Research Article |
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Corresponding author: B. Foss Leach ( foss.leach@gmail.com ) Academic editor: Phil Sirvid
© 2026 B. Foss Leach.
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Citation:
Leach BF (2026) Cranial allometry of the Pacific albacore tuna, Thunnus alalunga and comparisons with three other species of Scombridae: an archaeological study. Tuhinga 37: 1-28. https://doi.org/10.3897/tuhinga.37.165179
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Modern specimens (N = 165) of albacore, Thunnus alalunga, were collected and 18 measurements made on cranial bones and an element of the caudal peduncle. Allometric equations were calculated to facilitate the reconstruction of live fork length from archaeological bones. Modern fisheries trawl data of albacore, bigeye tuna (Thunnus obesus), yellowfin tuna (Thunnus albacares), and skipjack tuna (Katsuwonus pelamis) provided data for equations linking live fork length to body weight for each species. Examination of power curve fits between bone dimension and fork length for 12 unrelated species showed that most conform to a single growth curve, with specialised small-mouthed browsing species as outliers. The curves of three species within one family were effectively co-linear. Since the cranial anatomy of different species of scombrids is notoriously difficult to identify to species, it was hypothesised that the allometric curve for albacore might therefore be suitable for estimating fork length from archaeological bones of the three other species. Scombrid bones from four archaeological sites (Te Ana Pua, Fa’ahia, Hane and Motupore) were measured and live fork lengths estimated. Size-frequency histograms showed ancient catches of the first three were dominated by skipjack, with very few yellowfin and albacore. By contrast, at Motupore, most fish were a larger species, probably yellowfin. Total live body weight was estimated and found to be similar at each site (265 to 374 kg). When meat weights were calculated and nutrient composition evaluated, the overall MNR was found to be 60:38:2. The slightly elevated value of carbohydrate is due to glycogen reserves in tuna white muscle.
Pacific Archaeology, Archaeozoology, Allometry, Scombridae, Tuna, Palaeoeconomics, Macronutrients
When Charles Nordhoff published the first part of his important paper on the “Off-Shore Fishing of the Society Islands” in 1930 in the Journal of the Polynesian Society, the first fish he chose to highlight was albacore (ALB, Fig.
The present research was inspired by Nordhoff’s publication about albacore fishing in the Society Islands, starting with measurements of cranial bones of modern specimens of albacore, and the development of allometric equations between bone sizes and live length and weight. The primary purpose of this is to reconstruct the size-frequency of the original catches by pre-European communities. This can be informative on ancient catching methods, prey choice targeting, fishing zones, site occupation seasonality, and other useful information about human behaviour. The estimates of live body weight (BWT) from individual bones are then used to estimate the original meat weight (MTWT), which in turn contributes basic information of macronutrients in ancient human diet and nutrition (
The taxonomic name for albacore
Albacore is a member of a family of fish known as Scombridae, with c. 56 species. Historic sources on the taxonomy of this family are
Power curve constants for estimating live fork length from measurements on the cranial elements of albacore, illustrated in Fig.
| Measurement | Constant | Exponent | SE | R |
|---|---|---|---|---|
| LD1 | 19.97 | 0.8405 | 11.2 | 0.97 |
| LD2 | 60.16 | 0.7589 | 20.3 | 0.89 |
| LA1 | 16.14 | 0.8585 | 12.6 | 0.96 |
| LA2 | 82.35 | 0.6892 | 21.6 | 0.86 |
| LP1 | 17.05 | 0.8788 | 11.2 | 0.95 |
| LM1 | 17.06 | 0.9016 | 12.6 | 0.96 |
| LQ1 | 42.16 | 0.8926 | 15.6 | 0.94 |
| RD1 | 19.18 | 0.8512 | 10.4 | 0.97 |
| RD2 | 60.54 | 0.7601 | 23.3 | 0.84 |
| RA1 | 16.39 | 0.8544 | 11.3 | 0.96 |
| RA2 | 67.48 | 0.7594 | 20.8 | 0.88 |
| RP1 | 15.89 | 0.8975 | 13.1 | 0.93 |
| RM1 | 17.27 | 0.8980 | 12.8 | 0.96 |
| RQ1 | 47.64 | 0.8523 | 16.3 | 0.93 |
| CP1 | 53.64 | 0.8717 | 13.5 | 0.97 |
| CP2 | 43.65 | 0.8073 | 13.5 | 0.97 |
| CP3 | 92.72 | 0.9463 | 18.2 | 0.94 |
| CP4 | 117.76 | 0.8811 | 19.5 | 0.93 |
Although this paper is primarily concerned with one species in the Scombrid family, it is necessary to provide a thumbnail sketch of several others as they become relevant later. In the Pacific islands there are four species of tuna that are commercially significant, and most likely to have been the species caught in pre-European times and been present in archaeological sites. These are bigeye tuna (Thunnus obesus), yellowfin tuna (Thunnus albacares), albacore tuna, and skipjack tuna (Katsuwonus pelamis). The New Zealand Ministry of Fisheries refers to these species with acronyms, BET, YFN, ALB, and SKJ respectively (Fig.
