Two thousand years of archeointensity from
West Africa
Ritayan Mitra a Lisa Tauxe a Susan Keech Mcintosh b
a Scripps
Institution of Oceanography, La Jolla CA 92093-0220
b Rice
University, Houston TX
Abstract
This study presents 17 archeointensity estimates from Senegal and Mali, two neighboring countries in West Africa, for the period 1000 BCE to 1000 CE. The archeological artifacts used in this study were collected during the course of two separate
projects, together spanning 22 years and across 8 separate excavations. A primary
objective of this study was to get accurate dates, hence, only samples with independent age constraints from pottery style, detailed stratigraphy and 14 C dates
were used. A total of 236 specimens from 63 samples were subjected to a double
heating paleointensity experiment (IZZI method) from which 95 specimens were
selected using a set of very strict selection criteria. The paleointensity results were
corrected for differential cooling rate effects and remanence anisotropy. Additionally, we demonstrate the equivalence of using tensors derived from anhysteretic and
thermal remanences for correcting remanent anisotropy of the specimens and use
the former for the anisotropy correction. Our data show good agreement with the
most recent paleosecular variation model but are lower than the pre-existing data,
which are mostly from Egypt and Morocco. The presence of substantial non-axialdipolar contributions in the region is evident when virtual axial dipole moments
(VADMs) from the published literature are calculated for 20◦ latitudinal bands and
compared with our data - the average VADM values show a distinct latitudinal
gradient. A prominent feature of this dataset is an intensity high observed prior to
700 CE in both Senegal and Mali. Comparing this peak with existing records from
regions further to the north suggests a small but significant temporal offset and is
interpreted to be additional evidence for a geomagnetic field with a significant and
rapidly changing non-axial-dipolar contribution.
Key words:
Preprint submitted to epsl
8 December 2012
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Introduction
Archeomagnetism provides a unique window onto the changes in the Earth’s
magnetic field over the last few millennia. Compared to lavas, archeological
artifacts are numerous, especially in more recent times. They can be used
to construct regional reference curves, which can then, in principle, be used
for the dating of other archeological artifacts from the region. The magnetic
elements obtained from these items are also inputs for global field models such
as the CALSxK generation of models (Korte and Constable, 2003, 2005, 2011),
which often form the basis for answering fundamental geodynamo questions
(e.g., Amit et al., 2011).
In spite of its potential, obtaining the full vector information from an archeological, or for that matter any kind of sample, is not a trivial task. While
obtaining the direction of the ancient field is relatively simple, intensity measurements are more complicated because of the sensitivity of the experimental
protocol to mineralogical alterations and domain states of the remanence carrier. Furthermore, there is no consensus yet on the experimental protocol and
data reduction criteria and workers often use very different methods (Biggin,
2010). These could add to the scatter observed in an already impoverished
dataset. Experimental difficulties and lack of access to suitable materials make
the global coverage of data extremely heterogeneous with respect to space as
well as time. As a result, the paleointensity data for the last 10 millenia are
skewed, with the last two millennia contributing more than 50% of data. Moreover, the data are heavily biased to the northern hemisphere and even there,
there is a high concentration of data from Europe (see Fig. S1 of the Supplementary Material).
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In an effort to contribute to the critical need for high quality data from the
under-represented parts of the globe, we turn to the archeological findings
from two areas of West Africa with rich Iron Age sites, the Middle Senegal
Valley in Senegal and the Niger Valley in Mali (Fig. 1). West Africa, a geographically extensive region, comparable in size with the contiguous United
States has sparse coverage in terms of archeomagnetic data (Kovacheva, 1984;
Gomez-Paccard et al., 2012). The archeological samples in the present study
are obtained from two groups of sites separated by 1200 km. These archeological artifacts were collected during two multi-phase, decade-long archeological
projects by one of the authors.
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In this study, we reconstruct the evolution of the geomagnetic field intensity
in the region, between 1000 BCE and 1000 CE. The location of the sites lies
to the south of a pronounced geomagnetic flux patch over Europe during the
time that might have influenced the samples in our sites (Korte and Constable, 2011). The passage of such a flux patch under a region would result
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in large non-axial-dipolar variations in the recorded paleointensity. Recently
it has been proposed that the ‘archeomagnetic jerks’ of Gallet et al. (2003),
or the rapid changes in the field strength coupled with long term directional
changes in the field, are caused by the waxing and waning of geomagnetic flux
patches in a region (Dumberry and Finlay, 2007; Amit et al., 2011). In this
study, we find evidence for large non-axial-dipolar intensity variations, which
may or may not be associated with the long term directional changes of the
geomagnetic field and are more likely to be the outcome of rapid paleosecular
variation (PSV) in a region influenced by geomagnetic flux patches.
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Archeological Background
The artifacts used in this study are sherds of domestic, locally-manufactured
pottery that were collected over a course of two separate multi-year projects
designed to gain insights into the development of iron-using societies along the
Middle Niger Valley, Mali and the Middle Senegal Valley, Senegal (Fig. 1). In
the rest of this section, we discuss briefly the archeological context of these
two neighboring localities.
2.1 The Middle Senegal Valley samples
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Between 1990 and 1999, five seasons of NSF-funded archaeological research
were conducted at a variety of sites in the central region of the Senegal Valley,
where the historical polities of Takrur and Sila – first mentioned in an eleventh
century Arab chronicle – were thought to be located. The research aimed to
investigate the origins and development of these early Sudanic polities. Prior
archaeological work in the Senegal Valley was sparse and of variable quality,
so chronology-building was a primary goal of the research. The numerous settlement mounds, up to six meters in height, along the river between Cubalel
and Walaldé proved to be well-suited for this purpose, representing in each
excavated instance between three to ten centuries of domestic deposits that accumulated between 2600-1000 BP(Deme and McIntosh, 2006; McIntosh et al.,
2012). The pottery samples and radiocarbon dates used in this article come
from five of these mounds, viz., Walaldé, Siwré, Cubalel C-1,C-3 and C-6, and
one non-mound site, Sincu Bara, located 80 kilometers downriver (Table 1).
During excavation, individual deposition contexts were identified and excavated separately. This maximized the likelihood that cultural materials and
charred organics recovered from within each distinct context were deposited
contemporaneously. All recovered materials from each discrete context were
labeled to preserve the data on association and context.
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For each excavation unit, stratigraphy is an important source of information
on chronology, allowing reconstruction of the sequence of deposition for the
different contexts. These events may range from very brief (such as the scatter
of ashes from a small hearth) to lengthy (e.g., the slow decay and wall melt
of an abandoned wattle-and-daub house).
The stratigraphic sequence was complemented by the establishment of a ceramic sequence that recognized time-sensitive changes in the locally-produced
pottery assemblage. Petrographic analysis confirmed that the pottery was produced using local clay sources. Detailed analysis of ceramics from all excavated contexts resulted in identification of characteristic changes in pottery
style through time (Fig. 2). This permitted the recognition of time-successive
pottery phases within the mound deposits. Separate Phase sequences were defined for Walaldé (Deme and McIntosh, 2006), the Cubalel/Siwré site group
(McIntosh, 2012) and Sincu Bara (McIntosh and Bocoum, 2000).
As a third, independent source of chronological information, radiocarbon dating of charcoal samples from reliable (uncontaminated) contexts in all the units
verified both the stratigraphic and ceramic phase interpretations. Charcoals
from hearths were abundant at these sites; only 1 of every 6 samples collected
was submitted for radiocarbon analysis. This permitted great selectivity and
let us focus on charcoal from the most secure contexts. All charred organic
samples were collected during excavation at the time the pottery samples
were collected. They were collected with tweezers and placed in aluminum foil
packets that were stored for potential radiocarbon dating. Seven of the stored
samples, from levels that produced pottery samples that yielded successful
paleointensity estimates in this study, were dated recently as a part of this
study and agreed well with the rest of the dates, which were obtained fifteen
or more years ago, contemporaneous with the excavations.
2.2 The Middle Niger Valley samples
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Most of the Mali samples come from two adjacent settlement mounds, JennéJeno and Hambarketolo, that were built up largely contemporaneously in the
first and early second millennia CE. Together they cover an area of over 110
acres. The samples come from four units excavated in 1977 (M1, see McIntosh and McIntosh, 1980), 1981( LX-N, HAMB, see McIntosh, 1995) and 1997
(DT, unpublished) (Table 1). While several other units have additionally been
excavated at these mounds (see Supplemental Material), reinforcing the ceramic phase chronology and the radiocarbon dating of the deposits, Table 1
includes only the units from which pottery samples were analyzed for archeomagnetism. At their highest points, both mounds revealed between 4.5 - 5.5
meters of accumulated occupation deposits. The methodology employed for
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excavation and for the establishment of a ceramic phase chronology was identical to that described for the Senegal Valley sites. Detailed stratigraphy and
chronological information for the sites discussed so far are available in the
Supplemental Material (Fig. S2-6).
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The remaining Mali samples were recovered from excavations in 1999 at two
occupation mound clusters ∼100 km north-north-west of Jenné-jeno in a nowdesiccated alluvial region known as the Méma: Kolima SE and Akumbu. At the
low mound of Kolima SE, two units, 1 and 3, were situated close together and
yielded a similar pottery assemblage throughout the 1.5 meters of deposits.
