R. D. Koch and R. L. Elliott 345 Middlefield Road Menlo Park ...

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UNITED STATES DEPARTMENT OF THE INTERIOR GEOLOGICAL SURVEY TRACE-ELEMENT DATA FOR STREAM-SEDIMENT SAMPLES FROM THE BRADFIELD CANAL QUADRANGLE, SOUTHEASTERN ALASKA By R. D. Koch and R. L. Elliott 345 Middlefield Road Menlo Park, California 94025 and R. M. O'Leary, and D. A. Risoli 5946 Mclntyre Street Golden, Colorado 80401 Open-File Report 80-910B This report is preliminary and has not been reviewed for conformity with U.S. Geological Survey editorial standards and stratigraphic nomenclature Menlo Park, California 1980

Transcript of R. D. Koch and R. L. Elliott 345 Middlefield Road Menlo Park ...

UNITED STATESDEPARTMENT OF THE INTERIOR

GEOLOGICAL SURVEY

TRACE-ELEMENT DATA FOR STREAM-SEDIMENT SAMPLES FROM THE BRADFIELD CANALQUADRANGLE, SOUTHEASTERN ALASKA

By

R. D. Koch and R. L. Elliott345 Middlefield Road

Menlo Park, California 94025

and

R. M. O'Leary, and D. A. Risoli5946 Mclntyre Street

Golden, Colorado 80401

Open-File Report 80-910B

This report is preliminary and has not been reviewed for conformity with U.S. Geological Survey editorial

standards and stratigraphic nomenclature

Menlo Park, California

1980

CONTENTS

Page

Introduction———————————————————————————————— 1Other sources of data———————————————————————————— 1Geologic setting and studies in the Bradfield Canal area—————— 2Sampling———————————————————————————————————— 3Sample preparation and analytical procedures————————————— 4Geochemical data——————————————————————————————— 5

Analytical values———————————————————————————— 5Precision————————————————————————————————— 9

Statistical summary————————————————————————————— 11Bias and variability affecting interpretation———————————— 13Acknowledgments——————————————————————————————— 14References——————————————————————————————————— 15

ILLUSTRATION

Plate 1. Locations of stream-sediment sample sites in the Bradfield Canal quadrangle

TABLES

Table 1. Determination limits and units for analyses performed1968 through 1979———————————————————————— 6

2. Qualification codes——————————————————————— 73. Class intervals of the six-step scale——————————— 94. Statistical summary for stream-sediment samples————— 195. Analytical data for stream-sediment samples———————— 57

ii

TRACE ELEMENT DATA FOR STREAM SEDIMENT SAMPLES ROM THE

BRADFIELD CANAL QUADRANGLE, SOUTHEASTERN ALASKA

by

R. D. Koch, R. L. Elliott, R. M. O'Leary, and D. A. Risoli

INTRODUCTION

A reconnaissance geochemical sampling program was conducted during 1978

and 1979 in the Bradfield Canal 1:250,000-scale quadrangle, southeastern

Alaska. The sampling was done to assist with evaluation of mineral resources

in the area as part of the Alaska Mineral Resource Assessment Program

(AMRAP). This report contains the analytical data for 1295 stream-sediment

samples collected in the Bradfield Canal quadrangle between 1968 and 1979

during this and previous U.S. Geological Survey mapping projects. These

samples comprise all of the stream-sediment geochemical samples known to have

been collected by the U.S. Geological Survey during geological mapping

investigations within the Bradfield Canal quadrangle between 1968 and 1979. A

brief statistical summary of these analytical data is included in this report.

OTHER SOURCES OF DATA

Analytical data from rock and stream-sediment heavy-mineral concentrate

geochemical samples collected within the Bradfield Canal quadrangle are

contained in two companion reports (Koch and others, 1980a, b). Geochemical

data from rock samples collected by U.S. Bureau of Mines engineers at selected

prospects in the Bradfield Canal quadrangle are reported in Koch and others

(1976). Analytical data from rock and stream-sediment samples collected in

the Ketchikan and Prince Rupert quadrangles, south of the Bradfield Canal

quadrangle, are contained in several earlier reports (Koch and Elliott 1978a,

b, c). Data from U.S. Geological Survey rock and stream-sediment geochemical

samples collected in the Ketchikan and Prince Rupert quadrangles and from

rock, stream-sediment, and heavy-mineral concentrate samples from Bradfield

Canal quadrangle are available on magnetic computer tapes (Koch, Van Trump,

and McDanal, 1978; Koch, O'Leary, and Risoli, 1980).

GEOLOGIC SETTING AND STUDIES IN THE BRADFIELD CANAL AREA

The United States portion of the Bradfield Canal quadrangle area is

underlain predominantly by amphibolite-facies schists and gneisses and

Cretaceous and Eocene granitic plutons of the Coast Range batholithic

complex. A Triassic or older body of granodiorite lies at the extreme eastern

end of the quadrangle and an alkali-granite stock of probable Miocene age is

exposed at Cone Mountain in the northwest. A segment of the Coast Range

megalineament (Brew and Ford, 1978), a major structural and topographic

feature more than 500 km long, runs diagonally across the southwestern portion

of the map area from Nelson Glacier through the areas near Eagle Bay and Eagle

Lake. East of this zone, isolated roof pendants of paragneiss and schist lie

amid nearly continuous orthogneisses, spectacular migmatites, and granitic

plutons with compositions ranging from diorite and quartz diorite to quartz

monzonite (adamellite). Farther east, along the Canadian boundary, are roof

pendants of lower grade metasedimentary, metavolcanic, and carbonate rocks.

West of the megalineament, granitic rocks occur as discontinuous bodies within

schist and paragneiss.

The earliest comprehensive discussions of the geology of the Bradfield

Canal area are contained in reports by Wright and Wright (1908) and Buddington

and Chapin (1929). Buddington (1929) also described the Hyder mining district

located near the Canadian border 120 km northeast of the town of Ketchikan.

Recent geologic investigations by the U.S. Geological Survey in the Bradfield

Canal quadrangle began in 1968 with mapping in the Hyder area (Smith, 1977).

A mineral resource evaluation of the Granite Fiords Wilderness Study area,

which included a large portion of the eastern part of the Bradfield Canal

quadrangle, was conducted in 1972 and 1973 (Berg and others, 1977). Field

studies continued as part of the AMRAP program in 1978 and 1979. Other

discussions of Coast Range geology include reports by Hutchison (1970),

Roddick and Hutchison (1974), Brew and others (1976), and Brew and others

(1977).

SAMPLING

Most of this recently glaciated study area is steep and rugged with

elevations ranging from sea level to 2300 meters. Rain- and snowfall are

heavy, and precipitation continues year-round. Sediment in the swift streams

is essentially all detrital material resulting from mechanical erosion of

bedrock and to a lesser extent, reworking of locally derived glacial

deposits. The bulk of most sediment collected ranges in size from very fine

sand to pebbles. Samples from near the toe of a glacier may consist entirely

of very fine sand and rock flour. Otherwise, samples with a large percentage

of silt- and clay-sized material are rare, and are generally from the few

areas of low elevation and gentle gradient.

Standard procedures were followed during collection of the stream-

sediment samples. Those collected from shoreline sites were obtained above

highest high tide level whenever possible, to eliminate contamination by

sediment introduced by salt-water currents. Samples were collected of the

finest, most organic-free detritus in the active stream channel. In rare

instances where this was not possible, samples were collected from bank or

terrace deposits adjacent to the channel. At sites below the tree line, it

was not always possible to collect a sample completely free of organic

material, and a small number of samples have low to occasionally high organic

content.

SAMPLE PREPARATION AND ANALYTICAL PROCEDURES

Samples were prepared and analyzed by members of the Branch of

Exploration Research (BOER) of the U.S. Geological Survey. The sediment was

air-dried or oven dried at low temperatures and sieved. The -80 mesh

(-0.2 mm) fraction was ground to -150 mesh in a grinder with ceramic plates,

and a split of this material analyzed for up to 31 elements by a rapid six-

step semiquantitative emission spectrographic method (Myers and others, 1961;

Grimes and Marranzino, 1968), and for gold, copper, lead, and zinc by atomic

absorption spectrophotometry (Ward and others, 1969). Samples collected in

1972 and 1973 were analyzed for mercury by a flame!ess atomic absorption

mercury-vapor detection technique (Vaughn and McCarthy, 1964). Some analyses

were not performed on all samples. The semiquantitative spectrographic

analyses of samples collected before 1978 were performed by J. E. Abrams,

K. J. Curry, 0. M. Motooka, 0. Reynolds and D. F. Siems. The atomic

absorption analyses for these samples were done by R. B. Carten,

J. G. Frisken, R. W. Leinz, A. L. Meier, R. L. Miller, D. G. Murrey,

M. S. Rickard, A. J. Toevs, R. Vaughn, and W. W. Vaughn. For samples

collected in 1978 and 1979, the spectrographic analyses were performed by

D. A. Risoli and the atomic-absorbtion analyses by R. M. O'Leary. Sample

preparators for 1978 and 1979 were D. W. Gall and, A. L. Gruzensky,

J. 0. Hampton, J. T. Hurrell, D. L. Huston, R. M. O'Leary, D. A. Risoli,

D. L. Spiesman, Jr., and H. W. Wong.

GEOCHEMICAL DATA

Locations of stream-sediment sample sites are identified by 6 or 7

character station numbers on plate 1. The analytical data for the samples are

given in table 5 and are identified by a sample number which consists of the

station number, with a letter appended to the station number to distinguish

different samples from the same station. The numbering of samples collected

in 1968, varied somewhat from standard practice. Analyses are also identified

in table 5 by a 6 or 7 character laboratory number; often called the "Tag

Number". Locations are indicated in table 5 by latitude and longitude

coordinates as degrees, minutes, and seconds. A small number of samples were

re-analyzed as part of a test of analytical variance. These sample numbers

appear twice in table 5 along with data for both analyses.

Analytical Values

Analytical results are reported as percent of the sample (for

spectrographic analyses of Fe, Mg, Ca, and Ti) and as parts per million (ppm)

for all other analyses. The distribution of values for some of the

determinations is truncated at one or both ends by the limits of

detenm'nability for that analytical procedure. The limits of determination

and the units used for each analysis are listed in table 1.

A single-letter symbol is used to indicate that no analysis was performed

for an element or that the analytical result is outside the limits of

determinability. These symbols (commonly called "qualification codes") are

used in the statistical summary but some are represented differently in table

5. An explanation of both forms is listed in table 2. The qualifier "T" does

not appear in the data contained in this report.

Table 1.—Determination limits and units for analyses performed from 1968 through 1979

[S, indicates spectrographic analysis, AA, indicates atomic absorption analysis, and INST,indicates flameless atomic absorptin mercury-vapor analysis. The units used to reportvalues for each analytical procedure are listed after the upper determination limit.]

Analysi

S-Fe

S-Mg

S-Ca

S-Ti

S-Mn

S-Ag

S-As

S-Au

S-B

S-Ba

S-Be

S-Bi

Limits s

Lower

0.05

.02

.05

.002

10

.5

200

10

10

20

1

10

Upper

20 per­cent

10 per­cent

20 per­cent

1 per­cent

5,000 ppm

5,000 ppm

10,000 ppm

500 ppm

2,000 ppm

5,000 ppm

1,000 ppm

1,000 ppm

Limits Analysis

S-Cd

S-Co

S-Cr1

S-Cu

S-La

S-Mo

S-Nb2

S-Ni

S-Pb

S-Sb

S-Sc3

S-Sn

Lower

20

5

10

5

20

5

20

5

10

100

5

10

Upper

500 ppm

2,000 ppm

5,000 ppm

20,000 ppm

1,000 ppm

2,000 ppm

2,000 ppm

5,000 ppm

20,000 ppm

10,000 ppm

100 ppm

1,000 ppm

Analysis

S-Sr

S-Th4

S-V

S-W

S-Y

S-Zn

S-Zr

AA-Au5

AA-Cu6

AA-Pb6

AA-Zn6

INST-Hg7

Lower

100

100

10

50

10

200

10

.05

5

5

5

.02

Limits

Upper

5,000 ppm

2,000 ppm

10,000 ppm

10,000 ppm

2,000 ppm

10,000 ppm

1,000 ppm

— ppm

— ppm

— ppm

~ ppm

— ppm

kimits 5-5000 ppm prior to 1970.

2 Limits 10-2000 ppm prior to 1975.

3Limits 5-1000 ppm for samples analyzed in BOER's Anchorage lab instead of in the Denver lab.

4No S-Th determinations before 1978.

5Lower limit 0.02 ppm prior to 1970.

6No determinations before 1972.

Determined only in 1972 and 1973.

Table 2.—Qualification codes

Qualification code

B

N

L

Form in table 5

N

<

Explanation

Blank, no data.

Nothing detected by analysis.

Element detected but below listed value ( 1 owerlimit of determinability).

G > Element detected in amount greater than listedvalue (upper limit of determinability).

H (value = 0). Interference - no valid data.

T Trace (Not used for any of the analytical dataincluded in this report.)

Because the original computer printout is used in tables 4 and 5, element

symbols are in capital letters; for example, the symbol for iron, Fe, is shown

as FE, magnesium, Mg, is shown as MG, and so on. In the tables, the prefix S

stands for spectrographic analysis, AA for atomic absorption and INST for

fTameless atomic absorption mercury-vapor analysis.

Results from semiquantitative emission spectrographic analyses (also

referred to as six-step spectrographic analyses) are reported as the

approximate midpoints of class intervals with 6 intervals per order of

magnitude. These class intervals are not evenly spaced when plotted on an

arithmetic scale. The values of interval boundaries and the widths (sizes) of

successive class intervals increase geometrically, with each succeeding

interval boundary and interval width being greater than the last by a factor

of the 6th root of 10 (about 1.4678). These class intervals have a constant

width when the data and the interval boundary values are transformed to

logarithms (Miesch, 1967, p. B3-B4).

Use of geometrically-scaled class intervals is appropriate because of

characteristics of both the analytical techniques and of the common

distribution of elements in geologic materials. Analytical variance tends to

be proportional to the amount of a constituent present, and tends to be

constant for the logarithms of the analytical data (Miesch, 1976, p. 58).

Variability at sample localities also follows this pattern, with the amount of

variance at a locality often being proportional to the mean of raw sample

values for that site and variance tending to be constant when the logarithms

of the values are used (Miesch, 1976, p. 58).

The spectrographic reporting values and the associated class interval

limits and widths are listed in table 3. The values used to report element

concentrations are integral powers of 10 times one of the listed six-step

reporting values.

Table 3.—Class intervals of the six-step scale

Six-step reporting value(approximate C. I. midpoint)

1.01.52.03.05.07.0

10.0

Approximateclass interval limits

0.8251.211.782.613.835.628.25

1.211.782.613.835.628.25

12.1

Approximateclass interval width

0.385.57.83

1.221.792.633.85

Precision

Tests have been performed to determine the analytical precision of the

six-step semiquantitative spectrographic technique used by the Branch of

Exploration Research (Motooka and Grimes, 1976). These tests indicate that,

on the average, the frequency with which values from repeated analyses of the

same sample will fall within the class interval containing the "true" value

(as measured by the mean of a series of analytical runs), plus or minus one

and two consecutive reporting intervals is approximately 83 percent and 96

percent, respectively. For example, if a value is reported as 3.0, the

probability is 0.83 that a second analysis of that sample would be reported as

2.0, 3.0, or 5.0. The Motooka and Grimes study found analytical variance

(reported as a number of steps of the six-step scale), to be consistent for a

variety of geologic materials and to show no appreciable difference among most

elements or concentration ranges; except near the limits of determinability

where "precision of the analysis is greatly diminished" (Motooka and Grimes,

1976, p. 2).

A stream-sediment sampling experiment was conducted by Johnson and others

(1980) within the Coast Range 180 km north of Bradfield Canal; in similar

terrane to that of our study area. They determined the amount of variability

attributable to analytical procedures and to variation in sample spacing. For

spectrographic data from that area, which does not contain detected mineral

enrichment, analytical variance ranged from 22 percent (Ni) to 88 percent (Ti,

Mn, V) of the total variance. At the 95 percent confidence level, only four

spectrographically determined elements had analytical variance greater than

the two step average variation determined by Motooka and Grimes; Ti (3 steps),

Cu (3 steps), La (3.5 steps), and Zr (2.5 steps). This study suggests that

for data with a narrow range of values (approaching the level of analytical

variance for that element), the analytical component of total variance will be

responsible for a significant portion of the observed fluctuations but that

for data with a relatively broad range of values, analytical variability

should have only minor effect.

