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Moment versus graphic measures in granulometry

Material Information

Title:
Moment versus graphic measures in granulometry
Series Title:
Open-file report ;
Creator:
Balsillie, James H
Dabous, Adel A
Fischler, Cindy T
Florida Geological Survey
Place of Publication:
Tallahassee, Fla.
Publisher:
Florida Geological Survey
Language:
English
Physical Description:
ii, 86 p. : ill. ; 28 cm.

Subjects

Subjects / Keywords:
Marine sediments -- Sampling ( lcsh )
Statistical measurement -- Methodology ( lcsh )
Genre:
bibliography ( marcgt )
technical report ( marcgt )
non-fiction ( marcgt )
Target Audience:
specialized ( marctarget )

Notes

Abstract:
Statistical measures such as the mean, standard deviation, skewness, and kurtosis are precisely calculated using the method of moments. However, this method requires considerable computational resources that were not available during the majority of the preceding century. There resulted, therefore, the invention of abbreviated, surrogate predictive equations that could be expediently evaluated to provide approximations (called graphic measures) of respective moment measures. By the mid-1980's computers had become common in the work place, and by the mid-1990's to the public-at-large. Most researchers have taken advantage of the available computing power and now employ the method of moments. There are others, however, who continue to endorse the use of graphic measures. This work compares the two methods using 333 marine sediment samples. It was found that the means show approximate agreement, with graphic means underestimating the moment means by a maximum of 0.6cp. All higher graphic measures, however, are not successful in replicating moment measures, the degree of disagreement progressively increasing with the order of the moment measure. Standard deviation measures had a correlation of r2 = 0.6486, for the skewness r2 = 0.0865, and for the kurtosis r2 = 0.0098. Average ratios between moment measures and graphic measures become increasingly worse as the degree of the moment measure increases. We conclude, therefore, that graphic measures are not good approximations of moment measures, and their use should be discontinued.
Bibliography:
Includes bibliographical references (p. 14-15).
Statement of Responsibility:
by James H. Balsillie, Adel A. Dabous and Cindy T. Fischler.

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University of Florida
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University of Florida
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The author dedicated the work to the public domain by waiving all of his or her rights to the work worldwide under copyright law and all related or neighboring legal rights he or she had in the work, to the extent allowable by law.
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50787517 ( oclc )

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CONTENTS


ABSTRACT Page
. . . . . . . . . . . . . . . 1

INTRODUCTION . . .
IN TR O D U C TIO N ............................................................ 1

Moment Measures ..............................................
Graphic Measures ..................... ......................... 3

BACKGROUND ................................................ .......... 3

DATA AND RESULTS ................... ....................... ... 6

Moment Mean Versus Graphic Mean ................................... 8
Moment Standard Deviation Versus Graphic Standard Deviations ............. 9
Moment Skewness Versus Graphic Skewnesses .......................... 10
Moment Kurtosis Versus Graphic Kurtosis ............................. 10
F-Test Assessments....................... ................... ... 11

DISCUSSION ......... ............................. ....................... 11

CONCLUSIONS .................................. ..................... 13

ACKNOWLEDGEMENTS ................... ............................ 14

REFERENCES ............................................... 14


FIGURES

Figure 1. Illustration of different means and standard deviations (sorting
coefficients) for two Gaussian distributions. .............................. 4

Figure 2. Illustration of the effect of skewness................................... 5

Figure 3. Illustration of the effects of kurtosis ................................ 5

Figure 4. Moment measure mean versus graphic measure mean ................... 8

Figure 5. Moment measure standard deviation (sorting coefficient) versus
graphic and inclusive graphic standard deviations. .......................... 9

Figure 6. Moment measure skewness versus graphic and inclusive graphic
skewness...................................... ......... ......... 10

Figure 7. Moment measure kurtosis versus graphic kurtosis. ................. ... 11










TABLES

Table 1. Number of data points per sediment sample sieved at 1/4-(p intervals ........ 4

Table 2. General characteristics of the 333 sediment samples addressed in this
study. ........................................................... 7

Table 3. Descriptive assessment of the reciprocal absolute relative dispersion ....... 7

Table 4. Average graphic/moment measure ratios, and r2 values between
graphic and moment measure data sets ... ..... ........ .... .... 8

Table 5. F-test results for two-sample variances to assess regression outcomes
(a = 0.05 for all one-tailed tests). ..................................... 12

Table 6. Average number of data points in sample distribution tails not
considered by graphic measures that are considered in moment
measures................ .... .. ................... ........ ..... 13

APPENDICES

Appendix I: Granulometry of samples used in the study. ......................... 17

Appendix II: List of moment and graphic measures for sand + silt + clay samples. .... 75

Appendix III: List of moment and graphic measures for sand + silt samples........... 79

Appendix IV: List of moment and graphic measures for sand only samples. ......... 83





















ii
Se"











MOMENT VERSUS GRAPHIC MEASURES IN GRANULOMETRY


by

James H. Balsillie P. G. No. 167, Adel A. Dabous, and Cindy T. Fischler

Florida Geological Survey, 903 W. Tennessee St., Tallahassee, FL 32304-7700

ABSTRACT

Statistical measures such as the mean, standard deviation, skewness, and kurtosis are precisely calculated
using the method of moments. However, this method requires considerable computational resources that were not
available during the majority of the preceding century. There resulted, therefore, the invention of abbreviated, surrogate
predictive equations that could be expediently evaluated to provide approximations (called graphic measures) of
respective moment measures. By the mid-1980's computers had become common in the work place, and by the mid-
1990's to the public-at-large. Most researchers have taken advantage of the available computing power and now
employ the method of moments. There are others, however, who continue to endorse the use of graphic measures.

This work compares the two methods using 333 marine sediment samples. It was found that the means show
approximate agreement, with graphic means underestimating the moment means by a maximum of 0.6cp. All higher
graphic measures, however, are not successful in replicating moment measures, the degree of disagreement
progressively increasing with the order of the moment measure. Standard deviation measures had a correlation of r2
= 0.6486, for the skewness r2 = 0.0865, and for the kurtosis r2 = 0.0098. Average ratios between moment measures
and graphic measures become increasingly worse as the degree of the moment measure increases. We conclude,
therefore, that graphic measures are not good approximations of moment measures, and their use should be
discontinued.


INTRODUCTION

There are two popular approaches
used in assessing environmental aspects of
sediment samples. One approach is to plot
grain size data. Two types of plotted
representations are commonly used: 1) the
frequency plot, and 2) the cumulative
frequency plot using arithmetic probability
paper. Such plots allow the researcher to
visually assess the entire sediment distribution
and to identify certain useful environmental
characteristics about the sample.

The other approach is to calculate
statistical measures that provide more
abbreviated representations of the character of
the sample. Such measures include the
mean, standard deviation, skewness, and
kurtosis. There are two types of statistical
measures that have been used moment
measures and graphical measures.
Graphically derived statistical measures


constitute only an estimate of true statistical
representations afforded by the method of
moments. We address the subject by
addressing the history behind graphic
measures, the degree of discrepancy between
moment and graphic measures and, finally,
the reasons as to why discrepancy occurs.

Moment Measures

Statistically, the Gaussian distribution
is defined in terms of moments, calculated
using the method of moments. The term
moment was introduced into statistics by
analogy. In mechanics, the moment of a force
about a point of rotation, e.g., about a fulcrum,
is determined by multiplying the magnitude of
the force by the distance to the point of
rotation (see Friedman and Sanders, 1978 [p.
78-79] for a more detailed description).

Moments and moment measures are
not identical quantities. Moment, in statistical











context, refers to the sum of deviations from
the mean relative to the sample size (Fogiel,
1985). The mean, p, for grouped or classified
data is calculated by:

k
f-1 (1)
S= MM, =-
n

in which xi is the class midpoint, and fi is the
frequency of the class. The first moment, m,,
for classified data is given by:

k
Sfi (xi p)P (2a)
m =
n
where p = 1.0. While we do not, here, present
the proof, it has been demonstrated (e.g.,
Fogiel, 1985) that following from equation (2a):

k
m Ef xi (2b)
m = -p
n

and that by substitution of equation (1) into
equation (2b), the first moment, m1, will
always have a value of zero.

In granulometry as in many data sets,
the "fulcrum" will seldom have a value of zero
and, instead, the mean, p, is used and
specified as the first moment measure, MM1.
All higher moments and moment measures
apply equally well about the first moment or
first moment measure when consistently
applied.

Grain size and mean grain size are
normally expressed in millimeters or
dimensionless phi (cp) units. The latter units
were defined by Krumbein (1934) and adopted
by the Society of Economic Paleontologists
and Mineralogists (S.E.P.M.) Inter-Society
Grain Size Study Committee in 1963 (Tanner,
1969). They were determined specifically for
the Wentworth (1922) size scale, subsequently


clarified by McManus (1963) and Krumbein
(1964). Progressively higher moments are
determined according to:


k
Sf, (x, P
i= 1
S n-1


in which p is an integer, and mp is the pth
moment about the mean. The sole difference
between equations (2a) and (3) is the
specified degrees of freedom. For n > 30, n
degrees of freedom is considered appropriate
and the equations are identical. For n < 30, n
- 1 degrees of freedom is the normally applied
convention, designed to yield more
conservative numerical outcomes. In sieving
granulometric work, the number of classified
size classes which is optimal at 1/4-phi
intervals, commonly ranges from 12 n n 26
and n 1 degrees of freedom is appropriate to
apply.

The second moment, m2, is the
variance, 2a, and the standard deviation (or
sorting coefficient), a, or second moment
measure, MM2, becomes:


r = MM2 = (m,)1/2


which has units of millimeters, or phi-units
whose specification was clarified by McManus
(1963).


Higher moment
determined according to:


MMp -
P P
M2


measures


- mp
M2p/2


which all have truly dimensionless units. The
third moment measure, MM3 (p = 3) is the
skewness, Sk, where:


m
Sk = MM, -mp
m21.5










and the fourth moment measure, MM4 (p = 4)
is the kurtosis, K, or:


K= MM mp
m2


a 984 qP16
ag 2


and,


In this work we shall utilize only the first
four moment measures. There are higher
moment measures that can be calculated
provided that there are sufficient data to do so
(Tanner, 1991; Balsillie, 1995; Balsillie and
Tanner, 1999). Moment measures higher than
order four have not been assigned names.
Also, in this work moment measures are
evaluated for grouped (or classified) data
since particle sizes are collected for 1/4-phi
sieve intervals. Ungrouped (or unclassified)
data would require that one know the size of
each and every grain. Statistical ramifications
of grouped and ungrouped data in
granulometric pursuits are discussed in detail
by Swan and others (1978, 1979).

Graphic Measures

Over the years various investigators
(e.g., Krumbein and Pettijohn, 1938; Trask,
1932; Inman, 1952; Folk and Ward, 1957, and
Folk, 1974) have suggested formulae to
calculate statistical measures that are
extracted from the cumulative probability plot.
Here we evaluate those graphic measures as
given by Folk and Ward (1957). These are
assessed in (p units where, for instance, (~5 is
the phi value corresponding to a cumulative
frequency of 5%, 16I is the phi value
corresponding to a cumulative frequency of
16%, etc.

The graphic mean, p,, is given by:

P,9g P16 + P50 + 84 (8)
3
We assess, here, two types of graphic
standard deviations, the graphic standard
deviation, a)g, and the inclusive graphic
standard deviation, o~p, which are given by:


S984 1P6 + 95 P
S 4 6.6


(10)


Two types of graphic skewnesses are
also assessed. They are the graphic
skewness, SkIg, and the inclusive graphic
skewness, Skq,, given by:


Sg (984 + 9P16) 2qPso
Sk8g =-


(11)


and,


S (Ps4 + P16) 2q(50
2()84 -p)


(12)


S(P5 + qP95) 2qP5o
2(+ )
2(q)ms q)5)


The last graphic measure, the graphic
kurtosis, Kg, is given by:


qP95 95
g 2.44((q)p q25)


BACKGROUND


When analyzing sediment samples to
produce the above descriptive statistical
measures, it is most desirable to obtain an
optimal number of data points in terms of size
class intervals. Collecting data at 1/4-phi class
intervals has been found to be successful in
producing robust statistics. Sedimentologic
studies of depositional environments, including
littoral, marine, estuarine, lacustrine, and
fluvial environments normally encompass a
minimum of a dozen, or so, 1/4-phi class sizes
across a nominal maximum domain ranging
from -2(p to 12(p. This range includes granule-,


(13)











Table 1. Number of data points per sediment sample
sieved at 1/4-q4 intervals.

Number of Cumulative
Descriptive Phi Grain Data Points Numer of
Size Size Range (i.e., Class Data Points
Intervals) (i.e., Class
Intervals)

Granule -2p to -1p 4 4
Sand -1.0p to 4( 20 24
Silt 4(p to 8(p 16 40
Clay 8p8 to 12(p 16 56


-2 -1.5 -1 -0.5 0 0.5 1 1.5 2 2.5 3 3.5 4 4.5 5
Phi Grain Size

Figure 1. Illustration of different means and standard deviations
(sorting coefficients) for two Gaussian distributions. The dashed
distribution is more poorly sorted than the other distribution.


sand-, silt-, and clay-sized particulate matter.
Table 1 lists the maximum number of data
points in terms of 1/4-phi class intervals.

What do the mean, standard deviation,
skewness, and kurtosis statistical measures
tell us? The mean is a measure of the central
tendency of the distribution (Figure 1). The
standard deviation (or sorting coefficient) is a
measure of the degree of spread of the
distribution about the mean (Figure 1). The
larger the standard deviation, the larger the
spread. The skewness is a measure of
asymmetry of the distribution (Figure 2),
wherein it may be skewed to the right or left of
the mean, or skewed to the fine or coarse end


of the distribution. Kurtosis is a measure of
the peakedness of the curve (Figure 3),
termed platykurtic if flat and leptokurtic if
peaked. These four measures constitute, at a
minimum, the measures required to define
the basic characteristics of granulometric
distributions.

The most accurate way of calculating
statistical measures describing granulometric
distributions is using the method of moments.
This is because all data for the distribution are
included in determining final statistical results.
However, the method of moments requires
formidable computing power that was not
available during the bulk of the last century. It


30

25

2 20
20
0.
o 15
a
1 10
LL
5

0


- Mean =2.0 phi; StdDev = 1.0phi
- Mean = 1.0 phi; Std Dev = 0.5 phi














20
c

S15


U.

5


0


-1 0 1 2 3
Phi Grain Size


Figure 2. Illustration of the effect of skewness.

35
-Platykurtic (Flat) Distribution
3: Gaussian Distribution
S25 Leptokurtic (Peaked) Distribution
1 25
1 20





o -- *. ,. -".-*="r
5- 15 ------------- *-------
4 10 --
U-



-2 -1 0 1 2 3
Phi Grain Size

Figure 3. Illustration of the effects of kurtosis.


was not until about the late 1960's to early
1970's that mainframe computing power
became available, and then but to elite
academic and U. S. government programs. It
was not until the mid- to late-1980's that
the personal computer (PC) would be
commonly found in the workplace, and the
mid-1990's available to the public-at-large.

Prior to the 1980's, without computer
resources and knowledge of programming
language capabilities, evaluation of equations
(1) through (7), would have been from
cumbersome to overwhelming for the
researcher, even for a relatively small number
of sediment samples. Necessity being the
"mother of invention" therefore resulted in


researchers inventing abbreviated surrogate
approximating equations that could be more
expediently evaluated. Hence, predictive
methods such as equations (8) through (13),
providing for graphic measures, were devised.

Many sedimentologists of the time
were apparently convinced that the graphic
measures provided accurate results. Folk
(1974) stated, for instance, that ... the method
of moments, is far more complicated and
probably of not greater value ... than the
graphic method. We demonstrate, here, just
how much this assertion was in error. In
addition, we conducted a cursory check of
recent texts on sedimentology published within
the last 15 years, a period within which











computing power from PCs has been
abundantly available. Selley (1988), Herve
(1990), and Prothero and Schwab (1996)
discuss graphic measures, and do not even
mention moment measures. Friedman and
others (1992) discuss both, but state that the
graphic approach is but an approximation to
the more rigorous method of moments to
calculate statistical properties of frequency
distributions. Lewis and McConchie (1994)
discuss both, but promote graphic measures.
Sengupta (1994) discusses both moment and
graphic measures, and promotes moment
measures because ... they take care of every
part of the frequency distribution. Boggs
(1995) discusses both moment measures and
graphic measures, but does not promote one
method over the other, and states ... it had not
been definitely proven that moment statistics
are of greater value than graphical statistics.
And so, even in more recent years, mixed
messages have been proffered, even though
several are quite correct regarding the use of
moment measures.

None of the above sources, however,
acknowledges the work and results of Cadigan
(1954), and Swan and others (1978, 1979).
Cadigan (1954) using 20 samples found that
use of the graphic method for obtaining the
standard deviation from equation (9) yielded
results significantly disagreeing with those
obtained from the method of moments, and
cautioned the reader about the veracity of
graphic measures. Swan and others (1978,
1979) digitally generated 100 artificial
sediment samples, each representing a
different hypothetical grain size distribution in
order to assess ungrouped moment versus
graphic measures (Swan and others, 1978),
and ungrouped versus grouped moment
measures (Swan and others, 1979). They
found that ... grouped moment measures yield
far more reliable results than the graphic
approximations, particularly for skewness and
kurtosis. They did not, however, directly
compare graphic and moment measures. We
do, in this work, conduct a direct comparison
between moment and graphic measures. In


addition, we consider a significantly large
number of natural sediment samples to which
we now turn.

DATA AND RESULTS

One-hundred eleven cored marine
sediment samples were analyzed using
standard 1/4-phi sieving techniques.
Granulometric results for these samples are
listed in Appendix I. Additionally, the fine
fraction (i.e., silts and clays) was treated
further. Pipette analyses identified silt (4(p to
8(p), and the pan fraction was assigned the
designation of clay-sized particulate matter (8(p
to 12(p). These samples were subdivided into
three data sets: 1) the entire sample
(sand+silt+clay) which encompasses 56 1/4-
phi size class intervals, 2) pan excluded (sand
plus silt) which encompasses 40 1/4-phi size
class intervals, and 3) sand only (assigned
here as the interval from -2(p to 4(p and, hence,
additionally includes smaller granule-sized
particles) which encompasses 24 1/4-phi size
class intervals.

The question arises as to whether
samples from a particular depositional
environment will adequately address the issue
at hand? We have dealt here with cored
marine sediments. Could samples from fluvial,
littoral, estuarine, eolian, lacustrine, etc. yield
different outcomes? The concern can be
addressed from two perspectives. The first is
that because the samples utilized in this work
are from cores, they could represent diverse
depositional environments including non-
marine sediments. Second, the variability of
data sets in terms of obtaining a relatively
large range in resulting moment measures is a
more important concern, which becomes more
likely as the sample size becomes large.

Therefore, 333 samples were produced
for the purposes of this study, for which
moment and graphic measures were
assessed. The range of measures for these
samples is listed in Table 2, providing some
idea as to the variability of the data set. The











Table 2. General characteristics of the 333 sediment samples
addressed in this study.

Type of Number of Percent
Measure Statistic Range of Values Successful Not
Measures Successful
p -0.9525 to 5.4270 333 0
aMo t 0.3887 to 3.4427 333 0
Sk -4.5726 to 5.2538 333 0
K 1.7541 to 36.6811 333 0

p,,g -0.8072 to 5.0822 298 10.5
Og 0.2220 to 3.0051 298 10.5
Graphic oa 0.2497 to 3.2040 226 32.1
Skg -0.6918 to 0.7764 298 10.5
Sk,, -0.6423 to 0.7671 226 32.1
K~g 0.6341 to 4.7773 226 32.1


degree of variability is important, since we
would like it to be considerable so that our
results cover as many sample characteristics
as is possible. The degree of variability can be
statistically assessed using the relative
dispersion (also termed the coefficient of
variation). This parameter can be used to
compare variabilities between data sets even
if there are large differences in magnitudes of
both the means and standard deviations
(Rees, 1995). The relative dispersion is simply
the standard deviation divided by the mean,
and, therefore, tells us how many means are
contained in the standard deviation. The
relative dispersion is not new, but there are
two considerations about the relative
dispersion that must be accounted for when
using the phi scale. The first, is that means
can have a negative value. The second is that
the mean can have a value of zero, while the
standard deviation for naturally encountered
sediments will always be greater than zero.
Hence, a value of infinity is possible. In fact,
for phi mean values less than 1.0 and greater
than -1.0, relative dispersion outcomes can be
greatly distorted. One might think that the most
straightforward way in which to eliminate the
problem is to transform phi means and phi
standard deviations to their millimeter
counterparts. One must understand, however,
that there is no millimeter equivalent to the phi
standard deviation as detailed by McManus


(1963). Hence, the only way in which it can be
determined is to calculate means and standard
deviations in millimeters using original
retaining sieve sizes and midpoint values. A
relative dispersion of 0.5 or less is considered
to be a "tight" distribution or to have "excellent
homogeneity". The full scale is listed in Table
3, as is a breakdown of our 333 samples, and
we have assurance that our samples, indeed,
have a considerable amount of variability.
Table 3. Descriptive assessment of the
relative dispersion.
Per Cent of
Numerical Samples of Our
Range r Homogeneity 333-Sample
R e Data Set
Complying
< 0.5 Excellent 25
0.5 to 1.0 Good 24
1.0 to 1.33 Fair 11
> 1.33 Poor 40

Table 2 has also been compiled to
illustrate that while all moment measures can
be assessed, there can be graphic measures
which cannot. This occurred for our data
because in certain instances phi values for the
5 (i.e., qp5), 16 (i.e., (16), and 25 (i.e., (25)
cumulative percentiles were not present,
because our coarsest sieve was -2.0(p. For
instance, suppose that for a sample the











coarsest percentile on the cumulative 6
probability plot is 8%. For this case the
phi size at 5% cannot be pulled from the
plot, and graphic measures for equations
(9), (11), and (12) cannot be evaluated.
Such problems can also occur forthe fine 4
tail. It should, therefore, be expected to
be a possibility occurring for any data set.
3
Moment and graphic measures for
the sand+silt+clay samples are listed in ,
Appendix II, those for the sand+silt 2
samples in Appendix III, and those for the
sand only samples in Appendix IV. 1

Moment Mean Versus Graphic
Mean 0

Moment means are plotted versus _1
graphic means in Figure 4. (Note: it was
necessary, to assure clarity, to have
multiple plots on the same illustration so 0
that data sets were not plotted on top of
one another.) The correlation between
the two measures is good at r2 2 0.99 (r
-1
is the Pearson product-moment
correlation coefficient). The correlation
coefficient, in this instance, tells us how
parallel the plotted data are to a one-to- Figure 4.
one fit (diagonal solid line). In reality, mean.
however, the graphic data slightly
underestimate the moment measure data, by
an average of 11% (i.e., 100 x (1.0 0.889); L
Table 4).
a
b


0 1 2 3 4 5 6
Moment Measure Mean

Moment measure mean versus graphic


Sand+silt+clay


graphic means


underestimate the actual mean (i.e., moment
nean) by an average value of about 0.3q(, and
maximum of about 0.6 (p. This is determined
>y measuring downward from the one-to-one


Table 4. Average graphic/moment measure ratios, and r2 values between graphic
and moment measure data sets.
Measure Average Ratio r2 Average Ratio r2
Graphic Mean pg = 0.8890 pmm 0.9917
Graphic Standard Deviation Og = 0.7330 oa, 0.5508 a = 07332 0.6486
Inclusive Graphic Standard Deviation ag = 0.7333 rmm 0.7736 = 0.72 am
Graphic Skewness Sk, = -0.2395 Skm 0.0520 Skg = -0.2182 0.0865
Inclusive Graphic Skewness Skg = -0.1889 Sk,,m 0.1276 Sk~,
Graphic Kurtosis Kg = 0.1310 K, 0.0098











(1:1) line to a parallel line encompassing the
maximum deviating point or points (the dashed
line lies 0.5(p below the one-to-one line).

Sand+silt and sand only graphic means
more closely represent actual means,
underestimating the moment mean by about
0.1 or 0.2(p.

Differences between moment and
graphic means depend upon the character of
individual samples comprising a suite of
samples. Hence, a maximum underestimation
of 0.6 (p for the graphic mean as found for our
data might be of consequence, depending on
the accuracy required for application of results.



4.0
OSand + Silt + Clay Graphic
Sand + Silt + Clay Inclusiv
OSand + Silt Graphic Stand;
3.5 *Sand + Silt Inclusive Grapl
A Sand Only Graphic Standa
ASand Only Inclusive Graph
3.0
U,


2.5 y = 0.27 + 1.192 x
r r = 0.8097
7E
2.0

12.5




1.0 -
00





0.5


0.0
0.0 0.5 1.0 1.5
Moment Measi


Moment Standard Deviation Versus
Graphic Standard Deviations

The moment standard deviation is
plotted against the graphic standard deviation
(which incorporates (p16 and (p84 values) and
inclusive graphic standard deviation (which
considers (p5, (p16, (p84, and (p95 values) in
Figure 5. The degree of scatter between
moment and graphic measures is extensive.
In fact, r2 has a value of only 0.5508 for the
graphic standard deviation. This means that
the moment standard deviation can explain
only 55.08% of the variability of the graphic
standard deviation. Since the moment
measure is ultimately the more accurate, it
does not speak well of the accuracy of the


2.0 2.5 3.0
ire Standard Deviation


3.5 4.0


Figure 5. Moment measure standard deviation (sorting coefficient) versus
graphic and inclusive graphic standard deviations.











graphic standard deviation. The inclusive
graphic standard deviation fares somewhat
better with r2 = 0.7736. However, on the
average, both types of graphic measures
underestimate moment measure values by a
factor of 0.73 (Table 4).

The sand+silt+clay sample standard
deviations underestimate the moment
standard deviations by a maximum of 1.5 phi
units.

The inclusive graphic standard
deviation for the sand+silt+clay samples, and
the graphic and inclusive graphic measures for
the sand+silt samples underestimate the
actual standard deviation from close to 0.75 to
1.0 phi units.

Sand only samples resulted in the most
accurate results for the analysis of the mean.
However, the graphic standard deviation
results do not even parallel the moment
standard deviation results. A linear regression
example is illustrated in Figure 5 for the sand
only data which results in r = 0.8097.

We can conclude as did Cadigan
(1954), therefore, that graphic measures for


-1.0


determining the standard deviation are not
accurate.

Moment Skewness Versus
Graphic Skewnesses

Moment measure skewness is plotted
versus graphic skewness and inclusive graphic
skewness in Figure 6. Without question, there
is virtually no useful correlation between the
moment and graphic measures. Moment
skewness versus graphic skewness has an r2
value of 0.0520; for the moment skewness
versus inclusive graphic skewness r2 = 0.1276.
Moreover, the graphic skewness under-
estimates the moment measure skewness by
an average factor of -0.2395; the inclusive
graphic skewness by -0.1889 (Table 4).

Moment Kurtosis Versus
Graphic Kurtosis

Moment measure kurtosis is plotted
against the graphic kurtosis in Figure 7.
Again, there is no useful correlation between
the two measures (r2 = 0.0098), and the
graphic kurtosis underestimates the moment
measure kurtosis by an average factor of
0.131 (Table 4). In fact, the degree of


-6.0 -5.0 -4.0 -3.0 -2.0 -1.0 0.0 1.0 2.0 3.0 4.0 5.0 6.0
Moment Measure Skewness

Figure 6. Moment measure skewness versus graphic and inclusive graphic
skewnesses.


0 Sand + Silt + Clay Graphic Skewness
* Sand + Silt + Clay Inclusive Graphic Skewness
0 Sand + Silt Graphic Skewness __
*Sand + Silt Inclusive Graphic Skewness
SA Sand Only Graphic Skewness
A Sand Only Inclusive Graphic Skewness__
A--*












6o 6 1 0 Sand + Silt + Clay
3i 0 OSand + Silt
"0
S4 :-. ASand Only


00
0 2 4 6 8 10 12 14 16 18 20 22 24 26 28 30 32 34 36 38 40
Moment Measure Kurtosis
Figure 7. Moment measure kurtosis versus graphic kurtosis.


correlation is an order of magnitude less than
that for skewness measures.

F-Test Assessments

The standard statistical test for
assessing regression results from two samples
is the F-test. Moment and graphic measure
regression assessments for our data groups
are listed in Table 5. Where F, computed from
the data, is larger than the theoretical Fcdf
value, the regressed results are deemed to be
significantly different.

Moment and graphic means are not
significantly different for any of the data
groups.

One-third of the tested data groups for
the moment and graphic and inclusive graphic
standard deviations are significantly different.
In addition, we performed F-tests for all of the
samples to further pin-down test results; both
graphic and inclusive graphic standard
deviations are significantly different than
moment standard deviations. The conclusion
is, therefore, that graphic and inclusive
graphic standard deviations may or may not
represent moment standard deviations. From
the scientific perspective, then, we are obliged
to choose the more conservative outcome, and
accept that the graphic measures can not
consistently replicate the standard deviation
moment measure.

For all the higher measures for the
skewness and kurtosis, the graphic measures
resoundingly do not represent the respective


moment measures.

DISCUSSION

There is a property of probability
distributions that is not generally known or
appreciated. It is a property that is the key to
understanding how probability distributions
work. The casual observer immediately
assumes that a probability distribution is
defined by its central characteristics. To do
otherwise is counter-intuitive. This, however,
is not the case. It is, in fact, the content of the
tails of a distribution that determines the
character of the central portion of the
distribution. This has been discussed by
various workers (Doeglas, 1946; W. R. James,
1973, personal communications; Tanner,
1991; Balsillie, 1995; Balsillie and Tanner,
1999). Balsillie and Tanner (1999) note that
each successively higher moment measure
"reaches deeper" (i.e., gives progressively
greater numerical weight) into the tails of the
distribution. Moreover, except for the mean,
odd moment measures deal with differences
between the tails; hence, the third moment
measure identifies to which tail the distribution
is skewed. Even moment measures treat the
tails as if they are combined; hence, the
peakedness of the central part of the curve is
forthcoming from the kurtosis.

Graphic measures are dependent
solely upon the values of qp5, (p16, T25, (P50, (75,
(P84, and p95 which are, depending on the
equation (i.e., equations (8) through (13)),
assessed in combinations of from two to five of
the above values. Hence, on the average,

















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Table 6. Average number of data points in sample distribution tails
not considered by graphic measures that are considered in moment
measures.
(1) (2) (3) (4) (5)

Domain Data Average Number standard Tails Combined:
Domain Standard
of Points of Data Points Deviation Average % of
Percentile Per Less or Greater of Data of Sample Not
Assessed Sample Than p Percentile Column Included in the
of Column (1) Graphic Method
Sand + Silt+ Clay (n = 111)
< p5 6 + 6 points }
> (p95 22 to 27 7 + 4 points 40.8
<(p16 8 + 6 points
> p84 9 + 4 points 40.8
Sand + Silt (n = 111)
< (p5 6 + 6 points 42.6
> (p95 to 26 7 + 4 points
< (p16 8 + 6 points
> (p84 8 + 4 points 42.6
Sand Only (n = 111)
< p5 6 + 6 points 40.0
>p95 20 to 25 7 3 points
< p16 8 6 points 1
> (p84 7 4 points 44.4
*Number of data points is the number of classified sieve intervals assessed.
**n = number of sediment samples assessed.


graphic measures do not consider from 78% to
92% of the data available per sample.

More importantly, however, it is the tails
of the granulometric distributions that are
essential in determining sample statistics.
Here, we have identified the number of data
points less than p5 and P16, and greater than
Tp84 and (p95 for each sample. Average results
are listed in Table 6. By analyzing our data in
sub-suites of sand+silt+clay, sand+silt, and
sand only, higher moment measures become
exacerbated as the fine fraction mass
increases and as size becomes finer (Figures
5, 6, and 7). As it turns out, however, such
influence is not central to our needs if we look
at average data for each sub-suite. What is
important is that for the <(16 and >(p84 tails


combined, 40.8% to 44.4% of sample data
points are not considered by graphic
measures. For the tails (p95 from
40.0% to 42.5% of the sample data are not
considered. That the tails are not considered
in graphic measures is precisely why the
degree of discrepancy between moment
measures and graphic measures advances so
quickly as the order of the moment measure
increases.

CONCLUSIONS

Two methods for assessing statistical
measures describing granulometric
distributions are recognized in the literature -
moment measures and graphic measures. In
this work, we have compared graphic










measures to the ultimately more accurate
moment measures. Graphic measures
assessed were the graphic mean, graphic and
inclusive graphic standard deviations, graphic
and inclusive graphic skewnesses, and
graphic kurtosis. We found that except for the
mean grain size, for which there can be close
approximation (although graphic means can
underestimate moment measure means by up
to about 0.6 (p), graphic measures do not
result in accurate outcomes forthcoming from
moment measure determinations.

Moreover, what we need to understand
is that during the last century computing power
did not become available in the work place or
to the public-at-large until the 1980's and
1990's, respectively, and that the assessment
of moment measures require significant
computing power. Hence, during the early and
middle part of the century, simplified graphic
measures were devised so that statistics
could be approximated. Today, however,
moment measures can be calculated with
ease, and the use of graphic measures should
be discontinued.

ACKNOWLEDGMENTS

We thank Kenneth Campbell, Thomas
M. Scott, Jon Arthur, Guy H. Means, Carol
Armstrong, and Jacqueline M. Lloyd of the
Florida Geological Survey for review of the
manuscript and useful editorial comments.
We also thank Joseph F. Donoghue, Florida
State University, Department of Geological
Sciences, and Alan Wm. Niedoroda, URS,
Tallahassee, FL for their review comments.

REFERENCES

Balsillie, J. H., 1995, Willian F. Tanner on
environmental clastic granulometry:
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Balsillie, J. H., and Tanner, W. F., 1999, Suite
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234.

2000, Red flags on the beach ,
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Boggs, S., 1995, Principles of sedimentology
and stratigraphy: Englewood Cliffs,
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rocks: Austin, TX: Hemphill, 182 p.

Folk, R. L., and Ward, W., 1957, Grazos River
bar: a study in the significance of grain
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Friedman, G. M., and Sanders, J. E., 1978,
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Friedman, G. M., Sanders, J. E., and
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Herve, C., 1990, Sedimentology: Berlin:
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Inman, D. L., 1952, Measures for describing
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APPENDIX I

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    APPENDIX II

    LIST OF MOMENT AND GRAPHIC MEASURES
    FOR
    SAND + SILT + CLAY SAMPLES













    SAND + SILT + CLAY
    Moment Measures Inclusive
    Graphic Graphic Phi Inclusive
    Sample Standard Graphic Standard Standard Quartile Graphic Graphic Graphic
    I.D. Mean Deviation Skewness Kurtosis Mean Deviation Deviation Skewness Skewness Skewness Kurtosis
    (0) (phi-units) (0) (phi-units) (phi-units)


    S1A1GS10A
    S1A1GS11A
    S1A1GS12A
    S1A1GS13A
    S1A1GS1A
    S1A1GS2A
    S1A1GS3A
    S1A1GS4A
    S1A1GS5A
    S1A1GS6A
    S1A1GS7A
    S1A1GS8A
    S1A1GS9A
    S1A2GS10A
    S1A2GS11A
    S1A2GS12A
    S1A2GS13A
    S1A2GS14A
    S1A2GS15A
    S1A2GS1A
    S1A2GS2A
    S1A2GS3A
    S1A2GS4A
    S1A2GS5A
    S1A2GS6A
    S1A2GS7A
    S1A2GS8A
    S1A2GS9A
    S1A2R2GSA
    S1A3GS1A
    S1A3GS2A
    S1A3GS3A
    S1B1GS10A
    S1B1GS11A
    S1B1GS12A
    S1B1GS13A
    S1B1GS14A
    S1B1GS15A
    S1B1GS16A
    S1B1GS17A
    S1B1GS18A
    S1B1GS19A
    S1B1GS1A
    S1B1GS20A
    S1BIGS21A
    S1B1GS22A
    S1B1GS23A
    S1B1GS24A
    S1B1GS25A
    S1B1GS26A
    S1B1GS27A
    S1B1GS28A
    S1B1GS2A
    S1B1GS3A
    S1B1GS4A
    S1B1GS5A
    S1B1GS6A
    S1B1GS7A


    3.5713
    1.5062
    1.5548
    1.1188
    2.1643
    1.8835
    4.6542
    1.5153
    1.5284
    4.0996
    1.4903
    4.6944
    4.1131
    1.8585
    4.6666
    5.2037
    4.4510
    4.2629
    2.2582
    2.0324
    2.3574
    5.4270
    4.8514
    4.6361
    4.6646
    2.3748
    2.2575
    4.9528
    0.7913
    2.0640
    2.4576
    1.2339
    0.5521
    1.3662
    0.6829
    -0.3102
    -0.5165
    0.9734
    -0.2668
    0.0682
    -0.3695
    0.3158
    -0.0491
    0.4399
    -0.2500
    0.6480
    0.6982
    0.3381
    0.7600
    -0.3187
    0.7552
    -0.3489
    -0.0518
    -0.3121
    0.2772
    -0.3563
    0.5115


    0.5596
    1.4128
    0.5055
    0.5913
    0.5010
    0.3998
    0.3279
    1.6514
    0.5506
    0.4569
    0.3939
    0.3424
    1.7306
    1.9206
    0.5221
    1.3969
    2.1434
    1.3304
    1.1493
    0.7936
    0.5394
    0.5129
    3.0051
    2.8945
    1.1685
    1.2565
    0.5310
    0.6333
    2.2056


    0.6124
    1.9767
    0.5832
    0.6295
    0.5723
    0.5156
    0.3608
    2.0518
    0.5818
    0.4971
    1.0504
    0.3710
    2.1281
    2.2713
    0.5271
    1.9512
    2.2655
    1.8915
    1.7321
    0.8127
    0.5573
    0.6585
    3.2040
    2.8482
    1.6716
    1.7761
    0.6826
    0.7389
    2.3996


    1.3 IO1
    2.7041
    1.3404
    1.3358
    1.3140
    1.1679
    1.1525
    2.6184
    1.2637
    1.1973
    1.8856
    1.2149
    2.7954
    2.6980
    1.2830
    2.5459
    2.7176
    2.5250
    2.3374
    1.3398
    1.2046
    1.3260
    3.4427
    3.0986
    2.2570
    2.4003
    1.4162
    1.3882
    2.8174
    1.7725
    1.3329
    1.4121
    1.5846
    1.9960
    1.3712
    1.7191
    2.1164
    2.2796
    1.8835
    2.1407
    2.0909
    2.1904
    2.0612
    1.9243
    1.9094
    1.7772
    1.8792
    1.7143
    1.4782
    1.4937
    2.3927
    1.4162
    2.1442
    2.3896
    2.0940
    1.7448
    2.1785
    1.8519


    2.6005 11.6889 999.9999 999.9999 999.9999
    3.0275 12.6971 999.9999 999.9999 999.9999
    1.7805 10.1015 0.6578 1.3265 999.9999
    2.8850 12.7962 -0.7107 1.3669 999.9999
    2.1388 10.0960 999.9999 999.9999 999.9999
    2.8716 12.4612 999.9999 999.9999 999.9999
    2.3201 10.9756 -0.0940 1.4493 999.9999
    2.8861 14.4831 -0.4171 1.3094 999.9999
    1.9869 10.6828 0.0962 1.5204 999.9999
    3.2153 17.1981 -0.6014 1.1427 999.9999
    2.0667 11.1723 0.3456 1.3606 999.9999
    3.1998 16.2799 0.4025 0.8416 0.9402
    4.4603 26.3694 0.0359 0.6541 0.6933
    2.9437 18.1428 0.5543 0.9150 0.8909
    2.7910 10.9987 999.9999 999.9999 999.9999
    3.5189 21.8407 0.5321 0.8822 0.8385
    2.7121 12.1935 999.9999 999.9999 999.9999
    2.2312 8.9183 999.9999 999.9999 999.9999
    2.6380 11.9438 999.9999 999.9999 999.9999
    2.6659 14.6761 -0.0078 1.2290 999.9999
    2.8779 12.4519 999.9999 999.9999 999.9999
    1.7632 10.2400 0.2078 1.5615 999.9999


    1.3809 4.3489
    3.7872 23.4091
    3.7939 23.0077
    3.9769 26.6910
    4.4778 26.6701
    5.2538 33.0240
    1.1866 3.3618
    4.2696 26.4356
    4.5655 30.1328
    2.4358 7.9005
    5.2007 32.6375
    0.7294 3.3318
    0.9198 3.3503
    4.1788 23.3775
    0.9625 3.3874
    0.9145 2.4251
    1.0611 3.8614
    1.3267 4.5941
    3.2565 16.1873
    4.2249 24.8720
    3.4439 17.5570
    0.0090 2.1825
    0.6909 2.0410
    1.4083 4.1144
    1.2823 3.7906
    3.2253 15.8669
    3.2727 16.5688
    0.9275 2.5207
    1.7166 10.4517
    1.8072 15.3716
    1.9036 13.4360
    2.9266 15.8932
    1.7035 9.1829
    4.0092 22.9679
    1.9151 11.8272


    1.2733
    2.9609
    1.2937
    1.3254
    0.9205
    1.8855
    1.6297
    4.2328
    1.2821
    1.3175
    3.4433
    1.2272
    4.3813
    3.5287
    1.5566
    4.1255
    4.7669
    3.9815
    3.7708
    2.0323
    1.7541
    2.0265
    5.0822
    4.3439
    4.0734
    4.1269
    2.0230
    1.9344
    4.5899
    0.5511
    1.9610
    2.2811
    0.9413
    0.1629
    1.0674
    0.4378


    -0.0036 999.9999 999.9999 999.9999
    0.1376 999.9999 999.9999 999.9999
    -0.2164 -0.3854 999.9999 999.9999
    -0.0068 0.0623 999.9999 999.9999
    -0.2026 999.9999 999.9999 999.9999
    0.0662 999.9999 999.9999 999.9999
    -0.2065 -0.2621 999.9999 999.9999
    -0.0350 -0.0674 999.9999 999.9999
    -0.2102 -0.2931 999.9999 999.9999
    -0.0892 -0.0911 999.9999 999.9999
    -0.2455 -0.3180 999.9999 999.9999
    0.0979 0.2080 0.1680 1.2289
    0.0357 0.1394 01930 1.1401
    0.0515 0.0883 0.0602 0.8442
    0.0907 999.9999 999.9999 999.9999
    0.0621 0.1211 0.0999 0.8303
    0.1297 999.9999 999.9999 999.9999
    0.2027 999.9999 999.9999 999.9999
    0.0237 999.9999 999.9999 999.9999
    -0.0220 -0.0696 999.9999 999.9999
    0.0943 999.9999 999.9999 999.9999
    -0.3029 -0.3473 999.9999 999.9999


    1.3106 999.9999
    0.5606 0.7642
    0.6184 0.8265
    0.9134 0.9080
    1.6874 999.9999
    0.6418 0.6614
    1.2898 999.9999


    -0.0151
    0.2194
    -0.0458
    -0.0859
    -0.0180
    -0.0234
    -0.0048
    0.0807
    -0.0400
    -0.0668
    -0.0123
    -0.0057
    0.3184
    -0.3511
    -0.0266
    0.3487
    0.7367
    0.1077
    -0.0639
    0.0380
    -0.0015
    -0.0096
    1.2807
    0.2328
    0.2485
    0.2227
    -0.0283
    -0.0505
    0.6850
    -0.4058
    -0.0730
    -0.0225
    -0.0371
    -0.3897
    -0.0053
    -0.2123


    -0.0515 -0.0973 1.2616
    0.4222 0.5370 2.0800
    -0.1298 -0.2148 1.3782
    -0.2609 -0.3147 1.1289
    -0.1385 -0.2233 1.4428
    -0.0583 0.0742 1.7432
    -0.0370 -0.0689 1.2935
    0.6451 0.6477 3.9830
    -0.1264 -0.1745 1.1248
    -0.1695 -0.2056 1.1750
    -0.0257 0.3352 4.7773
    -0.0276 -0.0568 1.0768
    0.7078 0.6605 2.8020
    0.0159 0.1997 1.6186
    -0.1056 -0.0846 1.0175
    0.5288 0.5184 2.3827
    0.7764 0.7671 1.5105
    0.5271 0.5305 3.4435
    0.3214 0.4053 4.0966
    0.3731 0.3642 1.4699
    -0.0400 0.0151 1.1047
    0.0452 0.1523 1.7973
    0.6346 0.4554 1.2868
    0.3785 0.4477 1.0752
    0.6179 0.6241 2.6628
    0.6482 0.6448 2.9344
    -0.0321 0.1029 1.7584
    -0.0909 0.0286 1.4094
    0.7312 0.6866 1.6903
    -0.4347 999.9999 999.9999
    -0.2313 -0.3609 1.8122
    -0.0936 -0.1960 1.8669
    -0.1226 -0.1268 0.9571
    -0.4374 999.9999 999.9999
    -0.0584 -0.0297 1.0429
    -0.3297 999.9999 999.9999


    I 5127 4 .n ^--- -














    SAND + SILT + CLAY
    Moment Measures -- Inclusive
    Graphic Graphic Phi Inclusive
    Sample Standard Graphic Standard Standard Quartile Graphic Graphic Graphic
    I.D. Mean Deviation Skewness Kurtosis Mean Deviation Deviation Skewness Skewness Skewness Kurtosis
    (0) (phi-units) (0) (phi-units) (phi-units)


    2.7962 12.9613 -0.2931 1.2769 999.9999 0.0301 0.0009 999.9999 999.9999
    1.9264 9.7676 0.2284 1.5468 999.9999 -0.1943 -0.2305 999.9999 999.9999
    3.8577 24.5041 1.0224 0.5985 0.6516 -0.0203 -0.1545 -0.1654 1.2050
    1.4713 8.8623 999.9999 999.9999 999.9999 -0.4995 999.9999 999.9999 999.9999
    2.1091 12.5245 0.3052 1.3118 999.9999 -0.0986 -0.1466 999.9999 999.9999
    1.2892 8.8780 999.9999 999.9999 999.9999 -0.4507 999.9999 999.9999 999.9999


    S1B1GS8A
    S1B1GS9A
    S1B2GS1A
    S1 B2GS2A
    S1B2GS3A
    S1B2GS4A
    S1B2GS5A
    S1B2GS6A
    S1B2GS7A
    S1C1GS10A
    S1C1GS11A
    S1C1GS12A
    S1C1GS13A
    S1C1GS14A
    S1C1GS15A
    S1C1GS16A
    S1C1GS17A
    S1C1GS18A
    S1C1GS19A
    S1C1GS1A
    S1C1GS20A
    S1C1GS21A
    S1C1GS22A
    S1C1GS23A
    S1ClGS24A
    S1C1GS2A
    S1C1GS3A
    S1C1GS4A
    S1C1GS5A
    S1C1GS6A
    S1C1GS7A
    S1C1GS8A
    S1C1GS9A
    S1C2GS1A
    S1C2GS2A
    S1C2GS3A
    S1C2GS4A
    S1C2GS5A
    S1D1GS1A
    S1D1GS2A
    S1D1GS3A
    S1D1GS4A
    S1D1GS5A
    S1D2GS1A
    S1D2GS2A
    S1D2GS3A
    S1D2GS4A
    S1R1GSA
    S1R3GSA
    S1R4GSA
    S1R5A
    S1R6GSA
    S1 R7GSA


    0.1054
    0.5622
    1.2664
    0.2877
    0.5308
    0.5320
    1.1211
    0.5761
    0.9620
    1.0062
    1.2383
    1.3358
    4.1253
    0.7619
    1.8242
    0.2218
    1.4121
    0.5087
    1.2036
    1.0302
    0.5149
    1.1720
    0.8803
    0.3154
    1.0532
    1.2514
    1.0632
    1.3894
    3.0751
    0.7930
    2.1013
    0.6980
    0.8061
    1.2490
    3.7168
    0.9417
    3.6128
    1.3699
    3.5728
    4.4533
    2.8155
    3.4985
    3.0674
    1.6042
    1.4512
    2.1721
    1.7794
    0.7592
    -0.4167
    0.5932
    0.7122
    3.7138
    0.5852


    0.7634 0.8045 -0.0692 -0.2338 -0.2518 1.1105
    1.3318 999.9999 -0.2193 -0.2921 999.9999 999.9999
    1.0497 1.1058 -0.1612 -0.3338 -0.3848 1.1341
    1.0336 1.0946 -0.0601 -0.0901 -0.0473 1.1326
    0.8501 0.8763 -0.0064 -0.0671 -0.0981 1.0834
    0.7333 0.7887 0.0084 -0.0269 -0.0535 1.2107
    1.0361 1.5723 -0.0278 0.2959 0.2787 4.0436
    1.0189 1.0151 -0.0859 -0.1035 -0.0985 1.0018
    0.6687 0.7297 -0.0497 -0.1153 -0.0914 1.1613
    1.6202 999.9999 -0.1155 -0.2418 999.9999 999.9999
    0.8505 0.9111 -0.0098 -0.0747 -0.0798 1.1903
    1.2703 999.9999 -0.2231 -0.3011 999.9999 999.9999
    0.7557 0.8039 -0.0018 -0.0672 -0.0838 1.1644
    1.0278 1.0170 -0.0394 -0.0808 -0.0680 0.9495
    1.1256 1.1430 -0.0782 -0.1075 -0.1251 1.0451
    0.5890 0.6257 -0.0050 -0.0791 -0.1119 1.1609
    1.0468 999.9999 -0.0690 -0.1795 999.9999 999.9999
    0.9810 999.9999 -0.0907 -0.2036 999.9999 999.9999


    2.0269
    1.9808
    1.3213
    1.9089
    1.7189
    1.8676
    1.3698
    1.7777
    1.6019
    1.5997
    1.4162
    1.3911
    2.1858
    1.6064
    1.3944
    1.9375
    1.5538
    1.9008
    1.4387
    1.5500
    1.6440
    1.2507
    1.6274
    1.7996
    1.3100
    1.6254
    1.4801
    1.4714
    1.6019
    1.5553
    1.2381
    1.5075
    1.7545
    1.6258
    1.1448
    1.6966
    1.1906
    1.3418
    1.1751
    2.9093
    1.2071
    1.1160
    1.2629
    1.1563
    1.2895
    1.5770
    1.0969
    1.8513
    2.1128
    1.6937
    1.8981
    1.1559
    1.8490


    0.8993
    0.3168
    0.7465
    0.7462
    1.0074
    1.1013
    3.7358
    0.4990
    1.5492
    -0.1858
    1.1305
    0.2039
    0.9626
    0.7707
    0.2696
    0.9519
    0.6747
    -0.0216
    0.8193
    0.9830
    0.8056
    1.1516
    2.7266
    0.5484
    1.8876
    0.4564
    0.4974
    0.9371
    3.4083
    0.6364
    3.3562
    1.1433
    3.3140
    4.0637
    2.5699
    3.2716
    2.9337
    1.3852
    1.2281
    1.9694
    1.6088
    0.4743


    3.0948 20.6369
    2.1072 12.2274
    2.1145 13.8945
    2.5593 14.5060
    2.9990 18.5904
    3.2394 20.0046
    1.0016 5.1443
    2.9146 16.3376
    3.2074 17.6780
    2.1683 11.2539
    2.8781 15.5570
    2.2701 11.9220
    3.2070 19.5378
    2.7570 15.6699
    2.6477 15.3668
    4.0406 27.0159
    2.0119 12.8511
    2.8985 14.9438
    4.2094 26.8748
    2.3662 12.5217
    3.3396 19.6063
    2.7236 16.2732
    2.0190 8.8490
    2.9447 16.9841
    3.7423 23.0682
    2.8705 17.6875
    2.7909 14.0654
    2.5624 13.7756
    3.1609 15.9670
    2.4562 13.2296
    2.5359 15.5617
    3.0855 19.9697
    2.9592 16.0241
    0.7807 2.9026
    3.4172 19.4378
    3.0008 18.4782
    1.9769 14.8935
    4.4858 30.0372
    3.3295 21.0026
    1.6034 11.3632
    3.3611 25.5528
    1.4482 9.1234


    1.5302 999.9999 -0.4047 -0.4429 999.9999 999.9999


    2.7997 12.5646 999.9999 999.9999 999.9999 0.1082 999.9999 999.9999 999.9999
    1.4492 10.4524 0.3619 1.4091 999.9999 -0.1917 -0.3495 999.9999 999.9999
    1.4858 8.8813 0.3984 1.5733 999.9999 -0.2018 -0.3229 999.9999 999.9999
    2.8228 15.7223 3.4421 0.2578 0.3943 -0.0158 -0.0065 0.1833 2.1324
    1.7705 9.7512 0.3264 1.4580 999.9999 -0.0126 -0.0815 999.9999 999.9999


    0.6664
    1.0931
    0.8149
    0.8922
    0.7086
    1.0208
    0.4812
    0.9399
    0.9572
    0.9934
    0.2624
    1.0027
    0.2726
    0.7501
    0.3098
    1.9005
    0.3990
    0.3221
    0.4483
    0.5768
    0.7739
    0.6928
    0.6284


    0.6752 -0.0440 -0.1213 -0.1444
    1.1387 -0.0037 0.0221 0.0499
    0.8478 -0.0490 -0.1300 -0.1273
    0.9458 0.0514 0.0376 0.0170
    1.0375 -0.0068 0.0133 0.1403
    1.0247 -0.0308 -0.0254 -0.0198
    0.5554 -0.0368 -0.1730 -0.2174
    1.0045 -0.1010 -0.1673 -0.1291
    1.0688 -0.0313 -0.0056 0.0382
    1.1193 -0.1188 -0.2157 -0.0904
    0.4428 -0.0039 0.0421 0.2522
    1.1710 -0.1999 -0.3344 -0.1752
    0.4168 0.0096 -0.0020 0.0616
    0.8076 -0.0648 -0.2168 -0.2298
    0.4061 0.0028 -0.1240 -0.2306
    2.4405 0.2947 0.4845 0.4295
    0.5160 0.0068 0.0425 0.0247
    0.3527 -0.0008 -0.0953 -0.1168
    0.6160 0.0292 0.0445 -0.1689
    0.5942 -0.0586 -0.1375 -0.1425
    0.7859 -0.0717 -0.1720 -0.1845
    0.9447 -0.0933 -0.2911 -0.2798
    0.6798 -0.0490 -0.2043 -0.2615


    1.0620
    1.1284
    1.0934
    1.2134
    2.2439
    1.0523
    1.3399
    1.2367
    1.3562
    1.2522
    2.3343
    1.3405
    2.0168
    1.2795
    1.7292
    2.2086
    1.7603
    1.2306
    1.9468
    1.0524
    1.0440
    1.9581
    1.2341


    NOTE: 999.9999 denotes that graphic measures could not be evaluated because the sample did not have 05, 016, or 025 percentile data.












