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Possible Answers:
SOB.
Last seen on: NY Times Crossword 16 Mar 23, Thursday
Random information on the term “Blubber”:
A globster or blob is an unidentified organic mass that washes up on the shoreline of an ocean or other body of water. A globster is distinguished from a normal beached carcass by being hard to identify, at least by initial untrained observers, and by creating controversy as to its identity.
The term “globster” was coined by Ivan T. Sanderson in 1962 to describe the Tasmanian carcass of 1960, which was said to have “no visible eyes, no defined head, and no apparent bone structure.” Other sources simply use the term “blob”.
Many globsters have initially been described as gigantic octopuses, though they later turned out to be decayed carcasses of whales or large sharks. As with the “Chilean Blob” of 2003, many are masses of whale blubber released from decaying whale corpses. Others initially thought to be dead plesiosaurs later turned out to be the decayed carcasses of basking sharks. Others remain unexplained. Giant and colossal squid may also explain some globsters, particularly those tentatively identified as monster octopuses.[citation needed]
Random information on the term “SOB”:
Seventeen or Bust was a volunteer computing project started in March 2002 to solve the last seventeen cases in the Sierpinski problem. The project solved eleven cases before a server loss in April 2016 forced it to cease operations. Work on the Sierpinski problem moved to PrimeGrid, which solved a twelfth case in October 2016. Five cases remain unsolved as of December 2021[update].
The goal of the project was to prove that 78557 is the smallest Sierpinski number, that is, the least odd k such that k·2n+1 is composite (i.e. not prime) for all n > 0.When the project began, there were only seventeen values of k < 78557 for which the corresponding sequence was not known to contain a prime.
For each of those seventeen values of k, the project searched for a prime number in the sequence
testing candidate values n using Proth’s theorem. If one was found, it proved that k was not a Sierpinski number. If the goal had been reached, the conjectured answer 78557 to the Sierpinski problem would be proven true.