Data from analyses by the atomic absorption methods are not reported on

the six-step scale. They are more sensitive and considered more precise than

spectrographic analyses. Johnson and others determined analytical variance

for atomic absorbtion analyses of Cu, Pb, and Zn to be equivalent to

approximately 1.0, 1.5, and 0.5 steps of the six-step scale respectively, at

the 95 percent confidence level (Johnson and others, 1980, table 3, last

column).

10

STATISTICAL SUMMARY

The analytical data were processed using a computer to produce the

statistical summary presented in table 4. All distributions are treated in

terms of the six-step class intervals described above and thus the atomic

absorption data are regrouped into these intervals for the summary. The

program output consists of: a frequency distribution table, histogram,

summary of qualified values, range of values, arithmetic and geometric means

and deviations for each element. Table 4 entries are identified in an

explanation at the beginning of that table.

All data values, including those for 255 replicate samples, were used to

compute the statistics in table 4. Comparison of this table with statistics

and histograms derived from 1) the data less replicates, 2) the replicates

alone, and 3) the data with replicates averaged in, shows only minor shifts in

values of the mode, arithmetic mean, and geometric mean and insignificant

changes in the shape of the distribution.

The histograms in table 4 have a quasi-logarithmic analytical value scale

because they use the class intervals of the six-step semiquantitative scale.

Between 1968 and 1975, the lower limits of determinability were raised for

atomic absorption analysis of Au and for spectrographic analysis of Cr and Nb

(see table 1). Unqualified values less than the current determinability

limits are included in the frequency tables and histograms. All values

qualified with N, L, G, or H were omitted from the histograms. The resulting

statistics are biased and the histograms incomplete.

The summary at the end of table 4 presents estimates geometric means and

geometrdc deviations recomputed using a method devised by A. J. Cohen for

treating singly censored distributions (Cohen, 1959, 1961; Miesch, 1967). If

an element has no qualified data values, the geometric mean and geometric

11

deviation will be the same in both this summary and on the page within the

table for the particular element. Cohen's method is applicable to

distributions truncated on either the high or low end but, because low end

truncations (left-censored distributions) are much more common in geochemical

problems, the computer program used here was designed only to handle them. If

some values are coded "G", the estimates by Cohen's method were not made for

that element. The estimates of geometric mean and geometric deviation are

unbiased in a strict sense only where the values used to compute them are

derived from a normally-distributed parent population; but it has been shown

that the method gives satisfactory results whenever the data are symmetrical

about a single mode (Miesch, 1967, p. B5).

The geometric mean of N values is the Nth root of their product and can

be computed as the antilogarithm of the arithmetic mean of the logarithms of

the analyses. It is not an estimate of geochemical abundance but of "central

tendency" (or characteristic value) for a frequency distribution which follows

the exponential or "natural growth" law and is thus symmetrical on a

logarithmic scale. The geometric mean is a more stable value than the

arithmetic mean because it is not influenced as strongly by data at the

extremes of the distribution. The geometric deviation can be computed as the

antilogarithm of the standard deviation of the logarithms of the data

values. The geometric mean and geometric deviation are useful for

characterizing many geochemical distributions which are often more nearly log-

normal than normally distributed. Histograms of the data contained in this

report are more nearly symmetrical on a logarithmic scale than when plotted

with a linear scale. Cumulative frequency plots of the data values and of

their logarithms also demonstrate that these data are distributed in an

approximately exponential fashion. While the geometric mean is the best

12

estimate or predictor of values for individuals within a log-normal

population, it is not an estimate of geochemical abundance. It can not be

used to predict the amounts of elements present as the arithmetic mean can

(Miesch, 1963, 1967). For further discussion of geometric mean and geometric

deviation see Kenny, (1952) and Miesch (1963, 1967, 1976).

BIAS AND VARIABILITY AFFECTING INTERPRETATION

In reviewing the data in table 5 and the statistical summary in table 4,

several sources of bias and variability in the data must be considered.

Factors including time limitations, weather, snow and vegetative cover, type

and amount of sediment accessable, and availability of helicopter landing

sites prevented uniform sampling in all areas. Uneven sample density also

resulted from more concentrated sampling of some areas near evidence of

mineralization such as iron-staining or visible metallic minerals. This

practice has biased the data slightly in favor of samples containing values

above background levels. The requirement of truly random sampling—that all

potential samples have an equal likelihood of being selected—is not strictly

met. In addition, the stream-sediment samples were collected from a large

area, where lithologic units of various origins and rock types may comprise

several dissimilar geochemical populations. The samples are not grouped on

the basis of geological or geochemical affinity. The summary of values thus

provides only a general indication of the trends that may be present.

Variability of results may be influenced by many factors, including the

difficulty of obtaining representative samples of inhomogeneous media,

variation in sample preparation, and variability inherent in the analytical

techniques. It is likely with any large data-set that errors have occurred in

13

recording, key-punching, and editing the data and that some have remained

undetected. Because of these factors, high values for a single element or a

single site should be considered questionable indicators of bedrock

mineralization.

ACKNOWLEDGMENTS

We wish to thank several U.S. Geological Survey colleagues for their

considerable cooperation and assistance. George Van Trump, Jr., provided

valuable aid by resolving computer-programming problems. Steven K. McDanal

and Christine M. McDougal managed entry of the data into computer data-

files. Samples were collected by a number of geologists including H. C. Berg,

A. L. Clark, J. E. Decker, M. F. Diggles, George Dunne, R. L. Elliott,

J. D. Gallinatti, Me! Herdrick, S. M. Karl, R. D. Koch, M. L. Miller-Hoare,

R. P. Morrell, J. G. Smith, and R. A. Sonnevil. We also wish to thank Kenneth

Eicher of TEMSCO Helicopters, Ketchikan, who was most generous with his time

and advice; and volunteered logistical assistance which greatly aided our

field efforts. The skillful flying of helicopter pilots Barry Roberts,

Richard Rossiter, and Ed Svec allowed us to sample this particularly rugged

and inaccessible terrain and helped maintain some of our peace of mind.

14

REFERENCES

Berg, H. C., Elliott, R. L., Smith, J. G., Pitman, T. L., and Kimball, A. L.,

1977, Mineral resources of the Granite Fiords Wilderness Study Area,

Alaska: U.S. Geological Survey Bulletin 1403, 151 p.

Brew, D. A., and Ford, A. B., 1978, Megalineament in southeastern Alaska marks

southwest edge of Coast Range batholithic complex: Canadian Journal of

Earth Sciences, v. 15, no. 11, p. 1763-1772.

Brew, H. C., Ford, A. B., Grybeck, Donald, Johnson, B. R., and Nutt, C. J.,

1976, Key foliated quartz diorite sill along southwest side of Coast

Range complex, northern southeastern Alaska, j[n_ Cobb, E. H., ed., The

United States Geological Survey in Alaska: Accomplishments during

1975: U.S. Geological Survey Circular 733, p. 60.

Brew, D. A., Grybeck, Donald, Johnson, B. R., Jachens, R. C., Nutt, C. J.,

Barnes, D. F., Kimball, A. L., Still, J. C., and Rataj, J. L., 1977,

Mineral resources of the Tracy Arm-Fords Terror Wilderness study area and

vicinity, Alaska: U.S. Geological Survey Open-File Report 77-649, 282 p.

Buddington, A. F., 1929, Geology of Hyder and vicinity, southeastern Alaska:

U.S. Geological Survey Bulletin 807, 124 p.

Buddington, A. F., and Chapin, T., 1929, Geology and mineral deposits of

southeastern Alaska: U.S. Geological Survey Bulletin 800, 398 p.

Cohen, A. C., 1959, Simplified estimators for the normal distribution when

samples are singly censored or truncated: Technometrics, v. 1, no. 3,

p. 217-237.

———, 1961, Tables for maximum likelihood estimates; singly truncated and

singly censored samples: Technometrics, v. 3, no. 4, p. 535-541.

15

Grimes, D. J., and Marranzino, A. P., 1968, Direct-current arc and

alternating-current spark emission spectrographic field methods for the

semiquantitative analysis of geologic materials: U.S. Geological Survey

Circular 591, 6 p.

Hutchison, W. W., 1970, Metamorphic framework and plutonic styles in the

Prince Rupert region of the Central Coast Mountains, British Columbia:

Canadian Journal of Earth Science, v. 7, p. 376-405.

Johnson, B. R., Forn, C. L., Hoffman, J. D., Brew, D. A., and Nutt, C. J.,

1980, Efficient stream-sediment sampling design: An experiment at Tracy

Arm, Alaska: U.S. Geological Survey Professional Paper 1129, p. E1-E9.

Kenny, J. F., 1952, Mathamatics of Statistics Part I (2nd ed.): New York,

D. Van Nostrand Company, p. 52-55.

Koch, R. D., and Elliott, R. L., 1978a, Analyses of rock samples from the

Ketchikan quadrangle, southeastern Alaska: U.S. Geological Survey Open-

File Report 78-156A, 163 p.

———, 1978b, Analyses of rock and stream sediment samples from the Prince

Rupert quadrangle, southeastern Alaska: U.S. Geological Survey Open-File

Report 78-156B, 98 p.

———, 1978c, Analyses of stream-sediment samples from the Ketchikan

quadrangle, southeastern Alaska: U.S. Geological Survey Open-File

Report 78-156C, 214 p.

Koch, R. D., Elliott, R. L., Berg, H. C., and Smith, J. G., 1976, Analyses of

rock and stream-sediment samples from the Bradfield Canal quadrangle,

southeastern Alaska: U.S. Geological Survey Open-File Report 76-486,

136 p.

16

Koch, R. D., ETHott, R. L., O'Leary, R. M., and Risoli, D. A., 1980a,

Trace element data for rock samples from the Bradfield Canal quadrangle,

southeastern Alaska: U.S. Geological Survey Open-File Report 80-910A,

256 p.

———, 1980b, Trace element data for stream-sediment heavy mineral concentrate

samples from the Bradfield Canal quadrangle, southeastern Alaska: U.S.

Geological Survey Open-File Report 80-910C, 68 p.

Koch, R. D., O'Leary, R. M., and Risoli, D. A., 1980, Magnetic tape containing

trace element data for rock, stream-sediment, and heavy-mineral

concentrate samples from the Bradfield Canal quadrangle, southeastern

Alaska: Menlo Park, Calif., U.S. Geological Survey Report, 23 p.,

computer tape Available from the U.S. Department of Commerce, National

Technical Information Service, Springfield, VA. 22151, as report USGS-GD-

80-004.

Koch, R. D., Van Trump, George, Jr., and McDanal, S. K., 1978, Magnetic tape

containing analytical data for rock and stream-sediment samples from

Ketchikan and Prince Rupert quadrangles, southeastern Alaska: Menlo

Park, Calif., U.S. Geological Survey Report, 8 p., computer tape

Available from the U.S. Department of Cornnerce, National Technical

Information Service, Springfield, VA 22151, as report NTIS PB-276-777.

Motooka, J. M., and Grimes, D. J., 1976, Analytical precision of one-sixth

order semiquantitative spectrographic analysis: U.S. Geological Survey

Circular 738, 25 p.

Miesch, A. T., 1963, Distribution of elements in Colorado Plateau uranium

deposits—a preliminary report: U.S. Geological Survey Bulletin 1147-E,

57 p.

———, 1967, Methods of computation for estimating geochemical abundance:

U.S. Geological Survey Professional Paper 574-B, 15 p.

17

Miesch, A. T., 1976, Sampling designs for geochemical sampling—syllabus for a

short coarse: U.S. Geological Survey Open-File Report 76-772, 140 p.

Myers, A. T., Havens, R. G., and Dunton, P. J., 1961, A spectrochemical

method for the semiquantitative analysis of rocks, minerals, and ores:

U.S. Geological Survey Bulletin 1084-1, p. 207-229.

Roddick, 0. A., and Hutchinson, W. W., 1974, Setting of the Coast Plutonic

Complex, British Columbia: Pacific Geology, v. 8, p. 91-108.

Smith, J. G., 1977, Geology of the Ketchikan D-l and Bradfield Canal A-l

quadrangles, Alaska: U.S. Geological Survey Bulletin 1425, 49 p.

Vaughn, W. W., and McCarthy, J. H., 1964, An instrumental technique for the

determination of submicrogram concentrations of mercury in soil, rock and

gas: U.S. Geological Survey Professional Paper; 501-D, p. D123-D127.

Ward, F. N., Nakagawa, H. M., Harms, T. F., and Van Sickle, G. H., 1969,

Atomic-absorption methods of analysis useful in geochemical

exploration: U.S. Geological Survey Bulletin 1289, 45 p.

Wright, F. E., and Wright, C. W., 1908, The Ketchikan and Wrangell mining

districts, Alaska: U.S. Geological Survey Bulletin 347, 210 p.

18

Table 4.--Statistical summary of data fo* stream-sedinent samples

EXPLANATION OF TABLE HEADINGS AND ABBREVIATIONS

VALUE - the data valueNO. = number of occurances of this valueX = NO. as oercent of total number of data values (ANAL)CUM = number unqualified records at & below this valueCUM X(col 1)* unqual values at or below this value/ as X of ANAL (col 2)* unqual values above this value/ as X of ANAL

TOT CUM = number of values (N/L/T + unqual) at or below this valueTOT CUM X -(col 1)* values not 8/H/OTHER at or below this value/ as X of ANAL (col 2)* values not 8/H/OTHER above this value/ as X of ANAL

B - value = no. values qualified with 'B' (= no data)- percent a X of all records read (READ)

T - value * no. values qualified with 'T 1 (* trace)- percent * X of all values not B/H* or OTHER (ANAL)

H - value * no. values qualified with 'H' (= interference)- percent * X of all values not B/H/ or OTHER (ANAL)

N - value * no. values qualified with 'N' (= not detected)- percent * X of all values not 8/H/ or OTHER (ANAL)

L - value = no. values qualified with 'L' (= less than)- percent * X of all values not 8/H» or OTHER (ANAL)

G - value * no. values qualified with 'G' (* greater than)- percent * X of all values not B/H/ or OTHER (ANAL)

OTHER = no. qualified values not equal B/T/H/N/L/G- percent * X of all records read (READ)

UNOUAL * no. unqualified data valuesANAL = total no. valid data values (= unqualified * N/L/T/G)READ * no. input records read

MIN * minimum unqualified value MAX = maximum unqualified value AMEAN = arithmetic mean of unqualified values SD = standard deviation of unqualified values GMEAN » geometric mean of unqualified values GO * geometric deviation of unqualified values VALUES = no. of data values used to compute the above statistics,

Note: geometric mean & deviation cannot be computed for a variable if one or more values are zero*

RECOMPUTATION OF STATISTICS FOR QUALIFIED DATA

If any data values are qualified with codes N/ L/ T/ or G/ then MIN/ MAX/ AMEAN/ SO/ GMEAN/ and GO are recomputed after setting all values with N/ L/ or T codes equal to 1/2 the lowest qualified value and setting values with the code G equal to twice the highest qualified value. These estimates are usually good when the X of qualified values is small* becoming increasingly poor as that percentage increases.

