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Journal of Archaeological Science 36 (2009) 1582–1589
Contents lists available at ScienceDirect
Journal of Archaeological Science
journal homepage: http://www.elsevier.com/locate/jas
The influence of different tempers on the composition of pottery
Johannes H. Sterba a, *, Hans Mommsen b, Georg Steinhauser a, Max Bichler a
a
b
Atominstitut der österreichischen Universitäten, Vienna University of Technology, Stadionallee 2, 1020 Vienna, Austria
Helmholtz-Institut für Strahlen-und Kernphysik, Universität Bonn, Nussallee 14–16, 53115 Bonn, Germany
a r t i c l e i n f o
a b s t r a c t
Article history:
Received 8 October 2008
Received in revised form
2 March 2009
Accepted 10 March 2009
The modification of the raw clay by the potter to produce a paste suitable for the intended purposes adds
a layer of obfuscation to the problem of provenancing the original clay source by chemical fingerprinting.
By preparing different pastes from the same commercially available raw clay and their chemical analysis
by Instrumental Neutron Activation Analysis, an experiment under controlled conditions (tempers,
mixing ratios, firing temperatures and sampling methods) sheds light on the influence of different
tempers.
The results show that two different sampling procedures (drilling and grinding) have almost no influence
on the chemical fingerprint with the exception of the elemental concentrations of As, Zr, and Hf. This may
be due to the volatility of the compounds (As) or the presence of zircon crystals (containing Zr and Hf)
which are partly lost during drilling. Three different firing temperatures show no significant influence as
well.
The application of the modified Mahalanobis distance introduced by Beier and Mommsen in 1995 as
a statistical filter and the introduction of a ‘dilution factor’ to the raw data show that the influence of
quartz-dominated tempers can be filtered out of the data, resolving the underlying chemical fingerprint
of the original clay source. At the same time, by mathematically removing the additional spread introduced by dilution, even subtle differences between similar pastes can be resolved by standard multivariate statistical means.
Ó 2009 Elsevier Ltd. All rights reserved.
Keywords:
Instrumental Neutron Activation Analysis
Provenancing
Chemical fingerprint
Ceramics
Statistical grouping
1. Introduction
Archaeological artefacts can be identified and classified by
means of scientific methods applied on this matter. This includes
chemical analytical methods which aim at the establishment of
a ‘chemical fingerprint’. This term stands for a highly characteristic
(trace) elemental composition of an archaeological artefact,
allowing its provenancing by comparison with the chemical
fingerprint of an object of proven origin.
This method has become a powerful tool in the identification
and comparison of pottery with an archaeological background.
Pottery consists mainly of clay – a material with a chemical
fingerprint that often varies from one clay deposit to another, thus
allowing its differentiation. Chemical and petrographic analyses
have first been applied to pottery in the early 19th century by Wocel
(see Pollard and Heron, 1996). A large amount of data on the
chemical composition of pottery has been produced over the last
decades (e.g. Jones, 1986; Perlman and Asaro, 1969; Alden et al.,
* Corresponding author. Tel.: þ43 1 588 01 141 57; fax: þ43 1 588 01 141 99.
E-mail address:
[email protected] (J.H. Sterba).
0305-4403/$ – see front matter Ó 2009 Elsevier Ltd. All rights reserved.
doi:10.1016/j.jas.2009.03.022
2006; Gliozzo et al., 2008; Tschegg et al., 2008). This enormous
database, in theory, allows the grouping and identification of
further finds of ceramic artefacts.
The potter usually modifies the original clay by levigation or
tempering to clean the clay and prepare a material suitable for
firing. Highly swellable clays need to be tempered with a nonswelling material to prevent cracking due to excess shrinkage
during drying and firing. One problem that arises in the chemical
analysis of pottery from this fact is that a clear identification of the
clay source, potentially leading to a geographic localization, is thus
usually impossible, as the clay is contaminated with foreign
materials. However, the differentiation of recipes or prepared clay
pastes is in many cases sufficient to solve the question of provenance. For tempers, many different materials have been used, for
example organic material such as chaff or shell, grog (crushed
ceramic), or various sands or crushed rocks.
Provenancing by means of the chemical fingerprint method is
performed by comparison of the data of the unknown artefact with
the database comprising the chemical data of objects with known
origin. Comparison of data (in tabular or even in graphical form)
can be problematic, especially with a large amount of data that
have to be compared. How can one differentiate what a significant
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J.H. Sterba et al. / Journal of Archaeological Science 36 (2009) 1582–1589
deviation is or what belongs still in the normal range of the natural
fluctuations of the chemical fingerprint? To overcome this problem,
several single- and multivariate statistical methods have been tried.
However, since a separation of two different pastes is only possible
if the error of the measurement is smaller than the differences
between the two compositions, it is necessary to include the
measurement errors into the statistical analysis. Furthermore it is
possible that two batches of the same paste show small differences
in their compositions since one batch was more ‘diluted’ than the
other one (Perlman and Asaro, 1969). A dilution can occur when the
potter adds more or less of the same temper to two different pastes.
The addition of temper appears as a dilution of the original clay
composition if the temper consists mainly of elements that are not
investigated (i.e. quartz sand in case of Instrumental Neutron
Activation Analysis, INAA). This dilution appears in the data as
a uniform change in concentration and can be described mathematically as a constant factor, the ‘dilution factor’.
To overcome the problems mentioned above, Beier and
Mommsen (1994) proposed a modified Mahalanobis distance as
a statistical similarity measure that incorporates the errors of the
measurements as well as allows for the dilution factor mentioned
above. This method has been applied successfully to many problems of provenancing (e.g. Hein et al., 2002; Mommsen et al., 1995;
Schwedt et al., 2006).