Four species of tuna discussed in this paper. Source of images: NOAA stock assessment reports. www.fisheries.noaa.gov/species/.
According to the Stock Assessment report by the Western and Central Pacific Commission (CPCW), this species has a maximum fork length (FL) of c. 200 cm, with an estimated average maximum length of 157 cm (
This species has been reported as reaching a maximum fork length of 180 cm at about 15 years of age (
Nordhoff published a useful ethnographic account of albacore fishing in the Society Islands in 1930 (
This is the smallest of the four species considered in this paper. It is cosmopolitan in tropical and warm-temperate offshore waters, and found in SSWT ranging from 15 °C to 30 °C (
Of special importance to ancient diet is the fat content of available foods (
Results of proximate analysis by
The proximate analysis shows that whole albacore has a macronutrient ratio of energy from protein fat and carbohydrate (MNR) of 55:45:1. An unusual amount of carbohydrate is mainly from glycogen in muscle and liver (
The research by Vlieg and Murray included two other scombrid species, ALT and SKJ. As Fig.
When reconstructing ancient human diet in the Pacific region from isotope values in human bone collagen (
These isotope values reveal a considerable difference between inshore and offshore species of fish, and this needs to be taken into account when reconstructing human diet from human collagen in cases where archaeological sites contain significant quantities of scrombrids.
Mercury has no known useful role in the metabolism of living organisms, and there is a large body of literature on the deleterious effects this element has on biological organisms, including when it is derived from human consumption of scombrid meat (
Limited attention has been given to the implications of organic mercury consumption in ancient societies in Oceania. Total mercury in albacore tuna is relatively low, ranging from 0.03–0.26 ppm, but can be much higher in other species of predatory fish. Pre-European people in the Mariana islands are known to have consumed marlin, which has four times the level in albacore (
A sample of 165 specimens of albacore was obtained with assistance from the New Zealand Ministry of Agriculture and Fisheries from a research trawl dated 20 January 1990 (
Cranial preparation albacore tuna, Thunnus alalunga. Image source: https://www.fda.gov/ucm/groups/fdagov-public/documents/image/UCM059409.jpg.
The five bones mentioned do not always survive intact in archaeological sites. Hence it is desirable to include measurements which can be applied to incomplete bones. For this reason, more than one measurement was made on any one bone. Whenever possible on archaeological specimens the largest dimension is best to choose, as this yields the most reliable estimate of the original fish size. Thus, there is a series of measurements appropriate to whole bones and another series appropriate to various kinds of fragment. The dimensions chosen are illustrated in Fig.
Cranial elements of albacore used for measurements. The right bones are illustrated, but left bones were also measured. Measurements are taken between landmarks which are indicated with hollow dots and letters. The method of measurement is described below. When coding measurements, the three characters in the illustration are used, eg: RA2 = Right articular measurement #2 (see Suppl. material
The anatomical landmarks used in this study are indicated on Fig.
The purpose of the three-character code is to permit simple coding of measurements on plastic bags which contain identified fish bones from archaeological sites. These are later entered into a database according to the original archaeological provenance. The appropriate equation for estimating live fork length and weight is selected using these three character codes. Mitutoyo digital callipers model 500–322 were used for linear measurements, which are recorded to ~ 0.01 mm precision, and a Sartorius model BA310S balance was used for weight measurements with a precision of ~ 0.001 g.
