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๐Ÿ”— The Nordic Model

๐Ÿ”— Economics ๐Ÿ”— Politics

The Nordic model comprises the economic and social policies as well as typical cultural practices common to the Nordic countries (Denmark, Finland, Iceland, Norway, and Sweden). This includes a comprehensive welfare state and multi-level collective bargaining based on the economic foundations of social corporatism, with a high percentage of the workforce unionized and a sizable percentage of the population employed by the public sector (roughly 30% of the work force in areas such as healthcare, education, and government). Although it was developed in the 1930s under the leadership of social democrats, the Nordic model began to gain attention after World War II.

The three Scandinavian countries are constitutional monarchies, while Finland and Iceland have been republics since the 20th century. As of 2021, the Nordic countries are described as being highly democratic and all have a unicameral form of governance and use proportional representation in their electoral systems. Although there are significant differences among the Nordic countries, they all have some common traits. These include support for a universalist welfare state aimed specifically at enhancing individual autonomy and promoting social mobility, a corporatist system involving a tripartite arrangement where representatives of labour and employers negotiate wages, labour market policy is mediated by the government, and a commitment to private ownership within a market-based mixed economy, with Norway being a partial exception due to a large number of state-owned enterprises and state ownership in publicly listed firms. As of 2020, all of the Nordic countries rank highly on the inequality-adjusted HDI and the Global Peace Index as well as being ranked in the top 10 on the World Happiness Report.

Over the last few decades, the traditional Nordic model has transformed in some ways, including increased deregulation and expanding privatization of public services. However, the Nordic model is still distinguished from other models by the strong emphasis on public services and social investment.

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๐Ÿ”— Zone System

๐Ÿ”— Film ๐Ÿ”— Film/Filmmaking ๐Ÿ”— Photography ๐Ÿ”— Photography/History of photography

The Zone System is a photographic technique for determining optimal film exposure and development, formulated by Ansel Adams and Fred Archer. Adams described the Zone System as "[...] not an invention of mine; it is a codification of the principles of sensitometry, worked out by Fred Archer and myself at the Art Center School in Los Angeles, around 1939โ€“40."

The technique is based on the late 19th century sensitometry studies of Hurter and Driffield. The Zone System provides photographers with a systematic method of precisely defining the relationship between the way they visualize the photographic subject and the final results. Although it originated with black-and-white sheet film, the Zone System is also applicable to roll film, both black-and-white and color, negative and reversal, and to digital photography.

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๐Ÿ”— Pรณlya Urn Model

๐Ÿ”— Statistics

In statistics, a Pรณlya urn model (also known as a Pรณlya urn scheme or simply as Pรณlya's urn), named after George Pรณlya, is a type of statistical model used as an idealized mental exercise framework, unifying many treatments.

In an urn model, objects of real interest (such as atoms, people, cars, etc.) are represented as colored balls in an urn or other container. In the basic Pรณlya urn model, the urn contains x white and y black balls; one ball is drawn randomly from the urn and its color observed; it is then returned in the urn, and an additional ball of the same color is added to the urn, and the selection process is repeated. Questions of interest are the evolution of the urn population and the sequence of colors of the balls drawn out.

This endows the urn with a self-reinforcing property sometimes expressed as the rich get richer.

Note that in some sense, the Pรณlya urn model is the "opposite" of the model of sampling without replacement, where every time a particular value is observed, it is less likely to be observed again, whereas in a Pรณlya urn model, an observed value is more likely to be observed again. In both of these models, the act of measurement has an effect on the outcome of future measurements. (For comparison, when sampling with replacement, observation of a particular value has no effect on how likely it is to observe that value again.) In a Pรณlya urn model, successive acts of measurement over time have less and less effect on future measurements, whereas in sampling without replacement, the opposite is true: After a certain number of measurements of a particular value, that value will never be seen again.