The aim of the present paper is to experimentally show how
different tempers will influence the composition of the finished
sherd as well as how the modified Mahalanobis filter will react to
those changed compositions. Also included in the experiment
were some simple checks to see if and how different firing
temperatures and different sampling techniques can influence the
measured composition. A lot of studies have been published on
the chemical analysis and provenancing of pottery (e.g. Abbott
et al., 2008; Alden et al., 2006; Arnold et al., 2000; Demirci et al.,
2004; Hall et al., 2002; Josephs, 2005; Mallory-Greenough et al.,
1998; Neff and Bove, 1999; Perlman and Asaro, 1969; Pollard and
Hatcher, 1994; Rathossi et al., 2004; Riederer, 2004; Schmitt, 1998;
Tite, 2008). However, in most cases, ancient or contemporary
pottery, produced under non-standardized conditions was used.
By using commercially available clay to produce tempered and
untempered samples which can be systematically analyzed
without curatorial constraints, an experiment under strictly
controlled conditions was possible, excluding any other sources of
error.
2. Methods
2.1. Sample preparation
For the experimental study of the variation in the chemical
composition of a given clay by the addition of different tempers,
different firing temperatures as well as different sampling methods,
a large quantity of (already levigated) clay was purchased from
a local pottery. The dried clay contains approximately 55 10%
SiO2, 27 2% Al2O3, 4.4 0.2% K2O, 3.5 0.1% FeO, and 0.26 0.04%
CaO, all measured by INAA. Aluminum values were not corrected
for the 28Si (n,p) 28Al reaction, the crystal water content of the
dried, unfired clay is approximately 7%.
For tempering, three different tempers were used: sand from
the Sahara desert, commercial building sand and basaltic sand from
Stromboli island, Italy. Each temper was investigated by optical
microscopy using a Zeiss stereo-microscope STEMI V8 at a magnification of 16–128 as well as by INAA after washing three times
with distilled water in an ultrasonic bath. In order to identify the
mineral components in more detail, X-ray powder diffraction
analysis (XRD) of the tempers was performed with a Siemens
1583
D5000 instrument at the Natural History Museum in Vienna. The
temper samples were ground in an agate mortar to a grain size of
about 3 mm and measured, using Cu Ka-radiation over a 2q range
from 2 to 65 (continuous scan, step size 0.01, time step 2 s,
synchronous rotation).
The sand from the Sahara desert (Grand Erg Occidental, near
Ouargla, North Algeria) consists of, typically for aeolian transport,
well rounded grains with an average diameter of 0.7 mm. Additionally a poorly rounded fine fraction of approximately 150 mm
diameter exists. XRD was carried out in addition to the inspection
by optical microscopy. The results confirm that the grains are
mostly quartz and some feldspars (albite). Zircon is present in form
of typically idiomorphic prismatic bipyramidal crystals with
a maximum length of about 150 mm.
The building sand is of unknown origin and was collected from
a local construction site. It consists of well sorted, angular grains of
an average diameter of 400 mm. The grains are mostly quartz with
some feldspars (albite).
The basaltic sand from Stromboli was collected from the beach
close to San Bartolo (Piscità). It consists of well sorted, angular
grains with an average diameter of approximately 350 mm. The
grains are mostly black to greenish or gold-brown in color. A small
fraction of the grains are bright red in color. The main components
are volcanic slag fragments consisting of plagioclase, basaltic glass
and, less frequently, augite and olivine.
The two quartz-dominated tempers were used since, due to its
high availability and its firing properties, quartz was commonly
used by the ancients as temper. The basaltic temper was chosen to
give a good trace-element-rich counterpoint to quartz-dominated
tempers.
For firing, four different pastes were prepared: one consisting of
the original levigated clay and three pastes with one of the tempers
added to the original clay, with a volume ratio of 120 ml clay to
40 ml temper, corresponding to an approximate wet weight ratio
of 5:1. The paste was homogenized by intense manual kneading.
From each paste, three tablets of about 8 cm diameter and
a thickness of 0.8 cm were prepared, resulting in 15 tablets. The
tablets were loosely covered with plastic film in order to ensure
a constant drying rate to prevent cracking. After drying for three
weeks, each of the three tablets from the same paste was fired at
a different temperature, namely 900 C, 1100 C and 1200 C;
1100 C being the temperature used by the potter from whom the
clay was purchased. Thus, for each paste one tablet was slightly
underfired, one fired at the correct temperature and one slightly
overfired. The firing was done according to the preferred method of
the potter using a ROHDE TR305 burning kiln. The temperature
was slowly raised (100 C h1) to 600 C and somewhat faster
(250 C h1) to the desired temperature. The final temperature was
held for 20 min and the tablets were then kept in the closed kiln for
slow cooling. The goal of this firing procedure was not to recreate
the procedures used by the ancients but to yield experimentally
sound samples, well fitted for our purposes. After firing, two
samples were taken from each tablet, one by drilling with a fused
alumina drill and one by breaking off a small piece that was ground
in an agate mortar.
2.2. Instrumental Neutron Activation Analysis
The samples were measured according to the established
procedure for geological samples in our institute (Steinhauser et al.,
2006), as described below. All samples were dried for 12 h at 110 C
and weighed and sealed into SuprasilÔ glass vials for irradiation in
the central irradiation tube of the TRIGA Mk II reactor of the
Atominstitut of the Austrian Universities at an approximate
neutron flux density of 1 1013 s1 cm2 for 40 h. After irradiation,
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Table 1
Results of INAA for all samples without temper in mg g1 (1s).
