The Principles of Stratigraphical Geology — John Shaqi
The Principles of Stratigraphical GeologyMarr, J. E. (John Edward)
Science
The Principles of Stratigraphical Geology
Marr, J. E. (John Edward)
Geology, Stratigraphic
It is not easy to lay down any definite rules for detecting inverted
strata, where the top of an inverted arch is swept off by denudation
or the bottom of an inverted trough concealed beneath the surface,
beyond stating that if an easily recognised set of beds is obviously
repeated in inverse order, inversion must have occurred, though even
then it may not be clear which side of the fold shows the beds in
original and which in inverted sequence. Suggestions are frequently
made that ripple-marks and worm-tracks may be utilised in order to
discover inversion, for the well-formed ripple-marks will appear
convex on the upper surface of a bed which is not inverted, and we may
note concave casts of these ripple-marks on the under surface of the
overlying bed, whilst worm-tracks will appear concave on the upper
surface, and their casts convex on the lower surface of the succeeding
bed under similar conditions. In the case of inversion the occurrences
will be the exact opposite to these. Unfortunately ripple-marks and
worm-tracks may, as will appear in the sequel, be simulated by
structures produced in quite a different way, and unless the observer
is certain that he is confronted with true ripple-marks and
worm-tracks he may be seriously misled. The geologist must take into
account all the evidence at his disposal, when he is dealing with
cases of possible inversion, but oftentimes he will after due
consideration of all the phenomena be left in doubt unless he is able
to supplement his observations on the succession of the strata by
evidence derived from the included fossils.
The test of superposition is most apt to be misleading when the strata
have been affected by the faults known as reversed faults or
thrust-planes.
Reference to text-books will show that a fold consists of two parts,
the arch and the trough, and that the two are connected by a common-,
middle-, or partition-limb. In the case of an inverted fold, an
=S=-shaped or sigmoidal structure is the result (Fig. 1 A).
[Illustration: Fig. 1.
A. A sigmoidal fold, showing a bed _xx_ in an overfold with arch
(_a_), trough (_t_) and common limb _c_.
B. A similar bed _xx_ affected by a thrust-plane _tt_ which replaces
the common limb.]
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