The Story of Alchemy and the Beginnings of ChemistryMuir, M. M. Pattison (Matthew Moncrieff Pattison)
History
The Story of Alchemy and the Beginnings of Chemistry
Muir, M. M. Pattison (Matthew Moncrieff Pattison)
Alchemy; Chemistry -- History
Since chemists realised the meaning of Dalton's book, published in
1808, and entitled, _A New System of Chemical Philosophy_, elements
have been regarded as distinct and definite substances, which have not
been divided into parts different from themselves, and unite with each
other in definite quantities by weight which can be accurately
expressed as whole multiples of certain fixed quantities; and
compounds have been regarded as distinct and definite substances
which are formed by the union of, and can be separated into,
quantities of various elements which are expressible by certain fixed
numbers or whole multiples thereof. These descriptions of elements and
compounds are expressions of actual facts. They enable chemists to
state the compositions of all the compounds which are, or can be,
formed by the union of any elements. For example, let A, B, C, and D
represent four elements, and also certain definite weights of these
elements, then the compositions of all the compounds which can be
formed by the union of these elements are expressed by the scheme
A_{_n_} B_{_m_} C_{_p_} D_{_q_}, where _m_ _n_ _p_ and _q_ are whole
numbers.
These descriptions of elements and compounds also enable chemists to
form a clear picture to themselves of any chemical change. They think
of a chemical change as being; (1) a union of those weights of two, or
more, elements which are expressed by the numbers attached to these
elements, or by whole multiples of these numbers; or (2) a union of
such weights of two, or more, compounds as can be expressed by certain
numbers or by whole multiples of these numbers; or (3) a reaction
between elements and compounds, or between compounds and compounds,
resulting in the redistribution of the elements concerned, in such a
way that the complete change of composition can be expressed by using
the numbers, or whole multiples of the numbers, attached to the
elements.
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