Na
K
Sc
Cr
Fe
Co
Zn
As
Rb
Zr
Sb
Cs
Ba
La
Ce
Nd
Sm
Eu
Tb
Yb
Lu
Hf
Ta
Th
U
T1G
T2G
T3G
7580 (91)
38,300 (728)
23.27 (0.28)
154.6 (10.0)
29,400 (382)
29.17 (1.20)
210.0 (3.4)
30.5 (1.3)
225.7 (7.7)
169 (13)
1.85 (0.12)
14.38 (0.17)
752.1 (37.6)
59.83 (0.90)
121.2 (3.0)
57.0 (10.3)
11.3 (0.3)
2.34 (0.06)
1.72 (0.10)
5.43 (0.31)
0.73 (0.06)
5.24 (0.09)
1.71 (0.05)
20.4 (0.4)
4.93 (0.17)
7430 (89)
37,300 (597)
22.83 (0.27)
150.1 (9.8)
28,800 (374)
27.83 (1.14)
203.5 (3.3)
29.3 (1.2)
223.6 (7.6)
181 (20)
1.81 (0.10)
14.33 (0.16)
730.3 (26.3)
59.44 (0.89)
116.6 (2.9)
51.7 (2.3)
11.1 (0.3)
2.27 (0.06)
1.68 (0.10)
5.23 (0.24)
0.74 (0.07)
5.02 (0.08)
1.67 (0.05)
20.0 (0.4)
5.04 (0.16)
7650
38,500
23.20
149.1
29,200
30.25
213.7
27.8
226.7
179
1.83
14.37
723.5
60.30
120.6
49.3
11.1
2.30
1.71
5.30
0.65
5.04
1.67
20.1
5.14
T1D
(92)
(847)
(0.28)
(9.7)
(380)
(1.24)
(3.4)
(1.2)
(7.7)
(13)
(0.11)
(0.16)
(34.0)
(0.90)
(2.9)
(2.3)
(0.3)
(0.06)
(0.10)
(0.07)
(0.05)
(0.09)
(0.05)
(0.4)
(0.19)
the outer surface of the glass vials was decontaminated and the
vials were packed into capsules fitting the automatic sample
changer of the Atominstitut. The samples were measured for 1800 s
after a decay time of 4 days and again after four weeks decay time
for 10,000 s. The first measurement yielded the activities of the
medium-lived radionuclides 24Na, 42K, 76As, 140La, 153Sm and 239Np
(decay product of 239U) and the second the activities of the longlived radionuclides 46Sc, 51Cr, 59Fe, 60Co, 65Zn, 86Rb, 95Zr, 124Sb, 134Cs,
131
Ba, 141Ce, 147Nd, 152Eu, 160Tb, 169Yb, 177Lu, 181Hf, 182Ta, and 233Pa
(decay product of 233Th). All measurements were performed on
a HPGe-detector (1.78 keV resolution at the 1332 keV 60Co peak;
49% relative efficiency), connected to a PC-based multi-channel
analyzer with a preloaded filter and a Loss-Free Counting system.
7560
38,000
23.70
158.3
29,800
31.91
220.8
29.7
230.8
201
1.85
14.73
761.8
59.85
122.0
58.2
11.4
2.34
1.69
5.27
0.78
4.94
1.71
20.7
5.24
T2D
(91)
(950)
(0.28)
(10.3)
(417)
(1.31)
(3.8)
(1.2)
(8.1)
(29)
(0.10)
(0.18)
(39.6)
(0.90)
(3.1)
(3.2)
(0.3)
(0.07)
(0.10)
(0.07)
(0.12)
(0.04)
(0.05)
(0.5)
(0.19)
7150
34,900
21.63
144.1
27,300
29.83
203.1
23.3
215.3
170
1.81
13.48
713.1
56.49
110.2
45.8
11.2
2.16
1.44
5.05
0.59
4.87
1.59
19.1
5.00
(86)
(1256)
(0.26)
(9.4)
(382)
(1.22)
(3.7)
(1.0)
(7.5)
(16)
(0.14)
(0.13)
(27.1)
(0.85)
(3.2)
(4.7)
(0.3)
(0.06)
(0.08)
(0.10)
(0.16)
(0.06)
(0.04)
(0.4)
(0.11)
T3D
ClayOrig
7550 (91)
38,300 (421)
23.44 (0.28)
155.8 (10.1)
29,600 (385)
30.71 (1.26)
215.0 (3.4)
28.3 (1.2)
230.2 (7.8)
181 (24)
1.83 (0.10)
14.64 (0.16)
771.0 (37.8)
59.88 (0.90)
122.3 (3.1)
56.6 (9.3)
11.4 (0.3)
2.29 (0.06)
1.72 (0.10)
5.43 (0.07)
0.72 (0.02)
4.85 (0.09)
1.72 (0.05)
20.6 (0.5)
5.23 (0.17)
7150 (86)
36,300 (835)
21.76 (0.26)
142.5 (9.3)
27,400 (356)
28.77 (1.18)
202.2 (3.2)
28.3 (1.2)
214.5 (7.3)
176 (19)
1.70 (0.10)
13.52 (0.15)
674.6 (39.1)
56.85 (0.85)
111.6 (2.8)
54.8 (8.3)
10.8 (0.3)
2.19 (0.06)
1.59 (0.09)
4.81 (0.07)
0.62 (0.02)
4.72 (0.08)
1.57 (0.04)
18.9 (0.4)
4.95 (0.15)
Together with the samples, internationally certified reference
materials CANMET Reference Soil SO-1, MC Rhyolite GBW 07113,
NIST SRM 1633b Coal Fly Ash, BCR No. 142 light sandy soil and NIST
SRM 2702 Inorganics in Marine Sediment; and three samples of the
Bonn Standard (Mommsen and Sjöberg, 2007) were irradiated and
measured.
