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December 15, 2019, 8:27 pm UTC    
November 08, 2019 03:08PM
Smyth observed that a lid fitting the rebate (and flush with the existing top) would have fitted inside as an upright diagonal with the edge of the lid then flush with the top of the sarcophagus, so the width of the lid, which slid in length ways from the west side, is equal to the internal depth (46.66 digits as Waggi).

Petrie did not snag this theory because it is spot on.

The lid fills the rebate so the rebate can be ignored, and the external volume framed by the edges is the same with or without the lid.

Petrie determined the true external volume by taking into account concavities in the external surfaces which were obviously deliberate, so the true external volume is slightly less than the volume framed by the edges.

The external dimensions framed by the edges correspond to double the internal volume, which is double the volume of the sphere latent in the internal volume (without the lid), so the theoretical sphere equal to the volume framed by the exterior would have a diameter of over 88 digits, but actually very close indeed to Pi cubits (88 digits) for the Pi approximation 22/7 due to the concavities.

Unfortunately I can't point you in the direction of a good illustration, and I have no idea how to post my illustration which someone else did in a few minutes on CAD based on the dimensions of my model.

Mark
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