The material from both units can be considered as part of the same ceramic
phase. This material has not yet been fully studied but the radiocarbon dates
obtained in this study are in agreement with the stratigraphy.
Akumbu comprises several occupation mounds up to 4 m in height. In 2000,
Unit 1 was excavated at one of these mounds to a depth of 1.5 m, when
the excavation was ended before reaching sterile soil. The pottery assemblage
in the upper levels 1-9 belongs to the Middle ceramic phase identified from
prior excavations at another mound in the Akumbu cluster and radiocarbon
dated between the sixth and fourteenth centuries CE (Togola, 2008). The
pottery below level 9 is identical to the Early Phase ceramics identified by
Togola, which date to the early first millennium CE. The sherd samples used
in the analysis come from levels 6 and 13, separated by over 50 centimeters
of deposits. The new radiocarbon dates obtained during the course of this
study, 271±58 CE for Level 13 and 899±56 CE for Level 6 were found to be
in excellent agreement with the previously established chronology of Togola
(2008).
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Table 1
List of archeological site with dimensions of excavated units and pottery phases
excavated at each unit. Site acronyms in brackets are the paleomagnetic sites corresponding to the archeological sites (see text).
Archeological
Sites
Excavation Units
(size)
Depth
Phases
Walalde (WA)
WAL 1 (4x3m)
4.5 m
WAL I, II
WAL 2 (3x2m)
4.5 m
WAL I, II
1S (4.3m)
5.5 m
CUB/S I
C-1
C-1 (4x3m)
3.0 m
CUB/S II,III
C-3
C3-A (5x6m)
5.5 m
CUB/S I,II,III
C3-B (5x6m)
5.5 m
CUB/S I,II,III
C-6
C-6 (4x3m)
3.8 m
CUB/S II,III,IV
Sincu Bara(SB)
SB1 (3x3m)
3.2 m
SB 1, II, III1
Jenné -jeno(JJ)
LXN (5x6m)
5.5 m
JJ I, II, III, IV
DT (2x3m)
2.0 m
JJ I
M1 (3x3m)
5.0 m
JJ I, II, III, IV
Hambarketolo
(JJ)
HAMB (2x2m)
4.5 m
JJ II, III, IV
Kolima SE (KS)
UNIT 1 (2x3m)
1.5 m
NA
UNIT 3 (2x3m)
1.5 m
NA
UNIT 1 (3x3m)
1.5 m
NA
Siwré (SW)
Cubalel (CB)
Akumbu (AK)
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SB Phase III had pottery identical to CUB/S Phase III. SB Phases I and II were
similar but not identical to CUB/S I and II, and contemporaneous with them,
according to radiocarbon dates.
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Table 2
Table showing list of samples and specimens from the successful sites. Sample(Specimen) column shows number of samples (specimens)
selected for site level estimates/number of samples(specimens) measured. Age calibrated according to the OxCal program (Ramsey et al.,
2010).
Latitude
Longitude
Samples
Specimens
Calibrated Age (CE)
Intensity (µT)
VADM (x1022 Am2 )
SB1
15.8◦ N
13.3◦ W
2/3
4/8
502±72
35.32±3.34
8.26±0.78
SB2
15.8◦ N
13.3◦ W
2/2
6/8
502-624
38.75±1.27
9.06±0.3
SB3
15.8◦ N
13.3◦ W
1/1
5/5
624±52
42.23±1.54
9.88±0.36
SB4
15.8◦ N
13.3◦ W
2/4
6/14
815±81
36.96±4.08
8.64±0.95
WA1
16.5◦ N
14.3◦ W
2/4
7/12
-628±92
40.66±2.04
9.43±0.47
CB1
16.0◦ N
13.6◦ W
2/2
5/6
124±73
38.89±3.08
9.07±0.72
CB2
16.0◦ N
13.6◦ W
2/4
4/7
221±70
36.17±1.61
8.43±0.37
CB5
16.0◦ N
13.6◦ W
1/3
4/8
485±75
36.40±2.70
8.49±0.57
CB6
16.0◦ N
13.6◦ W
1/2
4/8
221-410
34.93±1.23
8.15±2.86
JJ5
13.7◦ N
4.5◦ W
3/3
8/12
27±47
40.06±2.49
9.58±0.6
JJ6
13.7◦ N
4.5◦ W
1/2
3/8
125±48
41.88±0.38
10.0±0.09
JJ7
13.7◦ N
4.5◦ W
1/1
3/4
664±31
43.37±3.51
10.4±0.84
KS1
15.4◦ N
5.5◦ W
1/1
4/4
-662±72
40.82±1.11
9.59±0.26
KS2
15.4◦ N
5.5◦ W
1/1
4/4
-812±12
40.09±0.66
9.41±0.15
KS3
15.4◦ N
5.5◦ W
1/1
4/4
-865±25
42.71±2.25
10.03±0.53
AK1
15.3◦ N
5.5◦ W
1/2
4/8
899±56
39.62±1.01
9.32±0.24
AK2
15.3◦ N
5.5◦ W
1/2
4/8
271±58
35.87±1.45
8.44±0.34
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Sites
2.3 Chronology and Nomenclature
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As evident from the foregoing discussion, the chronology of the excavated
sites has been iteratively constrained by the archeologists with independent
evidence from pottery style, stratigraphy and 14 C dating. Within a single
unit, stratigraphy and pottery style served to corroborate the available 14 C
dates. Often in archeological excavations, we have events such as pit digging
or other disturbances that can complicate the stratigraphic interpretation.
Therefore, care was taken so that all the pottery and charcoal samples were
obtained only from the most unambiguous strata, maximizing the likelihood
of their contemporaneity. Across the units, pottery/occupation phase offered
an independent check for the 14 C dates. Samples for which the pottery style,
stratigraphy and 14 C dating did not agree were deemed unfit for the study
and were rejected (See Fig. S3 and S5 in the Supplemental Material). Table 2
shows the list of all the successful sites. For two sites, viz., SB2 and CB6, the
age was constrained using stratigraphic constraints and 14 C dates from the
adjoining strata.
The sense of the term paleomagnetic site as used in this study is different from
its archeological equivalent, i.e., the archeological site. While an archeological
site comprises a number of excavation units, a paleomagnetic site is defined
as being made up of a number of samples from a particular horizon within an
single excavation unit of an archeological site. For example, the paleomagnetic
sites starting with CB (Table 2) refer to a distinct layer in one of the Cubalel
mound site excavation units (Table 1). The detailed stratigraphic and chronological contexts of the paleomagnetic sites and their respective archeological
sites are presented in the Supplementary Material. Samples, as used in this
study, refer to individual sherds (eg., cb07), whereas specimens refer to the
multiple pieces, ranging between three to six, sub-sampled from the sherds
(eg., cb07a. See Table S1 in the Supplementary Material for the full list of
specimens).
3
Rock Magnetism
To identify the major magnetic mineral phases in the samples we carried out a
three-axis IRM demagnetization experiment (Lowrie, 1990). Three DC pulse
fields of 1.2 T, 0.4 T and 0.2 T were used. The samples were subsequently
thermally demagnetized up to 600◦ C. Finally, hysteresis loops (peak field of
1T) were measured for these specimens. Together, these reveal varying contributions of different phases of magnetite and hematite.
The single most important remanence contributor in most of the samples had a
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low coercivity (<0.2 T) and demonstrated distributed unblocking to maximum
temperatures of 580◦ C. This behavior is characteristic of titanomagnetite with
varying Ti content as the remanence carrier (Fig. 3a). A typical hysteresis plot
displays a narrow, saturated loop with hysteresis parameters (0.5 > Mr /Ms >
0.05 and 1.5< Hcr /Hc <5 falling well within the PSD domain in Day plots
(Day et al., 1977) (Fig. 3e).
In some samples, the presence of a harder component (>1.2T) with maximum unblocking above 600◦C is indicative of a somewhat higher proportion
of hematite (Fig. 3b). The remanence contribution of this higher coercivity
mineral in such samples is still secondary to the lower coercivity mineral.
The hysteresis loop is constricted in the middle confirming the presence of
two phases with different coercivities (Fig. 3b), presumably magnetite and
hematite.
A totally different mineralogical makeup was evident in some samples (Fig. 3c,d,g,h).
The goose-necked (sensu Tauxe et al., 1996) hysteresis loops indicate nonsaturation at 1 T with a heavily constricted middle, which suggests an equal,
or in some cases, greater contribution of higher coercivity minerals (Fig. 3g,h).
The IRM demagnetization experiments supported these observations (Fig. 3c,d).
The medium and high field components showed a marked unblocking between
200 and 250◦ C. This component carried the bulk of the remanence in these
specimens. Goethite, despite a very high coercivity of > 5T (Roberts et al.,
1995), has a maximum unblocking temperature of 120◦ C (Strangway et al.,
1968) and is therefore not a suitable candidate. Even dehydration of goethite
to form a more stable phase of hematite as suggested by Roberts et al. (1995)
is unlikely because of the remarkable stability shown by other specimens from
the same samples during the paleointensity experiments. We therefore believe
that these minerals are similar to those found by McIntosh et al. (2011, 2007),
wherein the authors demonstrated widespread occurrence of minerals with
similar rock magnetic properties in archeological artifacts collected from 12
European countries. They called this mineral phase HCSLT, an acronym for
High Coercivity, thermally Stable, Low unblocking Temperature phase. Ubiquitous in most archeological samples (Hartmann et al., 2010; McIntosh et al.,
2011), these are yet to be identified unambiguously but possibilities such as
hemoilmenite, ferri-cristobalite or a substituted hematite are currently under
consideration (McIntosh et al., 2011).