2.3. Statistical analysis
To statistically analyze the chemical similarity of the samples,
a multivariate statistical filter method developed in Bonn (Beier
and Mommsen, 1994) was applied. This statistical filter was
developed explicitly for use in the provenancing of pottery. It
Table 2
Results of INAA for all samples with Sahara sand temper in mg g1 (1s).
S1G
Na
K
Sc
Cr
Fe
Co
Zn
As
Rb
Zr
Sb
Cs
Ba
La
Ce
Nd
Sm
Eu
Tb
Yb
Lu
Hf
Ta
Th
U
5960
28,400
16.04
105.4
20,600
19.18
141.5
21.2
170.6
192
1.29
10.25
600.9
42.43
87.5
45.9
8.3
1.65
1.25
3.91
0.56
6.06
1.30
15.2
3.77
S2G
(72)
(483)
(0.19)
(6.9)
(268)
(0.79)
(2.4)
(0.9)
(5.8)
(21)
(0.08)
(0.12)
(30.6)
(0.64)
(2.2)
(6.6)
(0.2)
(0.04)
(0.07)
(0.05)
(0.24)
(0.08)
(0.04)
(0.3)
(0.13)
6430
31,000
17.15
113.6
22,000
22.24
157.0
20.4
173.9
201
1.32
10.62
627.9
45.94
91.1
41.4
8.6
1.79
1.29
4.05
0.58
6.16
1.30
15.8
3.88
S3G
(77)
(496)
(0.21)
(7.4)
(286)
(0.91)
(2.5)
(0.8)
(5.9)
(19)
(0.07)
(0.13)
(28.9)
(0.69)
(2.3)
(1.9)
(0.3)
(0.05)
(0.07)
(0.05)
(0.01)
(0.08)
(0.03)
(0.3)
(0.13)
6060
28,800
16.44
107.5
21,200
21.74
152.2
18.6
167.5
202
1.29
10.18
613.7
43.91
91.0
41.1
8.1
1.69
1.25
3.78
0.54
6.23
1.24
15.5
3.71
S1D
(73)
(490)
(0.20)
(7.0)
(297)
(0.89)
(2.4)
(0.8)
(5.7)
(14)
(0.08)
(0.12)
(28.8)
(0.66)
(2.3)
(5.6)
(0.2)
(0.05)
(0.07)
(0.05)
(0.05)
(0.07)
(0.03)
(0.3)
(0.13)
5600
26,400
14.65
95.6
18,800
18.80
134.4
19.5
156.5
160
1.21
9.48
561.8
42.02
83.6
38.2
8.3
1.52
1.15
3.77
0.49
5.10
1.15
16.8
3.59
(67)
(581)
(0.18)
(6.2)
(263)
(0.77)
(2.3)
(0.8)
(5.5)
(18)
(0.08)
(0.11)
(29.2)
(0.63)
(2.1)
(6.9)
(0.2)
(0.04)
(0.07)
(0.12)
(0.05)
(0.07)
(0.03)
(0.4)
(0.13)
S2D
S3D
5670 (68)
26,300 (763)
15.25 (0.18)
100.9 (6.6)
19,500 (273)
20.64 (0.85)
145.7 (2.5)
17.1 (0.7)
161.6 (5.7)
162 (12)
1.27 (0.09)
9.72 (0.13)
625.0 (34.4)
44.93 (0.67)
91.7 (2.3)
37.6 (2.5)
8.6 (0.3)
1.59 (0.05)
1.22 (0.07)
3.84 (0.06)
0.51 (0.07)
4.75 (0.04)
1.34 (0.04)
17.1 (0.4)
3.57 (0.16)
6250
28,400
16.08
106.5
20,700
21.49
150.4
18.3
165.6
196
1.25
9.94
594.6
42.78
84.7
37.3
8.1
1.68
1.20
3.92
0.52
5.66
1.21
14.5
3.74
Sahara sand
(75)
(653)
(0.19)
(6.9)
(290)
(0.88)
(2.6)
(0.8)
(5.8)
(21)
(0.08)
(0.12)
(30.3)
(0.64)
(2.1)
(2.1)
(0.2)
(0.05)
(0.07)
(0.05)
(0.02)
(0.07)
(0.03)
(0.3)
(0.13)
2960
9000
1.34
7.5
2900
0.76
0.0
0.4
33.8
250
0.06
0.50
295.3
9.21
18.9
8.8
1.5
0.35
0.18
0.88
0.16
8.79
0.48
4.2
0.98
(36)
(369)
(0.02)
(0.5)
(44)
(0.03)
(0.0)
(0.04)
(1.2)
(17)
(0.01)
(0.01)
(10.0)
(0.15)
(0.5)
(2.1)
(0.05)
(0.01)
(0.01)
(0.02)
(0.01)
(0.08)
(0.01)
(0.1)
(0.07)
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Table 3
Results of INAA for all samples with basaltic temper in mg g1 (1s).
