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πŸ”— Descent of Inanna into the Underworld

πŸ”— Ancient Near East πŸ”— Assyria πŸ”— Mythology πŸ”— Project-independent assessment πŸ”— Intertranswiki/OKA

The Descent of Inanna into the Underworld (or, in its Akkadian version, Descent of Ishtar into the Underworld) or Angalta ("From the Great Sky") is a Sumerian myth that narrates the descent of the goddess Inanna (Ishtar in Akkadian) into the Underworld to overthrow its ruler, her sister Ereshkigal, the "Queen of the Dead." But following the removal of her adornments, she perishes and her corpse is suspended on a nail. The god Enki intervenes indirectly, restoring Inanna to life. However, on her return journey, Inanna is required to deliver another living human in exchange for her freedom. She selects Dumuzi, her spouse, who is abruptly transported to the Underworld. In response to the pleas of Dumuzi's sister, Geshtinanna, his circumstances are somewhat ameliorated: he is permitted to remain in the Underworld for only a portion of the year, with his sister assuming his role for the remaining duration.

The myth exists in two main versions: one in Sumerian and the other in Akkadian. The Akkadian version was first discovered and translated in the 1860s. The existence of the longer and older Sumerian version was first established in the early 20th century, but it required approximately fifty years for epigraphists to fully reconstruct and translate it.

The story of Descent of Inanna into the Underworld offers insights into Mesopotamian culture through its numerous characters and developed plot. The influence of this culture on subsequent civilizations is evident in the traces of Mesopotamian elements found in Greece, Phoenicia, and the Old Testament. In the 20th century, the story was used by some psychoanalysis theorists to illustrate psychic mechanisms.

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πŸ”— Sunstone (Medieval)

πŸ”— Physics πŸ”— Astronomy πŸ”— Geology πŸ”— Mythology πŸ”— Iceland πŸ”— Norse history and culture πŸ”— Mythology/Norse mythology

The sunstone (Icelandic: sΓ³larsteinn) is a type of mineral attested in several 13th–14th-century written sources in Iceland, one of which describes its use to locate the Sun in a completely overcast sky. Sunstones are also mentioned in the inventories of several churches and one monastery in 14th–15th-century Iceland and Germany.

A theory exists that the sunstone had polarizing attributes and was used as a navigational instrument by seafarers in the Viking Age. A stone found in 2002 off Alderney, in the wreck of a 16th-century warship, may lend evidence of the existence of sunstones as navigational devices.

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πŸ”— Ulam Spiral

πŸ”— Mathematics

The Ulam spiral or prime spiral is a graphical depiction of the set of prime numbers, devised by mathematician StanisΕ‚aw Ulam in 1963 and popularized in Martin Gardner's Mathematical Games column in Scientific American a short time later. It is constructed by writing the positive integers in a square spiral and specially marking the prime numbers.

Ulam and Gardner emphasized the striking appearance in the spiral of prominent diagonal, horizontal, and vertical lines containing large numbers of primes. Both Ulam and Gardner noted that the existence of such prominent lines is not unexpected, as lines in the spiral correspond to quadratic polynomials, and certain such polynomials, such as Euler's prime-generating polynomial x2β€‰βˆ’β€‰x + 41, are believed to produce a high density of prime numbers. Nevertheless, the Ulam spiral is connected with major unsolved problems in number theory such as Landau's problems. In particular, no quadratic polynomial has ever been proved to generate infinitely many primes, much less to have a high asymptotic density of them, although there is a well-supported conjecture as to what that asymptotic density should be.

In 1932, more than thirty years prior to Ulam's discovery, the herpetologist Laurence Klauber constructed a triangular, non-spiral array containing vertical and diagonal lines exhibiting a similar concentration of prime numbers. Like Ulam, Klauber noted the connection with prime-generating polynomials, such as Euler's.

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πŸ”— Everything Bubble

πŸ”— United States/U.S. Government πŸ”— United States πŸ”— Finance & Investment πŸ”— Economics πŸ”— Numismatics

The everything bubble refers to the correlated impact of monetary easing by the Federal Reserve (and followed by the ECB and the BOJ), on asset prices in most asset classes, namely equities, housing, bonds, many commodities, and even exotic assets such as cryptocurrencies and SPACs. The term is related to the Fed put, being the tools of direct and indirect quantative easing that the Fed used to execute the monetary easing, and to modern monetary theory, which advocates use of such tools, even in non-crisis periods, to create economic growth through asset price inflation. The term first came in use during the chair of Janet Yellen, but it is most associated with the subsequent chair of Jerome Powell, and the 2020–2021 period of the coronavirus pandemic.

The everything bubble was not only notable for the simultaneous extremes in valuations recorded in a wide range of asset classes and the high level of speculation in the market, but also that this was achieved in a period of recession, high unemployment, trade wars, and political turmoil – leading to a realization that it was uniquely a central bank creation, with concerns on the independence and integrity of market pricing, and on the Fed's impact on wealth inequality.