One of the reasons for interest in this particular rather elaborate urn model (i.e. with duplication and then replacement of each ball drawn) is that it provides an example in which the count (initially x black and y white) of balls in the urn is not concealed, which is able to approximate the correct updating of subjective probabilities appropriate to a different case in which the original urn content is concealed while ordinary sampling with replacement is conducted (without the Pรณlya ball-duplication). Because of the simple "sampling with replacement" scheme in this second case, the urn content is now static, but this greater simplicity is compensated for by the assumption that the urn content is now unknown to an observer. A Bayesian analysis of the observer's uncertainty about the urn's initial content can be made, using a particular choice of (conjugate) prior distribution. Specifically, suppose that an observer knows that the urn contains only identical balls, each coloured either black or white, but he does not know the absolute number of balls present, nor the proportion that are of each colour. Suppose that he holds prior beliefs about these unknowns: for him the probability distribution of the urn content is well approximated by some prior distribution for the total number of balls in the urn, and a beta prior distribution with parameters (x,y) for the initial proportion of these which are black, this proportion being (for him) considered approximately independent of the total number. Then the process of outcomes of a succession of draws from the urn (with replacement but without the duplication) has approximately the same probability law as does the above Pรณlya scheme in which the actual urn content was not hidden from him. The approximation error here relates to the fact that an urn containing a known finite number m of balls of course cannot have an exactly beta-distributed unknown proportion of black balls, since the domain of possible values for that proportion are confined to being multiples of 1 / m {\displaystyle 1/m} , rather than having the full freedom to assume any value in the continuous unit interval, as would an exactly beta distributed proportion. This slightly informal account is provided for reason of motivation, and can be made more mathematically precise.

This basic Pรณlya urn model has been enriched and generalized in many ways.

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๐Ÿ”— 1989 Belgium MiG-23 crash

๐Ÿ”— Aviation ๐Ÿ”— Soviet Union ๐Ÿ”— Military history ๐Ÿ”— Military history/Military aviation ๐Ÿ”— Military history/North American military history ๐Ÿ”— Military history/United States military history ๐Ÿ”— Aviation/Aviation accident ๐Ÿ”— Military history/Cold War ๐Ÿ”— Military history/Russian, Soviet and CIS military history ๐Ÿ”— Belgium

On 4 July 1989, a pilotless MiG-23 jet fighter of the Soviet Air Forces crashed into a house in Kortrijk, Belgium, killing one person. The pilot had ejected over an hour earlier near Koล‚obrzeg, Poland, after experiencing technical problems, but the aircraft continued flying for around 900ย km (600ย mi) before running out of fuel and descending into the ground.

๐Ÿ”— Long-term nuclear waste warning messages

๐Ÿ”— Linguistics ๐Ÿ”— Energy ๐Ÿ”— Linguistics/Philosophy of language

Long-term nuclear waste warning messages are intended to deter human intrusion at nuclear waste repositories in the far future, within or above the order of magnitude of 10,000 years. Nuclear semiotics is an interdisciplinary field of research, first done by the American Human Interference Task Force in 1981.

A 1993 report from Sandia National Laboratories recommended that such messages be constructed at several levels of complexity. They suggested that the sites should include foreboding physical features which would immediately convey to future visitors that the site was both man-made and dangerous, as well as providing pictographic information attempting to convey some details of the danger, and written explanations for those able to read it.

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๐Ÿ”— Bellard's Formula

๐Ÿ”— Mathematics

Bellard's formula is used to calculate the nth digit of ฯ€ in base 16.

Bellard's formula was discovered by Fabrice Bellard in 1997. It is about 43% faster than the Baileyโ€“Borweinโ€“Plouffe formula (discovered in 1995). It has been used in PiHex, the now-completed distributed computing project.

One important application is verifying computations of all digits of pi performed by other means. Rather than having to compute all of the digits twice by two separate algorithms to ensure that a computation is correct, the final digits of a very long all-digits computation can be verified by the much faster Bellard's formula.