    APPENDIX III

    LIST OF MOMENT AND GRAPHIC MEASURES
    FOR
    SAND + SILT SAMPLES















    SAND + SILT
    Moment Measures 1- Inclusive
    Graphic Graphic Phi Inclusive
    Sample Standard Graphic Standard Standard Quartile Graphic Graphic Graphic
    I.D. Mean Deviation Skewness Kurtosis Mean Deviation Deviation Skewness Skewness Skewness Kurtosis
    (0) (phi-units) (0) (phi-units) (phi-units)


    0.6124
    1.9767
    0.5832
    0.6295
    0.5723
    0.5156
    0.3608
    2.0518
    0.5818
    0.4971
    1.0504
    0.3710
    2.1281
    2.2713
    0.5271
    1.9512
    2.2655
    1.8915
    1.7321
    0.8127
    0.5573
    0.6585
    3.2040
    2.8482
    1.6716
    1.7761
    0.6826
    0.7389
    2.3996


    S1A1GS10A
    S1A1GS11A
    S1A1GS12A
    S1A1GS13A
    S1A1GS1A
    S1A1GS2A
    S1A1GS3A
    S1A1GS4A
    S1A1GS5A
    S1A1GS6A
    S1A1GS7A
    S1A1GS8A
    S1A1GS9A
    S1A2GS10A
    S1A2GS11A
    S1A2GS12A
    S1A2GS13A
    S1A2GS14A
    S1A2GS15A
    S1A2GS1A
    S1A2GS2A
    S1A2GS3A
    S1A2GS4A
    S1A2GS5A
    S1A2GS6A
    S1A2GS7A
    S1A2GS8A
    S1A2GS9A
    S1A2R2GSA
    S1A3GS1A
    S1A3GS2A
    S1A3GS3A
    S1B1GS10A
    S1B1GS11A
    S1B1GS12A
    S1B1GS13A
    S1B1GS14A
    S1B1GS15A
    S1B1GS16A
    S1B1GS17A
    S1B1GS18A
    S1B1GS19A
    S1B1GS1A
    S1B1GS20A
    S1B1GS21A
    S1B1GS22A
    S1B1GS23A
    S1B1GS24A
    S1B1GS25A
    S1B1GS26A
    S1B1GS27A
    S1B1GS28A
    S1B1GS2A
    S1B1GS3A
    S1B1GS4A
    S1B1GS5A
    S1B1GS6A
    S1B1GS7A


    2.6995
    1.3314
    1.3797
    0.9602
    2.0117
    1.7217
    3.5852
    1.3570
    1.3827
    3.5900
    1.3237
    3.5675
    3.3127
    1.6915
    3.7936
    3.9158
    3.6097
    3.5710
    2.0978
    1.8822
    2.1810
    3.5322
    3.4131
    3.9235
    3.8215
    2.1649
    2.0634
    3.6457
    0.6228
    1.9409
    2.2921
    1.0276
    0.3302
    1.1877
    0.5187
    -0.5819
    -0.9066
    0.7481
    -0.5965
    -0.1890
    -0.7068
    0.0269
    -0.3150
    0.2302
    -0.4557
    0.4220
    0.4595
    0.1470
    0.6066
    -0.7527
    0.6010
    -0.6577
    -0.4343
    -0.5788
    0.0791
    -0.6845
    0.3302


    0.5596
    1.4128
    0.5055
    0.5913
    0.5010
    0.3998
    0.3279
    1.6514
    0.5506
    0.4569
    0.3939
    0.3424
    1.7306
    1.9206
    0.5221
    1.3969
    2.1434
    1.3304
    1.1493
    0.7936
    0.5394
    0.5129
    3.0051
    2.8945
    1.1685
    1.2565
    0.5310
    0.6333
    2.2056


    0.6850
    1.3603
    0.6920
    0.6885
    0.6827
    0.5580
    0.4052
    1.1149
    0.6365
    0.5797
    0.7364
    0.4620
    1.4507
    1.6825
    0.6675
    1.4225
    1.1712
    1.3668
    1.2643
    0.8454
    0.6303
    0.7648
    2.0676
    1.6269
    1.1703
    1.1733
    0.7849
    0.7861
    1.2334
    1.3316
    0.9617
    0.9573
    0.9528
    1.4631
    0.7145
    1.2664
    1.4051
    1.2232
    1.3289
    1.2435
    1.4516
    1.2873
    1.3203
    1.1421
    1.3695
    1.1231
    1.2901
    0.9805
    0.7214
    0.9849
    1.3050
    0.8539
    1.3150
    1.5132
    1.3848
    1.1504
    1.2994
    1.3816


    -U.210U9
    -0.0179
    -1.1144
    -1.0025
    -1.8196
    1.1252
    -0.0118
    -0.2588
    0.0422
    -0.5607
    1.6680
    1.2925
    -1.4538
    -0.0826
    2.0600
    -0.3075
    0.2941
    -0.5595
    -0.2698
    1.6036
    1.2965
    1.4798
    -1.0224
    0.4318
    0.4866
    0.1254
    1.0655
    0.8850
    0.1768
    -0.3708
    -1.4865
    -1.4204
    -0.1285
    -0.2246
    0.8515
    -0.3876
    1.1364
    1.8381
    -0.5355
    1.1645
    0.3258
    1.4097
    0.1192
    0.1231
    -0.0707
    1.0100
    -0.3439
    0.6827
    1.3648
    -0.1005
    1.8535
    -0.1807
    0.8409
    0.7512
    1.1264
    0.0041
    1.5268
    -0.2923


    9.5393
    5.8261
    10.2554
    6.3131
    8.5516
    13.3006
    15.7258
    7.6888
    9.4110
    12.3539
    8.5704
    27.6184
    8.5729
    2.8791
    17.1640
    4.3211
    4.6313
    6.0454
    5.6373
    7.9081
    13.0819
    10.6011
    4.2041
    2.0589
    3.6792
    5.1669
    11.2907
    8.3493
    5.0369
    3.0947
    8.0459
    7.9710
    5.3553
    2.7960
    10.3880
    3.4571


    1.2733
    2.9609
    1.2937
    1.3254
    0.9205
    1.8855
    1.6297
    4.2328
    1.2821
    1.3175
    3.4433
    1.2272
    4.3813
    3.5287
    1.5566
    4.1255
    4.7669
    3.9815
    3.7708
    2.0323
    1.7541
    2.0265
    5.0822
    4.3439
    4.0734
    4.1269
    2.0230
    1.9344
    4.5899
    0.5511
    1.9610
    2.2811
    0.9413
    0.1629
    1.0674
    0.4378


    -0.0151
    0.2194
    -0.0458
    -0.0859
    -0.0180
    -0.0234
    -0.0048
    0.0807
    -0.0400
    -0.0668
    -0.0123
    -0.0057
    0.3184
    -0.3511
    -0.0266
    0.3487
    0.7367
    0.1077
    -0.0639
    0.0380
    -0.0015
    -0.0096
    1.2807
    0.2328
    0.2485
    0.2227
    -0.0283
    -0.0505
    0.6850
    -0.4058
    -0.0730
    -0.0225
    -0.0371
    -0.3897
    -0.0053
    -0.2123


    -0.0515 -0.0973 1.2616
    0.4222 0.5370 2.0800
    -0.1298 -0.2148 1.3782
    -0.2609 -0.3147 1.1289
    -0.1385 -0.2233 1.4428
    -0.0583 0.0742 1.7432
    -0.0370 -0.0689 1.2935
    0.6451 0.6477 3.9830
    -0.1264 -0.1745 1.1248
    -0.1695 -0.2056 1.1750
    -0.0257 0.3352 4.7773
    -0.0276 -0.0568 1.0768
    0.7078 0.6605 2.8020
    0.0159 0.1997 1.6186
    -0.1056 -0.0846 1.0175
    0.5288 0.5184 2.3827
    0.7764 0.7671 1.5105
    0.5271 0.5305 3.4435
    0.3214 0.4053 4.0966
    0.3731 0.3642 1.4699
    -0.0400 0.0151 1.1047
    0.0452 0.1523 1.7973
    0.6346 0.4554 1.2868
    0.3785 0.4477 1.0752
    0.6179 0.6241 2.6628
    0.6482 0.6448 2.9344
    -0.0321 0.1029 1.7584
    -0.0909 0.0286 1.4094
    0.7312 0.6866 1.6903
    -0.4347 999.9999 999.9999
    -0.2313 -0.3609 1.8122
    -0.0936 -0.1960 1.8669
    -0.1226 -0.1268 0.9571
    -0.4374 999.9999 999.9999
    -0.0584 -0.0297 1.0429
    -0.3297 999.9999 999.9999


    5.6108 999.9999 999.9999 999.9999
    9.0577 999.9999 999.9999 999.9999
    3.5615 0.6578 1.3265 999.9999
    6.2165 -0.7107 1.3669 999.9999
    2.9911 999.9999 999.9999 999.9999
    7.0103 999.9999 999.9999 999.9999
    3.5847 -0.0940 1.4493 999.9999
    2.6845 -0.4171 1.3094 999.9999
    3.3526 0.0962 1.5204 999.9999
    7.2466 -0.6014 1.1427 999.9999
    3.1014 0.3456 1.3606 999.9999
    7.3193 0.4025 0.8416 0.9402
    11.8431 0.0359 0.6541 0.6933
    5.2654 0.5543 0.9150 0.8909
    9.1581 999.9999 999.9999 999.9999
    3.0753 0.5321 0.8822 0.8385
    4.0261 999.9999 999.9999 999.9999
    3.2565 999.9999 999.9999 999.9999
    5.4280 999.9999 999.9999 999.9999
    3.1977 -0.0078 1.2290 999.9999
    7.3246 999.9999 999.9999 999.9999
    2.6324 0.2078 1.5615 999.9999


    1.3106 999.9999
    0.5606 0.7642
    0.6184 0.8265
    0.9134 0.9080
    1.6874 999.9999
    0.6418 0.6614
    1.2898 999.9999


    -0.0036 999.9999 999.9999 999.9999
    0.1376 999.9999 999.9999 999.9999
    -0.2164 -0.3854 999.9999 999.9999
    -0.0068 0.0623 999.9999 999.9999
    -0.2026 999.9999 999.9999 999.9999
    0.0662 999.9999 999.9999 999.9999
    -0.2065 -0.2621 999.9999 999.9999
    -0.0350 -0.0674 999.9999 999.9999
    -0.2102 -0.2931 999.9999 999.9999
    -0.0892 -0.0911 999.9999 999.9999
    -0.2455 -0.3180 999.9999 999.9999
    0.0979 0.2080 0.1680 1.2289
    0.0357 0.1394 0.1930 1.1401
    0.0515 0.0883 0.0602 0.8442
    0.0907 999.9999 999.9999 999.9999
    0.0621 0.1211 0.0999 0.8303
    0.1297 999.9999 999.9999 999.9999
    0.2027 999.9999 999.9999 999.9999
    0.0237 999.9999 999.9999 999.9999
    -0.0220 -0.0696 999.9999 999.9999
    0.0943 999.9999 999.9999 999.9999
    -0.3029 -0.3473 999.9999 999.9999


    '""^ ^^^'^ ^^~^^ ^---- ;----













    SAND + SILT
    Moment Measures Inclusive
    Graphic Graphic Phi Inclusive
    Sample Standard Graphic Standard Standard Quartile Graphic Graphic Graphic
    I.D. Mean Deviation Skewness Kurtosis Mean Deviation Deviation Skewness Skewness Skewness Kurtosis
    (0) (phi-units) (0) (phi-units) (phi-units)
    S1B1GS68A -0.1988 1.1879 0.5877 4.7855 -0.2931 1.2769 999.9999 0.0301 0.0009 999.9999 999.9999
    S1B1GS9A 0.3314 1.4138 0.0285 3.2626 0.2284 1.5468 999.9999 -0.1943 -0.2305 999.9999 999.9999
    S1B2GS1A 1.1092 0.7234 -0.5458 8.2067 1.0224 0.5985 0.6516 -0.0203 -0.1545 -0.1654 1.2050
    S1B2GS2A 0.1256 1.5014 -0.2794 2.0171 999.9999 999.9999 999.9999 -0.4995 999.9999 999.9999 999.9999
    S1B2GS3A 0.3606 1.2345 -0.3528 2.5913 0.3052 1.3118 999.9999 -0.0986 -0.1466 999.9999 999.9999
    S1B2GS4A 0.3716 1.4680 -0.6420 2.1398 999.9999 999.9999 999.9999 -0.4507 999.9999 999.9999 999.9999
    S1B2GS5A 0.9788 0.8697 -0.7708 5.6395 0.8993 0.7634 0.8045 -0.0692 -0.2338 -0.2518 1.1105
    S1B2GS6A 0.3814 1.2392 -0.5075 2.5691 0.3168 1.3318 999.9999 -0.2193 -0.2921 999.9999 999.9999
    S1B2GS7A 0.7977 1.1206 -0.8846 3.8271 0.7465 1.0497 1.1058 -0.1612 -0.3338 -0.3848 1.1341
    S1C1GS10A 0.8280 1.0683 -0 1721 3.4812 0.7462 1.0336 1.0946 -0.0601 -0.0901 -0.0473 1.1326
    S1C1GS11A 1.0848 0.9019 -0.4268 4.7867 1.0074 0.8501 0.8763 -0.0064 -0.0671 -0.0981 1.0834
    S1C1GS12A 1.1750 0.8378 -0.5392 5.8401 1.1013 0.7333 0.7887 0.0084 -0.0269 -0.0535 1.2107
    S1C1GS13A 3.6590 1.4661 -0.6324 5.1859 3.7358 1.0361 1.5723 -0.0278 0.2959 0.2787 4.0436
    S1C1GS14A 0.5750 1.0214 0.0845 4.7721 0.4990 1.0189 1.0151 -0.0859 -0.1035 -0.0985 1.0018
    S1C1GS15A 1.6555 0.8557 0.7271 9.8751 1.5492 0.6687 0.7297 -0.0497 -0.1153 -0.0914 1.1613
    S1C1GS16A -0.0001 1.3515 0.0312 3.0255 -0.1858 1.6202 999.9999 -0.1155 -0.2418 999.9999 999.9999
    S1C1GS17A 1.2143 0.9568 0.0871 6.2376 1.1305 0.8505 0.9111 -0.0098 -0.0747 -0.0798 1.1903
    S1C1GS18A 0.2676 1.2536 -0.2677 3.4853 0.2039 1.2703 999.9999 -0.2231 -0.3011 999.9999 999.9999
    S1C1GS19A 1.0339 0.8610 -0.5361 6.2669 0.9626 0.7557 0.8039 -0.0018 -0.0672 -0.0838 1.1644
    S1C1GS1A 0.8595 1.0228 0.0379 4.2599 0.7707 1.0278 1.0170 -0.0394 -0.0808 -0.0680 0.9495
    S1C1GS20A 0.3386 1.1007 -0.1574 3.4431 0.2696 1.1256 1.1430 -0.0782 -0.1075 -0.1251 1.0451
    S1C1GS21A 1.0404 0.7262 0.1619 11.1933 0.9519 0.5890 0.6257 -0.0050 -0.0791 -0.1119 1.1609
    S1C1GS22A 0.7306 1.2006 -0.3082 4.7993 0.6747 1.0468 999.9999 -0.0690 -0.1795 999.9999 999.9999
    S1C1GS23A 0.0914 1.1407 0.7421 7.5318 -0.0216 0.9810 999.9999 -0.0907 -0.2036 999.9999 999.9999
    S1C1GS24A 0.8974 0.6854 -0.3276 5.7690 0.8193 0.6664 0.6752 -0.0440 -0.1213 -0.1444 1.0620
    S1C1GS2A 1.0786 1.1472 0.3810 4.7085 0.9830 1.0931 1.1387 -0.0037 0.0221 0.0499 1.1284
    S1C1GS3A 0.8779 0.8460 -0.5823 3.7643 0.8056 0.8149 0.8478 -0.0490 -0.1300 -0.1273 1.0934
    S1C1GS4A 1.2233 0.9525 -0.4623 4.3000 1.1516 0.8922 0.9458 0.0514 0.0376 0.0170 1.2134
    S1C1GS5A 2.8257 1.0556 0.5320 6.7372 2.7266 0.7086 1.0375 -0.0068 0.0133 0.1403 2.2439
    S1C1GS6A 0.6182 0.9929 -0.0971 3.4156 0.5484 1.0208 1.0247 -0.0308 -0.0254 -0.0198 1.0523
    S1C1GS7A 1.9395 0.6409 -1.2715 7.9226 1.8876 0.4812 0.5554 -0.0368 -0.1730 -0.2174 1.3399
    S1C1GS8A 0.5453 1.0036 -0.1766 4.2331 0.4564 0.9399 1.0045 -0.1010 -0.1673 -0.1291 1.2367
    S1C1GS9A 0.5772 1.0996 0.5618 6.5476 0.4974 0.9572 1.0688 -0.0313 -0.0056 0.0382 1.3562
    S1C2GS1A 1.0518 1.0597 -0.0324 4.2579 0.9371 0.9934 1.1193 -0.1188 -0.2157 -0.0904 1.2522
    S1C2GS2A 3.5437 0.6282 0.8155 15.8794 3.4083 0.2624 0.4428 -0.0039 0.0421 0.2522 2.3343
    S1C2GS3A 0.7499 1.1579 0.2657 5.7490 0.6364 1.0027 1.1710 -0.1999 -0.3344 -0.1752 1.3405
    S1C2GS4A 3.4397 0.6984 -1.2205 18.7905 3.3562 0.2726 0.4168 0.0096 -0.0020 0.0616 2.0168
    S1C2GS5A 1.2310 0.8605 -0.4532 5.7996 1.1433 0.7501 0.8076 -0.0648 -0.2168 -0.2298 1.2795
    S1D1GS1A 3.3936 0.6383 -0.6539 13.8719 3.3140 0.3098 0.4061 0.0028 -0.1240 -0.2306 1.7292
    S1D1GS2A 3.3368 1.6126 -0.4293 3.9754 4.0637 1.9005 2.4405 0.2947 0.4845 0.4295 2.2086
    S1D1GS3A 2.6483 0.6471 -0.3814 11.9912 2.5699 0.3990 0.5160 0.0068 0.0425 0.0247 1.7603
    S1D1GS4A 3.3397 0.6092 -1.7541 17.4056 3.2716 0.3221 0.3527 -0.0008 -0.0953 -0.1168 1.2306
    S1D1GS5A 2.9125 0.8245 -2.0131 11.3679 2.9337 0.4483 0.6160 0.0292 0.0445 -0.1689 1.9468
    S1D2GS1A 1.4723 0.5958 -0.5101 3.9870 1.3852 0.5768 0.5942 -0.0586 -0.1375 -0.1425 1.0524
    S1D2GS2A 1.3226 0.8309 0.1733 6.2065 1.2281 0.7739 0.7859 -0.0717 -0.1720 -0.1845 1.0440
    S1D2GS3A 1.9889 1.1181 -1.0888 7.4220 1.9694 0.6928 0.9447 -0.0933 -0.2911 -0.2798 1.9581
    S1D2GS4A 1.6856 0.7226 -0.8615 5.3635 1.6088 0.6284 0.6798 -0.0490 -0.2043 -0.2615 1.2341
    S1R1GSA 0.5902 1.4354 -0.3998 2.9547 0.4743 1.5302 999.9999 -0.4047 -0.4429 999.9999 999.9999
    S1R3GSA -0.7000 1.3463 1.3492 6.3636 999.9999 999.9999 999.9999 0.1082 999.9999 999.9999 999.9999
    S1R4GSA 0.4655 1.3445 -0.5383 2.9229 0.3619 1.4091 999.9999 -0.1917 -0.3495 999.9999 999.9999
    S1R5A 0.5353 1.4703 -0.2496 3.1346 0.3984 1.5733 999.9999 -0.2018 -0.3229 999.9999 999.9999
    S1R6GSA 3.5432 0.6560 -0.4786 16.8169 3.4421 0.2578 0.3943 -0.0158 -0.0065 0.1833 2.1324
    S1R7GSA 0.4119 1.4066 -0.0011 2.8401 0.3264 1.4580 999.9999 -0.0126 -0.0815 999.9999 999.9999
    NOTE: 999.9999 denotes that graphic measures could not be evaluated because the sample did not have (5, (16, or 025 percentile data.












    APPENDIX IV

    LIST OF MOMENT AND GRAPHIC MEASURES
    FOR
    SAND ONLY SAMPLES













    SAND ONLY
    4 Moment Measures Inclusive
    Graphic Graphic Phi Inclusive
    Sample Standard Graphic Standard Standard Quartile Graphic Graphic Graphic
    I.D. Mean Deviation Skewness Kurtosis Mean Deviation Deviation Skewness Skewness Skewness Kurtosis
    (0) (phi-units) (0) (phi-units) (phi-units)


    S1A1GS10A
    S1A1GS11A
    S1A1GS12A
    S1A1GS13A
    S1A1GS1A
    S1A1GS2A
    S1A1GS3A
    S1A1GS4A
    S1A1GS5A
    S1A1GS6A
    S1A1GS7A
    S1A1GS8A
    S1A1GS9A
    S1A2GS10A
    S1A2GS11A
    S1A2GS12A
    S1A2GS13A
    S1A2GS14A
    S1A2GS15A
    S1A2GS1A
    S1A2GS2A
    S1A2GS3A
    S1A2GS4A
    S1A2GS5A
    S1A2GS6A
    S1A2GS7A
    S1A2GS8A
    S1A2GS9A
    S1A2R2GSA
    S1A3GS1A
    S1A3GS2A
    S1A3GS3A
    S1B1GS10A
    S1B1GS11A
    S1B1GS12A
    S1B1GS13A
    S1B1GS14A
    S1B1GS15A
    S1B1GS16A
    S1B1GS17A
    S1B1GS18A
    S1B1GS19A
    S1B1GS1A
    S1B1GS20A
    S1B1GS21A
    S1B1GS22A
    S1B1GS23A
    S1B1GS24A
    S1BIGS25A
    S1B1GS26A
    S1B1GS27A
    S1B1GS28A
    S1B1GS2A
    S1B1GS3A
    S1B1GS4A
    S1B1GS5A
    S1B1GS6A
    S1B1GS7A


    1.3345
    2.4564
    1.3246
    1.3766
    0.9602
    1.9990
    1.7187
    3.2949
    1.3475
    1.3762
    3.4322
    1.3145
    3.2108
    2.7227
    1.6542
    3.2182
    3.4193
    3.1789
    3.2069
    2.0448
    1.8599
    2.1325
    2.7184
    2.6845
    3.4083
    3.3820
    2.1152
    2.0280
    3.2126
    0.6063
    1.9237
    2.2738
    1.0120
    0.3046
    1.1706
    0.5006
    -0.6378
    -0.9525
    0.7251
    -0.6313
    -0.2146
    -0.7537
    0.0011
    -0.3190
    0.2032
    -0.4869
    0.4079
    0.4366
    0.1356
    0.5940
    -0.8229
    0.6010
    -0.6797
    -0.4641
    -0.6249
    0.0712
    -0.7338
    0.3177


    0.6519 -0.9590
    1.0546 -1.6358
    0.6687 -1.7101
    0.6781 -1.2520
    0.6827 -1.8196
    0.5104 -0.0012
    0.3887 -0.9518
    0.7685 -3.5264
    0.6009 -0.8608
    0.5535 -1.4315
    0.4068 -2.0995
    0.4127 -1.0065
    1.1838 -3.4491
    1.2196 -1.1034
    0.5339 -0.3457
    0.9585 -2.5261
    0.6202 -3.9490
    0.9830 -3.0406
    0.8963 -2.6379
    0.7155 0.6695
    0.5528 -0.2206
    0.6342 0.0444
    1.7206 -1.8697
    0.9617 -0.2324
    0.5913 -2.9864
    0.6946 -3.4889
    0.6544 -0.5563
    0.6936 -0.2136
    0.7514 -2.9797
    1.2995 -0.5819
    0.9260 -1.9801
    0.9230 -1.8579
    0.9120 -0.6120
    1.4153 -0.4886
    0.6546 -0.2432
    1.2281 -0.6795
    1.2708 0.4847
    1.0874 1.0327
    1.2849 -0.8446
    1.1493 0.5640
    1.3983 0.0583
    1.1610 0.6906
    1.2622 -0.2688
    1.1313 0.0270
    1.3137 -0.4205
    1.0309 0.2024
    1.2605 -0.5577
    0.9147 -0.0084
    0.6735 0.4348
    0.9505 -0.5036
    1.1117 0.8599
    0.8539 -0.1807
    1.2592 0.5170
    1.4508 0.5075
    1.2731 0.5855
    1.1304 -0.1695
    1.1682 0.8433
    1.3568 -0.4456


    6.1818 1.2493 0.5440 0.5841
    8.3134 2.4554 0.8778 0.8613
    8.1849 1.2703 0.4938 0.5661
    5.2225 1.3073 0.5842 0.6195
    8.5516 0.9033 0.4893 0.5538
    6.9362 1.8672 0.3850 0.4383
    7.9647 1.6121 0.3161 0.3383
    20.0323 3.2690 0.4604 0.5160
    4.4094 1.2613 0.5394 0.5673
    7.9705 1.2996 0.4481 0.4794
    11.7731 3.3391 0.3267 0.3574
    10.6190 1.2156 0.3347 0.3542
    14.8512 3.3171 0.4305 0.6610
    3.8783 2.7594 1.1343 1.0719
    4.9293 1.5329 0.5072 0.4987
    10.6870 3.1388 0.7364 0.7619
    25.0813 3.3849 0.3466 0.3972
    13.7864 3.2213 0.5158 0.6417
    12.1660 3.2024 0.6037 0.6635
    3.6034 1.8974 0.6216 0.6872
    5.2422 1.7302 0.5242 0.5152
    5.7466 1.9642 0.4439 0.5722
    5.3948 2.8296 1.1350 999.9999
    2.0667 2.5231 1.0214 0.9128
    16.5853 3.3746 0.3685 0.4578
    19.3665 3.3743 0.3684 0.4741
    7.9559 1.9669 0.4763 0.5838
    4.3834 1.8861 0.5972 0.6613
    16.2413 3.1613 0.5031 0.5610
    2.4834 0.5137 1.2944 999.9999
    7.6585 1.9352 0.5567 0.7447
    7.8181 2.2497 0.5968 0.7927
    3.5419 0.9061 0.8955 0.8683
    1.9949 0.1039 1.6884 999.9999
    4.2330 1.0363 0.6164 0.6184
    2.5533 0.4029 1.2823 999.9999
    2.3336 999.9999 999.9999 999.9999
    3.7873 999.9999 999.9999 999.9999
    2.7917 0.6052 1.3164 999.9999
    2.8318 -0.8072 1.2756 999.9999
    1.8862 999.9999 999.9999 999.9999
    2.8816 999.9999 999.9999 999.9999
    2.0766 -0.1787 1.4104 999.9999
    2.1750 -0.4770 1.2757 999.9999
    2.1766 0.0373 1.5073 999.9999
    2.7574 -0.6576 1.0954 999.9999
    2.4058 0.2910 1.3469 999.9999
    4.0793 0.3357 0.7797 0.8455
    4.3796 0.0024 0.6192 0.6304
    3.6092 0.5258 0.8969 0.8635
    3.4347 999.9999 999.9999 999.9999
    3.0753 0.5069 0.8648 0.8162
    2.2142 999.9999 999.9999 999.9999
    2.0910 999.9999 999.9999 999.9999
    2.6504 999.9999 999.9999 999.9999
    2.4101 -0.0580 1.1917 999.9999
    3.4168 999.9999 999.9999 999.9999
    2.1349 0.1587 1.5469 999.9999


    -0.0145 -0.0686 -0.1410 1.2151
    0.2141 0.3052 0.1691 0.9235
    -0.0425 -0.1504 -0.2471 1.3528
    -0.0898 -0.2741 -0.3337 1.1246
    -0.0242 -0.1663 -0,2679 1,4233
    -0.0241 -0.0887 -0.0529 1.3847
    -0.0049 -0.0782 -0.1366 1.2109
    -0.0881 -0.3995 -0.4778 1.3891
    -0.0387 -0.1311 -0.1919 1.1227
    -0.0628 -0.1816 -0.2422 1.1297
    -0.0327 -0.2590 -0.3132 1.2762
    -0.0058 -0.0283 -0.0930 1.0295
    -0.0610 -0.3946 -0.5657 2.5861
    -0.5242 -0.5431 -0.5775 0.7306
    -0.0341 -0.1215 -0.1306 0.9638
    -0.0842 -0.5925 -0.6423 1.7598
    -0.0229 -0.1625 -0.3093 1.3596
    -0.0576 -0.3099 -0.4625 1.6529
    -0.1060 -0.4217 -0.5203 1.3274
    0.0157 0.2088 0.2549 1.4554
    -0.0015 -0.0564 -0.0478 0.9981
    -0.0167 -0.0939 0.0300 1.6271
    -0.4672 -0.6918 999.9999 999.9999
    0.3221 0.2909 0.2023 0.6341
    -0.0302 -0.2229 -0.3922 1.6302
    -0.0254 -0.2079 -0.3946 1.7161
    -0.0329 -0.1360 -0.0233 1.5035
    -0.0530 -0.1511 -0.0665 1.2396
    -0.0507 -0.3642 -0.4371 1.4614
    -0.4131 -0.4555 999.9999 999.9999
    -0.0741 -0.2618 -0.4077 1.7534
    -0.0361 -0.1291 -0.2516 1.8671
    -0.0395 -0.1300 -0.1670 0.9021
    -0.3971 -0.4391 999.9999 999.9999
    -0.0068 -0.0874 -0.0868 0.9673
    -0.2238 -0.3353 999.9999 999.9999
    -0.0112 999.9999 999.9999 999.9999
    0.0845 999.9999 999.9999 999.9999
    -0.2305 -0.4072 999.9999 999.9999
    -0.0361 0.0208 999.9999 999.9999
    -0.1951 999.9999 999.9999 999.9999
    0.0343 999.9999 999.9999 999.9999
    -0.2035 -0.2880 999.9999 999.9999
    -0.0433 -0.0814 999.9999 999.9999
    -0.2090 -0.2997 999.9999 999.9999
    -0.0996 -0.1295 999.9999 999.9999
    -0.2561 -0.3288 999.9999 999.9999
    0.0904 0.1662 0.0874 1.1320
    0.0230 0.1071 0.i273 1.0440
    0.0576 0.1018 0.0457 0.8305
    0.0679 999.9999 999.9999 999.9999
    0.0627 0.1288 0.0950 0.8247
    0.1098 999.9999 999.9999 999.9999
    0.1711 999.9999 999.9999 999.9999
    -0.0104 999.9999 9999999 999.9999
    -0.0332 -0.0948 999.9999 999.9999
    0.0651 999.9999 999.9999 999.9999
    -0.3064 -0.3539 999.9999 999.9999













    SAND ONLY
    SMoment Measures Inclusive
    Graphic Graphic Phi Inclusive
    Sample Standard Graphic Standard Standard Quartile Graphic Graphic Graphic
    I.D. Mean Deviation Skewness Kurtosis Mean Deviation Deviation Skewness Skewness Skewness Kurtosis
    ($) (phi-units) (0) (phi-units) (phi-units)


    S1B1GS9A
    S1B2GS1A
    S1B2GS2A
    S1B2GS3A
    S1B2GS4A
    S1B2GS5A
    S1B2GS6A
    S1B2GS7A
    S1C1GS10A
    S1C1GS11A
    S1C1GS12A
    S1C1GS13A
    S1C1GS14A
    S1C1GS15A
    S1C1GS16A
    S1C1GS17A
    S1C1GS18A
    S1C1GS19A
    S1C1GS1A
    S1C1GS20A
    S1C1GS21A
    S1C1GS22A
    S1C1GS23A
    S1C1GS24A
    S1C1GS2A
    S1C1GS3A
    S1C1GS4A
    S1C1GS5A
    S1C1GS6A
    S1C1GS7A
    S1C1GS8A
    S1C1GS9A
    S1C2GS1A
    S1C2GS2A
    S1C2GS3A
    S1C2GS4A
    S1C2GS5A
    S1D1GS1A
    S1D1GS2A
    S1D1GS3A
    S1D1GS4A
    S1D1GS5A
    S1D2GS1A
    S1D2GS2A
    S1D2GS3A
    S1D2GS4A
    S1R1GSA
    S1R3GSA
    S1R4GSA
    S1R5A
    S1R6GSA
    S1R7GSA


    2.4699 -0.3686 1.2259 999.9999 0.0162 -0.0137 999.9999 999.9999
    2.1190 0.1602 1.5170 999.9999 -0.2129 -0.2421 999.9999 999.9999
    5.8431 1.0051 0.5912 0.6233 -0.0231 -0.1635 -0.2133 1.1378
    1.7541 999.9999 999.9999 999.9999 -0.5179 999.9999 999.9999 999.9999
    2.3553 0.2693 1.2969 999.9999 -0.1091 -0.1492 999.9999 999.9999
    2.0477 999.9999 999.9999 999.9999 -0.4616 999.9999 999.9999 999.9999


    -U.2/ It
    0.2992
    1.1021
    0.1175
    0.3568
    0.3685
    0.9732
    0.3780
    0.7917
    0.8246
    1.0776
    1.1690
    3.1585
    0.5600
    1.6108
    -0.0196
    1.1893
    0.2512
    1.0258
    0.8461
    0.3308
    1.0252
    0.7032
    0.0482
    0.8939
    1.0449
    0.8779
    1.2208
    2.6573
    0.6146
    1.9366
    0.5383
    0.5411
    1.0386
    3.4504
    0.7134
    3.3718
    1.2217
    3.3438
    2.8419
    2.6249
    3.3109
    2.8935
    1.4723
    1.3060
    1.9474
    1.6823
    0.5654
    -0.7472
    0.4540
    0.5040
    3.4663
    0.3948


    0.7581 0.7817 -0.0720 -0.2400 -0.2859 1.0644
    1.3208 999.9999 -0.2229 -0.2942 999.9999 999.9999
    1.0406 1.0872 -0.1649 -0.3496 -0.4096 1.1061
    0.9964 1.0356 -0.0677 -0.1212 -0.0969 1.0755
    0.8333 0.8496 -0.0104 -0.0820 -0.1274 1.0538
    0.7161 0.7584 0.0061 -0.0506 -0.0944 1.1688
    0.5560 0.7935 -0.1273 -0.4606 -0.6074 2.0831
    0.9937 0.9701 -0.0944 -0.1143 -0.1361 0.9609
    0.6437 0.6635 -0.0567 -0.1519 -0.1901 1.0291
    1.6067 999.9999 -0.1079 -0.2662 999.9999 999.9999
    0.8179 0.8519 -0.0093 -0.0966 -0.1354 1.1136
    1.2502 999.9999 -0.2148 -0.3199 999.9999 999.9999
    0.7299 0.7655 -0.0095 -0.1012 -0.1340 1.1150
    1.0023 0.9758 -0.0412 -0.0950 -0.1013 0.9111
    1.0940 1.0994 -0.0770 -0.1281 -0.1597 1.0079
    0.5805 0.6053 -0.0122 -0.0956 -0.1494 1.1233
    1.0274 999.9999 -0.0817 -0.2044 999.9999 999.9999
    0.9596 999.9999 -0.1001 -0.2221 999.9999 999.9999


    ""'~'"^


    1.1271 0.1223
    1.3507 -0.3214
    0.6991 -1.0804
    1.4863 -0.3584
    1.2261 -0.4172
    1.4625 -0.6746
    0.8535 -1.0293
    1.2319 -0.5657
    1.1069 -1.0253
    1.0602 -0.2438
    0.8824 -0.6892
    0.8208 -0.8067
    1.0787 -2.6791
    0.9817 -0.3308
    0.7352 -0.8166
    1.3090 -0.2380
    0.8932 -0.6262
    1.2167 -0.5569
    0.8379 -0.8959
    0.9894 -0.2875
    1.0808 -0.3468
    0.6724 -0.9770
    1.1411 -0.8077
    1.0246 -0.2655
    0.6720 -0.6430
    1.0751 -0.1059
    0.8460 -0.5823
    0.9464 -0.5312
    0.7766 -1.6072
    0.9833 -0.1998
    0.6318 -1.5061
    0.9850 -0.3845
    1.0085 -0.2104
    1.0292 -0.2992
    0.4101 -4.5520
    1.0742 -0.3880
    0.5656 -4.4949
    0.8348 -0.8331
    0.5300 -3.1904
    1.2216 -1.8687
    0.5842 -1.7440
    0.5445 -3.6074
    0.7898 -2.6067
    0.5958 -0.5101
    0.7833 -0.4978
    1.0451 -1.8235
    0.7128 -1.0565
    1.3906 -0.6611
    1.2258 0.7489
    1.3217 -0.6964
    1.4142 -0.5510
    0.4953 -4.5726
    1.3738 -0.1730


    4.6915
    2.3662
    3.4252
    3.2102
    3.7762
    4.8305
    10.4029
    2.9789
    5.3419
    1.9793
    3.7974
    2.4777
    4.9393
    2.9381
    2.6400
    5.9654
    3.4369
    3.3905
    3.8709
    3.0777
    3.7643
    4.0670
    7.5319
    2.9441
    7.1376
    3.3470
    3.6258
    3.3284
    36.6811
    3.7222
    31.3325
    4.4152
    17.1377
    6.0255
    10.1873
    20.5192
    11.8617
    3.9870
    3.2479
    7.2427
    4.6069


    0.8814
    0.2759
    0.7147
    0.7007
    0.9804
    1.0726
    3.2321
    0.4609
    1.5102
    -0.2651
    1.0787
    0.1414
    0.9297
    0.7317
    0.2237
    0.9338
    0.6346
    -0.0677
    0.7977
    0.9241
    0.7787
    1.1142
    2.5988
    0.5132
    1.8693
    0.4208
    0.4269
    0.8989
    3.3734
    0.5979
    3.3281
    1.1183
    3.2906
    2.8168
    2.5294
    3.2538
    2.9049
    1.3669
    1.1995
    1.9258
    1.5954


    2.2599 0.4327 1.5223 999.9999 -0.4148 -0.4542 999.9999 999.9999
    3.0543 999.9999 999.9999 999.9999 0.0997 999.9999 999.9999 999.9999
    2.4646 0.3287 1.4123 999.9999 -0.2003 -0.3582 999.9999 999.9999
    2.3370 0.3370 1.5613 999.9999 -0.2158 -0.3461 999.9999 999.9999
    31.0789 3.4066 0.2220 0.2497 -0.0175 -0.1221 -0.1598 1.1665
    2.2705 0.2660 1.4309 999.9999 0.0044 -0.0844 999.9999 999.9999


    NOTE: 999.9999 denotes that graphic measures could not be evaluated because the sample did not have 05, 016, or 025 percentile data.


    84/2/0 34760


    0.6545 -0.0492 -0.1350 -0.1742
    1.0593 -0.0231 -0.0173 -0.0095
    0.8144 -0.0589 -0.1426 -0.1650
    0.9037 0.0373 0.0096 -0.0243
    0.6910 -0.0434 -0.1589 -0.2310
    0.9836 -0.0512 -0.0389 -0.0520
    0.5353 -0.0429 -0.1936 -0.2669
    0.9581 -0.1046 -0.1950 -0.1753
    0.9623 -0.0375 -0.0615 -0.0531
    0.9701 -0.1242 -0.2307 -0.2355
    0.2603 -0.0042 -0.0251 -0.0989
    0.9870 -0.2055 -0.3409 -0.3595
    0.3275 0.0078 -0.0475 -0.1928
    0.7838 -0.0663 -0.2296 -0.2628
    0.3915 0.0023 -0.1472 -0.3054
    1.0581 -0.1016 -0.5131 -0.5920
    0.4640 0.0008 -0.0645 -0.0859
    0.3345 -0.0069 -0.1143 -0.1843
    0.5936 0.0204 0.0028 -0.2272
    0.5749 -0.0626 -0.1616 -0.1776
    0.7643 -0.0666 -0.1799 -0.2029
    0.8637 -0.1038 -0.3250 -0.3992
    0.6644 -0.0524 -0.2163 -0.2888


    1.0412
    1.0636
    1.0525
    1.1773
    1.3863
    1.0352
    1.2826
    1.1696
    1.2160
    0.9732
    1.1638
    1.0019
    1.4983
    1.2380
    1.7487
    1.7497
    1.6414
    1.1761
    2.0060
    1.0254
    1.0235
    1.7488
    1.1996


    0.6541
    1.0387
    0.7991
    0.8636
    0.6100
    0.9949
    0.4768
    0.9127
    0.8937
    0.9777
    0.2298
    0.9899
    0.2645
    0.7416
    0.3014
    0.9342
    0.3538
    0.3123
    0.4322
    0.5633
    0.7572
    0.6857
    0.6205


    .........




  • Full Text

    PAGE 1

    J:f,State of Florida Department of Environmental ProtectionDavid B. Struhs, SecretaryDivision of Resource Assessment and ManagementEdwin J. Conklin, Director. ...... ... ... .. ... ... . .. .. .. .. ... .../' FtO~i~:,Ge616glcal"S~rY.ey<.. .":"..""VValter.~9hmidt, State Geologfstaljd Ch;e~.... ......... ... ...........O~dl:File'.R~port N'o.. . . . . . . . .. . . . .. .. ... ... ... .. ...' ... ... ... .. ... ... ... ... .. '" ....Mo~ent \(~rsuS~raphic M~asure~"n Gra90Io~~try}'by. .. ...... ... ........ ... .... ... .. .... ... ....James H.B~~~bli~,'~del.'~Q~~9H~haHdCinqyT. FischlerIkFlorida Geological Survey Tallahassee, Florida 2002ISSN 1058-1391

    PAGE 2

    CONTENTSABSTRACT.. . . .Page. . . . . . . . . . . . . . . . . . . . . . . . . . . .1INTRODUCTION. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . .1Moment Measures. . . . . . . . . . . . . . . . . . . . . . . . . . .1Graphic Measures. . . . . . . . . . . . . . . . . . . . . . . . . . .3BACKGROUND. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . .3DATA AND RESULTS. . . . . . . . . . . . . . . . . . . . . . . . . . . .6Moment Mean Versus Graphic Mean. . . . . . . . . . . . . . . . . . .8Moment Standard Deviation Versus Graphic Standard Deviations. . . . . . . 9Moment Skewness Versus Graphic Skewnesses. . . . . . . . . . . . . .10Moment Kurtosis Versus Graphic Kurtosis. . . . . . . . . . . . . . . .10F-Test Assessments. . . . . . . . . . . . . . . . . . . . . . . . . .11DISCUSSION. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . .11CONCLUSIONS. . . . . . . . . . . . . . . . . . . . . . . . . . . . . .13ACKNOWLEDGEMENTS. . . . . . . . . . . . . . . . . . . . . . . . . . .14REFERENCES. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . .14 FIGURESFigure 1. Illustration of different means and standard deviations (sorting coefficients) for two Gaussian distributions. 4 Figure 2. Illustration of the effect of skewness.. . . . . . . . . . . . . . . . . .5Figure 3. Illustration of the effects of kurtosis. 5 Figure 4. Moment measure mean versus graphic measure mean.. . . . . . . . . .8Figure 5. Moment measure standard deviation (sorting coefficient) versus graphic and inclusive graphic standard deviations.. . . . . . . . . . . . .9Figure 6. Moment measure skewness versus graphic and inclusive graphic skewness... . . . . . . . . . . . . . . . . . . . . . . . . . . .10Figure 7. Moment measure kurtosis versus graphic kurtosis. 11

    PAGE 3

    TABLESTable 1. Number of data points per sediment sample sieved at 1I4-cp intervals. . . . . 4Table 2. General characteristics of the 333 sediment samples addressed in this study. 7Table 3. Descriptive assessment of the reciprocal absolute relative dispersion. . . . 7Table 4. Average graphic/moment measure ratios, andrvalues between graphic and moment measure data sets.. 8 Table 5. F-test results for two-sample variances to assess regression outcomes(0=0.05 for all one-tailed tests). 12 Table 6. Average number of data points in sample distribution tails not considered by graphic measures that are considered in moment measures.. . . . . . . . . . . . . . . . . . . . . . . . . . . . .13 APPENDICESAppendix I: Granulometry of samples used in the study."""""""""" . .17Appendix II: List of moment and graphic measures for sand + silt + clay samples.""75 Appendix III: List of moment and graphic measures for sand + silt samples... . . 79Appendix IV: List of moment and graphic measures for sand only samples. 83 ii

    PAGE 4

    MOMENT VERSUS GRAPHIC MEASURES IN GRANULOMETRYby James H. Balsillie P. G. No. 167, Adel A. Dabous, and Cindy T. Fischler Florida Geological Survey, 903 W. Tennessee St., Tallahassee, FL 32304-7700ABSTRACTStatistical measures such as the mean, standard deviation, skewness, and kurtosis are precisely calculated using the method of moments. However, this method requires considerable computational resources that were not available during the majority of the preceding century. There resulted, therefore, the invention of abbreviated, surrogate predictive equations that could be expediently evaluated to provide approximations (called graphic measures) of respective moment measures. By the mid-1980's computers had become common in the work place, and by the mid1990's to the public-at-Iarge. Most researchers have taken advantage of the available computing power and now employ the method of moments. There are others, however, who continue to endorse the use of graphic measures. This work compares the two methods using 333 marine sediment samples. It was found that the means show approximate agreement, with graphic means underestimating the moment means by a maximum of 0.6
    PAGE 5

    context,refers to the sum of deviations from the mean relative to the sample size (Fogiel, 1985). The mean, ~, for grouped or classified data is calculated by:kEfi x. .I~=MM1=~nin which Xi is the class midpoint, and fj is thefrequency of the class. Thefirstmoment, m1' for classified data is given by:kEfi (Xi ~)P i= 1m=1n (2a) where p = 1.0. While we do not, here, present the proof, it has been demonstrated (e.g., Fogiel, 1985) that following from equation (2a):k"f. x. LI Im=i=1-~1n (2b) and that by substitution of equation (1) into equation (2b), the first moment, m1' will always have a value of zero. In granulometry as in many data sets, the "fulcrum" will seldom have a value of zero and, instead, the mean, ~, is used and specified as the first moment measure, MM1. All higher moments and moment measures apply equally well about the first moment or first moment measure when consistently applied. Grain size and mean grain size are normally expressed in millimeters or dimensionless phi (q units. The latter units were defined by Krumbein (1934) and adopted by the Society of Economic Paleontologists and Mineralogists (S.E.P.M.) Inter-Society Grain Size Study Committee in 1963 (Tanner, 1969). They were determined specifically for the Wentworth (1922) size scale, subsequentlyclarified by McManus (1963) and Krumbein (1964). Progressively higher moments are determined according to: (1)kEf; (Xi-~)Pi= 1m= Pn-1in which p is an integer, and mp is the pth moment about the mean. The sole difference between equations (2a) and (3) is the specified degrees of freedom. For n > 30, n degrees of freedom is considered appropriateand the equations are identical. For n~30, n -1 degrees of freedom is the normally applied convention, designed to yield more conservative numerical outcomes. In sieving granulometric work, the number of classified size classes which is optimal at 1/4-phiintervals, commonly ranges from 12~n~26and n-1 degrees of freedom is appropriate to apply.(3)The second moment, m2' is the variance, ri, and the standard deviation (or sorting coefficient), cr, or second moment measure, MM2' becomes:C1= MM2 = (mil2 (4) which has units of millimeters, or phi-units whose specification was clarified by McManus (1963). Higher moment determined according to: measures are MM= mp m P-= Pvmpmp/22 2(5) which all have truly dimensionless units. The third moment measure, MM3 (p = 3) is the skewness, Sk, where: m Sk = MM =--.!!..3 m 1.5 2(6) 2

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    and the fourth moment measure, MM4 (p = 4) is the kurtosis, K, or:K=M M -m4--1?..m2 2In this work we shall utilize only the first four moment measures. There are higher moment measures that can be calculated provided that there are sufficient data to do so (Tanner, 1991; Balsillie, 1995; Balsillie and Tanner, 1999). Moment measures higher than order four have not been assigned names. Also, in this work moment measures areevaluated for grouped (or classified)data since particle sizes are collected for 1/4-phi sieve intervals. Ungrouped (or unclassified) datawouldrequire that one know the size of each and every grain. Statistical ramifications of groupedand ungrouped data in granulometric pursuits are discussedin detail by Swan and others (1978, 1979).Graphic MeasuresOver the years various investigators (e.g., Krumbein and Pettijohn, 1938; Trask, 1932; Inman, 1952; Folkand Ward, 1957, and Folk, 1974) have suggested formulae to calculate statistical measures that are extracted from the cumulative probability plot. Here we evaluate those graphic measures as given by Folkand Ward(1957). These areassessed in cp units where, for instance, CPs is the phi value corresponding to a cumulative frequency of 5%, CP16 is the phi valuecorresponding to a cumulative frequency of 16%, etc. The graphicmean, ~
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    30 25-Mean=2.0 phi; Std Dev=1.0 phi-Mean=1.0 phi; Std Dev=0.5 phi-c~20...GIQ.~15cGI ::s g10..."5 0-2 -1.5 -1 -0.5 00.5----. ..-..---....----1.52 2.53 3.5 4 4.5 5 Phi Grain SizeFigure 1. Illustration of different means and standard deviations (sorting coefficients) for two Gaussian distributions. The dashed distribution is more poorly sorted than the other distribution. sand-, silt-, and clay-sized particulate matter. Table 1 lists the maximum number of data points in terms of 1/4-phi class intervals. What do the mean, standard deviation, skewness, and kurtosis statistical measures tell us? The mean is a measure of the central tendency of the distribution (Figure 1). The standard deviation (or sorting coefficient) is a measure of the degree of spread of the distribution about the mean (Figure 1). The larger the standard deviation, the larger the spread. The skewness is a measure of asymmetry of the distribution (Figure 2), wherein it may be skewed to the right or left of the mean, or skewed to the fine or coarse end of the distribution. Kurtosis is a measure of the peakedness of the curve (Figure 3), termed platykurtic if flat and leptokurtic if peaked. These four measures constitute, at a minimum, the measures required to define the basic characteristics of granulometric distributions. The most accurate way of calculating statistical measures describing granulometric distributions is using the method of moments. This is because all data for the distribution are included in determining final statistical results. However, the method of moments requires formidable computing power that was not available during the bulk of the last century. It4 Table 1. Number of data points per sediment sample sieved at 1I4-cp intervals.Number of Cumulative Descriptive Phi Grain Data Points Number of Data Points Size Size Range (Le., Class (Le., Class Intervals) Intervals) Granule-2cp to -1 cp4 4 Sand -1.0cp to 4cp 20 24 Silt 4cp to 8cp 16 40 Clay8cp to 12cp16 56

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    25 20-c CII (,)~15>.(,)cg:10tr~ U.5 0 -2-10-Skewed to the Coarse-GaussianDistribution-Skewed to the Fine\,". ...1 Phi Grain Size 2 3 4Figure2. Illustration of the effect of skewness.3530-Platykurtic (Flat) Distribution -Gaussian Distribution-Leptokurtic (Peaked) DistributionC 25CII (,).f20>.(,);15:I tr~ 10 u.50-2 -10 '" 0' '., ,1Phi Grain Size 2 3 4Figure3. Illustration of the effects of kurtosis. was not until about the late 1960's to early 1970's that mainframe computing power became available, and then but to elite academic and U. S. government programs. It was not until the midto late-1980's that the personal computer (PC) would be commonly found in the workplace, and the mid-1990's available to the public-at-Iarge.Prior to the 1980's, without computer resources and knowledge of programming language capabilities, evaluation of equations (1) through (7), would have been from cumbersome to overwhelming for the researcher, even for a relatively small number of sediment samples. Necessity being the "mother of invention" therefore resulted inresearchers inventing abbreviated surrogate approximating equations that could be more expediently evaluated. Hence, predictive methods such as equations (8) through (13), providing for graphic measures, were devised. Many sedimentologists of the time were apparently convinced that the graphic measures provided accurate results. Folk (1974) stated, for instance, that ... the method of moments, is far more complicated and probably of not greater value ... than the graphic method. We demonstrate, here, just how much this assertion was in error. In addition, we conducted a cursory check of recent texts on sedimentology published within the last 15 years, a period within which 5

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    computing power from PCs has been abundantly available. Selley (1988), Herve (1990), and Prothero and Schwab (1996) discuss graphic measures, and do not even mention moment measures. Friedman and others (1992) discuss both, but state that the graphic approach is but an approximation to the more rigorous method of moments to calculate statistical properties of frequency distributions. Lewis and McConchie (1994) discuss both, but promote graphic measures. Sengupta (1994) discusses both moment and graphic measures, and promotes moment measures because...they take care of everypart of the frequency distribution. Boggs (1995) discusses both moment measures and graphic measures, but does not promote one method over the other, and states... it had notbeendefinitely proven that moment statistics are of greater valuethangraphical statistics.And so, even in more recent years, mixed messages have been proffered, even though several are quite correct regarding the use of moment measures. None of the above sources, however, acknowledges the work and results of Cadigan (1954), and Swan and others (1978, 1979). Cadigan (1954) using 20 samples found that use of the graphic method for obtaining the standard deviation from equation (9) yielded results significantly disagreeing with those obtained from the method of moments, and cautioned the reader about the veracity of graphic measures. Swan and others (1978, 1979) digitally generated 100 artificial sediment samples, each representing a different hypothetical grain size distribution in order to assess ungrouped moment versus graphic measures (Swan and others, 1978), and ungrouped versus grouped moment measures (Swan and others, 1979). Theyfound that ...grouped moment measures yieldfar more reliable results than the graphicapproximations, particularly for skewness andkurtosis. Theydid not, however, directly compare graphic and moment measures. We do, in this work, conduct a direct comparison between moment and graphic measures. In addition, we consider a significantly large number of natural sediment samples to which we now turn. DATA AND RESULTS One-hundred eleven cored marine sediment samples were analyzed using standard 1/4-phi sieving techniques. Granulometric results for these samples are listed in Appendix I. Additionally, the fine fraction (i.e., silts and clays) was treated further. Pipette analyses identified silt (4


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    degree of variability is important, since we would like it to be considerable so that our results cover as many sample characteristics as is possible. The degree of variability can be statistically assessed using the relative dispersion (also termed the coefficient of variation). This parameter can be used to compare variabilities between data sets even if there are large differences in magnitudes of both the means and standard deviations (Rees, 1995). The relative dispersion is simply the standard deviation divided by the mean, and, therefore, tells us how many means are contained in the standard deviation. The relative dispersion is not new, but there are two considerations about the relative dispersion that must be accounted for when using the phi scale. The first, is that means can have a negative value. The second is that the mean can have a value of zero, while the standard deviation for naturally encountered sediments will always be greater than zero. Hence, a value of infinity is possible. In fact, for phi mean values less than 1.0 and greater than -1.0, relative dispersion outcomes can be greatly distorted. One might think that the most straightforward way in which to eliminate the problem is to transform phi means and phi standard deviations to their millimeter counterparts. One must understand, however, that there is no millimeter equivalent to the phi standard deviation as detailed by McManus (1963). Hence, the only way in which it can be determined is to calculate means and standard deviations in millimeters using original retaining sieve sizes and midpoint values. A relative dispersion of 0.5 or less is considered to be a "tight" distribution or to have "excellent homogeneity". The full scale is listed in Table 3, as is a breakdown of our 333 samples, and we have assurance that our samples, indeed, have a considerable amount of variability. Table 3. Descriptive assessment of the relative dispersion.Table 2 has also been compiled to illustrate that while all moment measures can be assessed, there can be graphic measures which cannot. This occurred for our data because in certain instances phi values for the5 (Le., cps), 16 (Le., CP16), and 25 (i.e.,CP2S)cumulative percentiles were not present, because our coarsest sieve was -2.0cp. For instance, suppose that for a sample the 7 Table 2. General characteristics of the 333 sediment samples addressed in this study.Type of Number of Percent Statistic Range of Values Successful Not Measure Measures SuccessfulI.J-0.9525 to 5.4270 333 00.3887 to 3.4427 333 0 Moment Sk -4.5726 to 5.2538 333 0 K 1.7541 to 36.6811 333 0 I.Jcpg -0.8072 to 5.0822 298 10.5 ocpg 0.2220 to 3.0051 298 10.5 Graphic 1.33 Poor 40

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    coarsest percentile on the cumulative probability plot is 8%. For this case the phi size at 5% cannot be pulled from the plot, and graphic measures for equations (9), (11), and (12) cannot be evaluated. Such problems can also occur for the fine tail. It should, therefore, be expected to be a possibility occurring for any data set. Moment and graphic measures for the sand+silt+clay samples are listed in~ 2Appendix II, those for the sand+silt :2samples in Appendix III, and those for the~sand only samples in Appendix IV.~1(!)Moment Mean Versus Graphic MeanMoment means are plotted versus graphic means in Figure 4. (Note: it was necessary, to assure clarity, to have multiple plots on the same illustration so that data sets were not plotted on top of one another.) The correlation betweenthe two measures is good at~:2 0.99 (r is the Pearson product-moment correlation coefficient). The correlation coefficient, in this instance, tells us how parallel the plotted data are to a one-toFigure 4. one fit (diagonal solid line). In reality, mean. however, the graphicdataslightly underestimate the moment measure data, by an average of 11% (i.e., 100 x (1.0 0.889); Table 4).6 50 Sand + Silt + Clay <> Sand + Silt A Sand Only 4 3 0-10 -1 -1 0 1 2 3 5 4 6Moment Measure MeanMoment measure mean versus graphicSand+silt+clay graphic means underestimate the actual mean (i.e., moment mean) by an average value of about 0.3cp, and a maximum of about 0.6 cpo This is determined by measuring downward from the one-to-oneTable 4. Average graphic/momentmeasureratios, andrvalues between graphicand moment measure data sets.Average Ratio r2O'g= 0.7332 O'mm0.6486 Skg = -0.2182 Skmm 0.08658Measure Average Ratio r2 Graphic MeanI-Ig= 0.8890 I-Imm 0.9917 Graphic Standard DeviationO'g= 0.7330 O'mm 0.5508 Inclusive Graphic Standard DeviationO'g= 0.7333 O'mm 0.7736 Graphic Skewness Skg = -0.2395 Skmm 0.0520 Inclusive Graphic Skewness Skg = -0.1889 Skmm 0.1276 Graphic Kurtosis Kg = 0.1310 Kmm 0.0098

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    (1: 1) line to a parallel line encompassing the maximum deviating point or points (the dashedline lies0.5<1>below the one-to-one line).Sand+silt and sand only graphic means more closely represent actual means, underestimating the moment mean by about0.1 or 0.2<1>.Differences between moment and graphic means depend upon the character of individual samples comprising a suite of samples. Hence, a maximum underestimation of 0.6 for the graphic mean as found for our data might be of consequence, depending on the accuracy required for application of results.4.0Moment Standard Deviation Versus Graphic Standard DeviationsThe moment standard deviation is plotted against the graphic standard deviation (which incorporates<1>16and<1>84values) and inclusive graphic standard deviation (which considers16' <1>84. and Sand + Silt-Graphic Standard Deviation.Sand + Silt -Inclusive Graphic Standard Deviationl::. Sand Only-Graphic Standard DeviationASand Only -Inclusive Graphic Standard Deviation3.53.01/1 C 0 :;.! 2.5 >CII Q -= ....g 2.0 c oS tn u :.c 1.5 Q.III ... 0"1.0"0.5 .'0.0 0.0"0.51.01.5Moment Measure Standard Deviation".i"1:1"..'."'00'. .",,'n-r;~o"." ,,',,'. 0',0 ,,,',0 ,,,:,_,,'~0<>0 ""8' 0-7"------------,'0" --,'00'. ...:..:..0 '",---------"-.p' "2.02.53.03.54.0Figure5. Moment measure standard deviation (sorting coefficient) versus graphic and inclusive graphic standard deviations. 9

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    0 Sand + Silt + Clay-Graphic Skewness .Sand + Silt + Clay -Inclusive Graphic Skewness 0 Sand + Silt-Graphic Skewness .Sand + Silt -Inclusive Graphic Skewness 6Sand Only-Graphic Skewness.& Sand Only -Inclusive Graphic Skewnessgraphic standard deviation. The inclusive graphic standard deviation fares somewhat better withr =0.7736. However, on the average, both types of graphic measures underestimate moment measure values by a factor of 0.73 (Table 4). The sand+silt+clay sample standard deviations underestimate the moment standard deviations by a maximum of 1.5 phi units. The inclusive graphic standard deviation for the sand+silt+clay samples, and the graphic and inclusive graphic measures for the sand+silt samples underestimate theactual standard deviationfrom close to 0.75 to 1.0 phi units.Sand only samples resulted in the most accurate results for the analysis of the mean. However, the graphic standard deviation results do not even parallel the moment standard deviation results. A linear regression example is illustrated in FiQure 5 for the sand only data which results in r' = 0.8097. We can conclude as did Cadigan (1954), therefore, that graphic measures for4.0en3.0QI en en QI~ 2.0QI ~en.~ 1.0.:; Q.!U~ C>0.0.i-1.0 -6.0 -3.0-2.0Moment Measure Skewness-5.0-4.0determining the standard deviation are not accurate.Moment Skewness VersusGraphicSkewnessesMoment measure skewness is plotted versus graphic skewness and inclusive graphic skewness in Figure 6. Without question, there is virtually no useful correlation between t~e moment and graphic measures. Moment skewness versus graphic skewness has an~value of 0.0520; for the moment skewness versus inclusive graphic skewness~=0.1276.Moreover, the graphic skewness underestimates the moment measure skewness by an average factor of -0.2395; the inclusive graphic skewness by -0.1889 (Table 4).Moment Kurtosis Versus Graphic KurtosisMoment measure kurtosis is plotted against the graphic kurtosis in Figure 7. Again, there is no useful correlation between the two measures(r = 0.0098), and thegraphic kurtosis underestimates the moment measure kurtosis by an average factor of 0.131 (Table 4). In fact, the degree of1:1._--1.00.0 1.02.03.0 4.0 5.0 6.0 Figure 6. Moment measure skewness versus graphic and inclusive graphic skewnesses. 10

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    II)8 'iij 0 6 t:: ::I ~ 4(,)i2!II ... C> 0 02 4 6 8 10 12 14 16 18 20 22 24 26 28 30 32 34 36 38 40 Moment Measure Kurtosis OSand + Silt + Clay <>Sand + Silt llSand Only0&.&'FigLire 7. Moment measure kurtosis versus graphic kurtosis.correlation is an order of magnitude less than that for skewness measures.F-Test AssessmentsThe standard statistical test for assessing regression results from two samples is the F-test. Moment and graphic measure regression assessments for our data groups are listed in Table 5. Where F, computed from the data, is larger than the theoretical F cdf value, the regressed results are deemed to be significantly different. Moment and graphic means are not significantly different for any of the data groups. One-third of the tested data groups for the moment and graphic and inclusive graphic standard deviations are significantly different. In addition, we performed F-tests for all of the samples to further pin-down test results; both graphic and inclusive graphic standard deviations are significantly different than moment standard deviations. The conclusion is, therefore, that graphic and inclusive graphic standard deviations mayor may not represent moment standard deviations. From the scientific perspective, then, we are obliged to choose the more conservative outcome, and accept that the graphic measures can not consistently replicate the standard deviation moment measure. For all the higher measures for the skewness and kurtosis, the graphic measures resoundingly do not represent the respectivemoment measures.DISCUSSION There is a property of probability distributions that is not generally known or appreciated. It is a property that is the key to understanding how probability distributions work. The casual observer immediately assumes that a probability distribution is defined by its central characteristics. To do otherwise is counter-intuitive. This, however, is not the case. It is, in fact, the content of the tails of a distribution that determines the character of the central portion of the distribution. This has been discussed by various workers (Doeglas, 1946; W. R. James, 1973, personal communications; Tanner, 1991; Balsillie, 1995; Balsillie and Tanner, 1999). Balsillie and Tanner (1999) note that each successively higher moment measure "reaches deeper" (i.e., gives progressively greater numerical weight) into the tails of the distribution. Moreover, except for the mean, odd moment measures deal with differences between the tails; hence, the third moment measure identifies to which tail the distribution is skewed. Even moment measures treat the tails as if they are combined; hence, the peakedness of the central part of the curve is forthcoming from the kurtosis.Graphic measures are dependentsolely upon the values of<1>5, <1>16, <1>25, <1>50, <1>75,<1>84'and<1>95which are, depending on theequation (i.e., equations (8) through (13)), assessed in combinations of from two to five of the above values. Hence, on the average, 11

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    Table 5->. NF-Test results for two-sample variances to assess regression outcomes a = 0.05 for all one-tailed tests. Inclusive Inclusive Moment Graphic Moment Graphic Moment Moment Standard Standard Skewness Skewness Skewness Skewness Deviation Deviation 1.64961.03420.3104 0.3923 75 75 74 74 1.2639 0.1580 1.4695 0.9241 0.7444 0.0794 0.0569 74 74 73 73 1.3947 0.0788 1.4734 0.7928 0.6925 0.0439 0.0480 74 74 73 73 1.0919 0.3537 1.4734 1.1245 0.8247 0.2872 0.1881 223 223 222 222 1.5274 8.4343E-04 1.2477Mean>-.~ Vanance c; Observations~:: df rn~F;Prn.:: rn +"C c"' rnFed! Mean Variance Observations df F P Fed! Mean Variance>-cObservations0 df"C;F rn pFed! Mean Variance Observations df F PIII QIQ. E"'rn ~Fed!Moment MeanGraphic Mean1.8438 1.5416 2.1701 2.0381 99 99 98 98 1.0648 0.3784 1.3964 1.5317 1.3902 1.5491 1.4940 99 99 98 98 1.0369 0.4291 1.3964 1.43831.34741.2667 1.3596 99 99 98 98 1 .0734 0.3633 1.3965 1 .6046 1.4264 1.6809 1.6265 297 297 296 296 1 .0334 0.3888 1.2111 Moment Graphic Standard Standard Deviation Deviation 1 .7015 1.0064 0.2465 0.2775 99 99 98 98 1.1259 0.2792 1 .3964 1.0257 0.8406 0.0984 0.1418 99 99 98 98 1.4409 0.0360 1.3964 0.9129 0.8213 0.0811 0.1423 99 99 98 98 1 .7550 0.0029 1.39651.12450.7352 0.2872 0.1511 223 223 222 222 1.9011 1.0662E-06 1.2477 2.6394 -0.0263 1.1876 0.0775 99 99 98 98 15.3258 2. 4246E-33 1.3964 -0.0985 -0.1390 0.6059 0.0247 99 99 98 98 24.5785 2.0193E-42 1.3964 -1.1064 -0.1782 1.3961 0.0305 99 99 98 98 45.7349 7.0961E-55 1.3964 0.4637 -0.0677 4.2572 0.0484 223 223 222 222 88.0290 2.1046E-152 1.2477 2.7993 0.0515 1.3860 0.0812 75 75 74 74 11.0656 3.7319E-27 1.4695.. -0.1039 -0.1171 0.7301 0.0225 74 74 73 73 32.4391 3.5617E-36 1.4734 -1.3361 -0.1460 1.5967 0.0283 74 74 73 73 56.3426 1.5655E-44 1.4734 0.4637 -0.0876 4.2572 0.0573 223 223 222 222 74.2869 2.0279E-144 1.2477