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Experimental Techniques
4.1 Paleointensity Experiments
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A total of 236 specimens from 63 samples were prepared for the archeointensity experiments. From each pottery sample, 3-6 specimens were chosen for
the paleointensity experiments. Care was taken to sand off the slip (possibly a
low temperature addition) that is a common feature in potteries. Thick edges
and rims of potteries showing an even red coloration signify that high temperatures were reached and were therefore sampled wherever possible. The
specimens were uneven in shape and approximately 1 mm3 in dimension. All
the specimens were wrapped in glass microfibres and completely immersed in
potassium silicate, which dried over time.
The archeointensity experiments were carried out using the in-field, zero-field,
zero-field, in-field (IZZI) protocol of Tauxe and Staudigel (2004) in the magnetically shielded paleomagnetic laboratory of the Scripps Institution of Oceanography. The measurements were made in a 2G cryogenic magnetometer. Two
water-cooled ovens were used for the experiments. The IZZI experiments consisted of double heating at steps from 100◦ C to 585◦ C (or 600◦C in some
cases). We used coarser steps of 100◦ C up to 200◦C, 50◦ C steps up to 500◦C
and smaller steps at higher temperatures. After every zero field heating during the zero-field and in-field pair, an additional in-field step was inserted,
which involved heating to a temperature two steps lower than the current.
This treatment demonstrated whether the specimen had altered during the
intervening steps and served as an alteration (pTRM) check.
Acceptable paleointensity estimates should have a linear Arai plot (Nagata
et al., 1963) and a single natural remanent magnetization (NRM) component
that decays to the origin. Such behavior is expected for single domain grains
that have been heated once to very high temperatures. Larger grain sizes, alteration during laboratory experiments, multiple heating of household potteries
during their period of use and experimental errors invariably lead to significant departures from the aforementioned criteria. The acceptability limits for
this departure are still a matter of discussion and are critically dependent on
the choice of a set of parameters that can quantitatively classify the quality of
the data. Therefore, selection of data remains subjective because of the wide
array of parameters to choose from (Tauxe, 2010) and also the broad range of
acceptance thresholds for each of those parameters.
In this study, we have used a fairly strict set of criteria (see Fig. S6 of the
Supplementary Material). For a specimen to be selected, at least 60% of the
remanence, as estimated by the fvds (fraction of the total remanence used for
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the slope calculation as estimated by vector difference sum as formulated in
Tauxe and Staudigel (2004)), spanning at least 6 double heating steps were
used to define the stable component. The parameter β is the error of the best
fit slope in an Arai plot normalized to the slope (Coe et al., 1978) and we
constrain it to be less than 0.06. Furthermore, the deviation angle (DANG)
(Tauxe and Staudigel, 2004), the deviation of the best fit line from the line
joining the center of mass to the origin in the Zijderveld plot, and the maximum angle of deviation (MAD) (Kirschvink, 1980), which is a measure of
the scatter of the points about the best- fit line, were both restricted to a
maximum value of 5. To assess the alteration we used the difference ratio
sum (DRATS), which is the sum of the difference between the original partial
TRM (pTRM) at a given temperature step and the pTRM check, normalized by the length of the best-fit slope through the NRM/pTRM data (Tauxe
and Staudigel, 2004). DRATS was constrained to less than 10 for the selected
specimens. A successful sample with a mean of µ had to have at least two
successful specimens with a within-sample scatter, measured by the percent
standard deviation (100σ/µ), of less than 10%. For a site level average to
be included in the study it should have at least one sample and a minimum
of three specimens. Therefore, a site having only one successful sample with
two successful specimen level estimates would be rejected, but a site with two
samples with two specimen level estimates each or a site with one sample and
three specimen level estimates would be included in the study.
The choice of the bounds involves some amount of discretion on the part of
the worker but such strict criteria help to ensure unambiguous interpretations
such as those shown in Fig. 4 a-c. For example, in cb07a, if the temperature
bounds between 200◦ C and 585◦ C were chosen, the sample would be excluded
on the basis of low fvds , whereas bounds from 100-585◦C would also discard the
specimen because of low β and high MAD. Looser criteria, say β ≤ 0.1 and,
MAD ≤ 8 or fvds > 0.4 would have lead to an acceptable intensity estimate
with either of the aforementioned selection criteria. However, the obtained
value would hardly be unambiguous; 62.4 µT for the former and 49.2 µT for the
latter. The low β used in this study ensured that Arai plots with pronounced
concavity were rejected. Specimens similar to cb11b were discarded because
of the high MAD and/or DANG values.
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4.2 Anisotropy
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Thermoremanent magnetization (TRM) anisotropy in pottery is largely believed to be the result of alignment of the remanence carrying fraction during
the creation of the pot when the minerals get aligned at a tangent to the surface of the pottery. Bricks, which do not undergo any flattening processes, are
largely found to be isotropic lending credence to this hypothesis. As a result of
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partial alignment of the magnetic particles, the strength of the TRM depends
on the direction of the applied field. One way to partially correct for this is to
align the laboratory field along the NRM direction (e.g., Aitken et al., 1984).
However, this is not foolproof because the NRM in an anisotropic material is
unlikely to be exactly parallel to the ancient field. A better way would be to
find the anisotropy tensor of each specimen and use it to correct the ancient
field estimate obtained from a Thellier-type experiment. It is largely agreed
that the anisotropy of magnetic susceptibility (AMS) is carried by grains that
are larger than the remanence carrier and hence should not be used to correct for the anisotropy (Selkin et al., 2000). Anisotropy of anhysteretic remanent magnetization (AARM) and anisotropy of TRM (ATRM) have long been
known to display very similar properties for single domain magnetites and are
carried by the same grain fraction (Levi and Banerjee, 1976). While some
authors eschew using AARM because of the widely held belief that AARM
tensors are different from the ATRM tensors (Chauvin et al., 2000), others
(e.g., Selkin et al., 2000; Ben-Yosef et al., 2008) have continued using AARM
because of the purported similarity in the grain sizes of the remanence carrying population and the lack of additional alteration while heating at high
temperatures. In order to resolve which of the two is more suitable for our
sample set we decided to correct the data with tensors obtained from both
the methods. The specimens were given an ARM (180 mT alternating field;
0.05 mT bias field) along 9 directions. A zero-field demagnetization step was
inserted between each position and was used for baseline subtraction. Subsequently, we conducted partial TRM anisotropy experiments at 520◦ C in six
positions with an initial zero step that was taken as the baseline. An additional step in the end was used to detect alteration. It is worth noting that all
the specimens had at least 60% of the remanence fraction removed by 520 ◦ C.
The specimen intensities corrected with the AARM and ATRM tensors showed
a marked correlation (r=0.95) (Fig. 5a). Ideally, correction for anisotropy
should be able to reduce the scatter at the sample level. Site level reduction
in scatter should only be a natural consequence of this correction but is not
inevitable because a single site may have potteries from considerably different
periods of time. Therefore, in order to test which method is better, we plot
the cumulative distribution of the sample level scatter (Fig. 5b). The withinsample scatter in the raw data (black squares) improved with both the ARM
tensors (red solid circles) and the TRM tensor (blue open circles), although
the AARM demonstrates a lower median of 4.03% as opposed to 4.98% for the
ATRM. The two were otherwise indistinguishable as revealed by a two sample
Kolmogorov-Smirnov test with the test statistic, D=0.17, being less than the
critical value of D; Dcrit = 0.35 at 95% confidence level. We believe that
the slightly (but insignificantly) higher scatter found in the ATRM corrected
intensities could be a result of the blocking temperature dependent anisotropy
as was originally suggested by Aitken et al. (1981). If so, and if ATRM tensors
are used to correct paleointensity, we recommend doing the experiments close
12
335
to the maximum blocking temperature of the specimens.
4.3 Cooling-rate
340
345
350
355
360
365
370
Dodson and McClelland-Brown (1980) and Halgedahl et al. (1980) first pointed
out that if during cooling, an assemblage of single domain grains is allowed
to equilibrate at a particular temperature for a longer period of time, it will
acquire a higher magnetization. In other words, a magnetic assemblage in a
slowly cooled system can equilibriate with the field to a lower temperature before the magnetization gets blocked. In traditional paleointensity experiments,
the sample is cooled in the lab for typically less than an hour. Archeological
artifacts could have taken anywhere from a few hours to a few days to cool.
Because of the different cooling rates in the laboratory and the original environment, the same field could have induced a higher remanent magnetization
when the artifact cooled in its ancient environment than when it cooled in
the laboratory. Therefore, in a paleointensity experiment, where the laboratory field is multiplied by the ratio of ancient magnetization to the laboratory
magnetization to get an estimate of the ancient field, the ancient field strength
would be overestimated.