B1G
Na
K
Sc
Cr
Fe
Co
Zn
As
Rb
Zr
Sb
Cs
Ba
La
Ce
Nd
Sm
Eu
Tb
Yb
Lu
Hf
Ta
Th
U
B2G
11,170
32,800
25.84
130.1
37,500
28.38
166.5
22.4
178.0
167
1.32
11.49
799.0
57.99
111.7
51.1
10.5
2.28
1.54
4.38
0.63
4.75
1.48
18.9
4.74
(134)
(590)
(0.31)
(8.5)
(488)
(1.16)
(2.8)
(0.9)
(6.1)
(19)
(0.09)
(0.14)
(36.8)
(0.87)
(2.8)
(2.4)
(0.3)
(0.06)
(0.09)
(0.06)
(0.02)
(0.09)
(0.04)
(0.4)
(0.17)
11,140
33,000
25.91
136.9
39,000
32.69
179.8
22.2
184.3
184
1.37
11.76
824.8
58.16
117.7
52.6
10.4
2.32
1.59
4.40
0.61
4.83
1.54
19.7
4.81
B3G
(134)
(594)
(0.31)
(8.9)
(507)
(1.34)
(2.9)
(0.9)
(6.3)
(13)
(0.07)
(0.14)
(29.7)
(0.87)
(2.9)
(2.3)
(0.3)
(0.06)
(0.09)
(0.06)
(0.05)
(0.08)
(0.04)
(0.4)
(0.18)
11,210
34,600
24.58
131.6
36,600
27.79
163.1
22.0
178.0
162
1.33
11.32
757.9
59.62
107.8
47.9
10.5
2.25
1.49
4.48
0.67
4.52
1.47
18.3
4.77
B1D
(135)
(623)
(0.29)
(8.6)
(476)
(1.14)
(2.6)
(0.9)
(6.1)
(12)
(0.07)
(0.14)
(34.1)
(0.89)
(2.7)
(6.1)
(0.3)
(0.06)
(0.09)
(0.22)
(0.08)
(0.09)
(0.04)
(0.4)
(0.17)
10,580
31,800
23.49
124.7
37,900
31.48
176.1
22.2
189.0
185
1.39
11.99
886.8
55.38
116.3
53.1
10.5
2.24
1.57
4.58
0.59
4.80
1.56
19.7
4.96
considers the measurement errors for each individual concentration value as well as the spread of the groups formed.
! !
d2mod ð x ; y Þ ¼
2
1
! !
! !
ðf0 x y ÞT f02 Sx þ Sy ðf0 x y Þ
m1
(1)
This statistical filter consists of the modified Mahalanobis distance,
as seen in Eq. (1). The measurement errors (Sx) of the sample and
the spread of the group (Sy) are used for scaling. Additionally, the
normalization to the number of elements measured (1/(m 1))
makes it possible to compare a sample where the detection limits
were not exceeded for all elements. Furthermore, the filter has the
ability to correct for uniform concentration changes as they occur
due to the tempering (or levigating) of the clay during the
B2D
(127)
(763)
(0.28)
(8.1)
(493)
(1.29)
(3.0)
(0.9)
(6.4)
(14)
(0.09)
(0.16)
(42.6)
(0.83)
(2.9)
(2.8)
(0.3)
(0.06)
(0.09)
(0.25)
(0.08)
(0.10)
(0.04)
(0.4)
(0.17)
9860
27,900
21.97
112.2
36,800
30.81
160.5
19.8
164.8
144
1.25
10.47
777.1
50.92
103.0
52.2
9.7
2.06
1.38
3.97
0.60
4.13
1.39
17.6
4.44
B3D
(118)
(837)
(0.26)
(7.3)
(478)
(1.26)
(2.7)
(0.8)
(5.6)
(12)
(0.07)
(0.23)
(27.2)
(0.76)
(2.7)
(11.3)
(0.3)
(0.06)
(0.08)
(0.07)
(0.02)
(0.04)
(0.04)
(0.4)
(0.18)
9780
31,300
25.51
130.7
36,000
30.88
176.2
19.5
178.5
142
1.32
11.42
773.6
55.15
111.7
44.4
10.2
2.23
1.53
4.28
0.62
4.57
1.47
18.6
4.78
Basaltic temper
(117)
(783)
(0.31)
(8.5)
(468)
(1.27)
(3.0)
(0.8)
(6.2)
(11)
(0.07)
(0.15)
(37.9)
(0.83)
(2.8)
(2.6)
(0.3)
(0.06)
(0.09)
(0.06)
(0.08)
(0.09)
(0.04)
(0.4)
(0.15)
20,000 (240)
21,100 (907)
28.54 (0.34)
75.3 (4.9)
56,500 (735)
28.35 (1.16)
0.0 (0.0)
5.3 (0.3)
72.4 (2.5)
189 (21)
0.24 (0.02)
4.81 (0.09)
1014.8 (43.6)
52.74 (0.79)
92.7 (2.3)
43.9 (2.5)
8.7 (0.3)
2.23 (0.06)
1.13 (0.07)
2.39 (0.05)
0.23 (0.01)
3.78 (0.08)
1.12 (0.03)
16.2 (0.4)
4.14 (0.17)
preparation of the paste. This dilution (already mentioned by
Perlman and Asaro (1971)) is considered in the factor f0 in Eq. (1).
The dilution factor for a single element k can be calculated by the
divison of the two corresponding elemental concentrations fk ¼ yk/
!
xk. The dilution factor for a sample x with respect to another
!
sample or group mean y can thus be calculated from the mean of
all single element dilution factors (see best relative fit, Harbottle,
1976). In this case however, since it is assumed that the dilution
factor should bring two samples as close together as possible, it is in
fact calculated as the solution of the partial derivative of Eq. (1)
with respect to f0.
This statistical filter should be able to group pastes together if
the tempers used in the production of the paste do not significantly
Table 4
Results of INAA for all samples with building sand temper in mg g1 (1s).