Even with the benefit of an annotated illustration (Fig.
When completed, the database of modern measurements costs for albacore consists of 165 rows of specimens. and 22 columns of data for each: Specimen number, catalogue number, fork length, live ungutted weight, seven left, seven right measurements, and four on hypurals.
The first analytical objective in this study was to establish reliable regression relationships between bone dimension and total fish length and weight, which can be used for estimating live size from archaeological bones. To this end, regression analysis was carried out on the measurements of the osteological collection in the Archaeozoology Laboratory, Museum of New Zealand, taking each bone dimension individually. Many similar studies have been carried out in the past, and although linear regression of raw data provides excellent results, taking the logarithm of the two measurements first and then performing linear regression is arguably a better solution, providing smaller standard error of estimate and fewer residuals (
A real example would be specimen AB578. The measured fork length = 490 mm and the live body weight = 2,200 g. The LD1 measurement = 44.02 mm. The equation for estimating Fork Length = 19.97*44.020.8405 = 480.7 mm, a difference of 9.3 mm from the correct value (-1.9%), which is within the SE of 11.2 mm.
The 165 modern specimens could be used to establish a relationship between fork length and body weight, but a better option is to use a much larger sample (N = 73, 868) available from the NZ Ministry of Fisheries (Fig.
Distinguishing between live specimens in the genus Thunnus is not always simple (
In spite of having access to considerable modern collections of scombrids at the Museum of New Zealand, the present author has always experienced difficulty identifying archaeological bones of scombrids to species level. The problem is compounded by the fact that archaeological bones are typically fragments, and distinctive features are not always present. It is usually possible to separate most scombrid bones from other species in an archaeological collection; however, the number that can reliably be ascribed to species is, at best, much smaller. This greatly reduces the prospect of reconstructing a reliable size-frequency distribution of any one species. As mentioned in the introduction, this is the necessary first step in building a quantitative picture of fish in ancient human diet. It has been noted by more than one author that scombrid vertebrae are readily distinguished from other families of fish, and some very useful research has been done following Jean Desse’s leadership in Europe (
In spite of well documented difficulties, some researchers have reported success in distinguishing species of tuna using archaeological bones. For example, Lambrides and Weisler note that “species level identifications of Katsuwonus pelamis were achieved using a few cranial elements (ie., basypterygia, dentaries, scapulae, and quadrates), but caudal vertebrae were found to be the most useful, particularly C21–C25” (
The present author is not the only one who finds difficulty distinguishing archaeological bones of this family of fishes. Buckley, Pinsonneault and Brassey et al. point out that scombrid bones can [only] be used to identify to family level (
Historical publications on scombrid comparative osteology were canvassed for possible guidance on distinguishing species from bone fragments. There are exceptional illustrations of fish cranial and infra-cranial anatomy in early historical literature, and some of these are helpful when there are substantial portions of the anatomy present in archaeological sites. Examples that included scombrids are
In spite of all the high-quality descriptive anatomy that has been published over the years, only a small amount is aimed at distinguishing between each of the species of tuna, currently thought to be as many as56. The present author has access to multiple specimens of three species (albacore, yellowtail and skipjack, and access to other boxed specimens) but has great difficulty distinguishing between these with consistent reliability using five of the cranial elements and one special bone (dentary, articular, maxilla, premaxilla, quadrate, and hypural). The only two that give much promise are the dentary and hypural, and these are illustrated for three species in Fig.
In the case of the dentaries illustrated in Fig.
Analysis of tuna remains from archaeological sites presents a somewhat unusual problem. Normally, different species are relatively easy to identify, so that separate allometric equations can be established for each to estimate live length and weight for individual bone. In the case of tuna bones, a different approach may be needed, and this is now discussed below.
Since there are difficulties distinguishing between scombrid species from their bones, is it possible that the allometric equations for one species could be used for another? When this prospect was first mooted with colleagues the initial response was “surely not possible”, in which case it should be a simple task to reject the null hypothesis with elementary statistical comparison.