Theoretical calculations have shown that for single domain magnetite, an
order of magnitude of cooling rate difference produces a 7% (Dodson and
McClelland-Brown, 1980) to 10% (Halgedahl et al., 1980) overestimation. In
other words, although for most ancient artifacts a cooling rate correction is
mandatory, some uncertainty in the precise knowledge of ancient cooling time
can be accommodated. This fact is especially useful because often the ancient
cooling time depends on factors like the kind of oven (open hearth, pit etc.)
and fuel (twigs, branches, leaves, coal etc.) and is often a matter of speculation.
For example, in Fig. 6a, we see that even if an extreme misjudgment of cooling
time was to occur and an ancient cooling time of two days was mistaken as
six hours, the difference in the overestimate is unlikely to be more than 5%
for grains with low blocking temperatures. For grains with higher blocking
temperatures this difference is expected to be even lower. This is also borne
out by experimental studies where multiple cooling rates were used to account
for the uncertainty in the ancient cooling time (Hartmann et al., 2010).
To find the possible overestimates in our samples we have designed a cooling
rate experiment very similar to Chauvin et al. (2000) and Genevey and Gallet
(2002). A sister sample was used from every potsherd. Three partial TRMs
were measured at a high temperature. The temperature was high enough to
cover the blocking temperatures of grains carrying at least 60 % of the remanence. In our experiments 525◦ C is an appropriate temperature for this
purpose. The first experiment involved cooling for the normal laboratory time
13
375
380
of 30 minutes (TRMf ast1 ). The second involved cooling at a slower rate. For
this purpose, we turned off the cooling fan which generated an exponential
cooling from 520◦ C to 40◦ C in 10 hrs (TRMslow ). The third experiment was
exactly like the first (TRMf ast2 ) and the difference between the TRMf ast1 and
TRMf ast2 was used to detect alteration. The correction factor is given by the
ratio of the average of TRMf ast1 and TRMf ast2 to TRMslow . The alteration
cutoff was fixed at 5%.
5
385
390
395
400
405
Results
The fairly strict paleointensity selection criteria we have used for selecting
the specimens ensured that only the most robust estimates were retained.
Approximately half of the selected specimens decayed straight to the origin
with little to no viscous component (eg., Fig. 4d), whereas most of the rest
(∼ 40%) had a sharp low temperature component which was removed by
∼ 200◦ C and the remanence decayed linearly to the origin thereafter (Fig. 4e).
Only a few (∼ 10%) had some curvature in the vector plots, but not significant
enough to warrant exclusion (Fig. 4f). Of the 236 specimens, 103 passed the
selection criteria at the specimen level. Of these specimens, 98 passed the
sample level criteria and 95 passed the site level criteria (Table 2 and Table S1
in the Supplementary Material). However, sites JJ2 and WA1 were discarded
because of contradicting archeological evidence (see Supplementary Material).
For this study, we have shown the effectiveness of using either AARM or
ATRM tensors for correcting the anisotropy in the specimens. Therefore, we
report here the specimen intensities that were corrected using the tensor obtained from the AARM correction. The specimens in our study were found to
be moderately anisotropic with ARM anisotropy degree (τ1 /τ3 ) varying between 1.05 to 1.50, with 78% of the specimens yielding values less than 1.20.
Anisotropy correction markedly reduced the site level scatter in the data as
evident from the convergence of the specimen-level intensity values (examples
shown in Fig. 5c).
The cooling rate correction of the samples varied between 0.85 to 1.05 and
displayed a median of 0.95 (Fig. 6b). A factor greater than unity could suggest
the presence of interacting single domain or multi domain grains (Brown,
1984).
14
6
410
415
420
425
430
435
440
445
Discussion
Africa is a large continent with limited archeointensity data. In the northern
hemisphere it has a latitudinal extent of 37◦ from the equator and a longitudinal extent from 17◦ W to 51◦ E. In the last three millenia we have only 74
paleointensity estimates from the region (http://geomagia.ucsd.edu). Most of
these estimates come from Egypt and Morocco and all of these estimates are
from latitudes greater than 25◦ N latitude. Our data from West Africa are the
first to be reported from a lower latitude (∼15◦ N). Coupled with other studies
from Africa, mostly from Egypt and a few from Morocco, the data help us to
reconstruct the geomagnetic field evolution in Africa between 1000 BCE and
1000 CE.
The data from Aitken et al. (1984) show that the field increased from the
present day value to 1.6 times that value during 1500 BCE to 1000 BCE
(Fig. 7). Our data demonstrate that the field could have dropped after that,
between 1000 BCE and 600 BCE. We had no successful samples between 500
and 0 BCE. The results from Hussain (1987) demonstrate that the field might
have reached a value as high as twice that of the present day field at ∼ 500
BCE. The rapid decline of the field during the first half of the first millennium
CE is quite evident in our results. An interesting feature of our data is the
marked cusp observed at 300-500 CE, when the field was as low as the present
field. Leonhardt et al. (2010) also found a decisive low during this period from
Egyptian ceramics. Walton (1984, 1990) and Walton and Balhatchet (1988)
found similar low values from Greece. Western European data also suggest a
low around 250 CE (Chauvin et al., 2000). Similar low values are also observed
in the Levantine curve of Ben-Yosef et al. (2008). The broad picture arising
out of these disparate datasets is that of a pronounced low over Europe and
the northern part of continental Africa between 300 and 500 CE. In the global
context, we find no evidence for this (see Fig. 9 in (Genevey et al., 2008)),
which suggests that the marked low around this period is likely to be a regional
feature.
The high scatter observed in the Egyptian data (black symbols in Fig. 7)
and the paucity of data from West Africa (blue symbols) make it difficult
to draw strong conclusions. The scatter observed in the Egyptian data has
been previously discussed in Leonhardt et al. (2010). They attributed this to
experimental techniques in general, which were ill-equipped to detect errors
arising from differences in cooling rates, anisotropy, multi-domain grains and
undetected alteration of the samples. The data from Morocco provides an interesting perspective - these plot higher than our data for all contemporaneous
periods. This is unlikely to be a result of systematic and undetected experimental error because three different studies with very different experimental
controls (Thellier, 1959; Kovacheva, 1984; Gomez-Paccard et al., 2012) report
15
450
455
460
465
470
475
480
485
490
similar results. Morocco is located 2000 km north of Mali and Senegal. Therefore, it is possible that there is a significant latitudinal gradient in the field
intensities that cannot be explained by an axial-dipole. This line of reasoning
would also suggest that the very high values of Hussain (1987) could well be
a true geomagnetic signal because the sites were located east of Cairo (30◦N,
31◦ E) at a latitude similar to the sites in Morocco. Despite the above reasoning, the scatter observed in the site estimates could indeed be as speculated
in Leonhardt et al. (2010).
Our data generally agree well with the global CALS3K.4 model (Fig. 8) with a
few exceptions (JJ6, SB3, and JJ7). The predicted range from 35 µT to 43 µT
for the region is in close agreement with our data. It is important to note that
although the sites from Mali and Senegal are separated by 1000 km, neither
the CALS3K.4 predictions nor the data show significant differences in the
two regions. The close agreement between the model and our data in general
allows us to infer that during the period where we have no data, viz., 500 BCE
to 0 CE, the field likely increased but not to the extent observed in Hussain
(1987). This observation suggests that the field could have been different in
Northern Egypt during this time. To estimate the magnitude of the difference
in intensity of the field that cannot be explained by an axial dipole we make use
of the VADM predictions from the CALS3K.4 model (Fig. 9a). Model results
for the four different locations separated either longitudinally or latitudinally
were used to estimate the median differences expected in the VADM estimates
within Africa. The latitudinal gradient of the field as predicted by CALS3K.4
is ∼3.5% for every 10◦ , but the longitudinal gradient is much lower at ∼0.4%
for a similar distance; more toward the east, this gradient increases to ∼2%.
To evaluate how the raw data from Africa compare with those from Europe,
we compiled average VADMs from different latitudinal bands (Fig. 9b). We
have used the GEOMAGIA database (Korhonen et al., 2008; Donadini et al.,
2009) and included only those data that were obtained with a double heating
experimental protocol spanning the longitudinal band of 20◦ W to 60◦ E. An
obvious problem with such a comparison is the extreme heterogeneity in the
sampling of the respective latitudinal bands. While the region between 40◦ N
and 60◦ N has 690 intensity estimates (blue squares), the region between 20◦ N
and 40◦ N has only 293 estimates (yellow triangles). This also explains the considerably smaller standard errors in the former. The southern-most 20◦ band,
from 0◦ to 20◦ N, happens to be the least studied and this study is the only
source of data (red circles). In spite of this heterogeneity, some interesting
observations can be made. Post 0 CE, we observe an increasing divergence in
the VADMs from the different latitudinal bands. African intensities are consistently lower than those from the more northerly and largely European data.
Such a systematic variation in the VADMs indicates a strong non-axial-dipolar
contribution. Prior to 0 CE, we observe little evidence of such a difference,
at least up to 500 BCE. Between 1000 BCE and 500 BCE, the VADMs from
16
495
500
505
510
515
520
525
530
0◦ N to 20◦ N plot considerably lower than the other two latitudinal bands.