Bu1G
Na
K
Sc
Cr
Fe
Co
Zn
As
Rb
Zr
Sb
Cs
Ba
La
Ce
Nd
Sm
Eu
Tb
Yb
Lu
Hf
Ta
Th
U
7190
33,000
18.02
117.9
22,900
21.85
160.6
23.9
185.0
140
1.57
11.33
595.5
47.75
93.5
43.7
9.2
1.81
1.30
4.12
0.57
4.04
1.34
15.7
4.22
(86)
(594)
(0.22)
(7.7)
(298)
(0.90)
(2.7)
(1.0)
(6.3)
(17)
(0.09)
(0.14)
(22.6)
(0.72)
(2.3)
(2.1)
(0.3)
(0.05)
(0.08)
(0.06)
(0.06)
(0.07)
(0.04)
(0.3)
(0.14)
Bu2G
Bu3G
7230 (87)
32,300 (549)
17.56 (0.21)
114.6 (7.4)
22,300 (290)
21.91 (0.90)
158.9 (2.5)
20.9 (0.9)
181.4 (6.2)
154 (18)
1.44 (0.08)
11.07 (0.12)
576.0 (27.6)
45.53 (0.68)
90.7 (2.3)
46.8 (6.8)
8.3 (0.2)
1.76 (0.05)
1.28 (0.07)
4.00 (0.05)
0.51 (0.01)
4.12 (0.07)
1.30 (0.03)
15.4 (0.3)
3.84 (0.13)
7030
31,200
16.47
105.9
20,900
20.09
148.8
20.7
171.3
135
1.44
10.23
552.5
44.33
83.9
36.7
8.3
1.64
1.19
3.64
0.43
3.74
1.23
14.1
3.73
Bu1D
(84)
(468)
(0.20)
(6.9)
(272)
(0.82)
(2.4)
(0.8)
(5.8)
(10)
(0.08)
(0.11)
(26.5)
(0.66)
(2.1)
(1.8)
(0.2)
(0.04)
(0.07)
(0.15)
(0.04)
(0.06)
(0.03)
(0.3)
(0.13)
7290
30,100
15.88
103.4
20,200
21.47
148.0
21.2
168.1
144
1.47
10.08
547.4
42.39
81.4
36.6
8.2
1.62
1.18
3.60
0.50
3.71
1.21
14.1
3.73
Bu2D
(87)
(692)
(0.19)
(6.7)
(283)
(0.88)
(2.5)
(0.9)
(5.9)
(19)
(0.08)
(0.12)
(29.6)
(0.64)
(2.1)
(2.2)
(0.2)
(0.05)
(0.07)
(0.05)
(0.02)
(0.03)
(0.03)
(0.3)
(0.12)
6790
30,300
16.98
111.8
21,600
24.12
165.8
27.9
173.3
143
1.52
10.63
577.0
44.08
90.9
39.8
8.8
1.70
1.14
4.03
0.55
3.79
1.33
15.0
4.12
(81)
(909)
(0.20)
(7.3)
(302)
(0.99)
(3.0)
(1.2)
(6.1)
(28)
(0.08)
(0.11)
(38.7)
(0.66)
(2.5)
(3.1)
(0.3)
(0.05)
(0.07)
(0.07)
(0.02)
(0.11)
(0.04)
(0.3)
(0.17)
Bu3D
Building sand
7140 (86)
32,800 (656)
18.39 (0.22)
120.5 (7.8)
23,400 (328)
24.90 (1.02)
172.4 (2.8)
19.5 (0.8)
187.6 (6.4)
157 (12)
1.54 (0.09)
11.54 (0.14)
598.9 (30.5)
46.55 (0.70)
95.7 (2.4)
42.4 (2.2)
8.8 (0.3)
1.84 (0.05)
1.33 (0.08)
4.28 (0.06)
0.57 (0.05)
4.35 (0.08)
1.40 (0.04)
16.1 (0.4)
4.11 (0.12)
7160 (86)
14,000 (476)
1.05 (0.01)
5.2 (0.3)
1900 (30)
0.55 (0.03)
6.1 (0.2)
0.9 (0.04)
49.4 (1.7)
32 (2)
0.70 (0.04)
0.99 (0.02)
145.6 (5.2)
3.90 (0.07)
6.6 (0.2)
4.0 (1.7)
0.8 (0.02)
0.17 (0.01)
0.11 (0.01)
0.51 (0.01)
0.07 (0.004)
1.10 (0.01)
0.26 (0.01)
1.2 (0.03)
0.42 (0.03)
Author's personal copy
1586
1.0
1.5
untempered clay
clay with desert sand temper
clay with basaltic temper
clay with building sand temper
0.5
normalized to unfired clay
2.0
J.H. Sterba et al. / Journal of Archaeological Science 36 (2009) 1582–1589
Na K Sc Cr Fe Co Zn As Rb Zr Sb Cs Ba La Ce Nd Sm Eu Tb Yb Lu Hf Ta Th U
Fig. 1. The increase in all element concentrations in the untempered and fired tablets compared to the original, unfired clay.
contribute to the trace-element composition, as would be expected
for quartz temper. Furthermore, by introducing the dilution factor
f0, it is possible to mathematically remove the systematic spread
introduced by dilution.
Additional to the multivariate filter, principal component
analysis (PCA, see e.g. Jolliffe, 2002) was applied to the original as
well as the dilution-corrected dataset. In PCA, the whole
n-dimensional dataset, where each dimension represents an
element concentration, is rotated in such a way as to maximize the
variance along the first axis. After this first rotation, the next
rotation maximizes the remaining variance along the second axis,
perpendicular to the first. In this way, the variance of the dataset is
distributed along all n axes in descending order of their variance
explanation. After this procedure, a projection of the dataset onto
the plane spanned by the first two axis, i.e. the most important
principal components, should show possible structures in the
dataset.
