OpenLLM-France/wikimedia huggingface dataset:
# Security Policy Framework

The Security Policy Framework (or "SPF") is a set of high-level policies on security, mainly affecting the UK government and its suppliers.
The structure has changed over time. Version 11 was published in October 2013; it has 20 "Mandatory Requirements" grouped into four policy areas. Previously the SPF had as many as 70 Mandatory Requirements, which were more detailed, and which were grouped into 7 areas:
    1: Governance, Risk Management & Compliance
    2: Protective Marking & Asset Control
    3: Personnel Security
    4: Information Security & Assurance
    5: Physical Security
    6: Counter-Terrorism
    7: Business Continuity
These mandatory requirements are a baseline which apply to all UK government departments; higher requirements may apply in some cases. Public-sector bodies are responsible for managing their own technical security risks, but can draw on expertise and guidelines provided by CESG and the Cabinet Office. The Centre for Protection of National Infrastructure also helps protect critical infrastructure. The Ministry of Defence has its own separate policies and systems.
The SPF superseded the Manual of Protective Security. Part of the SPF is produced by CESG, and part by the Cabinet Office's Security Policy Division.
# Selim Sivad: A Tribute to Miles Davis

Selim Sivad: The Music of Miles Davis is an album by the jazz group the World Saxophone Quartet released on the Canadian Justin Time label. The album features performances by Hamiet Bluiett, John Purcell, Oliver Lake and David Murray, with guests Jack DeJohnette, Chief Bey, Okyerema Asante, and Titos Sompa and is dedicated to Miles Davis.

## Reception

Professional ratings :
| Review scores ||
| Source | Rating |
| AllMusic | |
| The Penguin Guide to Jazz Recordings | |
The AllMusic review by Tim Sheridan awarded the album 4 stars, stating, "While there is a plethora of Miles Davis tribute albums out there, this one is interesting for the basic fact that this horn quartet attempts to evoke his spirit without the use of a trumpet. To add spice, they employ African drums, with kalimba and voice."
The authors of the Penguin Guide to Jazz Recordings wrote: "the WSQ's take on Miles Davis's... career is cast very much in the band's own idiom... Miles's music is comprehensively rethought rather than merely pastiched... A brilliant, beautiful record."
Ed Hazell, writing for The Phoenix, stated: "There's solid blowing from everyone... WSQ works as a jazz band because every member plays like a drum, and here the presence of percussionists makes the rhythmic roots of even the most abstract moments doubly clear."
A reviewer for All About Jazz commented: "Compared to the earlier WSQ+drums records, Selim Sivad includes a greater variety of improvisational approaches... The expanded quartet expresses a clear appreciation for the wide range of styles explored by Miles Davis during his career, while endowing the (mostly) Davis compositions with its own personal touch. Of course, it's an ambitious project to interpret the works of Miles Davis using four saxophones and four drummers—but amazingly, the WSQ succeeds."

## Track listing

* "Seven Steps To Heaven" (Miles Davis, Feldman) - 6:12
* "Selim" - 7:30
* "Freddie Freeloader" - 6:48
* "The Road To Nefertiti" (Bluiett, Lake, Murray, Purcell) - 9:59
* "Tutu" (Miller) - 6:52
* "Blue in Green" - 5:31
* "All Blues" - 9:50
    All compositions by Miles Davis except as indicated.

## Personnel

* Hamiet Bluiett — baritone saxophone, contra-alto clarinet
* John Purcell — saxello, alto flute
* Oliver Lake — alto saxophone, flute
* David Murray — tenor saxophone, bass clarinet
* Jack DeJohnette — drums, piano
* Chief Bey — Ashiko African drums
* Okyerema Asante — African drums, percussion, kalimba
* Titos Sompa — African drums, percussion, kalimba, voice
# Selene Preciado

Selene Preciado is an art curator and expert in Latin American art who is based out of the Greater Los Angeles area.