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    "Number of data points is the number of classified sieve intervals assessed. **n = number of sediment samples assessed.graphic measures do not consider from 78% to 92% of thedataavailable per sample. More importantly, however, it is the tails of the granulometric distributions that are essential in determining sample statistics. Here, we have identified the number of data points less than Percentile Included in the Assessed of Column (1) Column (3) Graphic MethodSand+ Silt + Clay (n=111)"< q>5 6 :t 6 points}40.8 > q>95 22 to 27 7 :t 4 points 16 8 :t 6 points >
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    measures to the ultimately more accurate moment measures. Graphic measures assessed were the graphic mean, graphic and inclusive graphic standard deviations, graphic and inclusive graphic skewnesses, and graphic kurtosis. We found that except for the mean grain size, for which there can be close approximation (although graphic means can underestimate moment measure means by up to about 0.6 cp), graphic measures do not result in accurate outcomes forthcoming from moment measure determinations. Moreover, what we need to understand is that during the last century computing power did not become available in the work place or to the public-at-Iarge until the 1980's and 1990's, respectively, and that the assessment of moment measures require significant computing power. Hence, during the early and middle part of the century, simplified graphic measures were devised so that statistics could be approximated. Today, however, moment measures can be calculated with ease, and the use of graphic measures should be discontinued. ACKNOWLEDGMENTS We thank Kenneth Campbell, Thomas M. Scott, Jon Arthur, Guy H. Means, Carol Armstrong, and Jacqueline M. Lloyd of the Florida Geological Survey for review of the manuscript and useful editorial comments. We also thank Joseph F. Donoghue, Florida State University, Department of Geological Sciences, and Alan Wm. Niedoroda, URS, Tallahassee, FL for their review comments.REFERENCESBalsillie, J. H., 1995, Willian F. Tanner on environmental clastic granulometry: Florida Geological Survey, Special Publication No. 40, 144 p. Balsillie, J. H., and Tanner, W. F., 1999, Suite versus composite statistics: Sedimentary Geology, v. 125, p. 225234. 2000, Red flags on the beach, part II: Journal of Coastal Research, v. 16, p. iii-x.Boggs, S., 1995, Principles of sedimentology and stratigraphy: Englewood Cliffs, NJ: Prentice Hall, 774 p. Cadigan, R. A., 1954, Testing graphical methods of grain-size analysis of sandstones and siltstones: Journal of Sedimentary Petrology, v. 24, p. 123127. Doeglas, D. J., 1946, Intepretation of the results of mechanical analyses: Journal of Sedimentary Petrology, v. 16, p. 19-40.Fogiel, M., 1985, The statistics problem solver: New York: Research and Education Association, 1044 p. Folk, R. L., 1974, Petrology of sedimentary rocks: Austin, TX: Hemphill, 182 p. Folk, R. L., and Ward, W., 1957, Grazos River bar: a study in the significance of grain size parameters: Journal of Sedimentary Petrology, v. 27, p. 3-26. Friedman, G. M., and Sanders, J. E., 1978, Principles of sedimentology: New York: John Wiley and Sons, 792 p. Friedman, G. M., Sanders, J. E., and Kopaska-Merkel, D. C., 1992, Principles of sedimentary deposits: New York: Macmillan Publishing Company, 717 p. Herve, C., 1990, Sedimentology: Berlin: Springer-Verlag, 285 p. 14

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    Inman, D. L., 1952, Measures for describing the size distribution of sediments: Journal of Sedimentary Petrology, v. 22, p. 125-145.Krumbein, W. C., 1934, Size frequency distributions of sediments: Journal of Sedimentary Petrology, v. 4, p. 65-77. 1964, Some remarks on the phi notation: Journal of Sedimentary Petrology, v. 34, p. 195-197. Krumbein, W. C., and Pettijohn, F. J., 1938, Manual of sedimentary petrology: New York: Appleton-Century Company, Inc., 549 p. Lewis, D. W., and McConchie, D., 1994, Analytical sedimentology: New York: Chapman and Hall, 197 p.McManus, D. A., 1963, A criticism of certain usage of the phi-notation: Journal of Sedimentary Petrology, v. 33, p. 670674.Prothero, D. R., and Schwab, F., 1996, Sedimentary geology, an introduction to sedimentary rocks and stratigraphy: New York: W. H. Freeman and Company, 575 p. Rees, D. G., 1995, Essential statistics: London: Chapman and Hill, Inc., 256 p. Selley, R. C., 1988, Applied sedimentology: London: Academic Press, 446 p. Sengupta, S., 1994, Introduction to sedimentology: Rotterdam: Brookfield, VT, 314 p. Swan, D., Clague, J. J., and Luternauer, J. L., 1978, Grain-size statistics I: Evaluation of the Folk and Ward graphic measures: Journal of Sedimentary Petrology, v. 48, p. 863-878. 1979, Grain-size statistics II: Evaluation of grouped moment measures: Journal of Sedimentary Petrology, v. 49, p. 487-500. Tanner, W. F., 1969, The particle size scale: Journal of Sedimentary Petrology, v. 39, p. 809-811. 1991, Suite statistics: the hydrodynamic evolution of the sediment pool: In (J.P.M. Syvitski, ed.), Methods and Applications of Particle Size Analysis, Cambridge: Cambridge University Press, p. 225-236. Trask, P. D., 1932, Origin and environment of source sediments of petroleum: Houston, TX: Gulf Pub. Co., 323 p. Wentworth, C. K., 1922, A scale of grade and class terms for clastic sediments: Journal of Geology, v. 30, p. 377-392. 15

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    APPENDIX I GRANULOMETRY OF SAMPLES USED IN THE STUDY17

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    18

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    SlA1GS10AENTIRE SAMPLE ANALYSIS MO-DA-YR:2-7-2001================================================================ SlA1GS11A ENTIRE SAMPLE ANALYSIS MO-DA-YR:2-7-2001================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00PhiPan Excluded Pan at 10.00 Phi-------------------------------------------------------------------------------------------------------------------------------THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 10.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================S ta t. MeasureMOMENT MEASURES Pan Pan at Pan atExcluded 10.00 Phi 10.50 PhiPan at 12.00 PhiPan at11.00 Phi================================================================ ================================================================ ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative FrequencyCumu la tl veSize Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Phi) (g) (g) Percent Percent (Phi) (Phi) (g) (g) Percent Percent----------------------------------------------------------------================================================================ ----------------------------------------------------------------2.00 -2.125 0.116 0.116 0.1546 0.1546 -2.00 -2.125 0.961 0.961 1.4113 1.4113 -1.75 -1.675 0.036 0.154 0.0507 0.2056 -1.75 -1.675 0.076 1.059 0.1122 1.5236 -1.50 -1.625 0.060 0.234 0.1066' 0.3124 -1.50 -1.625 0.023 1.062 0.0331 1. 5567 -1.25 -1.375 0 111 0.345 0.1462 0.4605 -1.25 -1. 375 0.049 1.131 0.0705 1.6272 -1.00 -1.125 0.153 0.496 0.2042 0.6646 -1.00 -1.125 0.075 1.206 0.1079 1.7351 -0.75 -0.675 0.204 0.702 0.2723 0.9371 -0.75 -0.675 0.063 1.269 0.1194 1.6545 -0.50 -0.625 0.357 1. 059 0.4766 1. 4137 -0.50 -0.625 0.121 1.410 0.1741 2.0265 -0.25 -0.375 0.720 1.779 0.9611 2.3746 -0.25 -0.375 0.133 1.543 0.1913 2.2199 0.00 -0.125 0.907 2.666 1. 2106 3.5655 0.00 -0.125 0.116 1.661 0.1696 2.3697 0.25 0.125 1.624 4.310 2.1679 5.7534 0.25 0.125 0.150 1.611 0.2156 2.6055 0.50 0.375 2.236 6.546 2.9646 6.7363 0.50 0.375 0.162 1.973 0.2331 2.6365 0.75 0.625 3.416 9.962 4.5600 13.2963 0.75 0.625 0.239 2.212 0.3436 3.1624 1. 00 0.675 6.394 16.356 6.5353 21.6336 1. 00 0.675 0.447 2.659 0.6431 3.6255 1. 25 1 .125 12.696 29.252 17.2149 39.0465 1. 25 1.125 0.692 3.551 1.2633 5.1066 1.50 1 .375 12.240 41.492 16.3392 55.3677 1. 50 1.375 1.065 4.636 1.5610 6.6697 1.7 5 1.625 14.371 55.663 19.1636 74.5715 1.75 1.625 3.439 6.075 4.9476 11.6174 2.00 1.675 6.904 64.767 11.6659 66.4574 2.00 1.675 6.247 14.322 6.9675 20.6046 2.25 2.125 5.599 70.366 7.4741 93.9315 2.25 2.125 9.346 23.666 13.4459 34.0506 2.50 2.375 1.652 72.216 2.4722 96.4036 2.50 2.375 7.966 31.636 11.4634 45.5142 2.75 2.625 0 .414 72.632 0.5526 96.9564 2.75 2.625 4.140 35.776 5.9561 51.4703 3.00 2.675 0.162 72.794 0.2163 97.1727 3.00 2.675 3.760 39.536 5.4094 56.6796....3.25 3.125 0.074 72.666 0.0966 97.2715 3.25 3.125 3.433 42.969 4.9390 61.6166
    PAGE 23

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Stat1stlcal results can vary greatly dependlng on how (IF PRESENT) the pan fract10n Is treated. The pan m1d-po1nt for th1s sample Is set at 9.00 phl. Results for varlous pan mld-polnts are llsted below. If the pan fractlon m1d-polnt Is large and the means slgnlf1cantly Increase In value for Increaslng pan mldpo1nts the pan fractlon needs further. analys1s (e.g., settl1ng tube) at 1/4-phl Intervals, and moment measures recalculated. -------------------------------------------------------------------------------------------------------------------------------Stat. Measure Pan ExcludedMOMENT MEASURES Pan at Pan at 9.00 Ph1 9.50 Ph1 Pan at 10.00 Ph1 Pan at 11.00 Ph1-------------------------------------------------------------------------------------------------------------------------------THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statlst1cal results can vary greatly dependlng on how (IF PRESENT) the pan fractlon Is treated. The pan m1d-polnt for thls sample Is set at 9.00 phl. Results for varlous pan mld-polnts are llsted below. If the pan fractlon mld-polnt Is large and the means slgn1f1cantly Increase In value for Increaslng pan mldpolnts the pan fractlon needs further analys1s (e.g., settl1ng tube) at 1/4-phl 1ntervals. and moment measures recalculated. ================================================================ Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phl 9.50 Ph1 Pan at 11.00 Ph1 Pan Excluded Pan at 10.00 Phl ================================================================ ================================================================ ================================================================ SlA1GS12A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlA1GS13A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ================================================================ ================================================================ ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sleve MldFrequency Cumulatlve Frequency Cumulatlve Sleve MldFrequency Cumulatlve Frequency Cumulatlve Slze Polnt Welght Welght Welght Welght Slze Polnt Welght Welght Welght Welght (Phl) (PhU (g) (g) Percent Percent (PhU (Phl) (g) (g) Percent Percent ================================================================ ================================================================ -2.00 -2.125 0.309 0.309 0.4402 0.4402 -2.00 -2.125 0.000 0.000 0.0000 0.0000 -1.75 -1.875 0.098 0.407 0.13% 0.5798 -1.75 -1. 875 0.0&5 0.0&5 0.0854 0.0854 -1.50 -1.&25 0.0&& 0.473 0.0940 0.&739 -1.50 -1.&25 0.109 0.174 0.1431 0.2285 -1.25 -1.375 0.085 0 558 0.1211 0.7950 -1.25 -1.375 0.1&2 0.33& 0.2128 0.4413 -1.00 -1.125 0.2&0 0.818 0.3704 1.1&54 -1.00 -1.125 0.202 0.538 0.2&53 0.70&5 -0.75 -0.875 0.339 1.157 0.4830 1.&483 -0.75 -0.875 0.325 0.8&3 0.42&8 1.1334 -0.50 -0.&25 0.502 1.&59 0.7152 2.3& 35 -0.50 -0.&25 0.&17 1. 480 0.8103 1.9437 -0.25 -0.375 0.745 2.404 1.0&14 3.4248 -0.25 -0.375 0.815 2.295 1.0703 3.0140 0.00 -0.125 0.8&3 3.2&7 1.2295 4.&543 0.00 -0.125 1.171 3.4&& 1.5379 4.5518 0.25 0.125 1.34& 4.&13 1.917& &.5719 0.25 0.125 1. 8&4 5.330 2.4480 &.9998 0.50 0.375 1.599 &.212 2.2780 8.8499 0.50 0.375 2.229 7.559 2.9273 9.9271 0.75 0.&25 2.385 8.597 3.3978 12.2477 0.75 0.&25 3.334 10.893 4.3785 14.305& 1. 00 0.8754. & 5 713.254 &.&34G 18.8822 1. 00 0.875 5.597 1&.490 7.3504 21.&5&1 1.25 1.125 11.&21 24.875 1&.5558 35.4380 1. 25 1.125 9.434 25.924 12.3895 34.04SG 1. 50 1.375 12.027 3&.902 17.1342 52.5722 1. 50 1.375 8.7&5 34.&89 11.5109 45.5SG5 1. 75 1.&25 1&.334 53.23& 23.2701 75.8423 1. 75 1.&25 15.887 50.57& 20.8&41 GG.420& 2.00 1.875 9.399 &2.&35 13.3902 89.2325 2.00 1.875 13.927 &4.503 18.2901 84.7107 2.25 2.125 4.478 &7.113 & .37% 95.&121 2.25 2.125 7.870 72.373 10.3355 95.04&3 2.50 2.375 1.084 &8.197 1. 5443 97.15&4 2.50 2.375 1.&70 74.043 2.1932 97.2395 2.75 2.&25 0.141 &8.338 0.2009 97.3573 2.75 2.&25 0.1&9 74.212 0.2219 97.4&14 3.00 2.875 0.050 &8.388 0.0712 97.4285 3.00 2.875 0.051 74 .2&3 0.0&70 97.5284 N 3.25 3.125 0.030 &8.418 0.0427 97.4713 3.25 3.125 0.025 74.288 0.0328 97.5&12 a 3.50 3.375 0.024 &8.442 0.0342 97.5054 3.50 3.375 0.018 74.30& 0.023& 97.5849 3.75 3.&25 0.018 &8.4&0 0.025& 97.5311 3.75 3.&25 0.01& 74.322 0.0210 97.&059 4.00 3.875 0.033 &8.493 0.0470 97.5781 4.00 3.875 0.023 74 .345 0.0302 97.&3&1 8.00 &.000 0.100 &8.593 0.1425 97.720& 8.00 &.000 0.050 74.395 0.0&57 97.7018 PAN 1.&00 70.193 2.2794 100.0000 PAN 1.750 7&.145 2.2982100.0000================================================================ ================================================================ Mean: 1 .331 1.50& 1 .518 1.529 1.552 Mean: 1.380 1.555 1.5&& 1.578 1.&01 Std Dev: O. &92 1.340 1.403 1.4G8 1.&03 Std Dev: 0.&89 1.33& 1.399 1.4&5 1.&00 Rel Dls: 0.520 0.890 STATISTICAL MEASURES Rel D1s: 0.499 0.859 STATISTICAL MEASURES Skewness: -1.114 3.787 CALCULATED USING Skewness: -1.003 3.794 CALCULATED USING Kurtos1s: 10.255 23.409 METHOD OF MOMENTS Kurtos1s: &.313 23.008 METHOD OF MOMENTS 5th MM: -5.402 125.&23 Std Dev= standard devlat10n5th MM:-4 & 19124.789 Std Dev = standard devlat10n &th MM: 258.953711. 31&Rel D1s=relat1ve dlspers10n&th MM: 11&.191 700.57& Rel D1s=relat1ve dlsperslon7 th MM: 420.173 3947.&8&=std dev/mean 7 th MM: 224.829 3891.5%=std dev/mean8 th MM:883&.710 22115.27& MM = moment measure8 th MM:3594.532 2170&.334MM=moment measure Med1an: 1.321 1.337 Medlan: 1.414 1.4 28

    PAGE 24

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated.==========-= =============================================Stat. MeasureMOMENT MEASURESPan at Pan at 9.00 Phi 9.50 PhiPan at 11.00 Phi Pan Excluded Pan at 10.00 Phi-------------------------------------------------------------------------------------------------------------------------------THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. =============--================-=-===-==== =======---=== Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00 Phi Pan Excluded Pan at 10.00 Phi=====-========-=======-====-=-=============-=---==========-====--======-==---=--===-= =-=-=== =-===-=--=---=== =-=SlA1GS1AENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlA1GS2A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ---=-==--=--====-==-========-----===---=-=====-=-=====-======-==-=---=-------==-=-=--=-=---=--===---=--=---=---=-=-===--------==ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Phi) (g) (g) Percent Percent (Ph!) (Ph!) (g) (g) Percent Percent==========-=================-======--=-===-===-=========----=-==-=-====-=====-=--========-==--==--=----=--=----=--=--=-=--=-=---2.00 -2.125 0.808 0.808 1.2752 1.2752 -2.00 -2.125 0.000 0.000 0.0000 0.0000 -1.75 -1.875 0.030 0.838 0.0473 1.3225 -1.75 -1.875 0.000 0.000 0.0000 0.0000 -1.50 -1. 625 0.138 0.976 0.2178 1.5403 -1.50 -1.625 0.000 0.000 0.0000 0.0000 -1.25 -1.375 0.182 1.158 0.2872 1.8275 -1.25 -1.375 0.011 0.011 0.0172 0.0172 -1.00 -1.125 0.284 1.442 0.4482 2.2757 -1.00 -1.125 0.006 0.017 0.0094 0.0265 -0.75 -0.875 0.328 1.770 0.5176 2.7933 -0.75 -0.875 0.029 0.046 0.0452 0.0717 -0.50 -0.625 0.661 2.431 1.0432 3.8365 -0.50 -0.625 0.050 0.096 0.0780 0.1497 -0.25 -0.375 0.910 3.341 1.4361 5.2726 -0.25 -0.375 0.041 0.137 0.0639 0.2137 0.00 -0.125 1. 252 4.593 1.9759 7. 2485 0.00 -0.125 0.063 0.200 0.0982 0.3119 0.25 0.125 2.134 6.727 3.3678 10.6163 0.25 0.125 0.116 0.316 0.1809 0.4928 0.50 0.375 2.964 9.691 4.6777 15.2939 0.50 0.375 0.197 0.513 0.3072 0.8000 0.75 0.625 5.221 14.912 8.2396 23.5335 0.75 0.625 0.301 0.814 0.4694 1.2694 1. 00 0.875 10.524 25.436 16.6085 40.1420 1. 00 0.875 0.737 1.5511. 14 942.4188 1.25 1.125 17.022 42.458 26.8634 67.0054 1. 25 1 .125 2.072 3.623 3.2313 5.6501 1. 50 1.375 10.102 52.560 15.9426 82.9480 1. 50 1.375 2.914 6.537 4.5444 10.1945 1. 75 1. 625 7.143 59.703 11.2728 94.2208 1.75 1.625 9.046 15.583 14.1073 24.3017 2.00 1. 875 1.616 61.319 2.5503 96.7711 2.00 1. 875 14.595 30.178 22.7609 47.0627 2.25 2.125 0.386 61.705 0.6092 97.3803 2.25 2.125 18.097 48.275 28.2223 75.2850 2.50 2.375 0.242 61. 947 0.3819 97.7622 2.50 2.375 9.161 57.436 14.2866 89.5716 2.75 2.625 0.081 62.028 0.1278 97.8900 2.75 2.625 1.739 59.175 2.7120 92.2836 3.00 2.875 0.040 62.068 0.0631 97.9531 3.00 2.875 0.893 60.068 1.3926 93.6762I\.)3.25 3.125 0.018 62.086 0.028497. 98153.25 3.125 0.755 60.823 1.1774 94.8536 .... 3.50 3.375 0.013 62.099 0.0205 98.0021 3.50 3.375 0.710 61.533 1.1072 95.9609 3.75 3.625 0.011 62.110 0.0174 98.0194 3.75 3.625 0.716 62.249 1.116697. 07754.00 3.875 0.005 62.115 0.0079 98.0273 4.00 3.875 0.274 62.523 0.4273 97. 5048 8.00 6.000 0.000 62.115 0.0000 98.0273 8.00 6.000 0.200 62.723 0.3119 97.8167 PAN 1. 250 63.365 1.9727 100.0000 PAN 1.400 64.123 2.1833 100.0000=================================-----=----=-=-----=====-=--==== =-----==-====-=====--------======-=----=--==-==-------=---------Mean: 0.960 1.119 1.129 1.139 1.158 Mean: 2.012 2.164 2.175 2.186 2.208 Std Dev: 0.683 1.314 1.371 1.432 1.557 Std Dev: 0.558 1.168 1.230 1.296 1.430 Rei Dis: 0.711 1.174 STATISTICAL MEASURES Rei Dis: 0.277 0.540 STATISTICAL MEASURES Skewness: -1. 820 3.977 CALCULATED USING Skewness: 1.125 4.478 CALCULATED USING Kurtosis: 8 .552 26.691 METHOD OF MOMENTS Kurtosis: 13.301 26.670 METHOD OF MOMENTS 5th MM: -30.971 154.002 Std Dev = standard deviation 5 th MM: 55.911 153.304 Std Dev = standard deviation 6th MM: 138.591 936.648 Rei Dis = relative dispersion 6th MM: 493.396 896.688 Rei Dis = relative dispersion 7th MM: -574.595 5587.489 = std dev/mean 7th MM: 2925.815 5231.590 std dev/mean 8th MM: 2592.551 33582.764 MM-moment measure8 th MM: 23275.951 30601.826 MM = moment measure Median: 0.958 0.967 Median: 1.891 1.901==---=-=-=--==-====---=-=-----=----------===-=-===----===-====--

    PAGE 25

    SlA1GS3AENTIRE SAMPLE ANALYSIS MO-DA-YR: ================================================================2-7-2001Sieve Size (Phi)ANALYTICAL GRANULOMETRIC RESULTS MidFrequency Cumulative Frequency Point Weight Weight Weight (Phi) (g) (g) Percent Cumulative Weight Percent-------------------------------------------------------------------------------------------------------------------------------N N-2.00 -1.75 -1.50 -1. 25 -1.00 -0.75 -0.50 -0.25 0.00 0.25 0.50 0.75 1. 00 1.25 1. 50 1. 75 2.00 2.25 2.50 2.75 3.00 3.25 3.50 3.75 4.00 8.00 PAN -2.125 -1. 875 -1.625 -1.375 -1.125 -0.875 -0.625 -0.375 -0.125 0.125 0.375 0.625 0.875 1.125 1.375 1.625 1.875 2.125 2.375 2.625 2.875 3.125 3.375 3.625 3.875 6.000 0.000 0.000 0.000 0.000 0.015 0.012 0.036 0.067 0.101 0.193 0.336 0.618 1. 429 4.153 6.591 21.285 22.369 10.312 2.178 0.332 0.106 0.051 0.041 0.057 0.028 0.050 1.600 0.000 0.000 0.000 0.000 0.015 0.()27 0.063 0.130 0.231 0.424 0.760 1. 378 2.807 6.960 13.551 34.836 57.205 67.517 69.695 70.027 70.133 70.184 70.225 70.282 70.310 70.360 71. 960 0.0000 0.0000 0.0000 0.0000 0.0208 0.0167 0.0500 0.0931 0.1404 0.2682 0.4669 0.8588 1.9858 5.7713 9.1593 29.5789 31.0853 14.3302 3.0267 0.4614 0.1473 0.0709 0.0570 0.0792 0.03890 06952.2235 0.0000 0.0000 0.0000 0.0000 0.0208 0.0375 0.0875 0.1807 0.3210 0.5892 1.0561 1.9150 3.9008 9.6720 18.8313 48.4102 79.4956 93.825796 .852497.3138 97.4611 97.5320 97.5889 97.6681 97.7071 97.7765 100.0000 ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. -------------------------------------------------------------------------------------------------------------------------------Stat. Measure Pan ExcludedMOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 10.00 Phi ================================================================Pan at11.00 Phi SlA1GS4AENTIRE SAMPLE ANALYSIS MO-DA-YR: ================================================================2-7-2001Sieve Size (Phi)ANALYTICAL GRANULOMETRIC RESULTS MidFrequency Cumulative Frequency Point Weight Weight Weight (Phi) (g) (g) PercentCumu la t1 veWeight Percent================================================================ -2.00 -1.75 -1.50 -1.25 -1.00 -0.75 -0.50 -0.25 0.00 0.25 0.50 0.75 1. 00 1. 25 1. 50 1.7 5 2.00 2.25 2.50 2.75 3.00 3.25 3.50 3.75 4.00 8.00 PAN -2.125 -1.875 -1.625 -1.375 -1.125 -0.875 -0.625 -0.375 -0.125 ().125 0.375 0.625 0.875 1.125 1.375 1.625 1.875 2.125 2.375 2.625 2.875 3.125 3.375 3.625 3.875 6.000 0.074 0.030 0.053 0.089 0.132 0.083 0.027 0.015 0.018 0.023 0.039 0.061 0.081 0.104 0.111 0.292 0.563 0.924 1.127 1.305 2.392 3.883 7. 465 12.979 7.637 4.750 8.850 0.074 0.104 0.157 0.246 0.378 0.461 0.488 0.503 0.521 0.544 0.583 0.644 0.725 0.829 0.940 1.232 1.795 2.719 3.846 5.151 7.543 11.426 18.891 31.870 39.507 44.257 53.107 0.1393 0.0565 0.0998 0.1676 0.2486 0.1563 0.0508 0.0282 0.0339 0.0433 0.0734 0.1149 0.1525 0.1958 0.2090 ().5498 1. 0601 1.7399 2.1221 2.4573 4.5041 7.3117 14.0565 24.4393 14.3804 8.9442 16.6645 0.1393 0.1958 0.2956 0.4632 0.7118 0.8681 0.9189 0.9471 0.9810 1.0243 1.0978 1.2126 1.3652 1.5610 1.7700 2.3198 3.3800 5.1199 7.2420 9.6993 14.2034 21.5151 35.5716 60.0109 74.3913 83.3355100.0000================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 10.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point 1s large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. MeasureMOMENT MEASURESPan Pan at Pan atExcluded 10.00 Phi 10.50 PhiPan at 11.00 Phi ================================================================ Pan at 12.00 Phi ================================================================ ================================================================ Mean: 1.722 1.884 1.895 1.906 1.928 Mean: 3.585 4 .654 4.738 4.821 4.988Std Dev:0.405 1.153 1.220 1.290 1.432 Std Dev: 1.115 2.618 2.780 2.955 3.310 Rei Dis: 0.235 0.612 STATISTICAL MEASURES Rei Dis: 0.311 0.563 STATISTICAL MEASURES Skewness: -0.012 5.254 CALCULATED USING Skewness: -0.259 1.187 CALCULATED USING Kurtosis: 15.726 33.024 METHOD OF MOMENTS Kurtosis: 7. 689 3.362 METHOD OF MOMENTS5 th MM:77.691 202.606 Std Dev = standard deviation 5 th MM: -17.235 5.256 Std Dev = standard deviation 6 th MM: 1135.003 1251.347 Rei Dis = relative dispersion 6th MM: 111.644 13.956 Rei Dis=relative dispersion 7th MM: 10052.952 7719.893=std dev/mean 7 th MM: -434.065 21. 364=std dev/mean8 th MM: 115369.231 47658.625 MM = moment measure8 th MM:2181.911 59.987MM=moment measure Median: 1.629 1.638 Median: 3.437 3.523

    PAGE 26

    SlA1GS5AENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001================================================================SlA1GS6A ENTIRE SAMPLE ANALYSIS MO-DA-YR:2-7-2001 ============================================================THIS NOTEAPPLIES ONLYIF A PAN FRACTION IS PRESENT Stat1st1cal results can vary greatly depend1ng on how (IF PRES-ENT)the pan fract10n 1s treated. The pan m1d-po1nt for th1ssample 1s set at 9.00 ph1. Results for var10us pan m1d-po1nts are 11sted below. If the pan fract10n m1d-po1nt 1s large and the means slgn1f1cantly 1ncrease 1n value for 1ncreas1ng pan m1dpo1nts the pan fract10n needs further analys1s (e.g., settl1ng tube) at 1/4-ph1 1ntervals, and moment measures recalculated. ================================================================ Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Ph1 9.50 Ph1 Pan at 11.00 PhI Pan Excluded Pan at 10.00 PhI ================================================================THIS NOTEAPPLIES ONLYIF A PAN FRACTION IS PRESENT Stat1st1cal results can vary greatly depend1ng on how (IF PRESENT) the pan fract10n 1s treated. The pan m1d-po1nt for thIs sample 1s set at 9.00 ph1. Results for var10us pan m1d-po1nts are 11sted below. If the pan fract10n mld-po1nt 1s large and the means signIf1cantly 1ncrease 1n value for 1ncreas1ng pan mIdpo1nts the pan fract10n needs further analys1s (e.g., settl1ng tube) at 1/4-ph1 1ntervals, and moment measures recalculated. ================================================================ Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Ph1 9.50 Ph1 Pan at 11.00 PhI Pan Excluded Pan at 10.00 Ph1 ================================================================ =========~====================================================== ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sleve M1dFrequency Cumulat1ve FrequencyCumu la t1 veSleve M1dFrequency Cumulat1ve Frequency Cumulat1ve Slze Po1nt We1ght We1ght We1ght We1ght Slze Po1nt We1ght We1ght We1ght We1ght (Ph1) (PhlJ (g) (g) Percent Percent (Ph1) (PhlJ (g) (g) Percent Percent ================================================================ ================================================================ -2.00 -2.125 0.000 0.000 0.0000 0.0000 -2.00 -2.125 0.076 0.076 0.1039 0.1039 -1.75 -1.875 0.000 0.000 0.0000 0.0000 -1.75 -1.875 0.041 0.117 0.0560 0.1599 -1.50 -1.625 0.016 0.016 0.0214 0.0214 -1. 50 -1.625 0.033 0.150 0.0451 0.2050 -1.25 -1.375 0.028 0.044 0.0374 0.0588 -1.25 -1. 375 0.043 0.193 0.0588 0.2637 -1.00 -1.125 0.051 0.095 0.0681 0.1269 -1.00 -1.125 0.092 0.285 0.1257 0.3895 -0.75 -0.875 0.216 0.311 0.2885 0.4154 -0.75 -0.875 0.212 0.497 0.2897 0.6791 -0.50 -0.625 0.482 0.793 0.6437 1. 0591 -0.50 -0.625 0.303 0.800 0.4140 1.0932 -0.25 -0.375 0.616 1.409 0.8227 1.8818 -0.25 -0.375 0.435 1.235 0.5944 1.6876 0.00 -0.125 0.968 2.377 1.2928 3.1746 0.00 -0.125 0.608 1.843 0.8308 2.5184 0.25 0.125 1.576 3.953 2.1048 5.2794 0.25 0.125 0.951 2.794 1.2995 3.8180 0.50 0.375 2.254 6.207 3.0103 8.2897 0.50 0.375 1.508 4.302 2.0607 5.8787 0.75 0.625 3.509 9.716 4.6864 12.9761 0.75 0.625 2.554 6.856 3.4900 9.3687 1. 00 0.875 6.793 16.509 9.0723 22.0485 1. 00 0.875 5.785 12.641 7.9052 17.2738 1. 25 1.125 12.296 28.805 16.4218 38.4703 1. 25 1.125 11.971 24.612 16.3583 33.6321 1. 50 1. 375 10.606 39.411 14.1648 52.6350 1. 50 1.375 12.269 36.881 16.7655 50.3976 1.75 1.625 15.328 54.739 20.4712 73.1062 1. 7 5 1.625 19.038 55.919 26.0153 76.4130 2.00 1 .875 11.057 65.796 14.7671 87.8733 2.00 1.875 11.233 67.152 15.3498 91.7628 2.25 2.125 5.562 71.358 7.4283 95.3016 2.25 2.125 3.564 70.716 4.870296 .63302.50 2.375 1.386 72.744 1.8511 97.1526 2.50 2.375 0.664 71. 380 0.9074 97.5403 2.75 2.625 0.254 72.998 0.3392 97.4919 2.75 2.625 0.151 71.531 0.2063 97.7467 3.00 2.875 0.094 73.092 0.1255 97.6174 3.00 2.875 0.057 71.588 0.0779 97.8245 I\J 3.25 3.125 0.030 73.122 0.0401 97.6575 3.25 3.125 0.022 71.610 0.0301 97.8546 w 3.50 3.375 0.020 73.142 0.0267 97.6842 3.50 3.375 0.015 71.625 0.0205 97.8751 3.75 3.625 0.024 73.166 0.0321 97.7162 3.75 3.625 0.016 71.641 0.0219 97.8970 4.00 3.875 0.010 73.176 0.0134 97.7296 4.00 3.875 0.039 71.680 0.0533 97.9503 8.00 6.000 0.150 73.326 0.2003 97.9299 8.00 6.000 0.100 71.780 0.1366 98.0869 PAN 1.550 74.876 2.0701 100.0000 PAN 1.400 73.180 1.9131100.0000================================================================ =====================================-========================== Mean: 1.357 1.515 1.526 1.536 1.557 Mean: 1.383 1.528 1,.538 1.548 1.567 Std Dev: 0.637 1.264 1.324 1.387 1.516 Std Dev: 0.580 1.197 1.256 1. 318 1.443 Rei D1s: 0.469 0.834 STATISTICAL MEASURES Rei D1s: 0.419 0.783 STATISTICAL MEASURES Skewness: 0.042 4.270 CALCULATED USING Skewness: -0.561 4.566 CALCULATED USING Kurtos1s: 9.411 26.436 METHOD OF MOMENTS Kurtos1s: 12.354 30.133 METHOD OF MOMENTS 5th MM: 35.566 153.694 Std Dev = standard dev1at10n 5th MM: 21.300 183.706 Std Dev = standard dev1at10n 6 th MM: 341.276 910.607 Rei D1s = relat1ve d1spers10n 6th MM: 489.358 1151.483 Rei D1s=relatIve dIspersIon7th MM: 2199.593 5378.621 = std dev/mean 7 th MM: 2262.710 7157.495=std dev/mean 8th MM: 16948.736 31832.077 MM = moment measure 8 th MM: 26341.417 44678.884 MM = moment measure Med1an: 1.310 1.328 MedIan: 1.355 1.369 ================================================================

    PAGE 27

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 10.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ===========-==================================================== Stat. MeasureMOMENT MEASURESPan Pan at Pan atExcluded 10.00 Phi 10.50 PhiPan at12.00 PhiPan at11.00 Phi===================================:-=========================== THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 10.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. =======-===========================--=-====-===-==-============= Stat. MeasureMOMENT MEASURESPan Pan at Pan atExcluded 10.00 Phi 10.50 PhiPan at12.00Phi Pan at 11 .00 Phi=======-=-==============================-====-=--=-=======-==============================================================:====== SlA1GS9A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlA2GS10A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ================================================================ =========================-======-============-=-=====-=====-==== ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight We igh t Weight Weight Size Point Weight Weight Weight Weight (Phi) (Phi) (g) (g) Percent Percent (Phi) (Phi) (g) (g) Percent Percent ================================================================ ======================================-========================= -2.00 -2.125 1.125 1.125' 1.9611 1.9611 -2.00 -2.125 0.072 0.072 0.1214 0.1214 -1.75 -1. 675 0.119 1. 244 0.2074 2.1665 -1.75 -1. 675 0.063 0.135 0.1062 0.2276 -1.50 -1.625 0.063 1.307 0.1096 2.2763 -1.50 -1.625 0.062 0.197 0.1045 0.3321 -1.25 -1.375 0.097 1.404 0.1691 2.4474 -1.25 -1.375 0.196 0.39'5 0.3336 0.6659 -1.00 -1.125 0.061 1.465 0.1063 2.5537 -1.00 -1.125 0.119 0.514 0.2006 0.6665 -0.75 -0.675 0.055 1. 520 0.0959 2.6496 -0.75 -0.675 0.214 0.726 0.3606 1.2273 -0.50 -0.625 0.102 1.622 0.1776 2.6274 -0.50 -0.625 0.256 0.966 0.4349 1.6622 -0.25 -0.375 0.076 1.696 0.1325 2.9599 -0.25 -0.375 0.275 1.261 0.4636 2.1256 0.00 -0.125 0.072 1.770 0.1255 3.0654 0.00 -0.125 0.203 1. 464 0.3422 2.4661 0.25 0.125 0.064 1.634 0.1116 3.1970 0.25 0.125 0.250 1.714 0.4215 2.6695 0.50 0.375 0;067 1.901 0.1168 3.3138 0.50 0.375 0.265 1.979 0.4467 3.3363 0.75 0.625 0 060 1.961 0.1046 3.4183 0.75 0.625 0.367 2.346 0.6187 3.9550 1. 00 0.875 0.102 2.063 0.1778 3.5961 1. 00 0.875 0.716 3.062 1. 2071 5.1620 1. 25 1.125 0.140 2.203 0.2440 3.8402 1.25 1.125 1.524 4.586 2.5692 7.7312 1.50 1.375 0.137 2.340 0.2368 4.0790 1. 50 1.375 1.669 6.255 2.6136 10.5449 1.75 1. 625 0.173 2.513 0.3016 4.3606 1. 7 5 1. 625 3.326 9.561 5.6071 16.1519 2.00 1. 875 0.218 2.731 0.3800 4.7606 2.00 1.875 3.245 12.626 5.4705 21.6224 2.25 2.125 0.441 3.172 0.7687 5.5293 2.25 2.125 2.661 15.507 4. 5197 26.1421 2.50 2.375 0.913 4.085 1.5915 7.1206 2.50 2.375 1.727 17.234 2.9114 29.0536 2.75 2.625 1.060 5.14 5 1.6476 8.9686 2.75 2.625 0.910 18.144 1. 5341 30.5677 3.00 2.875 1.778 6.923 3.0993 12.0679 3.00 2.875 0.666 19.030 1.4936 32.0813I\J3.25 3.125 3.064 9.987 5.3410 17. 4090 3.25 3.125 1.566 20.596 2.6400 34.7213 3.50 3.375 7.332 17.319 12.7809 30.1898 3.50 3.375 4.507 25.103 7.5980 42.3194 3.75 3.625 14.982 32.301 26.1161 56.3059 3.75 3.625 8.540 33.643 14.3970 56.7163 4.00 3.875 6.966 41.267 15.6292 71.9351 4.00 3.875 9.175 42.818 15.467572 .16366.00 6.000 6.050 47.317 10.5461 82.4612 6.00 6.000 9.400 52.218 15.8466 66.0306 PAN 10.050 57.367 17.5188 100.0000 PAN 7.100 59.318 11.9694 100.0000 =-==-==============-================-============================================================-====------=========--===-=-=-=Mean: 3.567 4.694 4.782 4.870 5.045 Mean: 3.313 4 .113 4.173 4.233 4.352 Std Dev: 1.451 2.795 2.955 3.127 3.478 Std Dev: 1.682 2.698 2.823 2.959 3.241 Rel Dis: 0.407 0.595 STATISTICAL MEASURES Rel Dis: 0.508 0.656 STATISTICAL MEASURES Skewness: -1.454 0.729 CALCULATED USING Skewness: -0.063 0.920 CALCULATED USING Kurtosis: 8 .573 3.332 METHOD OF MOMENTS Kurtosis: 2.879 3.350 METHOD OF MOMENTS 5th MM: -26.552 2.115 Sld Dev standard deviation 5th MM: -1.954 5.186 Sld Dev=standard deviation6th MM: 110.446 13.650 Rel Dis=relative dispersion 6th MM: 12.714 14.638 Rel Dis = relative dispersion 7th MM: -407.208 3.243=std dev/mean 7 th MM: -20.671 25.969=std dev/mean 8th MM:1594.94760.012 MM= moment measure8th MM: 77.709 67.768MM=moment measure Median: 3.481 3.565 Median: 3.404 3.506 ================-==-=====_:=-====-=======-========-=========-===

    PAGE 28

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Stat1st1cal results can vary greatly depend1ng on how (IF PRESENT) the pan fract10n 1s treated. The pan m1d-po1nt for th1s sample 1s set at 9.00 ph1. Results for var10us pan m1d-po1nts are llsted below. If the pan fract10n m1d-po1nt 1s large and the means slgn1f1cantly 1ncrease 1n value for 1ncreasing pan midpo1nts the pan fract10n needs further analys1s (e.g., settling tube) at 1/4-ph1 1ntervals, and moment measures recalculated. -------------------------------------------------------------------------------------------------------------------------------Stat. MeasureMOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Ph1 Pan at11 .00 Ph 1Pan at 10.00 Ph1 Pan Excluded ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Stat1stical results can vary greatly depend1ng on how (IF PRESENT) the pan fract10n 1s treated. The pan mid-point for th1s sample 1s set at 10.00 phi. Results for various pan mid-po1nts are llsted below. If the pan fraction m1d-po1nt is large and the means significantly increase in value for increasing pan midpoints the pan fract10n needs further analysis (e.g., settl1ng tube) at 1/4-phi intervals, and moment measures recalculated.============================-=== ===---===-==-==--==--=-==-==S ta t. MeasureMOMENT MEASURES Pan Pan at Pan atExcluded 10.00 Ph1 10.50 PhiPan at12.00 PhiPan at 11.00 Phi========-===========-===-==================================-==== ==============================================--==--==--========SlA2GS11A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlA2GS12A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ---======================================================================================-======--=-==-------=-==-=--=---==-==-=ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sleve M1dFrequency Cumulat1ve Frequency Cumulat1ve Sleve M1dFrequency Cumulat1ve Frequency Cumulat1ve Slze Po1nt We1ght We1ght We1ght We1ght Slze Po1nt We1ght We1ght We1ght We1ght (PhU (Ph1) (g) (g) Percent Percent (Ph1) (Ph1) (g) (g) Percent Percent ==============-=====================================================----=---=-==--============--====-=======-=---==-----==--==-=-2.00 -2.125 0.000 0.000 0.0000 0.0000 -2.00 -2.125 0.056 0.056 0.10'34 0.10'34 -1.75 -1.875 0.000 0.000 0.0000 0.0000 -1.75 -1.875 0.104 0.160 0.2032 0.3126 -1.50 -1.625 0.000 0.000 0.0000 0.0000 -1.50 -1.625 0.086 0.246 0.1680 0.4806 -1.25 -1. 375 0.000 0.000 0.0000 0.0000 -1.25 -1.375 0.051 0.2'37 0.0'3% 0.5802 -1.00 -1.125 0.023 0.023 0.0350 0.0350 -1.00 -1.125 0.033 0.330 0.0645 0.6446 -0.75 -0.875 0.02'3 0.052 0.0442 0.0792 -0.75 -0.875 0.064 0.3'34 0.1250 0.7697 -0.50 -0.625 0.071 0.123 0.1081 0.1873 -0.50 -0.625 0.075 0.469 0.1465 0.9162 -0.25 -0.375 0.129 0.252 0.1%5 0.3838 -0.25 -0.375 0.079 0.548 0.1543 1.0705 0.00 -0.125 0.151 0.403 0.2300 0.6138 0.00 -0.125 0.067 0.615 0.1309 1.2014 0.25 0.125 0.311 0.714 0.4737 1.0875 0.25 0.125 0.072 0.687 0.14 06 1.3420 0.50 0.375 0.675 1.389 1.0281 2.1156 0.50 0.375 0.100 0.787 0.1'353 1.5374 0.75 0.625 1.420 2.809 2.1628 4.2784 0.75 0.625 0.164 0.'351 0.3204 1.8577 1. 00 0.875 3.443 6.252 5.2441 '3.5225 1. 00 0.875 0.275 1.226 0.5372 2.3'350 1. 25 1.125 7.537 13.78911.47'3721.0022 1. 25 1.125 0.370 1.5% 0.7228 3.1177 1. 50 1.375 7.455 21. 244 11.3548 32.3570 1. 50 1.375 0.350 1.'346 0.6837 3.8014 1. 75 1. 625 13.266 34.510 20.2056 52.5626 1.7 5 1.625 0.684 2.630 1. 3362 5.1376 2.00 1.875 12.819 47. 329 19.5248 72.0874 2.00 1.875 1.075 3.705 2.1000 7.2376 2.25 2.125 10.552 57.88116.071'388.1593 2.25 2.125 1.366 5.071 2.6684 9.9060 2.50 2.375 4.384 62.265 6.6773 94.8366 2.50 2.375 0.96'3 6.040 1.892'3 11.7989 2.75 2.625 0.665 62.930 1.0129 95.8495 2.75 2.625 0.561 6.6011.0'35 '312.8'348 3.00 2.875 0.149 63.079 0.2269 96.0765 3.00 2.875 0.808 7. 409 1.5784 14.4732 N 3.25 3.125 0.097 63.176 0.1477 96.2242 3.25 3.125 1.957 9.366 3.8229 18.2962 U1 3.50 3.375 0.137 63.313 0.2087 96.4329 3.50 3.375 5.888 15.254 11.5020 29.7982 3.75 3.625 0.165 63.478 0.2513 % .6842 3.75 3.625 10.031 25.285 19.595249.3'3344. 00 3.875 0.127 63.605 0.1934 % .8776 4.00 3.875 9.606 34.891 18.7650 68.1585 8.00 6.000 0.550 64.155 0.8377 97.7153 8.00 6.000 9.100 43.'391 17.776685.'3350PAN 1.500 65.655 2.2847 100.0000 PAN 7.200 51.191 14.0650 100.0000 ==-==============-============================================== ====--=-=====-=========================-==-=-=================== Mean: 1. 691 1.858 1. 870 1.881 1.904 Mean: 3.794 4.667 4.737 4.807 4.948 Std Dev: 0.668 1.283 1.345 1.411 1.545 Std Dev: 1.422 2.546 2.685 2.838 3.153 Rel Dis: 0.395 0.690 STATISTICAL MEASURES Rel Dis: 0.375 0.546 STATISTICAL MEASURES Skewness: 2.060 4.179 CALCULATED USING Skewness: -0.308 0.963 CALCULATED USING Kurtos1s: 17.164 23.378 METHOD OF MOMENTS Kurtos1s: 4.321 3.387 METHOD OF MOMENTS 5th MM: 95.840 126.766 Std Dev = standard deviat10n 5 th MM: -8.085 4.627 Std Dev standard dev1at1on 6th MM: 644.914 699.959 Rel D1s = relative dispersion 6 th MM: 37.738 14.615 Rel Dis = relative d1spers1on 7th MM: 4045.052 3870.937=std dev/mean 7th MM: -122.192 19.773=std dev/mean8 th MM:26388.701 21477.511 MM = moment measure 8 th MM: 481.648 66.475MM=moment measure Med1an: 1.579 1.593 Med1an: 3.543 3.633 =============================================-===-=-=======-====

    PAGE 29

    SlA2GS13AENTIRE SAMPLE ANALYSIS MO-DA-YR:2-7-2001================================================================SlA2GS14AENTIRE SAMPLE ANALYSIS MO-DA-YR:2-7-2001====================-===--=-=-=========-=-=--= =--====THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Stat1st1cal results can vary greatly depend1ng on how (IF PRESENT) the pan fract10n 1s treated. The pan m1d-po1nt for th1s sample 1s set at 10.00 ph1. Results for var10us pan m1d-po1nts are llsted below. If the pan fract10n m1d-po1nt 1s large and the means slgn1f1cantly 1ncrease 1n value for 1ncreas1ng pan m1dpo1nts the pan fract10n needs further analys1s (e.g., settl1ng tube) at 1/4-ph1 1ntervals, and moment measures recalculated.==--==========================-=-=-========-===-===-===-========Stat. Measure MOMENT MEASURES Pan Pan at Pan atExcluded 10.00 Ph1 10.50 Ph1Pan at 11.00 Ph1 Pan at 12.00 Ph1 ========-===============-======================================= THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Stat1st1cal results can vary greatly depend1ng on how (IF PRESENT) the pan fract10n 1s treated. The pan m1d-po1nt for th1s sample 1s set at 10.00 ph1. Results for var10us pan m1d-po1nts are llsted below. If the pan fract10n m1d-po1nt 1s large and the means slgn1f1cantly 1ncrease 1n value for 1ncreas1ng pan m1dpo1nts the pan fract10n needs further analys1s (e.g., settl1ng tube) at 1/4-ph1 1ntervals, and moment measures recalculated.===========-===-==-======--==-======---==--= =-====---=-===S ta t. Measure MOMENTMEASURESPan Pan at Pan atExcluded 10.00 Ph1 10.50 Ph1Pan at 12.00 Ph1Pan at 11.00 Ph1 --======================================--=========-=-========== ============-=============-===========-=========================ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sleve M1dFrequency Cumulat1ve Frequency Cumulat1ve Sleve M1dFrequency Cumulat1ve Frequency Cumulat1ve Slze Po1nt We1ght We1ght We1ght We1ght Slze Po1nt We1ght We1ght We1ght We1ght (Ph1) (Ph!) (g) (g) Percent Percent (Ph1) (Ph1) (g) (g) Percent Percent =====================================================================-=========-======-=============--=-==--------==-==---=---==-2.00 -2.125 0.000 0.000 0.0000 0.0000 -2.00 -2.125 0.243 0.243 0.4603 0.4603 -1.75 -1.875 0.018 0.018 0.0379 0.0379 -1.75 -1.875 0.038 0.281 0.0720 0.5323 -1.50 -1.625 0.030 0.048 0.0632 0.1011 -1.50 -1. 625 0.161 0.442 0.3050 0.8372 -1.25 -1. 375 0.049 0.097 0.1032 0.2043 -1.25 -1.375 0.059 0.501 0.1118 0.9490 -1.00 -1.125 0.005 0.102 0.0105 0.2148 -1.00 -1.125 0.091 0.592 0.1724 1.1214 -0.75 -0.875 0.010 0.112 0.0211 0.2359 -0.75 -0.875 0.090 0.682 0.1705 1.2919 -0.50 -0.625 0.042 0.154 0.0885 0.3244 -0.50 -0.625 0.147 0.829 0.2785 1.5703 -0.25 -0.375 0.031 0.185 0.0653 0.3897 -0.25 -0.375 0.140 0.969 0.2652 1.8355 0.00 -0.125 0.023 0.208 0.0484 0.4381 0.00 -0.125 0.097 1.066 0.1837 2.0192 0.25 0.125 0.039 0.247 0.0821 0.5203 0.25 0.125 0.096 1.162 0.1818 2.2011 0.50 0.375 0.036 0.283 0.0758 0.5961 0.50 0.375 0.089 1.251 0.1686 2.3697 0.75 0.625 0.042 0.325 0.0885 0.6846 0.75 0.625 0.090 1.341 0.1705 2.5402 1. 00 0.875 0.063 0.388 0.1327 0.8173 1. 00 0.875 0.14 5 1.486 0.2747 2.8148 1.25 1.125 0.095 0.483 0.2001 1.0174 1. 25 1.125 0.274 1.760 0.5190 3.3338 1. 50 1 .375 0.100 0.583 0.2106 1.2280 1. 50 1.375 0.290 2.050 0.5493 3.8832 1. 7 5 1. 625 0 191 0.774 0.4023 1.6303 1.7 5 1.625 0.583 2.633 1.1043 4.9875 2.00 1.875 0.217 0.991 0.4571 2.0874 2.00 1.875 0.657 3.290 1.2445 6.2320 2.25 2.125 0.240 1. 231 0.5055 2.5929 2.25 2.125 0.744 4.034 1.4093 7.6413 2.50 2.375 0.316 1. 547 0.6656 3.2585 2.50 2.375 0.856 4.890 1.6215 9.2628 2.75 2.625 0.460 2.007 0.9689 4.2274 2.75 2.625 1.073 5.963 2.0325 11.2953 3.00 2.875 1.170 3.177 2.4644 6.6918 3.00 2.875 2.311 8.274 4.3776 15.6728 N 3.25 3.125 2.870 6.047 6.0452 12.7370 3.25 3.125 4.427 12.701 8.3857 24.0586 en 3.50 3.375 7.270 13.317 15.3130 28.0500 3.50 3.375 8.284 20.985 15.6918 39.7503 3.75 3.625 9.454 22.771 19.9132 47.9632 3.75 3.625 9.734 30.719 18.4384 58.1887 4.00 3.875 7.455 30.226 15.7027 63.6659 4.00 3.875 8.123 38.842 15.3868 73.5755 8.00 6.000 7.200 37.426 15.1656 78.8314 8.00 6.000 7.000 45.84213 .259686.8351 PAN 10.050 47.476 21.1686 100.0000 PAN 6.950 52.792 13.1649100.0000====================-============-=====================-=-========-==============-=====-=-========-=-=====-==-=-===-====-=-==== Mean: 3.916 5.204 5 .310 5 .415 5.627 Mean: 3.610 4 .451 4.517 4.583 4 .714Std Dev:1.171 2.718 2.893 3.086 3.476 Std Dev: 1.367 2.525 2.662 2.812 3.120 Rel D1s: 0.299 0.522 STATISTICAL MEASURES Rel D1s: 0.379 0.567 STATISTICAL MEASURES Skewness: 0.294 0.915 CALCULATED USING Skewness: -0.560 1.061 CALCULATED USING Kurtos1s: 4.631 2.425 METHOD OF MOMENTS Kurtos1s: 6.045 3.861 METHOD OF MOMENTS 5th MM: -6.568 3.197 Std Dev = standard dev1at1on 5th MM: -13.836 5.390 Std Dev = standard dev1at1on 6 th MM: 47.835 7.495 Rel D1s = relat1ve d1spers1on 6 th MM: 65.660 18.511 Rel D1s = relat1ve d1spers1on 7 th MM: -167.317 9.502=std dev/mean 7 th MM: -226.655 25.276=std dev/mean 8 th MM: 806.819 24.914 MM= moment measure8 th MM: 927.570 92.051MM=moment measure Med1an: 3.518 3.657 Med1an: 3.425 3.514 ====--========-==========-========-=====-====-=-=-----====-=====

    PAGE 30

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 10.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. MeasureMOMENT MEASURES Pan Pan at Pan at Excluded 10.00 Phi 10.50 PhiPan at 12.00 PhiPan at11.00 Phi================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan m~d-point for this sample is set at 10.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure MOMENT MEASURES Pan Pan at Pan atExcluded 10.00 Phi 10.50 PhiPan at 12.00 PhiPan at11.00 Phi================================================================ ================================================================ SlA2GS13A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlA2GS14A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ================================================================ ================================================================ ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Phi) (g) (g) Percent Percent (Ph1) (Phi) (g) (g) Percent Percent ================================================================ ================================================================ -2.00 -2.125 0.000 0.000 0.0000 0.0000 -2.00 -2.125 0.243 0.243 0.4603 0.4603 -1.75 -1.875 0.018 0.018 0.0379 0.0379 -1.75 -1.875 0.038 0.281 0.0720 0.5323 -1.50 -1. 625 0.030 0.048 0.0632 0.1011 -1.50 -1.625 0.161 0.442 0.3050 0.8372 -1.25 -1.375 0.049 0.097 0.1032 0.2043 -1.25 -1. 375 0.059 0.501 0.1118 0.9490 -1.00 -1.125 0.005 0.102 0.0105 0.2148 -1.00 -1.125 0.091 0.592 0.1724 1.1214 -0.75 -0.875 0.010 0.112 0.0211 0.2359 -0.75 -0.875 0.090 0.682 0.1705 1.2919 -0.50 -0.625 0.042 0.154 0.0885 0.3244 -0.50 -0.625 0.147 0.829 0.2785 1.5703 -0.25 -0.375 0.031 0.185 0.0653 0.3897 -0.25 -0.375 0.140 0.969 0.2652 1.8355 0.00 -0.125 0.023 0.208 0.0484 0.4381 0.00 -0.125 0.097 1.066 0.1837 2.0192 0.25 0.125 0.039 0.247 0.0821 0.5203 0.25 0.125 0.096 1.162 0.1818 2.2011 0.50 0.375 0.036 0.283 0.0758 0.5961 0 .50 0.375 0.089 1.251 0.1686 2.3697 0.75 0.625 0.042 0.325 0.0885 0.6846 0.75 0.625 0.090 1.341 0.1705 2.5402 1. 00 0.875 0.063 0.388 0.1327 0.8173 1. 00 0.875 0.145 1. 486 0.274 7 2.8148 1.25 1.125 0.095 0.483 0.2001 1.0174 1. 25 1.125 0.274 1.760 0.5190 3.3338 1. 50 1.375 0.100 0.583 0.2106 1.2280 1. SO 1.375 0.290 2.050 0.5493 3.8832 1. 75 1.625 0.191 0.774 0.4023 1.6303 1.75 1.625 0.583 2.633 1.1043 4.9875 2.00 1. 875 0.217 0.991 0.4571 2.0874 2.00 1.875 0.657 3.290 1.2445 6.2320 2.25 2.125 0.240 1. 231 0.5055 2.5929 2.25 2.125 0.74 4 4.034 1.4093 7.6413 2.50 2.375 0.316 1.547 0.6656 3.2585 2.50 2.375 0.856 4.890 1.6215 9.2628 2.75 2.625 0.460 2.007 0.9689 4.2274 2.75 2.625 1.073 5.963 2.0325 11.2953 3.00 2.875 1.170 3.177 2.4644 6.6918 3.00 2.875 2.311 8.274 4.3776 15.6728 N 3.25 3.125 2.870 6.047 6.0452 12.7370 3.25 3.125 4.427 12.701 8.3857 24.0586-.J3.50 3.375 7.270 13.317 15.3130 28.0500 3.50 3.375 8.284 20.985 15.6918 39.7503 3.75 3.625 9.454 22.771 19.9132 47.9632 3.75 3.625 9.734 30.719 18.4384 58.1887 4.00 3.875 7.455 30.226 15.7027 63.6659 4.00 3.875 8.123 38.842 15.3868 73.5755 8.00 6.000 7.200 37.426 15.1656 78.8314 8.00 6.000 7.000 45.842 13.2596 86.8351 PAN 10.050 47.476 21.1686 100.0000 PAN 6.950 52.792 13.i649100.0000================================================================ ================================================================ Mean: 3.916 5.204 5.310 5 .415 5.627 Mean: 3.610 4 .451 4.517 4.583 4.714 Std Dev: 1.171 2.718 2.893 3.086 3.476 Std Dev: 1.367 2.525 2.662 2.812 3.120 Rel Dis: 0.299 0.522 STATISTICAL MEASURES Rel Dis: 0.379 0.567 STATISTICAL MEASURES Skewness: 0.294 0.915 CALCULATED USING Skewness: -0.560 1.061 CALCULATED USING Kurtosis: 4.631 2.425 METHOD OF MOMENTS Kurtosis: 6.045 3.861 METHOD OF MOMENTS 5 th MM: -6.568 3.197 Std Dev = standard deviation 5 th MM: -13.836 5.390 Std Dev = standard deviation 6 th MM: 47.835 7.495 Rel Dis=relative dispersion6th MM: 65.660 18.511 Rel Dis=relative dispersion7 th MM:-167.317 9.502=std dev/mean7 th MM:-226.655 25.276=std dev/mean 8th MM: 806.819 24.914MM=moment measure 8th MM: 927.570 92.051 MM = moment measure Median: 3.518 3.657 Median: 3.425 3.514 ================================================================