19

Table 4.--StatisticaI summary of data from stream-sediment samples--Continued

COLUMN ID.: S-FEX

VALUE SO. X CUM. CUM. X TQT CUM TOT CU« X

123456789

10

0.7001.0001 .5002.0003.0035.0007.000

10.00015.00020.000

12

1530

15237227125114620

0.080.161.162.3311.7928.8622.5819.4711.331.55

13

1848

200572863

111412601280

0.10.21.43.7

15.544.467.086.497.899.3

99.999.898.696.384.555.633.013.62.20.7

13

1848

230572863

111412601280

0.10.21.43.715.544.467.086.497.899.3

99.999.898.696.384.555.633.013.62.20.7

B T6 0

0.5 0.0

MIN0.7000.700

H0

0.0

N 0

0.0

MAX 20.00 40.03

L0

0.3

G9

0.7

AMEAN 7.452 7.679

OTHER0

0.0

UNQUAL 1280

SO3.954.78

ANAL 1289

GHEAN 6.479 6.562

READ 1295 VALUES

PERCENT

GO VALUES1.72 12801.76 1289

0.005.00

Percent10.00

of Samples

15.00

Analyzed 20.00

25.0030.00

0.700 I1.000 I1.500 +XI2.000 +XXXXI3.000 +XXXXXXXXXXXXXXXXXXXXXXXI5.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI7.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI10.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI15.000 -fXXXXXXXXXXXXXXXXXXXXXXl20.000 +XXI

0.00 10.00 20.00 30.005.00 15.00 25.00

Each increment (each X or I plotted) 0.500 X

20

Table 4.—Statistical sunnary of data fro* stream-sediment $a»ples--Continjed

COLUMN 10.: S-MGX

VALUE NO. CUM. CUM. X TOT CUM TOT CUM X

123456789

101 1

B6

0.5

00000112357

T0

0.0

.150

.200

.300

.500

.700

.000

.500

.000

.000

.000

.000

H0

0.0

MIN0 .150

217

2355122210339423975

N0

0.3

MAX7.03

0.160.080.541.784.279.4616.2926.3033.207.530.39

L0

0.0

23

103388

210420759

118712841289

G0

0.0

AMEAN2 .305

Percent

00000112357

.150

.200

.300

.500

.700

.000

.500

.000

.000

.000

.000

0.00

II+ 1+ XI+ XXXI

10. 0020.00

0.0.0.2.6.

16.32.58.92.99.

100.

OTHER0

0.0

SD1.1

2 992 998 996 978 933 836 679 411 76 00 0

.8 2

.8 3

.2 10

.4 33

.2 88

.7 210

.4 420

.1 759

.9 1187

.4 1284

.0 1289

UNQUAL ANAL1289 1289

3

of Samples

30 .00

GMEAN2.021

Ana ly zed40.00

0.0.0.2.6.

16.32.58.92.99.

100.

READ1295

GO1.73

50.00

22868369160

99.899.899.297.493.283.767.441.17.90.40.0

VALUESPERCENT

VALUES1289

60.00

+XXXXXXXX 1+XXXXXXXXXXXXXXXI+XXXXXXXXXXXXXXXXXXXXXXXXXI+XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI+XXXXXXXI1

0.0010. 00

20.0030 .00

Each increment (each X or 1 plotted)

40.00 60.0050.00

» 1.003 X

21

Table 4.--Statistical summary of data from stream-sediment samples--Continued

COLUMN ID.J S-CAX

VALUE >*0. X CUM. CUM. X TOT CUM TOT CUM X

1 0.300 3 0.23 3 0.2 99.8 32 0.500 4 0.31 7 0.5 99.5 73 0.700 13 1.01 20 1.6 98.4 204 1.000 42 3.26 62 4.8 95.2 625 1.500 181 14.04 243 18.9 81.1 2436 2.000 461 35.76 704 54.6 45.4 7047 3.000 452 35.07 1156 89.7 10.3 11568 5.000 119 9.23 1275 98.9 1.1 12759 7.000 13 1.01 1288 99.9 0.1 1288

10 20.000 1 0.08 1289 100.0 0.0 1239

8 T H "4 L G OTHER UNQUAL ANAL600000 0 1289 1289

0.5 0.0 0.0 0.0 0.0 0.0 0.0

MIN MAX AMEAN SO GMEAN0.300 20. OD 2.567 1.21 2.344

Percent of Samples Analyzed0.3C 20.00 40.00

10.00 30.00

0.300 10.500 10.700 +11.000 +XXI1.500 +xxxxxxxxxxxxxl2.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI3.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI5.000 +XXXXXXXXI7.000 *l10.000 115.000 120.000 1

0.00 20.00 40.0010. CO 30.00

Each increment (each x or I plotted) « 1.01

0.20.51.64.8

18.954.689.798.999.9

100.0

READ1295

6D1.53

50.00

50.00

DO X

99.899.598.495.281.145.410.31.10.10.0

VALUESPERCENT

VALUES1289

60.00

60.00

Table 4.--Statistical summary of data fro* streaa-sediment sa«ple$--Continued

COLUMN 10.: S-TIX

VALUE MO. X CUM. CUM. X TOT CUM TOT CUM X

1 0.070 1 0.08 12 0.100 6 0.47 73 0.150 14 1.09 214 0.200 62 4.81 835 0.300 260 20.17 3436 0.500 473 36.70 8167 0.700 296 22.96 11128 1.030 116 9.00 1223

0.1 99.9 10.5 99.5 71.6 98.4 216.4 93.6 8326.6 73.4 34363.3 36.7 81686.3 13.7 111295.3 4.7 1228

3 T H N L G OTHER UNQUAL ANAL600 0 0 61

0.5 0.0 0.0 0.0 0.0 4.7 0.

MIN 1AX A1EAN0.070 1.03 0.5320.070 2.00 0.601

Percent of0.00 20.00

13.00

0.070 I0.100 I0.150 +l0.200 +xxxxl0.300 +XXXXXXXXXXXXXXXXXXXI

0 1228 12890

SO GMEAN0.22 0.4S50.38 0.518

Samples Analyzed40.00

30.00

0.10.51.66.4

26.663.386.395.3

READ1295

GO1.571 .70

50.00

99.999.598.493.673.436.713.74.7

VALUESPERCENT

VALUES12231289

60.00

0.500 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI0.700 +XXXXXXXXXXXXXXXXXXXXXX I1.000 +xxxxxxxxi

+ ——— —— -+. —— — —— + ———0.00 20.00

13. CO

Each increment (each x or I

40.0030.00 50.00

60.00

plotted) » 1.333 X

23

Table 4.--Statistical sunmary of data fro« $treaa-sediment samples—Continued

COLUMN ID.: S-MN

VALUE NO. X CUM. CUM. X TOT CUM TOT CUM X

1p34567S

36

3.5

300500700

10001500200030005000

T0

0.0

MIN300300

.030

.000

.000

.000

.000

.000

.300

.300

.000

.300

H3

0.3

1049

240526340931711

„3

0.3

MAX5000

10003.03.03

0.783.8018.6240.8126.386.981.320.85

L3

3.3 3

1059

299825

1165125512721283

G6

.5

AMEAN1182.1223.

775817

0.84.623.264.090.497.498.799.5

OTHER0

0.0

SO568.88826.19

99.295.476.836.09.62.61.30.5

UNQUAL1233

1059

299825

1165125512721233

ANAL1289

GMEAN1085.1096.

295572

0.4.

23.64.90.97.98.99.

READ1295

GD1.501.54

86204475

99.295.476.836.09.62.61.30.5

VALUESPERCENT

VALUES12831289

0.0010. CO

Percent of Samples Analyzed 20.00 40.00

30.00 50.00

Each increment (each X or I plotted) 1.000 X

60.00

300. OC3 +l 500.000 + xxx I700.000 +XXXXXXXXXX XXXXXXXXI1000.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI1 500. 000 +XXXXXXXXXXXXXXXXXXXXXXXXXI2000.000 +xxxxxxl3000.000 +15000.000 +1

+ -_-_„ ——— -4 -. ........ + ......... + . ........ + ......... + ......-..- +

0.00 20.00 40.00 60.0010.00 30.00 50.00

Table 4.--SIatisticaI summary of data f ro» stream-sedinent samples—Continued

COLUMN ID.: S-AG

VALUE

0.5000.7QO 1.0001 .5002.0003.0005.000

NO.

5113321

1.930.390.850.620.230.150.08

CUM.

25304149525455

CUM. X TOT CUM

1.9 2.3 3.2 3.S 4.0 4.2

98.197.796.896.296.095.8

126412691280128812911293

TOT CUM X

97.798.198.999.599.899.9

4.3 95.7 1294 100.0

2.3 1.9 1.10.5 0.2 0.1 0.0

9 T1 0

0.1 0.0

MIN0.5000.250

H0

0.0

N1173 90.6

MAX5.035.03

L66

5.1

G0

0.0

AMEAN 1.018 0.283

OTHER0

0.0

UNQUAL 55

SO0.810.23

ANAL 1294

GMEAN 0.8340.263

READ 1295

GD1.801.31

VALUESPERCENT

VALUES55

1294

Percent of Samples Analyzed00

1.002.00

3.004.00

5.006.00

0.500 +xxxxxxxxxxxxxxxxxx0.700 +xxxl1.000 +xxxxxxxxl1 .500 +xxxxx I2.000 +xl3.000 *xl5.000 +l

0.00 2.001.00 3.00

4.00 6.00

Each increment (each x or I plotted) *

5.00

0.100 X

Table 4.--StatisticaI sunmary of data fro* stream-sediment samples—-Centinued

COLUMN 10.: S-AS

NO UNQUALIFIED VALJES FOUND

8 T H N L G OTHER UNQUAL ANAL READ1 0 0 1231 13 0 0 0 1294 1295 VALUES

0.1 0.0 0.0 99.0 1.0 0.0 0.0 PERCENT

Table 4.—Statistical sunmary of data from stream-sediment samples—Continued

COLUMN ID.: S-AU

NO UNQUALIFIED VALUES FOUND

8 T H M L G OTHER UNQUAL ANAL READ1 0 0 1239 500 3 1294 1295 VALUES

0.1 0.0 0.0 99.6 0.4 0.0 0.0 PERCENT

27

Table 4.--StatisticaI summary of data from stream-sediment samples--Continued

COLUMN 10.: S-B

VALUE NO. CUM, CUM, TOT CUM TOT CUM X

123456789

a1

0.1

101520305070

100150200

T0

0.0

MIN10.5.

10.15.20.30.50.70.

100.150.200.

000000

000000000000000000000300000

.000

.000

.303

.000

.300

.000

.000

.030

.000

H0

0.0

159373424103111

N239

16.2

12.2.2.1.0.0.0.0.0.

L815

63.0

MAX200200

0.00

.33

.03

5. 00

29 15986 19663 23385 25477 26423 26708 26808 26908 270

12.315.117.819.620.420.620.720.820.9

6 OTHER0

0.0 3.

AMEAN17.4267.593

Percent of10.00

+XXXXXXXXXXXXXXXXXXXXXXXXI+XXXXX+ XXXX I+ XXX I+ XIIIII

0.00

I

5. 0010.00

Each increment (each x or 1

00

SO18.259.74

87.784.982.280.479.679.479.379.279.1

UNQUAL270

1

118312201254127812881291129212931294

ANAL1294

GMEAN4.2106.218

91.94.96.98.99.99.99.99.100.

READ1295

601.711.63

439858890

8.65.73.11.20.50.20.20.10.0

VALUESPERCENT

VALUES270

1294

Samples Analyzed

15.

15.

00

00

plotted) a

20.30

20.00

25.0030.00

30.0025.00

0.500 X

Table 4.--Statistica I summary of data from stream-sediaent samples*-Contiiued

COLUMN ID.: S-8A

VALUE

200.000300.000500.030700.0001000.0001500.0002000.000

8 3000.3009 5000.000

NO, CUM.

13835

179278412232

5314

0.082.946.57

13.8321.4831.8417.934.101.08

139

124303581993

122512781292

CUM. % TOT CUM

0.13.09.623.444.976.794.798.899.8

99.997.090.476.655.123.35.31.20.2

139

124303531993

122512781292

TOT CUM X

0.13.09.623.444.976.794.798.899.8

99.997.090.476.655.123.35.31.20.2

81

0.1

T H0 0

0.0 0.0

MIN200.000 200.000

N0

0.0

MAX

5000.0310000.03

L G0 2

0.0 0.2

AMEAN 1368.731 1382.071

OTHER0

0.0

UNOUAL 1292

SD710.63 786.94

ANAL 1294

GKEAN 1202.732 1206.676

READ1295 VALUES

PERCENT

GO VALUES1.69 12921.70 1294

0.00Percent of Samples Analyzed

20.03 40.0013.00 30.00

200.000 I300.000 +XXI500.000 +XXXXXX1700.000 +XXXXXXXXXX XXXI1000.000 +XXXXXXXXXXXXXXXXXXXXI1 500. 000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI2000.000 +xxxxxxxxxxxxxxxxx I 3300.000 +XXXI 5000.000 +l

50.0060.00

0.00 20.00 4010.00 30.00

Each increment (each X or 1 plotted) *

.00 60.0050.00

1.000 X

Table 4.—Statistical summary of data from stream-sediwent samples--Continued

COLUMN 10.: S-8E

VALUE MO. X CUM. CUM. X TOT CUM TOT CUM X

123456789

101112

1.0001.5002.3333.0005.0007.000

10.30015.33020.00030.00050.00070.000

63927413018107

1032131

47.0621.1710.051.390.770.540.770.230.150.080.230.08

609883

1013103110411048105810611063106410671068

47.168.278.379.780.481.031.882.032.182.282.582.5

52.931.821.720.319.619.018.218.017.917.817.517.5

83511091239125712671274128412871289129012931294

64.585.795.797.197.998.599.299.599.699.799.9100.0

35.514.34.32.92.11.50.80.50.40.30.10.0

81

0.1

T H0 0

0.0 0.0

MIN1.0000.500

N L2 224

0.2 17.3

MAX 73.0370.03

G0

0.0

AMEAN 1.749 1.531

OTHER0

0.0

UNQUAL 1068

SO 3.753.44

ANAL 1294

GMEAN 1.333 1.123

READ 1295 VALUES

PERCENT

GO VALUES1.64 10631.79 1294

0.0010.00

Percent of20.00

Samol.es Analyzed40.00

30.0060.00

50.00

000500000000000

7.00010.00015.00020.00030.00050.00070.000

+XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXX!+XXXXXXXXXXXXXXXXXXXXI+XXXXXXXXXI+1 +1 +1 *l

+--. 0.00 20.00

.--4.--.

40.00 60.0010.00 30.00 50.00

Each increment (each x or I plotted) * 1.000 X

30

Table 4.—Statistical Summary of data fro* stream-sediment sanple»--Continued

COLUMN ID.: S-3I

VALUE MO. X CUM. CUM. X TOT CU1 TOT CUM X

1 15.000 1 0.08 1 0.1 99.9 1294 100.0 0.0

R T H M L G OTHER UNQUAL ANAL READ1 0 0 1291 200 1 1294 1295 VALUES

0.1 0.0 0.0 99.8 0.2 0.0 0.0 PERCENT

WIN 1AX15.000 15.00 5.000 15.00

0.00 5.00

+ —— — ——— + ——15.000 I

0.00

AMEAN 15.000 5.008

Percent 10.00

10.00

SD 0.00 0.28

of Samples

15.00

GMEAN GD 15.000 ******** 5.004 1.03

Ana lyzed 20.00

25.00

20.00

VALUES 1

1294

30.00

30.00

Each increment (each X or I plotted) * 0.500 X

31

Table 4.--Statistical summary of data from stream-sediment samotes--Continued

COLUMN ID.: S-CD

NO UNQUALIFIED VALUES POUND

8 T H N L G OTHER UNQUAL ANAL READ1 0 0 1294 300 0 1294 1295 VALUES

0.1 0.0 0.0 100.3 3.3 3.0 0.0 PERCENT

Table 4.--Statistical summary of data from stream-sediment samples--Continued

COLUMN ID.: S-CO

VALUE NO.

5.0007.00010.00015.00020.03030.00050.00070.000

inn.ooo

CUM,

54107255292340154

5041

4.958.27

19.7122.5726.2812.673.860.310.08

64171426718

10581222127212761277

CUM. x TOT

4.913.232.955.581.394.498.398.6

95.186.867.144.518.25.61.71.4

TOT

81183443735

1075123912891293

6.314.534.256.883.195.799.699.9

93.785.565.843.216.94.30.40.1

98.7 1.3 1294 100.0 0.0

B T1 0

0.1 0.0

MIN5.0002.500

H0

0.02

0.2

MAX100.03 100.33

L15

1.2

G 0

0.0

AMEAN 17.697 17.497

OTHER0

0.0

UNQUAL 1277

SD10.34 10.41

ANAL 1294

GMEAN 15.290 14.931

READ 1295

GO1.72 1 .78

VALUES PERCENT

VALUES 1277 1294

0.005. CO

Percent of Samples Analyzed10.00 20.00

15.00 25.0030.00

5.000 +XXXXXXXXX I7.000 +XXXXXXXXXXXXXXXX I

10.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI15. 000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI20.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI30.000 +XXXXXXXXXXXXXXXXXXXXXXXXI50.000 +XXXXXXXI70.000 *l100.000 I

0.00 10.00 205.00 15.00

Each increment (each X or I plotted) *

.00 30.0025.00

0.500 Z

33

Table 4.--StatisticaI summary of data from stream-sedi*ent sample$--Continued

COLUMN 10.: S-CR

VALUE

123456789

10111213

7.00010.00015.0002C.OOO30.00050.00070.000

100.000150.000200.000300.000500.000700.000

NO, CUM.

