A standard formula has been used to calculate how long it would have taken to create earthworks in chalk country, based on the volume of chalk shifted and the mean distances vertically and horizontally that it had to be moved. The figures arrived at here for transporting and raising the stones are lower than those normally quoted because I am assuming oxen were used for pulling. The figure for sarsen lintel raising is based on the Atkinson method, not the Pavel method. The convention of using the term ‘manhours’ is used, although most of the work would probably have been done by young teenagers: ‘child-hours’ would be nearer the truth.
Robin Hood’s Ball 175,000 man-hours
Coneybury feast pit 70
Long barrows (17 barrows, 5,000 per barrow) 85,000
Great Cursus 1,250,000
Lesser Cursus 68,000
Coneybury henge 45,000
Durrington Walls superhenge 880,000
950,000
Durrington Walls 4 roundhouses 20,000
Woodhenge 5,000
Stonehenge IIIa transporting stones 380,000
making stone-holes 20,000
felling and shaping timber 5,000
sledges, back-up 15,000
shaping the stones 700,000
raising the uprights 100,000
raising the lintels 180,000
Stonehenge IIIa total work 1,500,000
Stonehenge IIId (Y and Z holes) 5,000
Round barrows (240 barrows, 1,000 each) 240,000
Total work on
Total work on monuments excluding
Total work: all monuments in 100 km2 5,443,000
Interesting and unexpected results emerge from these new calculations. The spectacular Stonehenge IIIa design took a comparable amount of labour as building the Great Cursus and thus, by implication, could have been built by a community of comparable size.
At the other end of the time-scale, it is clear that the causewayed enclosure required a large amount of work, and represents a significant community effort as early as 3900 BC. This background context of large communal work projects is vital to any understanding of
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