    PAGE 31

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Stat1st1cal results can vary greatly depend1ng on how (IF PRESENT) the pan fract10n 1s treated. The pan m1d-po1nt for th1s sample 1s set at 10.00 ph1. Results for var10us pan m1d-po1nts are l1sted below. If the pan fract10n m1d-po1nt 1s large and the means s1gn1f1cantly 1ncrease 1n value for 1ncreas1ng pan m1dpo1nts the pan fract10n needs further analys1s (e.g., settl1ng tube) at 1/4-ph1 1ntervals, and moment measures recalculated. =========================================================-====== Stat. MeasureMOMENT MEASURESPan Pan at Pan atExcluded 10.00 Ph1 10.50 Ph1Pan at12.00 Ph1Pan at11.00Ph1================================================================ THISNOTE APPLIES ONLY IF A PAN FRACTION IS PRESENTStat1st1cal results can vary greatly depend1ng on how (IF PRESENT) the pan fract10n 1s treated. The pan m1d-po1nt for th1s sample 1s set at 9.00 ph1. Results for var10us pan m1d-po1nts are l1sted below. If the pan fract10n m1d-po1nt 1s large and the means s1gn1f1cantly 1ncrease 1n value for 1ncreas1ng pan m1dpo1nts the pan fract10n needs further analys1s (e.g., settl1ng tube) at 1/4-ph1 1ntervals, and moment measures recalculated.====-==================-==-===-=====-==-=====-=-====--==========Stat. MeasureMOMENT MEASURES Pan at Pan at9.00 Ph1 .9.50 Ph1Pan at 11.00 Ph1 Pan ExcludedPan at10.00 Ph1================================================================ ================================================================ SlA2GS15A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlA2GS1A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ================================================================ ===========================-=----===================-=========== ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS S1eve M1d"'" Frequency Cumulat1ve Frequency Cumulat1ve S1eve M1dFrequency Cumulat1ve Frequency Cumulat1ve S1ze Po1nt We1ght We1ght We1ght We1ght S1ze Po1nt We1ght We1ght We1ght We1ght (Ph1) (Phl) (g) (g) Percent Percent (Ph1) (Phl) (g) (g) Percent Percent ===========================================================================-===============-==========-==--==---===--=--==-==-==-2.00 -2.125 0.159 0.159 0.2760 0.2760 -2.00 -2.125 0.000 0.000 0.0000 0.0000 -1.75 -1.875 0.022 0.181 0.0382 0.3142 -1.75 -1.875 0.000 0.000 0.0000 0.0000 -1.50 -1.625 0.036 0.217 0.0625 0.3767 -1.50 -1.625 0.000 0.000 0.0000 0.0000 -1.25 -1.375 0.031 0.248 0.0538 0.4305 -1.25 -1.375 0.018 0.018 0.0261 0.0261 -1.00 -1.125 0.085 0.333 0.1476 0.5781 -1.00 -1.125 0.013 0.031 0.0189 0.0450 -0.75 -0.875 0.101 0.434 0.1753 0.7534 -0.75 -0.875 0.000 0.031 0.0000 0.0450 -0.50 -0.625 0.175 0.609 0.3038 1.0572 -0.50 -0.625 0.022 0.053 0.0320 0.0770 -0.25 -0.375 0.094 0.703 0.1632 1.2204 -0.25 -0.375 0.041 0.094 0.0595 0.1365 0.00 -0.125 0.082 0.785 0.1424 1.3628 0.00 -0.125 0.033 0.127 0.0479 0.1845 0.25 0.125 0.069 0.854 0.1198 1. 4826 0.25 0.125 0.058 0.185 0.0842 0.2687 0.50 0.375 0.061 0.915 0.1059 1.5885 0.50 0.375 0.172 0.357 0.2498 0.5185 0.75 0.625 0.075 0.990 0.1302 1. 7187 0.75 0.625 0.452 0.809 0.6565 1.1750 1. 00 0.875 0.158 1.148 0.274 3 1.9930 1. 00 0.875 1.376 2.185 1.9985 3.1735 1. 25 1 .125 0.315 1. 463 0.5468 2.5398 1.25 1.125 4.197 6.382 6.0957 9.2692 1. 50 1.375 0.461 1.924 0.8003 3.3401 1. 50 1.375 5.455 11.837 7.9228 17.1919 1. 75 1. 625 1.203 3.127 2.0884 5.4285 1.75 1. 625 11.668 23.505 16.9465 34.1384 2.00 1.875 1.207 4 .334 2.0954 7.5239 2.00 1. 875 13.009 36.514 18.8941 53.0326 2.25 2.125 1 .041 5.375 1.8072 9.3311 2.25 2.125 12.034 48.548 17.4781 70.5107 2.50 2.375 0.985 6.360 1.7100 11.0411 2.50 2.375 5.915 54.463 8.5909 79.1016 2.75 2.625 1.427 7.787 2.4773 13.5184 2.75 2.625 1.699 56.162 2.4676 81.5692 3.00 2.875 2.986 10.773 5.1838 18.7022 3.00 2.875 1.273 57.435 1.8489 83.4181 N 3.25 3.125 4 .457 15.2307. 7 37 426.4396 3.25 3.125 2.022 59.457 2.9367 86.3548 00 3.50 3.375 7.205 22.435 12.5080 38.9476 3.50 3.375 3.052 62.509 4.4327 90.7875 3.75 3.625 10.643 33.078 18.4765 57.4241 3.75 3.625 2.532 65.041 3.6775 94.4649 4.00 3.875 11.625 44.703 20.1812 77.6053 4.00 3.875 1. 311 66.352 1.9041 96.3690 8.00 6.000 6.700 51.403 11.6313 89.2367 8.00 6.000 0.900 67.252 1. 3072 97.6762 PAN 6.200 57.603 10.7633 100.0000 PAN 1.600 68.852 2.3238100.0000============================================-=================== =======================-============================-======-==== Mean: 3.571 4.263 4.317 4 .371 4 .478 Mean: 2.098 2.258 2.270 2.281 2.305 Std Dev: 1.264 2.337 2.464 2.601 2.882 Std Dev: 0.845 1.340 1.397 1.458 1.585 Rel D1s: 0.354 0.548 STATISTICAL MEASURES Rel D1s: 0.403 0.593 STATISTICAL MEASURES Skewness: -0.270 1.327 CALCULATED USING Skewness: 1.604 3.256 CALCULATED USING Kurtos1s: 5.637 4 .594 METHOD OF MOMENTS Kurtos1s: 7.908 16.187 METHOD OF MOMENTS 5th MM: -10.253 8.596 Std Dev = standard dev1at1on 5 th MM: 29.124 78.235 Std Dev standard dev1at1on 6th MM: 59.616 26.646 Rel D1s = relat1ve d1spers1on 6 th MM: 138.845 389.564 Rel D1s=relat1ve d1spers1on7th MM: -199.660 52.432 = std dev/mean 7th MM: 601.6771943.244=std dev/mean 8th MM: 900.282 159.982 MM = moment measure 8th MM: 2855.519 9743.549MM=moment measure Med1an: 3.452 3.525 Med1an: 1.819 1.835 =============================================-====-=============

    PAGE 32

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ S tat. MeasureMOMENT MEASURESPan at Pan at 9.00 Phi 9.50 PhiPan at 11.00 Phi Pan Excluded Pan at 10.00 Phi ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00PhiPan Excluded Pan at 10.00 Phi ================================================================ ================================================================ SlA2GS2A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlA2GS3A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ================================================================ ================================================================ ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Phi) (g) (g) Percent Percent (Phi) (Phi) (g) (g) Percent Percent ================================================================ ================================================================ -2.00 -2.125 0.000 0.000 0.0000 0.0000 -2.00 -2.125 0.000 0.000 0.0000 0.0000 -1.75 -1.875 0.000 0.000 0.0000 0.0000 -1.75 -1.875 0.026 0.026 0.0374 0.0374 -1.50 -1. 625 0.019 0.019 0.0286 0.0286 -1. 50 -1.625 0.017 0.043 0.0244 0.0618 -1.25 -1.375 0.041 0.060 0.0618 0.0904 -1.25 -1.375 0.000 0.043 0.0000 0.0618 -1.00 -1.125 0.021 0.081 0.0316 0.1221 -1.00 -1.125 0.042 0.085 0.0603 0.1221 -0.75 -0.875 0.021 0.102 0.0316 0.1537 -0.75 -0.875 0.034 0.119 0.0489 0.1710 -0.50 -0.625 0.030 0.132 0.0452 0.1989 -0.50 -0.625 0.034 0.153 0.0489 0.2198 -0.25 -0.375 0.024 0.156 0.0362 0.2351 -0.25 -0.375 0.044 0.197 0.0632 0.2831 0.00 -0.125 0.035 0.191 0.0527 0.2878 0.00 -0.125 0.054 0.251 0.0776 0.3606 0.25 0.125 0.096 0.287 0.1447 0.4325 0.25 0.125 0.125 0.376 0.1796 0.5403 0.50 0.375 0.220 0.507 0.3315 0.7640 0.50 0.375 0.225 0.601 0.3233 0.8635 0.75 0.625 0.619 1.126 0.9327 1.6967 0.75 0.625 0.430 1.031 0.6178 1.4814 1. 00 0.875 1.949 3.075 2.9368 4.6335 1. 00 0.875 1.029 2.060 1.4785 2.9599 1.25 1.125 5.517 8.592 8.3132 12.9468 1.2 5 1.125 2.315 4.375 3.3263 6.2862 1. 50 1.375 6.136 14.728 9.2460 22.1928 1. 50 1.375 2.616 6.991 3.7588 10.0450 1.75 1. 625 11.685 26.413 17.6074 39.8002 1.7 5 1.625 7.081 14.072 10.1743 20.2193 2.00 1. 875 11.793 38.20617. 770257.5704 2.00 1.875 11.261 25.333 16.1803 36.3996 2.25 2.125 11.847 50.053 17.8515 75.4219 2.25 2.125 17.399 42.732 24.9996 61.3992 2.50 2.375 8.825 58.878 13.2979 88.7198 2.50 2.375 13.224 55.956 19.0008 80.4000 2.75 2.625 3.531 62.409 5.3207 94.0404 2.75 2.625 3.641 59.597 5.2315 85.6316 3.00 2.875 1.000 63.409 1. 5068 95.5473 3.00 2.875 1.139 60.736 1.6366 87.2681 N 3.25 3.125 0.388 63.797 0.5847 96.1319 3.25 3.125 1.224 61.960 1.7587 89.0268
    PAGE 33

    SlA2GS4AENTIRE SAMPLE ANALYSIS MO-DA-YR: ================================================================2-7-2001S1eve S1ze (Ph1)ANALYTICAL GRANULOMETRIC RESULTSM1dFrequency Cumulat1ve Frequency Po1nt We1ght We1ght We1ght (Ph1) (g) (g) Percent Cumulat1ve We1ght Percent================================================================(.0.)a-2.00 -1.75 -1.50 -1.25 -1.00 -0.75 -0.50 -0.25 0.00 0.25 0.50 0.75 1. 00 1.25 1. 50 1. 75 2.00 2.25 2.50 2.75 3.00 3.25 3.50 3.75 4.00 8.00 PAN -2.125 -1.875 -1.625 -1.375 -1.125 -0.875 -0.625 -0.375 -0.125 0.125 0.375 0.625 0.875 1.125 1.375 1.625 1.875 2.125 2.375 2.625 2.875 3.125 3.375 3.625 3.875 6.000 1.789 0.000 0.033 0.086 0.040 0.106 0.106 0.103 0.067 0.095 0.083 0.129 0.268 0.419 0.419 0.703 0.733 0.810 0.729 0.437 0.543 1.178 3.650 6.215 5.670 8.050 13.450 1.789 1.789 1.822 1.908 1.948 2.054 2.160 2.263 2.330 2.425 2.508 2.637 2.905 3.324 3.743 4 .446 5.179 5.989 6.718 7 .155 7.698 8.876 12.526 18.741 24.411 32.461 45.911 3.8967 0.0000 0 .0719 0.1873 0.0871 0.2309 0.2309 0.2243 0.1459 0.2069 0.1808 0.2810 0.5837 0.9126 0.9126 1.5312 1.5966 1.7643 1.5879 0.9518 1.1827 2.5658 7.9502 13.5371 12.350017. 533929.2958 3.8967 3.8967 3.9685 4.1559 4.2430 4.4739 4.7048 4.9291 5.0750 5.2820 5.4627 5.7437 6.3275 7.2401 8.1527 9.6840 11.2805 13.0448 14.6327 15.5845 16.7672 19.3331 27.2832 40.8203 53.1703 70.7042 100.0000-------------------------------------------------------------------------------------------------------------------------------THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Stat1st1cal results can vary greatly depend1ng on how (IF PRESENT) the pan fract10n 1s treated. The pan m1d-po1nt for th1s sample 1s set at 10.00 ph1. Results for var10us pan m1d-po1nts are l1sted below. If the pan fract10n m1d-po1nt 1s large and the means s1gn1f1cantly 1ncrease 1n value for 1ncreas1ng pan m1dpo1nts the pan fract10n needs further analys1s (e.g., settl1ng tube) at 1/4-ph1 1ntervals, and moment measures recalculated. ================================================================ Stat. MeasureMOMENT MEASURESPan Pan at Pan atExcluded 10.00 Ph1 10.50 Ph1Pan at 11.00 Ph1 ================================================================Pan at12.00 Ph1 SlA2GS5AENTIRE SAMPLE ANALYSIS MO-DA-YR: ================================================================2-7-2001S1eve S1ze (Ph1)ANALYTICAL GRANULOMETRIC RESULTS M1dFrequency Cumulat1ve Frequency Po1nt We1ght We1ght We1ght (PhU (g) (g) Percent Cumulat1ve We1ght Percent================================================================ -2.00 -1.75 -1.50 -1.25 -1.00 -0.75 -0.50 -0.25 0.00 0.25 0.50 0.75 1. 00 1. 25 1. 50 1.7 5 2.00 2.25 2.50 2.75 3.00 3.25 3.50 3.75 4.00 8.00 PAN -2.125 -1.875 -1. 625 -1.375 -1.125 -0.875 -0.625 -0.375 -0.125 0.125 0.375 0.625 0.875 1.125 1.375 1.625 1.875 2.125 2.375 2.625 2.875 3.125 3.375 3.625 3.875 6.000 0.000 0.000 0.000 0.010 0.021 0.022 0.014 0.028 0.019 0.050 0.082 0 140 0.330 0.845 1.119 2.947 4.126 4.694 2.801 0.746 0.469 0.953 2.839 5 .353 5.768 9.400 11.950 0.000 0.000 0.000 0.010 0.031 0.053 0.067 0.095 0.114 0.164 0.246 0.386 0.716 1.561 2.680 5.627 9.753 14.447 17.248 17.994 18.463 19.416 22.255 27.608 33.376 42.776 54.726 0.0000 0.0000 0.0000 0.0183 0.0384 0.0402 0.0256 0.0512 0.0347 0.0914 0.1498 0.2558 0.6030 1.5441 2.0447 5.3850 7.5394 8.5773 5.1182 1. 3632 0.8570 1.7414 5.1877 9.7815 10.5398 17.1765 21.8361 0.0000 0.0000 0.0000 0.0183 0.0566 0.0968 0.1224 0.1736 0.2083 0.2997 0.4495 0.7053 1.3083 2.8524 4.8971 10.2821 17.8215 26.398831. 517032.8802 33.7372 35.4786 40.6662 50.4477 60.9875 78.1639100.0000================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Stat1st1cal results can vary greatly depend1ng on how (IF PRESENT) the pan fract10n 1s treated. The pan m1d-po1nt for th1s sample 1s set at 10.00 ph1. Results for var10us pan m1d-po1nts are l1sted below. If the pan fract10n m1d-po1nt 1s large and the means s1gn1f1cantly 1ncrease 1n value for 1ncreas1ng pan m1dpo1nts the pan fract10n needs further analys1s (e.g., settl1ng tube) at 1/4-ph1 1ntervals, and moment measures recalculated. ================================================================ Stat. MeasureMOMENT MEASURESPan Pan at Pan atExcluded 10.00 Ph1 10.50 Ph1Pan at 11.00 Ph1 ================================================================ Pan at 12.00 Ph1 ================================================================ Mean: 3.532 5.427 5.573 5.720 6.013 Mean: 3.413 4 .851 4.961 5.070 5.288 Std Dev: 2.068 3.443 3.622 3.825 4.238Std Dev:1.627 3.099 3.271 3.459 3.841 ReI D1s: 0.585 0.634 STATISTICAL MEASURES Rel D1s: 0.477 0.639 STATISTICAL MEASURES Skewness: -1. 022 0.009 CALCULATED USING Skewness: 0.432 0.691 CALCULATED USING Kurtos1s: 4.204 2.183 METHOD OF MOMENTS Kurtos1s: 2.059 2.041 METHOD OF MOMENTS 5th MM: -9.040 -1.238 Std Dev = standard dev1at1on 5th MM: 1. 352 2.450 Std Dev = standard dev1at1on 6th MM: 26.496 6.776 Rel D1s = relat1ve d1spers1on 6 th MM: 5.291 5.104 Rel D1s = relat1ve d1spers1on 7th MM: -68.401 -8.681 = std dev/mean 7 th MM: 2.430 7.261=std dev/mean8 th MM:188.356 26.188 MM= moment measure8th MM: 16.759 13.606MM=moment measure Median: 3.524 3.811 Med1an: 3.299 3.614 ================================================================

    PAGE 34

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 10.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. MeasureMOMENT MEASURESPan Pan at Pan atExcluded 10.00 Phi 10.50 PhiPan at 12.00 Phi Pan at 11.00 Phi ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 10.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================S ta t. MeasureMOMENT MEASURES Pan Pan at Pan atExcluded 10.00 Phi 10.50 PhiPan at 12.00 Phi Pan at11.00Phi ===========================================================-=============--=-==--======================-=====================-=-SlA2GS6A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlA2GS7A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ========================================================================--======--=---==-----==-=-===-==---=-=--==-==----=-=====, ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Ph!) (g) (g) Percent Percent (Phi) (Ph!) (g) (g) Percent Percent ===-==================-===-=====================-=========-==-== ==-===============-=========-===-=============================== -2.00 -2.125 0.000 0.000 0.0000 0.0000 -2.00 -2.125 6.000 0.000 0.0000 0.0000 -1.75 -1.875 0.000 0.000 0.0000 0.0000 -1.75 -1.875 0.028 0.028 0.0478 0.0478 -1.50 -1.625 0.009 0.009 0.0152 0.0152 -1. 50 -1.625 0.062 0.090 0.1057 0.1535 -1.25 -1.375 0.016 0.025 0.0270 0.0422 -1.25 -1.375 0.044 0.134 0.0750 0.2286 -1.00 -1.125 0.021 0.046 0.0354 0.0776 -1.00 -1.125 0.045 0.179 0.0768 0.3053 -0.75 -0.875 0.055 0.101 0.0928 0.1704 -0.75 -0.875 0.032 0.211 0.0546 0.3599 -0.50 -0.625 0.040 0.141 0.0675 0.2379 -0.50 -0.625 0.053 0.264 0.0904 0.4503 -0.25 -0.375 0.019 0.160 0.0321 0.2700 -0.25 -0.375 0.075 0.339 0.1279 0.5782 0.00 -0.125 0.020 0.180 0.0337 0.3037 0.00 -0.125 0.058 0.397 0.0989 0.6771 0.25 0.125 0.023 0.203 0.0388 0.3425 0.25 0.125 0.054 0.451 0.0921 0.7692 0.50 0.375 0.015 0.218 0.0253 0.3679 0.50 0.375 0.056 0.507 0.0955 0.8648 0.75 0.625 0.019 0.237 0.0321 0.3999 0.75 0.625 0.075 0.582 0.1279 0.9927 1. 00 0.875 0.036 0.273 0.0607 0.4607 1. 00 0.875 0.096 0.678 0.1637 1.1564 1. 25 1.125 0.089 0.362 0.1502 0.6108 1.25 1.125 0.143 0.821 0.2439 1.4003 1. 50 1.375 0.157 0.519 0.2649 0.8758 1. 50 1.375 0.194 1. 015 0.3309 1.7312 1.7 5 1.625 0.431 0.950 0.7273 1.6030 1. 75 1.625 0.452 1. 467 0.7709 2.5022 2.00 1.875 0.628 1. 578 1. 0597 2.6627 2.00 1.875 0.543 2.010 0.9262 3.4283 2.25 2.125 0.894 2.472 1.5085 4.1712 2.25 2.125 0.640 2.650 1.0916 4.5199 2.50 2.375 0.875 3.347 1. 4765 5.6477 2.50 2.375 0.701 3.351 1.1957 5.7156 2.75 2.625 0.643 3.990 1. 0850 6.7327 2.75 2.625 0.629 3.980 1.0728 6.7884 3.00 2.875 1. 291 5.281 2.1784 8.9111 3.00 2.875 1.317 5.297 2.2463 9.0348 W 3.25 3.125 3.432 8.713 5.7911 14.7023 3.25 3.125 3.427 8.724 5.8452 14.8800......3.503.375 9.344 18.057 15.7670 30.4693 3.50 3.375 9.723 18.447 16.5839 31.4640 3.75 3.625 13.330 31. 387 22.4930 52.%22 3.75 3.625 13.006 31.453 22.1836 53.6475 4.00 3.875 10.526 41.913 17.7615 70.7237 4. 00 3.875 10.676 42.129 18.2094 71.8569 8.00 6.000 10.400 52.313 17.5489 88.2726 8.00 6.000 8.500 50.629 14.4979 86.3549 PAN 6.950 59.263 11.7274 100.0000 PAN 8.000 58.629 13.6451100.0000================================----============================ ===================================-===========-====-=-==-====== Mean: 3.924 4 .636 4.695 4.753 4 .871 Mean: 3.822 4.665 4.733 4.801 4.938 Std Dev: 1.170 2.257 2.392 2.537 2.832 Std Dev: 1.173 2.400 2.547 2.704 3.023 Rel Dis: 0.298 0.487 STATISTICAL MEASURES Rel Dis: 0.307 0.515 STATISTICAL MEASURES Skewness: 0.487 1.408 CALCULATED USING Skewness: 0.125 1.282 CALCULATED USING Kurtosis: 3.679 4 .114 METHOD OF MOMENTS Kurtosis: 5.167 3.791 METHOD OF MOMENTS 5th MM: -1.822 8.595 Std Dev = standard deviation 5 th MM: -7.882 6.818 Std Dev = standard deviation 6th MM: 26.009 22.399Rel Dis-relative dispersion6 th MM: 53.818 18.281 Rel Dis = relative dispersion 7th MM: -65.802 49.127=std dev/mean 7th MM: -183.013 33.717=std dev/mean 8th MM: 333.036 125.893 MM-moment measure8 th MM: 867.623 91.028MM=moment measure Median: 3.527 3.592 Median: 3.507 3.584=====-===--===-=-====-======-==-====-==============-=---=------=

    PAGE 35

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. MeasurePan ExcludedMOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 10.00 Phi Pan at 11.00 Phi ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00 Phi Pan Excluded Pan at 10.00 Phi===============-========-========-==-=-=================-=-==-================================================================== SlA2GS8A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlA2GS9A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ================================================================ ======================================:=======-====:_-=-=-==-==ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Phi) (g) (g) Percent Percent (Phi) (Phi) (g) (g) Percent Percent ================================================================ ============================================================-=== -2.00 -2.125 0.150 0.150 0.1960 0.1960 -2.00 -2.125 0.000 0.000 0.0000 0.0000 -1.75 -1.875 0.000 0.150 0.0000 0.1960 -1.75 -1.875 0.005 0.005 0.0067 0.0067 -1.50 -1. 625 0.000 0.150 0.0000 0.1960 -1.50 -1.625 0.000 0.005 0.0000 0.0067 -1.25 -1.375 0.017 0.167 0.0222 0.2182 -1.25 -1.375 0.051 0.056 0.0680 0.0746 -1.00 -1.125 0.029 0.196 0.0379 0.2561 -1.00 -1.125 0.037 0.093 0.0493 0.1239 -0.75 -0.875 0.031 0.227 0.0405 0.2966 -0.75 -0.875 0.055 0.148 0.0733 0.1972 -0.50 -0.625 0.074 0.301 0.0967 0.3933 -0.50 -0.625 0.094 0.242 0.1253 0.3225 -0.25 -0.375 0.068 0.369 0.0889 0.4822 -0.25 -0.375 0.093 0.335 0.1239 0.4465 0.00 -0.125 0.097 0.466 0.1267 0.6089 0.00 -0.125 0.124 0.459 0.1653 0.6117 0.25 0.125 0.142 0.608 0.1855 0.7944 0.25 0.125 0.216 0.675 0.2879 0.8996 0.50 0.375 0.247 0.855 0.3227 1.1172 0.50 0.375 0.513 1.188 0.6837 1.5833 0.75 0.625 0.505 1.360 0.6599 1.7771 0.75 0.625 1.085 2.273 1.4460 3.0293 1. 00 0.875 1.187 2.547 1.5510 3.3281 1. 00 0.875 2.300 4.573 3.0653 6.0947 1. 25 1.125 2.893 5.440 3.7802 7.1082 1. 25 1.125 4 .435 9.008 5.9107 12.0054 1.50 1.375 3.389 8.829 4.4283 11.5365 1. 50 1.375 4 .775 13.783 6.3639 18.3693 1.75 1. 625 7.678 16.507 10.0325 21.5690 1 .75 1.625 8.751 22.534 11.6629 30.0321 2.00 1.875 10.895 27.402 14.2361 35.8051 2.00 1. 875 9.910 32.444 13.2075 43.2396 2.25 2.125 17.047 44.449 22.2746 58.0797 2.25 2.125 12.970 45.414 17.2857 60.5254 2.50 2.375 16.045 60.494 20.9654 79.0451 2.50 2.375 13.408 58.822 17.8695 78.3948 2.75 2.625 5.470 65.964 7.1474 86.1925 2.75 2.625 6.061 64.883 8.0778 86.4726 3.00 2.875 1.524 67.488 1.9913 88.1839 3.00 2.875 2.074 66.957 2.7641 89.2367 W 3.25 3.125 1.165 68.653 1.5223 89.7061 3.25 3.125 1. 425 68.382 1.8992 91.1359 N 3.50 3.375 1.793 70.446 2.3428 92.0490 3.50 3.375 1.796 70.178 2.3936 93.5295 3.75 3.625 1.824 72.270 2.3833 94.4323 3.75 3.625 1.396 71.574 1.8605 95.3900 4. 00 3.875 0.961 73.231 1.2557 95.6880 4.00 3.875 0.709 72.283 0.9449 96.3349 8.00 6.000 0.950 74.181 1.2413 96.9293 8.00 6.000 0.650 72.933 0.8663 97.2012 PAN 2.350 76.531 3.0707 100.0000 PAN 2.100 75.033 2.7988100.0000================================================================ ================================================-=============== Mean: 2.165 2.375 2.390 2.406 2.436 Mean: 2.063 2.258 2.272 2.286 2.314 Std Dev: 0.785 1.416 1.487 1.562 1.715 Std Dev: 0.786 1.388 1.455 1.526 1.671 Rel Dis: 0.363 0.596 STATISTICAL MEASURES Rel Dis: 0.381 0.615 STATISTICAL MEASURES Skewness: 1.066 3.225 CALCULATED USING Skewness: 0.885 3.273 CALCULATED USING Kurtosis: 11.291 15.867 METHOD OF MOMENTS Kurtosis: 8.349 16.569 METHOD OF MOMENTS 5th MM: 24.073 70.183 Std Dev = standard deviation 5 th MM: 25.057 77.523 Std Dev = standard deviation 6th MM: 245.673 332.193 Rel Dis=relative dispersion6 th MM: 162.863 376.632 Rel Dis relative dispersion 7th MM: 529.3441526.784= std dev/mean 7th MM: 658.0591815.887=std dev/mean 8th MM: 6013.991 7181.235 MM = moment measure 8th MM:3828.3648812.657 MM-moment measureMedian: 2.017 2.034 Median: 1.953 1.973=================-===-==---=--=-================-=:_============

    PAGE 36

    SlA2R2GSAENTIRE SAMPLE ANALYSIS MO-DA-YR:2-7-2001================================================================SlA3GS1AENTIRE SAMPLE ANALYSIS MO-DA-YR:2-7-2001================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 10.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. MeasureMOMENT MEASURESPan Pan at Pan atExcluded 10.00 Phi 10.50 PhiPan at 12.00 Phi Pan at 11.00 Phi ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. MeasureMOMENT MEASURESPan at Pan at 9.00 Phi 9.50 PhiPan at11 .00 PhiPan ExcludedPan at 10.00 Phi================================================================ ================================================================ ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Phi) (g) (g) Percent Percent (Phi) (Phi) (g) (g) Percent Percent ================================================================ ================================================================ -2.00 -2.125 0.044 0.044 0.0905 0.0905 -2.00 -2.125 3.982 3.982 5.9360 5.9360 -1.75 -1.875 0.052 0.096 0.1070 0.1975 -1.75 -1.875 0.970 4.952 1.4460 7.3820 -1.50 -1.625 0.008 0.104 0.0165 0.2139 -1.50 -1.625 1.180 6.132 1.7590 9.1411 -1.25 -1.375 0.069 0.173 0.1419 0.3559 -1.25 -1.375 1.353 7.485 2.0169 11.1580 -1.00 -1.125 0.046 0.219 0.0946 0.4505 -1.00 -1.125 1.686 9.171 2.5133 13.6713 -0.75 -0.875 0.012 0.231 0.0247 0.4752 -0.75 -0.875 2.224 11.395 3.3153 16.9867 -0.50 -0.625 0.033 0.264 0.0679 0.5431 -0.50 -0.625 2.854 14.249 4.2545 21.2412 -0.25 -0.375 0.021 0.285 0.0432 0.5863 -0.25 -0.375 3.201 17.450 4.7718 26.0129 0.00 -0.125 0.024 0.309 0.0494 0.6356 0.00 -0.125 2.719 20.169 4. 0532 30.0662 0.25 0.125 0.043 0.352 0.0885 0.7241 0.25 0.125 2.987 23.156 4.4528 34.5189 0.50 0.375 0.052 0.404 0.1070 0.8310 0.50 0.375 2.324 25.480 3.4644 37.9834 0.75 0.625 0.044 0.448 0.0905 0.9215 0.75 0.625 2.291 27. 771 3.4152 41.3986 1. 00 0.875 0.080 0.528 0.1646 1. 0861 1.00 0.875 3.978 31.749 5.9301 47.3286 1. 25 1.125 0.149 0.677 0.3065 1.3926 1.25 1.125 8.004 39.753 11.9317 59.2603 1. 50 1 .375 0.195 0.872 0.4011 1.7937 1. 50 1.375 6.881 46.634 10.2576 69.5179 1.7 5 1.625 0.438 1 .310 0.9010 2.6947 1 .75 1.625 8.890 55.524 13.2524 82.7703 2.00 1. 875 0.688 1.998 1.4152 4.1099 2.00 1. 875 4.401 59.925 6.5606 89.3310 2.25 2.125 1.003 3.001 2.0632 6.1731 2.25 2.125 2.470 62.395 3.6821 93.0130 2.50 2.375 1. 215 4.216 2.4993 8.6724 2.50 2.375 1.622 64.017 2.4179 95.4310 2.75 2.625 1.128 5.344 2.3203 10.9927 2.75 2.625 0.681 64 .698 1.0152 96.4461 3.00 2.875 1.719 7.063 3.5360 14.5287 3.00 2.875 0.234 64.932 0.3488 96.7950(.0.)3.25 3.125 3.819 10.882 7.8558 22.3845 3.25 3.125 0.135 65.067 0.2012 96.9962(.0.)3.50 3.375 8.559 19.441 17.6060 39.9905 3.50 3.375 0.201 65.268 0.2996 97.2958 3.75 3.625 8.709 28.150 17.9146 57.9051 3.75 3.625 0.183 65.451 0.2728 97.5686 4.00 3.875 4.464 32.614 9.1825 67.0877 4.00 3.875 0.081 65.532 0.1207 97.6894 8.00 6.000 6.000 38.614 12.3421 79.4298 8.00 6.000 0.200 65.732 0.2981 97. 9875 PAN 10.000 48.614 20.5702 100.0000PAN1. 350 67.082 2.0125 100.0000 ================================================================ ================================================================Mean: 3.646 4.953 5.056 5 .159 5. %4 Mean: 0.623 0.791 0.801 0.811 0.832 Std Dev: 1.233 2.817 2.990 3.180 3.565Std Dev:1.332 1.772 1.816 1.865 1.968 ReI Dis: 0.338 0.569 STATISTICAL MEASURES ReI Dis: 2.138 2.240 STATISTICAL MEASURES Skewness: 0.177 0.927 CALCULATED USING Skewness: -0.371 1.717 CALCULATED USING Kurtosis: 5.037 2.521 METHOD OF MOMENTS Kurtosis: 3.095 10.452 METHOD OF MOMENTS 5th MM: -6.753 3.30.1 Std Dev = standard deviation 5 th MM: 0.879 43.249 Std Dev=standard deviation6 th MM: 50.954 8.027 ReI Dis = relative dispersion 6 th MM: 21.166 205.297 ReI Dis = relative dispersion 7th MM: -165.615 10.161=std dev/mean 7th MM: 44.535 936.842 = std dev/mean8 th MM:797.357 27.319 MM = moment measure8 th MM:248.845 4344.015 MM = moment measure Median: 3.371 3.515 Median: 0.910 0.931 ================================================================

    PAGE 37

    SlA3GS2A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001================================================================SlA3GS3AENTIRE SAMPLE ANALYSIS MO-DA-YR:2-7-2001================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statlstlcal results can vary greatly dependlng on how (IF PRESENT) the pan fractlon Is treated. The pan mld-polnt for thls sample Is set at 9.00 phl. Results for varlous pan mld-polnts are llsted below. If the pan fractlon mld-polnt Is large and the means slgnlflcantly Increase In value for Increaslng pan mldpolnts the pan fractlon needs further analysls (e.g., settllng tube) at 1/4-phl Intervals, and moment measures recalculated. ================================================================ Stat. Measure Pan Excluded MOMENT MEASURES Pan at Pan at 9.00 Phl 9.50 Phl Pan at 11.00 Phl Pan at 10.00 Phl ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statlstlcal results can vary greatly dependlng on how (IF PRESENT) the pan fractlon Is treated. The pan mld-polnt for thls sample Is set at 9.00 phl. Results for various pan mld-polnts are llsted below. If the pan fractlon mld-polnt Is large and the means slgnlflcantly Increase In value for increasing pan mldpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi Intervals, and moment measures recalculated. ================================================================ Stat. MeasureMOMENT MEASURESPan at Pan at 9.00 Phl 9.50 PhiPan at 11.00 Phi Pan ExcludedPan at10.00 Phi================================================================ ================================================================ ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sleve MldFrequency Cumulatlve Frequency Cumulative Sleve MldFrequency Cumulatlve Frequency Cumulatlve Slze Polnt Welght Welght Welght Welght Slze Polnt Welght Welght Welght Welght (Phl) (Phl) (g) (g) Percent Percent (Phl) (Phl) (g) (g) Percent Percent ================================================================ ================================================================ -2.00 -2.125 0.408 0.408 0.6774 0.6774 -2.00 -2.125 0.173 0.173 0.2755 0.2755 -1.75 -1.875 0.166 0.574 0.2756 0.9530 -1.75 -1.875 0.070 0.243 0.1115 0.3869 -1.50 -1.625 0 159 0.733 0.2640 1.2170 -1. 50 -1.625 0.099 0.342 0.1576 0.5446 -1.25 -1.375 0.232 0.96 5 0.3852 1.6022 -1.25 -1.375 0.245 0.587 0.3901 0.9347 -1.00 -1.125 0.273 1.238 0.4533 2.0555 -1.00 -1.125 0.316 0.903 0.5032 1.4379 -0.75 -0.875 0.381 1.619 0.6326 2.6881 -0.75 -0.875 0.335 1.238 0.5334 1. 9713 -0.50 -0.625 0.590 2.209 0.9796 3.6677 -0.50 -0.625 0.452 1.690 0.7197 2.6910 -0.25 -0.375 0.696 2.905 1.1556 4.8233 -0.25 -0.375 0.507 2.197 0.8073 3.4984 0.00 -0.125 0.627 3.532 1.0410 5.8643 0.00 -0.125 0.455 2.652 0.7245 4.2229 0.25 0.125 0.743 4.275 1.2336 7.0979 0.25 0.125 0.534 3.186 0.8503 5.0732 0.50 0.375 0.688 4.963 1.1423 8.2402 0.50 0.375 0.443 3.629 0.7054 5.7786 0.75 0.625 0.686 5 .649 1.1390 9.3792 0.75 0.625 0.429 4.058 0.6831 6.4617 1.00 0.875 0.811 6.460 1.3465 10.7257 1. 00 0.875 0.487 4.545 0.7755 7.2371 1. 25 1.125 1.405 7.865 2.3328 13.0585 1.25 1.125 0.817 5.362 1.3009 8.5381 1. 50 1. 375 1.908 9.773 3.1679 16.2264 1. 50 1.375 1.088 6.450 1.7325 10.2705 1. 75 1.625 5.545 15.318 9.2065 25.4329 1. 7 5 1.625 3.262 9.712 5.1942 15.4647 2.00 1.875 7.359 22.677 12.2184 37.6513 2.00 1.875 4 .573 14.285 7.2817 22.7465 2.25 2.125 10.786 33.463 17.9083 55.5596 2.25 2.125 7.446 21.731 11.8565 34.6030 2.50 2.375 13.908 47.371 23.0919 78.6515 2.50 2.375 12.414 34.145 19.7672 54.3702 2.75 2.625 7.792 55.163 12.9373 91.5888 2.75 2.625 11.662 45.807 18.5698 72.9399 3.00 2.875 2.177 57.340 3.6145 95.2033 3.00 2.875 6.882 52.689 10.9584 83.8983 V) 3.25 3.125 0.676 58.016 1.1224 96.3257 3.25 3.125 3.032 55.721 4.8279 88.7263 3.50 3.375 0.554 58.570 0.9198 97.2455 3.50 3.375 2.768 58.489 4.4076 93.1339 3.75 3.625 0.292 58.862 0.4848 97.7303 3.75 3.625 2.056 60.545 3.2738 96.4077 4.00 3.875 0.067 58.929 0.1112 97.8416 4.00 3.875 0.406 60.951 0.6465 97.0542 8.00 6.000 0.250 59.179 0.4151 98.2567 8.00 6.000 0.300 61.251 0.4777 97.5319 PAN 1. 050 60.229 1.7433 100.0000 PAN 1.550 62.801 2.4681100.0000================================================================ ================================================================ Mean: 1.941 2.064 2.073 2.081 2.099 Mean: 2.292 2.458 2.470 2.482 2.507 Std Dev: 0.962 1. 333 1.375 1.423 1. 524 Std Dev: 0.957 1.412 1.467 1.527 1.653 Rel Dls: 0 .495 0.646 STATISTICAL MEASURES Rel Dls: 0.418 0.575 STATISTICAL MEASURES Skewness: -1.487 1.807 CALCULATED USING Skewness: -1. 420 1.904 CALCULATED USING Kurtosls: 8.046 15.372 METHOD OF MOMENTS Kurtosis: 7.971 13.436 METHOD OF MOMENTS 5 th MM: -16.419 63.458 Std Dev = standard deviatlon 5 th MM: -18.733 49.892 Std Dev = standard deviatlon 6th MM: 106.701 368.877 Rel Dls = relatlve dlsperslon 6 th MM: 105.547 260.210 Rel Dls = relatlve dlspersion 7th MM: -206.7701801.175= std dev/mean 7 th MM: -278.4221122.215= std dev/mean 8th MM: 1634.810 9670.644 MM= moment measure8 th MM: 1636.230 5415.872 MM= moment measureMedian: 2.035 2.047 Medlan: 2.304 2.320 ================================================================

    PAGE 38

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Stat1stical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means slgn1ficantly increase in value for increas1ng pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================S ta t. MeasureMOMENT MEASURES Pan at Pan at 9.00 Ph1 9.50 Phi Pan at 11.00 Phi Pan ExcludedPan at10.00 Phi================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for th1s sample 1s set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 PhiPan at11.00 PhiPan Excluded Pan at 10.00 Phi ================================================================-------------------------------------------------------------------------------------------------------------------------------SlB1GS10A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlB1GS11A ENTIRE SAMPLE ANALYSIS MO-DA-YR:2-7-2001================================================================ ============================-====--===---=--=======-=====-====== ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (PhU (g) (g) Percent Percent (PhU (PhU (g) (g) Percent Percent ================================================================ =============================================-================== -2.00 -2.125 0.455 0.455 0.6926 0 .6926 -2.00 -2.125 10.334 10.334 12.9065 12.9065 -1.75 -1.875 0.135 0.590 0.2055 0 .8981 -1.75 -1.875 1.820 12.154 2.2731 15.1796 -1.50 -1.625 0.273 0.863 0.4156 1. 3137 -1.50 -1.625 1.572 13.726 1.9633 17.1429 -1.25 -1.375 0.213 1.076 0.3242 1.6379 -1.25 -1.375 1.835 15.561 2.2918 19.4347 -1.00 -1.125 0.455 1. 531 0.6926 2.3306 -1.00 -1.125 1.928 17.489 2.4080 21.8427 -0.75 -0.875 0.717 2.248 1.0915 3.4220 -0.75 -0.875 2.396 19.885 2.9925 24.8351 -0.50 -0.625 1. 254 3.502 1. 9089 5.3309 -0.50 -0.625 2.687 22.572 3.3559 28.1910 -0.25 -0.375 2.209 5.711 3.3627 8.6936 -0.25 -0.375 2.655 25.227 3.3159 31.5070 0.00 -0.125 2.931 8.642 4.4617 13.1553 0.00 -0.125 2.574 27.801 3.2148 34.7217 0.25 0.125 4.043 12.685 6.1545 19.3098 0.25 0.125 3.353 31.154 4.1877 38.9094 0.50 0.375 4.324 17. 009 6.5822 25.8920 0.50 0.375 3.658 34.812 4.5686 43.4780 0.75 0.625 5.298 22.307 8.0649 33.9570 0.75 0.625 4.507 39.319 5.6290 49.1070 1. 00 0.875 6.383 28.690 9.7166 43.6735 1. 00 0.875 5.969 45.288 7.4549 56.5619 1. 25 1.125 7.373 36.063 11.2236 54.8971 1.25 1.125 8.148 53.436 10.1764 66.7383 1. 50 1.375 4.990 41.053 7.5961 62.4931 1. 50 1.375 5.993 59.429 7.4849 74.2232 1. 7 5 1. 625 8.503 49.556 12.9437 75.4369 1.7 5 1.625 8.539 67.968 10.6647 84.8878 2.00 1.875 7. 310 56.866 11.1277 86.5646 2.00 1.875 5.053 73.021 6.3109 91.1987 2.25 2.125 4.376 61.242 6.6614 93.2260 2.25 2.125 2.682 75.703 3.3497 94.5484 2.50 2.375 1.574 62.816 2.3960 95.6220 2.50 2.375 1.151 76.854 1.4375 95.9859 2.75 2.625 0.475 63.291 0.7231 96.3451 2.75 2.625 0.427 77.281 0.5333 96.5192 3.00 2.875 0.180 63.471 0.274096 .61913.00 2.875 0.185 77.466 0.2311 96.7503 W 3.25 3.125 0.066 63.537 0.1005 96.7195 3.25 3.125 0.062 77.528 0.0774 96.8277 01 3.50 3.375 0.079 63.616 0.1203 96.8398 3.50 3.375 0.050 77.578 0.062496 .89013.75 3.625 0.107 63.723 0.1629 97.0027 3.75 3.625 0.056 77.634 0.0699 96.9601 4.00 3.875 0.069 63.792 0.1050 97.1077 4.00 3.875 0.034 77.668 0.0425 97.0025 8.00 6.000 0.200 63.992 0.3045 97.4122 8.00 6.000 0.350 78.018 0.4371 97.4397 PAN 1.700 65.692 2.5878 100.0000 PAN 2.050 80.068 2.5603 100.0000 ================================================================ ================================================================ Mean: 1.028 1.234 1.247 1.260 1.286 Mean: 0.330 0.552 0.565 0.578 0.603 Std Dev: 0.953 1. 585 1.645 1.711 1.847 Std Dev: 1.463 1.996 2.049 2.106 2.225 Rei Dis: 0.927 1.284 STATISTICAL MEASURES Rei Dis: 4.431 3.615 STATISTICAL MEASURES Skewness: -0.129 2.927 CALCULATED USING Skewness: -0.225 1.704 CALCULATED USING Kurtosis: 5.355 15.893 METHOD OF MOMENTS Kurtosis: 2.796 9.183 METHOD OF MOMENTS5 th MM:7.496 74.423 Std Dev= standard deviation5 th MM: 2.382 35.247 Std Dev=standard deviation 6th MM: 83.638 367.750 Rei Dis = relative dispersion 6 th MM: 19.690 151.822 Rei Dis = relative dispersion 7th MM: 291.382 1789.521=std dev/mean 7th MM: 55.256 634.624 = std dev/mean8 th MM:1914.708 8772.615 MM = moment measure 8th MM: 242.8602684.764MM = moment measure Med1an: 0.987 1.016 Median: 0.608 0.655 ================================================================

    PAGE 39

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-paints are listed below. If the pan fraction mid-point ls large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. MeasurePan ExcludedMOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 10.00 Phi Pan at 11.00 Phi ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mld-polnts are llsted below. If the pan fractlon mld-polnt ls large and the means slgniflcantly lncrease ln value for increaslng pan midpolnts the pan fractlon needs further analysls (e.g., settling tube) at 1/4-phl lntervals, and moment measures recalculated. ================================================================ S tat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phl 9.50 Phl Pan at 11.00 Phl Pan Excluded Pan at 10.00 Phl ================================================================ ================================================================ SlB1GS12A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlB1GS13A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ================================================================ ============================================-====-========-===== ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sleve MldFrequency Cumulatlve Frequency Cumulatlve Sleve MldFrequency Cumulatlve Frequency Cumulatlve Slze Point Weight Welght Weight Weight Size Polnt Welght Weight Weight Weight (Phl) (Phi) (g) (g) Percent Percent (Phi) (Phi) (g) (g) Percent Percent----------------------------------------------------------------================================================================ ----------------------------------------------------------------2.00 -2.125 0.023 0.023 0.0318 0.0318 -2.00 -2.125 4.736 4.736 6.1104 6.1104 -1.75 -1.875 0.046 0.069 0.0637 0.0955 -1.75 -1.875 1.436 6.172 1.8527 7.9632 -1.50 -1.625 0.043 0.112 0.0595 0.1551 -1.50 -1.625 1.477 7.649 1.9056 9.8688 -1.25 -1.375 0.095 0.207 0.1315 0.2866 -1.25 -1.375 1.539 9.188 1.9856 11.8544 -1.00 -1.125 0.068 0.275 0.0942 0.3808 -1.00 -1.125 1.947 11.135 2.5120 14.3664 -0.75 -0.875 0.094 0.369 0.1301 0.5109 -0.75 -0.875 2.412 13.547 3.1120 17.4784 -0.50 -0.625 0.159 0.528 0.2201 0.7310 -0.50 -0.625 2.548 16.095 3.2874 20.7659 -0.25 -0.375 0.604 1.132 0.8363 1.5673 -0.25 -0.375 3.080 19.175 3.9738 24.7397 0.00 -0.125 1.311 2.443 1.8152 3.3825 0.00 -0.125 3.179 22.354 4.1016 28.8413 0.25 0.125 3.146 5.589 4.3558 7.7383 0.25 0.125 4.104 26.458 5.2950 34.1363 0.50 0.375 4.925 10.514 6.8190 14.5573 0.50 0.375 4.381 30.839 5.6524 39.7887 0.75 0.625 6.840 17.354 9.4704 24.0277 0.75 0.625 5.261 36.100 6.7878 46.5764 1. 00 0.875 8.520 25.874 11.7965 35.8242 1. 00 0.875 6.886 42.986 8.8844 55.4608 1.25 1.125 11.773 37.647 16.3004 52.1246 1. 25 1.125 8.809 51.795 11.3654 66.8262 1. 50 1 .375 9.101 46.748 12.6009 64.7255 1. 50 1.375 6.260 58.055 8.0767 74.9029 1. 75 1. 625 12.073 58.821 16.7158 81.4413 1.7 5 1.625 8.360 66.415 10.7861 85.6890 2.00 1.875 6.439 65.260 8.9152 90.3565 2.00 1.875 5.382 71.797 6.9439 92.6329 2.25 2.125 2.917 68.177 4.0388 94.3953 2.25 2.125 2.688 74.485 3.468196 .10102.50 2.375 1. 215 69.392 1.6822 96.0775 2.50 2.375 0.856 75.341 1.1044 97.2054 2.75 2.625 0.426 69.818 0.589896 .66742.75 2.625 0.192 75.533 0.2477 97.4531 3.00 2.875 0.155 69.973 0.214696 .88203.00 2.875 0.073 75.606 0.0942 97.5473 U) 3.25 3.125 0.071 70.044 0.0983 96.9803 3.25 3.125 0.038 75.644 0.0490 97.5963 (j) 3.50 3.375 0.090 70.134 0.1246 97.1049 3.50 3.375 0.041 75.685 0.0529 97.6492 3.75 3.625 0.106 70.240 0.1468 97.2516 3.75 3.625 0.048 75.733 0.0619 97.7112 4.00 3.875 0.085 70.325 0.1177 97.3693 4.00 3.875 0.024 75.757 0.0310 97.7421 8.00 6.000 0.250 70.575 0.3461 97.7155 8.00 6.000 0.250 76.007 0.3226 98.0647 PAN 1.650 72.225 2.2845 100.0000 PAN 1. 500 77.507 1.9353 100.0000 ================================================================ ================================================================Mean: 1.188 1.366 1.378 1.389 1.412 Mean: 0.519 0.683 0.693 0.702 0.722 Std Dev: 0.714 1 .371 1.433 1.499 1.633 Std Dev: 1.266 1.719 1.765 1.814 1.917 Rel Dls: 0.602 1.004 STATISTICAL MEASURES Rel Dls: 2.441 2.517 STATISTICAL MEASURES Skewness: 0.852 4.009 CALCULATED USING Skewness: -0.388 1.915 CALCULATED USING Kurtosis: 10.388 22.968 METHOD OF MOMENTS Kurtosls: 3.457 11.827 METHOD OF MOMENTS5 th MM:47.528 125.203 Std Dev = standard devlatlon 5 th MM: 2.065 51.914 Std Dev=standard devlation6 th MM: 361.741 695.603 Rei Dls = relative dispersion 6th MM: 29.797 255.993 Rei Dis = relative dlspersion 7th MM: 2223.917 3856.717 = std dev/mean 7th MM: 82.480 1222.920=std dev/mean 8th MM: 15565.089 21439.927 MM= moment measure8 th MM: 441.663 5916.822 MM = moment measure Medlan: 1.075 1.092 Medlan: 0.694 0.721 ================================================================

    PAGE 40

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat, Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00 Phi Pan Excluded Pan at 10.00 Phi ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated.===========-==============-======================-====--==-===== Stat. MeasureMOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00 Phi Pan Excluded Pan at 10.00 Phi ================================================================ ================================================================ SlB'lGS14A ENTIRE SAMPLE ANM.YSIS MO-DA-YR: 2-7-2001 SlB1GS15A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 =================================================================================================-==-==-====-==-=-=--======-====ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Phi) (g) (g) Percent Percent (Phi) (PhU (g) (g) Percent Percent ========================================================================-=========================-=-===========-==----==-=-====-2.00 -2.125 17.077 17.077 21.5168 21.5168 -2.00 -2.125 14.833 14.833 18.8411 18.8411 -1.75 -1.875 4 .404 21.481 5.5490 27.0657 -1.75 -1.875 6.634 21.467 8.4266 27.2676 -1. 50 -1.625 4 .215 25.696 5.3108 32.3766 -1.50 -1.625 6.771 28.238 8.6006 35.8683 -1.25 -1.375 4 .195 29.891 5.2856 37.6622 -1.25 -1. 375 7. 548 35.786 9.5876 45.4558 -1.00 -1.125 4 .347 34.238 5.477243 .1394-1.00 -1.125 7.033 42.819 8.9334 54.3892 -0.75 -0.875 4.229 38.467 5.3285 48.4679 -0.75 -0.875 6.265 49.084 7.9579 62.3471 -0.50 -0.625 4.476 42.943 5.6397 54.1076 -0.50 -0.625 5.004 54. 088 6.3561 68.7032 -0.25 -0.375 4.509 47.452 5.6813 59.7888 -0.25 -0.375 3.850 57.938 4.8903 73.5936 0.00 -0.125 3.991 51.443 5.0286 64.8174 0.00 -0.125 2.861 60.799 3.6341 77.2276 0.25 0.125 4.576 56.019 5.7657 70.5831 0.25 0.125 3.057 63.856 3.8830 81.1107 0.50 0.375 3.953 59.972 4.9807 75.5638 0.50 0.375 2.302 66.158 2.9240 84.0347 0.75 0.625 3.742 63.714 4.7149 80.2787 0: 7 5 0.625 2.136 68.294 2.7132 86.7479 1. 00 0.875 3.427 67.141 4.3180 84.5967 1. 00 0.875 2.054 70.348 2.6090 89.3569 1. 25 1.125 3.390 70.531 4.2714 88.8680 1. 25 1.125 1.725 72.073 2.1911 91.5480 1. 50 1.375 1.623 72.154 2.0450 90.9130 1.50 1.375 0.836 72.909 1.0619 92.6099 1.75 1. 625 1.935 74 .089 2.4381 93.3511 1 .75 1. 625 0.949 73.858 1.2054 93.8153 2.00 1.875 1.077 75.166 1.3570 94.7081 2.00 1. 875 0.461 74.319 0.5856 94.4009 2.25 2.125 0.571 75.737 0.7195 95.4275 2.25 2.125 0.251 74.570 0.3188 94.7197 2.50 2.375 0.265 76.002 0.3339 95.7614 2.50 2.375 0.147 74.717 0.1867 94.9064 2.75 2.625 0.095 76.097 0.1197 95.8811 2.75 2.625 0.081 74.798 0.1029 95.0093 3.00 2.875 0.051 76.148 0.0643 95.9454 3.00 2.875 0.057 74.855 0.0724 95.0817c..>3.25 3.125 0.041 76.189 0.0517 95.9970 3.25 3.125 0.040 74.895 0.0508 95.1325--..J3.503.375 0.079 76.268 0.0995 96.0966 3.50 3.375 0.062 74.957 0.0788 95.2113 3.75 3.625 0.130 76.398 0.1638 96.2604 3.75 3.625 0.100 75.057 0.1270 95.3383 4.00 3.875 0.068 76.466 0.0857 96.3460 4.00 3.875 0.070 75.127 0.0889 95.4272 8.00 6.000 0.650 77.116 0.8190 97.1650 8.00 6.000 0.500 75.627 0.6351 96.0623 PAN 2.250 79.366 2.8350 100.0000 PAN 3.100 78.727 3.9377 100.0000 ================================================================ ==-============================================================= Mean: -0.582 -0.310 -0.296 -0.282 -0.254 Mean: -0.907 -0.516 -0.497 -0.477 -0.438 Std Dev: 1.405 2.116 2.177 2.242 2.376 Std Dev: 1.223 2.280 2.360 2.445 2.617 Rei Dis: -2.415 -6.822 STATISTICAL MEASURES Rei Dis: -1.349 -4 .414 STATISTICAL MEASURES Skewness: 1.136 2.600 CALCULATED USING Skewness: 1.838 3.028 CALCULATED USING Kurtosis: 5.611 11.689 METHOD OF MOMENTS Kurtosis: 9.058 12.697 METHOD OF MOMENTS 5 th MM: 21.068 49.310 Std Dev = standard deviation 5th MM: 43.413 51.872 Std Dev = standard deviation 6 th MM: 95.672 214.281 Rei Dis = relative dispersion 6th MM: 232.406 214.823 Rei Dis = relative dispersion 7th MM: 434.542 933.178 = std dev/mean 7th MM: 1273.236 891.596 = std dev/mean 8th MM: 2012.928 4079.952 MM = moment measure 8th MM: 7080.883 3708.279 MM = moment measure Median: -0.870 -0.807 Median: -1.303 -1.248 ==========================-=================-===================

    PAGE 41

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Stat1st1cal results can vary greatly depend1ng on how (IF PRESENT) the panfract10n 1s treated. The pan m1d-po1nt for th1s sample 1s set at 9.00 ph1. Results for var10us pan m1d-po1nts are llsted below. If the pan fract10n m1d-po1nt 1s large and the means slgn1f1cantly 1ncrease 1n value for 1ncreas1ng pan m1dpo1nts the pan fract10n needs further analys1s (e.g., settl1ng tube) at 1/4-ph1 1ntervals, and moment measures recalculated. ================================================================ Stat. MeasurePan ExcludedMOMENT MEASURES Pan at Pan at 9.00 Ph1 9.50 Ph1 Pan at 11.00 Ph1 Pan at 10.00 Ph1 ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Stat1st1cal results can vary greatly depend1ng on how (IF PRESENT) the pan fract10n 1s treated. The pan m1d-po1nt for th1s sample 1s set at 9.00 ph1. Results for var10us pan m1d-po1nts are llsted below. If the pan fract10n m1d-po1nt 1s large and the means slgn1f1cantly 1ncrease 1n value for 1ncreas1ng pan m1dpo1nts the pan fract10n needs further analys1s (e.g., settl1ng tube) at 1/4-ph1 1ntervals, and moment measures recalculated. ================================================================ Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Ph1 9.50 Ph1 Pan at 11.00 Ph1 Pan Excluded Pan at 10.00 Ph1-------------------------------------------------------------------------------------------------------------------------------================================================================SlB1GS16A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlB1GS17A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ================================================================ ================================================================ ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sleve M1dFrequency Cumulat1ve Frequency Cumulat1ve Sleve M1dFrequency Cumulat1ve Frequency Cumulat1ve Slze Po1nt We1ght We1ght We1ght We1ght Slze Po1nt We1ght We1ght We1ght We1ght (Phl) (Phl) (g) (g) Percent Percent (Phl) (Phl) (g) (g) Percent Percent----------------------------------------------------------------================================================================ ----------------------------------------------------------------2.00 -2.125 4.792 4.792 5.8145 5.8145 -2.00 -2.125 12.487 12.487 14.0661 14.0661 -1.75 -1.875 1.617 6.409 1.9620 7.7765 -1.75 -1.875 5.663 18.150 6.3791 20.4452 -1.50 -1.625 1.456 7.865 1.7667 9.5432 -1. 50 -1.625 5.505 23.655 6.2011 26.6463 -1.25 -1.375 1.609 9.474 1.9523 11.4955 -1.25 -1.375 5.884 29.539 6.6281 33.2744 -1.00 -1.125 1.593 11.067 1.9329 13.4284 -1.00 -1.125 5.906 35.445 6.6528 39.9272 -0.75 -0.875 1 .811 12.878 2.1974 15.6258 -0.75 -0.875 5.664 41.109 6.3802 46.3075 -0.50 -0.625 2.152 15.030 2.6112 18.2370 -0.50 -0.625 7.617 48.726 8.5802 54.8877 -0.25 -0.375 2.153 17.183 2.6124 20.8494 -0.25 -0.375 7.323 56.049 8.2490 63.1367 0.00 -0.125 2.163 19.346 2.6245 23.4739 0.00 -0.125 5.179 61.228 5.8339 68.9706 0.25 0.125 3.046 22.392 3.6959 27.1698 0.25 0.125 5.077 66.305 5.7190 74.6897 0.50 0.375 3.454 25.846 4.191031. 36080.50 0.375 3.845 70.150 4.3312 79.0209 0.75 0.625 4.509 30.355 5.4711 36.8319 0.75 0.625 3.621 73.771 4.0789 83.0998 1. 00 0.875 6.393 36.748 7.7571 44.5890 1. 00 0.875 3.349 77.120 3.7725 86.8723 1. 25. 1.125 9.014 45.762 10.9373 55.5263 1.25 1.125 3.108 80.228 3.5010 90.3733 1.50 1.375 7.266 53.028 8.8164 64.3427 1. 50 1.375 1.389 81.617 1.564691 938 o.1.7 5 1. 625 10.387 63.415 12.6033 76.9459 1.7 5 1.625 1.551 83.168 1.7471 93.6851 2.00 1.875 7.693 71.108 9.3345 86.2804 2.00 1.875 0.799 83.967 0.9000 94.5851 2.25 2.125 5.323 76.431 6.4588 92.7392 2.25 2.125 0.506 84.473 0.5700 95.1551 2.50 2.375 2.391 78.822 2.9012 95.6404 2.50 2.375 0.284 84.757 0.3199 95.4750 2.75 2.625 0.507 79.329 0.6152 96.2555 2.75 2.625 0.136 84.893 0.1532 95.6282 3.00 2.875 0.134 79.463 0.1626 96.4181 3.00 2.875 0.072 84.965 0.0811 95.7093 U) 3.25 3.125 0.068 79.531 0.0825 96.5006 3.25 3.125 0.046 85.011 0.0518 95.7611 00 3.50 3.375 0.092 79.623 0.111696 .61233.50 3.375 0.063 85.074 0.0710 95.8321 3.75 3.625 0.132 79.755 0.1602 96.7724 3.75 3.625 0.111 85.185 0.1250 95.9571 4.00 3.875 0.060 79.815 0.072896 .84524.00 3.875 0.089 85.274 0.1003 96.0574 8.00 6.000 0.350 80.165 0.4247 97.2699 8.00 6.000 0.450 85.7240 506996.5643 PAN 2.250 82.415 2.7301 100.0000 PAN 3.050 88.774 3.4357100.0000----------------------------------------------------------------================================================================ ----------------------------------------------------------------Mean: 0.748 0.973 0.987 1.001 1.028 Mean: -0.596 -0.267 -0.250 -0.232 -0.198Std Dev:1.329 1 .884 1 .941 2.002 2.129 Std Dev: 1.243 2.141 2.215 2.292 2.449 Rel D1s: 1.776 1.935 STATISTICAL MEASURES Rel D1s: -2.085 -8.025 STATISTICAL MEASURES Skewness: -0.535 1.780 CALCULATED USING Skewness: 1.165 2.885 CALCULATED USING Kurtos1s: 3.561 10.101 METHOD OF MOMENTS Kurtos1s: 6.217 12.796 METHOD OF MOMENTS 5th MM: 0.487 38.374 Std Dev=standard dev1at1on5 th MM:25.409 53.956 Std Dev = standard dev1at1on 6 th MM: 26.156 168.783 Rel D1s = relat1ve d1spers1on 6 th MM: 128.473 232.146 Rel D1s=relat1ve d1spers1on 7th MM: 50.083 706.910 = std dev/mean 7 th MM: 654.413 999.481=std dev/mean8 th MM:302.229 3020.974 MM= moment measure8 th MM: 3415.035 4312.910 MM= moment measureMed1an: 0.967 0.999 Med1an: -0.817 -0.767 ================================================================