15047

1231461382981941729330116

0.083.863.639.51

11.2814.5316.0714.9913.297.192.320.850.46

15198

221367555763957

11291222125212631269

CUM. X TOT CUM

2676

123246392580788982

11541247127712881294

0.13.97.6

17.128.442.959.074.087.294.496.897.698.1

99.996.192.482.971.657.141 .026.012.85.63.22.41.9

TOT CUM X

2.05.99.5

19.030.344.860.975.989.296.498.799.5

100.0

98.094.190.581 .069.755.239.124.110.83.61.30.50.0

B T1 0

0.1 0.0

MIN7.0005.000

H0

0.0

N2

0.2

MAX700.00 700.00

L23

1.8

60

0.0

AMEAN 90.238 88.591

OTHER0

0.0

UNQUAL 1269

SO85.51 85.49

ANAL 1294

GMEAN 62.884 59.382

READ 1295

602.402.55

VALUES PERCENT

VALUES 1269 1294

0.305.00

Percent of Samples Analyzed 10.00 20.00

15.00

7.000 I10.000 +xxxxxxxi15.000 +xxxxxxl20.000 +xxxxxxxxxxxxxxxxxx I30.000 +XXXXXXXXXXXXXXXXXXXXXX I50.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXI70.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI

100.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXI150.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXI200.000 txxxxxxxxxxxxxl 300.000 +xxxxi 500.000 +XI 700.000 +l

•f

25.0030.00

00 10.005.00 15.00

ich increnent (each X or 1 plotted)

20.0025.00

« 0.500 X

30.00

34

Table 4.—Statistical summary of data from stream-sediment samples — Continued

COLUMN ID.: S-CU

VALUE

1234567891011121314

5.0007.000

10.00015.00020.00030.00050.00070.000

100.000150.000200.000300.000500.000700.000

NO, CUM

142H7U2121162160132105

613214

311

10.9711.3610.979.35

12.5212.3610.208.114,712.471.080.230.080.08

142289431552714874

10061111117212041218122112221223

11.022.333.342.755.267.577.785.990.693,094,194.494.494.5

89.077.766.757.344.832.522.314.19.47.05.95,65.65.5

CUM. x TOT CUM

213360502623735945

10771182124312751289129212931294

TOT CUM X

16.5 83.527.838.848.160.773.083.291.396.198.599.699.899.9

100.0

72.261.251.939.327.016.88.73.91.50.40.20.10.0

8 T H N L G OTHER UNQUAL ANAL READ1 0 0 11 63 0 0 1223 1294 1295 VALUES

0.1 0.0 D.D 3.9 4.6 0.0 0.0 PERCENT

WIN MAX AMEAN SD GMEAN 6D VALUES5.000 700.00 34.966 45.32 20,711 2.72 12232.500 700.00 33.185 44.68 18.443 2.96 1294

0.005.00

Percent of Samples Analyzed 10.00 20.00

15.0030.00

25.00

5.000 +XXXXXXXXXXXXXXXXXXXXXI 7.000 +XXXXXXXXXXXXXXXXXXXXXXI

10.000 +XXXXXXXXXXXXXXXXXXXXXI 15.000 +XXXXXXXXXXXXXXXXXXI 20.000 +XXXXXXXXXXXXXXXXXXXXXXXXI 30.000 +XXXXXXXXXXXXXXXXXXXXXXXXI 50.000 +XXXXXXXXXXXXXXXXXXXI 70.000 +XXXXXXXXXXXXXXXI

100.000 +xxxxxxxxI150.000 +XXXX1?00.000 +x I300.000 I500.000 I700.000 I

0.00 10.00 20.00 30.005.00 15.00 25.00

Each increment (each X or I plotted) 0.500 X

35

Table 4.--Statistical summary of data fro* stream-sediment samples--Continu«d

COLUMN ID.: S-LA

VALUE NO CUM,

123456789

20.00030.00050.00070.030

100.000150.030200.033300.000500.000

165231239237U9

6024

71

12.7515.5322.3318.3211.514.641.850.540.08

165366655892

10411101112511321133

CUM. X TOT CUM

12.828.350.668.980.485.186.987.5

87,7149.431.119.614.913.112.5

326527816

10531202126212861293

TOT CUM X

25.240.763.181.492.997.599.499.9

87.6 12.4 1294 100.0

74.859.336.918.67.12.50.60.10.0

8 T1 C

0.1 0.0

2C.OOO 10.000

H0

3.0

M64

4.9

MAX500.00 500.33

L97

7.5

G0

0.0

AMEAN 63.257 56.631

OTHER0

0.0

UNQUAL 1133

SO44.85 45.50

ANAL 1294

GMEAN 51.943 42.316

READ 1295

GO1 .86 2.21

VALUES PERCENT

VALUES 1133 1294

0.005.00

Percent of Samples Analyzed 10.00 20.00

15.00 25.00

20.000 +XXXXXXXXXXXXXXXXXXXXXXXXXI30.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI50.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI70.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI

100.000 +XXXXXXXXXX XXXXXXXXXXXXl1 50.000 +XXXXXXXX I200.000 + XXXI 300.000 +1500.000 I

+......-.»-- + —------.-*.---------+.-------«•+.--.-.-

0.00 10.00 20.005.00 15.00

30.00

30.0025.00

Each increment (each x or I plotted) - 0.503 X

36

Table 4.--Statistical sunmary of data from stream-sediment samples—'Continued

COLUMN ID.: S-10

VALUE MO.

5.0007.000

10.00015.00020.00030.00050.00070.000100.000

CUM,

4819181954222

3.711.471,391.470.390.310.150.150.15

486785

104109113115117119

CUM. X TOT C'JM

3.7 5.26.6 8.0 8.4 8.78.99.0

96.394.893.492.091.691.391.191.0

TOT CUM X

12231242126012791234123812901292

94.596.097.498.899.299.599.799.8

5.54.02.61.20.80.50.30.2

9.2 90.8 1294 100.0 0.0

8 T1 0

0.1 0.0

WIN5.0002.500

H0

0.0

N105981.3

1AX100.03 100.03

L116 9.3

G0

0.0

AKEAN12.5883.428

OTHER0

0.0

UNQUAL 119

SD15.88 5.61

ANAL 1294

GMEAN 8.983 2.812

READ 1295

GD2.011.53

VALUES PERCENT

VALUES119

1294

0.30Percent of Samples Analyzed

2.00 4.00 1.TO 3.00

4... ..... -.4. — _------+-_--- ..-.+..-. .-... + -_5.003 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI 7.000 +XXXXXXXXXXXXXX I

10.000 +xxxxxxxxxx xxxl15.000 +xxxxxxxxxxxxxx I20.300 +xxxl30.000 +xxl50.000 +xi70.000 +XI

100.300 +xl

0.00 2.00 4.001.00 3.00

Each increment (each X or I plotted) *

5.00 . 4...

6.00

6.005.00

0.100 X

37

Table 4.--StatisticaI summary of data from stream-sediment samples--Continued

COLUMN ID.: S-NB

VALUE

10.00015.00020.00030.00050.00070.330

100.000

NO, CUM.

11613

123201272

8.961.009.511.550.930.540.15

116129252272284291293

9,1019,21,21

CUM,

,0 ,0 ,5 ,0 ,9

91, 90, 80, 79, 78,

22.5 77.522.6 77.4

TOT CUM TOT CUM X

1117113012531273128512921 294

S6.387.396.898.499.399.8100.0

13.712.73.21 .60.70.20.0

3 T1 0

0.1 0.0

MIN10.000 5.000

H N0 463

3.0 35.5

MAX100.00100.03

L 6541 041.3 0.0

A^EAN19.4718.277

OTHER UNQUAL ANAL READ0 293 1294 1295 VALUES

0.0 PERCENT

SD GMEAN GD VALUES13.72 16.688 1.67 2938.90 6.569 1.75 1294

30.00

• -- +

Percent of Samples Analyzed 0.00 10.00 20.00

5.00 15.00 25.00 + ........- + -.-.--... + ....--_-. + .-...-.--. + ..._.-.... + .....

10.000 +XXXXXXXXXXXXXXXXXI15.000 +XI20.000 +XXXXXXXXXXXXXXXXXXI

30.000 +xxl 50.000 +xl 70.000 +1

100.000 I4.--- .-.-.- + .........4..........4......... .+...._._.. + _-___.._.. 4

0.00 10.00 20.00 30.005.00 15.00 25.00

Each increment (each x or I plotted) = 0.533 X

38

Table 4.--Statistical summary of data from stream-sediment samples — Continued

COLUMN ID.: S-NI

VALUE "40,

123456789

10111213

5.0007.000

10.00015.00020.00030.00050.00070.000

100.000150.000200.000300.000500.000

CUH. CU«. X TOT CUM

12465120169232139148985313

111

9.585.029.2713.0615.6114.611 1.447.574.100.770.080.080.08

124189309478630869

1017111511681178117911801181

9.614.623.936.952.667.278.686.290.391.091 .191.291.3

90.485.476.163.147.432.321.413.89.79.08.98.88.7

TOT CUM X

237302422591793932

1130122812811291129212931294

18.323.332.645.761.375.987.394.999.099.899.899.9

100.0

81 .776.767.454.338.724.112.75.11.00.20.20.10.0

a1

o.iT0

0.0

5.0002.500

H0

0.012

0.9

MAX500.03 500.03

L101 7.S

G0

0.0

AMEAN 30.974 28.487

OTHER0

0.0

UNQUAL 1131

SD 31.3531.01

ANAL 1294

GMEAN 21.343 17.698

READ 1295

GO2.382.79

VALUES PERCENT

VALUES 1 181 1294

Percent of Samples Analyzed 0.00 10.00 20.00

5.00 15.00 25.00

5.000 +XXXXXXXXXXXXXXXXXX 1 7.000 +XXXXXXXXX I

10.000 +XXXXXXXXXXXXXXXXXX I 15. 000 +XXXXXXXXXXXXXXXXXXXXXXXXXI 20.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI 30.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXI 50.0CO +XXXXXXXXXX XXXXXXXXXXXX 1 70.000 +XXXXXXXXXX XXXX 1

100.000 +xxxxxxxi 150.000 +XI 200.000 1 300.000 1 500.000 1

0.00 10.00 20.00 5. CO 15.00 25.00

Each increnent (each X or 1 plotted) * 0.500 X

30.00

30.00

39

Table 4.--Statistical summary of data from stream-sediment samples--Continued

COLUMN 10.: S-P8

123456789

1011

VALUE

10.00015.00020.00030.00050.00070.000100.ODD150.000200.000300.000

1000.000

NO. CUM,

12 1500.000

1332524312571153737133311

10.2819.4733.3119.868.892.862.861.000.230.230.080.08

133385816

107311881225126212751278128112821283

CUM. X TOT CUM

10.329.863.182.991 .894.797.598.598.899.099.199.1

89.770.236.917.18.25.32.51.51.21.00.90.9

TOT CUM X

144396827

10341 1991236127312861289129212931294

11.130.663.983.892.795.598.499.499.699.899.9100.0

88.969.436.116.27.34.51 .60.60.40.20.10.0

B T1 0

0.1 0.0

MIN 10.000 5.000

H N 0 0

0.0 0.0

MAX 1500. OD 1500.00

L G OTHER UNQUAL ANAL READ11 0 0 1233 1294 1295 VALUES

0.9 o.o o.o PERCENT

AMEAN SO GMEAN CD VALUES30.733 56.09 23.378 1.83 128330.514 55.90 23.074 1.86 1294

0.00Percent of

20.0010.00

Samples Analyzed 40.00

30.0060.00

50.00

10.000 +xxxxxxxxxl15.000 +XXXXXXXXXXXXXXXXXXI20.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI30.000 +XXXXXXXXXXXXXXXXXXXI50.000 +xxxxxxxxl 70.000 +XXI

100.000 +XXI150.000 +1200.000300.000500.000700.000 1000.000 1500.000

0.00 20.00 40.00 60.0010.00 30.00 50.00

Each increment (each x or I plotted) » 1.000 X

40

Table 4.--StatisticaI summary of data from strea*-sediient samp IeS — Continued

COLUMN ID.: S-SB

NO UNQUALIFIED VALUES FO.JND

9 T H N L G OTHER UNQUAL ANAL READ1 0 Q 1291 300 0 1294 1295 VALUES

0.1 0.0 0.0 99.8 0.2 0.0 0.0 PERCENT

41

Table 4.--Statistical su»»ary of data fro* strean-sediment sa»ples--Continued

COLUMN ID.: S-SC

VALUE

5.0007.000

10.00015 .00020.00030.00050.00070.000

MO, CUM,

5539

160370426132619

2.703.01

12.3628.5932.9214.064.710.70

3574

2346041030121212731282

CUM. X TOT CUM

2.75.7

18.146.779.693.798.499.1

97.394.3S1.953.320.46.31.60.9

4736

246616

104212241235

TOT CUM X

3.66.6

19.047.680.594.699.3

96.493.481.052.419.5 5.40.7

1294 100.0 0.0

a T1 0

0.1 0.0

MIN5.0002.500

H0

0.01

0.1

MAX

70.0370.00

L11

0.9

G0

0.0

A^EAN 19.70? 19.543

OTHER0

0.0

UNQUAL 1282

SO10.2710.36

ANAL 1294

GMEAN 17.573 17.258

REAO 1295 VALUES

PERCENT

GO VALUES1.61 12821.67 1294

0.00Percent of

20.0010.00

Samoles Analyzed40.00

30.00

5.000 +xxl 7.000 + xx I

10.000 +XXXXXXXXXXXI15. 000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXX!

20.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXX!30.000 +xxxxxxxxxxxxx I50.000 +xxxxl70.000 +1

0.00 20.00 40.0010.00 30.00

60.0050.00

Each increment (each X or I plotted) *

_-__-_->-•.

50.00

1.000 X

60.00

Table 4.--Stat istieaI summary of data from stream-sediment sa«oles--Continued

COLUMN 10.: S-SN

VALUE

1015,20,30,

,000000000,000

50.000

123

1053

0.930.330.770.390.23

CUM,

1215253033

CUM. X TOT CUM

0.9 1.2 1.9 2.3

99.198.898.197.7

1273127612861291

TOT CUM X

98.498.699.499.8

2.6 97.4 1294 100.0

1 .61.4 0.6 0.20.0

9 T1 0

0.1 0.0

MIN10.000

5.000

H0

0.0125196.7

1AX 50.03 50.03

L10

0.8

G0

0.0

AMEAN20.1525.386

OTHER0

0.0

UNQUAL 33

SO11.82 3.03

ANAL 1294

6MEAN17.5315.162

READ 1295 VALUES

PERCENT

60 VALUES1.69 331.24 1294

Percent of Samotes AnalyzedC.OO 2.00 4.00

1.00 3.00 5.00

10.000 +XXXXXXXX115.000 +x| 20.300 +xxxxxxxi 30.000 +XXXI 50.000 +xi

0.00 2.00 4.00 1.00 3.00 5.00

Each increment (each x or I plotted) * 0.100 X

6.00

6.00

43

Table 4.--statisticaI summary of data from stream-sediment samples--Continued

COLUMN 10.: S-SR

VALUE NO. X CUM. CUM. X TOT CUM TOT CUM X

123456789

100.000150.000200.000300.300500.033700.000

1000.0001500.0002000.000

25

2511023243334613216

0.150.391.938.50

21.7931.1426.747.881.24

27

32142424827

117312751291

0.20.52.5

11.032.863.990.698.599.8

99.899.597.589.067.236.19.41.53.2

51035

US427830

117612781294

0.40.82.7

11.233.064.190.998.8

100.0

99.699.297.388.867.035.99.11.20.0

8 T1 0

0.1 0.0

MIN100.000 50.000

H0

0.0

N0

0.0

MAX2000.332000.00

L3

0.2

G0

0.0

AMEAN 769.210 767.543

OTHER 0

0.0

UNQUAL 1291

SD346.23 347.55

ANAL 1294

GMEAN 692.956 688.746

READ 1295 VALUES

PERCENT

GD VALUES1.61 12911.63 1294

0.0013.03

Percent of Samoles Analyzed 20.00 40.00

30.00

100.000 I150.000 I200.000 +xl300.000 txxxxxxxxl500.000 +XXXXXXXXXXXXXXXXXXXXX I700.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXX!