## Biography

Selene Preciado was born in 1982 in Tijuana, Mexico. She currently lives in Long Beach, California.
Preciado focuses on Latin American art. Preciado and Richard Montoya (the son of José Montoya) co-curated “José Montoya’s Abundant Harvest," a survey of over 2000 of Montoya's works on paper, at the Fowler Museum at the University of California, Los Angeles. She and Idurre Alonso co-curated the inaugural presentation “Customizing Language” at the Los Angeles Contemporary Exhibitions, which examines the relationship between language and political power. She and Alma Ruiz organized the Japanese art exhibition "Gas Giant" by Jacob Hashimoto at MOCA Pacific Design Center. With Cecilia Fajardo-Hill, she co-curated XicanXperimental Body, a multidisciplinary exploration of Chicanx art from the 1970s through the present, organized by the Phoenix Art Museum. It will open at the Pérez Art Museum Miami in 2021.
Preciado works as a program assistant and spokesperson at the Getty Foundation. Preciado was a part of their $16 million 'Pacific Standard Time: LA / LA' initiative. She has also been a curator at the Museum of Latin American Art and the San Diego Museum of Art.
# Self-perpetuation

Self-perpetuation, the capability of something to cause itself to continue to exist, is one of the main characteristics of life. Organisms' capability of reproduction leads to self-perpetuation of the species, if not to the individual. Populations self-perpetuate and grow. Entire ecosystems show homeostasis, and thus perpetuate themselves. The slow modifying effect of succession and similar shifts in the composition of the system can, however, not be neglected in the long run. Overall, life's object's capabilities of self-perpetuation are always accompanied by evolution, a perfect steady state of the biological system is never reached. Sexual reproduction is also a form of imperfect self-replication and thus imperfect self-perpetuation because of recombination and mutation. Organisms are not like self-replicating machine but amass random modifications from generation to generation. The property of self-perpetuation in the strict sense thus only applies to life itself.
In a social context, self-perpetuation is tied to reflexivity and (usually) positive feedback loops:
   To overcome strong prior beliefs, strong evidence to the contrary is needed. If a person is predisposed to choosing a certain action, the advice from an advisor who sets a low threshold for recommending the alternative action is not of much use. The preference for like-minded advisors who supply coarse information implies that the advice a person receives is likely to reinforce his existing priors. This effect can lead to polarisation of opinion and the emergence of self-serving beliefs. The learning process is prolonged and the induced short run bias can become perpetual if information is costly
Depending on the time scope or the context, self-perpetuation either depends on self-sustainability, or is equivalent to it. While we may talk about the self-sustainability of an ecosystem, this depends amongst other factor on the self-perpetuation of its constituting species.
In computer science, self-reproducing programs constitute an incomplete metaphor for self-perpetuation. A better analogue can be seen in computer viruses which are actually able to self-reproduce - given a suitable computing environment.
# Sefer Hamitzvot (disambiguation)

Sefer Hamitzvot is a book by Moses Maimonides listing the Jewish commandments.
Sefer Hamitzvot (lit. "Book of the Commandments" in Hebrew) may also refer to:
* Derech Mitzvosecha (also called Sefer Hamitzvos), a Hasidic work by Rabbi Menachem Mendel Schneersohn published in 1912–1913
* Sefer ha-Mitzvot, a book by Anan ben David, published c. 770
# Selura

Selura is a lake in the municipality of Flekkefjord in Agder county, Norway.

## Location

The 5.7-square-kilometre (2.2 sq mi) lake is located at an elevation of 32 metres (105 ft) above sea level and it is about 130 metres (430 ft) at its deepest. The lake lies immediately northeast of the town of Flekkefjord
Selurafossen, the waterfall at the outflow of Lake Selura, historically provided a source of power for some industries, including a barrel factory and tannery in Flekkefjord.
# Senator Otis

Senator Otis may refer to:
* George L. Otis (1829–1882), Minnesota State Senate
* Harrison Gray Otis (politician) (1765–1848), U.S. Senator from Massachusetts
* James Otis (New York politician) (1836–1898), New York State Senate
* John Otis (Maine politician) (1801–1856), Maine State Senate
# Senator Grooms

Senator Grooms may refer to:
* Larry Grooms (born 1964), South Carolina Senate
* Ron Grooms (born 1944), Indiana Carolina Senate
# Sega (Upper Egypt)

šꜣj sgꜣ in hieroglyphs :
Era: 1st Intermediate Period (2181–2055 BC) :
Sega or Shai-Sega (meaning Meadows of Sega) was an ancient Egyptian town located in the 4th Upper Egyptian nome. It is first attested in the tomb of Ankhtifi, the nomarch of Hierakonpolis loyal to the rulers of the 10th Dynasty in Heracleopolis Magna.