A possible reason for the very high VADMs of 20◦ N to 40◦ N (yellow triangles) could be the sampling bias introduced by the Ben-Yosef et al. (2008)
dataset. Ben-Yosef et al. (2008) sampled a very high resolution section, viz., a
slag mound. Multiple samples from the same slag mounds yielded 17 intensity
estimates ranging from 11.02 to 25.08x1022 Am2 . When the same calculation
was done with an average of these intensity estimates (14.83x1022 Am2 ), instead of all the 17 estimates, the VADMs for 900 and 800 BCE dropped lower
to 11.34x1022 Am2 and 11.75x1022 Am2 , respectively. Therefore, even after accounting for the possible bias, we do not observe any significant difference in
the VADMs from 40◦ N to 60◦ N (blue squares) and 20◦ to 40◦ N (yellow triangles), but both are considerably higher than the VADMs from 0◦ to 20◦ N (red
circles). We can therefore conclude that with the currently available data, significant non-axial-dipolar contributions are fairly evident from 0 CE to 1000
CE and also possibly existed from 1000 BCE to 500 BCE as well.
The evidence for significant non-axial-dipolar contributions in this region also
comes from the radial field simulation at the core mantle boundary by the
CALS3K.4 model. The simulations show the presence of a persistent but
highly mobile flux patch in this region, between 1000 BCE and 1400 CE
(http://earthref.org/ERDA/1478/). The rate of drift in these flux patches
could be as high as ∼ 0.2◦ per year (Amit et al., 2011). Consequently, the
field at the surface of the earth would also display significant departure from
the axial-dipolar structure. For example, at 800 BCE and 400 CE, we observe
that the field was considerably non-axial-dipolar in nature. Compared to that,
the structure of the field at 0 CE was more axial-dipolar (Fig. 9, insets).
A region influenced by such an oscillating flux patch can be argued to undergo rapid field changes on a spatial scale smaller than expected otherwise.
A possible manifestation of such a drifting flux patch could be offset intensity highs from neighboring regions. For example, Fig. 8 indicates the epochs
where Gallet et al. (2003) found rapid changes in field intensities, the so-called
“archeomagnetic jerks”. In our data, we see a distinct offset of the peak defined
in both Senegal and Mali by the highs SB3 and JJ7 as well as the flanking lows
SB4 and AK1. One way of reconciling the two highs would be to ascribe the
observed differences in the data to age uncertainties; either our samples suffer from undetected old wood effects, i.e., the dated charcoals originate from
extraordinarily thick branches, or the archeological material used in Gallet
et al. (2003) had to be from an archeological context older than that of its
surroundings. Neither of these explanations seem plausible. Exactly the same
age offsets from the sites SB3 and JJ7 separated by 1200 km (see Fig. 8) indicate that old wood effect is unlikely to be a serious impediment. Furthermore,
the radiocarbon dates coupled with stratigraphy and detailed pottery phase
associations of our samples make the dating more robust than would have
been possible from using any of them independently. The pottery fragment
17
535
used in Genevey and Gallet (2002) was from a well-dated production site.
Such associations by their very nature limit the possibility of the pot sherds
being from an older context. We therefore argue that the observed offset is
likely to be a geomagnetic feature.
7
540
545
550
555
560
565
570
Conclusion
We have provided well constrained archeointensity results from West Africa.
The field varies between 35 µT and 43 µT and defines a decisive low between
300 and 500 CE. The data provide the first set of paleointensity estimates from
Africa between 0 and 20◦ N. We do not see a marked difference between the
data from Senegal and Mali, with a longitudinal separation of 9◦ . The global
CALS3K.4 model predicts a stronger gradient across the latitudes. This study
provides experimental support for the model prediction - our data are significantly lower than those from Morocco (20◦ farther north). The CALS3K.4
model predicts a ∼3.5% difference for every 10◦ latitudinal separation. In
the western part of Africa, the longitudinal differences in the intensities are
minimal (also found in our study) and amounts to ∼ 0.4% for every 10◦ of
longitudinal separation. Further eastward, this difference increases to ∼ 2%
for the same longitudinal span.
Significant non-axial-dipolar components are also evident when we compare
the African and European data. The CALS3k.4 model, which is based on a
global compilation of all the available data, shows the presence of a persistent
and highly mobile flux patch at the core-mantle boundary between 1000 BCE
and 1400 CE. We find further evidence of the flux patch in a pair of intensity
highs observable in the dataset; a noticeable peak in intensity, observed in
both Senegal and Mali, is found considerably offset from the ’archeomagnetic
jerk’ at 800 CE (Gallet et al., 2003). We speculate that such asynchronous
peaks should be more common in these regions and their discovery is critically dependent on the continuity of the archeomagnetic dataset and proper
age control. Archeomagnetic data by their very nature are discrete and discontinuous. Uncertainty in the age is usually a few hundreds of years. Together,
these factors can be very effective in hiding true offsets of intensity highs from
neighboring regions. It is therefore desirable to pay very close attention to the
age control in any archeomagnetic study.
The substantial difference in VADMs observed in Africa and the offset intensity highs are a reminder of how restricted the reach of regional archeomagnetic curves for the purpose of dating could be. A corollary of that would be
to not attribute offset intensity peaks/troughs in regional curves from adjacent regions to age uncertainties. The possibility of offset peaks/troughs being
true geomagnetic features, controlled largely by the growth and decay of flux
18
575
patches, should also be investigated. Additionally this study also shows that
the scatter observed in the compilations of archeomagnetic records from a region could be, in part, a telltale signature of true geomagnetic field variability.
8
We thank the NSF Arizona AMS laboratory for the fast processing of seven
radiocarbon samples. The 14 C dates corroborated and supplemented the preexisiting archeological database. We thank Jason Steindorf for his help in
the laboratory. RM thanks Ron Shaar for his thoughtful comments on many
aspects this study. The authors thank Jeff Gee and Cathy Constable for their
comments which greatly improved the quality of the manuscript. Part of this
work has been funded by the NSF grants EAR 0944137,EAR 1013192 and
EAR 1141840 to LT.
20°N
Mali
Timbucktu
r
ge
Ni
Walalde
Siwre
Cubalel
Saint Louis
Sincu Bara
Kolima SE
Akumbu
15°N
Dakar
Senegal
Dia
Jenne-Jeno
Tambacounda
Bamako
Se
ne
ga
l
580
Acknowledgement
10°N
5°N
0°
20°W
15°W
10°W
5°W
0°
Fig. 1. Location of archeological sites in Senegal and Mali (triangles). Important
cities and ports are shown with red dots.
19
Fig. 2. Assorted ceramic fragments demonstrating various surficial ornamentation,
which determined the pottery style.
sb04
a)
-5
12 x10
8
10
Moment (Am 2 )
b)
Hard (1.2T)
Medium (0.4T)
Soft (0.2T)
sb03
x10 -5
7
6
8
10
4
4
3
0
200
400
600
0
25
20
15
4
10
2
200
o
T ( C)
e)
2.0
30
6
1
400
o
T ( C)
5
0
600
200
400
o
T ( C)
0
600
200
400
600
o
T ( C)
g)
f)
3.0
Hard (1.2T)
Medium (0.4T)
Soft (0.2T)
35
8
2
2
ak01
d) x10 -5
40
Hard (1.2T)
Medium (0.4T)
Soft (0.2T)
12
5
6
jj08
c)
-5
14x10
Hard (1.2T)
Medium (0.4T)
Soft (0.2T)
h)
2.0
2.0
1.0
1.0
1.0
M/Ms
1.0
0.0
0.0
0.0
0.0
-1.0
-1.0
-1.0
-2.0
-2.0
-1.0
-0.5
0.0
B (T)
0.5
1.0
-3.0
-1.0
-1.0
-0.5
0.0
B (T)
0.5
1.0
-2.0
-1.0
-0.5
0.0
B (T)
0.5
1.0
-1.0
-0.5
0.0
B (T)
0.5
1.0
Fig. 3. Rock magnetic measurements on sister specimens from samples that yielded
successful paleointensities. a-d)Three component IRM demagnetization experiments. e-h) Hysteresis loops of the same specimens at 1T.
20
ak03c
cb07a
a
cb11b
c
300
b
200
400
0.6
200
300
540
600
300
1.0
400
0.1
0.2
0.5
0.3
500
585
0.4 0.5
0.0
0.6
0.5
1.0
600
2.0
1.5
2.5
500
540
0.2
0.0
cb12a
585
0.4 0.6 0.8
pTRM gained
wa17a
200
200
585
540
200
300
500
400
400
0.6
500
540
400
1.2
NRM remaining
1.2
1.2
300
500
1.0
0.8
400
0.6
500
200
300
0.8
400
400
0.6
540
585
0.4 0.6 0.8 1.0
pTRM gained
300 200
0.4
0.4
0.2
1.0
200
0.4
0.2
f
300
1.4
NRM remaining
d
NRM remaining
0.6
585
pTRM gained
e
0.0
300
400
0.2
540
sb04a
0.8
0.8
500
pTRM gained
1.0
540
1.0
0.4
400
0.2
NRM remaining
500
0.8
0.4
500
1.5
NRM remaining
NRM remaining
200
300
400
500
1.0
0.0
400
1.2
1.2
500
0.2
500
0.2
540
540
1.2
0.0
0.5
1.0
1.5
pTRM gained
2.0
0.0
0.2
0.4
0.6
0.8
Fig. 4. IZZI experiment results. a-c) Arai plots and Zijderveld diagrams of the
specimens that failed to pass the selection criteria. d-f) Representative plots of
the specimens that passed the selection criteria. The temperature interval used for
isolating the characteristic remanence is marked with red line and squares. The
insets are the vector components of the zero field steps with x in the abscissa and y
and z in the ordinate. The circles are (x, y) pairs and the squares (the temperature
steps are marked alongside) are (x, z) pairs. The directions are in the specimen
coordinate system. The laboratory field was applied along the z-axis in the in-field
steps.