1000. -030 +XXXXXXXXXXXXXXXXXXXXXXXXXXI1500.000 +xxxxxxxl 2000.000 +|

0.00 20.00 40.0010.00 30.00

50.00

Each increwent (each x or I plotted) »

....-..+...

50.00

1.003 X

60.00

60.00

44

Table 4.—Statistical summary of data from stream-sediment sampl«s--Continutd

COLUMN ID.: S-TH

VALUE NO. X CUM. CUM. X TOT CUM TOT CUM X

1 100.000 1 0.09 1 0.1 99.9 1092 100.0 0.0

3 T H 1 L G OTHER UNQUAL ANAL READ -203 0 0 1098 300 1 1092 1295 VALUES

15.7 0.0 0.0 99.6 0.3 0.0 0.0 PERCENT

WIN MAX100.000 100.00 50.000 100.03

0.301 .00

100.000 +1

O.CQ1.CO

Each increment

AMEAN100.000 50.046

Percent of2.00

2.00

(each X or I

SO0.00 1.51

Samples

3.00

3.00

plotted)

6MEAN GO

50.032 1.02

Analyzed4.30

5.00

4.005.00

- 0.100 X

VALUES 1

1092

6.30

6.00

45

Table 4.--Statistica I summary of data from stream-sediment samples--Continued

COLUMN 10.: S-V

VALUE NO, CUM. CUM. X TOT CUM TOT CUM X

123456789

101112

31

0.1

305070

100150200300500700100020003000

T0

0.0

WIN30 .000

.000

.000

.000

.000

.300

.000

.000

.000

.000

.000

.000

.000

H0

0.0

21222

10525444333882401 763

M0

0.0

MAX3000 .03

0.150.931.708.1119.6334.2323.306.343.091.310.460.23

L0

0.0

21436

141395838

114612281268123512911294

G0

0.0

A1EAN261 .324

Percent0.00

10 .0020.00

012

1030648894989999100

OTHER0

0.0

so235.

.2 99.8

.1 98.9

.8 97.2

.9 89.1

.5 69.5

.8 35.2

.6 11.4

.9 5.1

.0 2.0

.3 0.7

.8 0.2

.0 0.0

UNQUAL1294

55 21

21436

141395838

114612281268123512911294

ANAL1294

GMEAN7.754

0.1.2.

10.30.64.88.94.98.99.99.

100.

READ1295

GO1 .74

218958690380

99.898.997.289.169.535.211.45.12.00.70.20.0

VALUESPERCENT

VALUES1294

of Samoles Analyzed

30.0040.00

50.0060.03

30.000 I 50.000 «•! 70.000 + XI

100.000 txxxxxxxi150.000 +XXXXXXXXXX XXXXXXXXX I200.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI300.000 +XXXXXXXXXXXXXXXXXXXXXXXI500.000 +xxxxxi700.000 +XXI1000.000 -H1500.000 I2000.000 I3000.000 I

0.00 20.00 4C.OO 60.0010.00 30.00 50.00

Each increment (each X or I plotted) * 1.000 X

Table 4.--StatisticaI summary of data from stream-sediment samp Ie«--Continued

COLUMN 10.: S-W

VALUE

50.00070.000300.000

NO.

611

0.460.080.08

CUM.

678

CUM. X TOT CUM

0.5 99.50.5 99.50.6 99.4

129212931294

TOT CUM Z

99.8 0.299.9 0.1

100.0 0.0

B T H N L1 0 0 1270 16

0.1 3.0 0.0 98.1 1.2

50.00025.000

MAX300.03 300.03

G0

0.0

AMEAN 83.750 25.363

OTHER0

3.0

UNQUAL 8

SO87.66 7.93

ANAL 1294

GMEAN 65.239 25.149

READ1295 VALUES

PERCENT

GO1.871.09

VALUES8

1294

0.30

50.000 +XXXXI70.000 +1

100.000 I150.000 I200.000 I300.000 +1

0.00

1.CO

Percent of Samples Analyzed 2.00 4.00

3.00

2.00,--_ + ---_.

1.00 3.00

Each increment (each X or I plotted)

4.00

5.006.30

•-*

6.005.00

0.100 I

47

Table ^.--Statistical summary of data from stream-sediment sampl es--Cont inued

COLUMN 10,: S-Y

VALUE

1234567A9

10

10.00015.00020.00030.00050.30070.000100.000150.000200.000300. OCO

NO. CUH,

43<U

335450289

6119

732

3.326.49

2S.8934.7822.334.711.470.540.230.15

43127462912

120112621281128812911293

CUH. X TOT CUH

3.39.835.770.592.897.599.099.599.899.9

96.790.264.329.57.22.51.0

TOT CUM X

0.1

44128463913

120212631282128912921294

3.49.9

35.870.692.997.699.199.699.8100.0

96.690.164.229.47.12.40.90.40.20.0

a1

0.1

T H0 0

0.0 0.0

10.0005.000

S L0 1

0.0 0.1

MAX300.03 300.03

G0

0.0

AMEAN 34.617 34.594

OTHER0

0.0

UNQUAL 1293

SO22.9722.98

ANAL 1294

GMEAN30.05730.015

READ 1295 VALUES

PERCENT

GD VALUES1.66 12931.67 1294

0.0010.00

Percent of Samples Analyzed 20.00 40.00

30.00

10.00015.00023.00030.00050.00370.000

100.000150.000200.000300.000

+XXI +XXXXXI+XXXXXXXXXXXXXXXXXXXXXXXXXI+XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI+XXXXXXXXXXXXXXXXXXXXXI+XXXXI«•!

0.00 20.00 40.0013.03 30.00

Each increment (each x or I plotted) *

60.0050.00

50.0060.00

1.000 X

48

Table 4.--Statistica I summary of data from stream-sediment sampIes--Continued

COLUMN 10.: S-ZN

VALUE

200.000300.000500.000700.0001500.000

NO,

1313431

1.000.770.310.230.08

CUM,

1323273031

CUM. X TOT CUM

99,98, 97,

2.3 97.72.4 97.6

1276123612901293

TOT CU«

98.699.499.799.9

1294 100.0

1.4 0.6 0.3 0.1 0.0

8 T1 0

0.1 0.0

MIN200.OOC 100.000

H 0

0.0

N L751 512

58.3 39.6

MAX1500.00 1500.03

G0

0.0

AMEAN 361.290 106.260

OTHER 0

0.0

UNQUAL 31

SO264.17 56.72

ANAL 1294

GKEAN 309.072 102.740

READ1295 VALUES

PERCENT

GO VALUES1.67 311.21 1294

Percent of Samples Analyzed0.00 2.00 4.33

1.00 3.00 5.00

200.000 txxxxxxxxx I 300.000 +xxxxxxxl 500.000 +XXI 700.000 *xl 1000.000 1 1500.000 +1

0.00 2.00 4.00 1.00 3.00 5.00

Each increment (each X or 1 plotted) * 0.100 X

6.00

6.00

49

Table 4.—Statistical summary of data from stream-sediment samples—Continued

COLUMN 10.: S-ZR

123456789

1011

VALUE

30.00030.00050.00070.000

100.000150.000200.000300.300500.030700.000

1000.000

NO CUM,

51742

140251263247158

323734

0.391.313.25

10.8219.4020.3219.0912.216.342.862.63

52264

204455718965

1123120512421276

CUM. x TOT CUM

52264

2044557189651123120512421276

0.41.74.9

15.835.255.574.686.893.196.098.6

99.698.395.184.264.844.525.413.26.94.01.4

TOT CU« X

0.41.74.915.835.255.574.686.893.196.098.6

99.698.395.184.264.844.525.413.26.94.01.4

B T1 0

0.1 0.0

WIN20.000 20.000

H0

0.0

N0

0.0

MAX1000.03 2000.00

L0

0.0

G18

1.4

OTHER0

0.0

UNQUAL 1276

ANAL 1294

AMEAN SO GMEAN215.329 191.59 163.345240.155 282.70 169.137

READ1295 VALUES

PERCENT

GD2.052.16

VALUES 1276 1294

0.00Percent

10.005. CO

of Samoles

15.00

Analyzed 20.00

20.000 *l30.000 +XXI50.000 +XXXXXI70.000 +XXXXXXXXXXXXXXXXXXXXXI

100.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI150.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI20C.QOO +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI300.000 +XXXXXXXXXXXXXXXXXXXXXXXI500.000 +xxxxxxxxxxxxI700.000 +xxxxxl

1000.000 +xxxx|

25.0030.00

0.00 10.00 205. CO 15.00

Each increment (each x or 1 plotted) »

.00 30.0025.00

0.500 X

50

Table 4.--Stat ist icaI su»«ary of data from st t ea»-sedi»ent sa«ole«--Contitued

COLUMN ID.: AA-AU-P

VALUE NO, CUM. CUM. X TOT CUM TOT CUM X

1 0.0202 0.050 3 0.070 4 0.100 5 0.150 6 0.200 7 0.300 8 0.500 9 2.030

B T H 700

0.5 C.O 0.0

WIN 0.020 0.010

0.00

4 4 2 7 2 2 1 1 1

N 1169 90.8 7

MAX 2.03 2.00

1 .00

0.020 + xxl 0.030 I 0.050 + xxl 0.070 +x I 0.100 +xxxxl 0.150 +X| 0.200 + XI 0.300 +1 0.500 +1 0.700 1 1,000 I 1.530 I 2.000 +1

0.00

Each

1.00

increme nt

0.31 4 0.31 8 0.16 10 0.54 17 0.16 19 0.16 21 0.08 22 3.08 23 0.08 24

L G 95 0 .4 0.0

AMEAN 0.193 0.013

Percent2.00

2.

(each x

0.3 99.7 1268 0.6 99.4 1272 0.8 99.2 1274 1.3 98.7 1281 1.5 93.5 1283 1.6 98.4 1285 1.7 9-8.3 1286 1.8 98.2 1237 1.9 98.1 1288

OTHER UNQUAL ANAL 0 24 1288

0.0

SD GMEAN 0.40 0.092 0.06 0.010

of Samples Analyzed 4.00

3.00

00 3.00

or 1 plotted) *

98.4 98.8 98.9 99.5 99.6 99.3 99.8 99.9

100.0

READ 1295

6D 2.92 1.39

5.00

4.00 5.00

0.100 X

1.6 1.2 1.1 0.5 0.4 0.2 0.2 0.1 0.0

VALUES PERCENT

VALUES 24

1288

6.00

6.00

51

Table 4.--St*tistical summary of data fro* stream-sediment samples—Continued

COLUMN ID.: AA-CU-P

VALUE

123456789

10

5.000m.ooo15.00020.33330.00050.00070.000100.330150.000200.000

NO. CUM,

1572251512581401274221

12

12.8018.3414.7521.0311.4110.353.421.710.080.16

157382563821961

10881130115111521154

CUM. X TOT CUM

12.831.145.966.978.388.792.193.893.994.1

87.265.954.133.1rr.711.3 7.9 6.2 6.1 5.9

TOT CUM X

230455636894

103411611203122412251227

18.737.151.872.984.394.698.099.899.8

100.0

81.362.948.227.115.75.42.00.20.20.0

B68

5.3

T0

0.0

H0

0.0

N0

0.3

MIN MAX5.QOO 200.002.500 200.00

L73

5.9

G0

0.0

AMEAN 23.440 22.194

OTHER 0

0.0

UNQUAL 1154

SO20.78 20.76

ANAL 1227

GMEAN 17.418 15.518

READ1295 VALUES

PERCENT

GD2.142.38

VALUES 1154 1227

Percent of Sanoles Analyzed 0.30 10.00 20.00

5.00 15.00 25.00

5.000 +XXXXXXXXXXXXXXXXXXXXXXXXXI7.000 I10.000 4-XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXl 15.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXI 23.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI 30.000 +XXXXXXXXXXXXXXXXXXXXXXI 50.000 +XXXXXXXXXX XXXXXXXXXX 170.000 +xxxxxxl

100.000 +XXI 150.000 1 200.000 1

0.00 10.00 20.00 5.00 15.00 25.00

Each increment (each X or 1 plotted) « 0.500 X

30.00

30.00

Table 4.—Statistical summary of data from stream-sediment samples--Continued

COLUMN ID.: AA-P8-P

VALUE MO.

123456789

10

5.00010.00015.00020.00030.33050.00070.0001CO.OOO150.000700.333

CUM,

223473255131271 95932

18.1938.5820.8010.692.201.550.410.730.240.16

223696951

1082110911281133114211451147

CUM. X TOT CUM

18.256.877.638.390.592.092.493.193.4

81.843.222.411.79.58.07.66.96.6

TOT CUM X

93.6 6.4

302775

10301 161118812071212122112241226

24.663.284.094.796.998.598.999.699.8

100.0

75.436.816.05.33.11 .51.10.40.20.0

8 T H M L68 0 1 1 78

5.3 0.0 0.1 0.1 6.4

MlN5.0002.500

1AX700.03 700.00

G 0

0.0

AMEAN 14.95214.150

OTHER 0

0.0

UNQUAL 1147

SO31.54 30.66

ANAL 1226

GMEAN 11 .367 10.310

READ 1295

GO 1.81 1 .98

VALUES PERCENT

VALUES 1 147 1226

0.00Percent of

20.0010.00

Samples Analyzed40.00

30.00

5.000 +XXXXXXXXXXXXXXXXX17.000 I

10.000 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI15.000 +XXXXXXXXXXXXXXXXXXXXI20.000 +XXXXXXXXXX I30.000 +XI50.000 +XI

60.0050.00

70.000 100.000 < 150.000 200.000 300.000 500.000 700.000

0

E

H

,00 20.00 40.00 60.00 10.00 30.00 50.30

ich increment (each X or I plotted) * 1.000 X

53

Table 4.--Statistica I summary of data from stream-sediment s*mples--Continued

COLUMN IP.: AA-ZN-P

VALUE NO

123456789

101 112

5.00010.00015.00020.30030.00050.00070.000100.000150.300200.000300.300500.000

CUM,

12

3614422636127713527662

0.080.162.93

11.7418.4229.4222.5811.002.200.490.490.16

13

39183409770

104711821209121512211223

CUM. X TOT CUM

0.10.23.2

14.933.362.885.396.398.599.099.599.7

99.999.896.885.166.737.214.73.71.51.00.50.3

TOT CUM X

57

43187413774

105111861213121912251227

0.4 99.60.6 99.43.5 96.5

15.2 84.833.7^66.363.1 36.985.7 14.396.7 3.398.9 1.199.3 0.799.8 0.2

100.0 0.0

368

5.3

T0

0.0

5.0002.500

H0

0.00

0.0

MAX500.03500.00

L4

0.3

60

0.0

AMEAN 56.594 56.418

OTHER0

0.0

UNQUAL 1223

SO38.9038.96

ANAL 1227

G»EAN 47.75747.330

READ 1295 VALUES

PERCENT

60 VALUES1.78 12231.33 1227

0.005.00

Percent of Samples Analyzed 10.00 20.00

15.00

5.0007.000

10.00015.00020.00030.00050.00070.000

100. 000150.000200.000300.000500.000

25.0030.00

III+XXXXXI+xxxxxxxxxxxxxxxxxxxxxx I+XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI+XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI +XXXXXXXXXXXXXXXXXXXXXI*xxxl

1

0.00 10.00 20.00 30.005.00 15.00 25.00

Each increment (each x or I plotted) » 0.533 X

54

Table 4.--Statistical summary of data from stream-sediwent samples--Continued

COLUMN 10.: 1NST-HG

VALUE

0.0200.0500.3700.1000.1500.2000.3000.500

CUM.

