The first ever complete translation of a Linear A tablet in toto, HT 31 (Haghia Triada), vessels & pottery
The first ever complete translation of a Linear A tablet in toto, HT 31 (Haghia Triada), vessels & pottery:
Here you see the first ever full translation of a Linear A tablet, HT 31 (Haghia Triada), vessels & pottery. Today I was finally able to break through the last barriers to the complete translation of this tablet, one of the most complete in Linear A, and the only one with so many ideograms, in this case, all of them standing for various types of vessels. The tablet explicitly names the type of each vessel by superimposing the Linear A name of it over its ideogram. What a windfall!
It just so happens that HT 31 exhibits so many parallels with Mycenaean Linear B tablet Pylos Py TA 641-1952 (Ventris) that it almost defies credulity... so much so that we can even consider the latter to be the long overdue “Rosetta Stone” for the former. Not only are they written in two syllabaries which are almost the same, Minoan Linear A for HT 31, and its successor, Mycenaean Linear A for Pylos Py TA 641-1952 (Ventris), but even the contents (the text) of each of these tablets closely mirrors that of the other. That is one truly amazing co-incidence. And it is precisely because the similarity between these two tablets is so striking that I have been able to decipher the integral text of Minoan Linear A HT 31 (Haghia Triada) in toto, with the exception of a few signs (syllabograms, ideograms and numerals) which are pretty much illegible. This is the first time in history that anyone has managed to decipher a Minoan Linear A tablet in its entirety.
Compare the translation of HT 31 with the text of Mycenaean tablet Pylos Py TA 641-1952 (Ventris) on which I have overlaid the equivalent cross-correlated Linear A vocabulary, and it instantly becomes clear that the two tablets deal with almost exactly the same range of vessels:
The methodology followed in the comparative analysis of any Linear A tablet which appears similar to any Linear B counterpart is called cross-correlated retrogressive extrapolation of a Linear A tablet (A) with an equivalent Linear B tablet (B), where:
CCRE (cross-correlated retrogressive extrapolation) stipulates that A = B (closely or approximately), in this case closely.
I welcome any and all comments on this hard-fought and hard-won breakthrough in the decipherment of Minoan Linear A. Please also tag this post with 4 to 5 stars if you like it (hopefully 5!)