3. Results and discussion
3.1. Instrumental Neutron Activation Analysis
The numerical results of the INAA of the original clay (sample
ClayOrig) as well as the fired tablets can be found in Table 1. Sample
names starting with ‘T’ refer to the original clay, a leading ‘S’ stands
for Sahara sand temper (see Table 2), ‘B’ denotes the basaltic temper
(Table 3), and ‘Bu’ refers to the samples tempered with building
sand (Table 4). The numbers 1, 2, and 3 denote the different firing
temperatures, 900 C, 1100 C, and 1200 C, respectively. Samples
with names ending in ‘D’ have been taken using the fused alumina
drill whereas a final ‘G’ in the sample name indicates a sample that
has been broken off and ground. The uncertainties quoted are due
to the statistical counting only.
Fig. 1 shows the mean elemental concentrations of all samples
from the same paste normalized to the elemental concentration of
the unfired original clay (sample ClayOrig, Table 1). The errorbars
show one standard deviation, indicating that the difference introduced by the different burning temperatures and sampling
techniques are much smaller than the difference between the
pastes. The relatively large error for Nd results from the large
measurement error. Similarly, the larger error for Lu is a result of
the measurement conditions. However, the large variation in the As
concentrations is most probably due to the volatility of the element
and its compounds, respectively. Considering that, from a petrological point of view, the As in the sample most probably occurs in
the form of arsenopyrite (FeAsS) with a decomposition
Table 5
Average concentrations of elements M in mg g1 and spreads s (root mean square
deviation), also in percent of M, of group 1 (all clays and quartz-sand tempered
samples) and group 2 (basaltic-sand tempered samples), individual samples corrected for dilution with respect to average grouping values, respectively.
Group 1
Group 2
19 samples
6 samples
M þ/ s, %
Na
K
Sc
Cr
Fe
Co
Zn
As
Rb
Zr
Sb
Cs
Ba
La
Ce
Nd
Sm
Eu
Tb
Yb
Lu
Hf
Ta
Th
U
6912
32,646
18.7
123
23,810
24.3
173
23.3
190
170
1.53
11.7
638
49.5
98.9
43.7
9.41
1.89
1.37
4.35
0.58
4.92
1.41
17.0
4.28
M þ/ s, %
696
1645
0.73
7.98
766
1.43
7.15
2.56
6.53
26.4
0.097
0.39
30.6
1.14
2.50
2.89
0.30
0.052
0.080
0.10
0.026
1.03
0.039
0.93
0.14
10
5.0
3.9
6.5
3.2
5.9
4.1
11
3.4
16
6.4
3.3
4.8
2.3
2.5
6.6
3.1
2.7
5.8
2.3
4.6
21
2.8
5.4
3.3
10,604
31,900
24.5
127
37,256
30.2
170
21.3
178
162
1.33
11.4
801
56.1
111
49.5
10.3
2.23
1.51
4.29
0.63
4.57
1.48
18.8
4.75
517
1643
1.15
8.26
1104
1.99
5.15
0.96
6.09
14.6
0.076
0.15
34.1
2.18
2.80
2.93
0.31
0.060
0.088
0.076
0.031
0.11
0.039
0.41
0.17
4.9
5.1
4.7
6.5
3.0
6.6
3.0
4.5
3.4
9.0
5.7
1.3
4.3
3.9
2.5
5.9
3.0
2.7
5.8
1.8
4.9
2.5
2.6
2.2
3.6
Author's personal copy
1587
8
J.H. Sterba et al. / Journal of Archaeological Science 36 (2009) 1582–1589
4
2
−2
0
PC2 (13.3%)
6
untempered clay
clay with basaltic temper
clay with quartz temper
basaltic temper
quartz temper
−5
0
5
10
15
PC1 (76.2%)
Fig. 2. Results of the Principal Component Analysis. As expected, the tempered
samples lie on a straight line between the untempered clay and their respective
tempers. The percentage of the total variance that is explained by the two principal
components is 76.2% and 13.3%, respectively.
3.2. Statistical analysis
To check the influence of the different tempers on the grouping
of the samples, the complete dataset was grouped using the
multivariate statistical filter developed by Beier and Mommsen
untempered clay
clay with basaltic temper
clay with quartz temper (desert sand)
clay with quartz temper (building sand)
2
−4
−2
0
PC2 (22.1%)
4
6
temperature of 570 C, there should be no systematic difference
between the samples fired at different temperatures, as even the
lowest temperature of 900 C is more than sufficient to mobilize
the element, especially under oxidizing conditions. However,
during the drilling process it is certainly possible to locally reach
temperatures in excess of 500 C, depending on the sharpness of
the drill and the pressure applied. These considerations are supported by the data (see Tables 1–4), as the As values for the ground
samples show less spread than the values for the drilled samples
with the exception of the desert sand tempered samples, where the
spread was constant. For the other elements, no significant influence by firing temperature could be observed, in accordance with
literature (e.g. Cogswell et al., 1996; Kilikoglou et al., 1988; Riccardi
et al., 1999).
Comparing the element concentration values of the unfired clay
with the corresponding values of the fired clay tablets made from
untempered paste, clearly shows that during firing water of crystallization and adsorbed water is removed from the sample
whereas the drying process alone does not remove all the water
contained in the clay. Thus all element concentrations in the fired
samples are increased by a mean factor of approximately 1.05 (see
Fig. 1).