Formula:

ฯ€ = 1 2 6 โˆ‘ n = 0 โˆž ( โˆ’ 1 ) n 2 10 n ( โˆ’ 2 5 4 n + 1 โˆ’ 1 4 n + 3 + 2 8 10 n + 1 โˆ’ 2 6 10 n + 3 โˆ’ 2 2 10 n + 5 โˆ’ 2 2 10 n + 7 + 1 10 n + 9 ) {\displaystyle {\begin{aligned}\pi ={\frac {1}{2^{6}}}\sum _{n=0}^{\infty }{\frac {(-1)^{n}}{2^{10n}}}\,\left(-{\frac {2^{5}}{4n+1}}\right.&{}-{\frac {1}{4n+3}}+{\frac {2^{8}}{10n+1}}-{\frac {2^{6}}{10n+3}}\left.{}-{\frac {2^{2}}{10n+5}}-{\frac {2^{2}}{10n+7}}+{\frac {1}{10n+9}}\right)\end{aligned}}}

๐Ÿ”— In-flight surgery with a coat-hanger and silverware

๐Ÿ”— Biography

William Angus Wallace (born 31 October 1948) is a Scottish orthopaedic surgeon. He is Professor of Orthopaedic and Accident Surgery at the Faculty of Medicine & Health Sciences of the University of Nottingham. He came to widespread public notice for a life-saving surgery he performed using improvised equipment on a British Airways flight in 1995, and for treating Wayne Rooney before the 2006 FIFA World Cup.

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๐Ÿ”— Status-6 Oceanic Multipurpose System (Poseidon)

๐Ÿ”— Military history ๐Ÿ”— Military history/Military science, technology, and theory ๐Ÿ”— Military history/Weaponry ๐Ÿ”— Military history/Russian, Soviet and CIS military history ๐Ÿ”— Military history/Post-Cold War

The Poseidon (Russian: ะŸะพัะตะนะดะพะฝ, "Poseidon", NATO reporting name Kanyon), previously known by Russian codename Status-6 (Russian: ะกั‚ะฐั‚ัƒั-6), is an autonomous, nuclear-powered, and nuclear-armed unmanned underwater vehicle under development by Rubin Design Bureau, capable of delivering both conventional and nuclear payloads.

The Poseidon is one of the six new Russian strategic weapons announced by Russian President Vladimir Putin on 1ย Marchย 2018.

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๐Ÿ”— The โ€œTopgradingโ€ Interview Process

๐Ÿ”— Business

Topgrading is a corporate hiring and interviewing methodology that is intended to identify preferred candidates for a particular position. In the methodology, prospective employees undergo a 12-step process that includes extensive interviews, the creation of detailed job scorecards, research into job history, coaching, and more. After being interviewed and reference-checked, job candidates are grouped into one of three categories: A Players, B Players, or C Players. A Players have the most potential for high performance in their role while B and C Players may require more work to be successful. The methodology has been used by major corporations and organizations like General Electric, Lincoln Financial, Honeywell, Barclays, and the American Heart Association.

๐Ÿ”— I know that I know nothing

๐Ÿ”— Philosophy ๐Ÿ”— Philosophy/Logic ๐Ÿ”— Philosophy/Ancient philosophy ๐Ÿ”— Philosophy/Epistemology

"I know that I know nothing" is a saying derived from Plato's account of the Greek philosopher Socrates. Socrates himself was never recorded as having said this phrase, and scholars generally agree that Socrates only ever asserted that he believed that he knew nothing, having never claimed that he knew that he knew nothing. It is also sometimes called the Socratic paradox, although this name is often instead used to refer to other seemingly paradoxical claims made by Socrates in Plato's dialogues (most notably, Socratic intellectualism and the Socratic fallacy).

This saying is also connected or conflated with the answer to a question Socrates (according to Xenophon) or Chaerephon (according to Plato) is said to have posed to the Pythia, the Oracle of Delphi, in which the oracle stated something to the effect of "Socrates is the wisest person in Athens." Socrates, believing the oracle but also completely convinced that he knew nothing, was said to have concluded that nobody knew anything, and that he was only wiser than others because he was the only person who recognized his own ignorance.

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