21
1.0
pTRM gained
1.2
a)
b)
60
c)
1
55
y = 2.7751 + 0.95032x R= 0.95499
55
0.8
50
45
40
35
CB2
CB05a CB05b CB06a CB06b
0.6
Field (μT)
Cumulative fraction
ATRM
50
0.4
45
KS02a KS02b KS02c KS02d
40
0.2
KS2
30
25
25
30
35
40
45
50
55
60
0
0
2
4
6
8
10
12
14
35
Scatter (%)
AARM
Fig. 5. a) Correlation between the ATRM and AARM corrected sample intensities.
b) The cumulative distribution function of raw (black squares), ATRM corrected
(blue open circles) and AARM corrected (red solid circles) intensities; the median
values are 6.05, 4.98 and 4.03, respectively. The scatter is expressed as the percent
relative standard deviation. c) Anisotropy correction using AARM tensors for two
different sites. Open(solid) circles show uncorrected(corrected) specimen level intensity. Thin (thick) line and light (dark) grey area indicate the site level mean and
the standard deviation of the uncorrected(corrected) specimens, respectively.
b)
a)
10
2 days
1.10
8
Overestimate
Number of Samples
1 day
1.08
12 hrs
1.06
6 hrs
1.04
4
2
1.02
1.00
0.0
6
0
0.2
0.4
0.6
0.8
1.0
1.2
1.4
Log ( ancient/lab cooling time)
1.6
1.8
0.8
0.85
0.9
0.95
Correction Factor
Fig. 6. a) Predicted overestimates for SD magnetites having five grain sizes with axial
ratio=1.6. Each line represents a single grain size with laboratory blocking temperatures of 308◦ C(black), 436◦ C(blue), 486◦ C(green), 512◦ C(red) and 528◦ C(cyan).
Black dots show representative time intervals. For example, a potsherd that was
cooled in a furnace for 1 day is expected to overestimate the ancient field by 8%, if
it unblocks at 436◦ C in the lab. The calculations are as in Halgedahl et al. [1980].
b) Histogram showing the correction factors for the specimens assuming a 10 hr
cooling time.
22
1
1.05
1.1
20
18
14
VADM (x10
22
2
Am )
16
12
10
8
6
-1500
-1000
-500
0
500
1000
Age (Years,CE)
Fig. 7. Collection of data from continental Africa for the period 1500 BCE to 1000
CE. The data are from Morocco (blue symbols) and Egypt (black symbols). Symbols are for different studies: Aitken et al. (1984)(open triangle), Odah (1999)(closed
diamond), Thellier (1959)(blue solid square), Odah et al. (1995)(open diamond),
Kovacheva (1984) (blue solid diamond), Hussain (1983)(up solid triangle) , Hussain
(1987)(down solid triangle), Leonhardt et al. (2010)(open square), Gomez-Paccard
et al. (2012)(blue open circle). Horizontal line shows present day IGRF field at
Mali converted to VADM. Our data are shown as solid red circles. The Geomagia database (Korhonen et al., 2008; Donadini et al., 2009) was queried and only
experiments using a double-heating paleointensity technique were included.
23
Senegal
Mali
CALS3K.4
CALS3K.4
50
45
Intensity (μT)
JJ7
KS3
JJ6
SB3
40
KS2
WA1
JJ5
KS1
CB1
SB4
35
AK2
-500
AK1
CB5
CB2
30
-1000
SB2
0
CB6
SB1
500
1000
Age (Years,CE)
Fig. 8. Intensities from Senegal and Mali and the corresponding CALS3K.4 model
predictions. Grey bars show the ’archeomagnetic jerk’ periods of Gallet et al. (2003).
24
14
12
15°N 5°W
15°N 15°E
15°N 35°E
35°N 5°W
11
μT
70
13
60
50
40
VADM (x1022 Am2)
VADM (x1022 Am2)
12
10
9
400 CE
11
10
9
μT
75
65
25
8
8
7
55
μT
45
75
35
65
55
800 BCE
45
35
0 CE
7
-1000
-500
0
Age (Years,CE)
500
1000
6
-1200
-800
-400
0
400
800
1200
Age (Years,CE)
Fig. 9. a) CALS3K.4 predictions for four different locations in Africa. b) The average VADM curves for 60◦ N to 40◦ N (blue squares),
40◦ N to 20◦ N (yellow triangles) and 20◦ N to 0 ◦ (red circles). The longitudinal extent of the data is between 20◦ W and 60◦ E. A 200 yrs
moving window shifted by 100 yrs was used for the analysis. We used GEOMAGIA database (Korhonen et al., 2008; Donadini et al.,
2009) and only paleointensity estimates obtained with a double-heating protocol were included in the analysis. The standard error is
plotted on the y-axis and a fixed error of 100 yrs on the x-axis. The insets show the CALS3K.4 predictions at the surface for different
periods in time.
70°N
50°N
30°N
10°N
10°S
26
30°S
50°S
N
<200
<400
<600
<800
<1000
70°S
585
160°W
120°W
80°W
40°W
0°
40°E
80°E
120°E
160°E
Fig. S1: a) Spatial and temporal distribution of paleointensity data from the last 10 millennia as available in the Archeoint
database (Genevey et al., 2008). The color-coded grid shows the absolute number of paleointensity estimates (N) available in
each box and the histograms show its distribution with time. Each bin in the histogram represents 1000 years with left being
older. The boxes that include less than 20 paleointensity estimates have no histograms.
C3A
C3B
Phase 3b
Levels
1-10
Phase 3b
Levels
1-10
C-6
0m
CB11
1121
+- 56
Phase
3b
CB10
C-1
1S
2S
Phase 3a
Levels
1-19
mixed
Phases
1b, 3 and 4
mixed
Phases
4 and 4
Levels
1-19
Levels
1-9
3S
SB4
Levels
1-12
1239 +
- 45
1192 +
- 60
Phase 5
1670
SB1
SB2
SB3
Phase 3b
Level
1-14
Phase 3b
Levels
1-6
Phases
1,2 and 3
1210 +- 70
1190 +- 50
1240 +- 50
Phase 3a
Levels
7-8
+- 80
Levels
1-12,14
1.0 m
Phase 3a
Levels
11-26
Phase 3a
Levels
11-20
1466 +
- 49
1364 +
- 61
+
1490 - 52
Phase 3a
Levels
13-17
CB9
Phase 2
Levels
18-34
2.0 m
Phase 2
Levels
27-38
Phase 2
Levels
21-31
1575 +- 60
1495 +- 55
CB8
SW1
1590
+- 50
Phase 1b
Levels
12-20
Phase 1b
1610 +
- 65
Deposits
continue,
excavation
ended
Phase 3a
Levels
15-17
SB3
SB2
Phase 2
Levels
20-26
Phase 2
Levels
18-23
1367+- 76
SB1
27
1370
+- 95
1540
+- 45
1640
+- 70
Phase 1b
Levels
20-32
3.0 m
1570 +- 60
CB4
1660 +
- 40
4.0 m
CB5
CB3
1570 +
- 70
Some Phase 1b
materials
CB6
Phase 1A
Levels
41-42
Phase 1A
Levels
33-35
1750
5.0 m
590
CB2
1800 +
- 50
CB1
1890 +
- 60
5.6 m
1910
+ 60
-
1840 +
- 40
CB7
1410±60
+- 50
1550 +- 70
Phase 2
Level
9
Phase 1
Level
10 Phase 2
Level 13
1520 +
- 65
Phase 1
Levels
15-17
Fig. S2: Stratigraphy of Cubalel, Siwré and Sincu Bara units. For simplicity, phases have been numbered without reference to their
595
respective sites; eg., Phase CUB/S II (in the main text) is simply written as Phase 2 in the respective units. Units 2S, 3S, SB2 and SB3
yielded only charcoal samples for the current study. Triangles show radiocarbon samples and the corresponding uncalibrated date (BP).
Solid red (Open black) circles shows samples at their excavation depths that passed (failed) the selection criteria of the paleointensity
experiments. The paleomagnetic site names are recorded beside the samples.
28
OxCal v4.1.7 Bronk Ramsey (2010); r:5 Atmospheric data from Reimer et al (2009);
Phase 3A
Phase 1A
Unit C3A
Unit C3A
1490±52
1910±60
1364±61
1890±60
1466±49
1800±50
Unit C1
Unit C3B
1575±60
1840±40
Unit SB1
Phase 1B
1410±60
Unit 1S
Phase 3B
1750±50
Unit C3A
1660±40
1192±60
1590±50
1239±45
Unit 2S
Unit C6
1610±65
1121±56
Unit 3S
Unit SB1
29
1670±80
1240±50
Phase 2
1210±70
Unit C3A
Unit C3B
1570±70
1190±50
1640±70
1540±45
1000
1370±95
Unit C6
1570±60
1367±76
Unit C1
1495±55
Unit SB1
1550±70
Unit SB3
1520±65
1000
500
BCE/CE
501
1001
1501
500
BCE/CE
501
1001
1501
600
Fig. S3: Calibrated radiocarbon dates from all the charcoal samples shown in Fig. S1. Uncalibrated ages of the charcoals are
reported in the column and the corresponding output age distributions with 1- and 2-sigma brackets. Oldest dates appear at
the top. Units (in blue) have dates ordered according to stratigraphic heights from which the charcoal samples were collected.