271239106521

20.158.9629.107.464.483.731.490.75

273973889499

101102

CUM. X TOT CUM

20.129.158.265.770.173.975.4

79.970.941.834.329.926.124.6

5971

110120126131133

TOT CUN X

44.053.082.189.694.097.899.3

76.1 23.9 134 100.0

56.047.017.910.46.02.20.70.0

B1161 39.7

T 0

0.0

M1N0.0200.010

H 0

0.017

12.7

MAX0.530.53

L15

11.2

60

0.0

AMEAN 0.077 0.061

OTHER 0

0.0

UNQUAL 102

SD0.070.07

ANAL 134

GMEAN 0.058 0.038

READ 1295

GO2.142.72

VALUES PERCENT

VALUES 102 134

0.005. CO

Percent of Samples Analyzed 10.00 20.00

15.00 25.0030.00

0.020 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI0.030 I0.050 +XXXXXXXXXXXXXXXXXI0.070 +XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXI0.100 +XXXXXXXXXXXXXXI0.150 +xxxxxxxxI0.200 +xxxxxx|0.300 +xxl0.5CO +1

0.00 10.00 20.00 30.005. CO 15.00 25.00

Each increment (each X or I plotted) 0.500 X

55

Tabt* 5. — Statistical »u««ary of data from »tr«««-ftdi«tnt «a«pl*«—Centinutd

CEstiMt** rtco«Duted by the Mtthod of Coh*n]

ELEMENT

S-FEXS-«G*S-CAXS-TItS-*NS-AGS-BS-8AS-8Es-co S-CR s-cuS-LAS-MOS-N3S-NIS-P9S-SCS-SNS-SRS-VS-WS-YS-ZNS-ZR

AA-AU-PAA-CU-PAA-P9-PAA-ZN-PINST-HG

GEOMETRICMEAN

2.02 2.34

0.0159 3.57

1.15 15.0

18.4 43.40.349

17.6 23.1 17.3 0.202

689. 218. 65.4 30.0 9.54

15.8 10.5 47.1 0.0370

GEOMETRIC DEVIATION

1.73 1.53

6.36 2.77

1.75 1.76

2.99 2.14 6.08

2.821.85 1.65 6.72 1.63 1.74 1.87 1.66 4.39

2.37 1.96 1.76 2.85

55 REPORTED VALUES, 270 REPORTED VALUES,

REMARKS

9 GREATER THAN VALUES. NO COMPUTATIONS. 1295 SAMPLES AND 1289 ANALYTICAL VALUES. 1295 SAMPLES AND 1289 ANALYTICAL VALUES.

61 GREATER THAN VALUES. NO COMPUTATIONS. 6 GREATER THAN VALUES. NO COMPUTATIONS.

1239 NOT DETECTED, LESS THAN, OR TRACE VALUES. 1024 NOT DETECTED, LESS THAN, OR TRACE VALUES.

2 GREATER THAN VALUES. NO COMPUTATIONS.226 NOT DETECTED, LESS THAN, OR TRACE VALUES. 1068 REPORTED VALUES. 17 NOT DETECTED, LESS THAN, OR TRACE VALUES. 1277 REPORTED VALUES.

1 VALUE LESS THAN SPECIFIED LIMIT OF DETECTION. NO COMPUTATIONS. 71 NOT DETECTED, LESS THAN, OR TRACE VALUES. 1223 REPORTED VALUES.

161 NOT DETECTED, LESS THAN, OR TRACE VALUES. 1133 REPORTED VALUES, 1175 NOT DETECTED, LESS THAN, OR TRACE VALUES. 119 REPORTED VALUES, 129 VALUES LESS THAN SPECIFIED LIMIT OF DETECTION. NO COMPUTATIONS. 113 NOT DETECTED, LESS THAN, OR TRACE VALUES. 1181 REPORTED VALUES,11 NOT DETECTED, LESS THAN, OR TRACE VALUES.12 NOT DETECTED, LESS THAN, OR TRACE VALUES.

1261 NOT DETECTED, LESS THAN, OR TRACE VALUES. 3 NOT DETECTED, LESS THAN, OR TRACE VALUES.

1295 SAMPLES AND 1294 ANALYTICAL VALUES. 1286 NOT DETECTED, LESS THAN, OR TRACE VALUES.

1 NOT DETECTED, LESS THAN, OR TRACE VALUES. 1263 NOT DETECTED, LESS THAN, OR TRACE VALUES.

18 GREATER THAN VALUES. NO COMPUTATIONS.7 VALUES LESS THAN SPECIFIED LIMIT OF DETECTION. NO COMPUTATIONS.

73 NOT DETECTED, LESS THAN, OR TRACE VALUES. 1154 REPORTED VALUES.79 NOT DETECTED, LESS THAN, OR TRACE VALUES. 1147 REPORTED VALUES.4 NOT DETECTED, LESS THAN, OR TRACE VALUES. 1223 REPORTED VALUES,

32 NOT DETECTED, LESS THAN, OR TRACE VALUES. 102 REPORTED VALUES.

1283 REPORTED VALUES,1282 REPORTED VALUES.

33 REPORTED VALUES.1291 REPORTED VALUES.

8 REPORTED VALUES,1293 REPORTED VALUES,

31 REPORTED VALUES.

56

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57

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ZOOOZ OOOOZ ZOOOZ ZZZZO OZOZO OOZOO OOOZO OOZOO OOOOO

vvv vvvv vvv vvvv vvvv vvvv<-»

10 <O <O ^ ̂ « 00 »• »OO*-» A»A»(0(0^ * tn 10 <O -O »• ^ «O OB O> »OOv*» Aj AJ Kl M ̂ ^ IO lO -O <O<0<0<0<0<4 -O^fwN-N. K^,^KK KIS.K.A.A. K is. is. M. K is. « OB «0 «O OB CO «0 •> 00 •> •> 00 00 00

00 00 00 00 00 <O 00 00 « 00 09 «0 OOOO 00 « 00 00 00 00 00 00 00 OOOO 00 00 00 •> 00 00 00 « 00 •> 00 •>•>•>•> 00 •> 00 00 «

99

Tabl

e 5.

--A

nal

ytic

al

data

fo

r st

ream

-sed

imen

t sa

mpl

es—

cont

inue

d

S-1N

$-IR

AA-AU-P

O o

78RKS64S

78RKS64T

7BRKS6SS

7BRKS66S

7BRKS66T

7BRK567S

7BRK567T

7BRKS6BS

7BRKS68T

7BRKS69S

78RKS69T

78RKS70S

78RK570T

78RK57U

78RK571I

7BRK572S

7BRKS72T

7BRKS73S

7SRKS7ST

7BRKS74S

78RKS74T

78RKS7SS

7BRKS75T

7BRKS76S

7BRKS76T

7BRKS77S

78RKS77T

78RKS78S

7BRKS7BT

78RKS79S

7BRKS79T

78RKS80S

7BRKSBOT

7BRKSB1S

78RKS81T

78RKSS2S

78RKS82T

78RKS8JS

7BRK583I

7BHKSB4S

7BRK5B4T

7BRK5BSS

7BHK5BSI

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<200

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ISO

150

ISO

too

150

200

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100

100

100

SOO

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200

500

300

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300

100

500

500

200

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200

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150

ISO

200

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200

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too

1*000

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700

N N N N N N N<.05

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5 to 105 S S 5 S 5 S 510 10S 5 S 5 S

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OP OP OP 0* CM OR OP OD OB 00 9 OR OP OR OP QB OB OB OB OB OK OP OB OP OP OP OP OP QB OP OP OP OP OP OP OP

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Ct C) C^ C) O Ct C) C)

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o o w w «>• o^a^o>w>wi M M M at ^ ^ -c -o o>> »>

• •••• ••••• *•••• •*••• ••••* ••••• •••*• ••••• •*••• mOOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO •«

M CO I

OOOOO OOOWO O-J O O O OOOOO OOOOO OOOOO OOOO-4 Wi X X >l >l >IWIOOO X OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO A —

M e

• •••• •*•*• •••••' **»•• ••••• ••••• *«•«• ••••• •••••OOOOO OOOOW O Wi O O O OOOOO OOOOO OOOOO OOOOO W» M» O v» W O W O O O

\» Hi lit +A -^ *»l *H \t> ** \» IW M -^ W fw IM^^^tfl ^^Ultnwl XIIWIWI^/I1^ ^WIMtMfO N) M W W M fO^»MNJ^ *• OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO M

VI O

ttOOwt vt^tuiwtO O<4W<Ow< uiwtOWtO vnowiowi Ow<OOO O w O O ^J XOOOO OO*"*"'*O OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO * -'

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l»a

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2S X Z Z Z Z Z Z Z Z Z Z Z Z Z Z

ooooo ooaoo ooooo ooooo oo«*oo ooooo ooooo ooooo ooooo••••• •»••» •»••> ••••• ••••• ••••• ••••• ••••• •••••

V VV VVV VVV

ooooa ooooo ooooo ooooo ooooo ooaoo ooooo ooooo ooaoo oaaom ooo*.*. I^U>OIAIA OWSI^OIA OOOIMO i«.f«.moo ^ o o o «*» oaoo«/>IA P>\ <M <M «- IVMIM

ZZZZO ZOZOO ZOZOO OOOOO ZOOOO OOOOO OiAOZZ OOOOO OOOOO

Z X XXXZZ Z XXXXZ X

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102

.*•> AI AI m

ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo0*B«AO.n i/xnotfXt O«rtOOO OOOOO OOOOO OOOOO OOOOtft OOOi/>O OOOOOtft ...... _,...-,- »- v «- if\ K1 V> A| Al Al m n* *1 Al «> •> l»» *\ IT\ .A ••» Al Al Al «-t»» »•> Al Al ^ trt fl Al Al Al l/%

ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo oooooooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo 00000o w o >/> f> o to o o o oootAit OOOA..A <n*B.AOo *• o *. o *• A. *% «A o o *• «A *% A. *• *.*.*.*. o«««*«%««***** * » V %*> * V %« \.. .» (V .- .- Al*>AIAI*- Al Al Al *.*.»«_ <_ ._ «. o Al (V o

(M (M (M Al Al

OOOOO OOOOtf* OOOOO <f>O**<r>Q O«^O«rt«A tAintftOO OOOOO iMtMtAOMt O O «A O «A

tf> Z O O OirtOOO tAOOOO OOOOO O «A «A «A «A t^OOOO i^> O f» O O

nzozz zoooz zozzo oozoz zoooz ozzoz zzzoz ooozo ozzzzOl Al Al Al Al Al Al ni AIAI Al OH Al Al Al Al Al Al K> Al Al AlZVV VVV V VVVV VVV V V V V V

p^ ^ ** AI AI M t*^ «f ^ i^ IA ^o *o ^ ̂ to to ^ o* o o ̂ ^ AI AI m CA ^ ^ ^ ^ AI ^ M "^ *f ^ IA IA *o <o A> ^ 0 A moooo ooooo oooao oooo— ^.^^»-^. *. ~ •- •- o ooooo ooooo oooooM X C X C C C r C X CZCZC CCCCC ZCCCX X r C r w> uiuiwiuiwi wtuiuiwiui

•o >o « >o a >o « >o « >o ««•>«« «o « « « « >o a « >o >o .a 10 •> >o « >o oo « « « ton « oo a

103

Table

5.—Analytical

data f

or s

trea

m-se

dime

nt s

amples—continued

SAMPLE

S-IN

S-IR

78

MI3

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7IR

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702T

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70

38

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78R

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78R

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RN

710S

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711S

78

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714S

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601S

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78R

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78R

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4S78

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604T

78R

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78R

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ST

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78

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607S

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60

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60

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30

100

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200

ISO

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ISO

1SO 70 100

100

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100

100 70

200

200

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100

200

200 70 100 70 70 70 100

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300

100

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ISO

300

300

100

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N N <.os N N <.os N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N <.OS

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60 10 S55

230 <SS <s

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35 2S 20 20 20 75 90 IS 120 S<5 10

15

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10

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AA-tN-F

70

30

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10

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30

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30

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30

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30

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15

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iiff iff O o<ff < > • . x . . . x z z x xI *• Al •*» V

_ _ _ _ _ _ _ _ _ _ _ _ _ _ _„__ OOOOO _ _ _ __ OOOOO OOOOO OOOOO OOOOO OOOOO OOOOQ OOOOO OOOOO

i v\ tf^ tf^ *f\ O O O O O iff Iff O tf^ Iff O tf^ Q O v^ iff ^ O O O v\ O ^ ^ iff iff O iff v* O iff iff iff O O iff tf^

OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO

t- !•••• ••••• »»••• •«••« ••••• ••»•• ••••• •«••• •••••

ft *" A A

M< OOOOO OOOOO O O O O iff O«ffOiffO O O O O *> iff O O iff O is. o O O VN iff O O iff iff O iff O is, o w ••••• ••••• ••••• ••••• ••••• ••••• ••••• ••••• • • • • •

v>

M10 ooooo aoooo oaooo ooooo ooooo ooooo ooooo oaooo ooooo x o o *> iff o oaaoo ooiffQiff «>o o a a v>ooo*o *> is. o o o is. is. o o o aoooo oooooI ••••• ••••• »•••• ••••! ••••• ••••• •»••• ••••• •••••

»• aoooo ooooo aoooo ooaoo aaooo ooooo ooaoo ooooo oooooui ••••• ••••• • • i • • ••••• ••••• ••••• ••••• ••••• ••«••

VI

UI OOOOiff iff^^OO *f<tf'O'OP) M^t^fM^ •O<O*»^*f ^fOf'l***^ ^^^v^^O •Olfflff 1'^ ^^O^O

3

UI ^ ̂ ̂ ̂ ^ ^ *•• *• c^ *O ^ ̂ «* ^ ^ ^ ^ ^c ^ ^ *Q ^) O O ^ W iff iff ^ ̂ *^ *^ ^ ̂ ^> ^ ^O "O ^ ^ *^ ^ *^ ^1 ^

• iff *f <^ to tO) O *O ^ f^ O Iff O* *O *• ^ ^O ^ ftl ^ fO ftl ^ O^ iff iff O* iff *Q A4 ^ ^ AI *O M 9 iff iff 9 t^ *f O iff ^ ^ *^

IU O- O O O ^" ^ Al Al f» K» st-«tf>l/>4> OFs. is. «O to O> O> O O v ^ Ai <M »O K» -«^W>tf>4> or»^>*OM » O » O «O ^ O O •-•-•- «"^^^«» •••••••-v* •»»v>»«> v»v»A4A1nj Al Al <M l>« Al AJ IM Al Al Al IM Al Al AJ Al A* A* O »O K»

X VIVIVIVIVI VIVIVIVIVI VIVIVIVIVI VIVIVIVIVI VIVIVIVIVI VIVIVIVIvl VIVIVIVIVI VIVIVIVIvl VlVtXXX

vi <o to to «o «o «o •> to «o to to to to to to metototo to aa to to to to to to to to to to to <

105

90T

B K B B B XI B B B B B B B B B

•»•*•*• O-O-O-O-O- »»»»»

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Ml Wi ^ ^ «^ O Ml X ^ %* ^%MU*^^ O O ^ MI Ml ^ X O O Ml O ^* Ml M» O OOOOO MI Mi O O O O O O O ^ ^ O1ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo f- ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo *

w>•I I

v> >A —-• —V«ta« — «» A I 3

• •••• ••••• •«••• ••••• ••••• ••••• ••••• • • 4 • • ••••• HI ^OwtOOO OOOOO OOOOO OOOOO OOOOO OOOOWi WIOOOO OOOOO OOOOO X

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moooo ooooo ooovtwi OOOMIUI w>oo^%o OMIW*WO uwiooo w*oooo ooooo to•

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m M — is» rw v»» «v M u< wi iw IM A •—-• -»-• — «• w» ui -• r> e•4 O O O O OOOOO O^^MM O O IW IM ^ ^ O O M fW V»O'«W«V» OO^VXnl Ml W> W* Ml O Ml Ml Ml ^ Ml * 9ooooo ooooo ooooo ooooo Mieoeo ooooo ooooo ooooo ooooo ~

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XX X X X X

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X X X X X X X XXX XXXXX XXXXX

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I «O «O «O «O CO I

107

Tabl

e 5.

—A

nal

ytic

al

data

fo

r st

ream

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imen

t sa

nple

s—co

ntin

ued

SA

MP

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S-I

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78M609S

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78RS611S

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78RS618T

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78RS622?

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78RS624?