The two pastes prepared with tempers that consist mainly of
quartz, building sand and Sahara desert sand, show a very similar
distribution in Fig. 1. The strong discrepancy in the Zr and Hf values
indicates that the desert sand contained zircon (Zr(Hf)SiO4) which
was practically absent in the building sand. Due to the amount
present, it was not surprising that zircon was not detected by XRD,
but it could easily be found by optical microscopy in an additional
investigation to check the size of the zircons. Since for all samples
tempered with Sahara sand, the Zr and Hf values are consistently
lower for the drilled samples than for the ground samples (ranging
from 77% to 97%) it stands to reason that the drilling somehow
removed the zircon crystals. During the drilling of the Sahara sand
tempered samples it was observed that small crystals, or crystal
fragments, were catapulted out of the sample. It can be assumed
that the quartz grains that have a characteristically mattened
surface due to aeolian transport are much better retained in the
fired matrix than the zircon grains that exhibit a very smooth
surface.
The samples tempered with basaltic sand show the largest
deviations from the original untempered clay. This is the expected
effect since the basaltic temper contains significant amounts of the
elements measured.
−10
−5
0
5
PC1 (46.2%)
Fig. 3. Results of the Principal Component Analysis of the dilution-corrected dataset. By mathematically removing the dominant spread related to the dilution by various tempers,
subtle differences like the two different quartz tempers become relevant. The percentage of the total variance that is explained by the two principal components is 46.2% and 22.1%,
respectively, much less than in Fig. 2.
Author's personal copy
1588
J.H. Sterba et al. / Journal of Archaeological Science 36 (2009) 1582–1589
(1994). Dilution factors were calculated using all elements available. All samples were compared with each other resulting in two
large groups. One group contained all samples tempered with
basaltic sand (samples B1R, B2R, B3R, B1B, B2B, and B3B) whereas
all other samples were grouped together. The samples of the first
group showed dilution factors ranging from 0.96 up to 1.06 with
respect to their mean.
The second group includes not only the samples made from the
pastes with quartz temper but also the untempered clay samples,
including the unfired clay. For the tempered samples, the dilution
factors with respect to the group mean vary between 0.97 and 1.07,
for the untempered samples the dilution factors vary between 0.73
and 0.79 averaging to 0.75.
In Table 5, the average concentration values of the two groups
are shown. With minor exceptions, spreads are not much higher
than the experimental uncertainties pointing to the fact, that it is
the clay that determines provenance. The large spreads for Zr and
Hf point to the possibility to form a subgroup of the desert sand
tempered samples as already discussed. The larger spreads in Zr, Hf,
and As have already been discussed. The larger spread in Na for the
first group can be explained by the occurrence of sodium feldspar
(albite) in the temper.
Fig. 2 shows the results of the principal component analysis of
the unfiltered, original dataset. By representing samples as vectors
with a dimension corresponding to the elements measured,
a mixture between two samples corresponds to a linear combination of the two samples. Thus tempered samples lie on a straight
line between the untempered clay samples and their respective
tempers. This can also be expanded to the mixture of different
pastes (see Schwedt and Mommsen, 2004). If the whole original
dataset (excluding the pure temper samples) is considered to be
systematically disturbed by dilution, it is possible to correct for this
by performing a dilution correction for all samples with respect to
the average of all samples, i.e. each sample is corrected for
a hypothetical dilution with a single factor for all elements. After
this correction, PCA can again be performed, as is demonstrated in
Fig. 3. As can be seen by the relatively small percentage of the total
variance that is explained by this PCA compared to Fig. 2, a large
part of the spread introduced by dilution was removed. In this case
the correction still clearly separates the samples with basaltic
temper but moves the untempered and the quartz-tempered
samples closer together. However, a separation between the two
different quartz-dominated tempers (i.e. desert sand and building
sand) is possible, showing the potential to distinguish even small
subtle changes in the recipe that was used to create the paste.
ancient pottery cannot be influenced, the sampling method applied
has negligible influence on the feasibility for provenancing.
However, the authors tend to prefer the method of breaking off
small pieces of the sherd, although more laborious, not only
because of the larger influence the drilling can have but also
because a freshly cracked surface offers the possibility of microscopic investigations.
Looking at the results of the PCA (see Fig. 2), it can be clearly
seen that the difference between various pastes, clay and tempers
can be established by this method. However, a separation of the
two quartz-dominated tempers is not possible with this traditional
approach. However, if samples of possible tempers or other additions are available for analysis, the linear extrapolation between the
temper and the tempered material could, in principle, lead to the
establishment of the original clay source.
The application of the multivariate statistical filter to the
grouping of the samples shows the great potential this method
offers. Not only were all samples correctly associated, but due to the
application of dilution factors, the quartz temper was ignored and
the similarity (or ‘provenance’) to the untempered clay was clearly
established. In the case of a highly influential temper like the
basaltic sand, simple dilution correction cannot be sufficient to
establish the source. However, it can be safely assumed that the use
of a temper like basaltic sand (the only temper that led to a change
in color of the finished product) was applied as a different recipe
and therefore the separation from the other, quartz-tempered
products is important. Furthermore by applying just a simple
dilution correction, it is possible to distinguish the two very similar
quartz-dominated tempers (see Fig. 3). This shows that by mathematically removing the spread introduced by dilution, even small
differences in the recipes can be made visible with traditional
multivariate methods.
Acknowledgements
This work is supported financially by SCIEM2000, a Special
Research Program of the Austrian Academy of Sciences and the
Austrian Science Fund.
The authors would also like to thank Alice Hunt (University
College London) for inspiring conversations about the production
of the samples.
We highly appreciate the support offered by Vera M.F. Hammer
for the XRD measurements on temper samples at the Natural
History Museum in Vienna.
We would like to thank the family Thumberger, Stoob, Austria
for a valuable introduction to clay handling.
4. Conclusion
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