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structural geology, propagation mechanics and - Stanford School of ...

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Figure 1.7. (opposite page) Compaction b<strong>and</strong> orientation data from the Valley <strong>of</strong> Fire.<br />

Stereograms are lower hemispheric equal area projections <strong>of</strong> normals to the CB planes;<br />

lines to the central air photo (same as in Figure 1.1) indicate the approximate location<br />

where each set <strong>of</strong> data was collected; capital letter designations for each plot reflect the<br />

order <strong>of</strong> collection. Three distinct orientation groupings are apparent, although only five<br />

locations (C, B, F, L <strong>and</strong> O) exhibit more than one (see Figure 1.8). Relevant <strong>structural</strong><br />

data from Figure 1.1 (Overton syncline [OS], northern tip <strong>of</strong> Baseline fault [BF] <strong>and</strong><br />

Cretaceous bedding orientations) are as indicated. Stereogram X is from the location<br />

marked with a circled X in Figure 1.4, an area <strong>of</strong> Aztec outcrops called Buffington<br />

Pockets that comprise a window through the Paleozoics <strong>of</strong> the overriding Muddy<br />

Mountain thrust.<br />

P<br />

n = 22<br />

B<br />

S<br />

dihedral angle<br />

P to S = 80.5<br />

P<br />

n = 29<br />

C<br />

S<br />

T<br />

dihedral angles<br />

o<br />

P to S = 80.0<br />

o<br />

P to T = 32.7<br />

o<br />

S to T = 80.0<br />

P?<br />

n = 18<br />

F<br />

S<br />

T<br />

dihedral angles<br />

o<br />

P to S = 83.1<br />

o<br />

P to T = 7.5<br />

o<br />

S to T = 83.6<br />

P<br />

n = 23<br />

L<br />

S<br />

dihedral angle<br />

o<br />

P to S = 75.9<br />

P<br />

n = 30<br />

O<br />

S<br />

T<br />

dihedral angle<br />

P to S = 87.7<br />

o o<br />

Figure 1.8. Angular relationships between compaction b<strong>and</strong> sets at the five outcrop<br />

locations exhibiting multiple orientations (see Figure 1.7). P = primary set in terms <strong>of</strong><br />

park-wide abundance, S = secondary set, T = tertiary set. Dihedral angles were computed<br />

between the mean orientations for each b<strong>and</strong> set. Sets P <strong>and</strong> S are at high dihedral angle<br />

to each other at all locations, as are sets S <strong>and</strong> T. Sets P <strong>and</strong> T, however, are at variably<br />

low dihedral angle.<br />

27

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