    PAGE 42

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mId-poInt for this sample is set at 9.00 phi. Results for various pan mid-poInts are listed below. If the pan fraction mid-poInt is large and the means signifIcantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 PhI 9.50 Phi Pan at 11.00 PhI Pan ExcludedPan at10.00 PhI=====================================-========================== THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fractIon is treated. The pan mId-poInt for thIs sample is set at 9.00 phi. Results for varIous pan mld~polnts are lIsted below. If the pan fraction mId-point Is large and the means sIgnIfIcantly Increase In value for increasing pan mIdpoInts the pan fractIon needs further analysIs (e.g., settlIng tube) at 1/4-phl Intervals, and moment measures recalculated.=========================-==---==============-===--=======-=====Stat. MeasureMOMENT MEASURES Pan at Pan at 9.00 PhI 9.50 Phi Pan at 11.00 Phi Pan Excluded Pan at 10.00 PhI =============================-==================-===============-===--=========-==-=======-==-===========-======================SlB1GS18A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlB1GS19A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ====================================================================-=============-================-==-======-==-====-=======--=ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Phi) (g) (g) Percent Percent (Phi) (Phi) (g) (g) Percent Percent ===========-====================================================-===-=========-====-========================--===--===--==--===--2.00 -2.125 16.178 16.178 18.4868 18.4868 -2.00 -2.125 14.760 14.760 17.9941 17.9941 -1.75 -1.875 3.025 19.203 3.4567 21.9435 -1.75 -1.875 5.315 20.075 6.4796 24.4736 -1.50 -1.625 2.745 21.948 3.1367 25.0803 -1.50 -1.625 5.192 25.267 6.3296 30.8033 -1.25 -1.375 3.004 24.952 3.4327 28.5130 -1.25 -1.375 6.250 31.517 7.6194 38.4227 -1.00 -1.125 3.343 28.295 3.8201 32.3331 -1.00 -1.125 5.597 37.114 6.8234 45.2461 -0.75 -0.875 3.682 31.977 4.2075 36.5405 -0.75 -0.875 6.148 43.262 7.4951 52.7412 -0.50 -0.625 4.076 36.053 4.6577 41.1982 -0.50 -0.625 6.122 49.384 7.4634 60.2046 -0.25 -0.375 4 .146 40.199 4.7377 45.9359 -0.25 -0.375 5.296 54.680 6.4564 66.6610 0.00 -0.125 4.078 44.277 4.6600 50.5959 0.00 -0.125 4.018 58.698 4.8984 71.5594 0.25 0.125 5.084 49.361 5.8096 56.4055 0.25 0.125 3.948 62.646 4.8130 76.3724 0.50 0.375 4.791 54.152 5.4747 61.8802 0.50 0.375 3.256 65.9023.96 94 80.3418 0.75 0.625 5.117 59.269 5.8473 67.7275 0.75 0.625 2.892 68.794 3.5257 83.8675 1. 00 0.875 5.483 64.752 6.2655 73.9930 1.00 0.875 2.720 71.514 3.3160 87.1835 1. 25 1.125 5.909 70.661 6.7523 80.7453 1.2,5 1.125 2.468 73.982 3.0088 90.1923 1. 50 1. 375 3.766 74.427 4.3035 85.0487 1. 50 1.375 1.397 75.379 1.7031 91.8954 1 .75 1.625 4.671 79.098 5.3376 90.3864 1. 7 5 1.625 1.458 76.837 1.7775 93.6728 2.00 1.875 2.735 81.833 3.1253 93.5117 2.00 1.875 0.743 77.580 0.9058 94.5786 2.25 2.125 1 .445 83.278 1.6512 95.1629 2.25 2.125 0.445 78.025 0.5425 95.1211 2.50 2.375 0.669 83.947 0.7645 95.9274 2.50 2.375 0.224 78.249 0.2731 95.3942 2.75 2.625 0.239 84.186 0.2731 96.2005 2.75 2.625 0.071 78.320 0.0866 95.4808 3.00 2.875 0.108 84.294 0.1234 96.3239 3.00 2.875 0.044 78.364 0.0536 95.5344(.oJ3.25 3.125 0.062 84.356 0.0708 96.3947 3.25 3.125 0.035 78.399 0.0427 95.5771
    PAGE 43

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ===~=~~~=~==~==~~=~~~~~==~=~==~~~~=~==~=~~~~=====~=~~~~=====~==~ Stat. Measure Pan Excluded MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 10.00 Phi Pan at 11.00 Phi====~===~=~~~=~====~=~~~~~~=====~~~~~~~==~===~=~=~=~~~~~~~~~~~~=THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ~=~~~=~~~~~~~~==~~=============~=================~==========~=~~ Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00 Phi Pan Excluded Pan at 10.00 Phi~~~===~===~~~=~=~~=~~~=~=~~=====~======~=~~=====~~~=~===~==~=========~=~=======================~=======~=~=~~=~~==~~~~=~=~=~~~~~ SlB1GS1A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlB1GS20A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001========================================================================================ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Ph!) (g) (g) Percent Percent (Ph!) (Ph!) (g) (g) Percent Percent ====================================================== ===================================================== -2.00 -2.125 5.503 5.503 11.4334 11.4334 -2.00 -2.125 8.850 8.850 10.7520 10.7520 -1.75 -1. 875 1.147 6.650 2.383113 .8165-1.75 -1. 875 2.862 11.712 3.4771 14.2291 -1.50 -1.625 1.281 7.931 2.6615 16.4779 -1.50 -1. 625 3.061 14.773 3.7189 17.9480 -1.25 -1.375 1.665 9.596 3.4593 19.9373 -1.25 -1.375 4.271 19.044 5.1889 23.1369 -1.00 -1.125 1.732 11.328 3.5985 23.5358 -1.00 -1.125 4.670 23.714 5.6737 28.8106 -0.75 -0.875 1.950 13.278 4.0514 27.5872 -0.75 -0.875 4.982 28.696 6.0527 34.8633 -0.50 -0.625 2.262 15.540 4.6997 32.2869 -0.50 -0.625 5.845 34.541 7.1012 41.9645 -0.25 -0.375 2.428 17.968 5.0446 37.3314 -0.25 -0.375 6.231 40.772 7.5702 49.5347 0.00 -0.125 2.471 20.439 5.1339 42.4654 0.00 -0.125 5.727 46.499 6.9578 56.4925 0.25 0.125 3.169 23.608 6.5841 49.0495 0.25 0.125 6.731 53.230 8.1776 64.6701 0.50 0.375 3.344 26.952 6.9477 55.9972 0.50 0.375 5.673 58.903 6.8922 71.5624 0.75 0.625 3.653 30.605 7.5897 63.5869 0.75 0.625 5.386 64.289 6.5436 78.1059 1. 00 0.875 4.303 34.908 8.9402 72.5271 1. 00 0.875 5.099 69.388 6.1949 84.3008 1.25 1.125 4.577 39.485 9.5095 82.0365 1. 25 1.125 4.603 73.991 5.5923 89.8931 1.50 1.375 2.278 41.763 4.7329 86.7694 1.50 1.375 2.166 76.157 2.6315 92.5246 1.75 1. 625 2.542 44.305 5.2814 92.0509 1.75 1.625 2.118 78.275 2.5732 95.0978 2.00 1.875 1.068 45.373 2.2189 94.2698 2.00 1.875 0.917 79.192 1.1141 96.2119 2.25 2.125 0.523 45.896 1.0866 95.3564 2.25 2.125 0.384 79.576 0.466596 .67842.50 2.375 0.237 46.133 0.4924 95.8488 2.50 2.375 0.160 79.736 0.1944 96.8728 2.75 2.625 0.086 46.219 0.1787 96.0275 2.75 2.625 0.060 79.796 0.0729 96.9457 3.00 2.875 0.037 46.256 0.0769 96.1044 3.00 2.875 0.032 79.828 0.0389 96.9846.....3.25 3.125 0.029 46.285 0.060396 .16463.25 3.125 0.018 79.846 0.0219 97.0064 a 3.50 3.375 0.035 46.320 0.0727 96.2374 3.50 3.375 0.021 79.867 0.0255 97.0320 3.75 3.625 0.037 46.357 0.0769 96.3142 3.75 3.625 0.026 79.893 0.0316 97.0635 4.00 3.875 0.024 46.381 0.0499 96.3641 4.00 3.875 0.017 79.910 0.0207 97.0842 8.00 6.000 0.200 46.581 0.4155 96.7796 8.00 6.000 0.050 79.960 0.0607 97.1449 PAN 1 .550 48.131 3.2204 100.0000 PAN 2.350 82.310 2.8551100.0000========================================= ========================================== Mean: 0.027 0.316 0.332 0.348 0.380 Mean: -0.315 -0.049 -0.035 -0.021 0.008 Std Dev: 1. 320 2.061 2.120 2.191 2.336 Std Dev: 1.142 1.924 1.991 2.060 2.202 Rel Dis: 49.128 6.526 STATISTICAL MEASURES Rel Dis: -3.625 -39.198 STATISTICAL MEASURES Skewness: 0.119 2.320 CALCULATED USING Skewness: 0.123 2.886 CALCULATED USING Kurtosis: 3.585 10.976 METHOD OF MOMENTS Kurtosis: 2.685 14.483 METHOD OF MOMENTS 5th MM: 7.646 44.039 Std Dev standard deviation 5th MM: 3.998 66.523 Std Dev standard deviation6 th MM:42.238 186.248 Rel Dis = relative dispersion 6th MM: 24.865 313.468 Rel Dis = relative dispersion 7th MM: 170.084 779.674 = std dev/mean 7th MM: 108.057 1471.600 = std dev/mean 8th MM: 786.113 3279.530 MM= moment measure8 th MM: 588.7806918.207MM moment measure Median: 0.100 0.159 Median: -0.407 -0.358 =======================================================

    PAGE 44

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. MeasureMOMENT MEASURESPan at Pan at 9.00 Phi 9.50 PhiPan at 11.00 Phi Pan Excluded Pan at 10.00 Phi ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. =============-==============================-===-======-======== Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00 Phi Pan ExcludedPan at10.00 Phi================================================================ ========================================================================================-=-=-====-===-========-========-===-====SlB1GS21A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlB1GS22A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 =======================================================================================================-===-=--==----==-=-======ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequencyCumu la tl veFrequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Phi) (g) (g) Percent Percent (Phi) (Phi) (g) (g) Percent Percent ================================================================ ===================-===-======================-======-=-=-====== -2.00 -2.125 10.219 10.219 11.6340 11.6340 -2.00 -2.125 9.351 9.351 10.9926 10.9926 -1.75 -1. 675 1.794 12.013 2.0424 13.6765 -1.75 -1.675 2.655 12.006 3.1211 14.1137 -1.50 -1. 625 1.604 13.617 1.6261 15.5026 -1.50 -1.625 4.169 16.175 4.9009 19.0146 -1.25 -1.375 2.092 15.709 2.3617 17.6643 -1.25 -1.375 4.696 20.671 5.5204 24.5351 -1.00 -1.125 2.101 17.610 2.3919 20.2762 -1.00 -1.125 4.690 25.761 5.7465 30.2635 -0.75 -0.675 2.660 20.690 3.2766 23.5550 -0.75 -0.675 5.605 31.566 6.6241 37.1077 -0.50 -0.625 3.415 24.105 3.6679 27.4429 -0.50 -0.625 7.604 39.170 6.9369 46.0466 -0.25 -0.375 3.974 26.079 4.5243 31.9672 -0.25 -0.375 9.035 46.205 10.6212 56.6676 0.00 -0.125 4.334 32.413 4.9341 36.9013 0.00 -0.125 6.166 56.373 9.6020 66.2697 0.25 0.125 5.552 37.965 6.3206 43.2221 0.25 0.125 7.617 64.190 9.1693 75.4591 0.50 0.375 5.510 43.475 6.2730 49.4951 0.50 0.375 5.123 69.313 6.0224 61.4614 0.75 0.625 6.052 49.527 6.6900 56.3651 0.75 0.625 4.069 73.362 4.7633 66.2646 1. 00 0.675 7.131 56.656 6.1164 64.5036 1. 00 0.675 3.214 76.596 3.7762 90.0430 1.25 1.125 6.676 65.334 9.6774 74.3610 1.25 1.125 2.619 79.215 3.0766 93.1216 1. 50 1.375 5.612 71.146 6.6166 60.9976 1. 50 1.375 1.226 60.441 1.4412 94.5630 1.75 1. 625 7.067 76.233 6.0664 69.0661 1.75 1.625 1.217 61.656 1.4307 95.9937 2.00 1.675 3.675 62.106 4.4116 93.4777 2.00 1.675 0.526 62.166 0.620796 .61442.25 2.125 1.663 63.991 2.1437 95.6214 2.25 2.125 0.242 62.426 0.264596 .69692.50 2.375 0.750 64.741 0.6539 96.4753 2.50 2.375 0.132 62.560 0.1552 97.0541 2.75 2.625 0.217 64.956 0.2470 96.7223 2.75 2.625 0.061 62.621 0.0717 97.1256 3.00 2.675 0.065 65.043 0.0966 96.6191 3.00 2.675 0.040 62.661 0.0470 97.1726 3.25 3.125 0.047 65.090 0.0535 96.6726 3.25 3.125 0.030 62.691 0.0353 97.2061->.3.50 3.375 0.069 65.159 0.0766 96.9512 3.50 3.375 0.036 62.727 0.0423 97.2504 3.75 3.625 0.120 65.279 0.1366 97.0676 3.75 3.625 0.052 62.779 0.0611 97.3115 4.00 3.675 0.056 65.337 0.0660 97.1536 4.00 3.675 0.037 62.616 0.0435 97.3550 6.00 6.000 0.400 65.737 0.4554 97.6092 6.00 6.000 0.400 63.216 0.4702 97.6252 PAN 2.100 67. 637 2.3906 100.0000 PAN 1.650 65.066 2.1746100.0000================================================================ =-===================================-======-================-== Mean: 0.230 0.440 0.452 0.464 0.466 Mean: -0.456 -0.250 -0.239 -0.226 -0.207 Std Dev: 1.370 1.909 1.963 2.019 2.136Std Dev:1.123 1.777 1. 633 1.692 2.013 Rel Dis: 5.946 4 .340 STATISTICAL MEASURES Rel Dis: -2.465 -7.106 STATISTICAL MEASURES Skewness: -0.071 1.967 CALCULATED USING Skewness: 1. 010 3.215 CALCULATED USING Kurtosis: 3.353 10.663 METHOD OF MOMENTS Kurtosis: 7.247 17.196 METHOD OF MOMENTS 5th MM: 4.900 44.220 Std Dev = standard deviation 5 th MM: 32.271 66.623 Std Dev=standard deviation6th MM: 31.422 200.065 Rel Dis = relative dispersion 6 th MM: 164.271 447.062 Rel Dis = relative dispersion 7th MM: 107.900 667.533=std dev/mean 7 th MM: 1026.5302309.566=std dev/mean6 th MM:464.574 3971.647 MM= moment measure6th MM: 5672.073 11967.127 MM= moment measureMedian: 0.347 0.393 Median: -0.556 -0.532

    PAGE 45

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Stat1st1cal results can vary greatly depend1ng on how (IF PRESENT) the pan fract10n 1s treated. The pan m1d-po1nt for th1s sample 1s set at 9.00 ph1. Results for var10us pan m1d-po1nts are llsted below. If the pan fraction m1d-po1nt 1s large and the means slgn1f1cantly 1ncrease 1n value for 1ncreas1ng pan m1dpo1nts the pan fract10n needs further analys1s (e.g., settl1ng tube) at 1/4-ph1 1ntervals, and moment measures recalculated. ------------------------------------------------------------------------------------------------------------------------------Stat. MeasurePan ExcludedMOMENT MEASURES Pan at Pan at 9.00 Ph1 9.50 Ph1 Pan at 11.00Ph1Pan at 10.00 Phi-------------------------------------------------------------------------------------------------------------------------------THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Stat1st1cal results can vary greatly depend1ng on how (IF PRESENT) the pan fract10n 1s treated. The pan m1d-po1nt for th1s sample 1s set at 9.00 ph1. Results for var10us pan m1d-points are llsted below. If the pan fract10n m1d-po1nt 1s large and the means slgn1f1cantly 1ncrease 1n value for 1ncreas1ng pan m1dpo1nts the pan fraction needs further analys1s (e.g., settl1ng tube) at 1/4-ph1 1ntervals, and moment measures recalculated. ================================================================ Stat. MeasureMOMENT MEASURESPan at Pan at 9.00 Ph1 9.50 Ph1Pan at 11.00 Ph1 Pan ExcludedPan at10.00 Phi================================================================ ================================================================ SlB1GS23A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlB1GS24A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ================================================================ ================================================================ ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulat1ve Frequency Cumulat1ve Sleve M1dFrequency Cumulat1ve Frequency Cumulat1ve Size Po1nt We1ght We1ght We1ght We1ght Size Po1nt We1ght We1ght We1ght Weight (PhlJ (PhlJ (g) (g) Percent Percent (PhlJ (PhlJ (g) (g) Percent Percent----------------------------------------------------------------================================================================-----------------------------------------------------------------2.00 -2.125 5.906 5.906 7.2421 7.2421 -2.00 -2.125 1. 406 1.406 1.6040 1.6040 -1.75 -1.675 1.439 7.347 1.7639 9.0060 -1.75 -1. 675 0.634 2.040 0.7233 2.3273 -1.50 -1. 625 1.764 9.131 2.1666 11.1926 -1.50 -1.625 0.702 2.742 0.6009 3.1262 -1.25 -1. 375 2.090 11.221 2.5619 13.7546 -1.25 -1.375 0.932 3.6741. 06 334.1914 -1.00 -1.125 2.122 13.343 2.6012 16.3559 -1.00 -1.125 1.064 4.736 1. 2136 5.4053 -0.75 -0.675 2.459 15.602 3.0143 19.3702 -0.75 -0.675 1. 569 6.307 1.7900 7.1953 -0.50 -0.625 3.104 16.906 3.6049 23.1751 -0.50 -0.625 2.270 6.577 2.5697 9.7650 -0.25 -0.375 3.215 22.121 3.9410 27.1160 -0.25 -0.375 5 .575 14.152 6.3602 16.1451 0.00 -0.125 3.306 25.429 4.0550 31.1710 0.00 -0.125 10.367 24.519 11.6270 27.9722 0.25 0.125 4.500 29.929 5.5161 36.6671 0.25 0.125 13.157 37.676 15.0100 42.9621 0.50 0.375 4.754 34.663 5.6275 42.5146 0.50 0.375 9.560 47.236 10.9064 53.6665 0.75 0.625 5.637 40.520 7.1550 49.6696 0.75 0.625 6.396 55.634 9.5607 63.4693 1. 00 0.675 7.434 47.954 9.1126 56.7623 1. 00 0.675 7.743 63.377 6.6335 72.3026 1.25 1.125 9.237 57.191 11.3226 70.1051 1.25 1.125 7.353 70.730 6.3666 60.6913 1. 50 1.375 6.190 63.361 7.5677 77.6926 1. 50 1.375 4.066 74 .616 4.6615 65.3526 1.75 1. 625 6.661 70.262 6.4346 66.1276 1.7 5 1. 625 4.450 79.266 5.0767 90.4295 2.00 1.675 4.152 74.414 5.0695 91.2171 2.00 1. 675 2.391 61.657 2.7277 93.1573 2.25 2.125 2.646 77.260 3.4666 94.7057 2.25 2.125 1.342 62.999 1.5310 94.6663 2.50 2.375 1.369 76.629 1.6761 96.3639 2.50 2.375 0.724 63.723 0.6260 95.5142 2.75 2.625 0.314 76.943 0.3649 96.7666 2.75 2.625 0.345 64.066 0.3936 95.9076 3.00 2.675 0.066 79.031 0.1079 96.6766 3.00 2.675 0.169 64.237 0.1926 96.1006....3.25 3.125 0.042 79.073 0.0515 96.9261 3.25 3.125 0.065 64.322 0.0970 96.1976 N 3.50 3.375 0.045 79.116 0.0552 96.9633 3.50 3.375 0.132 64.454 0.1506 96.3462 3.75 3.625 0.069 79.167 0.0646 97.0679 3.75 3.625 0.245 64.699 0.2795 96.6277 4.00 3.675 0.042 79.229 0.0515 97.1194 4.00 3.675 0.156 64.655 0.1760 96.6057 6.00 6.000 0.200 79.429 0.2452 97.3645 6.00 6.000 0.350 65.205 0.3993 97.2050 PAN 2.150 61.579 2.6355 100.0000 PAN 2.450 67.655 2.7950 100.0000 ================================================================ ================================================================ Mean: 0.422 0.648 0.661 0.674 0.701 Mean: 0.459 0.696 0.712 0.726 0.754 Std Dev: 1.290 1.879 1.937 1.999 2.125 Std Dev: 0.980 1.714 1.782 1.852 1.995 Rel D1s: 3.057 2.900 STATISTICAL MEASURES Rel D1s: 2.134 2.455 STATISTICAL MEASURES Skewness: -0.344 2.067 CALCULATED USING Skewness: 0.663 3.200 CALCULATED USING Kurtos1s: 3.101 11.172 METHOD OF MOMENTS Kurtosis: 7.319 16.280 METHOD OF MOMENTS 5th MM: 1. 546 46.066 Std Dev = standard deviat10n 5 th MM: 24.030 76.223 Std Dev = standard dev1at1on 6 th MM: 23.655 208.005 Rel D1s = relat1ve d1spers1on 6th MM: 154.329 368.972 Rel D1s=relat1ve d1spers1on7 th MM: 63.550 916.236 = std dev/mean 7th MM: 774.5591776.624= std dev/mean8 th MM:336.927 4074.053 MM= moment measure8 th MM: 4471.010 6588.731MM= moment measureMed1an: 0 .591 0.634 Med1an: 0.254 0.286 ================================================================

    PAGE 46

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-paint is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00PhiPan Excluded Pan at 10.00 Phi ================================================================ THISNOTE APPLIES ONLY IF A PAN FRACTION IS PRESENTStatistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ S ta t. Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at11 .00 PhiPan ExcludedPan at10.00 Phi================================================================ ================================================================ SlB1GS25A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlB1GS26A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ---------------------------------------------------------------================================================================----------------------------------------------------------------ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (PhU (g r (g) Percent Percent (PhU (Phi) (g) (g) Percent Percent ================================================================ ================================================================ -2.00 -2.125 0.285 0.285 0.3618 0.3618 -2.00 -2.125 2.754 2.754 3.1465 3.1465 -1.75 -1.875 0.109 0.394 0.1384 0.5001 -1.75 -1. 875 0.131 2.885 0.1497 3.2962 -1.50 -1. 625 0.325 0.719 0.4125 0.9127 -1.50 -1.625 0.253 3.138 0.2891 3.5852 -1.25 -1.375 0.365 1.084 0.4633 1. 3760 -1.25 -1.375 0.391 3.529 0.4467 4.0319 -1.00 -1.125 0.919 2.003 1.1666 2.5426 -1.00 -1.125 0.231 3.760 0.2639 4.2959 -0.75 -0.875 2.551 4 .554 3.2382 5.7807 -0.75 -0.875 0.639 4.399 0.7301 5.0259 -0.50 -0.625 6.448 11.002 8.1849 13.9657 -0.50 -0.625 1.675 6.074 1.9137 6.9397 -0.25 -0.375 10.795 21.797 13.7029 27.6685 -0.25 -0.375 6.231 12.305 7.1190 14.0587 0.00 -0.125 12.117 33.914 15.3810 43.0495 0.00 -0.125 10.297 22.602 11.7645 25.8232 0.25 0.125 13.676 47.590 17.3600 60.4095 0.25 0.125 10.754 33.356 12.2866 38.1098 0.50 0.375 9.481 57.071 12.0349 72.4444 0.50 0.375 7.229 40.585 8.2593 46.3691 0.75 0.625 7.170 64.241 9.1014 81.5458 0.75 0.625 6.335 46.920 7.2378 53.6069 1. 00 0.875 5.066 69.307 6.4306 87.9765 1. 00 0.875 6.608 53.528 7.5498 61.1567 1. 25 1.125 3.510 72.817 4.4555 92.4320 1. 25 1.125 8.700 62.228 9.9399 71.0966 1. 50 1.375 1.384 74.201 1.7568 94.1888 1. 50 1.375 7.043 69.271 8.0468 79.1433 1 .75 1.625 1.496 75.697 1.8990 96.0878 1. 7 5 1.625 8.767 78.038 10.0165 89.1598 2.00 1.875 0.655 76.352 0.8314 96.9192 2.00 1.875 4 .354 82.392 4.9745 94.1343 2.25 2.125 0.273 76.625 0.3465 97.2658 2.25 2.125 1.862 84.254 2.1274 96.2617 2.50 2.375 0.119 76.744 0.1511 97.4168 2.50 2.375 0.866 85.120 0.9894 97.2511 2.75 2.625 0.052 76.796 0.0660 97.4828 2.75 2.625 0.322 85.442 0.3679 97.6190 3.00 2.875 0.035 76.831 0.0444 97.5273 3.00 2.875 0.116 85.558 0.1325 97.7515,l>..3.253.125 0.023 76.854 0.0292 97.5565 3.25 3.125 0.044 85.602 0.0503 97.8018 W 3.50 3.375 0.024 76.878 0.0305 97.5869 3.50 3.375 0.040 85.642 0.0457 97.8475 3.75 3.625 0.029 76.907 0.0368 97.6237 3.75 3.625 0.055 85.697 0.0628 97.9103 4.00 3.875 0.022 76.929 0.0279 97.6517 4.00 3.875 0.029 85.726 0.0331 97.9435 8.00 6.000 0.150 77.079 0.1904 97.8421 8.00 6.000 0.200 85.926 0.2285 98.1720 PAN 1.700 78.779 2.1579 100.0000 PAN 1.600 87.526 1.8280 100.0000 ================================================================ ================================================================ Mean: 0.147 0.338 0.349 0.360 0.381 Mean: 0.607 0.760 0.769 0.778 0.797 Std Dev: 0.721 1.478 1.541 1.6 06 1.738 Std Dev: 0.985 1.494 1.544 1.597 1.706 Rel Dis: 4.906 4.372 STATISTICAL MEASURES Rel Dis: 1.624 1.965 STATISTICAL MEASURES Skewness: 1.365 4.460 CALCULATED USING Skewness: -0.101 2.944 CALCULATED USING Kurtosis: 11.843 26.369 METHOD OF MOMENTS Kurtosis: 5.265 18.143 METHOD OF MOMENTS 5th MM: 73.380 152.582 Std Dev = standard deviation 5th MM: 6.913 94.821 Std Dev = standard deviation 6th MM: 592.387 891.256 Rel Dis = relative dispersion 6 th MM: 82.578 527.536 Rel Dis = relative dispersion 7th MM: 4638.975 5208.228 = std dev/mean 7th MM: 310.617 2887.393 = std dev/mean 8th MM: 37475.425 30471.623MM=moment measure 8 th MM: 2041.913 15923.223 MM = moment measure Median: -0.040 -0.025 Median: 0.469 0.500 ================================================================

    PAGE 47

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure Pan Excluded MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00 Phi Pan at 10.00 Phi ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00 Phi Pan Excluded Pan at 10.00 Phi ================================================================ ================================================================ ================================================================ SlB1GS27A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlB1GS28A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ================================================================ ================================================================ ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight We igh t Weight (Phi) (Phi) (g) (g) Percent Percent (Phi) (Phi) (g) (g) Percent Percent ================================================================ ================================================================ -2.00 -2.125 12.493 12.493 16.3542 16.3542 -2.00 -2.125 0.441 0.441 0.6230 0.6230 -1.75 -1.875 5.150 17.643 6.7417 23.0960 -1.75 -1. 875 0.289 0.730 0.4083 1.0312 -1.50 -1. 625 6.391 24.034 8.3663 31.4622 -1. 50 -1.625 0.467 1.197 0.6597 1.6909 -1.25 -1.375 6.14 8 30.182 8.0482 39.5104 -1.25 -1.375 0.313 1.510 0.4422 2.1331 -1.00 -1.125 5.988 36.170 7.8387 47.3491 -1.00 -1.125 0.420 1.930 0.5933 2.7264 -0.75 -0.875 5.621 41. 791 7.3583 54.7074 -0.75 -0.875 0.683 2.613 0.9648 3.6913 -0.50 -0.625 5.412 47.203 7. 0847 61.7921 -0.50 -0.625 1.816 4.429 2.5654 6.2566 -0.25 -0.375 5.058 52.261 6.6213 68.4134 -0.25 -0.375 4.870 9.299 6.8796 13.1362 0.00 -0.125 4.16 3 56.424 5.4497 73.8631 0.00 -0.125 8.375 17.674 11.8309 24.9672 0.25 0.125 3.981 60.405 5.2114 79.0745 0.25 0.125 9.231 26.905 13.0402 38.0073 0.50 0.375 2.877 63.282 3.7662 82.8407 0.50 0.375 6.508 33.413 9.1935 47.2008 0.75 0.625 2.302 65.584 3.0135 85.8542 0.75 0.625 5.770 39.183 8.1510 55.3518 1. 00 0.875 1.818 67.402 2.3799 88.2341 1. 00 0.875 5.808 44.991 8.2047 63.5565 1.25 1.125 1 .248 68.650 1.6337 89.8678 1. 25 1.125 7.132 52.123 10.0750 73.6315 1. 5 0 1.375 0.574 69.224 0.7514 90.6192 1.50 1.375 5.349 57.472 7.5563 81.1878 1. 7 5 1. 625 0.767 69.991 1.0041 91.6232 1.75 1.625 6.640 64.112 9.3800 90.5677 2.00 1.875 0.925 70.916 1.2109 92.8341 2.00 1 .875 3.135 67.247 4.4287 94.9964 2.25 2.125 0.733 71.649 0.9595 93.7937 2.25 2.125 1.303 68.550 1.8407 96.8371 2.50 2.375 0.229 71.878 0.2998 94.0935 2.50 2.375 0.583 69.133 0.8236 97.6607 2.75 2.625 0.068 71.946 0.0890 94.1825 2.75 2.625 0.199 69.332 0.2811 97.9418 3.00 2.875 0.062 72.008 0.0812 94.2636 3.00 2.875 0.068 69.400 0.0961 98.0378.",.3.25 3.125 0.051 72.059 0.0668 94.3304 3.25 3.125 0.025 69.425 0.0353 98.0731.",.3.50 3.375 0.055 72.114 0.0720 94.4024 3.50 3.375 0.026 69.451 0.0367 98.1099 3.75 3.625 0.068 72.182 0.0890 94.4914 3.75 3.625 0.022 69.473 0.0311 98.1410 4.00 3.875 0.058 72.240 0.0759 94.5674 4.00 3.875 0.016 69.489 0.0226 98.1636 8.00 6.000 0.750 72.990 0.9818 95.5492 8.00 6.000 0.000 69.489 0.0000 98.1636 PAN 3.400 76.390 4 .4508 100.0000 PAN 1.300 70.789 1. 8364 100.0000 ================================================================ ================================================================Mean: -0.753 -0.319 -0.296 -0.274 -0.230 Mean: 0.601 0.755 0.764 0.774 0.792 Std Dev: 1.305 2.393 2.477 2.567 2.74 9Std Dev:0 .854 1.416 1.468 1.524 1.638 Rel Dis: -1. 734 -7.509 STATISTICAL MEASURES Rel Dis: 1.421 1.875 STATISTICAL MEASURES Skewness: 1.854 2.791 CALCULATED USING Skewness: -0.181 3.519 CALCULATED USING Kurtosis: 9.158 10.999 METHOD OF MOMENTS Kurtosis: 3.075 21.841 METHOD OF MOMENTS5 th MM:41.65341. 7 06Std Dev = standard deviation 5 th MM: -2.594 124.154 Std Dev=standard deviation6th MM: 208.607 160.893 Rel Dis = relative dispersion 6 th MM: 18.361 726.374 Rel Dis = relative dispersion 7th MM: 1057.452 621.975 = std dev/mean 7th MM: -24.999 4221.159=std dev/mean8th MM: 5421.4082411. 007MM = moment measure8 th MM:149.598 24586.804 MM = moment measure Median: -1.111 -1.035 Median: 0.433 0.461

    PAGE 48

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ------------------------------------------------------------------------------------------------------------------------------Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00 PhiPan at10.00 PhiPan Excluded ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. MeasureMOMENT MEASURESPan at Pan at 9.00 Phi 9.50 PhiPan at11 .00 PhiPan Excluded Pan at 10.00 Phi ================================================================ ================================================================ SlB1GS2AENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlB1GS3A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ================================================================ ================================================================ ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Phi) (g) (g) Percent Percent (Phi) (Phi) (g) (g) Percent Percent----------------------------------------------------------------================================================================-----------------------------------------------------------------2.00 -2.125 16.434 16.434 21.0199 21.0199 -2.00 -2.125 13.676 13.676 20.1663 20.1663 -1.75 -1.875 4.925 21.359 6.2993 27.3192 -1.75 -1. 875 3.132 16.808 4.6184 24.7847 -1.50 -1. 625 4 .537 25.896 5.8031 33.1223 -1. 50 -1.625 4.391 21.199 6.4749 31.2596 -1.25 -1. 375 5.070 30.966 6.4848 39.6071 -1.25 -1.375 4.049 25.248 5.9706 37.2302 -1.00 -1.125 4.771 35.737 6.1023 45.7094 -1.00 -1.125 3.384 28.632 4.9900 42.2201 -0.75 -0.875 4.671 40.408 5.9744 51.6839 -0.75 -0.875 3.378 32.010 4 .9811 47.2013 -0.50 -0.625 4.068 44.476 5.2032 56.8870 -0.50 -0.625 3.433 35.443 5.0622 52.2635 -0.25 -0.375 3.931 48.407 5.0279 61.9150 -0.25 -0.375 3.256 38.699 4.8012 57.0647 0.00 -0.125 3.463 51.870 4.4294 66.3443 0.00 -0.125 2.701 41.400 3.9828 61.0475 0.25 0.125 3.911 55.781 5.0024 71.3467 0.25 0.125 2.937 44.337 4.3308 65.3784 0.50 0.375 3.392 59.173 4.3385 75.6853 0.50 0.375 2.384 46.721 3.5154 68.8938 0.75 0.625 3.400 62.573 4.3488 80.0340 0.75 0.625 2.367 49.088 3.4903 72.3841 1. 00 0.875 3.530 66.103 4.5150 84.5491 1. 00 0.875 2.556 51.644 3.7690 76.1531 1. 25 1.125 3.498 69.601 4.4741 89.0232 1. 25 1.125 2.736 54.3804.0344 80.1876 1. 50 1.375 1.700 71.301 2.1744 91.1976 1. 50 1.375 1.640 56.020 2.4183 82.6059 1.75 1. 625 1.975 73.276 2.5261 93.7237 1. 75 1.625 2.668 58.688 3.9342 86.5400 2.00 1.875 1.065 74 .341 1.3622 95.0859 2.00 1.875 2.307 60.995 3.4019 89.9419 2.25 2.125 0.546 74.887 0.6984 95.7842 2.25 2.125 1.784 62.779 2.6306 92.5725 2.50 2.375 0.252 75.139 0.3223 96.1066 2.50 2.375 1.094 63.873 1.6132 94.1857 2.75 2.625 0.094 75.233 0.1202 96.2268 2.75 2.625 0.401 64.274 0.5913 94.7770 3.00 2.875 0.050 75.283 0.0640 96.2908 3.00 2.875 0.147 64.421 0.2168 94.9938 3.25 3.125 0.032 75.315 0.0409 96.3317 3.25 3.125 0.067 64.488 0.0988 95.0926U'13.503.375 0.036 75.351 0.0460 96.3777 3.50 3.375 0.095 64.583 0.1401 95.2327 3.75 3.625 0.048 75.399 0.0614 96.4391 3.75 3.625 0.122 64.705 0.1799 95.4126 4.00 3.875 0.034 75.433 0.0435'96.48264.00 3.875 0.061 64.766 0.0899 95.5025 8.00 6.000 0.250 75.683 0.3198 96.8024 8.00 6.000 0.300 65.066 0.4424 95.9449 PAN 2.500 78.183 3.1976 100.0000 PAN 2.750 67.816 4.0551 100.0000 ---------------------------------------------------------------================================================================ ---------------------------------------------------------------Mean: -0.658 -0.349 -0.333 -0.317 -0.285 Mean: -0.434 -0.052 -0.031 -0.011 0.029 Std Dev: 1.315 2.144 2.212 2.285 2.433Std Dev:1. 513 2.390 2.462 2.542 2.706 Rel Dis: -2.000 -6.147 STATISTICAL MEASURES Rel Dis: -3.484 -46.176 STATISTICAL MEASURES Skewness: 0.841 2.712 CALCULATED USING Skewness: 0.751 2.231 CALCULATED USING Kurtosis: 4.026 12.193 METHOD OF MOMENTS Kurtosis: 3.257 8.918 METHOD OF MOMENTS 5th MM: 13.480 51.796 Std Dev = standard deviation 5 th MM: 8.460 32.553 Std Dev=standard deviation 6th MM: 62.967 224.929 Rel Dis = relative dispersion 6th MM: 32.820 123.002 Rel Dis = relative dispersion 7th MM: 299.651 976.742 = std dev/mean7 th MM:126.924 463.625=std dev/mean8th MM: 1484.196 4249.231 MM = moment measure 8 th MM: 522.5571752.436MM=moment measureMedian: -1. 012 -0.945 Median: -0.837 -0.737 ================================================================

    PAGE 49

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. -------------------------------------------------------------------------------------------------------------------------------Stat. Measure Pan ExcludedMOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at10.00Phi Pan at 11. 00 Phi ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00 Phi Pan Excluded Pan at10.00Phi ================================================================================================================================SlB1GS4A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlB1GS5A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ================================================================ ================================================================ ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Phi) (g) (g) Percent Percent (Phi) (Phl) (g) (g) Percent Percent ================================================================ ================================================================ -2.00 -2.125 14.154 14.154 21.3012 21.3012 -2.00 -2.125 4.212 4.212 5.5011 5.5011 -1.75 -1. 875 2.340 16.494 3.5216 24.8228 -1.75 -1. 875 1.710 5.922 2.2334 7.7345 -1. 50 -1.625 3.371 19.865 5.0732 29.8960 -1. 50 -1.625 2.283 8.205 2.9817 10.7162 -1.25 -1.375 4.346 24.211 6.5406 36.4366 -1.25 -1.375 2.612 10.817 3.4114 14.1277 -1.00 -1.125 3.753 27.964 5.6481 42.0847 -1.00 -1.125 3.267 14.084 4.2669 18.3946 -0.75 -0.875 4.226 32.190 6.3600 48.4446 -0.75 -0.875 3.699 17.783 4.8311 23.2257 -0.50 -0.625 4 .451 36.641 6.6986 55.1432 -0.50 -0.625 4.524 22.307 5.9086 29.1343 -0.25 -0.375 3.999 40.640 6.0183 61.1615 -0.25 -0.375 5.279 27.586 6.8947 36.0290 0.00 -0.125 3.517 44.157 5.2929 66.4545 0.00 -0.125 5.776 33.362 7.5438 43.5729 0.25 0.125 3.778 47.935 5.6857 72.1402 0.25 0.125 7.064 40.426 9.2260 52.7989 0.50 0.375 3.069 51.004 4.6187 76.7589 0.50 0.375 6.253 46.679 8.1668 60.9657 0.75 0.625 2.876 53.880 4.3283 81.0872 0.75 0.625 5.700 52.379 7.4446 68.4103 1. 00 0.875 2.755 56.635 4.1462 85.2333 1. 00 0.875 5.502 57.881 7.1860 75.5962 1. 25 1.125 2.312 58.947 3.4795 88.7128 1. 25 1.125 5.567 63.448 7.2709 82.8671 1. 50 1.375 1.225 60.172 1.8436 90.5564 1. 50 1.375 3.206 66.654 4.1872 87.0543 1.75 1.625 1.348 61.520 2.0287 92.5851 1.7 5 1.625 4.279 70.933 5.5886 92.6429 2.00 1.875 0.871 62.391 1.3108 93.8959 2.00 1. 875 2.228 73.161 2.9099 95.5529 2.25 2.125 0.636 63.027 0.9572 94.8530 2.25 2.125 0.967 74.128 1.2630 96.8158 2.50 2.375 0.451 63.478 0.6787 95.5318 2.50 2.375 0.303 74.431 0.3957 97.2116 2.75 2.625 0.213 63.691 0.3206 95.8523 2.75 2.625 0.109 74.540 0.1424 97.3539 3.00 2.875 0.101 63.792 0.1520 96.0043 3.00 2.875 0.062 74.602 0.0810 97.4349 3.25 3.125 0.055 63.847 0.0828 96.0871 3.25 3.125 0.063 74.665 0.0823 97.5172 en 3.50 3.375 0.077 63.924 0.1159 96.2030 3.50 3.375 0.003 74.668 0.0039 97.5211 3.75 3.625 0 141 64.065 0.2122 96.4152 3.75 3.625 0.033 74.701 0.043197. 56424.00 3.875 0.082 64.147 0.1234 96.5386 4.00 3.875 0.065 74.766 0.0849 97.6491 8.00 6.000 0.450 64.597 0.6772 97.2158 8.00 6.000 0.100 74.866 0.1306 97.7797 PAN 1.850 66.447 2.7842 100.0000 PAN 1.700 76.566 2.2203100.0000---------------------------------------------------------------================================================================ ---------------------------------------------------------------Mean: -0.579 -0.312 -0.298 -0.284 -0.256 Mean: 0.079 0.277 0.288 0.299 0.322 Std Dev: 1.385 2.094 2.152 2.217 2.349Std Dev:1.150 1.745 1.799 1.857 1.976 Rel Dis: -2.393 -6.71 0 STATISTICAL MEASURES Rel Dis: 14.537 6.294 STATISTICAL MEASURES Skewness: 1.126 2.638 CALCULATED USING Skewness: 0.004 2.666 CALCULATED USING Kurtosis: 5.42911. 94 4METHOD OF MOMENTS Kurtosis: 3.198 14.676 METHOD OF MOMENTS 5th MM: 19.777 50.989 Std Dev = standard deviation 5 th MM: 4.445 70.454 Std Dev = standard deviation 6th MM: 89.175 224.232 Rel Dis = relative dispersion 6th MM: 32.855 353.608 Rel Dis = relative dispersion 7 th MM: 404.799 988.189 = std dev/mean 7 th MM: 131.5011760.851=std dev/mean 8th MM: 1887.307 4370.988 MM= moment measure8 th MM:703.652 8797.286MM=moment measure Median: -0.869 -0.817 Median: 0.019 0.049 ================================================================

    PAGE 50

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. MeasureMOMENT MEASURESPan at Pan at 9.00 Phi 9.50 Phi Pan at11.00 PhiPan Excluded Pan at 10.00 Phi ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. MeasureMOMENT MEASURESPan at Pan at 9.00 Phi 9.50 PhiPan at 11.00 Phi Pan Excluded Pan at 10.00 Phi ================================================================ ================================================================ SlB1GS6A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlB1GS7A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ================================================================ ================================================================ ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Phl) (g) (g) Percent Percent (Phl) (Phi) (g) (g) Percent Percent ================================================================ ================================================================ -2.00 -2.125 11.373 11.373 16.0624 16.0624 -2.00 -2.125 6.893 6.893 9.9387 9.9387 -1.75 -1.875 4.041 15.414 5.7072 21.7696 -1.75 -1.875 1.749 8.642 2.5218 12.4605 -1.50 -1.625 5.376 20.790 7.5927 29.3623 -1.50 -1.625 1.813 10.455 2.6141 15.0746 -1.25 -1.375 5.588 26.378 7.8921 37.2544 -1.25 -1. 375 1.773 12.228 2.5564 17.6310 -1.00 -1.125 5.622 32.000 7.9401 45.1945 -1.00 -1.125 1.860 14 .088 2.6819 20.3129 -0.75 -0.875 5.567 37.567 7.8624 53.0570 -0.75 -0.875 2.049 16.137 2.9544 23.2672 -0.50 -0.625 5.495 43.062 7.7608 60.8177 -0.50 -0.625 2.466 18.603 3.5556 26.8229 -0.25 -0.375 4.471 47.533 6.3145 67.1323 -0.25 -0.375 2.719 21.322 3.9204 30.7433 0.00 -0.125 3.644 51.177 5.1465 72.2788 0.00 -0.125 2.821 24.143 4.0675 34.8108 0.25 0.125 3.495 54.672 4.9361 77.2149 0.25 0.125 3.537 27.680 5.0998 39.9106 0.50 0.375 2.662 57.334 3.7596 80.9745 0.50 0.375 3.592 31. 272 5.1792 45.0898 0.75 0.625 2.429 59.763 3.4305 84.4051 0.75 0.625 4 .381 35.653 6.3168 51.4065 1. 00 0.875 2.288 62.051 3.2314 87.6365 1. 00 0.875 5.730 41.383 8.2618 59.6684 1. 25 1.125 1.824 63.875 2.5761 90.2126 1.25 1.125 7.286 48.669 10.5054 70.1737 1 .50 1.375 0.818 64.693 1.1553 91.3678 1. 50 1.375 5 .198 53.867 7.494877 .66851. 7 5 1.625 1.029 65.722 1.4533 92.8211 1 .75 1.625 5 .142 59.009 7.4140 85.0825 2.00 1. 875 0.660 66.382 0.9321 93.7533 2.00 1.875 4.373 63.382 6.3052 91.3878 2.25 2.125 0.473 66.855 0.6680 94.4213 2.25 2.125 2.511 65.893 3.6205 95.0083 2.50 2.375 0.365 67.220 0.5155 94.9368 2.50 2.375 1.201 67.094 1.7317 96.7400 2.75 2.625 0.176 67.3% 0.2486 95.1854 2.75 2.625 0.301 67.395 0.4340 97.1740 3.00 2.875 0.110 67. 506 0.1554 95.3407 3.00 2.875 0.091 67.486 0.1312 97.3052.".3.25 3.125 0.069 67.575 0 0975 95.4382 3.25 3.125 0.047 67.533 0.0678 97.3729 -J 3.50 3.375 0.094 67.669 0.1328 95.5709 3.50 3.375 0.054 67.587 0.0779 97.4508 3.75 3.625 0.154 67.823 0.2175 95.7884 3.75 3.625 0.108 67.695 0.1557 97.6065 4.00 3.875 0.082 67.905 0.1158 95.9042 4.00 3.875 0.060 67.755 0.0865 97.6930 8.00 6.000 0.500 68.405 0.7062 96.6104 8.00 6.000 0.150 67.905 0.2163 97.9093 PAN 2.400 70.805 3.3896 100.0000 PAN 1.450 69.355 2.tJ907100.0000=============================================================== ================================================================ Mean: -0.685 -0.356 -0.339 -0.322 -0.288 Mean: 0.330 0.511 0.522 0.532 0.553 Std Dev: 1. 299 2.178 2.248 2.324 2.478 Std Dev: 1.382 1.852 1.897 1. 948 2.053 Rei Dis: -1.898 -6.115 STATISTICAL MEASURES Rei Dis: 4 .184 3.621 STATISTICAL MEASURES Skewness: 1.527 2.878 CALCULATED USING Skewness: -0.292 1.763 CALCULATED USING Kurtosis: 7.325 12.452 METHOD OF MOMENTS Kurtosis: 2.632 10.240 METHOD OF MOMENTS5 th MM:30.800 51.871 Std Dev = standard deviation 5th MM: 1.063 42.754 Std Dev = standard deviation 6th MM: 149.709 220.540 Rei Dis = relative dispersion 6 th MM: 16.160 199.439 Rei Dis = relative dispersion 7th MM: 740.842 940.027 = std dev/mean 7th MM: 39.644 904.916 = std dev/mean 8th MM: 3740.365 4018.496 MM = moment measure 8 th MM: 197.682 4148.815MM=moment measure Median: -1.026 -0.972 Median: 0.528 0.569 ================================================================

    PAGE 51

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Stat1st1cal results can vary greatly depend1ng on how (IF PRESENT) the pan fract10n 1s treated. The pan m1d-po1nt for th1s sample 1s set at 9.00 ph1. Results for var10us pan m1d-po1nts are l1sted below. If the pan fract10n m1d-po1nt 1s large and the means s1gn1f1cantly 1ncrease 1n value for 1ncreas1ng pan m1dpo1nts the pan fract10n needs further analys1s (e.g., settl1ng tube) at 1/4-ph1 Intervals, and moment measures recalculated. ================================================================ Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Ph1 9.50 Ph1 Pan at 11.00Ph1 Pan Excluded Pan at 10.00 Ph1 ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION 1$ PRESENT StatIst1cal results can vary greatly depend1ng on how (IF PRESENT) the pan fract10n 1s treated. The pan m1d-po1nt for th1s sample 1s set at 9.00 ph1. Results for var10us pan m1d-po1nts are l1sted below. If the pan fract10n m1d-po1nt 1s large and the means s1gn1f1cantly 1ncrease 1n value for 1ncreas1ng pan m1dpo1nts the pan fract10n needs further analys1s (e.g., settl1ng tube) at 1/4-ph1 1ntervals, and moment measures recalculated. ============================================-=================== Stat. MeasureMOMENT MEASURESPan at Pan at 9.00 Ph1 9.50 Ph1Pan at 11.00Ph1Pan Excluded Pan at 10.00 Ph1================================================================ ================================================================ SlB1GS8A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlB1GS9A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ================================================================ ================================================================ ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS S1eve M1dFrequency Cumulat1ve Frequency Cumulat1ve S1eve M1dFrequency Cumulat1ve Frequency Cumulallve S1ze Po1nt We1ght We1ght We1ght We1ght S1ze Po1nt We1ght We1ght We1ght We1ght (Ph1) (Ph!) (g) (g) Percent Percent (Ph!) (Ph!) (g) (g) Percent Percent ================================================================ ================================================================ -2.00 -2.125 4.939 4.939 7.0998 7.0998 -2.00 -2.125 5.550 5.550 8.6940 8.6940 -1.75 -1.875 2.591 7.530 3.7246 10.8244 -1.75 -1.875 1.384 6.934 2.1680 10.8620 -1.50 -1.625 2.860 10.390 4.1113 14.9357 -1.50 -1.625 1.814 8.748 2.8416 13.7037 -1.25 -1.375 3.340 13.730 4.8013 19.7369 -1.25 -1.375 1. 952 10.700 3.0578 16.7614 -1.00 -1.125 3.781 17.511 5.4352 25.1721 -1.00 -1.125 2.058 12.758 3.2238 19.9853 -0.75 -0.875 4.568 22.079 6.5665 31.7387 -0.75 -0.875 2.174 14.932 3.4055 23.3908 -0.50 -0.625 5.327 27.406 7.6576 39.3962 -0.50 -0.625 2.618 17.550 4.1011 27.4919 -0.25 -0.375 5.748 33.154 8.2628 47.6590 -0.25 -0.375 2.746 20.296 4.3016 31.7935 0.00 -0.125 5.020 38.174 7.2163 54.8753 0.00 -0.125 2.775 23.071 4.3470 36.1405 0.25 0.125 5.422 43.596 7.7941 62.6694 0.25 0.125 3.608 26.679 5.6519 41.7924 0.50 0.375 4.668 48.264 6.7103 69.3797 0.50 0.375 3.711 30.390 5.8132 47.6056 0.75 0.625 4.243 52.507 6.0993 75.4790 0.75 0.625 4.194 34.584 6.5699 54.1755 1. 00 0.875 4 .175 56.682 6.0016 81.4806 1. 00 0.875 4.923 39.507 7.7118 61.8873 1. 25 1.125 4.015 60.697 5.7716 87.2522 1. 25 1.125 5.648 45.155 8.8475 70.7348 1. 50 1.375 2.198 62.895 3.1596 90.4118 1. 50 1.375 3.481 48.636 5.4530 76.1878 1.7 5 1.625 2.351 65.246 3.3796 93.7914 1.75 1.625 4.539 53.175 7.1103 83.2981 2.00 1.875 0.886 66.132 1.2736 95.0650 2.00 1.875 3.565 56.740 5.5845 88.8826 2.25 2.125 0.365 66.497 0.5247 95.5897 2.25 2.125 2.838 59.578 4.4457 93.3283 2.50 2.375 0.155 66.652 0.2228 95.8125 2.50 2.375 1.422 61.000 2.2275 95.5559 2.75 2.625 0.074 66.726 0.1064 95.9189 2.75 2.625 0.367 61.367 0.5749 96.1308 3.00 2.875 0.054 66.780 0.0776 95.9965 3.00 2.875 0.119 61.486 0.1864 96.3172.J>.3.25 3.125 0.035 66.815 0.0503 96.0469 3.25 3.125 0.060 61.546 0.0940 96.4112 (X) 3.50 3.375 0.047 66.862 0.0676 96.1144 3.50 3.375 0.078 61.624 0.1222 96.5334 3.75 3.625 0.090 66.952 0.1294 96.2438 3.75 3.625 0.111 61.735 0.1739 96.7072 4.00 3.875 0.063 67.015 0.0906 96.3344 4.00 3.875 0.052 61.787 0.0815 96.7887 8.00 6.000 0.250 67.265 0.3594 96.6937 8.00 6.000 0.350 62.137 0.5483 97.3370 PAN 2.300 69.565 3.3063 100.0000 PAN 1.700 63.837 2.6630 100.0000 ================================================================ ================================================================ Mean: -0.199 0.105 0.122 0.138 0.171 Mean: 0.331 0.562 0.576 0.589 0.615 Std Dev: 1.188 2.027 2.097 2.172 2.325 Std Dev: 1.414 1.981 2.033 2.093 2.217 Rel D1s: -5.976 19.239 STATISTICAL MEASURES Rel D1s: 4.267 3.523 STATISTICAL MEASURES Skewness: 0.588 2.796 CALCULATED USING Skewness: 0.029 1.926 CALCULATED USING Kurtos1s: 4.786 12.961 METHOD OF MOMENTS Kurtos1s: 3.263 9.768 METHOD OF MOMENTS 5th MM: 15.809 55.246 Std Dev = standard dev1at1on 5 th MM: 4.848 38.333 Std Dev = standard dev1at1on 6th MM: 84.035 242.049 Rel D1s = relat1ve d1spers1on6 th MM:28.397 164.849 Rel D1s=relat1ve d1spers1on7th MM: 411.076 1057.529 = std dev/mean 7th MM: 92.651 694.272 = std dev/mean 8th MM: 2126.779 4631.704 MM = moment measure 8 th MM:396 .4292952.392 MM = moment measure Med1an: -0.351 -0.294 Med1an: 0.415 0.466 ================================================================

    PAGE 52

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ===================================-======================-===== Stat. MeasurePan ExcludedMOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 PhiPan at11. 00 PhiPan at 10.00 Phi-------------------------------------------------------------------------------------------------------------------------------THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Resulls for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. =====-===================-==============--==========--========== Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 PhiPan at11.00Phi Pan ExcludedPan at10.00 Phi=========================-==-=--==-==-===-=-=--=====-==-=-===--=====-====-==========================-=========================== SlB2GS1A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlB2GS2A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ==========================================================-=--==----=---=--==---=---==----------------===--=----=--====--=----==ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phl) (Phl) (g) (g) Percent Percent (Phl) (Phl) (g) (g) Percent Percent =====-=======--=================-=======-=-=====-=-==--====-====-=====-=======---==-===---==-==----=--------------------========-2.00 -2.125 0.297 0.297 0.4226 0.4226 -2.00 -2.125 14.926 14.926 20.1907 20.1907 -1.75 -1.875 0.092 0.389 0.1309 0.5535 -1.75 -1. 875 0.882 15.808 1.193121. 3838-1.50 -1.625 0.083 0.472 0.1181 0.6716 -1.50 -1.625 1.291 17.099 1.7464 23.1302 -1.25 -1.375 0.142 0.614 0.2021 0.8737 -1.25 -1.375 1.601 18.700 2.1657 25.2959 -1.00 -1.125 0.322 0.936 0.4582 1.3319 -1.00 -1.125 1.470 20.170 1.9885 27.2844 -0.75 -0.875 0.328 1.264 0.4667 1.7986 -0.75 -0.875 1.417 21.587 1.9168 29.2012 -0.50 -0.625 0.673 1.937 0.9577 2.7563 -0.50 -0.625 1.956 23.543 2.6459 31.8471 -0.25 -0.375 1.041 2.978 1.4813 4.2376 -0.25 -0.375 2.276 25.819 3.0788 34.9259 0.00 -0.125 1. 467 4 .445 2.0875 6.3252 0.00 -0.125 2.719 28.538 3.6781 38.6040 0.25 0.125 2.711 7.156 3.8577 10.1829 0.25 0.125 3.731 32.269 5.0470 43.6510 0.50 0.375 3.705 10.861 5.2721 15.4550 0.50 0.375 3.894 36.163 5.2675 48.9185 0.75 0.625 5.285 16.146 7.5205 22.9755 0.75 0.625 4.522 40.685 6.1170 55.0355 1. 00 0.875 8.201 24.347 11.6699 34.6453 1. 00 0.875 5.782 46.467 7.8214 62.8569 1. 25 1.125 12.902 37.249 18.3593 53.0046 1.25 1.125 6.753 53.220 9.1349 71.9919 1. 50 1.375 11.383 48.632 16.1978 69.2024 1. 50 1.375 4.496 57.716 6.0818 78.0737 1.75 1. 625 12.084 60.716 17.1953 86.3977 1.7 5 1.625 6.007 63.723 8.1258 86.1995 2.00 1. 875 4.783 65.499 6.8061 93.2038 2.00 1.875 4.305 68.028 5.8235 92.0230 2.25 2.125 1.893 67.392 2.6937 95.8975 2.25 2.125 2.714 70.742 3.6713 95.6943 2.50 2.375 0.821 68.213 1.1683 97.0658 2.50 2.375 1.275 72.017 1.7247 97.4190 2.75 2.625 0.292 68.505 0.4155 97.4813 2.75 2.625 0.312 72.329 0.4220 97.8411 3.00 2.875 0.124 68.629 0.1764 97.6578 3.00 2.875 0.079 72.408 0.106997. 94793.25 3.125 0.053 68.682 0.0754 97.7332 3.25 3.125 0.022 72.430 0.0298 97.9777
    PAGE 53

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. -------------------------------------------------------------------------------------------------------------------------------Stat. Measure Pan ExcludedMOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 10.00 Phi Pan at 11.00 Phi ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00 Phi Pan Excluded Pan at 10.00 Phi ================================================================ ================================================================ ================================================================ SlB2GS3A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlB2GS4A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ================================================================ ================================================================ ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Phi) (g) (g) Percent Percent (Phi) (Phi) (g) (g) Percent Percent----------------------------------------------------------------================================================================ ----------------------------------------------------------------2.00 -2.125 4.647 4 .647 6.1043 6.1043 -2.00 -2.125 16.194 16.194 17.2073 17.2073 -1.75 -1. 875 1.519 6.166 1.9953 8.0996 -1.75 -1.875 1.51317. 7 071.6077 18.8150 -1.50 -1.625 1.589 7 .755 2.0873 10.1869 -1.50 -1.625 1.061 18.768 1.1274 19.9424 -1.25 -1.375 1.537 9.292 2.0190 12.2059 -1.25 -1.375 0.952 19.720 1.0116 20.9540 -1.00 -1.125 2.260 11.552 2.9687 15.1746 -1.00 -1.125 1. 259 20.979 1.3378 22.2918 -0.75 -0.875 2.891 14.443 3.7976 18.9722 -0.75 -0.875 1. 448 22.427 1.5386 23.8304 -0.50 -0.625 3.761 18.204 4.9404 23.9127 -0.50 -0.625 1.918 24.345 2.0380 25.8684 -0.25 -0.375 3.917 22.121 5.1453 29.0580 -0.25 -0.375 2.429 26.774 2.5810 28.4494 0.00 -0.125 4.064 26.185 5.3384 34.3965 0.00 -0.125 2.522 29.296 2.6798 31.1292 0.25 0.125 5.470 31.655 7.1854 41.5818 0.25 0.125 3.654 32.950 3.8826 35.0118 0.50 0.375 5.120 36.775 6.7256 48.3074 0.50 0.375 3.966 36.916 4.2142 39.2260 0.75 0.625 5.516 42.291 7.2458 55.5532 0.75 0.625 5.103 42.019 5.4223 44.6483 1.00 0.875 6.152 48.443 8.0812 63.6345 1. 00 0.875 7.084 49.103 7.5273 52.1756 1. 25 1 .125 6.614 55.057 8.6881 72.3226 1. 25 1.125 9.932 59.035 10.5535 62.7291 1. 50 1.375 4.363 59.420 5.7312 78.0538 1. 50 1. 375 8.483 67.518 9.0138 71.7429 1.75 1.625 6.361 65.781 8.3558 86.4096 1.7 5 1.625 12.640 80.158 13.4309 85.1739 2.00 1. 875 4.547 70.328 5.9729 92.3825 2.00 1.875 7.171 87.329 7.6197 92.7936 2.25 2.125 2.677 73.005 3.5165 95.8990 2.25 2.125 3.277 90.606 3.4821 96.2757 2.50 2.375 1.078 74.083 1.4161 97.3150 2.50 2.375 1 .161 91.767 1.2336 97.5093 2.75 2.625 0.270 74.353 0.3547 97.6697 2.75 2.625 0.332 92.099 0.3528 97.8621 3.00 2.875 0.082 74.435 0.1077 97.7774 3.00 2.875 0.114 92.213 0.1211 97.9832<.n3.25 3.125 0.035 74.470 0.0460 97.8234 3.25 3.125 0.036 92.249 0.0383 98.0215 a 3.50 3.375 0.034 74.504 0.0447 97.8680 3.50 3.375 0.024 92.273 0.0255 98.0470 3.75 3.625 0.043 74.547 0.0565 97.9245 3.75 3.625 0.022 92.295 0.0234 98.0704 4.00 3.875 0.030 74.577 0.0394 97.9639 4.00 3.875 0.016 92.311 0.0170 98.0874 8.00 6.000 0.050 74.627 0.0657 98.0296 8.00 6.000 0.050 92.361 0.0531 98.1405 PAN 1.500 76.127 1. 9704 100.0000 PAN 1.750 94.111 1.8595100.0000================================================================ ================================================================ Mean: 0.361 0.531 0.541 0.550 0.570 Mean: 0.372 0.532 0.541 0.551 0.569 Std Dev: 1.234 1.719 1.766 1.817 1.923 Std Dev: 1. 468 1.868 1. 910 1.955 2.048 Rel Dis: 3.424 3.238 STATISTICAL MEASURES Rel Dis: 3.951 3.510 STATISTICAL MEASURES Skewness: -0.353 2.109 CALCULATED USING Skewness: -0.642 1.289 CALCULATED USING Kurtosis: 2.591 12.525METHODOF MOMENTSKurtosis: 2.140 8.878 METHOD OF MOMENTS 5 th MM: -0.604 57.520 Std Dev = standard deviation5 th MM:-1.902 35.091 Std Dev = standard deviation 6th MM: 13.502 287.692 Rel Dis= relative dispersion6 th MM: 6.884 165.307 Rel Dis = relative dispersion 7th MM: 20.629 1408.428 = std dev/mean 7th MM: -0.391 739.454 = std dev/mean 8th MM: 156.343 6946.061 MM = moment measure 8th MM: 39.7643364.105MM = moment measure Median: 0.399 0.433 Median: 0.772 0.803