Since the best-fit relationship between any one cranial measure and the live length of the fish has been shown to be a power curve, there are several ways that this hypothesis could be tested. For this test we chose the largest, and therefore most reliable, measure – the length of the dentary (LD1), and the first test was a simple visual test of the relationship between LD1 and the live fork length (FL) for 12 species illustrated in Fig.
The power curve fit between LD1 and Fork Length (FL) for 12 species of fish (Nemadactylus macropterus, Odax pullus, Thyrsites atun, Parapercis colias, Pagrus auratus, Arripis trutta, Pseudophycis bachus, Notolabrus celidotus, Notolabrus fucicola, Pseudolabrus miles, Thunnus alalunga, Anguilla australis). Data derived from earlier published research.
When the data for these 12 species was plotted it was surprising to see that a number of species appeared to more or less follow the same curve as albacore, while others clearly departed from it. In the case of the four main outlier species, the fork length grows much faster than the dentary, so that, in relative terms, the mouth parts end up being smaller at maturity than the other species. There are good biological reasons for such growth patterns. For example, it has been shown that for the same body length, omnivorous fishes tend to have smaller mouth areas than carnivorous ones (
In this foregoing simple experiment, the expectation was that the visual test would reject the null hypothesis outright, requiring no statistical test for confirmation. The fact that six quite different species plotted along one similar growth trajectory was therefore unexpected, and closer attention is called for (Fig.
Relative growth rate of dentary compared with body length for six species: cyan dots = barracouta (BAR), Thyrsites atun; blue dots = blue cod (BLU), Parapercis colias; yellow dots = snapper (SNA), Pagrus auratus; green dots = kahawai (KAH), Arripis trutta; red dots = red cod (RED), Pseudophycis bachus; and red dots also = albacore (ALB). These species belong to quite different families, yet follow a surprisingly similar relative growth curve. There are good grounds for expecting departure from co-linearity in the case of very large specimens of any one species. This is because the same percent variation in condition factor results in increasingly greater absolute variation from small to large (see Fig.
A simple test for co-linearity is to examine the parameters for exponent and constant. These values are given in Suppl. material
From a practical point of view, such a test for co-linearity is not necessarily the most important issue when it comes to reconstructing the nutritional value which each species contributes to ancient diet. What matters most is the weight of meat (MTWT) which the bones represent, and this is estimated from the reconstructed body length from the bones and BWT. So, the most important consideration is what the practical significance is of these slightly different best fit curves. One way to evaluate this is to consider what happens if the wrong equation is used to estimate fork length from bone dimensions. For example, instead of using the equation appropriate to albacore (Suppl. material
The effect of using incorrect equations for reconstructing fork length across the full-size range of LD1 cranial measurement on albacore bones. The Y axis shows the error that is introduced as a result (mm difference in estimated fork length). This shows that equations for quite different species could be used for albacore without significant error. Further support for this is a recent allometric study of 13 species of scombrids which provides supporting evidence of co-linearity between live length and bone dimensions (
Fig.
From the foregoing there are grounds for optimism that the equations derived for albacore may be useful for estimating live fork length of other species of scombrid. If so, it will help to overcome the problem of the cranial bones of Pacific scombrids being so similar. This is not the first time that such an issue has emerged in archaeology, and it is instructive to outline how it has been dealt with earlier. The example concerns the allometric equations for three species of labrid (Fig.
An excellent primary source of information on both fork length (FL) and body weight (BWT) of tuna catches was available from the New Zealand Ministry of Fisheries. FL and BWT data was extracted for 78,175 specimens across four species (BET, YFT, ALB, and SKJ). The length frequency diagrams were prepared and are illustrated in Fig.
When evaluating fork length data from an archaeological site, comparison with Fig.
Regardless of which species of tuna is present in an archaeological site, live fish length could be estimated with reasonable precision from cranial bone measurements using one equation for other species of scombrid. Although comparative analysis of modern data of these four tuna species has shown overlapping size distributions, it should be possible to identify the relative abundance of each tuna species that is present in an archaeological assemblage, by examining the size frequency distribution of fork length and comparing this with those in Fig.
