Here is the system of number names Werneburg "invented, designed, exhibited, and elaborated" (
erfunden, entworfen, ausgestellt, und ausgearbeitet), in five European languages, including his native German:
Note that he cooked all this up in the year
taun einarde sechstaun, or "taun on'arde sixtaun" (zen gross sixzy = 1060
z = 1800
d), when he was not yet even
zweitaun (or "twotaun", or twenzy) years of age. Pretty good effort for a young man in that day and age. Apparently it was his
annus mirabilis.
However, I think he was a little unrealistic about the suitability of that umlauted O in
mör ("eleven") for all of those languages.
And I do find the nested layers of high powers a bit
übertöten (overkill).

Although they apparently completely skirt the "apposition problem" (which has come to be rather notorious here due to a certain party's zealous jeremiads about it). Even though Werneburg uses the same German digit-words for both mantissa and exponent, he can distinguish
zwei dreinarde (2,000,000
z) from
drei zweinarde (30,000
z), because only the very last digit-word attached to a special ending is ever interpreted as an exponent. But I think we've already demonstrated less convoluted ways to solve that problem...