    PAGE 54

    THISNOTEAPPLIES ONLY IF A PAN FRACTION IS PRESENTStatistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for thIs sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00 Phi Pan Excluded Pan at 10.00 Phi ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00 Phi Pan Excluded Pan at 10.00 Phi ================================================================ ================================================================ SlB2GS5A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlB2GS6A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ================================================================ ================================================================ ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (PhlJ (g) (g) Percent Percent (Phi) (Phi) (g) (g) Percent Percent ================================================================ ================================================================ -2.00 -2.125 0.952 0.952 1.0554 1.0554 -2.00 -2.125 6.158 6.158 7.1358 7.1358 -1.75 -1.875 0.262 1. 214 0.2905 1. 3458 -1.75 -1. 875 1.205 7.363 1.3'363 8.5322 -1.50 -1.625 0.303 1.517 0.3359 1.6817 -1.50 -1.625 1.814 9.177 2.1020 10.6342 -1.25 -1.375 0.585 2.102 0.6485 2.3303 -1.25 -1. 375 2.151 11.328 2.4926 13.1268 -1.00 -1.125 0.676 2.778 0.7494 3.0797 -1.00 -1.125 2.692 14.020 3.1195 16.2462 -0.75 -0.875 0.973 3.751 1. 0787 4.1584 -0.75 -0.875 2.866 16.886 3.3211 19.5673 -0.50 -0.625 1.561 5.312 1.7305 5.8889 -0.50 -0.625 3.317 20.203 3.8437 23.4110 -0.25 -0.375 2.238 7.550 2.4810 8.3699 -0.25 -0.375 4. 055 24.258 4.6989 28.1099 0.00 -0.125 2.907 10.457 3.2227 11.5926 0.00 -0.125 3.908 28.166 4.5285 32.6384 0.25 0.125 4.934 15.391 5.4698 17.0624 0.25 0.125 4.996 33.162 5.7893 38.4278 0.50 0.375 5.506 20.897 6.1039 23.1664 0.50 0.375 5.098 38.260 5.9075 44.3353 0.75 0.625 6.991 27.888 7.7502 30.9166 0.75 0.625 6.076 44.336 7.0408 51.3761 1. 00 0.875 9.435 37.32310.45'3641.3762 1. 00 0.875 7.606 51. 942 8.8137 60.1898 1. 25 1.125 13.569 50.892 15.0426 56.4188 1.25 1.125 9.480 61.422 10.9853 71.1751 1. 50 1.375 11.559 62.451 12.8143 69.2331 1. 50 1.375 6.390 67.812 7.4047 78.5798 1.7 5 1. 625 14.590 77.041 16.1744 85.4075 1. 75 1. 625 8.128 75.940 9.4186 87.9984 2.00 1.875 6.865 83.906 7.6105 93.0180 2.00 1. 875 4.731 80.671 5.4822 93.4807 2.25 2.125 2.753 86.659 3.0520 96.0700 2.25 2.125 2.303 82.974 2.6687'36.14932.50 2.375 1. 050 87.709 1. 1640 97.2340 2.50 2.375 0.935 83.909 1. 0835 97.2328 2.75 2.625 0.378 88.087 0.4191 97.6531 2.75 2.625 0.241 84.150 0.2793 97.5121 3.00 2.875 0.155 88.242 0.1718 97.8249 3.00 2.875 0.066 84.216 0.0765 97.5886 ()1 3.25 3.125 0.073 88.315 0.0809 97.9059 3.25 3.125 0.023 84.239 0.0267 97.6152 -" 3.50 3.375 0.072 88.387 0.0798 97.9857 3.50 3.375 0.021 84.260 0.0243 97.6395 3.75 3.625 0.084 88.471 0.0931 98.0788 3.75 3.625 0.022 84.282 0.0255 97.6650 4.00 3.875 0.033 88.504 0.0366 98.1154 4.00 3.875 0.015 84 .297 0.0174 97.6824 8.00 6.000 0.100 88.604 0.1109 98.2262 8.00 6.000 0.050 84.347 0.0579 97.7404 PAN 1. 600 90.204 1.7738 100.0000 PAN 1.950 86.297 2.25'36 100.0000 ================================================================ ================================================================ Mean: 0.979 1.121 1.130 1.139 1.157 Mean: 0.381 0.576 0.587 0.599 0.621 Std Dev: 0.870 1.370 1.421 1.475 1.584Std Dev:1.239 1.778 1. 831 1.887 2.003 Rel Dis: 0.889 1.222 STATISTICAL MEASURES Rel Dis: 3.249 3.086 STATISTICAL MEASURES Skewness: -0.771 3.095 CALCULATED USING Skewness: -0.508 2.107 CALCULATED USING Kurtosis: 5.640 20.637 METHOD OF MOMENTS Kurtosis: 2.569 12.227 METHOD OF MOMENTS 5th MM: -2.635 112.151 Std Dev = standard deviation 5 th MM: -1. 437 54.039 Std Dev = standard deviation 6 th MM: 80.110 654.903 Rel Dis = relative dispersion 6 th MM: 12.676 260.512 Rel Dis = relative dispersion 7 th MM: 135.959 3737.073 = std dev/mean 7th MM: 13.2421226.342=std dev/mean8 th MM: 1812.710 21528.838 MM=moment measure8 th MM: 134.847 5818.775 MM = moment measure Median: 1.004 1 .018 Median: 0.536 0.576 ================================================================

    PAGE 55

    THISNOTEAPPLIES ONLY IF A PAN FRACTION IS PRESENTStatistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure Pan ExcludedMOMENT MEASURESPan at Pan at 9.00 Phi 9.50 PhiPan at 10.00 Phi Pan at 11.00 Phi ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00 Phi Pan Excluded Pan at 10.00 Phi ================================================================ ================================================================ SlB2GS7A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlC1GS10A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ================================================================ ================================================================ ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Phi) (g) (g) Percent Percent (Phi) (Phi) (g) (g) Percent Percent ================================================================ ================================================================ -2.00 -2.125 3.435 3.435 3.9314 3.9314 -2.00 -2.125 1. 067 1. 067 1.3666 1. 3666 -1.75 -1. 675 0 .445 3.660 0.5093 4.4407 -1.75 -1. 675 0.160 1.247 0.2309 1.5996 -1. 50 -1.625 1.189 5.069 1.3608 5.6016 -1.50 -1.625 0.625 1.872 0.8018 2.4016 -1.25 -1.375 1.278 6.347 1.4627 7.2643 -1.25 -1.375 0.899 2.771 1.1533 3.5549 -1.00 -1.125 1.184 7.531 1.3551 8.6194 -1.00 -1.125 1.012 3.763 1.2963 4.6532 -0.75 -0.875 1.895 9.426 2.1689 10.7882 -0.75 -0.875 1.607 5.390 2.0616 6.9146 -0.50 -0.625 2.321 11.747 2.6564 13.4447 -0.50 -0.625 2.661 8.051 3.4138 10.3265 -0.25 -0.375 2.723 14.470 3.1165 16.5612 -0.25 -0.375 3.516 11.567 4 .5106 14.8392 0.00 -0.125 3.075 17.545 3.5194 20.0806 0.00 -0.125 4.002 15.569 5.1341 19.9733 0.25 0.125 4.277 21.622 4.6951 24.9757 0.25 0.125 5.347 20.916 6.8596 26.6329 0.50 0.375 4 .455 26.277 5.0988 30.0745 0.50 0.375 5.525 26.441 7. 0880 33.9209 0.75 0.625 5.628 31.905 6.4413 36.5159 0.75 0.625 6.583 33.024 8.4453 42.3662 1.00 0.875 7.533 39.438 6.6217 45.1375 1. 00 0.675 6.120 41. 144 10.4171 52.7832 1. 25 1.125 10.106 49.544 11.5665 56.7040 1. 25 1.125 9.695 50.839 12.4376 65.2208 1. 50 1.375 8.750 58.294 10.0145 66.7186 1. 50 1.375 5.924 56.763 7. 5998 72.8207 1.7 5 1. 625 13.236 71.532 15.1511 81.6697 1.75 1.625 6.733 63.496 6.6377 61.4564 2.00 1. 875 8.544 80.076 9.7788 91.6464 2.00 1. 875 4.003 67.499 5.1354 86.5938 2.25 2.125 3.921 83.997 4.4877 96.1361 2.25 2.125 2.621 70.120 3.3625 89.9563 2.50 2.375 1.135 85.132 1.2990 97.4351 2.50 2.375 1.954 72.074 2.5068 92.4630 2.75 2.625 0.248 85.380 0.2836 97.7190 2.75 2.625 1.542 73.616 1.9782 94.4412 3.00 2.875 0.074 85.454 0.0847 97.8037 3.00 2.875 1.340 74.956 1.719196 .1603(]'I 3.25 3.125 0.024 85.478 0.0275 97.8311 3.25 3.125 0.621 75.577 0.7967 96.9570 N 3.50 3.375 0.017 85.495 0.019597. 85063.50 3.375 0.292 75.869 0.3746 97.3316 3.75 3.625 0.017 65.512 0.0195 97.6701 3.75 3.625 0.235 76.104 0.3015 97.6331 4.00 3.875 0.011 65.523 0.0126 97.8826 4.00 3.675 0.095 76.199 0.1219 97.7549 8.00 6.000 0.100 65.623 0.1145 97.9971 8.00 6.000 0.050 76.249 0.0641 97.6191 PAN 1.750 87.373 2.0029 100.0000 PAN 1.700 77.949 2.1809 100.0000 ================================================================ ================================================================ Mean: 0.798 0.962 0.972 0.982 1.002 Mean: 0.828 1.006 1.017 1.028 1.050Std Dev:1.121 1.602 1.652 1.705 1.814 Std Dev: 1.068 1.600 1.653 1.710 1.828 Rel Dis: 1.405 1.665 STATISTICAL MEASURES Rel Dis: 1.290 1.590 STATISTICAL MEASURES Skewness: -0.885 2.115 CALCULATED USING Skewness: -0.172 2.559 CALCULATED USING Kurtosis: 3.827 13.694 METHOD OF MOMENTS Kurtosis: 3.481 14.506METHODOF MOMENTS5 th MM: -3.937 63.308 Std Dev = standard deviation 5 th MM: -0.16 2 68.418 Std Dev=standard deviation 6th MM: 29.183 327.302 Rel Dis = relative dispersion 6th MM: 23.830 346.140 Rel Dis = relative dispersion 7th MM: 14.389 1621.360 = std dev/mean 7 th MM: 26.7901718.506=std dev/mean 8 th MM: 360.754 8163.198MM=moment measure 8th MM: 291.958 6598.400MM=moment measure Median: 0.958 0.980 Median: 0.782 0.808 ================================================================

    PAGE 56

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. -------------------------------------------------------------------------------------------------------------------------------Stat. Measure Pan ExcludedMOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00 Phi Pan at 10.00 Phi THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated..=============================================-====-============= Stat. MeasureMOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00 Phi Pan Excluded Pan at 10.00 Phi ==============-===========================================================================-======-=-=-====-=========-=-======-== =========-===-====-==-===--=-================-=-===---==-==-=-==SlC1GS11AENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlC1GS12A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ====================================-=========-=====-=============-=============-----==-=--=-----------------------------=-----=ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Phi) (g) (g) Percent Percent (Phl) (Phi) (g) (g) Percent Percent =========================================================-============-=====-=======================-===-==-=---===--====-==-----2.00 -2.125 0.334 0.334 0.4796 0.4796 -2.00 -2.125 0.546 0.546 0.6602 0.6602 -1.75 -1.875 0.233 0.567 0.3346 0.8142 -1.75 -1.875 0.122 0.668 0.1475 0.8077 -1. 50 -1. 625 0.160 0.727 0.2297 1. 0439 -1. 50 -1.625 0.098 0.766 0.1185 0.9262 -1.25 -1.375 0.337 1. 064 0.4839 1.5278 -1.25 -1.375 0.286 1.052 0.3458 1.2720 -1.00 -1.125 0.511 1.575 0.7338 2.2616 -1.00 -1.125 0.415 1.467 0.5018 1.7737 -0.75 -0.875 0.635 2.210 0.9118 3.1734 -0.75 -0.875 0.552 2.019 0.6674 2.4411 -0.50 -0.625 1.330 3.540 1.9098 5.0832 -0.50 -0.625 0.888 2.907 1. 0737 3.5148 -0.25 -0.375 1.725 5.265 2.4770 7.5602 -0.25 -0.375 1.306 4.213 1.5791 5.0939 0.00 -0.125 2.171 7.436 3.1174 10.6776 0.00 -0.125 1.790 6.003 2.1643 7.2582 0.25 0.125 3.484 10.920 5.0028 15.6804 0.25 0.125 3.230 9.233 3.9054 11.1635 0.50 0.375 4.193 15.113 6.0209 21.7013 0.50 0.375 4.230 13.463 5.1144 16.2779 0.75 0.625 5.699 20.812 8.1834 29.8847 0.75 0.625 6.212 19.675 7.5109 23.7888 1. 00 0.875 7.649 28.461 10.9835 40.8682 1. 00 0.875 9.487 29.162 11.4706 35.2594 1. 25 1.125 9.329 37.790 13.3958 54.2640 1. 25 1.125 12.730 41.892 15.3917 50.6511 1. 50 1.375 6.487 44.277 9.3149 63.5789 1. 50 1.375 9.634 51.526 11.6483 62.2994 1. 75 1.625 8.748 53.025 12.5616 76.1405 1.7 5 1.625 11. 975 63.501 14.4788 76.7783 2.00 1.875 6.408 59.433 9.2015 85.3420 2.00 1.875 7.356 70.857 8.8940 85.6723 2.25 2.125 4.497 63.930 6.4574 91.7994 2.25 2.125 4.744 75.601 5.7359 91.4082 2.50 2.375 2.566 66.496 3.6846 95.4840 2.50 2.375 2.858 78.459 3.4556 94.8638 2.75 2.625 1.099 67.595 1.578197. 06212.75 2.625 1.371 79.830 1.6577 96.5215 3.00 2.875 0 .411 68.006 0.5902 97.6522 3.00 2.875 0.637 80.467 0.7702 97.2916 U1 3.25 3.125 0.113 68.119 0.1623 97.8145 3.25 3.125 0.238 80.705 0.287897. 5794(.oJ 3.50 3.375 0.037 68.156 0.0531 97.8676 3.50 3.375 0.123 80.828 0.148797. 72813.75 3.625 0.021 68.177 0.0302 97.8978 3.75 3.625 0.058 80.886 0.0701 97.7983 4.00 3.875 0.014 68.191 0.0201 97.9179 4.00 3.875 0.021 80.907 0.0254 97.8236 8.00 6.000 0.100 68.291 0.1436 98.0615 8.00 6.000 0.100 81. 007 0.1209 97.9446 PAN 1.350 69.641 1.9385 100.0000 PAN 1.700 82.707 2.0554 100.0000 ==-========-=======-=========================-================== ================================================================ =================================-========-=--================== Mean: 1. 085 1.238 1. 248 1.258 1.277 Mean: 1.175 1.336 1.346 1.356 1.377 Std Dev: 0.902 1.416 1. 468 1. 523 1.638 Std Dev: 0.838 1. 391 1.448 1.507 1.628 Rel Dis: 0.831 1.144 STATISTICAL MEASURES Rel Dis: 0.713 1.041 STATISTICAL MEASURES Skewness: -0.427 2.999 CALCULATED USING Skewness: -0.539 3.239 CALCULATED USING Kurtosis: 4.787 18.590 METHOD OF MOMENTS Kurtosis: 5.840 20.005 METHOD OF MOMENTS 5 th MM: 0.646 96.875 Std Dev = standard deviation 5th MM: -2.073 105.000 Std Dev=standard deviation 6th MM: 63.468 537.197 Rel Dis = relative dispersion 6th MM: 88.343 586.288 Rel Dis relative dispersion 7th MM: 146.198 2923.776=std dev/mean 7 th MM: 128.1863206.088=std dev/mean 8th MM:1389.82616040.783 MM = moment measure 8th MM: 2051.237 17695.823 MM moment measure Median: 1.027 1.045 Median: 1.098 1.114

    PAGE 57

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 10.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. -------------------------------------------------------------------------------------------------------------------------------Stat. MeasureMOMENT MEASURES Pan Pan at Pan atExcluded 10.00 Phi 10.50 PhiPan at 12.00 Phi Pan at 11.00 Phi-------------------------------------------------------------------------------------------------------------------------------THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. MeasureMOMENT MEASURESPan at Pan at 9.00 Phi 9.50 PhiPan at 11.00 Phi Pan Excluded Pan at 10.00 Phi ================================================================ ================================================================ SlC1GS13A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlC1GS14A ENTIRE SAMPLE ANALYSIS MO-DA-YR:2-7-2001================================================================ ================================================================ ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Phi) (g) (g) Percent Percent (Phi) (Phi) (g) (g) Percent Percent ================================================================ ================================================================ -2.00 -2.125 0.158 0.158 0.2834 0.2834 -2.00 -2.125 1.029 1.029 1.3836 1.3836 -1.75 -1. 875 0.101 0.259 0.1811 0.4645 -1.75 -1.875 0.307 1.336 0.4128 1.7964 -1.50 -1.625 0.090 0.349 0.1614 0.6259 -1. 50 -1.625 0.582 1.918 0.7826 2.5790 -1.25 -1.375 0.143 0.492 0.2565 0.8824 -1.25 -1.375 1.127 3.045 1.5154 4.0944 -1.00 -1.125 0.187 0.679 0.3354 1.2178 -1.00 -1.125 1.405 4.450 1. 8892 5.9837 -0.75 -0.875 0.155 0.834 0.2780 1.4957 -0.75 -0.875 2.553 7.003 3.4329 9.4166 -0.50 -0.625 0.226 1. 060 0.4053 1.9011 -0.50 -0.625 3.579 10.582 4.812514 .2290-0.25 -0.375 0.242 1.302 0 .4340 2.3351 -0.25 -0.375 4.705 15.287 6.3266 20.5556 0.00 -0.125 0.229 1.531 0.4107 2.7458 0.00 -0.125 4.701 19.988 6.3212 26.8768 0.25 0.125 0.271 1. 802 0.4860 3.2318 0.25 0.125 5 .842 25.830 7.8554 34.7322 0.50 0.375 0.278 2.0800 4 9863.7304 0.50 0.375 5.862 31.692 7.8823 42.6145 0.75 0.625 0.271 2.351 0.4860 4.2164 0.75 0.625 7.066 38.758 9.5013 52.1158 1.00 0.875 0.319 2.670 0.5721 4.7886 1.00 0.875 7.711 46.469 10.3686 62.4844 1. 25 1.125 0.338 3.008 0.6062 5.3947 1. 25 1.125 8.491 54 .960 11.4174 73.9018 1. 50 1.375 0.254 3.262 0.4555 5.8503 1. 50 1.375 4.975 59.935 6.6896 80.5914 1. 75 1.625 0.357 3.619 0.6403 6.4905 1. 75 1.625 5.881 65.816 7. 9079 88.4992 2.00 1. 875 0.398 4.017 0.7138 7.2043 2.00 1.875 3.396 69.212 4.5664 93.0657 2.25 2.125 0.524 4 .541 0.9398 8.1441 2.25 2.125 1.737 70.949 2.3357 95.4013 2.50 2.375 0.906 5 .447 1.6249 9.7690 2.50 2.375 0.818 71.767 1.0999 96.5012 2.75 2.625 1.579 7.026 2.8319 12.6009 2.75 2.625 0.328 72.095 0.4410 96.9423 3.00 2.875 2.679 9.705 4.8047 17.4056 3.00 2.875 0.178 72.273 0.2393 97.1816tI13.25 3.125 3.546 13.251 6.3596 23.7652 3.25 3.125 0.077 72.350 0.1035 97.2852 3.50 3.375 6.601 19.852 11.8387 35.6039 3.50 3.375 0.049 72.399 0.0659 97.3510 3.75 3.625 12.826 32.678 23.0030 58.6068 3.75 3.625 0.052 72.451 0.0699 97.4210 4.00 3.875 9.880 42.558 17.7194 76.3263 4.00 3.875 0.068 72.519 0.0914 97.5124 8.00 6.000 9.100 51.658 16.3205 92.6468 8.00 6.000 0.200 72.719 0.2689 97.7813 PAN 4.100 55.758 7. 3532 100.0000 PAN 1.650 74.369 2.2187 100.0000 ================================================================ ================================================================ Mean: 3.659 4 .125 4.162 4.199 4.272 Mean: 0.575 0.762 0.773 0.784 0.806 Std Dev: 1. 466 2.186 2.279 2.383 2.600Std Dev:1.021 1.606 1.662 1. 721 1.843 ReI Dis: 0.401 0.530 STATISTICAL MEASURES ReI Dis: 1.776 2.108 STATISTICAL MEASURES Skewness: -0.632 1.002 CALCULATED USING Skewness: 0.084 2.915 CALCULATED USING Kurtosis: 5 .186 5 .144 METHOD OF MOMENTS Kurtosis: 4.772 16.338 METHOD OF MOMENTS 5th MM: -10.865 7.979 Std Dev = standard deviation 5th MM: 9.872 80.313 Std Dev = standard deviation 6th MM: 45.155 34.483 ReI Dis = relative dispersion 6 th MM: 74.497 413.273 ReI Dis = relative dispersion 7th MM: -139.477 60.641 = std dev/mean 7 th MM: 322.340 2107.005 = std dev/mean 8th MM: 512.594 242.478 MM = moment measure 8th MM: 1838.220 10793.410 MM = moment measure Median: 3.492 3.531 Median: 0.540 0.569 ================================================================

    PAGE 58

    SlC1GS15AENTIRE SAMPLE ANALYSIS MO-DA-YR:2-7-2001 ================================================================SlC1GS16AENTIRE SAMPLE ANALYSIS MO-DA-YR:2-7-2001====================================================-==ma=__====THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. MeasureMOMENT MEASURESPan at Pan at 9.00 Phi 9.50 PhiPan at 11.00PhiPan at 10.00 Phi Pan Excluded ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 PhiPan at11.00 PhiPan Excluded Pan at 10.00 Phi===========================================================-==== ================================================================ ===============================================--===============ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Phi) (g) (g) Percent Percent (Phi) (Phi) (g) (g) Percent Percent ================================================================ =======================================================-======== -2.00 -2.125 0.110 0.110 0.1664 0.1664 -2.00 -2.125 11.602 11.602 14.9221 14.9221 -1.75 -1.675 0.045 0.155 0.0669 0.2373 -1.75 -1.675 1.131 12.933 1.4300 16.3521 -1.50 -1.625 0.006 0.161 0.0092 0.2465 -1.50 -1.625 1.292 14.225 1.6336 17.9656 -1.25 -1.375 0.072 0.233 0.1102 0.3566 -1.25 -1.375 2.151 16.376 2.7197 20.7053 -1.00 -1.125 0.133 0.366 0.2036 0.5604 -1.00 -1.125 2.614 16.990 3.3051 24.0103 -0.75 -0.675 0.155 0.521 0.2373 0 7977 -0.75 -0.675 3.525 22.515 4.4569 26.4672 -0.50 -0.625 0.233 0.754 0.3566 1.1545 -0.50 -0.625 4.564 27.079 5.7706 34.2376 -0.25 -0.375 0.392 1.146 0.6002 1.7547 -0.25 -0.375 4.360 31.439 5.5126 39.7504 0.00 -0.125 0.549 1.695 0.6406 2.5953 0.00 -0.125 4.121 35.560 5.2105 44.9609 0.25 0.125 1.065 2.760 1.6307 4.2259 0.25 0.125 4.972 40.532 6.2664 51.2473 0.50 0.375 1. 521 4.261 2.3269 6.5546 0.50 0.375 4.596 45.130 5.6136 57.0609 0.75 0.625 2.393 6.674 3.6640 10.2166 0.75 0.625 5.009 50.139 6.3332 63.3941 1. 00 0.675 4.106 10.762 6.2699 16.5067 1. 00 0.675 5.635 55.974 7.3776 70.7716 1. 25 1.125 6.433 17.215 9.6496 26.3565 1. 25 1.125 7.310 63.264 9.2425 60.0142 1. 50 1.375 5.639 23.054 6.9403 35.2966 1. 50 1.375 4.406 67.692 5.5733 65.5675 1.75 1.625 10.639 33.693 16.2696 51.5666 1.7 5 1.625 5.066 72.756 6.4053 91.9926 2.00 1.675 10.249 43.942 15.6926 67.2612 2.00 1.675 2.313 75.071 2.9245 94.9172 2.25 2.125 9.251 53.193 14.1645 61.4457 2.25 2.125 0.956 76.029 1.2113 96.1265 2.50 2.375 6.203 59.396 9.4976 90.9433 2.50 2.375 0.437 76.466 0.552596 .66102.75 2.625 2.157 61.553 3.3027 94.2460 2.75 2.625 0.169 76.635 0.2137 96.6947 3.00 2.675 0.641 62.194 0.9615 95.2275 3.00 2.675 0.106 76.741 0.1340 97.0267U'13.25 3.125 0.291 62.465 0.4456 95.6730 3.25 3.125 0.051 76.792 0.0645 97.0932 U'1 3.50 3.375 0.225 62.710 0.3445 96.0175 3.50 3.375 0.036 76.626 0.0455 97.1367 3.75 3.625 0.262 62.972 0.4012 96.4167 3.75 3.625 0.036 76.664 0.0455 97.1643 4.00 3.675 0.169 63.161 0.2694 96.7061 4.00 3.675 0.027 76.691 0.0341 97.2164 6.00 6.000 0.650 63.611 0.9952 97.7033 6.00 6.000 0.250 77.141 0.3161 97.5345 PAN 1.500 65.311 2.2967 100.0000 PAN 1.950 79.091 2.4655100.0000================================================================ ================================================================ Mean: 1. 655 1.624 1.636 1.647 1. 670 Mean: 0.000 0.222 0.234 0.246 0.271 Std Dev: 0.656 1.394 1.451 1.513 1.640Std Dev:1.352 1.937 1.992 2.051 2.171 Rel Dis: 0.517 0.764 STATISTICAL MEASURES Rel Dis: -9566.604 6.737 STATISTICAL MEASURES Skewness: 0.727 3.207 CALCULATED USING Skewness: 0.031 2.166 CALCULATED USING Kurtosis: 9.675 17.676 METHOD OF MOMENTS Kurtosis: 3.025 11.254 METHOD OF MOMENTS 5th MM: 26.095 65.753 Std Dev = standard deviation 5th MM: 5.003 46.075 Std Dev standard deviation 6th MM: 206.709 442.513 Rel Dis= relative dispersion6th MM: 29.404 216.695 Rel Dis = relative dispersion 7th MM: 600.994 2246.266 = std dev/mean 7th MM: 110.964 964.915=std dev/mean 6th MM: 4966.303 11546.502 MM = moment measure 6th MM: 506.612 4455.172 MM = moment measure Median: 1.563 1.601 Median: 0.026 0.075

    PAGE 59

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis, (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated.==============--=======--==========-===--==-=====-===-==-==-----Stat. Measure Pan Excluded'MOMENT MEASURESPan at Pan at 9.00 Phi 9.50 PhiPan at 11.00 Phi Pan at 10.00 Phi=-=-=-===========-=====-====================--=---==============THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. =====--============-========================-==-========--====== Stat. MeasureMOMENT MEASURESPan at Pan at 9.00 Phi 9.50 PhiPan at11 .00 PhiPan Excluded Pan at 10.00 Phi===--=========--=======-=-========== ===-=-==-===-=======--======e========================-=====================-=====-===== SlC1GS17A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlC1GS18A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ========================================================---==--===--=---=-============-===-------------=--------------------=--=ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Phi) (g) (g) Percent Percent (Phi) (Phi) (g) (g) Percent Percent----------------------------------------------------------------=====-=---===---===========-===-=-=-=-======-==========--======= -----------------------------------------------------------------2.00 -2.125 0.217 0.217 0.3149 0.3149 -2.00 -2.125 5.380 5.380 9.9032 9.9032 -1.75 -1. 875 0.076 0.293 0.1103 0.4252 -1.75 -1. 875 0.405 5.785 0.7455 10.6487 -1.50 -1.625 0.218 0.511 0.3164 0.7416 -1.50 -1.625 0.785 6.570 1.4450 12.0937 -1.25 -1.375 0.351 0.862 0.5094 1.2510 -1.25 -1.375 1.130 7.700 2.0800 14.1737 -1.00 -1.125 0.592 1.454 0.8591 2.1101 -1.00 -1.125 1.370 9.070 2.5218 16.6955 -0.75 -0.875 0.621 2.075 0.9012 3.0113 -0.75 -0.875 1.840 10.910 3.3870 20.0825 -0.50 -0.625 1.038 3.113 1. 5064 4.5177 -0.50 -0.625 2.426 13.336 4.4656 24.5481 -0.25 -0.375 1.423 4 .536 2.0651 6.5828 -0.25 -0.375 2.657 15.993 4 .8908 29.4389 0.00 -0.125 1.761 6.297 2.5556 9.1384 0.00 -0.125 2.637 18.630 4.8540 34.2930 0.25 0.125 2.877 9.174 4.1752 13.3136 0.25 0.125 3.661 22.291 6.7389 41.0319 0.50 0.375 3.460 12.634 5.0213 18.3349 0.50 0.375 3.512 25.803 6.4647 47.4966 0.75 0.625 4.865 17.499 7.0602 25.3951 0.75 0.625 4. 052 29.855 7.4587 54.9553 1.00 0.875 6.897 24.396 10.0091 35.4042 1. 00 0.875 5.428 35.283 9.9915 64.9468 1. 25 1.125 8.847 33.243 12.8390 48.2433 1. 25 1.125 6.876 42.159 12.6569 77.6037 1. 50 1.375 6.329 39.572 9.1848 57.4281 1. 50 1.375 3.919 46.078 7.2139 84.8176 1.75 1.625 9.533 49.105 13.8346 71.2627 1.75 1. 625 3.967 50.045 7.3022 92.1198 2.00 1.875 7.149 56.254 10.3749 81.6376 2.00 1.875 1.543 51.588 2.8403 94.9601 2.25 2.125 4.798 61.052 6.9630 88.6006 2.25 2.125 0.496 52.084 0.9130 95.8731 2.50 2.375 2.829 63.881 4.1055 92.7061 2.50 2.375 0.182 52.266 0.3350 96.2081 2.75 2.625 1.531 65.412 2.2218 94.9279 2.75 2.625 0.124 52.390 0.2283 96.4363 3.00 2.875 0.835 66.247 1.2118 96.1397 3.00 2.875 0.114 52.504 0.209896 .6462(J1 3.25 3.125 0.265 66.512 0.3846 96.5243 3.25 3.125 0.061 52.565 0.1123 96.7585 ()) 3.50 3.375 0.122 66.634 0.1771 96.7014 3.50 3.375 0.044 52.609 0.0810 96.8395 3.75 3.625 0.100 66.734 0.145196 .84653.75 3.625 0.039 52.648 0.0718 96.9112 4.00 3.875 0.073 66.807 0.1059 96.9524 4.00 3.875 0.028 52.676 0.0515 96.9628 8.00 6.000 0.350 67.157 0.5079 97.4603 8.00 6.000 0.150 52.826 0.276197. 2389PAN 1.750 68.907 2.5397 100.0000 PAN 1. 500 54.326 2.7611100.0000========-======================---==-=-=--=-========-=-===-===== =---=--=-==-==--==========--=====-----===-==--==-=-==-=======--=Mean: 1. 214 1.412 1.425 1.437 1. 463 Mean: 0.268 0.509 0.522 0.536 0.564 Std Dev: 0.957 1 .554 1.614 1.679 1.812 Std Dev: 1. 254 1.901 1.956 2.021 2.154 Rei Dis: 0.788 1.100 STATISTICAL MEASURES Rei Dis: 4 .685 3.737 STATISTICAL MEASURES Skewness: 0.087 2.878 CALCULATED USING Skewness: -0.268 2.270 CALCULATED USING Kurtosis: 6.238 15.557 METHOD OF MOMENTS Kurtosis: 3.485 11. 922 METHOD OF MOMENTS 5th MM: 11.862 72.042 Std Dev = standard deviation 5th MM: 3.664 50.060 Std Dev standard deviation 6th MM: 101.104 354.360 Rei Dis= relative dispersion6 th MM:33.759 226.074 Rei Dis relative dispersion 7th MM: 372.278 1714.756 = std dev/mean7 th MM:114.2941002.397=std dev/mean 8th MM: 2225.446 8371.308MM=moment measure8th MM: 581.455 4476.537MM-moment measureMedian: 1.138 1.173 Median: 0.413 0.459 ======-=====-=====-======-==-================-=====--=====-==-==

    PAGE 60

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00 Phi Pan Excluded Pan at 10.00 Phi ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00PhiPan Excluded Pan at 10.00 Phi ================================================================ ================================================================ SlC1GS19A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlC1GS1A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ================================================================ ================================================================ ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Phi) (g) (g) Percent Percent (Phi) (Phi) (g) (g) Percent Percent ================================================================ ================================================================ -2.00 -2.125 0.756 0.756 1.1933 1.1933 -2.00 -2.125 0.545 0.545 0.6929 0.6929 -1.75 -1. 675 0.060 0.616 0.0947 1.2660 -1.75 -1.675 0.194 0.739 0.2466 0.9395 -1.50 -1.625 0.196 1.012 0.3094 1.5973 -1.50 -1. 625 0.392 1.131 0.4964 1.4379 -1.25 -1.375 0.121 1.133 0.1910 1.7663 -1.25 -1.375 0.435 1. 566 0.5530 1.9909 -1.00 -1.125 0.310 1.443 0.4693 2.2776 -1.00 -1.125 1.025 2.591 1.3031 3.2940 -0.75 -0.675 0.464 1.907 0.7324 3.0100 -0.75 -0.675 1.664 4.275 2.1409 5.4349 -0.50 -0.625 0.637 2.744 1.3211 4.3311 -0.50 -0.625 2.672 7.147 3.6512 9.0662 -0.25 -0.375 1. 422 4 .166 2.2445 6.5755 -0.25 -0.375 3.914 11 .061 4.9760 14.0621 0.00 -0.125 1. 623 5.969 2.6774 9.4529 0.00 -0.125 4.225 15.266 5.3714 19.4335 0.25 0.125 3.124 9.113 4.9309 14.3636 0.25 0.125 5.611 20.697 7.1334 26.5669 0.50 0.375 3.946 13.059 6.2263 20.6121 0.50 0.375 5.760 26.657 7.3226 33.6696 0.75 0.625 5.566 16.625 6.7653 29.3974 0.75 0.625 6 .644 33.301 6.4467 42.3364 1.00 0.675 6.026 26.653 12.6713 42.0666 1. 00 0.675 7.496 40.797 9.5299 51.6663 1.25 1.125 10.345 36.996 16.3264 56.3970 1. 25 1.125 6.751 49.546 11.1254 62.9917 1. 50 1.375 6.664 43.662 10.6656 69.2626 1. 50 1.375 5.474 55.022 6.9592 69.9509 1. 75 1.625 7.937 51.619 12.5276 61.7902 1. 75 1.625 7.744 62.766 9.6452 79.7961 2.00 1.675 4.563 56.402 7.2337 69.0239 2.00 1.675 5.667 66.433 7.2046 67.0007 2.25 2.125 2.934 59.336 4.6310 93.6549 2.25 2.125 3.912 72.345 4.9734 91.9741 2.50 2.375 1. 565 60.901 2.4702 96.1251 2.50 2.375 2.296 74.641 2.9190 94.6931 2.75 2.625 0.567 61.466 0.926597.0516-2.75 2.625 1.090 75.731 1. 3657 96.2766 3.00 2.675 0.23961. 7 270.3772 97.4266 3.00 2.675 0.541 76.272 0.6676 96.9666 01 3.25 3.125 0.079 61.606 0.1247 97.5535 3.25 3.125 0.207 76.479 0.2632 97.2296---I3.50 3.375 0.050 61.656 0.0769 97.6324 3.50 3.375 0.121 76.600 0.1536 97.3636 3.75 3.625 0.032 61.666 0.0505 97.6629 3.75 3.625 0.146 76.746 0.1662 97.5716 4.00 3.675 0.016 61.906 0.0264 97.7113 4.00 3.675 0.060 76.606 0.0763 97.6460 6.00 6.000 0.100 62.006 0.1576 97.6692 6.00 6.000 0.200 77.006 0.2543 97.9023 PAN 1.350 63.356 2.1306 100.0000 PAN 1.650 76.656 2.0977 100.0000 ================================================================ ================================================================ Mean: 1.034 1.204 1. 214 1.225 1.246 Mean: 0.659 1.030 1.041 1. 051 1.072 Std Dev: 0.661 1.439 1 .494 1.554 1.677Std Dev:1.023 1.550 1.603 1.660 1.776 Rel Dis: 0.633 1.195 STATISTICAL MEASURES Rei Dis: 1.190 1.504 STATISTICAL MEASURES Skewness: -0.536 3.207 CALCULATED USING Skewness: 0.036 2.757 CALCULATED USING Kurtosis: 6.267 19.536 METHOD OF MOMENTS Kurtosis: 4.260 15.670 METHOD OF MOMENTS 5th MM: 0.123 100.689 Std Dev = standard deviation 5th MM: 6.374 76.713 Std Dev = standard deviation 6th MM: 102.102 552.959 Rei Dis = relative dispersion 6 th MM: 54.610 396.743 Rei Dis = relative dispersion 7th MM: 219.763 2972.760 = std dev/mean 7th MM: 196.203 2026.576=std dev/mean 6th MM: 2497.245 16134.493 MM = moment measure 6 th MM: 1147.735 10415.396MM=moment measure Median: 0.960 0.996 Median: 0.799 0.626 ================================================================

    PAGE 61

    THISNOTEAPPLIES ONLY IF A PAN FRACTION IS PRESENTStatlstlcal results can vary greatly dependlng on how (IF PRESENT) the pan fractlon ls treated. The pan mld-polnt for thls sample ls set at 9.00 phl. Results for varlous pan mld-polnts are llsted below. If the pan fractlon mld-polnt ls large and the means slgnlflcantly lncrease ln value for lncreaslng pan mldpolnts the pan fractlon needs further analysls (e.g., settllng tube) at 1/4-phl lntervals, and moment measures recalculated. ================================================================ Stat. Measure Pan ExcludedMOMENT MEASURESPan at Pan at 9.00 Phl 9.50 PhlPan at 11.00PhlPan at 10.00 Phl ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statlstlcal results can vary greatly dependlng on how (IF PRESENT) the pan fractlon ls treated. The pan mld-polnt for thls sample ls set at 9.00 phl. Results for varlous pan mld-polnts are llsted below. If the pan fractlon mld-polnt ls large and the means slgnlflcantly lncrease ln value for lncreaslng pan mldpolnts the pan fractlon needs further analysls (e.g., settllng tube) at 1/4-phl lntervals, and moment measures recalculated. ================================================-=============== Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phl 9.50 Phl Pan at 11.00Phl Pan Excluded Pan at 10.00 Phl ==-===========-===.====-========================-=======-====.===========================================================-======SlC1GS20A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlC1GS21A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ===-==================================================================-===-===========_.=.===.==.=._.._--===--=-==-=-==.-====.-=ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sleve MldFrequency Cumulatlve Frequency Cumulatlve Sleve MldFrequency Cumulatlve Frequency Cumulatlve Slze Polnt Welght Welght Welght Welght Slze Polnt Welght Welght Welght Welght (Phl) (Ph!) (g) (g) Percent Percent (Ph!) (Ph!) (g) (g) Percent Percent ================================================================ ===.======.==================================.==.==--===.-====== -2.00 -2.125 2.359 2.359 3.2007 3.2007 -2.00 -2.125 0.287 0.287 0.4314 0.4314 -1.75 -1. 875 1.147 3.506 1.5563 4.7570 -1.75 -1.875 0.061 0.348 0.0917 0.5230 -1.50 -1.625 1.207 4.713 1.6377 6.3947 -1.50 -1.625 0.085 0.433 0.1278 0.6508 -1.25 -1. 375 1.940 6.653 2.6322 9.0269 -1.25 -1.375 0.195 0.628 0.29310 9439-1.00 -1.125 2.313 8.966 3.1383 12.1652 -1.00 -1.125 0.205 0.833 0.3081 1.2520 -0.75 -0.875 3.090 12.056 4.1926 16.3578 -0.75 -0.875 0.303 1.136 0.4554 1.7074 -0.50 -0.625 3.743 15.799 5.0786 21.4363 -0.50 -0.625 0.513 1.649 0.7710 2(4785 -0.25 -0.375 4.493 20.292 6.0962 27.5325 -0.25 -0.375 1.081 2.730 1.6248 4.1032 0.00 -0.125 4.823 25.115 6.5439 34.0764 0.00 -0.125 1.399 4.129 2.1027 6.2059 0.25 0.125 6.297 31.412 8.5439 42.6203 0.25 0.125 2.843 6.972 4 .2731 10.4790 0.50 0.375 6.038 37.450 8.1925 50.8127 0.50 0.375 4.130 11.102 6.2074 16.6865 0.75 0.625 6 .419 43.869 8.7094 59.5221 0.75 0.625 6.371 17.473 9.5757 26.2622 1. 00 0.875 7.136 51.005 9.6822 69.2044 1. 00 0.875 9.988 27.461 15.0121 41.2743 1.25 1.125 7.220 58.225 9.7962 79.0006 1.25 1.125 13.450 40.911 20.2155 61.4898 1. 50 1.375 4.008 62.233 5.4381 84.4387 1. 50 1.375 9.410 50.321 14.1434 75.6331 1 .75 1. 625 4.574 66.807 6.2061 90.6448 1.7 5 1.625 9.257 59.578 13.9134 89.5465 2.00 1. 875 2.540 69.347 3.4463 94.0911 2.00 1.875 3.434 63.012 5.1613 94.7079 2.25 2.125 1.437 70.784 1.9497 96.0408 2.25 2.125 1.139 64.151 1.7119 96.4198 2.50 2.375 0.748 71.532 1.0149 97.0557 2.50 2.375 0.599 64.750 0.9003 97.3201 2.75 2.625 0.316 71.848 0.4288 97.4845 2.75 2.625 0.236 64.986 0.3547 97.6748 3.00 2.875 0.155 72.003 0.2103 97.6948 3.00 2.875 0.135 65.121 0.2029 97.8777 U1 3.25 3.125 0.042 72.045 0.0570 97.7518 3.25 3.125 0.047 65.168 0.0706 97.9484 00 3.50 3.375 0.027 72.072 0.0366 97.7884 3.50 3.375 0.031 65.199 0.0466 97.9950 3.75 3.625 0.017 72.089 0.0231 97.8115 3.75 3.625 0.022 65.221 0.0331 98.0280 4.00 3.875 0.013 72.102 0.0176 97.8291 4.00 3.875 0.012 65.233 0.0180 98.0461 8.00 6.000 0.100 72.202 0.1357 97.9648 8.00 6.000 0.200 65.433 0.3006 98.3467 PAN 1. 500 73.702 2.0352 100.0000 PAN 1.100 66.533 1.6533 100.0000 ================================================================ ================================================================ Mean: 0.339 0.515 0.525 0.535 0.556 Mean: 1.040 1.172 1.180 1.189 1.205 Std Dev: 1.101 1.644 1 .695 1.750 1.863Std Dev:0.726 1.251 1.300 1.354 1.465 ReI Dls: 3.250 3.193 STATISTICAL MEASURES ReI Dls: 0.698 1.067 STATISTICAL MEASURES Skewness: -0.157 2.648 CALCULATED USING Skewness: 0.162 4.041 CALCULATED USING Kurtosls: 3.443 15.367 METHOD OF MOMENTS Kurtosls: 11.193 27.016 METHOD OF MOMENTS 5th MM: 3.269 75.610 Std Dev = standard devlatlon 5 th MM: 34.826 162.804 Std Dev=standard devlatlon6 th MM: 35.097 392.874 ReI Dls = relatlve dlsperslon 6 th MM: 367.3601021.547Rel Dls = relatlve dlsperslon 7th MM: 125.812 2017.680 = std dev/mean 7th MM: 1972.3826348.064=std dev/mean 8th MM: 728.389 10410.091 MM= moment measure8 th MM: 15507.19139686.597 MM= moment measureMedlan: 0.319 0.350 Medlan: 0.973 0.983==-===-===========-====._==========-========-========-==--=-====

    PAGE 62

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. MeasureMOMENT MEASURESPan at Pan at 9.00 Phi 9.50 PhiPan at 11.00PhiPan Excluded Pan at 10.00 Phi ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00 Phi Pan Excluded Pan at 10.00 Phi ================================================================ ================================================================ SlC1GS22AENTIRE SAMPLE ANALYSIS MO-DA-YR:2-7-2001 SlC1GS23AENTIRE SAMPLE ANALYSIS MO-DA-YR:2-7-2001================================================================ ================================================================ ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS SIeve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point We igh t Weight Weight Weight (Phi) (Phi) (g) (g) Percent Percent (Phi) (Phi) (g) (g) Percent Percent----------------------------------------------------------------================================================================-----------------------------------------------------------------2.00 -2.125 3.736 3.736 5.4109 5.4109 -2.00 -2.125 4.704 4.704 6.0643 6.0643 -1.75 -1.875 0.519 4.255 0.7517 6.1626 -1.75 -1. 875 1.214 5.918 1. 5651 7.6293 -1.50 -1.625 0.453 4.708 0.6561 6.8186 -1.50 -1.625 1.537 7.455 1.9815 9.6108 -1.25 -1.375 0.663 5.371 0.9602 7.7789 -1.25 -1.375 1.689 9.144 2.1774 11.7882 -1.00 -1.125 0.827 6.198 1. 1978 8.9766 -1.00 -1.125 2.501 11.645 3.2242 15.0124 -0.75 -0.875 1.208 7.406 1.7496 10.7262 -0.75 -0.875 3.433 15.078 4.4257 19.4382 -0.50 -0.625 1.902 9.308 2.7547 13.4809 -0.50 -0.625 4.295 19.373 5.5370 24.9752 -0.25 -0.375 2.286 11.594 3.3108 16.7917 -0.25 -0.375 5 .514 24.887 7.1085 32.0837 0.00 -0.125 2.553 14.147 3.6975 20.4892 0.00 -0.125 5.934 30.821 7.6500 39.7337 0.25 0.125 4.077 18.224 5.9048 26.3940 0.25 0.125 8.417 39.238 10.8510 50.5846 0.50 0.375 4.683 22.907 6.7824 33.1764 0.50 0.375 8.510 47.748 10.9709 61.5555 0.75 0.625 6.098 29.005 8.8318 42.0082 0.75 0.625 9.144 56.892 11.7882 73.3437 1.00 0.875 7.887 36.892 11.4228 53.4310 1. 00 0.875 7.871 64.763 10.1471 83.4908 1. 25 1.125 8.846 45.738 12.8117 66.2428 1. 25 1.125 5.543 70.306 7.1459 90.6367 1. 50 1.375 5.527 51. 265 8.0048 74.2476 1.50 1.375 1.810 72.116 2.3334 92.9701 1.7 5 1. 625 6.211 57.476 8.9955 83.2431 1.7 5 1. 625 1.206 73.322 1.5547 94.5249 2.00 1.875 3.860 61.336 5.5905 88.8335 2.00 1.875 0.478 73.800 0.6162 95.1411 2.25 2.125 2.724 64.060 3.9452 92.7787 2.25 2.125 0.275 74 .075 0.3545 95.4956 2.50 2.375 1.854 65.914 2.6852 95.4639 2.50 2.375 0.210 74.285 0.2707 95.7663 2.75 2.625 0.904 66.818 1.3093 96.7732 2.75 2.625 0.164 74.449 0.2114 95.9778 3.00 2.875 0.386 67.204 0.5590 97.3322 3.00 2.875 0.142 74.591 0.1831 96.1608 U'I 3.25 3.125 0.119 67.323 0.1723 97.5046 3.25 3.125 0.109 74.700 0.1405 96.3014 ({) 3.50 3.375 0.060 67.383 0.0869 97.5915 3.50 3.375 0.126 74.826 0.1624 96.4638 3.75 3.625 0.041 67.424 0.0594 97.6508 3.75 3.625 0.14 9 74.975 0.1921 96.6559 4.00 3.875 0.022 67.446 0.0319 97.6827 4.00 3.875 0.094 75.069 0.1212 96.7771 8.00 6.000 0.350 67.796 0.5069 98.1896 8.00 6.000 0.550 75.619 0.7090 97.4861 PAN 1. 250 69.046 1.8104 100.0000 PAN 1. 950 77.569 2.5139100.0000================================================================ ================================================================ Mean: 0.731 0.880 0.889 0.898 0.916 Mean: 0.091 0.315 0.328 0.341 0.366 Std Dev: 1.201 1.627 1. 670 1.718 1.817 Std Dev: 1.141 1.800 1.859 1.922 2.052 Rei Dis: 1 .643 1.849 STATISTICAL MEASURES Rei Dis: 12.475 5.706 STATISTICAL MEASURES Skewness: -0.308 2.012 CALCULATED USING Skewness: 0.742 2.899 CALCULATED USING Kurtosis: 4.799 12.851 METHOD OF MOMENTS Kurtosis: 7.532 14.944 METHOD OF MOMENTS 5th MM: 3.991 56.996 Std Dev=standard deviation 5th MM: 27.459 68.687 Std Dev = standard deviation 6th MM: 50.602 291.092 Rei Dis= relative dispersion6 th MM: 152.750 329.604 Rei Dis=relative dispersion7 th MM: 138.871 1425.028 = std dev/mean7 th MM:747.092 1574.957 = std dev/mean 8 th MM: 789.546 7112.149 MM = moment measure 8 th MM: 3886.121 7565.685 MM = moment measure Median: 0.780 0.800 Median: 0.083 0.112 ================================================================

    PAGE 63

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. MeasureMOMENT MEASURESPan at Pan at 9.00 Phi 9.50 PhiPan at 11.00 Phi Pan Excluded Pan at 10.00 Phi ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ==================-============================================= Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00 Phi Pan Excluded Pan at 10.00 Phi==================--====-=--==-== ===-=-=-=--= =--==----===============-=================-===-=====================-====SlC1GS24A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlC1GS2A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 =============================-================================== ===========--=--==---==----=--=-===--====--=-----==-=-==-==-=-=ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Phi) (g) (g) Percent Percent (Phi) (Phi) (g) (g) Percent Percent----------------------------------------------------------------================================================-==-======-=====-----------------------------------------------------------------2.00 -2.125 0.037 0.037 0.0508 0.0508 -2.00 -2.125 0.612 0.612 0.7414 0.7414 -1.75 -1.875 0.071 0.108 0.0975 0.1483 -1.75 -1. 875 0.116 0.728 0.1405 0.8820 -1. 50 -1. 625 0.091 0.199 0.1250 0.2733 -1.50 -1.625 0.329 1.057 0.3986 1.2806 -1.25 -1.375 0.180 0.379 0.2472 0.5206 -1.25 -1.375 0.487 1.544 0.5900 1.8706 -1.00 -1.125 0.352 0.731 0.4835 1.0041 -1.00 -1.125 0.774 2.318 0.9377 2.8083 -0.75 -0.875 0.584 1. 315 0.8021 1.8062 -0.75 -0.875 1.458 3.776 1.7664 4.5746 -0.50 -0.625 1. 013 2.328 1.3914 3.1976 -0.50 -0.625 2.222 5.998 2.6920 7.2666 -0.25 -0.375 1.818 4.146 2.4971 5.6947 -0.25 -0.375 3.172 9.170 3.8429 11.1095 0.00 -0.125 2.669 6.815 3.6660 9.3606 0.00 -0.125 3.570 12.740 4.3251 15.4346 0.25 0.125 4.811 11.626 6.6081 15.9687 0.25 0.125 5.096 17.836 6.1738 21.6084 0.50 0.375 5.988 17.614 8.2247 24.1934 0.50 0.375 5.452 23.288 6.6051 28.2135 0.75 0.625 7.927 25.541 10.8880 35.0814 0.75 0.625 6.298 29.586 7.6301 35.8436 1. 00 0.875 10.942 36.483 15.0292 50.1106 1. 00 0.875 8.173 37. 759 9.9016 45.7452 1.25 1.125 13.377 49.860 18.3737 68.4843 1. 25 1 .125 9.557 47.316 11.5783 57.3235 1. 50 1.375 8.489 58.349 11.6599 80.1442 1. 50 1. 375 6.022 53.338 7.2957 64.6192 1.7 5 1.625 8.382 66.731 11.5129 91.6572 1 .75 1.625 7.577 60.915 9.1796 73.7988 2.00 1.875 3.239 69.970 4.4489 96.1060 2.00 1. 875 5.178 66.093 6.2732 80.0720 2.25 2.125 0.963 70.933 1.322797. 42872.25 2.125 3.875 69.968 4.6946 84.7665 2.50 2.375 0.237 71.170 0.3255 97.7543 2.50 2.375 3.046 73.014 3.6902 88.4568 2.75 2.625 0.076 71.246 0.1044 97.8587 2.75 2.625 2.404 75.418 2.912591. 36923.00 2.875 0.049 71.295 0.0673 97.9260 3.00 2.875 2.124 77.542 2.5732 93.9425 0> 3.25 3.125 0.025 71.320 0.0343 97.9603 3.25 3.125 1.103 78.645 1. 3363 95.2788 0 3.50 3.375 0.016 71. 336 0.0220 97.9823 3.50 3.375 0.616 79.261 0.7463 96.0251 3.75 3.625 0.011 71.347 0.0151 97.9974 3.75 3.625 0.625 79.886 0.7572 96.7822 4.00 3.875 0.008 71.355 0.0110 98.0084 4.00 3.875 0.306 80.192 0.3707 97.1530 8.00 6.000 0.050 71.405 0.0687 98.0711 8.00 6.000 0.550 80.742 0.6663 97.8193 PAN 1.400 72.805 1.9229 100.0000 PAN 1.800 82.542 2.1807 100.0000 ================================================================ ==-================================-========-======-=-=-==--==== Mean: 0.897 1 .053 1.063 1.072 1.092 Mean: 1.079 1.251 1.262 1.273 1.295Std Dev:0.685 1 .310 1.367 1.427 1. 550 Std Dev: 1.147 1.625 1.677 1.732 1.845 Rel Dis: 0.764 1.244 STATISTICAL MEASURES Rel Dis: 1.064 1.299 STATISTICAL MEASURES Skewness: -0.328 4.209 CALCULATED USING Skewness: 0.381 2.366 CALCULATED USING Kurtosis: 5.769 26.875 METHOD OF MOMENTS Kurtosis: 4.708 12.522 METHOD OF MOMENTS5 th MM:10.236 160.321 Std Dev = standard deviation 5 th MM: 8.795 55.263 Std Dev = standard deviation6 th MM:149.315 974.597 ReI Dis = relative dispersion 6th MM: 53.211 264.789 ReI Dis relative dispersion7 th MM:832.682 5901.596 = std dev/mean7 th MM:174.666 1245.753 std dev/mean8 th MM:7034.129 35794.575MM=moment measure8 th MM:847.4815929.447MM = moment measure Median: 0.857 0.873 Median: 0.943 0.967-=--=====-=-====-=-=-=----==-=----=--------=---------=---=======

    PAGE 64

    SlC1GS3AENTIRE SAMPLE ANALYSIS MO-DA-YR: ================================================================2-7-2001Sieve Size (Phi)ANALYTICAL GRANULOMETRIC RESULTS MidFrequency Cumulative Frequency Point Weight Weight Weight (Phi) (g) (g) Percent Cumulative Weight Percent================================================================m.....-2.00-1.75 -1.50 -1.25 -1.00 -0.75 -0.50 -0.25 0.00 0.25 0.50 0.75 1. 00 1. 25 1. 50 1.75 2.00 2.25 2.50 2.75 3.00 3.25 3.50 3.75 4.00 8.00 PAN -2.125 -1.875 -1.625 -1.375 -1.125 -0.875 -0.625 -0.375 -0.125 0.125 0.375 0.625 0.875 1.125 1.375 1.625 1.875 2.125 2.375 2.625 2.875 3.125 3.375 3.625 3.875 6.000 0.347 0.237 0.224 0.364 0.615 1.090 1.576 2.518 3.062 4.775 5.186 6.657 9.448 11.030 7.193 7.632 4.324 2.305 1.192 0.462 0.221 0.085 0.050 0.044 0.022 0.000 1.650 0.347 0.584 0.808 1.172 1.787 2.877 4 .453 6.971 10.033 14.808 19.994 26.651 36.099 47.129 54.322 61.954 66.278 68.583 69.775 70.237 70.458 70.543 70.593 70.637 70.659 70.659 72.309 0.4799 0.3278 0.3098 0.5034 0.8505 1.5074 2.1795 3.4823 4.2346 6.6036 7.1720 9.2063 13.0661 15.2540 9.9476 10.5547 5.9799 3.1877 1.6485 0.6389 0.3056 0.1176 0.0691 0.0608 0.0304 0.0000 2.2819 0.4799 0.8076 1.1174 1.6208 2.4713 3.9788 6.1583 9.6406 13.8752 20.4788 27.6508 36.8571 49.9232 65.1772 75.1248 85.6795 91.6594 94.8471 96.4956 97.1345 97.4402 97.5577 97.6269 97.6877 97.7181 97.7181 100.0000 ====================================-===========================THISNOTEAPPLIES ONLY IF A PAN FRACTION IS PRESENTStatistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure Pan ExcludedMOMENT MEASURESPan at Pan at 9.00 Phi 9.50 PhiPan at 10.00 Phi-------------------------------------------------------------------------------------------------------------------------------Pan at11. 00 PhiSlC1GS4AENTIRE SAMPLE ANALYSIS MO-DA-YR:=====-===============-=====-===---=======-==========-====-======2-7-2001Sieve Size (Phi)ANALYTICAL GRANULOMETRIC RESULTS MidFrequency Cumulative Frequency Point Weight Weight Weight (Phi) (g) (g) Percent Cumulative Weight Percent================================-======================x_-===-=-2.00 -1.75 -1.50 -1.25 -1.00 -0.75 -0.50 -0.25 0.00 0.25 0.50 0.75 1. 00 1. 25 1. 50 1.75 2.00 2.25 2.50 2.75 3.00 3.25 3.50 3.75 4.00 8.00 PAN -2.125 -1. 875 -1.625 -1.375 -1.125 -0.875 -0.625 -0.375 -0.125 0.125 0.375 0.625 0.875 1 .125 1.375 1.625 1.875 2.125 2.375 2.625 2.875 3.125 3.375 3.625 3.875 6.000 0.928 0.010 0.287 0.357 0.573 0.645 1.311 2.025 2.593 4.092 4.991 6.799 10.321 14.058 9.393 11.674 8.146 6.065 4 .459 3.263 2.368 0.929 0.432 0.303 0.126 0.050 2.100 0.928 0.938 1.225 1.582 2.155 2.800 4.111 6.136 8.729 12.821 17 .812 24.611 34.932 48.990 58.383 70.057 78.203 84.268 88.727 91.990 94.358 95.287 95.719 96.022 96.148 96 .198 98.298 0.9441 0.0102 0.2920 0.3632 0.5829 0.6562 1.3337 2.0601 2.6379 4.1629 5.0774 6.9167 10.4997 14.3014 9.5556 11.8761 8.2870 6.1700 4.5362 3.3195 2.4090 0.9451 0.4395 0.3082 0.1282 0.0509 2.1364 0.9441 0.9542 1.2462 1.6094 2.1923 2.8485 4.1822 6.2422 8.8801 13.0430 18.1204 25.0371 35.5368 49.8382 59.3939 71.2700 79.5571 85.7271 90.2633 93.5828 95.9918 96.9369 97.3763 97.6846 97.8128 97.8636100.0000===================================================-====-===-===THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. =========================================-==================-=-= Stat. Measure Pan ExcludedMOMENT MEASURESPan at Pan at 9.00 Phi 9.50 Phi Pan at10.00 Phi================================================================Pan at11.00 Phi ================================================================Mean: 0.878 1.063 1 .075 1.086 1.109 Mean: 1.223 1.389 1.400 1.411 1.432 Std Dev: 0.846 1.480 1 .540 1.603 1.733Std Dev:0.952 1.471 1.528 1.586 1.705 Rel Dis: 0.964 1.392 STATISTICAL MEASURES Rel Dis: 0.779 1.059 STATISTICAL MEASURES Skewness: -0.582 3.340 CALCULATED USING Skewness: -0.462 2.724 CALCULATED USING Kurtosis: 3.764 19.606 METHOD OF MOMENTS Kurtosis: 4.300 16.273 METHOD OF MOMENTS 5 th MM: -5.592 101.979 Std Dev = standard deviation 5 th MM: -4 .801 78.927 Std Dev standard deviation 6th MM: 26.483 551.315 ReI Dls=relative dispersion6 th MM: 38.149 416.520 Rel Dis=relative dispersion7 th MM:-56.903 2947.539 = std dev/mean 7 th MM: -33.260 2133.648=std dev/mean 8 th MM: 248.372 15820.626 MM= moment measure8 th MM: 504.855 11073.761MM=moment measure Median: 0.855 0.876 Median: 1.109 1.129 =========-===-==============-===================-==--==x_x==__a=