The same pottery phase (in pink) could be found across multiple units hence many units can be part of the same phase. Since
no information is available regarding the stratigraphic ordering of samples across the units, arrangement of units within a phase
are arbitrary. For example, unit C3A has four dates from charcoals found associated with pottery showing distinct Phase 2
characteristics. Being in the same unit they could be stratigraphically ordered. But other Phase 2 potteries from units C1, SB1
and SB3 are listed under their respective units without any hierarchical significance.
30
WAL 1
WAL 2
0m
2201±39
Phase 2
Levels
1 -19
Phase 2
Levels
1 -5A
1m
2218±38
2394±43
2m
2364±43
2412±43
2497±43
Phase 1
Levels
5B -7
3m
Phase 1
Levels
20 -25
WA2
2592±43
2543±43
4m
4.5 m
2470±53
2496±43
WA1
605
Fig. S3: Stratigraphy of Walalde units. WA2, which was successful in the
PI experiments (see Table 8) had contradicting stratigraphic and radiocarbon
information and hence was not included in our study. Symbols have the same
meaning as in Fig. S1.
31
OxCal v4.1.7 Bronk Ramsey (2010); r:5 Atmospheric data from Reimer et al (2009);
Boundary BOTTOM
Phase 1
Unit W1
2496±43
2470±53
2592±43
2497±43
Unit W2
2543±43
Phase 2
Unit W1
2364±43
2218±38
2201±39
Unit W2
2412±43
2394±43
Boundary TOP
2500
2000
1500
1000
500
501
1001
BCE/CE
610
Fig. S4: Calibrated radiocarbon dates from all the charcoal samples shown
in Fig. S3. Convention as in Fig. S2.
32
LX-N
M1
ALS
550±110
Phase 4 (late)
Levels
1-5,12,13
Phase 4
Levels
1-12
Phase 4
Levels
1-3
DT
HAMB
WFL
KAN
Phase 4
Levels
1--8
Phase 4 (late)
Levels
1--2
Phase 4
Levels
1--6
0m
1970±41
JJ5
790±100
1310±110
1.0 m
Phase 4
Levels
14-22,24
Phase 3
Levels
4-10
Phase 3
Levels
14-20
2.0 m
940±110
Phase 4 (early)
Levels
25-28
mixed
3.0 m
Phases 3,4
Levels 29-31
Phase 3 (late)
Levels 35-38
970±110
1300±110
Phase 3 (early)
Levels 39-42
4.0 m
Levels 43-45
JJ6
1887±36
Phases 1,2
Level 46,47
1776±40
Phase 1,2
(Early)
Levels 48-51
2060±110
1910±110
2090±110
2018±36
5.0 m
JJ1
615
Phase 1
Levels
1-20
2036±36
1430±170
JJ2
Phase 4 (early)
Levels
3--6
1220±110
Phase 3 (late)
Levels
9-13
JJ3
1364±35
Phase 2
Levels
21-24
Phase 3 (early)
Levels
14-19
Phase 3
Levels
JJ7 7-17
1310±110
1640±150
1910±50
Phase 1
Levels
25-31
Phases 1,2
Levels
20-25
JJ4
1750±100
1800±120
Phases 1,2
Levels
11-13
Fig. S5: Stratigraphy of Jenné-Jeno and Hambarketolo units in Mali. Symbols
have the same meaning as in Fig. S1. JJ2, which was successful in the PI
experiments (see Table 8) had contradicting stratigraphic and radiocarbon
information and hence was not included in our study. Units ALS, WFL and
KAN yielded only charcoal samples that were used for the chronology.
33
1210±110
b) 25
a) 20
c) 25
DANG
10
5
0
0.01
0.03
15
10
5
0
0.05
1
2
3
4
20
15
10
5
0
5
e) 20
d) 20
1
2
5
15
No. of Samples
No. of Specimens
10
4
5
Scatter (%)
DRATS
15
3
f) 8
Fvds
No. of Specimens
MAD
20
No. of Specimens
15
No. of Specimens
No. of Specimens
β
10
5
6
4
2
0
0.6
620
0.7
0.8
0.9
1
0
2
4
6
8
10
0
2
4
6
8
10
Fig. S6: Selection criteria for the IZZI experiments. a-e) Histograms showing the distribution of the acceptance criteria for the selected specimens (see
text for description) f) Histogram showing the sample level scatter as percent
relative standard deviation.
34
OxCal v4.1.7 Bronk Ramsey (2010); r:5 Atmospheric data from Reimer et al (2009);
Phase 3
Boundary BOTTOM
Unit ALS
Phase 1/2
1310_110
Unit DT
Unit WFL
R_Date 2036_36
1310_110
1970_41
Unit HAMB
Unit LX-N
1364_35
2018_36
1220_110
2090_36
Unit LX-N
1910_110
1300_110
2060_110
970_110
1776_40
Unit M1
35
1887_36
1430_170
Unit M1
Phase 4
1910_50
Unit KAN
1640_150
1210_110
Unit ALS
Unit LX-N
1800_120
940_110
Unit HAMB
790_100
1750_100
3000
550_100
2000
1000
1001
BCE/CE
2001
Boundary TOP
3000
2000
1000
1001
2001
BCE/CE
625
Fig. S7: Calibrated radiocarbon dates from all the charcoal samples shown in Fig. S5. Convention as in Fig. S2.
Site Name Specimen Z
Name
SB1
sb02a
Fvds
Intensity (T)
MAD
N
Q
T(◦ C)
0.656 0.719
3.52E-05
1.6
8
15.3 200-520
0.06
2.4
3.1
0.724 0.733
3.36E-05
3.7
8
10.2 200-520
1.5 0.029
2.5
7
0.583 0.647
4.39E-05
4.4
8
16.5 250-540
0.009
1.2
1.7
0.744 0.757
3.94E-05
1.7
9
73.7 300-585
sb05a
1.1 0.037
4.4
0.1
0.901 0.872
4.46E-05
4
10 20.8 100-540
sb05b
1.3 0.025
2.3
2.5
0.897 0.868
4.29E-05
3
10 30.6 100-540
sb03c
36
SB3
Fcoe
2.1
sb03a
1.4 0.036
DANG DRATS
0.7
sb02c
SB2
β
0
0
sb05c
0
0.042
1.5
0.5
0.911 0.862
4.22E-05
2.1
10 18.7 100-540
sb05d
0
0.029
0.4
9.3
0.93
0.909
4.32E-05
3.2
10 26.7
sb06a
0
0.023
0.7
6.1
0.681 0.682
3.47E-05
2.5
9
sb06c
0
0.059
1.4
7.8
0.75
0.744
4.25E-05
4.6
11 11.1 200-585
sb04a
0
0.012
0.2
1.3
0.856 0.859
4.62E-05
1.6
11 60.7 100-560
sb04b
0
0.018
0.2
2.4
0.709 0.707
4.28E-05
3.7
9
sb04c
0
0.032
0.5
1.3
0.894 0.875
4.64E-05
4
11 24.3 100-560
sb04d
0
0.016
0.6
6.5
0.886 0.893
4.34E-05
2.6
11 46.7 100-560
sb04e
0
0.022
1.3
5
0.926 0.888
4.29E-05
3.3
11 36.7 100-560
0-520
24.7 300-585
33.5 300-585
Site Name Specimen Z
Name
SB4
37
WA1
WA2
sb07a
β
1.2 0.018
DANG DRATS
Fcoe
Fvds
Intensity (T)
MAD
N
Q
T(◦ C)
13
48
0-585
1.3
2.6
0.942 0.963
4.43E-05
2.1
sb07b
0
0.025
1.8
3.8
0.957 0.902
3.83E-05
5
sb07c
0
0.014
1.7
1.3
0.841 0.812
4.18E-05
2.2
11
54
200-585
sb08c
0
0.016
3.5
0.4
0.953 0.934
3.28E-05
5
12
54
100-585
sb08w
0
0.053
2.9
4.9
0.887 0.863
3.35E-05
3.8
10 14.2 200-600
sb08x
0
0.045
4.9
2.7
0.842
0.81
2.99E-05
4.9
10 15.7 200-600
wa08a
0
0.019
1.2
2.2
0.929 0.838
0.000045
4.7
12 42.7 100-585
wa08b
0
