in opposition to
_circularly-polarized_, and the like.
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