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<200 N N N

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300

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700

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100

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100

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270

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160

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Table S.—Analytical

data f

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amples—continued

SAMPLE

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127

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130

200

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20 20 20 10 15 15 20 10 15 10 15 10 15 10 10 10 10 10 155

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35 35 35 55 65 25 25 25 33 45 45 50 70 45 50 35 25 65 55 40 25 55 35 33 40 40 75 75 45 50 70 65 50 25 33 55 20 75 33 60 30 70 80 70 55

INS

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% « » » % »OXOXX OOOOXuoouo ooouo

OOOOO

% » %•* O x *A •* OOOxo* O -S X IW «wOOOOO OOOOO OOOOOO O O O M» OOOOO

ifw vn IM IO Oo oOOOO OOOOO

OKO XXXOX

OOOOWl OOOOO OOOOO OOOOO OOW»OO WiOOOO

***** z z z z z zzzzxooooo oooo* ooooo <OMOO« ««««« «««««« ««* o> vi •» v* N» — — o

IM IM IS* «M M «M M «M M «Moooo ooooo oooo ooo eoo

xoooo ooooo oooox zoooz xoooz

IOV«^O OOOOO O«A<*wiWi O^Vf^tWi *«O^W>O ^<OOOO OQOOvo OOOO«M VOQOOO IOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO

...... ...... ..... .... ..„=. ..... .. .. .......! I OVIOOO VIVIVIVItA OVIOVIVI OSMOOW< O O O O Ml O Ml Ml O O Ml Ml VIVIO O M» O VIO O O V» O VI e «*

4 2.

, —————— . -.„- -.—————— -—————— MM-M- -——————M ' I >OOO«M OOVMQO OMViviO OMOOM OOUiOO WIOOOO W r"

I I I I I I I I I I I I I I I I I I I I I I I I I I I I I I Illll I I I I I Illll Illll Illll Illll Illll Illll

eei« « <O * «O « <O <O <O <O « >O «O « <O « <O <O <O *O <O 4 <O <O <O <O « <O <O <O - - _ _ _ _ _xxxxx xxxxx xxxxx xxxxx xxxxx xxxxx xxxxx xxxxxxxxxx xxxxx xxxxx xxxxx xxxxx xxxxx xxxxx xxxxxxxxxx

o c» o> *w o fv o -«^ »•—««>

• O» 0» 0»l

V ^ *• Ui M 0fc 9* ** IW ^ ^•^••*WI IIfVlM MM««*<O O> O •* *• O> l\> M "^ »• • •» O I

*• » »• «g •<« »<> *• M O»0> X -«

* \ft VM-*-*«-»>«-VltMtM*-«*OOf-f-utot O M ^ O O ^fwfwwtw <g o o>-« >• m

ooooo ooooo ooooo o o —-•—

«*iw«w iv>o-oa»o»

o» -o <o « »•

vtutfiMWiu* <WMOOW O^^Ox OvifWO viO^iO^i OOOvi^ OfOviwi wiMiOOO OVffO ^*

ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo •*

w>O-aw>«J M-wOOxn OxrvnOO OOOOO O w> O O O O O wi O O O vn O O xn OOOOO OOOOOooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo

fv M t« -• — •• tM M IN* IW fw l\> U< W fW I••••• ••••• ••••• r>OOOf O V«OOOO OOOOO » W>O O O O O w> W«wiVIOOOO

10000 ooooo ooooo ooooo ooooo ooooo ooeeo ooooo

ooooo oooooooooo ooooo

wi-W-^ xn <W -W-g O w O X-W w» w» Oooooo ooooo oooooooooo ooooo ooooo

oo o at o ft.no M

ooooo ooooo at o o o o ooooo ooooo ooooat ooooat ooooo v v v v v v •• ^ f •• »v

<« O O O »fc O O W» «*» *« <*» O ^ «*» *•3 ,-.-to «. T- v VIM

OOOOO OOOOO OOOOO OOOOO OIAOOO OOOOO ooooo movtoo *• o o *• •• «- </\ »- *\ *\•• *• v

«n ooooo ^otaoo wio*****. oomno Omooo ooooo n o o o «n

OOOOO OOOOO O«nOOO O O O «« w^ o «n «"> O tn t« O *» O O OOOmO

ooooo ooooo ooooo O0u>^m o. f» (« o ̂ -

ooooo ooooo

ooooo ooooo*»*> O W» O

OOOOQ_ _ _ _ ooooo

OK.OOIA >k. o *• O Oooooo a o o o o•A tf« O O "*

ooooo ooooo

ooo at ae vvv

ato o o oV V V V

oo oooV V V V V

ato at o o

X X X X XK X X X Ko>». o> o> o-

X X X X Xx r c x K o> o>

X X X X XC X C X C» o> o> o> »

134

Qoomm MMnooo omooo tnoooo ooooo ooooo ooooo ooooo ooooo M>I it. *. •• •• ^ «-•*>•*>(•> «*>»-•»> oj <M ^ *> «» «• •» m«%m«n*t m«Mmm«% •* ••> «M »> m <MM> «t >* •• <M vt <M «v 0

X X Z X Z X

ooooo ooooo ooooo ooooo ooooo ooooo oooooOOOOO OOOOO OOOOO W>OOOO OOOOO OOOOO OOOOO OOOF-m

ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo«»%«

<-> o o O m o m o IA mm m o *» o m mooom ooooo ooooo ooooo ooomo momoo

xzzzz zzzzz zzzzz zzxxz zzzzz

Oooom moooo ooooo ooooo o o o <A m IAQOOQ mammo ooomo tnm

. o O o m <noooo mtftOMtm oor»om o v\ o O o moi^oo oooom omooo

OOOZX ZXZOO OZZZZ ZZOZZ ZOOOO OOOOO OOXOZ OOOZO OOOOOMIMIM MMM «M MM^MMM<M<XMMM<M MMd<Mrw*tlMrwrwv v v vvv v vvvvvvvv v v

X ZXXZX ZXXXX XXXXX XXXXX XXXXX XXXXX XXXXX XXXXX XXXXX« KCKCX XXXXX XXXXX XXXXX XXXXX XXXXX X X X X X XXXXX XXXXXft »O>»O>» >»»»» » O- O- O- O- » O- O- O- O- »O>»O>O> » O- O- O- O- »O>O>P>» O- O- O- » O- O>»O>»»

135

Tabl

e 5.

— A

naly

tical

dat

a fo

r st

ream

-sed

imen

t sa

mpl

es—

cont

inue

d

SAMPLE

S-1N

AA-AU-P

en

79HHS13S

79ft

HS14

S79HHS1SS

79NHS16S

79HHS17S

79NHS18S

79HHS19S

79HHS20S

79HHS20T

79NH521S

79NHS22S

79HHS24S

79NHS2SS

79HHS2AS

79NHS27S

79NHS28S

79HHS29S

79NHS30S

79NH5SOT

79NHSS1S

79NHS32S

79NH5SSS

79NHSS4S

79MHS3SS

79NHS36S

79HH5S7S

79HHS38S

79MH5S9S

79HHS40S

79NHS40T

79NHS41S

79HHS42S

79NHS4SS

79NHS44S

79NHS4SS

79NHS46S

79NHS47S

79MHS48S

79NHS49S

79NHSSOS

79NHSSOT

79NHSS1S

79NH5S2S

79HHSS3S .

79HHSS4S

<100

<200

<200

<200

<200

<200

<200

<200

<200

<200 N N N N

<200 N N N N N

<200

<200

<200

<200 N

<200

<200

<200

<200

<200

<200

<200

<200

<200

200

<200

<200

<200

<200 N

<200

<200

<200 N

<200

1SO

>1,000

SOO

100 30 100

ISO

200

SOO 30 70

ISO 70

100 SO 70 100

100 70

SO 200

1*000

SOO

200

SOO

1,000

ISO

SOO

200

1SO

SOO

1SO

100

SOO

ISO

300

150

SOO

SOO 70

200

SOO

200

100

200

N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N .OS

N N N N N N N

AA-C

U-P

is

10 25 20 IS 25 20 S s10

s 25 10S to 10

IS

10

10

10 30 10 10S s s s

20 ss 30 IS 10S s

65 SS

40

SS <s

<s <s

<s s20 10

AA-PB-P

15

10

IS 10 s 20

25

10

10

IS 15 20 10 10 10 IS 10 10 10 10 IS

10

10

IS

10 IS

10

IS

IS

IS IS

IS

20

IS 20 2S 25 20 20 20 20

10

IS

20

20

AA-1

W-P

60

45

SS

60

2S 100

ISO 45 35 •0 SS 75

SS 40

SO 25

25

SS

SS so •0 so 25

20

SO SS

2S 40•S

SS 45 40•0

SS170

1SO •S •0

140 •S •0

SS •s 85 •0

INST-HS

OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOOX- OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOOX O O O VA o m o <A r* f* o wi *• *• O <ft ot- r* in r. o O r> i>- *• o •»• «i f»- O o O O •«• r. *. o O O O O o *- O!«%%«««%« %% % « «« « «%«« ««««%««wi nt r* *• *- i

M OOOOO OOOOO OOOOO QOOOQ OOOOO OOOOO OOOOO OOOOO 1AOOOO

OOOOO O »- «•> O O OOOtftO V>OOOtft OOOQtf% OOOOO OOOOO OOOOO OOOOO ••••• ••••• ••••• • • • • • ••••• • • • • • *•»•• ••«•• •••••

OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO <*OOOO OtftOOfte OOOOO K O O O </> O O O tf\ O O O O «•» O OOOOO OOOOO lAOOOO

M OOOOO OOOOO OOOOO OOOOm OOOOO OOOOO OOOOO OOOOO OOOOO Ml ••••• ••••• ••••• t • • • • ••••• ••••• ••«•• ••••• « « « . «

" ft •» O O •* < •* O r\j to M ^ 0> O> rx««AM^4 » •& f* f ** r*Q Q r* *~ r* 1*1 r* •* iv*• ^ t>l t*\ tM t*t IV ••^W^f^tA lA^tf^lAf^ f^«*«*«» IV^*nv% ^^«»^^

•*»«I

<M <v«»ftm MMfte«io o> ^ r. o K> i/\ >r •« r\j « r^-«rx-«*> rg rv >r >r v> « r> «n « o> n-t •» Q o rx«i^m«-

« <o<a<o<«<o <o -o <o -o -o <o<o<o«<o <o<o««« o -o •« •« -o •««««« ««««« «<o<o<o<o •« •« •« -o 0

v%<OOfM>f ^O*tO"% IA^<Q0t* ^^OAIW> WOf^^Oh v»^f^OAI lAM**^^ Otf^^^O IHiAtt«**<^•OttOf^^O Q^fOf\lA tAMlAM^ PtlAA^tO IAOv»l^lA O^*O*OO^ ^IA«OO«* lA^OO^^ •OO^^f'Otl i2! OS S ^OffJ'*0 '10 «^«t^« «o «» ̂ «» « «r. « •> •> rte«««r^ « 0 « r<> •> « « ̂ «o « «r> « « «

*• "C "^ ̂ 'C *? ^ •? "O ^ ̂ *O K? "^ ̂ "" lA >A IA kA >rt IA ̂ (A IA IA «rt «> lA >A IA >A lA IA IA IA IA >" lA «|> «> ^ "^ ̂ *5 ^XZXZ XXXXX ZXXXX XXXXX XXXXX XXXXX XXXXX XXXXX XXXXX

XXXXXo> o- o. o> o-« X C « X K X C C C X X C X X X X X X X XXXXX XXXXX XXXXX XXXXX XXXXX>»»» o- o> e> «v o- »»»»»

137

X XXXXX XXXXS XXXZX XXXXX XXXXX XXXXX XXXXX XXXo •• v ••

ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo

• O f>»OV*O«A OOOOO Otf*OMQ OOOOO O O O «n O tft

• OO OfwirttftiA «-O~OO

o

XXX XXXXX XXXXX XXXXX

a

? *""""*""" *" ***" «•*••- r*~~~~ ^^..^^ *••»•- ^ ^^«M«.». vo,^.*.^ ..^.^.^

ooooo ooooo ooooo ooooo ooooo ooaoo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo

OOOOO «AOOOO OOOOO OOOOO OOOOO OOOXO OOOOO OOOOO OOOOO

XXXXX XXXXX XXXXX XXXXX XXXXX XXXXX XXXXX XXXXX XXXXX

««<o«« « <o « « « «> i^ iw i>. *. is. i^ iw K *. >s.^ a « •> aa«a« a a a o o oooooxxxxx xxxxx xxxxx xxxzx xxxxx xxxxx xxxxx xxxxx

_____ ZXZXX XXCZK ZZXZX ZZXZZ XXXZK XKXZZ ZXXZC XXZKZV> OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OoOOO OOOOO OOOOO

138

owooo ooooo ooooi* ooooo OOOIAO ooooo ooooo oooooM^>ixn<fM ft ft n« <v fM «x w> <x ft »• rw ft tf% ft n* ft ft ft •• ft

ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo oooooooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo

OO^v*O OOOOI^ ^OO^fA ^IAIAAIIA i^K^fwOf^ iw^»is*^is*

w OOOOO O <A O O «A in O f> O O O O </* «A m O m O W» O m O m m <A W» O O O m ir> in in O O IA O O O O

ZZZ22 ZZZZZ ZZZZZ

mO«iO«rt OOOOO O <n O O O O O O O in OOOOO OOOOO OOOOO O V« O O O

f> O O ««» m O O ^-m O O (A «A M O O O wt tf% O 1^ O iw O OOOOO OOOOW* m

OOOZO OOOOO OOOOO ZOOOZ OOOOO OZZZO OOOOO OOOOO ZOO:Ot <V>MM« rw <•* rw <•* rw rw rw rx IM <x n* <v (M <x rw (M rw rw rw rw ix <x <x «x >M (M tVKtmr^r* rv» IMzvv v vvv vv vv vvvvv vvvvvvvvvvv vv

«OO»-rw ft •* m « iw « » O Q •- fMft^in^ ^ <D » O O — «* ft •* m

139

Tablt 5.—Analytical

data

for

str

aam-

sedl

nent

sam

ples

—con

tinu

ed

SA

MP

ltS

-I*

S-I

IIA

A-A

U-F

79MHSSSS

79NHSSAS

79NH5S7S

79MHSS8S

79MHSS9S

79MHSAOS

79NHS60T

79MHSA1S

79NHSA2S

79MH563S

79NHSA4S

79MHSASS

79MHSAAS

79NHSA7S

79MHS68S

79MHSA9S

79MMS70S

79MHS70T

79MHS71S

79NHS72S

79MHS73S

79NHS74S

79NHS7SS

79NHS7AS

79MHS77S

79NMS78S

79MHS79S

79KM580S

79NHS80T

79MMS81S

79MHS82S

79NHS83S

79NHS84S

79NHS8SS

79NHS86S

79HNS87S

79HNS88S

79NNS89S

79NNS90S

79NHS90T

79HHS91S

79HNS92S

79HHS93S

79HHS94S

.79NNS9SS

<200

<200 N

<200

<200

<200 N

<200 N N N

<200 N N N N N N N N N

<200 N N N N N N N N N N N N N N N N N N N N N N

<230

200

ISO

100

200

ISO

200

100

200 70

ISO

200

ISO

ISO

ISO

200

100 70

ISO

300

100

ISO

100

200 70

200

ISO

100

100

100

200

100

100

300 70 70

ISO

ISO

100

SOO

100

200

ISO

200

100

100

N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N

AA

-CU

-P

<S 40

40

35

2S <S <SS

2S

<S <S

<S IS <s IS

S10

IS

IS <s 10 20

S IS

20 20 10S S 30 30

30

2S

2S 20 2S

20

2S

IS

2S 10

IS

45 20

SO

AA

-P8

-P

IS

20

20

35

10 IS

IS 20

IS

10 10

15

10

10

10 10 S

10 10 <s S

IS 10S S

IS

ISS S

IS IS 10

10

IS

IS 10

10

15

10

IS

S10

IS

10

IS

AA

-IN

-P

75

80

AS 75 40 40

4S

1

30

SO

85

45 70

40 30 40 4S 30 30 55 20 30

SO

55

20

20 4

0

4S

35 30 ss

ss 4S 60

40

SO 45

45 SO

30

70 30

25

11

0

SO1

20

INS

T-M

f

X XXXXX XXXXX XXXXX XXXXX XXXXX XXXXX XXX

< XX »XX XXXXX XXXXX XXXXX XXXXX XXXXX XXXX

ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo oooooX OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOOC in r>. r>» r«» is» r«.or>.i».M% in *» f«. »•» *» in vi M> O O *t in O O O O O O O in m *» in in O O O f» O O O <n O m «i