## Siege by Ankhtifi

In his tomb, Ankhtifi recalls siding with Heracleopolitan kings by initiating a campaign against a coalition of Thebes and Coptos (4th and 5th Upper Egyptian nomes respectively). Sailing downstream from Hefat (modern day El-Mo'alla), he claims finding no resistance from the Thebans in a fortress called Semekhsen near modern-day Armant. He then sails further downstream, where he claims that residents of a town called Shai-Sega have bolted its door bolts, in fear of Ankhtifi. He decides to lay siege on the town.

## Location

The town's only attestation hitherto comes from the tomb of Ankhtifi and it is not mentioned in other periods of ancient Egyptian history, rendering it a lost city. Some Egyptologists place it south of the modern day village of Khuzam, 17 km (11 mi) north of Luxor.
# Sega, S.A. SONIC

Sega, S.A. SONIC (also known as Segasa and Segasa d.b.a. Sonic) was a Spanish coin-operated amusement machines company established by Sega Enterprises-related shareholders incorporated by Bertram Leroy Siegel as MD in March 1968, which lasted until its dissolution in 2006 – under the management of Eduardo Morales Hermo, as Marketing Director first, Vice President and CEO, who acquired the company from original shareholders Martin Bromley, Richard Stewart & Raymonf Lemaire in 1994.

## History

In 1972, the company was a pioneer of the import of the video arcade games to Europe, starting with Pong, followed by Space Invaders, Galaxian and Asteroids. They produced pinball machines between 1972 and 1986. First, they imported American pinball machines during the sixties and seventies and later decided to make their own. Their most successful pinball machines were produced under the brand name SONIC. In 1973, the company moved to new, larger facilities located in Parla, becoming registered as Sega.S.A Sonic, although commercially it continues to use the name Segasa.

## List of Sega, S.A. SONIC Pinball Machines

* Astro-Flite
* Baby Doll
* Big Ben
* Big Ben
* Cannes
* Casbah
* Casino Royale
* Darling
* Dealer's Choice
* Gulfstream
* High Ace
* Lucky Ace
* Monaco
* Spanish Eyes
* Travel Time
* Triple Action

## List of Sega, S.A. SONIC Pinball Machines under the brand name SONIC

* Bird Man
* Butterfly
* Cherry Bell
* Chorus Line
* Faces
* Gamatron
* Hang-On
* Jai-Alai..
* Joker's Wild
* Mars Trek
* Night Fever
* Odin Deluxe
* Pole Position
* Prospector
* Solar Wars
* Space Queen
* Star Wars
* Star-Flite
* Storm
* Super Straight
* Third World
# Senir

Senir may refer to:
* Senirkent, a district of Isparta Province, Turkey
* Senir, Gündoğmuş, a village in the district of Gündoğmuş, Antalya Province, Turkey
* Senir, Silifke a village in the district of Silifke, Mersin Province, Turkey
* Senirköyü, Şuhut, a village in the district of Şuhut, Afyonkarahisar Province, Turkey
* Snir, a kibbutz in Israel (Snir and Senir are English spelling variations of the same Semitic name)
* Mount Hermon, which is sometimes called Senir in the Hebrew Bible, as a whole or just one of its peaks
# Sepia saya

Sepia saya is a species of cuttlefish known only from its type locality in the southwestern Indian Ocean. It lives at depths of 87 to 117 m.
Sepia saya grows to a mantle length of 90 mm.
The type specimen was collected near the Saya-de-Malha Bank in the Indian Ocean (10°30′S 61°10′E﻿ / ﻿10.500°S 61.167°E﻿ / -10.500; 61.167 to 10°32′S 61°11′E﻿ / ﻿10.533°S 61.183°E﻿ / -10.533; 61.183). It is deposited at the Zoological Museum in Moscow.
# Sennholz

Sennholz is a surname. Notable people with the surname include:
* Gustav Sennholz (1850−1895), German horticulturalist
* Hans Sennholz (1922–2007), German-American economist
# Serbia–Switzerland relations

Serbia–Switzerland relations are the bilateral relations between Serbia and Switzerland. Both countries established diplomatic relations in 1916. Switzerland has an embassy in Belgrade. Serbia has an embassy in Bern and two general consulates (in Geneva and Zürich).