From the foregoing, assuming that acceptable estimates of live length have been obtained from an archaeological site, the next task to consider is whether there is a means to estimate the live body weight (BWT) of each specimen from which meat weight (MTWT) can be calculated. Fortunately, there is a database of fork length coupled with live weight available from the New Zealand Ministry of Fisheries
The important question now is — can one curve be used for all species? Once again, this depends on what is the practical difference between the curves in Fig.
Left upper: Standard errors of the estimates of the exponent and constant values of the regression line between ln(FL) and ln(BWT) for four species of scombrids. Right upper: plot of the four power curves of fork length (mm) and live body weight (g). The black line is BET, blue is YFN, red is ALB, and SKJ is cyan. Below left: The percent error in estimating weight between the two curves that are widest apart (ALB and SKJ).
This reveals that the curves for ALB and BET are effectively co-linear, as are YFN and SKJ, although the two pairs are significantly different. Once again, the important question is what the practical difference is between these four curves for estimating MTWG. This is easily examined by considering the difference along the Y axis between the curves that are widest apart: ALB and SKJ. This is shown in Fig.
To summarise at this point — when the species of scomdrid is unknown from the anatomy of a cranial element, it is possible to obtain an estimate of the live fork length within acceptable limits of precision using the equations for albacore. However, attempting to estimate live body weight using a single scombrid equation will produce unacceptable errors. The suggested solution to this unsatisfactory result is this: the estimates of fork length should be examined by size-frequency analysis and compared with Fig.
It has been noted that tuna are relatively rare in archaeological sites in the Pacific (
Several studies have been undertaken of the tuna recovered during the excavations of a site on Motupore island, Bootleg Bay, Papua New Guinea. McMurtry’s analysis by fish family included an MNI of 57 Thunnidae/Katsuwonidae in a total of 442 (
There is information in the data collated about the modern tuna fishery in the vicinity of Papua New Guinea that has potential interest to archaeologists. Kumoru and Koren provide catch data by both seine and longline methods between 2001 and 2005 for skipjack, yellowfin and albacore (Kumoru and Koren 2006: 9–11). This is summarised here in Suppl. material
Fraser has reviewed the presence of tuna in archaeological sites throughout the tropical Pacific (
The relative abundance of Scombridae in 31 of 37 archaeological sites from the tropical Pacific, by both MNI (x axis) and NISP (y axis), together with confidence ranges expressed as equi-probability ellipses (
This depiction shows that tuna species generally occur in low abundance (<10%) in 24 of the 37 sites, where they are present at all. The most notable exceptions are marked with a number in Fig.
Tuna bones were available for measurement from four archaeological sites as follows: Motupore island, in Bootless Bay, Papua New Guinea. This is fully described in two volumes by Jim Allen (
Suppl. material
The second sample is from the excavation by Pierre Ottino of the rock shelter Te Ana Pua on the southern end of the island of Ua Pou in the Marquesas islands (
The third sample is from the site at Fa’ahia on the island of Huahine in the Society Islands, excavated by Sinoto over a number of years (
The fourth site studied was Hane on the island of Ua Huka in the Marquesas Islands (
A total of 487 measurements were able to be made from these four sites using the anatomical landmarks described in Suppl. material
The anatomical distribution of the 487 measurements is shown in Table
Anatomical distribution of 487 measurements made on archaeological tuna bones. The definition of each measurement is provided in Suppl. material
| Anatomy | Left | Right | Midline | |
|---|---|---|---|---|
| Articular 1 | 12 | 6 | CP1 | 37 |
| Articular 2 | 27 | 28 | CP2 | 33 |
| Dentary 1 | 28 | 37 | CP3 | 91 |
| Dentary 2 | 28 | 25 | CP4 | 38 |
| Maxilla 1 | 4 | 7 | ||
| Premaxilla 1 | 2 | 0 | ||
| Quadrate 1 | 48 | 36 | ||
| Totals | 149 | 139 | 199 |
Parameter values for power curve fits between fork length (mm) and body weight (g) for four species of scombrids. Source of primary data New Zealand Ministry of Fisheries.