*t ooooo oaooo ooooo ooooo ooooo ooooo ooooo ooooo oooao m* m *)<•• m m <nin«-m«- *» in in in o r»» o Q in O r«» »•» m »«.»»» O r>. O N. O o O f- *• «•» in r«» »••»•»»•• »•» in in r«» rw

< ooooo OOIAOO ooooo ooooo ooooo ooooo ooooo ooaoo ooaooI AI m tot tot tot tot in ^ tot tot tot tot m tot in in in m AI >n m in *n m ?n m m m m m in m m m *n *n m m m »n m AJ AI m AI

v v9 OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOOc momr»>o o o m o m o «•> o m o ooooo ooooo ooooo ooooo ooooo ooooo

M mOOOO inOinO** OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO

A O f^ ^ ̂1 O O ̂O

(M(M(M(M M(M(M

« <O <O -O <O -O -O-O-O4-O <0 -O <O -O -O -O<O-O<O-O -O-O-O<O-O -O -O -O -O « -O-O-O-O-O «<O«<O« <O «O « -O <O

• (M^r^Oin ^ •% « »- -o »(M«O>t -o« •- •* ^ »<Min«o « -o o •- <* r%O(Mm0

IA « r«. aa o> oo>»fMio •« w« -o r«. a o>oo«-(M •o^m'Orw •» o O •- mm.*in< O o o o O ^ *<* ^ ** ^

X X X X X X X X X X X XXZZX X X X X X X X X X X XSXXZ XXSXZ XXZXx x i: x z x x x x z x c c x x x x x c x x x x x x x x c x x x x x x x x x x x x

O> » » » » O> O> » O> » » » » P> » » » O> O> » O> » O> » » O> O> » » » »»»»»

141

IX XXXXX XXXXX XXXXX XXXXX XXXXX XXXXX XXXXX Xxxxxx xxxxx xxxxx xxxxx xxxxx xxxxx xxxxx xxxxx xxxxx

fW fW IV fW ^ «rfi ^ «•• ^ •* ^«*«ft^^ OOOOO OOOOO

OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOWl WiOOOi

u» m v/« w> w» •/<«/• «ji w< o O »*• O ** M» OOO«*O m o O O o owowm moOOO ow>w«oo omw>w>OOOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOOOOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO

OOOOwt OW»OOO w>«MOOO w>Ow»Ow> w> w> w> O w> w> wi w> w> O O *» U» w» «*

XX XXXXX XXXXX XXXXX XXXXX XXXXX XXXXX XXXXX XXXXX

v» a

xxxxx xxxxx xxxxx xxxxx xxxxx xxxxx xxxxx

v> a I •» r» o •

I nft> •*M«*^-*«* -*»««* >*^k>*^-* A A >• A — A r» C

vn O-4-^ W> O W>«AOW>^« O-«Ov»«« X ̂t ̂» wi O O W> O O •« •>« -• -• — O ——. — «•-• -x M v» •« -• » 9OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO •»

OOOOO OOOOO OOOOO OWiOOO O O WI O «• OOOOO

I

OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO

oXX XXXXX XXXXX XXXXX

ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo*\«**.i/tO OO^Oi/» Of.^00 OOOWO OOOOO OOOOO ----- ----- _____O O O O tf* Q OOOOO OOOOO OOOOO lAO O O O OOOOO

fO ^ O9 ^ Ol Ol Ol V^ fO Ol Ol M fO

z z z zzzzz zzzzz zzzzz

ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo aoooo ooooo ooooo ooooo ooooo oooao ooooo ooooo ooooo

z zzzzz zzaczz

>OOO OOf^lAN. tf\ N. O O O OOOlAO O O W» O O O O O W* O OOOOO i/%iAi/tOQ OOOOO

OOOOO OOOOO OOOOO O O IA O O O i/» O O O OOV«O«A O IA W« W\ O OOlAOiA O IA O O O

OOOOO OOOOO OOOOO OOOOO OOOOO OoOOO OOOOO OOOOZ OZOOZa OlOIOlOIOI OIOIOIOIOI OIOIOlOIOI OlOlOIOtOI OtOlOIOIOI OIOlOIOlOl Ol Ol Ol Ol Ol OlOlOIOI Ot OIOIZ VV VVVV V VVVV VVV VVVVVVV VVV

u< <O *• W » O O«-oiK\<r *%•«*. W o OOvOifl •« 10 -C f>. W O O O •- 01 •o<«m<O^ WO O O »- oi«r»«*</t<O

x zzzxx zxzxx xxxxz xzxxx xxxzz x x x x x xxxxx xxxxx xzxxx< xxxxx xxxxx xxxxx xxxxx xxxxx xxxxx xxxxx xxxxx xxxxxIrt O O » O O> OOOOO OOOOO OOOOO O> O O O O «>« O O O O OOOOO OOOOO OOOOO

143

Tabl

e S.—Analytical

data f

or s

tream-sediment s

amples—continued

SANPLi

$-IM

S-It

AA-AU-P

AA-CU-P

AA-PB-P

AA-IN-P

INST-Mt

79NHS96I

N 100

N <S

10

IS79NHS97S

* SO

O N

<S

10

IS79NNS9BS

N 100

N 60

10

6079NHS99S

N 20

0 N

10

S 30

79HH600S

N 20

0 N

S 20

4$

79NH630T

N ISO

N S

20

4$79NH60U

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• •••• ••••• • • • • t ••••• • • • • • ••••• ••••• • ••>•• ••••• f»OOOOO O VI VI O VI VIOOVI** OOViOO OOOOO OOOOVl OOOViO vnOOViO OOOOO >

-*-*-*•**-» ^ ^ Nf ->4 ^ -w <^ vn ^ ut -4 •<< VI O O O «^ O O ^ -WO-*O-* OO-JV""^ -^ "a O O O -w VI »J O O •• OOOOvn vnvnOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO •*

OO^^vi ^vivi^^ O^^ViO vivivivivi viViOOO OViviO^ viviviOO Ovivi'WNi O*wOvi^l XOOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO ZOOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO

A -» Azz • z «• • • • ;

VI VI O VI VI

99T

o <e «oi^i»«/i ^wtw-*o o <> «• x«> MI ^ w *» -• o o « n ̂ » MI «> WA* •« o o <o o* m

AAAAAAAAAA AA AA AA AA AA

ooooo osooo ooooo oozsz ooxzo ozzoo zxoxo xxoo

W* O O V O O O O O O O O O O O O O O ̂ O4 uv M ̂ Ml M Wi ̂ f^ O4 W Ml Wt Wv wi O4 Wi v* tir* Ml wk Ml W W ̂ ̂ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo oooooooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo ooooo

A A AAAAAA AAAAAAAl-*«»«*^*« •*M«*<««« •»•••••••• oi«*«*<««* ««_k««.«ai .• .» ^ ~* _• «i«i««<*.« <«.«<*_k«* •••••»-»•» 0• •••• . . . » . . . • . • • • • • . •••«* • • . • . ••••. ••••. • • • • . mOwiMlOO V>OMiMkMI W»OOOw> W>OOOO OV>OOO OOOOO OOOOO OOOMIO OOOOO

A AAAA A MVt A ••» W f«J •••*•» Ul >s< fu fu •* ••««••<• •* M «* «• •* -• •• nI •» •* W •* -• •» •• -» «* •* — -»OO WtW-*M»O OOMIMIO OOOMIMI MlOMIMIO >l O Ml M Ml W> WV O O »lOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO

A «*Ut O^l **^t ^MOtMIU* ^lO4***** «MMl«* «k ^Uf^«»M •* IM^* Ml Ml ^ Ml O O O Ml O O OOOOO OOMIOMI OOOUMI OOOOO OMI^lOO

OOOOO OOOOO OOOOO OOOOlO OOOOO OOOOO OOOOO OO»OO<O IOOOOI

x x x x x xo x x x

I O O O tO O O O § o o 10 *» OO 010 10

OOOOO OOOOOorxnoo oooootr> <o r>. r>» o to ooooo ooooo ooooo nciono

IOOOO OOOOO ooooo oooooO O O O 10

X X X X X

w 10 o o o a o 10 o o 10 o 10 o o 10 1000010 <oa<ooo OO»»OQ ooooo

O O O to O O O to O Q (OOOi >oo ooooio toootoo

ooooo ooooa ooioooV V V V V V IV V V «•»

O O X X OIV (W IVV V V

X OO X X Z X O XIV IV IVV V V

XZZ XOXXO OOZXO OOOOO 00 X X X XOOOZIV IV <V IV IV IW IV IV IV <V <V«V IV IV IVVVVVVVVV V V

I «- IV m .* to <o *• W O* O O ^iVM«tn -O»».W <«<«ioioiO tf>iomiOiO iOv\<o-O<O -O -O -O -O -C «<O& ID M tt M A M tO tt 9 tt tf CO tt M tt tt M M 4O to tt 0 '

" <NI «O •* IO -O

167

Tabl

e 5.—Analytical

data

for

streaM-sedlnent S

Mples—continued

SANPlf

79IU848S

79RK849S

79KK8SOS

S-IN

79KK8S1S

7tRK8S2S

79AK8SSS

79RK8S4S

79RK8SSS

79RKBS6S

79RK8S7S

79MK8S8S

79KK8S9S

79M860S

79KK860T

79RKe6lS

79RK862S

79RKB6SS

79RK864S

79RK86SS

79KK866S

79RKB67S

79RK868S

79KK869S

79RKB70S

79RKS70r

79RK871S

79NK872S

79RKB73S

79RK874S

79RK87SS

79RKB76S

79RK877S

79RK978S

79RK879S

79RKB79?

79RK880S

79RK881S

79RK881T

79KK882S

79KK88SS

79KK884S

79RK88SS

F9RK886S.

79KK887S

N N N N<200

<200 N

<200

<200 N N N N

<200

<20Q N N N

<200 N N

<200

<200 N

<200 N N N

<200

<200

<200

<200 N N N N N N N N N N N N N

S-IH 19

0SCO

1*00

01*

000

soo

200

100

SOO

100

soo

100 70

200

ISO SO

700

ISO 70

100

SO SO

SO

70

20

200

>1,000

ISO

ISO

200

ISO

200

SOO

200

200

ISO

SOO

200

100

100

100

100

100 70

1*000

ISO

AA-AU-P

N N N N N N N N N N N N N N N .10

N N N N N N N N N N N N N N

AA-CU-P

40

10

10

10

IS ss 2S 60

SO

20 SS IS so

ss so 2S IS ss

ss

ss so

ss 40 so

so so ISs so 65 20

IS

10 <s s <s IS <s <s s <s so 10

10

4$

AA-M-*

10

10

10

10

IS 10 20S s

IS 10

IS

10

IS

IS 10s

IS 10 10 IS

IS

IS 10 10 10 10s

1S 10 2S so 10s IS 10 10 <s ISs

10

20

10

10

IS

AA-IN-P

80

60

SO

SS so

so IS so

ss eo 60

70

6S eo

eo 60 ss eo 65 ss 6S

120

ISO SS 40 4S

4S

2S

70

SS eo 100 so 20 so 45 IS

2S

2S SO so 40

2S

2S

SS

INSf-Hi

« 2 2 2 2 Z >Z Z 2 Z

O *. O O *. f* O «/» O f*. *Ms. O f>- O O O f>- ^ f»> O O N. O is. O O »A <ft O OOOOtf*

a »* ooooo «A o v* o o ooooo ooooo ooooo ooooo oooo

« OOOOO *\ O *• tft f>- OOOOO OQvtmO O O V* O O OOOOO OOOOO

_____ _____ _____ _____ _____ _____ ____X OOOOO W» O W» ir> «•» OOOOO O O O >r> ^. OOX>OV* OOOOO V*OOOO

^ >M ryi (Si to f\i»t«»*»

O -O -O « O O •*

<c -o -eooo*- •* o> »- <x

r. n O •• « •* O <x

O IA >O >O r- ru K» ^» w\ -Oooooo oooo«» ••*•*-*- o ooooo

» » » o o o- » » t> o

169

OLT

ooouo o—-»-»-» -*uooo ooooo

O O VM O OOOOOO OOOOO WiOOOO OOOOO OOOOOOOO

O O v* O O WWiO^O O O O O »* O O W« O OOOOOO OOOOO OOOOO OOOOOOOOOO OOOOO OOOOO OOOOO

OOOOO •rfO'^WWOOOOO OOOOO OOOOOOOOOO OOOOO OOOOO

Vft O O V* O OOtnOO VKWiOOO OOOOOWtOwis* OOOOO OOOOO

^ W« <s Mi O

«• O O V^ VM M M W iM Wl W> CV» «* »« U< •< «* M »H «* •» •• «<« •» « •• M -*«*«* Ul OOOOO OOOOO OOOOO OOOOO OOO>*«A v>OOOO OOOOO

OOOVXO wi

OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO OOOOO

O Z MINftWI

^ <o ^ <o ^ <O4a<o<o<o <e <o <o <o <o <o ^ <o <o <o « <o « <o « «<««^ « <o « « « «A^ I* <* <* V* V* * » * » • S X) V V XV9VX X 9 !0 3D 9 3O * * R JG VVV3DV ^

^ WV VI Ml V VI «O ^ ^ f *O ^ *O ^O <O 4D <O 4U *O <O *O *O OB OB OB W OB OB OB ^ OB OB OB OB OB ^Dooooo o — — —-» -*oooo oouoo o u««« ««««« «««OBe§ r- —rfo* »M«>U«)W<* OO«OB^ e>wi*-wist -*oo<eoi m

A A A A A A AAA AAAA AA

00*00 ooxoo xoooo ooooo ooozo ooooo oxatoo

O OO I

OOOOO OOOOO OOOOO OOOOO OOOOO OOVlOO

CD Z Z Z Z Z Z Z Z X X Z Z Z Z Z X Z Z Z Z Z Z Z Z Z Z X Z Z Z Z Z Z

O «* vi w» o vi o O w> t« o v< O v v ^vi^vivi o MI v< vi o ^ vi vi vi ̂ o O O O vi n

zzzzz zzzxz zzzzz ozzzz zzzzz ozooo zzzxz

ooooo owooo owwwu ouuuu ouooo vnuovv" woouo ooooo ooooo ooooo ooooo ooooo ooooo ooooo

O O O O <* <* O O O M> O O O <* O •* u< «J O O O v» v* \/i O ^ **> Mi Wi W» v* O O V" Oooooo ooooo ooooo ooooo ooooo ooooo ooooo

ooooo ooooo ooooo ooooo ooooo ooooo ooooo

Tabi

t S

.—A

naly

tical

da

ta f

or s

trea

m-s

edim

ent

sam

ples

—co

ntin

ued

SAMPLE

S-IN

$•11

1AA-AU-f

79RKBBBS

79RKBB9S

79RKB90S

79RKB90T

79RKB91S

79RKB92S

79RKB93S

79RKB94S

79RKB9SS

79RKB9AS

79RKB97S

?9RKB9BS

79RK899S

79RK900S

79RK900f

79RK931S

79RK902S

79RK903S

79RK904S

79RK93SS

79RK906S

79RK907S

79RK90BS

79RK939S

79RK910S

7«RK910f

79RK91SS

79RK91AS

79RK916f

79SKS01S

79SKS02S

79SKS03I

79SKS04S

79SKSOSI

79SKSOAS

N N N N N

<200 N

<200N

<200 N N N N N

<200 N N N N N N N N N N

<200

<200

<200 N N N N

<200

<200

ISO 70 70 70 100

700

>1/000

700

SOO

700

ISO

200

ISO

100

300

ISO

SOO

SOO

1SO

700

ISO

200

1SO

200

100

ISO

1SO 70 200

ISO

100

300

100

300

200

<.os

N N N N N N N N N N N <.os N N N N N N N N N N N N N N N N N N N N N N

AA-CU-P

so s so

ss 10 2S S

20

2S 15 <S IS

IS

15

15 40

IS

10

10

10 20

10

10

10 S s

2S

SS

35

2S 10

10

45

IS

2S

AA-M-*

SS

2S 10 15 30 40

20

60

2S

4S S10

20

IS

20 7S 20 30 20 30 10

20

IS

IS

10 IS

2S 20

20

IS 10 10s

20 10

AA-IN-P

100 60

SO

65

BO

100

BO

110 BO

•0 2S

45 60 60 45

120

4S

SS 40 60 AS SO

45

AS 20 20

AO

7S

BO

AO 30

2S

SS120

7S

INSf-NC