    PAGE 65

    THISNOTEAPPLIES ONLY IF A PAN FRACTION IS PRESENTStat1st1cal results can vary greatly depend1ng on how (IF PRESENT) the pan fract10n 1s treated. The pan m1d-po1nt for th1s sample 1s set at 9.00 ph1. Results for var10us pan m1d-po1nts are llsted below. If the pan fract10n m1d-po1nt 1s large and the means slgn1f1cantly 1ncrease 1n value for 1ncreas1ng pan m1dpo1nts the pan fract10n needs further analys1s (e.g., settl1ng tube) at 1/4-ph1 1ntervals, and moment measures recalculated. ================================================================ Stat. Measure Pan ExcludedMOMENT MEASURESPan at Pan at 9.00 Ph1 9.50 Ph1Pan at 11.00 Ph1 Pan at 10.00 Ph1-------------------------------------------------------------------------------------------------------------------------------THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Stat1st1cal results can vary greatly depend1ng on how (IF PRESENT) the pan fract10n 1s treated. The pan m1d-po1nt for th1s sample 1s set at 9.00 ph1. Results for var10us pan m1d-po1nts are llsted below. If the pan fract10n m1d-po1nt 1s large and the means slgn1f1cantly 1ncrease 1n value for 1ncreas1ng pan m1dpo1nts the pan fract10n needs further analys1s (e.g., settl1ng tube) at 1/4-ph1 1ntervals, and moment measures recalculated. ================================================================ Stat. MeasureMOMENT MEASURESPan at Pan at 9.00 Ph1 9.50 Ph1Pan at 11.00 Ph1 Pan Excluded Pan at 10.00 Ph1 ================================================================ ================================================================ ================================================================ SlC1GS5A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlC1GS6A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ================================================================ ================================================================ ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sleve M1dFrequency Cumulat1ve Frequency Cumulat1ve Sleve M1dFrequency Cumulat1ve Frequency Cumulatlve Slze po1nt We1ght We1ght We1ght We1ght Slze Po1nt We1ght We1ght We1ght We1ght (Ph1) (Phl) (g) (g) Percent Percent (Ph1) (Phl) (g) (g) Percent Percent----------------------------------------------------------------================================================================ ----------------------------------------------------------------2.00 -2.125 0.049 0.049 0.0649 0.0649 -2.00 -2.125 0.694 0.694 0.9047 0.9047 -1.75 -1.875 0.007 0.056 0.00930 074 2-1.75 -1. 875 0.481 1.175 0.6271 1.5318 -1.50 -1.625 0.038 0.094 0.0503 0.1245 -1.50 -1.625 0.488 1.663 0.6362 2.1680 -1.25 -1.375 0.057 0.151 0.0755 0.2000 -1.25 -1. 375 0.900 2.563 1.1733 3.3412 -1.00 -1.125 0.067 0.218 0.0887 0.2887 -1.00 -1.125 1.448 4.011 1.8877 5.2289 -0.75 -0.875 0.088 0.306 0.1165 0.4052 -0.75 -0.875 2.157 6.168 2.8120 8.0409 -0.50 -0.625 0.118 0.424 0.1563 0.5615 -0.50 -0.625 3.300 9.468 4.3020 12.3429 -0.25 -0.375 0.161 0.585 0.2132 0.7747 -0.25 -0.375 4.870 14.338 6.3488 18.6917 0.00 -0.125 0.201 0.786 0.2662 1.0409 0.00 -0.125 4.860 19.198 6.3357 25.0274 0.25 0.125 0.290 1.076 0.3841 1.4250 0.25 0.125 6.680 25.878 8.7083 33.7357 0.50 0.375 0.345 1.421 0.4569 1.8819 0.50 0.375 6.581 32.459 8.5793 42.3150 0.75 0.625 0.512 1.933 0.6781 2.5600 0.75 0.625 7.726 40.185 10.0720 52.3870 1.00 0.875 0.848 2.781 1.1230 3.6830 1. 00 0.875 8.541 48.726 11.1344 63.5214 1. 25 1.125 1.285 4.066 1.7018 5.3848 1. 25 1.125 7.629 56.355 9.9455 73.4669 1. 50 1.375 1.012 5.078 1.3402 6.7250 1. 50 1.375 4 .144 60.499 5.4023 78.8692 1. 7 5 1.625 2.017 7.095 2.6712 9.3962 1.75 1.625 5.303 65.802 6.9132 85.7824 2.00 1.875 2.565 9.660 3.3969 12.7932 2.00 1.875 3.830 69.632 4.9930 90.7754 2.25 2.125 4.140 13.800 5.4828 18.2760 2.25 2.125 2.549 72.181 3.3230 94.0984 2.50 2.375 7.181 20.981 9.5101 27.7861 2.50 2.375 1.516 73.697 1.9763 96.0747 2.75 2.625 11.165 32.146 14.7863 42.5724 2.75 2.625 0.730 74.427 0.9517 97.0264 3.00 2.875 14.707 46.853 19.4771 62.0496 3.00 2.875 0.374 74.801 0.4876 97.5139 m 3.25 3.125 9.771 56.624 12.9402 74.9897 3.25 3.125 0.130 74.931 0.1695 97.6834 N 3.50 3.375 5.712 62.336 7.56.47 82.5544 3.50 3.375 0.063 74.994 0.0821 97.7656 3.75 3.625 4.307 66.643 5.7040 88.2584 3.75 3.625 0.032 75.026 0.0417 97.8073 4.00 3.875 2.166 68.809 2.8685 91.1269 4.00 3.875 0.032 75.058 0.0417 97.8490 8.00 6.000 3.650 72 .459 4.8339 95.9607 8.00 6.000 0.050 75.108 0.0652 97.9142 PAN 3.050 75.509 4.0393 100.0000 PAN 1.600 76.708 2.0858 100.0000 ================================================================ ================================================================ Mean: 2.826 3.075 3.095 3.115 3.156 Mean: 0.618 0.793 0.803 0.814 0.835 Std Dev: 1.056 1.602 1.676 1.755 1.919 Std Dev: 0.993 1.555 1.609 1.667 1.785 Rel D1s: 0.374 0.521 STATISTICAL MEASURES Rel D1s: 1.606 1.961 STATISTICAL MEASURES Skewness: 0.532 2.019 CALCULATED USING Skewness: -0.097 2.945 CALCULATED USING Kurtos1s: 6.737 8.849 METHOD OF MOMENTS Kurtos1s: 3.416 16.984 METHOD OF MOMENTS5 th MM:4.705 27.96 5 Std Dev = standard dev1at1on 5th MM: 1.573 86.316 Std Dev = standard dev1at1on 6th MM: 65.449 109.845 Rel D1s = relat1ve d1spers1on 6 th MM: 30.162 458.313 Rel D1s = relat1ve d1spers1on 7th MM: 10.004 382.639=std dev/mean 7th MM: 81.809 2409.857=std dev/mean 8th MM: 749.5811461.905 MM=moment measure 8th MM: 579.641 12719.846 MM = moment measure Med1an: 2.694 2.720 Med1an: 0.540 0.566

    PAGE 66

    SlC1GS7AENTIRE SAMPLE ANALYSIS MO-DA-YR: =============================================-==================2-7-2001 Sieve Size (Phi) ANALYTICAL GRANULOMETRIC RESULTS MidFrequency Cumulative Frequency Point Weight Weight Weight (Phi) (g) (g) Percent Cumulative Weight Percent================================================================ 0> VJ -2.00 -1.75 -1.50 -1.25 -1.00 -0.75 -0.50 -0.25 0.00 0.25 0.5.0 0.75 1. 00 1.25 1. 50 1. 75 2.00 2.25 2.50 2.75 3.00 3.25 3.50 3.75 4.00 8.00 PAN -2.125 -1.875 -1.625 -1.375 -1.125 -0.875 -0.625 -0.375 -0.125 0.125 0.375 0.625 0.875 1.125 1.375 1.625 1.875 2.125 2.375 2.625 2.875 3.125 3.375 3.625 3.875 6.000 0.000 0.025 0.028 0.057 0.074 0.133 0.203 0.265 0.376 0.574 0.758 1.054 1.816 3.063 2.983 7.719 12.187 17.213 13.840 5.478 1.669 0.431 0.201 0.113 0.054 0.050 1.650 0.000 0.025 0.053 0.110 0.184 0.317 0.520 0.785 1.161 1.735 2.493 3.547 5.363 8.426 11.409 19.128 31.315 48.528 62.368 67.846 69.515 69.946 70.147 70.260 70.314 70.364 72.014 0.0000 0.0347 0.0389 0.0792 0.1028 0.1847 0.2819 0.3680 0.5221 0.7971 1.0526 1. 4636 2.5217 4.2533 4.1423 10.7187 16.9231 23.9023 19.2185 7.6069 2.3176 0.5985 0.2791 0.1569 0.0750 0.0694 2.2912 0.0000 0.0347 0.0736 0.1527 0.2555 0.4402 0.7221 1.0901 1.6122 2.4093 3.4618 4.9254 7.4472 11.7005 15.8428 26.5615 43.4846 67.3869 86.6054 94.2122 96.5298 97.1283 97.4074 97.5644 97.6393 97.7088 100.0000 ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure Pan ExcludedMOMENT MEASURESPan at Pan at 9.00 Phi 9.50 PhiPan at 10.00 Phi ================================================================Pan at 11.00 Phi SlC1GS8AENTIRE SAMPLE ANALYSIS MO-DA-YR: =-= =---=====-======= = = =---==2-7-2001Sieve Size (Phi)ANALYTICAL GRANULOMETRIC RESULTS MidFrequency Cumulative Frequency Point Weight Weight Weight (Phi) (g) (g) Percent Cumulative Weight Percent===========================-=====-=-========-========--====-====-2.00 -1.75 -1.50 -1.25 -1.00 -0.75 -0.50 -0.25 0.00 0.25 0.50 0.75 1. 00 1. 25 1. 50 1. 75 2.00 2.25 2.50 2.75 3.00 3.25 3.50 3.75 4.00 8.00 PAN -2.125 -1.875 -1.625 -1.375 -1.125 -0.875 -0.625 -0.375 -0.125 0.125 0.375 0.625 0.875 1.125 1.375 1.625 1.875 2.125 2.375 2.625 2.875 3.125 3.375 3.625 3.875 6.000 1. 510 0.568 0.727 1.123 1.827 2.393 3.253 4.051 4.603 6.482 6.960 8.917 11.158 9.769 4.674 4.042. 2.308 1.701 1.238 0.743 0.396 0.150 0.071 0.041 0.023 0.100 1.450 1.510 2.078 2.805 3.928 5.755 8.148 11.401 15.452 20.055 26.537 33.497 42.414 53.572 63.341 68.015 72.057 74.365 76.066 77.304 78.047 78.443 78.593 78.664 78.705 78.728 78.828 80.278 1.8810 0.7075 0.9056 1.3989 2.2758 2.9809 4.0522 5.0462 5.7338 8.074 4 8.6699 11.1077 13.8992 12.1690 5.8223 5.0350 2.8750 2.1189 1.5421 0.9255 0.4933 0.1869 0.0884 0.0511 0.0287 0.1246 1.8062 1.8810 2.5885 3.4941 4.8930 7.1688 10.1497 14.2019 19.2481 24.9819 33.0564 41.7263 52.8339 66.7331 78.9021 84.7243 89.7593 92.6343 94.753296 .295497.2209 97.7142 97.901097. 989598.0406 98.0692 98.1938 100.0000================================================================THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated.===================================================-============Stat. Measure Pan ExcludedMOMENT MEASURESPan at Pan at 9.00 Phi 9.50 Phi Pan at10.00 Phi=========================================-=========-=--=========Pan at 11 .00 Phi ====-===========================================================Mean: 1.940 2.101 2.113 2.124 2.147 Mean: 0.545 0.698 0.707 0.716 0.734 Std Dev: 0 .641 1.238 1. 301 1.367 1.502 Std Dev: 1.004 1.508 1.557 1.609 1.716 Rel Dis: 0.330 0.589 STATISTICAL MEASURES Rel Dis: 1.841 2.160 STATISTICAL MEASURES Skewness: -1.272 3.742 CALCULATED USING Skewness: -0.177 2.870 CALCULATED USING Kurtosis: 7.923 23.068 METHOD OF MOMENTS Kurtosis: 4.233 17.687 METHOD OF MOMENTS 5th MM: -16.058 123.804 Std Dev = standard deviation 5th MM: 3.602 92.689 Std Dev = standard deviation 6 th MM: 153.925 698.794 Rel Dis = relative dispersion6 th MM:48.581 514.234 Rel Dis = relative dispersion 7th MM: -183.5203869.434=std dev/mean 7 th MM: 164.221 2816.409 = std dev/mean 8th MM: 4217.983 21610.844MM=moment measure 8 th MM:1071.33415508.904MM=moment measure Median: 1.931 1 .943 Median: 0.541 0.561 =========-==========-========-=====--=---==---=-=--========-----

    PAGE 67

    THISNOTEAPPLIES ONLY IF A PAN FRACTION IS PRESENTStatlstlcal results can vary greatly dependlng on how (IF PRESENT) the pan fractlon Is treated. The pan mld-polnt for thls sample Is set at 9.00 phl. Results for varlous pan mld-polnts are llsted below. If the pan fractlon mld-polnt Is large and the means slgnlflcantly Increase In value for Increaslng pan mldpolnts the pan fractlon needs further analysls (e.g., settllng tube) at 1/4-phl Intervals, and moment measures recalculated. ================================================================ Stat. MeasurePan ExcludedMOMENT MEASURES Pan at Pan at 9.00 Phl 9.50 PhlPan at11.00Phl Pan at10.00 Phl=============-===========================================-======THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statlstlcal results can vary greatly dependlng on how (IF PRESENT) the pan fractlon Is treated. The pan mld-polnt for thls sample Is set at 9.00 phi. Results for varlous pan mld-points are llsted below. If the pan fractlon mld-polnt Is large and the means slgnlflcantly Increase In value for Increaslng pan mldpolnts the pan fractlon needs further analysls (e.g., settllng tube) at 1/4-phl Intervals, and moment measures recalculated. =================================-===========-=-===========-====Stat. MeasureMOMENTMEASURESPan at Pan at 9.00 Phl 9.50 PhlPan at11.00Phl Pan Excluded Pan at10.00 Phl===============-===-====--==-================-====-====================-=====--===============-===--=====-==-==---=======--=-===SlC1GS9A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlC2GS1A ENTIRE SAMPLE ANALYSIS MO-DA-YR:2-7-2001===================================================================-====-==--==-=======---=--===-------=-------=--------=---=-=-ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sleve MldFrequency Cumulatlve Frequency Cumulatlve Sleve MldFrequency Cumulatlve Frequency Cumulatlve Slze Polnt Welght Welght Welght Welght Slze Polnt Welght Welght Welght Welght (Phl) (Phl) (g) (g) Percent Percent (Ph!) (Phl) (g) (g) Percent Percent ===============================================================================-===-====--==-=========-===-=======---===========-2.00 -2.125 1.962 1.962 2.8061 2.8061 -2.00 -2.125 0.344 0.344 0.4491 0.4491 -1.75 -1. 875 0.152 2.114 0.2174 3.0235 -1.75 -1.875 0.133 0.477 0.1736 0.6227 -1.50 -1.625 0.523 2.637 0.7480 3.7715 -1.50 -1.625 0.338 0.815 0.4413 1. 0640 -1.25 -1. 375 0.473 3.110 0.6765 4.4480 -1.25 -1.375 0.660 1.475 0.8616 1.9256 -1.00 -1.125 1.093 4.203 1.5632 6.0112 -1.00 -1.125 1.016 2.491 1.3264 3.2520 -0.75 -0.875 1.644 5.847 2.3513 8.3625 -0.75 -0.875 1.507 3.998 1.9674 5.2195 -0.50 -0.625 2.729 8.576 3.9031 12.2656 -0.50 -0.625 2.226 6.224 2.9061 8.1255 -0.25 -0.375 3.995 12.571 5.7138 17.9794 -0.25 -0.375 2.879 9.103 3.7586 11.8841 0.00 -0.125 4.743 17.314 6.7836 24.7629 0.00 -0.125 3.187 12.290 4.1607 16.0448 0.25 0.125 6.718 24.032 9.6083 34.3712 0.25 0.125 4.206 16.496 5.4910 21.5358 0.50 0.375 6.981 31.013 9.9844 44.3556 0.50 0.375 4.052 20.548 5.2900 26.8258 0.75 0.625 7.830 38.843 11.1987 55.5543 0.75 0.625 4.556 25.104 5.9479 32.7737 1.00 0.875 8.122 46.965 11.6163 67.1706 1. 00 0.875 6.178 31.282 8.0655 40.8392 1.25 1.125 7.465 54.430 10.6766 77.8472 1. 25 1.125 8.560 39.842 11.1752 52.0144 1. 50 1.375 3.284 57.714 4.6969 82.5441 1. 50 1.375 6.863 46.705 8.9598 60.9742 1. 7 5 1.625 3.269 60.983 4.6754 87.2195 1.7 5 1.625 10.479 57.184 13.6805 74.6547 2.00 1.875 2.007 62.990 2.8705 90.0900 2.00 1.875 7.645 64.829 9.9807 84.6354 2.25 2.125 1.407 64.397 2.0123 92.1023 2.25 2.125 4.863 69.692 6.3487 90.9841 2.50 2.375 1.200 65.597 1.7163 93.8186 2.50 2.375 2.069 71.761 2.7011 93.6852 2.75 2.625 0.884 66.481 1.2643 95.0829 2.75 2.625 0.456 72.217 0.5953 94.2805 3.00 2.875 0.585 67. 066 0.8367 95.9196 3.00 2.875 0.248 72.465 0.3238 94.6043 (j) 3.25 3.125 0.237 67.303 0.3390 96.2585 3.25 3.125 0.139 72.604 0.1815 94.7858.J>..3.503.375 0.113 67.416 0.1616 96.4201 3.50 3.375 0.504 73.108 0.6580 95.4437 3.75 3.625 0.096 67.512 0.1373 96.5574 3.75 3.625 1.075 74.183 1.4034 96.8472 4.00 3.875 0.057 67.569 0.0815 96.6390 4.00 3.875 0.315 74 .498 0.4112 97.2584 8.00 6.000 0.450 68.019 0 .6436 97.2826 8.00 6.000 0.200 74.698 0.2611 97.5195 PAN 1.900 69.919 2.7174 100.0000 PAN 1.900 76.598 2.4805100.0000================================================================ ================================================================ Mean: 0.577 0.806 0.820 0.833 0.860 Mean: 1.052 1.249 1.261 1.274 1.299 Std Dev: 1.100 1.755 1.816 1.882 2.018 Std Dev: 1.060 1.626 1.684 1.746 1.873 Rel Dls: 1.905 2.177 STATISTICAL MEASURES Rel Dls: 1.007 1.302 STATISTICAL MEASURES Skewness: 0.562 2.791 CALCULATED USING Skewness: -0.032 2.562 CALCULATED USING Kurtosls: 6.548 14.065 METHOD OF MOMENTS Kurtosls: 4.258 13.776 METHOD OF MOMENTS 5th MM: 18.066 62.317 Std Dev = standard devlatlon 5th MM: 4.568 61.970 Std Dev standard devlation 6th MM:108.'104291.345 Rel Dls = relatlve dlsperslon 6 th MM: 43.134 298.171 Rel Dls = relative dlspersion 7th MM: 467.5471347.721= std dev/mean 7 th MM: 122.027 1410.539=std dev/mean 8th MM: 2416.758 6279.042 MM = moment measure 8 th MM: 705.955 6727.022 MM moment measure Medlan: 0.471 0.501 Medlan: 1.052 1. 080 ==--=======-==-=-==-==============================-===-=========

    PAGE 68

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. =--========================-=-==========-===================-=== S ta l. MeasureMOMENT MEASURESPan at Pan at 9.00 Phi 9.50 PhiPan at11. 00 PhiPan at 10.00 Phi Pan Excluded ==================================================-====-===--=== THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated.==-===c_======--===== c==--=-=-==== ===== ===Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at11 .00 PhiPan Excluded Pan at 10.00 Phi=-==--===--==---=============-=========--=---=====-===--===-=---=-_c_===-=-=-==============-=-=-================--=-=--========SlC2GS2A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlC2GS3A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ===================================================================================-=========-====--==--=======--=---=--------=-ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight We igh t Weight (Phl) (Phl) (g) (g) Percent Percent (Phl) (Phi) (g) (g) Percent Percent --==-=-====----====-=--=============-===-====-====-========---====-=====-=========----==-===-==----=-=======--=-----------=------2.00 -2.125 0.000 0.000 0.0000 0.0000 -2.00 -2.125 1.484 1.484 2.2261 2.2261 -1.75 -1.875 0.000 0.000 0.0000 0.0000 -1.75 -1. 875 0.559 2.043 0.8385 3.0647 -1.50 -1.625 0.000 0.000 0.0000 0.0000 -1. 50 -1.625 0.468 2.511 0.7020 3.7667 -1.25 -1. 375 0.012 0.012 0.0177 0.0177 -1.25 -1.375 0.857 3.368 1.2856 5.0523 -1.00 -1.125 0.016 0.028 0.0236 0.0413 -1.00 -1.125 1.124 4.492 1.6861 6.7384 -0.75 -0.875 0.013 0.041 0.0192 0.0605 -0.75 -0.875 1.890 6.382 2.8352 9.5735 -0.50 -0.625 0.015 0.056 0.0221 0.0827 -0.50 -0.625 2.509 8.891 3.7637 13.3372 -0.25 -0.375 0.050 0.106 0.0738 0.1565 -0.25 -0.375 3.020 11.911 4.5302 17.8675 0.00 -0.125 0.040 0.146 0.0590 0.2155 0.00 -0.125 3.003 14.914 4.5047 22.3722 0.25 0.125 0.045 0.191 0.0664 0.2820 0.25 0.125 4.001 18.915 6.0018 28.3741 0.50 0.375 0.042 0.233 0.0620 0.3440 0.50 0.375 3.730 22.645 5.5953 33.%94 0.75 0.625 0.053 0.286 0.0782 0.4222 0.75 0.625 4.350 26.995 6.5254 40.4947 1. 00 0.875 0.075 0.361 0.1107 0.5329 1. 00 0.875 6.742 33.737 10.1136 50.6083 1. 25 1.125 0.095 0.456 0.1402 0.6731 1. 25 1.125 10.430 44.167 15.6459 66.2541 1. 50 1.375 0.091 0.547 0.1343 0.8075 1. 50 1.375 6.917 51.084 10.3761 76.6302 1.7 5 1.625 0.159 0.706 0.2347 1. 0422 1.75 1.625 8.057 59.141 12.0862 88.7164 2.00 1. 875 0.189 0.895 0 .2790 1.3212 2.00 1. 875 2.754 61.895 4.1312 92.8476 2.25 2.125 0.211 1.106 0.3115 1.6327 2.25 2.125 0.737 62.632 1.1056 93.9532 2.50 2.375 0.275 1.381 0.4060 2.0386 2.50 2.375 0.2% 62.928 0.4440 94.3972 2.75 2.625 0.493 1.874 0.7278 2.7664 2.75 2.625 0.147 63.075 0.2205 94.6177 3.00 2.875 1.6% 3.570 2.5036 5.2700 3.00 2.875 0.156 63.231 0.2340 94.8517 Q) 3.25 3.125 5.028 8.598 7.4223 12.6923 3.25 3.125 0.155 63.386 0.2325 95.0842 U'1 3.50 3.375 22.786 31. 384 33.6364 46.3287 3.50 3.375 0.254 63.640 0.3810 95.4653 3.75 3.625 23.971 55.355 35.3857 81.7144 3.75 3.625 0.652 64.292 0.9781 %.4433 4.00 3.875 7.837 63.192 11.5689 93.2833 4.00 3.875 0.371 64.663 0.5565 % .9998 8.00 6.000 2.400 65.592 3.5429 %.8262 8.00 6.000 0.450 65.113 0.6750 97.6749 PAN 2.150 67.742 3.1738 100.0000 PAN 1.550 66.663 2.3251100.0000-=--==------=------=-=------=-=-=-=--======================-----==cc_==========_c==-=-=-=----=-=--==========-=-=---==-=====---==Mean: 3.544 3.717 3.733 3.749 3.780 Mean: 0.750 0.942 0.953 0.%5 0.988 Std Dev: 0.628 1.145 1.217 1.294 1.451Std Dev:1.158 1.697 1.74 9 1.807 1.927 Rel Dis: 0.177 0.308 STATISTICAL MEASURES Rel Dis: 1.544 1.802 STATISTICAL MEASURES Skewness: 0.815 3.161 CALCULATED USING Skewness: 0.266 2.456 CALCULATED USING Kurtosis: 15.879 15.%7 METHOD OF MOMENTS Kurtosis: 5.749 13.230 METHOD OF MOMENTS 5th MM: -7.279 66.047 Std Dev = standard deviation 5 th MM: 12.015 58.116 Std Dev = standard deviation 6th MM: 386.450 322.198 Rel Dis = relative dispersion 6th MM: 74.959 277.487 Rel Dis = relative dispersion 7th MM: -1113.627 1408.843 = std dev/mean 7 th MM:271. 2841300.177std dev/mean 8th MM: 12885.829 6756.479MM=moment measure 8th MM: 1334.101 6161.922MM=moment measure Median: 3.390 3.401 Median: 0.831 0.860 -==-=====--==-==========--===--==---==-=-=--_c=-====--_c-=-_c===

    PAGE 69

    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Stat1st1cal results can vary greatly depend1ng on how (IF PRESENT) the pan fract10n 1s treated. The pan m1d-po1nt for th1s sample 1s set at 9.00 ph1. Results for var10us pan m1d-po1nts are llsted below. If the pan fract10n m1d-po1nt 1s large and the means slgn1f1cantly 1ncrease 1n value for 1ncreas1ng pan m1dpo1nts the pan fract10n needs further analys1s (e.g., settl1ng tube) at 1/4-ph1 1ntervals, and moment measures recalculated. ================================================================ Stat. MeasureMOMENT MEASURESPan at Pan at 9.00 Ph1 9.50 Ph1 Pan at10.00 Ph1Pan at 11.00 Ph1 Pan Excluded ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Stat1st1cal results can vary greatly depend1ng on how (IF PRESENT) the pan fract10n 1s treated. The pan m1d-po1nt for th1s sample 1s set at 9.00 ph1. Results for var10us pan m1d-po1nts are llsted below. If the pan fract10n m1d-po1nt 1s large and the means slgn1f1cantly 1ncrease 1n value for 1ncreas1ng pan m1dpo1nts the pan fract10n needs further analys1s (e.g., settl1ng tube) at 1/4-ph1 1ntervals, and moment measures recalculated. =================================-==========-=====-=========a=== Stat. MeasureMOMENT MEASURESPan at Pan at 9.00 Ph1 9.50 Ph1Pan at 11.00Ph1Pan ExcludedPan at 10.00 Ph1================================================================ ==========================-===================================== SlC2GS4A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlC2GS5A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ================================================================ ===========================ac=====a========ca====c====a========= ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sleve M1dFrequency Cumulat1ve Frequency Cumulat1ve Sleve M1dFrequency Cumulat1ve Frequency Cumulat1ve Slze Po1nt We1ght We1ght We1ght We1ght Slze Po1nt We1ght We1ght We1ght We1ght (Ph1) (Ph!) (g) (g) Percent Percent (Ph1) (Ph1) (g) (g) Percent Percent ================================================================ =a==c=cc==a=a=============================-=-===---==--_====_a== -2.00 -2.125 0.061 0.061 0.0825 0.0825 -2.00 -2.125 0.241 0.241 0.3077 0.3077 -1.75 -1.875 0.013 0.074 0.0176 0.1001 -1.75 -1.875 0.094 0.335 0.1200 0.4278 -1. 50 -1.625 0.028 0.102 0.0379 0.1380 -1.50 -1.625 0.178 0.513 0.2273 0.6551 -1.25 -1.375 0.045 0.147 0.0609 0.1989 -1.25 -1. 375 0.261 0.774 0.3333 0.9884 -1.00 -1.125 0.040 0.187 0.0541 0.2531 -1.00 -1.125 0.438 1.212 0.5593 1. 5477 -0.75 -0.875 0.037 0.224 0.0501 0.3031 -0.75 -0.875 0.756 1.968 0.9654 2.5130 -0.50 -0.625 0.055 0.279 0.0744 0.3776 -0.50 -0.625 1.305 3.273 1.6664 4.1794 -0.25 -0.375 0.074 0.353 0.1001 0.4777 -0.25 -0.375 1 .561 4.834 1.9933 6.1727 0.00 -0.125 0.083 0.436 0.1123 0.5900 0.00 -0.125 2.051 6.885 2.6190 8.7918 0.25 0.125 0.085 0.521 0.1150 0.7051 0.25 0.125 2.864 9.749 3.6572 12.4489 0.50 0.375 0.086 0.607 0.1164 0.8214 0.50 0.375 3.249 12.998 4.1488 16.5977 0.75 0.625 0.097 0.704 0.1313 0.9527 0.75 0.625 3.948 16.946 5.0414 21.6391 1.00 0.875 0.137 0.841 0.1854 1. 1381 1.00 0.875 6.285 23.231 8.0256 29.6647 1. 25 1.125 0.204 1.045 0.2761 1.4142 1.25 1.125 11.000 34.231 14.0464 43.7111 1. 50 1.375 0.230 1.275 0.3113 1.7254 1. 50 1.375 9.716 43.947 12.4068 56.1178 1 .75 1.625 0.413 1.688 0.5589 2.2843 1.75 1.625 14.097 58.044 18.0011 74.1189 2.00 1.875 0.506 2.194 0.6848 2.9691 2.00 1.875 9.033 67.077 11.5346 85.6535 2.25 2.125 0.481 2.675 0.6509 3.6200 2.25 2.125 5.157 72.234 6.5852 92.2387 2.50 2.375 0.528 3.203 0.7145 4.3345 2.50 2.375 2.603 74.837 3.3239 95.5626 2.75 2.625 0.715 3.918 0.9676 5.3021 2.75 2.625 0.940 75.777 1.2003 96.7629 3.00 2.875 2.133 6.051 2.8865 8.1886 3.00 2.875 0.379 76.156 0.4840 97.2469 C 3.25 3.125 6.925 12.976 9.3714 17.5601 3.25 3.125 0 161 76.317 0.2056 97.4525 C 3.50 3.375 25.881 38.857 35.0240 52.5841 3.50 3.375 0.133 76.450 0.1698 97.6223 3.75 3.625 23.102 61.959 31.2633 83.8474 3.75 3.625 0.206 76.656 0.2631 97.8854 4.00 3.875 7.786 69.745 10.5366 94.3839 4.00 3.875 0.106 76.762 0.1354 98.0207 8.00 6.000 1.850 71.595 2.5036 96.8875 8.00 6.000 0.150 76.912 0.1915 98.2123 PAN 2.300 73.895 3.1125 100.0000 PAN 1.400 78.312 1.7877 100.0000 ===========_c===========-========================-============== =====-=================================================-===-==== Mean: 3.440 3.613 3.628 3.644 3.675 Mean: 1.231 1.370 1.379 1.388 1.406 Std Dev: 0.698 1.191 1.261 1. 335 1. 487Std Dev:0.861 1.342 1.392 1.445 1.555 Rel D1s: 0.203 0.330 STATISTICAL MEASURES Rel D1s: 0.699 0.979 STATISTICAL MEASURES Skewness: -1.220 2.536 CALCULATED USING Skewness: -0.453 3.086 CALCULATED USING Kurtos1s: 18.790 15.562 METHOD OF MOMENTS Kurtos1s: 5.800 19.970 METHOD OF MOMENTS5 th MM:-69.679 53.525 Std Dev = standard dev1at1on 5th MM: 3.043 107.460 Std Dev=standard dev1at1on 6th MM: 640.821 300.842 Rel D1s = relat1ve d1spers1on 6 th MM: 88.595 618.146 Rel D1s=relat1ve d1spers1on7 th MM: -3763.5231109.934= std dev/mean 7th MM: 237.056 3486.819 = std dev/mean 8th MM: 29347.266 6059.119 MM = moment measure 8 th MM: 2092.437 19844.687 MM = moment measure Med1an: 3.345 3.357 Med1an: 1.234 1. 252 ================================================================

    PAGE 70

    SlD1GS1AMO-DA-YR:2-7-2001ENTIRE SAMPLE ANALYSIS ================================================================SlD1GS2AENTIRE SAMPLE ANALYSIS MO-DA-YR:2-7-2001================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mld-polnt for this sample ls set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mld-point is large and the means slgniflcantly lncrease ln value for increasing pan midpoints the pan fraction needs further analysis (e.g., settllng tube) at 1/4-phl intervals, and moment measures recalculated. ================================================================ Stat. Measure Pan ExcludedMOMENT MEASURESPan at Pan at 9.00 Phi 9.50 Phi Pan at11.00Phi Pan at 10.00 Phi ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fractlon is treated. The pan mid-point for thls sample is set at 10.00 phi. Results for varlous pan mid-points are listed below. If the pan fraction mld-point ls large and the means signlficantly lncrease in value for increasing pan midpoints the pan fractlon needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure MOMENT MEASURES Pan Pan at Pan atExcluded 10.00 Phi 10.50 PhiPan at 12.00 Phi Pan at11.00Phi ================================================================================================================================ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Welght Weight Welght Weight Size Point Weight Weight Welght Weight (Phi) (Phi) (g) (g) Percent Percent (Phi) (Phi) (g) (g) Percent Percent ================================================================ ================================================================ -2.00 -2.125 0.000 0.000 0.0000 0.0000 -2.00 -2.125 0.046 0.046 0.0670 0.0670 -1.75 -1.675 0.000 0.000 0.0000 0.0000 -1.75 -1.675 0.16& 0.234 0.3370 0.4239 -1.50 -1. &25 0.000 0.000 0.0000 0.0000 -1.50 -1.&25 0.12& 0.3&0 0.2263 0.&522 -1.25 -1.375 0.000 0.000 0.0000 0.0000 -1.25 -1.375 0.146 0.506 0.2&61 0.9203 -1.00 -1.125 0.023 0.023 0.0334 0.0334 -1.00 -1.125 0.213 0.721 0.3659 1.30&2 -0.75 -0.675 0.011 0.034 O.OlGO 0.0494 -0.75 -0.675 0.261 1.002 0.5091 1.6152 -0.50 -0.&25 0.023 0.057 0.0334 0.0626 -0.50 -0.&25 0.306 1. 310 0.5560 2.3732 -0.25 -0.375 0.0&1 0.116 0.066& 0.1714 -0.25 -0.375 0.300 1.&10 0.5435 2.91&7 0.00 -0.125 0.052 0.170 0.0755 0.2470 0.00 -0.125 0.323 1.933 0.5651 3.5016 0.25 0.125 0.073 0.243 0.10&0 0.3530 0.25 0.125 0.37& 2.309 0.&612 4.1630 0.50 0.375 0.0% 0.339 0.1395 0.4925 0.50 0.375 0.453 2.7&2 0.6207 5.003& 0.75 0.&25 0.102 0.441 0.1462 0.&407 0.75 0.&25 0.4 % 3.256 0.696& 5.9022 1. 00 0.675 0.160 0.&21 0.2&15 0.9021 1. 00 0.675 0.&&6 3.92& 1.2101 7.1123 1. 25 1.125 0.245 0.6&& 0.3559 1.2561 1. 25 1.125 0.7&7 4. &93 1. 3695 6.5016 1. 50 1.375 0.271 1.137 0.3937 1.&516 1. 50 1.375 0.544 5.237 0.9655 9.4673 1.7 5 1.&25 0.&27 1.7&4 0.9109 2.5&2& 1.7 5 1.&25 0.724 5.%1 1.311& 10.7969 2.00 1.675 0.74 3 2.5071. 07 943.&420 2.00 1.675 0.&11 &.5721. 10& 911.9056 2.25 2.125 0.&67 3.194 0.9960 4.&400 2.25 2.125 0.579 7.151 1.0469 12.9547 2.50 2.375 0.563 3.777 0.64&9 5.4670 2.50 2.375 0.92& 6.077 1.&775 14.&322 2.75 2.&25 0.&67 4 .4 & 4 0.9960 &.4650 2.75 2.&25 1.963 10.0&0 3.5924 16.224& 3.00 2.675 2.771 7. 235 4.0255 10.5105 3.00 2.675 4.516 14.576 6.1646 2&.4094 0> 3.25 3.125 6.115 15.350 11.7669 22.2994 3.25 3.125 4.529 19.107 6.2047 34.6141.......3.50 3.375 22.214 37.5&4 32.2709 54.5703 3.50 3.375 5.672 24.979 10.&377 45.2516 3.75 3.&25 21.4&3 59.027 31.1799 65.7502 3.75 3.&25 6.753 33.732 15.65&9 &1.1067 4.00 3.675 & .359 &5.36& 9.237994. 96614.00 3.675 5.016 36.750 9.090& 70.1993 6.00 &.000 1.250 &&.&3& 1.6159 % .6040 6.00 &.000 7.200 45.950 13.0435 63.2426 PAN 2.200 &6.636 3.1%0 100.0000 PAN 9.250 55.200 1&.7572100.0000================================================================ ================================================================ Mean: 3.394 3.573 3.569 3.&05 3.&37 Mean: 3.337 4.453 4.537 4. & 21 4.766 Std Dev: 0.&36 1.175 1.246 1.325 1. 463 Std Dev: 1.613 2.909 3.061 3.227 3.5&& Rei Dls: 0.188 0.329 STATISTICAL MEASURES Rel Dis: 0.463 0.&53 STATISTICAL MEASURES Skewness: -0.&54 2.959 CALCULATED USING Skewness: -0.429 0.761 CALCULATED USING Kurtosis: 13.672 1&.024 METHOD OF MOMENTS Kurtosis: 3.975 2.903 METHOD OF MOMENTS 5th MM: -19.691 &&.314 Std Dev = standard deviation 5th MM: -5.236 3.234 Std Dev=standard deviatlon &th MM: 30&.690 323.551 Rei Dis=relative dispersion&th MM: 22.651 10.110 Rei Dis=relatlve dispersion 7th MM: -6&6.741 1432.667 = std dev/mean 7th MM: -49.690 12.073=std dev/mean 6th MM: 6700.674 &795.225 MM = moment measure 6th MM: 1&6.646 36.566MM=moment measure Median: 3.327 3.340 Median: 3.290 3.450 ================================================================

    PAGE 71

    THISNOTEAPPLIES ONLY IF A PAN FRACTION IS PRESENTStatistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. MeasureMOMENT MEASURESPan at Pan at 9.00 Phi 9.50 PhiPan at11 00 PhiPan Excluded Pan at 10.00 Phi ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. MeasureMOMENT MEASURESPan at Pan at 9.00 Phi 9.50 PhiPan at11 00 PhiPan Excluded Pan at 10.00 Phi ================================================================ ================================================================ SlD1GS3A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlD1GS4A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ================================================================ ==================================-============-===-===--==-==== ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Phl) (g) (g) Percent Percent (Phl) (Phi) (g) (g) Percent Percent ================================================================ ================================================================ -2.00 -2.125 0.000 0.000 0.0000 0.0000 -2.00 -2.125 0.000 0.000 0.0000 0.0000 -1.75 -1. 875 0.000 0.000 0.0000 0.0000 -1.75 -1. 875 0.000 0.000 0.0000 0.0000 -1.50 -1.625 0.000 0.000 0.0000 0.0000 -1.50 -1.625 0.000 0.000 0.0000 0.0000 -1.25 -1.375 0.000 0.000 0.0000 0.0000 -1.25 -1.375 0.000 0.000 0.0000 0.0000 -1.00 -1.125 0.030 0.030 0.0451 0.0451 -1.00 -1.125 0.021 0.021 0.0274 0.0274 -0.75 -0.875 0.095 0.125 0.1429 0.1880 -0.75 -0.875 0.01.8 0.039 0.0235 0.0509 -0.50 -0.625 0.083 0.208 0.1248 0.3128 -0.50 -0.625 0.048 0.0870 06260.1135 -0.25 -0.375 0.091 0.299 0.1368 0.4496 -0.25 -0.375 0.129 0.216 0.1683 0.2817 0.00 -0.125 0.105 0.404 0.1579 0.6075 0.00 -0.125 0.098 0.314 0.1278 0.4096 0.25 0.125 0.156 0.560 0.2346 0.8421 0.25 0.125 0.155 0.469 0.2022 0.6117 0.50 0.375 0.209 0.769 0.3143 1.1564 0.50 0.375 0.165 0.634 0.2152 0.8270 0.75 0.625 0.271 1.040 0.4075 1.5640 0.75 0.625 0.223 0.857 0.2909 1.1178 1. 00 0.875 0.460 1 .500 0.6918 2.2557 1.00 0.875 0.321 1.178 0.4187 1.5365 1.25 1.125 0.624 2.124 0.9384 3.1941 1. 25 1.125 0.363 1.541 0.4735 2.0100 1. 50 1.375 0.579 2.703 0.8707 4.0648 1. 50 1.375 0.251 1.792 0.3274 2.3374 1. 7 5 1. 625 1 .061 3.764 1.5955 5.6603 1.75 1.625 0.313 2.105 0.4083 2.7456 2.00 1.875 1 .519 5.283 2.2843 7.9446 2.00 1.875 0.250 2.355 0.3261 3.071 7 2.25 2.125 3.241 8.524 4.8738 12.8184 2.25 2.125 0.223 2.578 0.2909 3.3626 2.50 2.375 10.266 18.790 15.4381 28.2565 2.50 2.375 0.369 2.947 0.4813 3.8439 2.75 2.625 19.692 38.482 29.6129 57.8694 2.75 2.625 1.123 4.070 1.4648 5.3087 3.00 2.875 15.517 53.999 23.3345 81.2039 3.00 2.875 5.065 9.135 6.6065 11.9152 (J) 3.25 3.125 4.669 58.668 7.0213 88.2252 3.25 3.125 12.192 21.327 15.9025 27.8177 00 3.50 3.375 2.270 60.938 3.4136 91.6388 3.50 3.375 25.448 46.775 33.1929 61.0106 3.75 3.625 2.377 63.315 3.5745 95.2134 3.75 3.625 21.132 .67.907 27.5634 88.5740 4.00 3.875 0.983 64.298 1.478296 .69164.00 3.875 5.810 73.717 7.5782 96.1522 8.00 6.000 0.450 64.748 0.6767 97.3683 8.00 6.000 0.800 74.517 1.0435 97.1957 PAN 1.750 66.498 2.6317 100.0000 PAN 2.150 76.667 2.8043100.0000================================================================ ================================================================ Mean: 2.648 2.815 2.829 2.842 2.868 Mean: 3.340 3.498 3.512 3.527 3.555 Std Dev: 0.647 1.207 1.273 1.343 1.487 Std Dev: 0.609 1.116 1.185 1.257 1.405 Rel Dis: 0.244 0.429 STATISTICAL MEASURES ReI Dis: 0.182 0.319 STATISTICAL MEASURES Skewness: -0.381 3.417 CALCULATED USING Skewness:-1. 7 5 43.001 CALCULATED USING Kurtosis: 11.991 19.438 METHOD OF MOMENTS Kurtosis: 17.406 18.478 METHOD OF MOMENTS 5th MM: -0.675 93.605 Std Dev = standard deviation 5 th MM: -53.323 79.097 Std Dev = standard deviation 6 th MM: 266.040 489.692 ReI Dis = relative dispersion 6 th MM: 468.269 422.555 Rel Dis = relative dispersion 7th MM: 83.866 2470.818 = std dev/mean 7 th MM: -1941.413 1970.461 = std dev/mean 8th MM: 6789.875 12731.989 MM = moment measure 8 th MM: 14993.642 10066.669 MM = moment measure Median: 2.547 2.559 Median: 3.282 3.292 ==========================-========-============-===-===========

    PAGE 72

    SlD1GS5AENTIRE SAMPLE ANALYSIS MO-DA-YR: ~~~~~~~~~~~~~~~~~======~========================================2-'7-2001Sieve Size (Phi) ANALYTICAL GRANULOMETRIC RESULTS MidFrequency Cumulative Frequency Point Weight Weight Weight (Phi) (g) (g) Percent Cumulative Weight Percent ==========================~~~=~=~~=======~=~==~~~===============(J) CD-2.00 -1.'75 -1.50 -1.25 -1.00 -0.'75 -0.50 -0.25 0.00 0.25 0.50 0.'75 1. 00 1. 25 1. 50 1.'75 2.00 2.25 2.50 2.75 3.00 3.25 3.50 3.'75 4.00 8.00 PAN -2.125 -1. 875 -1. 625 -1.375 -1.125 -0.675 -0.625 -0.375 -0.125 0.125 0.375 0.625 0.675 1.125 1.375 1.625 1. 875 2.125 2.3'75 2.625 2.675 3.125 3.375 3.625 3.675 6.000 0.063 0.034 0.035 0.011 0.093 0.160 0.20'7 0.227 0.244 0.351 0.341 0.422 0.509 0.606 0.507 1.011 1.103 1.121 1. 546 4.435 17.443 16.065 9.192 6.963 1.992 0.400 1.700 0.063 0.117 0.152 0.16 3 0.256 0.416 0.623 0.650 1.094 1.445 1.'786 2.206 2.717 3.325 3.632 4.643 5.946 7.067 6.615 13.050 30.493 46.556 55.750 62.733 64.725 65.125 66.625 0.1242 0.0509 0.0524 0.0165 0.1392 0.2394 0.3096 0.3397 0.3651 0.5253 0.5103 0.6315 0.7617 0.9096 0.7567 1.5129 1.6506 1.6775 2.3165 6.6367 26.1025 24.0404 13.7553 10.4497 2.9609 0.5966 2.5440 0.1242 0.1751 0.2275 0.2439 0.3631 0.6225 0.9323 1.2720 1.6371 2.1624 2.6'727 3.3042 4.0656 4.9757 5.7344 '7.2473 6.6979 10.5754 12.6919 19.5286 45.6311 69.6715 63.426993.6'76596.6575 97.4560 100.0000 ==================================~==========~==~============~== THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure Pan ExcludedMOMENT MEASURESPan at Pan at 9.00 Phi 9.50 PhiPan at 10.00 Phi-------------------------------------------------------------------------------------------------------------------------------Pan at 11.00 PhiSlD2GS1AENTIRE SAMPLE ANALYSIS MO-DA-YR:================~~=~~~~===============aa===_===_==~=a-==========2-7-2001Sieve Size (Phi) ANALYTICAL GRANULOMETRIC RESULTS MidFrequency Cumulative Frequency Point Weight Weight Weight (Phi) (g) (g) Percent Cumulative Weight Percent ========-====~~~===========================~~===_=~=a=====a=====-2.00 -1.'75 -1.50 -1.25 -1.00 -0.75 -0.50 -0.25 0.00 0.25 0.50 0.75 1. 00 1. 25 1. 50 1.'75 2.00 2.25 2.50 2.75 3.00 3.25 3.50 3.75 4.00 6.00 PAN -2.125 -1.675 -1.625 -1.3'75 -1.125 -0.875 -0.625 -0.375 -0.125 0.125 0.375 0.625 0.675 1.125 1.375 1.625 1. 675 2.125 2.375 2.625 2.8'75 3.125 3.375 3.625 3.675 6.000 0.000 0.000 0.030 0.045 0.006 0.032 0.121 0.242 0.565 1.376 2.310 3.669 6.222 10.365 9.447 16.118 12.219 7.943 3.540 0.676 0.261 0.100 0.063 0.056 0.040 0.000 1.350 0.000 0.000 0.030 0.0'75 0.083 0.115 0.236 0.4'76 1.043 2.421 4.731 8.420 14 .642 25.00'7 34.454 50.572 62.'791 70.734 74.274 75.150 75.431 75.531 75.594 75.652 75.692 '75.692 7'7.042 0.0000 0.0000 0.0389 0.0584 0.0104 0.0415 0.1571 0.3141 0.'7334 1.'7866 2.9964 4.7663 8.076113.453'712.2621 20.9211 15.8602 10.3100 4. 5949 1.13'70 0.3647 0.1296 0.0616 0.0753 0.0519 0.0000 1.7523 0.0000 0.0000 0.0369 0.0973 0.1077 0.1493 0.3063 0.6204 1.3536 3.1424 6.1408 10.9291 19.0052 32.4569 44.7211 65.6421 61.5023 91.6123 96.4072 97.5442 97.9069 98.0387 98.1205 96.195696.24'77 96.247'7 100.0000~~=-~=~=~=~==~==~===========-===============-===--=========-====THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated.===============================================--===-======a====Stat. Measure Pan ExcludedMOMENT MEASURESPan at Pan at 9.00 Phi 9.50 Phi Pan at10.00 Phi=============-=================================~==~~~=========~= Pan at11.00 Phi =~==~~=~~~=======================~==============================Mean: 2.913 3.067 3.060 3.093 3.116 Mean: 1.472 1.604 1.613 1.622 1.639 Std Dev: 0.624 1.263 1.321 1.365 1.516 Std Dev: 0.596 1.156 1. 212 1.270 1.366 Rei Dls: 0.263 0.412 STATISTICAL MEASURES Rei Dis: 0.405 0.721 STATISTICAL MEASURES Skewness: -2.013 1.977 CALCULATED USING Skewness: -0.510 4.466 CALCULATED USING Kurtosis: 11.366 14.694 METHOD OF MOMENTS Kurtosis: 3.967 30.037 METHOD OF MOMENTS 5th MM: -39.769 53.158 Std Dev = standard deviation 5 th MM: -5.670 169.639 Std Dev=standard deviation6 th MM: 230.000 296.732 Rei Dis = relative dispersion 6 th MM: 37.936 1216.242 Rei Dis = relative dispersion'7th MM:-1007.345 1237.614 = std dev/mean7 th MM:-96.90377'71.700=std dev/mean 6 th MM: 5666.435 6369.366 MM = moment measure 6th MM: 601.633 49721.131 MM = moment measure Median: 2.907 2.920 Median: 1.426 1.438 ===========--===============-=====-==========-==-===============

    PAGE 73

    THISNOTEAPPLIES ONLY IF A PAN FRACTION IS PRESENTStatlstlcal results can vary greatly dependlng on how (IF PRESENT) the pan fractlon ls treated. The pan mld-polnt for thls sample ls set at 9.00 phl. Results for varlous pan mld-polnts are llsted below. If the pan fractlon mld-polnt ls large and the means slgnlflcantly lncrease ln value for lncreaslng pan mldpolnts the pan fractlon needs further analysls (e.g., settllng tube) at 1/4-phl lntervals, and moment measures recalculated. ================================================================ Stat. Measure Pan ExcludedMOMENT MEASURESPan at Pan at 9.00 Phl 9.50 PhlPan at 10.00 Phl Pan at 11.00Phl ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statlstlcal results can vary greatly dependlng on how (IF PRESENT) the pan fractlon ls treated. The pan mld-polnt for thls sample ls set at 9.00 phl. Results for varlous pan mld-polnts are llsted below. If the pan fractlon mld-polnt ls large and the means slgnlflcantly lncrease ln value for lncreaslng pan mldpolnts the pan fractlon needs further analysls (e.g., settllng tube) at 1/4-phl lntervals, and moment measures recalculated. ========================================================-======= Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phl 9.50 Phl Pan at 11.00Pht Pan Excluded Pan at 10.00 Phl ================================================-=======-======= ================================================================ SlD2GS2A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlD2GS3A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 =========================================================================================-====-===--===--========-==-==---======ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sleve MldFrequency Cumulatlve Frequency Cumulatlve Sleve MldFrequency Cumulatlve Frequency Cumulatlve Slze Polnt Welght Welght Welght Welght Slze Polnt Welght Welght Welght Welght (Ph!) (Ph!) (g) (g) Percent Percent (Ph!) (Phl) (g) (g) Percent Percent ================================================================ ========================================================-======= -2.00 -2.125 0.000 0.000 0.0000 0.0000 -2.00 -2.125 0.996 0.996 1.5305 1. 5305 -1.75 -1.675 0.000 0.000 0.0000 0.0000 -1.75 -1.675 0.207 1.203 0.3161 1. 6466 -1.50 -1.625 0.046 0.046 0.0670 0 0670 -1.50 -1.625 0.291 1.494 0.4472 2.2957 -1.25 -1.375 0.047 0.095 0.0656 0.1326 -1.25 -1.375 0.274 1.766 0.4210 2.7166 -1.00 -1.125 0.167 0.262 0.2609 0.3935 -1.00 -1.125 0.260 2.046 0.4303 3.1470 -0.75 -0.675 0.391 0.673 0.5456 0.9391 -0.75 -0.675 0.366 2.436 0.5962 3.7433 -0.50 -0.625 0.639 1.512 1. 1706 2.1099 -0.50 -0.625 0.357 2.793 0.5466 4.2916 -0.25 -0.375 1.296 2.606 1.6065 3.9164 -0.25 -0.375 0 .514 3.307 0.7696 5.0617 0.00 -0.125 1.674 4.462 2.3360 6.2544 0.00 -0.125 0.531 3.636 0.8160 5.6976 0.25 0.125 2.940 7. 422 4.1026 10.3570 0.25 0.125 0.664 4.502 1.0203 6.9160 0.50 0.375 3.422 10.644 4.7752 15.1321 0.50 0.375 0.706 5.210 1.0879 8.0059 0.75 0.625 4 .455 15.299 6.2167 21.3466 0.75 0.625 0.676 6.088 1.3492 9.3551 1. 00 0.675 6.331 21.630 6.6345 30.1834 1. 00 0.675 1.369 7.457 2.1037 11.4567 1. 25 1 .125 6.957 30.567 12.4990 42.6823 1. 25 1.125 2.226 9.683 3.4206 14.6793 1. 50 1.375 6.633 37.420 9.5350 52.2174 1. 50 1 .375 2.161 11.844 3.3207 16.2000 1. 7 5 1.625 11.135 48.555 15.5382 67.7556 1 .75 1.625 4.977 16.821 7.6479 25.8476 2.00 1.675 9.467 56.022 13.2106 60.9662 2.00 1.875 6.562 23.403 10.1142 35.9620 2.25 2.125 6.575 64.597 9.1750 90.1412 2.25 2.125 9.962 33.365 15.3366 51.3006 2.50 2.375 3.494 68.091 4.8757 95.0169 2.50 2.375 13.752 47.137 21.1319 72.4327 2.75 2.625 1 .157 69.246 1.614596 .63142.75 2.625 6.556 55.695 13.1506 85.5632 3.00 2.675 0.464 69.732 0.675497. 30683.00 2.875 3.464 59.159 5.3229 90.9062 "'-J 3.25 3.125 0.206 69.940 0.2903 97.5971 3.25 3.1251 0 3 460.193 1.5669 92.4950 a 3.50 3.375 0.119 70.059 0.1661 97.7631 3.50 3.375 0.622 61.015 1.2631 93.7562 3.75 3.625 0.096 70.157 0.1368 97.8999 3.75 3.625 1.168 62.1631. 7 94 695.5530 4.00 3.675 0.055 70.212 0.0767 97.9766 4.00 3.675 0.544 62.727 0.8359 96.3869 8.00 6.000 0.250 70.462 0.3489 96.3255 6.00 6.000 0.650 63.377 0.9986 97.3677 PAN 1.200 71.662 1.6745 100.0000 PAN 1.700 65.077 2.6123 100.0000 ================================================================ ================================================================ Mean: 1.323 1.451 1.460 1.466 1. 465 Mean: 1.969 2.172 2.165 2.198 2.224 Std Dev: 0.631 1 .289 1.337 1.369 1 .494 Std Dev: 1.116 1.577 1.631 1.691 1.616 ReI Dls: 0.626 0.669 STATISTICAL MEASURES ReI Dls: 0.562 0.726 STATISTICAL MEASURES Skewness: 0.173 3.330 CALCULATED USING Skewness: -1.069 1.603 CALCULATED USING Kurtosls: 6.206 21.003 METHOD OF MOMENTS Kurtosls: 7. 422 11. 363METHODOF MOMENTS5 th MM: 17.423 116.137 Std Dev= standard devlatlon5th MM: -11.262 37.275 Std Dev = standard devlatlon 6th MM: 127.819 691.521 ReI Dls = relatlve dlsperslon 6 th MM: 62.636 186.743 ReI Dls = relatlve dlsperslon 7th MM: 624.616 4023.729 = std dev/mean 7 th MM: -127.326 736.429 = std dev/mean 8th MM: 3722.065 23512.638 MM = moment measure 6 th MM: 1014.164 3353.122MM=moment measure Medlan: 1.295 1.317 Medlan: 2.083 2.104 ===========--===================================================

    PAGE 74

    THISNOTEAPPLIES ONLY IF A PAN FRACTION IS PRESENTStatistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure Pan Excluded MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00 Phi Pan at 10.00 Phi ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means signlf icantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated.--------------------------------------------------------------------------------------------------------------------------------Stat. MeasurePan ExcludedMOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 11.00 Phi Pan at 10.00 Phi-------------------------------------------------------------------------------------------------------------------------------================================================================-------------------------------------------------------------------------------------------------------------------------------SlD2GS4A ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlR1GSA ENTIRE SAMPLE ANALYSIS MO-DA-YR:2-7-2001================================================================ ================================================================ ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Phi) (g) (g) Percent Percent (Phi) (Phi) (g) (g) Percent Percent -------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------2.00 -2.125 0.000 0.000 0.0000 0.0000 -2.00 -2.125 8.179 8.179 9.1329 9.1329 -1.75 -1.875 0.000 0.000 0.0000 0.0000 -1.75 -1.875 1.525 9.704 1.7029 10.8358 -1.50 -1.625 0 .011 0.011 0.0166 0.0166 -1.50 -1.625 1.666 11. 370 1.8603 12.6961 -1.25 -1.375 0.027 0.038 0.0407 0.0573 -1.25 -1.375 2.102 13.472 2.3472 15.0433 -1.00 -1.125 0.106 0.144 0.1599 0.2173 -1.00 -1.125 2.301 15.773 2.5694 17.6126 -0.75 -0.875 0.199 0.343 0.3003 0.5175 -0.75 -0.875 2.602 18.375 2.9055 20.5181 -0.50 -0.625 0 .414 0 .757 0.6247 1.1422 -0.50 -0.625 2.848 21.223 3.1802 23.6983 -0.25 -0.375 0.676 1.433 1.0200 2.1622 -0.25 -0.375 2.796 24.019 3.1221 26.8204 0.00 -0.125 0.782 2.215 1.1799 3.3421 0.00 -0.125 2.626 26.645 2.9323 29.7527 0.25 0.125 1.202 3.417 1.8137 5.1558 0.25 0.125 3.242 29.887 3.6201 33.3728 0 .50 0.375 1.343 4.760 2.0264 7.1822 0.50 0.375 3.286 33.173 3.6693 37.0420 0.75 0.625 1.778 6 .538 2.6828 9.8650 0.75 0.625 4 .146 37.319 4.6296 41.6716 1. 00 0.875 2.854 9.392 4.3063 14.1713 1. 00 0.875 5.729 43.048 6.3972 48.0688 1. 25 1.125 4.843 14.235 7.3074 21.4787 1.25 1 .125 8.457 51.505 9.4434 57.5121 1.50 1.375 4.872 19.107 7.3512 28.8299 1. 50 1 .375 7.015 58.520 7.8332 65.3453 1.75 1.625 10.750 29.857 16.2203 45.0502 1. 75 1.625 11.459 69.979 12.7955 78.1408 2.00 1.875 11.822 41.679 17.8378 62.8880 2.00 1.875 8 .541 78.520 9.5372 87.6780 2.25 2.125 11.735 53.414 17.7065 80.5945 2.25 2.125 5.445 83.965 6.0801 93.7580 2.50 2.375 8.128 61.542 12.2641 92.8585 2.50 2.375 2.340 86.305 2.6129 96.3709 2.75 2.625 2.511 64.053 3.7888 96.6473 2.75 2.625 0 .464 86.769 0.5181 96.8891 3.00 2.875 0.765 64.818 1.1543 97.8016 3.00 2.875 0.272 87.041 0.3037 97.1928-.J3.25 3.125 0.265 65.083 0.3998 98.2014 3.25 3.125 0.104 87.145 0.1161 97. 3089->.3.50 3.375 0.147 65.230 0.2218 98.4232 3.50 3.375 0.060 87.205 0.0670 97. 3759 3.75 3.625 0.101 65.331 0.1524 98.5756 3.75 3.625 0.083 87.288 0.0927 97.4686 4.00 3.875 0.044 65.375 0.0664 98.6420 4.00 3.875 0.067 87.355 0.0748 97.5434 8.00 6.000 0.050 65.425 0.0754 98.7175 8.00 6.000 0.400 87.755 0.4467 97.9901 PAN 0.850 66.275 1.2825 100.0000 PAN 1.800 89.555 2.0099100.0000================================================================-------------------------------------------------------------------------------------------------------------------------------Mean: 1. 686 1.779 1.786 1.792 1.805 Mean: 0.590 0.759 0.769 0.779 0.799 Std Dev: 0.723 1.097 1.137 1.182 1.274Std Dev:1.435 1.851 1.896 1.944 2.043 Rel Dis: 0.429 0.616 STATISTICAL MEASURES Rel Dis: 2.432 2.438 STATISTICAL MEASURES Skewness: -0.861 3.361 CALCULATED USING Skewness: -0.400 1.448 CALCULATED USING Kurtosis: 5.363 25.553 METHOD OF MOMENTS Kurtosis: 2.955 9.123 METHOD OF MOMENTS5 th MM:-4.032 160.035 Std Dev = standard deviation 5th MM: 1.004 35.305 Std Dev=standard deviation 6th MM: 71.7611065.844Rel Dis= relative dispersion6 th MM:19.158 162.205 Rel Dis = relative dispersion 7th MM: 102.357 6977.698 = std dev/mean 7th MM: 41.092 708.158=std dev/mean 8th MM: 1652.658 45976.537 MM = moment measure 8th MM: 207.2803156.151MM = moment measure Median: 1.685 1.694 Median: 0.900 0.926