| Species | Constant | Exponent | R2 |
|---|---|---|---|
| ALB | 6.758E-05 | 2.8101 | 0.8728 |
| BET | 6.293E-05 | 2.8374 | 0.8367 |
| SKJ | 8.776E-06 | 3.1028 | 0.7323 |
| YFN | 1.3149E-05 | 3.0344 | 0.8341 |
Total and mean body weight of each tuna species in the four archaeological sites.
| Site | Species | BWT g | Mean g | N |
|---|---|---|---|---|
| Motupore | SKJ | 27,606 | 2,510 | 11 |
| Motupore | YFN | 310,731 | 5,549 | 56 |
| Totals | - | 338,337 | 5,050 | 67 |
| Te Ana pua | SKJ | 102,236 | 1,704 | 60 |
| Te Ana Pua | ALB | 157,213 | 8,274 | 19 |
| Totals | - | 259449 | 3,284 | 79 |
| Fa’ahia | SKJ | 686,536 | 2,661 | 259 |
| Totals | - | 686,536 | 2,661 | 259 |
| Hane | YFN | 29,844 | 29,844 | 1 |
| Hane | SKJ | 130,416 | 1,590 | 82 |
| Totals | - | 160,260 | 1,931 | 83 |
These histograms of ancient catches of tuna are directly comparable to those provided earlier of four modern tuna catch distributions (Fig.
Two specimens stand out as much larger fish, one from Te Ana Pua with a fork length of 1,035 mm estimated from a hypural bone, and the other from Hane with a fork length of 1,211 mm, also from a hypural. When these are compared with the distributions in Fig.
The identity of the species from Motupore in Fig.
The corresponding live weight can now be estimated from the fork lengths described above for each archaeological site, using the power curve fit parameters listed in Table
One example should suffice. The hypural bone from Hane, which had the CP2 measurement of 17.10 mm, gave a FL value of 432 mm. The equation parameters for estimating body weight from fork length for skipjack are provided in Table
The mean BWT values in Table
The live body weight figures presented in Table
With this in mind, and the proximate composition values specified in Suppl. material
| Site | Mean BWT g | MTWT g | Protein g | Fat g | Carb g | Total kCal | MNR |
|---|---|---|---|---|---|---|---|
| Motupore | 5,050 | 3,394 | 861 | 242 | 34 | 5,756 | 60:38:2 |
| Te Ana Pua | 3,284 | 2,207 | 560 | 157 | 22 | 3,743 | 60:38:2 |
| Fa’ahia | 2,661 | 1,788 | 453 | 128 | 18 | 3,033 | 60:38:2 |
| Hane | 1,931 | 1,298 | 329 | 93 | 13 | 2,201 | 60:38:2 |
| Site | MNI Tuna | Total kCal | |||||
| Motupore | 74 | 425,944 | |||||
| Te Ana Pua | 109 | 407,987 | |||||
| Fa’ahia | 100 | 303,300 | |||||
| Hane | 137 | 301,537 | |||||
Albacore tuna is one of a number of species in the Scombridae family, four of which are of commercial significance in the topical Pacific region (bigeye, yellowfin, albacore and skipjack). While bones of tuna are found in archaeological sites they are not common, except in a few cases. Both cranial and infra-cranial bones of tuna are very distinctive from other families of fish, but in spite of considerable differences in size within the family, the bones are not easy to identify to species from anatomical features. Genetic and peptide fingerprinting can differentiate tuna species and is a valuable tool, but unlikely to apply to thousands of bones typically found in archaeological sites. Archaeologists interested in palaeoeconomics and nutritional aspects of ancient diet rely on estimates of meat weight of different species in archaeological sites. In the case of tuna, the difficulties in identifying bones to species level, degrade the calculation of MNI and/or NISP, and frustrate the ability to estimate live fork length and body weight from bone measurements. While examining the allometric relationship between bone size and live dimensions it became clear that the growth of the viscerocranium and postcranial compartments proceeds at different rates through life from one species to another. For example, the postcranial compartment of eels grows much faster than the mouth parts when compared with other species, resulting in a long body and small jaws. Although this may seem obvious, what is not so obvious is the unanticipated finding that species from widely different families followed almost identical allometric trajectories. Analysis of three species in the Labridae family revealed that the relative growth curves of cranial bones and live length were interchangeable. It was therefore suggested that there were reasonable grounds to expect members of the Scombridae family to follow closely similar growth curves, effectively co-linear, and that the allometric equations of albacore should be an acceptable proxy for other species in the family. Although the relationship between cranial bone size and body length is approximately linear (exponent = 1.0), the best fit is a power curve with an exponent between 0.75 and 0.95. Equations were therefore proposed for 18 cranial bone measurements and fork length from research on modern albacore which could be applied to bones of the three other species of tuna being considered. In the case of estimates of live body weight from bone measurement, the relationship is closer to cubic, and even small differences in the curves from one species to another would amplify errors if an equation for one species was applied to bones of another. Separate power curve fits between fork length and body weight were therefore established using measurements of large numbers of specimens of the four species of tuna from modern research trawls.