Bloomberg attributed Powell's maintenance of monetary stimulus into 2021 (the final year of his first term as Fed chair), in spite of warnings of unprecedented levels of market risk and speculation, to his fear of repeating the crash in Q4 2018 when he started quantitative tightening; thus extending the bubble.

High up on his [President Biden] list, and sooner rather than later, will be dealing with the consequences of the biggest financial bubble in U.S. history. Why the biggest? Because it encompasses not just stocks but pretty much every other financial asset too. And for that, you may thank the Federal Reserve.

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πŸ”— TV detector van

πŸ”— Television

TV detector vans are vans, which, according to the BBC, contain equipment that can detect the presence of television sets in use. The vans are operated by contractors working for the BBC, to enforce the television licensing system in the UK, the Channel Islands and on the Isle of Man. The veracity of their operation has been called into question in the media.

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πŸ”— Operation Snow White

πŸ”— United States πŸ”— Espionage πŸ”— Scientology πŸ”— Crime and Criminal Biography

Operation Snow White was a criminal conspiracy by the Church of Scientology during the 1970s to purge unfavorable records about Scientology and its founder, L. Ron Hubbard. This project included a series of infiltrations into and thefts from 136 government agencies, foreign embassies and consulates, as well as private organizations critical of Scientology, carried out by Church members in more than 30 countries. It was one of the largest infiltrations of the United States government in history, with up to 5,000 covert agents. This operation also exposed the Scientology plot "Operation Freakout", because Operation Snow White was the case that initiated the U.S. government's investigation of the Church.

Under this program, Scientology operatives committed infiltration, wiretapping, and theft of documents in government offices, most notably those of the U.S. Internal Revenue Service. Eleven highly placed Church executives, including Mary Sue Hubbard (third wife of founder L. Ron Hubbard and second-in-command of the organization), pleaded guilty and were convicted in federal court of obstructing justice, burglary of government offices, and theft of documents and government property. The case was United States v. Mary Sue Hubbard et al., 493 F.Supp. 209 (D.D.C. 1979).

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πŸ”— Karmarkar's algorithm – Patent controversy – can mathematics be patented?

πŸ”— Mathematics

Karmarkar's algorithm is an algorithm introduced by Narendra Karmarkar in 1984 for solving linear programming problems. It was the first reasonably efficient algorithm that solves these problems in polynomial time. The ellipsoid method is also polynomial time but proved to be inefficient in practice.

Denoting n {\displaystyle n} as the number of variables and L {\displaystyle L} as the number of bits of input to the algorithm, Karmarkar's algorithm requires O ( n 3.5 L ) {\displaystyle O(n^{3.5}L)} operations on O ( L ) {\displaystyle O(L)} -digit numbers, as compared to O ( n 6 L ) {\displaystyle O(n^{6}L)} such operations for the ellipsoid algorithm. The runtime of Karmarkar's algorithm is thus

O ( n 3.5 L 2 β‹… log ⁑ L β‹… log ⁑ log ⁑ L ) , {\displaystyle O(n^{3.5}L^{2}\cdot \log L\cdot \log \log L),}

using FFT-based multiplication (see Big O notation).

Karmarkar's algorithm falls within the class of interior-point methods: the current guess for the solution does not follow the boundary of the feasible set as in the simplex method, but moves through the interior of the feasible region, improving the approximation of the optimal solution by a definite fraction with every iteration and converging to an optimal solution with rational data.

πŸ”— List of Largest US Bank Failures

πŸ”— United States πŸ”— Finance & Investment πŸ”— Lists πŸ”— Business

This is a list of the largest United States bank failures with respect to total assets under management at the time of the bank failure (banks with $1.0 billion or more in assets are listed here). Assets of the banks listed here are figures provided by the Federal Deposit Insurance Corporation.

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πŸ”— Daniel W. Dobberpuhl

πŸ”— Biography πŸ”— Computing πŸ”— Biography/science and academia

Daniel "Dan" William Dobberpuhl (March 25, 1945 – October 26, 2019) was an electrical engineer in the United States who led several teams of microprocessor designers.

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πŸ”— "The Siege of Caffa" – The earliest known use of Biological Warfare

πŸ”— Military history πŸ”— Military history/Military science, technology, and theory πŸ”— Ukraine πŸ”— Military history/Medieval warfare

The Siege of Caffa was a 14th-century military encounter when Jani Beg of the Golden Horde sieged the city of Caffa, (today Feodosia) between two periods in the 1340s. The city of Caffa, a Genoese colony, was a vital trading hub located in Crimea. The city was then part of Gazaria, a group of seven ports located in Crimea and belonging to the maritime empire of the Republic of Genoa. The event is historically significant primarily because it is believed to be one of the earliest instances of biological warfare.

The siege of Caffa was characterized by intense military tactics from both sides. After several years of siege, the armies of the Horde were forced to withdraw. The siege is famous for a story recounted by Italian notary Gabriel de Mussis, which attributed the subsequent spread of the Black Death to plague-infested corpses having been launched over the walls at the end of the siege.