0.049
1.9
9.4
0.92
0.826
0.0000428
4.9
10 16.6 100-540
wa08x
0
0.025
1.2
1
0.888 0.829
0.0000434
4.6
10 30.9 200-600
wa12a
0
0.016
1
4.6
0.643 0.706
0.0000463
1.7
9
wa12b
0
0.018
1.5
8.3
0.627 0.678
0.000046
2.1
9
29.7 200-560
wa12c
1.5
0.03
3.1
7.5
0.563 0.604
0.0000434
5
8
15.8 200-540
wa12d
1.2 0.036
1.8
7.5
0.59
0.631
0.0000422
2.1
8
13.8 200-540
wa02w
2.9 0.057
1.5
4.7
0.868
0.83
0.0000566
2.4
8
1
9.5
0.893 0.863
0.0000549
2.3
10 41.5 200-600
wa02x
0
0.018
12 34.8 100-585
34
13
200-560
200-540
Site Name Specimen Z
Name
DANG DRATS
Fcoe
Fvds
Intensity (T)
MAD
N
Q
T(◦ C)
wa16a
0
0.029
2.3
2.2
0.771
0.76
0.0000452
3.2
8
wa16b
0
0.024
0.6
9.4
0.903 0.916
0.0000496
0.9
10 32.3 200-600
wa16c
0
0.027
1.7
9.1
0.882 0.869
0.0000471
2.3
9
27.1 100-540
wa16d
0
0.023
0.7
9.2
0.775 0.743
0.0000448
3.2
8
28.3 200-540
wa18a
1.1 0.021
0.1
9.9
0.835 0.895
0.0000563
0.9
10 34.4 200-600
wa18b
1.5 0.017
0.6
0.5
0.827 0.879
0.0000658
1.8
10 42.6 200-600
22.4 200-540
38
wa18c
0
0.019
0.4
8.4
0.731 0.828
0.0000617
2.7
9
32.9 250-600
wa18d
0
0.024
1.2
9.8
0.706 0.816
0.0000668
2.5
9
24.3 250-600
1.5 0.045
2.6
0.6
0.748 0.758
0.0000452
2.9
9
14.2 250-600
1
3.2
0.661 0.672
0.0000409
4.8
8
13.7 300-600
0.86
0.62
0.0000436
4.7
11 41.3 200-585
wa19a
wa19b
CB1
β
0
0.039
cb01a
1.3 0.018
3.9
6
cb01b
2.3 0.023
0.3
2.7
0.876 0.883
0.0000468
1.1
11 33.5 200-585
cb01c
1.3 0.025
1.1
4.2
0.838 0.805
0.0000475
2.7
11 30.1 200-585
cb02a
0
0.02
1.4
5.1
0.774 0.715
0.0000445
3.4
9
cb02c
0
0.013
0.7
2.5
0.722
0.0000381
0.9
9
0.67
32.8 300-585
48
300-585
Site Name Specimen Z
Name
CB2
CB5
39
CB6
DANG DRATS
Fcoe
Fvds
Intensity (T)
MAD
N
Q
T(◦ C)
cb05a
0
0.029
2.4
0.1
0.727 0.705
0.0000379
4.9
9
cb05b
0
0.031
1.9
1.5
0.815 0.816
0.0000451
4.4
10 22.7 200-560
cb06a
0
0.018
1.7
1.7
0.82
0.739
0.000041
3.2
11 40.8 200-585
cb06b
0
0.021
1.1
3.8
0.955 0.956
0.0000391
2.2
12 41.7 100-585
cb09a
1.3
0.04
1.1
4.8
0.589 0.676
0.0000458
3.2
7
12.2 400-585
cb09b
1.4 0.024
2.1
4.3
0.676 0.745
0.0000392
4.5
8
24.1 350-585
21.8 200-540
cb09w
0
0.015
1.7
2.8
0.615 0.725
0.000042
2.7
6
31.3 400-600
cb09x
0
0.021
0.2
2.1
0.606 0.711
0.0000482
2.8
6
22.1 400-600
cb12a
0
0.012
1
0.6
0.726 0.739
0.0000387
1.2
10 50.8 250-585
cb12b
0
0.017
2.8
1.2
0.829 0.615
0.0000352
5
11
41
200-585
cb12w
0
0.01
1.7
1.7
0.781 0.806
0.0000348
2.5
8
65
250-560
1.5 0.017
1.3
3
0.745 0.824
0.0000337
3.2
8
36.5 250-560
cb12x
JJ2
β
jj03a
0
0.032
4.5
8.8
0.622 0.624
3.48E-05
4.7
9
16.5 200-560
jj03b
0
0.041
2.5
8.9
0.605
0.77
4.07E-05
2.9
9
12.9 200-560
jj03c
0
0.032
2
6.6
0.631 0.674
4.67E-05
2.9
8
16.7 200-540
Site Name Specimen Z
Name
jj03d
JJ5
40
JJ6
JJ7
jj08a
0
β
0.028
2.4 0.057
DANG DRATS
Fcoe
Fvds
Intensity (T)
MAD
N
Q
T(◦ C)
2
9.7
0.623 0.704
4.12E-05
3.9
9
18.9 200-560
4.8
8.9
0.928 0.945
4.38E-05
2.4
9
11.6 100-540
jj08c
0
0.019
4.1
9.3
0.812 0.867
4.42E-05
2.5
7
26.6 100-450
jj10c
0
0.04
4.7
2.2
0.52
0.625
3.99E-05
2.9
9
11.1 250-600
jj10d
0
0.046
1.9
2.9
0.522 0.633
3.91E-05
3.5
9
9.6
jj11a
0
0.035
0.9
7
0.766 0.765
4.84E-05
2.3
8
18.2 250-560
jj11b
0
0.017
1.2
2.6
0.933 0.948
4.21E-05
1.7
11 48.8 100-600
jj11c
0
0.04
2.1
0.1
0.868 0.869
4.07E-05
3.2
10 18.8
jj11d
0
0.024
3
0.8
0.732 0.721
4.52E-05
2.4
7
24.4 350-600
jj13b
0
0.039
3
5
0.748 0.655
4.45E-05
2.9
7
15.2 350-600
jj13c
0
0.031
1.2
9.3
0.739 0.638
4.32E-05
1.6
7
18.3 350-600
jj13d
0
0.037
1.4
8.7
0.782 0.656
4.54E-05
1.9
7
16.7 350-600
jj14a
0
0.022
0.7
6.3
0.912 0.932
5.21E-05
2.2
10 36.5 200-600
2
9.3
0.905 0.832
5.74E-05
3.5
10 19.1
1.6
1
0.748 0.672
5.29E-05
4.9
7
jj14b
jj14c
1.8 0.041
0
0.05
250-600
0-540
0-540
12.2 200-500
Site Name Specimen Z
Name
KS1
KS2
41
KS3
AK1
β
DANG DRATS
Fcoe
Fvds
Intensity (T)
MAD
N
Q
T(◦ C)
0.668
0.67
4.75E-05
3.3
6
10.3 300-540
0.756 0.684
4.24E-05
4
7
17.1 250-540
ks01a
0
0.051
2.3
8.6
ks01b
0
0.036
1.6
4
ks01c
0
0.036
2.3
4.7
0.65
0.665
4.76E-05
4.4
7
ks01d
0
0.047
3.4
2.9
0.663 0.634
4.23E-05
4.1
7
1
4.9
0.846 0.902
4.49E-05
2.9
10 28.4 100-560
ks02a
1.4 0.026
15
250-540
11.7 300-560
ks02b
0
0.012
0.6
7.1
0.796 0.803
4.73E-05
2.4
9
56.2 200-560
ks02c
0
0.013
0.4
9.5
0.826 0.808
4.89E-05
3.2
8
50.7 250-560
ks02d
0
0.024
2.3
5.1
0.763
0.81
5.43E-05
2.4
9
28.1 200-560
ks03a
0
0.013
2.5
0.8
0.714 0.683
4.61E-05
3.9
8
43.4 200-540
ks03b
0
0.029
4.3
1.6
0.825 0.801
5.08E-05
4.4
10 24.2
ks03c
0
0.029
3
3.7
0.674 0.614
4.79E-05
3.7
6
ks03d
0
0.023
2.3
6.7
0.837
0.82
4.65E-05
3
2.6 0.057
0.5
1.9
0.641 0.601
4.07E-05
1.2
9
9.6
250-600
0.059
0.4
1.3
0.647 0.625
4.68E-05
2.3
9
9.4
250-600
1.1 0.014
0.5
3.8
0.696 0.676
4.23E-05
0.7
9
41.9 250-600
ak01a
ak01b
ak01c
3
0-540
17.8 300-540
10 30.5
0-540
Site Name Specimen Z
Name
ak01d
AK2
β
1.7 0.017
DANG DRATS
Fcoe
Fvds
Intensity (T)
MAD
N
1.2
0.9
0.673 0.637
4.34E-05
2.3
9
Q
T(◦ C)
33.3 250-600
ak04a
1
0.022
1.5
3.1
0.889 0.936
3.52E-05
2.3
10 34.6 200-600
ak04c
0
0.022
1.2
3.6
0.891
0.95
4.14E-05
2.4
10 35.3 200-600
ak04d
0
0.015
1.8
2.8
0.874 0.905
4.54E-05
3
10 51.8 200-600
ak04b
0
0.011
0.7
6.4
0.873 0.897
3.62E-05
2
10 69.9 200-600
42
Table S1: Paleointensity parameters of specimens selected for site level estimates. Z , the zig-zag parameter of Tauxe (2010).
β, Fcoe and Q as in Coe et al. (1978). Fvds , DANG and DRATS as in Tauxe and Staudigel (2004). MAD as in Kirschvink
(1980). N is the number of double-heating steps used to constrain the paleofield estimate and T represents the corresponding
temperature range.
630
635
640
645
650
655
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