Cranial bones identified as tuna from four archaeological sites in the Pacific (Motupore, Te Ana Pua, Fa’ahia, and Hane) were measured and fork length estimated using the equations derived from the albacore study. Size-frequency diagrams were constructed for the archaeological samples, and these were compared with similar diagrams of modern trawl catches of the four species of tuna. The archaeological fork lengths were then split up into groups that most closely matched those of the modern species. At Te Ana Pua, Fa’ahia and Hane, the dominant species was skipjack, with a few albacore at Te Ana Pua. At Motupore most of the catch is judged to have been yellowfin, and a few skipjack.
Live body weight was then estimated for each, using equations of the appropriate species. The mean body weight is then multiplied by the MNI at each site to yield the total BWT of tuna. The values for the four sites are quite similar, ranging from 265 to 374 kg. When MTWT values were calculated and nutrients from each body compartment evaluated, the overall MNR was found to be 60:38:2. The slightly elevated value of carbohydrate is due to glycogen reserves in tuna white muscle. This shows that tuna was an especially rich source of protein to the diet of pre-European Pacific islanders. Although the main objective of this paper has been to help build the infrastructure for economic interpretations in archaeology, judging from the comments made by Nordhoff in the introduction, the attitude of Polynesians when fishing for tuna was probably less about food, and more about drama on the high seas, pitting one’s wits against a formidable marine adversary. In this respect, the cousins of Polynesians in the vicinity of the Mariana islands are especially notable for their battles with marlin and swordfish from canoes – but that requires another publication.
The research reported in this paper is not without its limitations. Above all, further research is needed on modern specimens of the remaining three species of tuna to shed more light on the relative growth rates between bone size and body length.
The Ministry of Agriculture and Fisheries kindly provided the specimens of albacore for this project from a research trawl dated 20 January 1990, as well as much needed historical data on fork length and landed weight for four species tuna from their database. Associate Professor Alessio Datovo, Curator of Fishes at the Museum of Zoology, University of Sao Paulo, Brazil provided access to his exceptional illustrations of scombrid soft tissue and osteology, and helpful advice on anatomical issues; Garry Law provided useful discussion and advice on a number of parametric statistical issues; and Janet Davidson read drafts of this manuscript for editorial blunders. Martin Lewis and Amy Phillips, reference librarians at the Museum of New Zealand, gave much needed help during literature research and provided many documents by interloan. I am grateful for the generous assistance from all these people.
The research on tuna presented in this manuscript was part of the Bridge and Barrier Research Project. I thank the Foundation for Research Science and Technology for their financial support of this project (Contract #MNZ801), and the Museum of New Zealand, Te Papa Tongarewa, for giving institutional support.
Finally, I would also like to give my special thanks to Ross Whymouth for providing a modern computer system that was capable of running heritage software in a virtual environment, which facilitated the completion of this project. All numerical processing in this paper was accomplished with code written by the author in Turbo Pascal version 5, and all graphics was produced with the Graphics Language Editor GLE version 5.5 in a Dos environment, courtesy of Chris Pugmire, formerly of Physics and Engineering, DSIR.
This paper has benefitted from helpful comments from four referees, for which I offer my thanks. I am also grateful for advice from, and careful attention to detail by, the Editor Phil Sirvid.
Supplementary appendix: Method of bone measurement
Data type: pdf
Explanation note: Supplementary tables S1–S9.