    PAGE 75

    THISNOTEAPPLIES ONLY IF A PAN FRACTION IS PRESENTStatistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. MeasureMOMENT MEASURESPan at Pan at 9.00 Phi 9.50 PhiPan at 11.00PhiPan Excluded Pan at 10.00 Phi ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 PhiPan at11.00 PhiPan Excluded Pan at 10.00 Phi ================================================================ ================================================================ SlR3GSA ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 SlR4GSA ENTIRE SAMPLE ANALYSIS MO-DA-YR:2-7-2001================================================================ ================================================================ ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Phi) (g) (g) Percent Percent (Phi) (ph1) (g) (g) Percent Percent ================================================================ ================================================================ -2.00 -2.125 14.771 14.771 20.0693 20.0693 -2.00 -2.125 6.270 6.270 11.2500 11.2500 -1.75 -1. 675 5.096 19.669 6.9266 26.9959 -1.75 -1. 675 0.616 9.066 1.1100 12.3601 -1.50 -1. 625 5.050 24.919 6.6614 33.6573 -1. 50 -1.625 0.615 9.901 1.1067 13.4667 -1. 25 -1.375 5.130 30.049 6.9701 40.6274 -1.25 -1.375 1. 060 10.961 1.4420 14.9107 -1.00 -1.125 4 .745 34.794 6.4470 47.2745 -1.00 -1.125 1.223 12.164 1.6637 16.5744 -0.75 -0.675 4.461 39.275 6.0663 53.3626 -0.75 -0.675 1.634 13.616 2.2226 16.7972 -0.50 -0.625 4.375 43 .650 5.9443 59.3071 -0.50 -0.625 2.031 15.649 2.7629 21.5600 -0.25 -0.375 4.14 0 47.790 5.6250 64.9321 -0.25 -0.375 2.727 16.576 3.7096 25.2697 0.00 -0.125 3.447 51.237 4.6634 69.6155 0.00 -0.125 2.627 21.403 3.6457 29.1154 0.25 0.125 3.604 55.041 5.1665 74.7640 0.25 0.125 4.123 25.526 5.1;067 34.7241 0.50 0.375 3.219 56.260 4.3736 79.1576 0.50 0.375 4.352 29.676 5.9202 40.6443 0.75 0.625 3.039 61.299 4.1291 63.2667 0.75 0.625 5.197 35.075 7.0697 47.7139 1. 00 0.675 2.964 64.263 4.0272 67.3139 1.00 0.675 6.444 41.519 6.7660 56.4600 1. 25 1.125 2.472 66.735 3.3567 90.6726 1. 25 1 .125 7.762 49.261 10.5590 67.0369 1. 50 1.375 1.220 67.955 1.6576 92.3302 1. 50 1.375 5.367 54.666 7.3262 74.3671 1. 7 5 1. 625 1. 246 69.201 1.6929 94.0231 1.75 1.625 7.637 62.305 10.3669 64.7560 2.00 1. 675 0.611 69.612 0.8302 94.8533 2.00 1.875 5.183 67.466 7.0506 91.6067 2.25 2.125 0.285 70.097 0.3872 95.2405 2.25 2.125 2.976 70.466 4.0511 95.6576 2.50 2.375 0.140 70.237 0.1902 95.4307 2.50 2.375 1.277 71.743 1.7372 97.5949 2.75 2.625 0.064 70.301 0.0670 95.5177 2.75 2.625 0.319 72.062 0.4339 96.0289 3.00 2.675 0.066 70.367 0.0697 95.6073 3.00 2.875 0.084 72.146 0.1143 96.1431...."3.25 3.125 0.077 70.444 0.1046 95.7120 3.25 3.125 0.029 72.175 0.0394 96.1626 I\J 3.50 3.375 0.150 70.594 0.2036 95.9156 3.50 3.375 0.029 72.204 0.0394 96.2220 3.75 3.625 0.233 70.627 0.3166 96.2323 3.75 3.625 0.036 72.240 0.0490 96.2710 4. 00 3.675 0.123 70.950 0.1671 96.3995 4.00 3.875 0.021 72.261 0.0266 96.2996 6.00 6.000 0.500 71.450 0.6793 97.0766 6.00 6.000 0.150 72.411 0.2041 96.5036 PAN 2.150 73.600 2.9212 100.0000 PAN 1.100 73.511 1.4964 100.0000 ================================================================ ================================================================Mean: -0.700 -0.417 -0.402 -0.367 -0.356 Mean: 0.465 0.593 0.601 0.606 0.623 Std Dev: 1 .346 2.113 2.176 2.243 2.362 Std Dev: 1.344 1.694 1.729 1.768 1.851 Rel Dis: -1.923 -5.071 STATISTICAL MEASURES Rel Dis: 2.868 2.855 STATISTICAL MEASURES Skewness: 1.349 2.800 CALCULATED USING Skewness: -0.538 1.449 CALCULATED USING Kurtosis: 6.364 12.565 METHOD OF MOMENTS Kurtosis: 2.923 10.452 METHOD OF MOMENTS 5 th MM: 25.450 54.044 Std Dev=standard deviation5th MM: -0.479 45.109 Std Dev=standard deviation 6th MM: 119.331 236.044 Rel Dis = relative dispersion 6th MM: 17.592 231.369 Rel Dis= relative dispersion7th MM: 568.664 1051.699=std dev/mean 7th MM: 30.9001129.796=std dev/mean 8th MM: 2768.716 4662.201 MM = moment measure 8th MM: 199.0675617.351MM = moment measure Median: -1.073 -1. 013 Median: 0.669 0.690 ================================================================

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    SlR5A ENTIRE SAMPLE ANALYSIS MO-DA-YR:2-7-2001================================================================SlR6GSAENTIRE SAMPLE ANALYSIS MO-DA-YR:2-7-2001================================================================ ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ Stat. Measure Pan Excluded MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 10.00 Phi Pan at 11.00 Phi ================================================================ ================================================================ THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================ S tat. Measure Pan Excluded MOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 10.00 Phi Pan at11.00Phi ================================================================ ================================================================================================================================ANALYTICAL GRANULOMETRIC RESULTS ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight Size Point Weight Weight Weight Weight (Phi) (Ph!) (g) (g) Percent Percent (Phi) (Ph!) (g) (g) Percent Percent ---------------------------------------------------------------================================================================ ----------------------------------------------------------------2.00 -2.125 8.365 8.365 11.6556 11.6556 -2.00 -2.125 0.000 0.000 0.0000 0.0000 -1.75 -1.875 0.949 9.314 1.3223 12.9779 -1.75 -1. 875 0.000 0.000 0.0000 0.0000 -1.50 -1.625 0.815 10.129 1.1356 14.1135 -1.50 -1.625 0.013 0.013 0.0246 0.0246 -1.25 -1.375 1.190 11.319 1.6581 15.7717 -1.25 -1.375 0.024 0.037 0.0455 0.0701 -1.00 -1.125 1.328 12.647 1.8504 17.6221 -1.00 -1.125 0.003 0.040 0.0057 0.0758 -0.75 -0.875 1.480 14.127 2.0622 19.6843 -0.75 -0.875 0.019 0.059 0.0360 0.1118 -0.50 -0.625 2.038 16.165 2.8397 22.5240 -0.50 -0.625 0.030 0.089 0.0569 0.1687 -0.25 -0.375 2.307 18.472 3.2145 25.7385 -0.25 -0.375 0.041 0.130 0.0777 0.2464 0.00 -0.125 2.466 20.938 3.4361 29.1746 0.00 -0.125 0.049 0.179 0.0929 0.3393 0.25 0.125 3 .634 24.572 5.0635 34.2381 0.25 0.125 0.057 0.236 0.1080 0.4473 0.50 0.375 3.896 28.468 5.4286 39.6667 0.50 0.375 0.062 0.298 0.1175 0.5648 0.75 0.625 4 .744 33.212 6.6102 46.2769 0.75 0.625 0.066 0.364 0.1251 0.6899 1.00 0.875 5.959 39.171 8.3031 54.5800 1.00 0.875 0.096 0.460 0.1820 0.8719 1.25 1.125 6.900 46.071 9.6143 64.1943 1.2 5 1.125 0.132 0.592 0.2502 1.1221 1. 50 1.375 4.505 50.576 6.2772 70.4715 1. 50 1.375 0.146 0.738 0.2767 1.3988 1. 7 5 1.625 6.350 56.926 8.8480 79.3195 1 .75 1.625 0.300 1.038 0.5686 1.9675 2.00 1. 875 4.734 61.660 6.5963 85.9157 2.00 1.875 0.338 1.376 0.6407 2.6081 2.25 2.125 3.476 65.136 4.8434 90.7591 2.25 2.125 0.275 1.651 0.5212 3.1294 2.50 2.375 2.371 67.507 3.3037 94.0628 2.50 2.375 0.219 1.870 0.4151 3.5445 2.75 2.625 1.306 68.813 1.8198 95.8826 2.75 2.625 0.176 2.046 0.3336 3.8781 3.00 2.875 0.582 69.395 0.810996 .69353.00 2.875 0.416 2.462 0.7885 4.6666 -.J 3.25 3.125 0.205 69.600 0.2856 96.9792 3.25 3.125 2.284 4.746 4.3292 8.9958 (.V 3.50 3.375 0.116 69.716 0.1616 97.1408 3.50 3.375 15.739 20.485 29.8324 38.8282 3.75 3.625 0.095 69.811 0.1324 97.2732 3.75 3.625 21.615 42.100 40.9701 79.7983 4.00 3.875 0.057 69.868 0.0794 97.3526 4.00 3.875 7.458 49.558 14.1362 93.9346 8.00 6.000 0.400 70.268 0.5574 97.9099 8.00 6.000 1. 550 51.108 2.9379 96.8725 PAN 1.500 71.768 2.0901 100.0000 PAN 1.650 52.758 3.1275 100.0000Mean: 0.535 0.712 0.723 0.733 0.754 Mean: 3.543 3.714 3.729 3.74 5 3.776 Std Dev: 1.470 1.898 1 .941 1.990 2.091 Std Dev: 0.656 1.156 1.224 1.299 1.454 Rei Dis: 2.74 7 2.665 STATISTICAL MEASURES Rei Dis: 0.185 0.311 STATISTICAL MEASURES Skewness: -0.250 1.486 CALCULATED USING Skewness: -0.479 2.823 CALCULATED USING Kurtosis: 3.135 8.881 METHOD OF MOMENTS Kurtosis: 16.817 15.722 METHOD OF MOMENTS5 th MM:2.027 33.660 Std Dev = standard deviation 5th MM: -37.897 60.325 Std Dev = standard deviation 6th MM: 20.960 151.136 Rei Dis = relative dispersion6 th MM:456.159 308.802 Rei Dis = relative dispersion7 th MM:49.698 646.582 = std dev/mean 7th MM: -2069.173 1279.003 = std dev/mean 8th MM: 228.059 2823.866 MM = moment measure 8 th MM: 17188.239 6331.061 MM = moment measure Median: 0.706 0.737 Median: 3.434 3.443

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    THIS NOTE APPLIES ONLY IF A PAN FRACTION IS PRESENT Statistical results can vary greatly depending on how (IF PRESENT) the pan fraction is treated. The pan mid-point for this sample is set at 9.00 phi. Results for various pan mid-points are listed below. If the pan fraction mid-point is large and the means significantly increase in value for increasing pan midpoints the pan fraction needs further analysis (e.g., settling tube) at 1/4-phi intervals, and moment measures recalculated. ================================================================S ta t. Measure Pan ExcludedMOMENT MEASURES Pan at Pan at 9.00 Phi 9.50 Phi Pan at 10.00 Phi Pan at 11.00 Phi ================================================================Mean: Std Dev: Rei Dis:Skewness:Kurtosis: 5th MM: 6 th MM: 7th MM: 8th MM: Median:0.412 1.407 3.415 -0.001 2.840 2.490 18.322 47.743 213.845 0.354 0.585 1.849 3.159 1.771 9.751 40.180 185.294 833.178 3789.586 0.406 0.595 0.605 0.626 1.892 1.940 2.041 STATISTICAL MEASURES CALCULATED USINGMETHODOF MOMENTSStd Dev = standard deviation Rei Dis = relative dispersion = std dev/mean MM = moment measure ================================================================ SlR7GSA ENTIRE SAMPLE ANALYSIS MO-DA-YR: 2-7-2001 ================================================================ ANALYTICAL GRANULOMETRIC RESULTS Sieve MidFrequency Cumulative Frequency Cumulative Size Point Weight Weight Weight Weight (Phi) (Phi) (g) (g) Percent Percent--------------------------------------------------------------------------------------------------------------------------------2.00 -2.125 5.201 5.201 7.7753 7.7753 -1.75 -1.875 1.038 6.239 1.5518 9.3271 -1.50 -1. 625 1.393 7.632 2.0825 11.4096 -1.25 -1.375 1. 582 9.214 2.3650 13.7746 -1.00 -1.125 1-.826 11.040 2.7298 16.5045 -0.75 -0.875 2.504 13.544 3.7434 20.2479 -0.50 -0.625 3.386 16.930 5.0620 25.3098 -0.25 -0.375 4.256 21.186 6.3626 31.6724 0.00 -0.125 4.186 25.372 6.2579 37.9304 0.25 0.125 4.346 29.718 6.4971 44.4275 0.50 0.375 3.332 33.050 4.9812 49.4087 0.75 0.625 3.229 36.279 4.8273 54.2360 1. 00 0.875 3.999 40.278 5.9784 60.2144 1. 25 1.125 5.134 45.412 7.6752 67.8896 1.50 1.375 3.656 49.068 5.4656 73.3552 1.75 1. 625 5.352 54.420 8.0011 81.3562 2.00 1. 875 3.690 58.110 5.5164 86.8727 2.25 2.125 2.787 60.897 4.1665 91.0392 2.50 2.375 2.112 63.009 3.1574 94.1965 2.75 2.625 0.957 63.966 1.4307 95.6272 3.00 2.875 0.406 64.372 0.6070 96.2342-...J3.25 3.125 0.237 64.609 0.3543 96.5885 3.50 3.375 0.268 64.877 0.4007 96.9891 3.75 3.625 0.295 65.172 0.4410 97.4301 4.00 3.875 0.169 65.341 0.2526 97.6828 8.00 6.000 0.200 65.541 0.2990 97.9818 PAN 1. 350 66.891 2.0182 100.0000--------------------------------------------------------------------------------------------------------------------------------

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    APPENDIX II LIST OF MOMENT AND GRAPHIC MEASURES FOR SAND + SIL T + CLA Y SAMPLES75

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    76

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    77SAND + SILT + CLAY .. Moment Measures Inclusive Graphic Graphic Phi Inclusive Sample Standard Graphic Standard Standard Quartile Graphic Graphic Graphic I.D. Mean Deviation Skewness Kurtosis Mean Deviation Deviation Skewness Skewness Skewness Kurtosis ($) (phi-units) ($) (phi-units) (phi-units) S1A1GS10A 1.5127 1.3185 3.9559 23.9361 1.2733 05596 06124 -0.0151 -0.0515 -0.0973 1.2616 S1A1GS11A 3.5713 2.7041 1.3809 4.3489 2.9609 1.4128 1.9767 0.2194 0.4222 0.5370 2.0800 S1A1GS12A 1.5062 1.3404 3.7872 23.4091 1.2937 0.5055 0.5832 -0.0458 -0.1298 -0.2148 1.3782 S1A1GS13A 1.5548 1.3358 3.7939 23.0077 1.3254 0.5913 0.6295 -0.0859 -0.2609 -0.3147 11289 S1A1GS1A 1.1188 1.3140 3.9769 26.6910 0.9205 0.5010 0.5723 -0.0180 -0.1385 -0.2233 1.4428 S1A1GS2A 2.1643 1.1679 4.4778 26.6701 1.8855 0.3998 0.5156 -0.0234 -0.0583 0.0742 17432 S1A1GS3A 1.8835 1.1525 5.2538 33.0240 1.6297 0.3279 0.3608 -0.0048 -0.0370 -0.0689 1 .2935 S1A1GS4A 4.6542 2.6184 1.1866 3.3618 4.2328 1.6514 20518 0.0807 0.6451 0.6477 3.9830 S1A1GS5A 1.5153 1.2637 4.2696 26.4356 1.2821 0.5506 0.5818 -0.0400 -0.1264 -0.1745 1.1248 S1A1GS6A 1.5284 1.1973 4.5655 30.1328 1.3175 0.4569 0.4971 -0.0668 -0.1695 -0.2056 1.1750 S1A1GS7A 4.0996 1.8856 2.4358 7.9005 3.4433 0.3939 1.0504 -0.0123 -0.0257 0.3352 4.7773 S1A1GSBA 1.4903 1.2149 5.2007 32.6375 1.2272 0.3424 0.3710 -0.0057 -0.0276 -0.0568 1.0768 S1A1GS9A 4.6944 2.7954 0.7294 3.3318 4.3813 1.7306 2.1281 0.3184 0.7078 0.6605 2.8020 S1A2GS10A 4.1131 2.6980 0.9198 3.3503 3.5287 1.9206 2.2713 -0.3511 0.0159 0.1997 1.6186 S1A2GS11A 1.8585 1.2830 4.1788 23.3775 1.5566 0.5221 0.5271 -0.0266 -0.1056 -0.0846 1.0175 S1A2GS12A 4.6666 2.5459 0.9625 3.3874 4.1255 1.3969 1.9512 0.3487 0.5288 0.5184 2.3827 S1A2GS13A 5.2037 2.7176 0.9145 2.4251 4.7669 2.1434 2.2655 0.7367 0.7764 0.7671 1.5105 S1A2GS14A 4.4510 2.5250 1.0611 3.8614 3.9815 1.3304 1.8915 0.1077 0.5271 0.5305 34435 S1A2GS15A 4.2629 2.3374 1.3267 4.5941 3.7708 11493 1.7321 -0.0639 0.3214 0.4053 4.0966 S1A2GS1A 2.2582 1.3398 3.2565 16.1873 2.0323 0.7936 08127 0.0380 0.3731 0.3642 1.4699 S1A2GS2A 2.0324 1.2046 4.2249 24.8720 1.7541 0.5394 0.5573 -0.0015 -0.0400 0.0151 1.1047 S1A2GS3A 2.3574 1.3260 3.4439 17.5570 2.0265 0.5129 0.6585 -0.0096 0.0452 0.1523 17973 S1A2GS4A 5.4270 3.4427 0.0090 2.1825 5.0822 3.0051 3.2040 1.2807 0.6346 0.4554 1.2868 S1A2GS5A 4.8514 3.0986 0.6909 2.0410 4.3439 2.8945 2.8482 0.2328 0.3785 0.4477 1.0752 S1A2GS6A 4.6361 2.2570 1.4083 4.1144 4.0734 1.1685 1.6716 0.2485 0.6179 0.6241 2.6628 S1A2GS7A 4.6646 2.4003 1.2823 3.7906 4.1269 1.2565 1.7761 0.2227 0.6482 0.6448 2.9344 S1A2GS8A 2.3748 1.4162 3.2253 15.8669 2.0230 0.5310 0.6826 -0.0283 -0.0321 0.1029 1.7584 S1A2GS9A 2.2575 1.3882 3.2727 16.5688 1.9344 0.6333 0.7389 -0.0505 -0.0909 0.0286 1.4094 S1A2R2GSA 4.9528 2.8174 0.9275 2.5207 4.5899 2.2056 2.3996 0.6850 0.7312 0.6866 1.6903 S1A3GS1A 0.7913 1.7725 1.7166 10.4517 0.55111.3106999.9999 -0.4058 -0.4347 999.9999 999.9999 S1A3GS2A 2.0640 1.3329 1.8072 15.3716 1.9610 0.5606 0.7642 -0.0730 -0.2313 -0.3609 1.8122 S1A3GS3A 2.4576 1.4121 1.9036 13.4360 2.2811 0.6184 0.8265 -0.0225 -0.0936 -0.1960 18669 S181GS10A 1.2339 1.5846 2.9266 15.8932 0.9413 0.9134 0.9080 -0.0371 -0.1226 -0.1268 0.9571 S181GS11A 0.5521 1.9960 1.7035 9.1829 0.1629 1.6874 999.9999 -0.3897 -0.4374 999.9999 999.9999 S181GS12A 1.3662 1.3712 4.0092 22.9679 1.0674 0.6418 0.6614 -0.0053 -0.0584 -0.0297 1.0429 S181GS13A 0.6829 1.7191 1.9151 11.8272 0.4378 1.2898 999.9999 -0.2123 -0.3297 999.9999 9999999 S181GS14A -0.3102 2.1164 2.6005 11.6889 999.9999 999.9999 999.9999 -0.0036 999.9999 999.9999 999.9999 S181GS15A -0.5165 2.2796 3.0275 12.6971 999.9999 999.9999 999.9999 0.1376 999.9999 999.9999 999.9999 S181GS16A 0.9734 1.8835 1.7805 10.1015 0.6578 1.3265 999.9999 -0.2164 -0.3854 999.9999 999.9999 S181GS17A -0.2668 2.1407 2.8850 12.7962 -0.7107 1.3669 999.9999 -0.0068 0.0623 999.9999 999.9999 S181GS18A 0.0682 2.0909 2.1388 10.0960 999.9999 999.9999 999.9999 -0.2026 999.9999 9999999 9999999 S181GS19A -0.3695 2.1904 2.8716 12.4612 999.9999 999.9999 999.9999 0.0662 999.9999 999.9999 999.9999 S181GS1A 0.3158 2.0612 2.3201 10.9756 -0.0940 1.4493 999.9999 -0.2065 -0.2621 999.9999 999.9999 S181 GS20A -0.0491 1.9243 2.8861 14.4831 -0.4171 1.3094 999.9999 -0.0350 -0.0674 999.9999 999.9999 S181GS21A 04399 1.9094 1.9869 10.6828 0.0962 1.5204 999.9999 -0.2102 -0.2931 999 9999 999 9999 S181GS22A -0.2500 1.7772 3.2153 17.1981 -0.6014 1.1427 999.9999 -0.0892 -0.0911 999.9999 999.9999 S181GS23A 0.6480 1.8792 2.0667 11.1723 0.3456 1.3606 999.9999 -0.2455 -0.3180 999.9999 999.9999 S181GS24A 0.6982 1.7143 3.1998 16.2799 0.4025 0.8416 0.9402 0.0979 0.2080 0.1680 12289 S181GS25A 0.3381 1.4782 4.4603 26.3694 0.0359 0.6541 0.6933 0.0357 0.1394 0.1930 1.1401 S181GS26A 0.7600 1.4937 2.9437 18.1428 0.5543 0.9150 0.8909 0.0515 0.0883 0.0602 0.8442 S181GS27A -0.3187 2.3927 2.7910 10.9987 999.9999 999.9999 999.9999 0.0907 999.9999 999.9999 999.9999 S181GS28A 0.7552 1.4162 3.5189 21.8407 0.5321 0.8822 0.8385 0.0621 0.1211 0.0999 0.8303 S181GS2A -0.3489 2.1442 2.7121 12.1935 999.9999 999.9999 999.9999 0.1297 999.9999 999.9999 999.9999 S181GS3A -0.0518 2.3896 2.2312 8.9183 999.9999 999.9999 999.9999 0.2027 999.9999 999.9999 999.9999 S1B1GS4A -0.3121 2.0940 2.638011.9438 999.9999 999.9999999.9999 0.0237 999.9999 9999999 999.9999 S181GS5A 0.2772 1.7448 2.6659 14.6761 -0.0078 1.2290 999.9999 -0.0220 -0.0696 999.9999 999.9999 S181GS6A -0.3563 2.1785 2.8779 12.4519 999.9999 9999999 999.9999 0.0943 999.9999 999.9999 999.9999 S181GS7A 0.5115 1.8519 1.7632 10.2400 0.2078 1.5615 999.9999 -0.3029 -0.3473 999.9999 999.9999

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    Moment Measures SAND + SILT + CLAY.Inclusive Graphic Graphic Standard Graphic Standard Standard Mean Deviation Skewness Kurtosis Mean Deviation Deviation. (<1(phi-units)(<1(phi-units) (phi-units) S1B1GS8A 0.1054 2.0269 2.7962 12.9613 -0.2931 1.2769 9999999 b~03Of--0.0009 999.9999 999.9999 S1B1GS9A 0.5622 1.9808 1.9264 9.7676 0.2284 1.5468 999.9999 -0.1943 -0.2305 999.9999 999.9999 S1B2GS1A 1.2664 1.3213 3.8577 24.5041 1.0224 0.5985 0.6516 -0.0203 -0.1545 -0.1654 1.2050 S1B2GS2A 0.2877 1.9089 1.4713 8.8623 999.9999 999.9999 9999999 -0.4995 999.9999 999.9999 999.9999 S1B2GS3A 0.5308 1.7189 2.1091 12.5245 0.3052 1.3118 999.9999 -00986 -0.1466 999.9999 999.9999 S1 B2GS4A 0.5320 1.8676 1.2892 8.8780 999.9999 999.9999 999.9999 -0.4507 999.9999 999.9999 999.9999 S1 B2GS5A 1.1211 1.3698 3.0948 20.6369 0.8993 07634 0.8045 -00692 -0.2338 -0.2518 1.1105 S1B2GS6A 0.5761 1.7777 2.1072 12.2274 03168 1.3318 999.9999 -0.2193 -0.2921 999.9999 999.9999 S1B2GS7A 0.9620 1.6019 21145 13.8945 0.7465 1.0497 1.1058 -0.1612 -0.3338 -0.3848 1.1341 S1C1GS10A 1.0062 1.5997 2.5593 14.5060 0.7462 1.0336 10946 -0.0601 -0.0901 -0.0473 1.1326 S1C1GS11A 1.2383 14162 2.9990 18.5904 1.0074 0.8501 0.8763 -0.0064 -0.0671 -0.0981 1.0834 S1C1GS12A 1.3358 1.3911 3.2394 20.0046 1.1013 0.7333 07887 0.0084 -0.0269 -0.0535 1.2107 S1C1GS13A 4.1253 2.1858 1.0016 5.1443 37358 1.0361 15723 -0.0278 0.2959 0.2787 40436 S1C1GS14A 0.7619 1.6064 2.9146 16.3376 0.4990 1.0189 1.0151 -0.0859 -0.1035 -0.0985 1.0018 S1C1GS15A 1.8242 1.3944 3.2074 17.6780 1.5492 0.6687 0.7297 -00497 -0.1153 -00914 1.1613 S1C1GS16A 0.2218 1.9375 21683 11.2539 -01858 1.6202 999.9999 -0.1155 -0.2418 999.9999 999.9999 S1C1GS17A 1.4121 1.5538 2.8781 15.5570 1.1305 0.8505 0.9111 -0.0098 -0.0747 -0.0798 1.1903 S1C1GS18A 0.5087 1.9008 2.2701 11.9220 0.2039 1.2703 999.9999 -0.2231 -0.3011 9999999 999.9999 S1C1GS19A 1.2036 1.4387 3.2070 195378 0.9626 07557 0.8039 -0.0018 -0.0672 -0.0838 1.1644 S1C1GS1A 1.0302 1.5500 2.7570 15.6699 0.7707 1.0278 1.0170 -0.0394 -0.0808 -00680 09495 S1C1GS20A 0.5149 1.6440 2.6477 15.3668 02696 1.1256 1.1430 -0.0782 -0.1075 -0.1251 1.0451 S1C1GS21A 11720 1.2507 4.0406 27.0159 0.9519 0.5890 0.6257 -0.0050 -0.0791 -0.1119 1.1609 S1C1GS22A 0.8803 1.6274 2.0119 12.8511 0.6747 1.0468 999.9999 -0.0690 -0.1795 999.9999 999.9999 S1C1GS23A 0.3154 1.7996 2.8985 14.9438 -0.0216 0.9810 9999999 -00907 -0.2036 999.9999 999.9999 S1C1GS24A 1.0532 1.3100 4.2094 26.8748 0.8193 0.6664 0.6752 -0.0440 -0.1213 -01444 1.0620 S1C1GS2A 1.2514 1.6254 2.3662 12.5217 0.9830 10931 1.1387 -0.0037 0.0221 0.0499 1.1284 S1C1GS3A 1.0632 1.4801 3.3396 19.6063 0.8056 0.8149 0.8478 -0.0490 -0.1300 -0.1273 1.0934 S1C1GS4A 1.3894 1.4714 2.7236 16.2732 1.1516 0.8922 0.9458 0.0514 0.0376 0.0170 1.2134 S1C1GS5A 3.0751 1.6019 2.0190 8.8490 2.7266 0.7086 1.0375 -0.0068 0.0133 0.1403 2.2439 S1C1GS6A 0.7930 1.5553 2.9447 16.9841 0.5484 1.0208 1.0247 -0.0308 -0.0254 -00198 1.0523 S1C1GS7A 2.1013 1.2381 3.7423 23.0682 1.8876 0.4812 0.5554 -0.0368 -01730 -0.2174 1.3399 S1C1GS8A 0.6980 1.5075 2.8705 17.6875 0.4564 0.9399 1.0045 -0.1010 -0.1673 -0.1291 1.2367 S1C1GS9A 0.8061 1.7545 2.7909 14.0654 0.4974 0.9572 1.0688 -0.0313 -00056 0.0382 1.3562 S1C2GS1A 1.2490 1.6258 2.5624 13.7756 0.9371 0.9934 1.1193 -0.1188 -0.2157 -0.0904 1.2522 S1C2GS2A 3.7168 1.1448 3.1609 15.9670 3.4083 0.2624 0.4428 -0.0039 0.0421 0.2522 2.3343 S1C2GS3A 09417 1.6966 24562 13.2296 0.6364 1.0027 1.1710 -0.1999 -0.3344 -0.1752 1.3405 S1C2GS4A 3.6128 1.1906 2.5359 15.5617 3.3562 0.2726 0.4168 0.0096 -0.0020 0.0616 2.0168 S1C2GS5A 1.3699 1.3418 3.0855 199697 1.1433 0.7501 0.8076 -0.0648 -0.2168 -0.2298 1.2795 S1D1GS1A 3.5728 1.1751 2.9592 16.0241 3.3140 0.3098 0.4061 0.0028 -0.1240 -0.2306 1.7292 S101GS2A 4.4533 2.9093 0.7807 2.9026 4.0637 1.9005 2.4405 0.2947 0.4845 0.4295 2.2086 S1D1GS3A 2.8155 1.2071 3.4172 19.4378 2.5699 0.3990 0.5160 0.0068 0.0425 0.0247 1.7603 S101GS4A 3.4985 1.1160 3.0008 18.4782 3.2716 0.3221 0.3527 -00008 -0.0953 -0.1168 1.2306 S101GS5A 3.0674 1.2629 1.9769 14.8935 2.9337 0.4483 0.6160 0.0292 0.0445 -0.1689 1.9468 S1D2GS1A 1.6042 1.1563 4.4858 300372 1.3852 0.5768 05942 -0.0586 -0.1375 -0.1425 1.0524 S1D2GS2A 1.4512 1.2895 3.3295 21.0026 1.2281 0.7739 0.7859 -0.0717 -0.1720 -0.1845 1.0440 S1D2GS3A 2.1721 1.5770 1.6034 11.3632 1.9694 0.6928 0.9447 -0.0933 -0.2911 -0.2798 1.9581 S102GS4A 1.7794 1.0969 3.3611 25.5528 1.6088 0.6284 06798 -0.0490 -0.2043 -0.2615 1.2341 S1R1GSA 07592 1.8513 1.4482 91234 0.4743 1.5302 999.9999 -0.4047 -0.4429 9999999 999.9999 S1R3GSA -0.4167 2.1128 27997 12.5646 9999999 999.9999 999.9999 0.1082 999.9999 999.9999 999.9999 S1 R4GSA 0.5932 1.6937 14492 10.4524 0.3619 1.4091 999.9999 -0.1917 -0.3495 9999999 9999999 S1R5A 0.7122 1.8981 1.4858 8.8813 0.3984 1.5733 999.9999 -0.2018 -0.3229 999.9999 9999999 S1R6GSA 3.7138 11559 2.8228 15.7223 3.4421 0.2578 0.3943 -0.0158 -00065 0.1833 2.1324 S1R7GSA 0.5852 1.8490 1.7705 9.7512 03264 1.4580 9999999 -00126 -0.0815 999.9999 9999999 NOTE: 999.9999 denotes that graphic measures could not be evaluated because the sample did not have<1>5, <1>16,or<1>25percentile data. Sample 1.0 Phi Inclusive Quartile Graphic Graphic Graphic Skewness Skewness Skewness Kurtosis 78

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    APPENDIX 11/LIST OF MOMENT AND GRAPHIC MEASURES FOR SAND + SIL T SAMPLES79

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    80

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    81 SAND + SILT Moment Measures Inclusive Graphic Graphic Phi Inclusive Sample Standard Graphic Standard Standard Quartile Graphic Graphic Graphic 1.0. Mean Deviation Skewness Kurtosis Mean Deviation Deviation Skewness Skewness Skewness Kurtosis(<1(phi-units)(<1(phi-units) (phi-units) S1A1GS10A 1.3440 0.6850 -0.2109 9.5393 1.2733 05596 0.6124 -0.0151 -0.0515 -0 0973 1.2616 S1A1GS11A 2.6995 1.3603 -0.0179 5.8261 2.9609 1.4128 1.9767 0.2194 0.4222 0.5370 2.0800 S1A1GS12A 1.3314 0.6920 -1.1144 10.2554 1.2937 0.5055 0.5832 -0.0458 -0.1298 -0.2148 1.3782 S1A1GS13A 1.3797 0.6885 -1.0025 6.3131 1.3254 0.5913 0.6295 -0.0859 -0.2609 -0.3147 1.1289 S1A1GS1A 0.9602 0.6827 -1.8196 85516 0.9205 0.5010 0.5723 -0.0180 -0.1385 -0.2233 1.4428 S1A1GS2A 2.0117 0.5580 1 .1252 13.3006 1.8855 0.3998 0.5156 -0.0234 -0 0583 0.0742 1.7432 S1A1GS3A 1.7217 0.4052 -0.0118 15.7258 1.6297 0.3279 0.3608 -0.0048 -0.0370 -0.0689 1.2935 S1A1GS4A 3.5852 1.1149 -0.2588 7.6888 4.2328 1.6514 2.0518 0.0807 0.6451 0.6477 3.9830 S1A1GS5A 1.3570 0.6365 0.0422 9.4110 1.2821 0.5506 0.5818 -0.0400 -0.1264 -0.1745 1.1248 S1A1GS6A 1.3827 0.5797 -0.5607 12.3539 1.3175 0.4569 0.4971 -0.0668 -0.1695 -0.2056 1.1750 S1A1GS7A 3.5900 0.7364 1.6680 8.5704 3.4433 0.3939 1.0504 -0.0123 -0.0257 0.3352 4.7773 S1A1GS8A 1.3237 0.4620 1.2925 27.6184 1.2272 0.3424 0.3710 -0.0057 -0.0276 -0.0568 1.0768 S1A1GS9A 3.5675 1.4507 -1.4538 8.5729 4.3813 1.7306 2.1281 0.3184 0.7078 0.6605 2.8020 S1A2GS10A 3.3127 1.6825 -0.0826 2.8791 3.5287 1.9206 2.2713 -0.3511 0.0159 0.1997 1.6186 S1A2GS11A 1.6915 0.6675 2.0600 17.1640 1.5566 0.5221 0.5271 -0.0266 -0.1056 -0.0846 1.0175 S1A2GS12A 3.7936 1.4225 -0.3075 4.3211 4.1255 1.3969 1.9512 0.3487 0.5288 0.5184 2.3827 S1A2GS13A 3.9158 11712 0.2941 4.6313 4.7669 2.1434 2.2655 0.7367 07764 0.7671 1.5105 S1A2GS14A 3.6097 1 .3668 -0.5595 6.0454 3.9815 1.3304 1.8915 0.1077 0.5271 0.5305 34435 S1A2GS15A 3.5710 1.2643 -0.2698 5.6373 3.7708 1.1493 1.7321 -0.0639 0.3214 0.4053 4.0966 S1A2GS1A 2.0978 0.8454 1.6036 7.9081 2.0323 0.7936 0.8127 0.0380 0.3731 0.3642 1.4699 S1A2GS2A 1.8822 0.6303 1.2965 13.0819 1.7541 0.5394 0.5573 -0.0015 -0.0400 0.0151 1.1047 S1A2GS3A 2.1810 0.7648 1.4798 10.6011 2.0265 0.5129 0.6585 -0.0096 0.0452 0.1523 1.7973 S1A2GS4A 3.5322 2.0676 -1.0224 4.2041 5.0822 3.0051 3.2040 1.2807 0.6346 0.4554 1.2868 S1A2GS5A 3.4131 1.6269 0.4318 2.0589 4.3439 2.8945 2.8482 0.2328 0.3785 0.4477 1.0752 S1A2GS6A 3.9235 1.1703 0.4866 3.6792 4.0734 1.1685 1.6716 0.2485 0.6179 0.6241 2.6628 S1A2GS7A 3.8215 1.1733 0.1254 5.1669 4.1269 1.2565 1.7761 0.2227 0.6482 0.6448 2.9344 S1A2GS8A 2.1649 0.7849 1.0655 11.2907 2.0230 0.5310 0.6826 -0.0283 -0.0321 0.1029 1.7584 S1A2GS9A 2.0634 0.7861 0.8850 8.3493 1.9344 0.6333 0.7389 -0.0505 -0.0909 0.0286 1.4094 S1A2R2GSA 3.6457 1.2334 0.1768 5.0369 4.5899 2.2056 2.3996 0.6850 0.7312 0.6866 1.6903 S1A3GS1A 06228 1.3316 -0.3708 3.0947 0.5511 1.3106 999.9999 -0.4058 -0.4347 999.9999 999.9999 S1A3GS2A 1.9409 0.9617 -1 .4865 8.0459 1.9610 0.5606 0.7642 -0.0730 -0.2313 -0.3609 1.8122 S1A3GS3A 2.2921 0.9573 -1.4204 7.9710 2.2811 0.6184 0.8265 -0.0225 -0.0936 -0.1960 1.8669 S1B1GS10A 1.0276 0.9528 -0.1285 5.3553 0.9413 0.9134 0.9080 -0.0371 -0.1226 -0.1268 0.9571 S1 B1 GS11A 0.3302 1.4631 -0.2246 2.7960 0.1629 1.6874 999.9999 -0.3897 -0.4374 999.9999 999.9999 S1B1GS12A 1.1877 0.7145 0.8515 10.3880 1.0674 06418 0.6614 -0.0053 -0.0584 -0.0297 1.0429 S1B1GS13A 0.5187 1.2664 -0.3876 34571 0.4378 1.2898 999.9999 -0.2123 -0.3297 999.9999 999.9999 S1 B1 GS14A -0.5819 1 .4051 1.1364 5.6108 999.9999 999.9999 999.9999 -0.0036 999.9999 9999999 999.9999 S1B1GS15A -0.9066 1.2232 1.8381 9.0577 999.9999 999.9999 999.9999 0.1376 9999999 999.9999 999.9999 S1B1GS16A 0.7481 1.3289 -0.5355 3.5615 0.6578 1.3265 999.9999 -0.2164 -0.3854 999.9999 999.9999 S1B1GS17A -0.5965 1.2435 1.1645 6.2165 -0.7107 1.3669 999.9999 -0.0068 0.0623 999.9999 999.9999 S1B1GS18A -0.1890 1.4516 0.3258 2.9911 999.9999 999.9999 999.9999 -0.2026 999.9999 999.9999 999.9999 S1B1GS19A -0.7068 1.2873 1.4097 7.0103 999.9999 999.9999 999.9999 0.0662 999.9999 999.9999 999.9999 S1B1GS1A 0.0269 1.3203 0.1192 3.5847 -0.0940 1.4493 999.9999 -0.2065 -0.2621 999.9999 9999999 S1 B1 GS20A -0.3150 1.1421 0.1231 2.6845 -0.4171 1.3094 999.9999 -0.0350 -0.0674 9999999 999.9999 S1 B1 GS21A 0.2302 1.3695 -0.0707 3.3526 0.0962 1.5204 999.9999 -0.2102 -0.2931 999.9999 999.9999 S1B1GS22A -0.4557 1.1231 1.0100 7.2466 -0.6014 1.1427 999.9999 -00892 -0.0911 999.9999 999.9999 S1B1GS23A 0.4220 1.2901 -0.3439 3.1014 0.3456 1.3606 999.9999 -0.2455 -0.3180 999.9999 9999999 S1B1GS24A 0.4595 0.9805 0.6827 7.3193 0.4025 0.8416 0.9402 0.0979 0.2080 0.1680 12289 S1B1GS25A 0.1470 0.7214 1.3648 11.8431 0.0359 0.6541 0.6933 0.0357 0.1394 0.1930 1.1401 S1B1GS26A 0.6066 0.9849 -0.1005 5.2654 0.5543 0.9150 0.8909 0.0515 0.0883 0.0602 0.8442 S1B1GS27A -0.7527 1.3050 1.8535 9.1581 999.9999 999.9999 999.9999 0.0907 999.9999 999.9999 9999999 S1B1GS28A 0.6010 0.8539 -0.1807 3.0753 0.5321 0.8822 0.8385 0.0621 0.1211 0.0999 0.8303 S1B1GS2A -0.6577 1.3150 0.8409 4.0261 999.9999 999.9999 999.9999 0.1297 9999999 999.9999 9999999 S1B1GS3A -0.4343 1.5132 0.7512 3.2565 999.9999 9999999 999.9999 0.2027 999.9999 999.9999 999.9999 S1B1GS4A -0.5788 1.3848 1.1264 5.4289 999.9999 999.9999 999.9999 0.0237 999.9999 999.9999 999.9999 S1B1GS5A 0.0791 1.1504 0.0041 3.1977 -0.0078 1.2290 999.9999 -0.0220 -0.0696 999.9999 999.9999 S1B1GS6A -0.6845 1 .2994 1.5268 7.3246 999.9999 9999999 999.9999 0.0943 999.9999 999.9999 999.9999 S1B1GS7A 0.3302 1.3816 -0.2923 2.6324 0.2078 1.5615 9999999 -0.3029 -0.3473 999.9999 999.9999

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    SAND + SILT Inclusive Graphic Graphic Phi Inclusive Standard Graphic Standard Standard Quartile Graphic Graphic Graphic Mean Deviation Skewness Kurtosis Mean Deviation Deviation Skewness Skewness Skewness Kurtosis(C!(phi-units)(C!(phi-units) (phi-units)S1B1GS8A -0.1988 1.1879 0.5877 47855 -0.2931 1.2769 999.9999 0.03010.0009 999.9999 999.9999S1B1GS9A 0.3314 1.41380.02853.2626 02284 1.5468 999.9999 -0.1943 -0.2305 999.9999 9999999 S1B2GS1A 1.1092 0.7234 -0.5458 8.2067 10224 0.5985 0.6516 -0.0203 -0.1545 -0.1654 1.2050 S1B2GS2A 01256 1.5014 -0.2794 2.0171 999.9999 9999999 999.9999 -0.4995 999.9999 999.9999 999.9999 S1B2GS3A 0.3606 1.2345 -0.3528 2.5913 0.3052 1.3118 999.9999 -0.0986 -0.1466 999.9999 999.9999 S1 B2GS4A 0.3716 1.4680 -0.6420 21398 999.9999 999.9999 999.9999 -0.4507 999.9999 999.9999 999.9999 S1B2GS5A 0.9788 0.8697 -0.7708 56395 0.8993 0.7634 0.8045 -0.0692 -0.2338 -0.2518 1.1105 S1B2GS6A 0.3814 1.2392 -0.5075 2.5691 0.3168 1.3318 999.9999 -0.2193 -0.2921 999.9999 999.9999 S1B2GS7A 0.7977 1.1206 -0.8846 38271 07465 1.0497 1.1058 -0.1612 -0.3338 -0.3848 11341 S1C1GS10A 0.8280 1.0683 -0.1721 3.4812 0.7462 10336 1.0946 -0.0601 -0.0901 -0.0473 1.1326 S1C1GS11A 1.0848 0.9019 -0.4268 4.7867 1.0074 0.8501 0.8763 -0.0064 -0.0671 -0.0981 1.0834 S1C1GS12A 1.1750 0.8378 -0.5392 5.8401 1.1013 0.7333 0.7887 0.0084 -0.0269 -0.0535 1.2107 S1C1GS13A 3.6590 1.4661 -0.6324 5.1859 3.7358 1.0361 15723 -0.0278 0.2959 0.2787 4.0436 S1C1GS14A 0.5750 1.0214 0.0845 47721 0.4990 1.0189 1.0151 -0.0859 -0.1035 -0.0985 1.0018 S1C1GS15A 1.6555 0.8557 0.7271 9.8751 1.5492 06687 0.7297 -0.0497 -0.1153 -0.0914 1.1613 S1C1GS16A -0.0001 1.3515 0.0312 3.0255 -0.1858 1.6202 999.9999 -0.1155 -0.2418 999.9999 999.9999 S1C1GS17A 12143 0.9568 0.0871 6.2376 1.1305 0.8505 0.9111 -0.0098 -0.0747 -0.0798 1.1903 S1C1GS18A 0.2676 1.2536 -0.2677 3.4853 0.2039 1.2703 999.9999 -0.2231 -0.3011 999.9999 999.9999 S1C1GS19A 1.0339 0.8610 -0.5361 62669 0.9626 0.7557 0.8039 -0.0018 -0.0672 -0.0838 11644 S1C1GS1A 0.8595 1.0228 0.0379 42599 0.7707 1.0278 1.0170 -0.0394 -0.0808 -0.0680 09495 S1C1GS20A 0.3386 1.1007 -0.1574 34431 0.2696 11256 1.1430 -0.0782 -0.1075 -0.1251 1.0451 S1C1GS21A 10404 0.7262 0.1619 111933 0.9519 0.5890 0.6257 -0.0050 -0.0791 -0.1119 1.1609 S1C1GS22A 0.7306 1.2006 -0.3082 4.7993 0.6747 1.0468 999.9999 -0.0690 -0.1795 999.9999 999.9999 S1C1GS23A 0.0914 1.1407 0.7421 7.5318 -0.0216 0.9810 999.9999 -0.0907 -0.2036 999.9999 999.9999 S1C1GS24A 0.8974 06854 -0.3276 5.7690 0.8193 0.6664 0.6752 -0.0440 -0.1213 -0.1444 1.0620 S1C1GS2A 1.0786 1.1472 0.3810 4.7085 0.9830 1.0931 1.1387 -0.00370.02210.0499 11284 S1C1GS3A 0.8779 0.8460 -0.5823 3.7643 0.8056 0.8149 0.8478 -0.0490 -0.1300 -0.1273 10934 S1C1GS4A 1.2233 0.9525 -0.4623 4.3000 1.1516 0.8922 09458 0.0514 0.0376 0.0170 12134 S1C1GS5A 2.8257 1.0556 0.5320 67372 27266 0.7086 1.0375 -0.0068 0.0133 0.14032.2439S1C1GS6A 0.6182 0.9929 -0.0971 3.4156 0.5484 1.0208 1.0247 -0.0308 -00254 -0.0198 1.0523 S1C1GS7A 1.9395 0.6409 -1.2715 7.9226 1.8876 04812 05554 -0.0368 -0.1730 -0.2174 13399 S1C1GS8A 0.5453 1.0036 -0.1766 4.2331 04564 0.9399 10045 -0.1010 -0.1673 -0.1291 12367 S1C1GS9A 0.5772 10996 0.5618 6.5476 04974 0.9572 1.0688 -0.0313 -0.0056 0.0382 1.3562 S1C2GS1A 1.0518 1.0597 -0.0324 4.2579 0.9371 0.9934 1.1193 -01188 -0.2157 -0.0904 1.2522 S1C2GS2A 3.5437 0.6282 0.8155 15.8794 3.4083 0.2624 0.4428 -0.0039 0.0421 0.2522 2.3343 S1C2GS3A 0.7499 11579 0.2657 5.7490 06364 1.0027 1.1710 -0.1999 -0.3344 -0.1752 1.3405 S1C2GS4A 3.4397 0.6984 -1.2205 18.7905 3.3562 0.2726 04168 0.0096 -0.0020 0.0616 2.0168 S1C2GS5A 1.2310 0.8605 -0.4532 5.7996 11433 0.7501 0.8076 -0.0648 -0.2168 -0.2298 1.2795 S1D1GS1A 3.3936 0.6383 -0.6539 13.8719 3.3140 0.3098 0.4061 0.0028 -0.1240 -0.2306 17292 S1D1GS2A 3.3368 1.6126 -0.4293 3.9754 4.0637 1.9005 2.4405 0.2947 0.4845 04295 2.2086 S1D1GS3A 26483 06471 -0.3814 11.99122.5699 0.3990 0.51600.0068 0.0425 0.0247 1.7603 S1D1GS4A 3.3397 0.6092 -17541 17.4056 3.2716 0.3221 0.3527 -0.0008 -0.0953 -0.1168 1.2306 S1D1GS5A 2.9125 0.8245 -2.0131 11.3679 2.9337 04483 0.6160 0.0292 0.0445 -0.1689 19468 S1D2GS1A 1.4723 0.5958 -0.5101 3.9870 1.3852 0.5768 05942 -0.0586 -0.1375 -0.1425 10524 S1D2GS2A 1.3226 0.8309 01733 6.20651.2281 0.773907859 -0.0717 -0.1720 -0.1845 10440 S1D2GS3A 1.9889 1.1181 -1.0888 7.4220 1.9694 0.6928 0.9447 -0.0933 -0.2911 -0.2798 19581 S1D2GS4A 1.6856 0.7226 -0.8615 5.3635 1.6088 0.6284 0.6798 -0.0490 -0.2043 -0.2615 1.2341 S1R1GSA 0.5902 1.4354 -0.3998 2.9547 0.4743 1.5302 999.9999 -0.4047 -0.4429 999.9999 999.9999 S1R3GSA -0.7000 1.3463 1.3492 6.3636 999.9999 999.9999 9999999 0.1082 999.9999 9999999 999.9999 S1R4GSA 0.4655 1.3445 -0.5383 2.9229 0.3619 1.4091 999.9999 -0.1917 -0.3495 999.9999 9999999 S1R5A 0.5353 1.4703 -0.2496 3.1346 0.3984 1.5733 999.9999 -0.2018 -0.3229 9999999 999.9999 S1 R6GSA 3.5432 0.6560 -0.4786 16.8169 3.4421 0.2578 0.3943-00158 -0.00650.1833 2.1324 S1R7GSA 0.4119 1.4066 -00011 2.8401 0.3264 1.4580 9999999 -0.0126 -0.0815 9999999 9999999 NOTE: 999.9999 denotes that graphic measures could not be evaluated because the sample did not have C!>5, C!>16, or C!>25 percentile data. .. Moment Measures.Sample to. 82

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    APPENDIX IV LIST OF MOMENT AND GRAPHIC MEASURES FOR SAND ONL Y SAMPLES83

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    84

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    85SAND ONLY Moment Measures Inclusive Graphic Graphic Phi Inclusive Sample Standard Graphic Standard Standard Quartile Graphic Graphic Graphic 1.0. Mean Deviation Skewness Kurtosis Mean Deviation Deviation Skewness Skewness Skewness Kurtosis ($) (phi-units) ($) (phi-units) (phi-units) S1A1GS10A 1.3345 0.6519 -0.9590 61818 12493 0.5440 05841 -0.0145 -0.0686 -0.1410 1.2151 S1A1GS11A 2.4564 1.0546 -1.6358 8.3134 2.4554 0.8778 0.8613 0.2141 0.3052 0.1691 0.9235 S1A1GS12A 1.3246 0.6687 -1.7101 8.1849 1.2703 0.4938 0.5661 -0.0425 -0.1504 -0.2471 1.3528 S1A1GS13A 13766 0.6781 -1.2520 5.2225 1.3073 0.5842 06195 -00898 -0.2741 -0.3337 1.1246 S1A1GS1A 0.9602 06827 -18196 85516 0.9033 04893 0.5538 -0.0242 -0 1663 -0.2679 14233 S1A1GS2A 1.9990 0.5104 -0.0012 6.9362 1.8672 0.3850 04383 -0.0241 -0.0887 -0.0529 1.3847 S1A1GS3A 1.7187 0.3887 -0.9518 7.9647 1.6121 0.3161 03383 -0.0049 -0.0782 -0.1366 1.2109 S1A1GS4A 3.2949 0.7685 -3.5264 200323 3.2690 0.4604 0.5160 -00881 -0.3995 -0.4778 13891 S1A1GS5A 1.3475 0.6009 -0.8608 4.4094 1.2613 0.5394 0.5673 -0.0387 -0.1311 -0.1919 11227 S1A1GS6A 13762 0.5535 -14315 7.9705 1 .2996 04481 04794 -0.0628 -0.1816 -0.2422 1.1297 S1A1GS7A 3.4322 0.4068 -2.0995 11.7731 33391 0.3267 0.3574 -00327 -0.2590 -0.3132 1.2762 S1A1GS8A 1.3145 0.4127 -1.0065 10.6190 12156 0.3347 03542 -0.0058 -0.0283 -0.0930 1.0295 S1A1GS9A 3.2108 1.1838 -3.4491 14.8512 33171 0.4305 0.6610 -0.0610 -0.3946 -0.5657 25861 S1A2GS10A 2 7227 12196 -1.1034 3.8783 2.7594 1.1343 1.0719 -0.5242 -0.5431 -0.5775 0.7306 S1A2GS11A 1.6542 0.5339 -0.3457 4.9293 1.5329 0.5072 0.4987 -0.0341 -0.1215 -0.1306 0.9638 S1A2GS12A 3.2182 09585 -2.5261 10.6870 3.1388 0.7364 07619 -00842 -0.5925 -0.6423 1.7598 S1A2GS13A 3.4193 0.6202 -3.9490 25.0813 3.3849 0.3466 0.3972 -0.0229 -0.1625 -0.3093 1.3596 S1A2GS14A 3.1789 0.9830 -3.0406 137864 3.2213 0.5158 0.6417 -0.0576 -0.3099 -0.4625 1 .6529 S1A2GS15A 3.2069 0.8963 -26379 121660 3.2024 0.6037 0.6635 -0.1060 -0.4217 -0.5203 1.3274 S1A2GS1A 2.0448 0.7155 0.6695 3.6034 1.8974 0.6216 0.6872 0.0157 0.2088 0.2549 1.4554 S1A2GS2A 18599 05528 -0.2206 5.2422 1.7302 05242 0.5152 -0.0015 -0.0564 -0.0478 0.9981 S1A2GS3A 2.1325 0.6342 0.0444 5.7466 1.9642 04439 0.5722 -0.0167 -0.0939 0.0300 1.6271 S1A2GS4A 2.7184 1.7206 -1.8697 5.3948 2.8296 1.1350 999.9999 -0.4672 -0.6918 999.9999 999.9999 S1A2GS5A 26845 0.9617 -0.2324 2.0667 2.5231 1.0214 0.9128 0.3221 0.2909 0.2023 0.6341 S1A2GS6A 3.4083 0.5913 -2.9864 16.5853 3.3746 03685 0.4578 -0.0302 -0.2229 -0.3922 1 .6302 S1A2GS7A 3.3820 0.6946 -3.4889 19.3665 33743 0.3684 0.4741 -0.0254 -0.2079 -0.3946 1.7161 S1A2GS8A 2.1152 0.6544 -0.5563 7.9559 1.9669 0.4763 05838 -0.0329 -0.1360 -0.0233 1.5035 S1A2GS9A 2.0280 0.6936 -0.2136 43834 1.8861 0.5972 06613 -0.0530 -0.1511 -0.0665 1.2396 S1A2R2GSA 3.2126 0.7514 -2.9797 16.2413 3.1613 0.5031 0.5610 -0.0507 -0.3642 -0.4371 14614 S1A3GS1A 0.6063 1.2995 -0.5819 2.4834 0.5137 1.2944 999.9999 -0.4131 -0.4555 999.9999 999.9999 S1A3GS2A 19237 0.9260 -1.9801 76585 1.9352 0.5567 07447 -0.0741 -0.2618 -0.4077 17534 S1A3GS3A 2.2738 0.9230 -1.8579 7.8181 2.2497 0.5968 0.7927 -00361 -0.1291 -0.2516 1.8671 S1B1GS10A 1.0120 0.9120 -0.6120 35419 0.9061 0.8955 08683 -0.0395 -0.1300 -0.1670 0.9021 S1B1GS11A 0.3046 14153 -0.4886 1.9949 0.1039 16884 999.9999 -03971 -0.4391 999.9999 999.9999 S1B1GS12A 1.1706 0.6546 -0.2432 4.2330 1.0363 06164 0.6184 -0.0068 -0.0874 -00868 0.9673 S1B1GS13A 0.5006 1.2281 -0.6795 2.5533 0.4029 1.2823 999.9999 -0.2238 -0.3353 999.9999 9999999 S1B1GS14A -0.6378 1.2708 0.4847 2.3336 999.9999 999.9999 999.9999 -00112 9999999 999.9999 999.9999 S1B1GS15A -0.9525 10874 1.0327 37873 999.9999 9999999 999.9999 0.0845 999.9999 999.9999 999.9999 S1 B1 GS16A 07251 1.2849 -0.8446 2.7917 0.6052 1.3164 999.9999 -0.2305 -0.4072 9999999 9999999 S1B1GS17A -0.6313 1.1493 0.5640 28318 -0.8072 1.2756 999.9999 -00361 0.0208 9999999 9999999 S1B1GS18A -0.2146 1.3983 0.0583 1.8862 999.9999 9999999 999.9999 -0.1951 999.9999 999.9999 999.9999 S1B1GS19A -0.7537 1.1610 0.6906 2.8816 999.9999 9999999 999.9999 0.0343 999.9999 9999999 9999999 S1B1GS1A 0.0011 1.2622 -0.2688 2.0766 -0.1787 1.4104 9999999 -0.2035 -0.2880 9999999 9999999 S1 B1 GS20A -0.3190 1.1313 0.0270 2.1750 -0.4770 1.2757 999.9999 -00433 -0.0814 999.9999999.9999S1B1GS21A 0.2032 13137 -0.4205 2.1766 0.0373 1.5073 999.9999 -0.2090 -0.2997 9999999 999.9999 S1B1GS22A -0.4869 1.0309 0.2024 2.7574 -0.6576 10954 999.9999-00996-0.1295 999 9999 999 9999 S1B1GS23A 0.4079 1.2605 -0.5577 2.4058 0.2910 1.3469 999.9999 -0.2561 -0.3288 9999999 9999999 S1B1GS24A 0.4366 0.9147 -00084 4.0793 0.3357 0.7797 0.8455 0.0904 0.1662 0.0874 1.1320 S1B1GS25A 0.1356 0.6735 04348 4.3796 0.0024 0.6192 0.6304 0.0230 0.1071 01273 1.0440 S1B1GS26A 0.5940 0.9505 -0.5036 3.6092 0.5258 0.8969 0.8635 0.0576 0.1018 0.0457 0.8305 S1B1GS27A -0.8229 1.1117 0.8599 3.4347 999.9999 9999999 9999999 0.0679 999.9999 999.9999 999.9999 S1B1GS28A 0.6010 0.8539 -0.1807 30753 0.5069 0.8648 0.8162 0.0627 0.1288 0.0950 0.8247 S1B1GS2A -0.6797 1.2592 0.5170 2.2142 999.9999 9999999 9999999 0.1098 999.9999 999.9999 999.9999 S1B1GS3A -0.4641 1.4508 0.5075 20910 999.9999 9999999 999.9999 0 1711 9999999 999.9999 999.9999 S1B1GS4A -0.6249 12731 058552.65049999999 999.9999 999.9999 -0.0104 999.9999 9999999 999.9999 S1B1GS5A 0.0712 1.1304 -0.1695 2.4101 -0.0580 1.1917 999.9999 -0.0332 -00948 999.9999 999.9999 S1B1GS6A -0.7338 11682 08433 34168 9999999 9999999 9999999 0.0651 999.9999 9999999 999.9999 S1B1GS7A 0.3177 1.3568 -0.4456 2.1349 0.1587 1.5469 999.9999 -0.3064 -0.3539 999.9999 999.9999

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    SAND ONLY Inclusive Graphic Graphic Phi Inclusive Standard Graphic Standard Standard Quartile Graphic Graphic Graphic Mean Deviation Skewness Kurtosis Mean Deviation Deviation Skewness Skewness Skewness Kurtosis (4))(phi-units) (4)) (phi-units) (phi-units)S1B1GS8A -0.2219 1.1271 01223 24699 -0.36861.2259 99999990.0162 -0.0137 9999999 999.9999 S1B1GS9A 0.2992 1.3507 -0.3214 2.