## Assassination plot

In 2022, Swiss media reported that one of Switzerland’s top prosecutors (Dick Marty) was the target of an assassination plot by the Serbian government and Serbian mafia.

## Diaspora

There are around 59,000 people of Serbian descent living in Switzerland. The Serbs are the ninth largest foreign population in Switzerland.
# Sergio Almirón

Sergio Almiron is the name of three Argentine footballers:
* Sergio Almirón (footballer, born 1958), Argentine football centre-forward and World Cup winner
* Sergio Almirón (footballer, born 1980), Argentine football manager and former midfielder
* Sergio Almirón (footballer, born 1985), Argentine football forward for Carlos Stein
# Sergio Flores (born 1985)

Dustin Sergio Flores (born February 22, 1985) is an American former soccer player of Bolivian descent. He played as either a striker or a winger.
Flores has represented the United States at U18 and U20 levels. He has been on the roster of Real Salt Lake, The Strongest of Bolivia and Chacarita Juniors of Argentina. He signed for Crystal Palace Baltimore in 2007. In five pre-season games for Crystal Palace Baltimore in their first ever season, Flores scored eight goals.
He retired from professional soccer at the age of 23, and currently lives in Maryland.

## Career statistics

    (correct as 27 September 2008)
| Club | Season | League | League | League | Cup | Cup | Cup | Play-Offs | Play-Offs | Play-Offs | Total | Total | Total |
| Club | Season | Apps | Goals | Assists | Apps | Goals | Assists | Apps | Goals | Assists | Apps | Goals | Assists |
| Crystal Palace Baltimore | 2007 | 20 | 3 | 3 | 1 | 0 | 0 | - | - | - | 21 | 3 | 3 |
| Crystal Palace Baltimore | 2008 | 12 | 2 | 1 | 2 | 0 | 0 | 1 | 0 | 0 | 15 | 2 | 1 |
| Total | 2007–2008 | 32 | 5 | 4 | 3 | 0 | 0 | 1 | 0 | 0 | 36 | 5 | 4 |
# Sergei Safronov

Sergei Safronov may refer to:
* Sergei Safronov (fighter pilot) (died 1960), senior lieutenant in the Soviet Union air force
* Sergei Safronov (Hero of the Soviet Union) (1919–1983), Russian aviator
# Sergey Aslanyan

Sergey, or Sergei Aslanyan may refer to:
* Sergei Aslanyan (journalist) (born 1966), Russian journalist
* Sergey Aslanyan (entrepreneur) (born 1973), Russian entrepreneur
# Seux

Seux (French pronunciation:) is a commune in the Somme department in Hauts-de-France in northern France.

## Geography

Seux is situated 7 miles (11 km) southwest of Amiens, on the D95e road.
# Serre's property FA

In mathematics, Property FA is a property of groups first defined by Jean-Pierre Serre.
A group G is said to have property FA if every action of G on a tree has a global fixed point.
Serre shows that if a group has property FA, then it cannot split as an amalgamated product or HNN extension; indeed, if G is contained in an amalgamated product then it is contained in one of the factors. In particular, a finitely generated group with property FA has finite abelianization.
Property FA is equivalent for countable G to the three properties: G is not an amalgamated product; G does not have Z as a quotient group; G is finitely generated. For general groups G the third condition may be replaced by requiring that G not be the union of a strictly increasing sequence of subgroup.
Examples of groups with property FA include SL$_3$(Z) and more generally G(Z) where G is a simply-connected simple Chevalley group of rank at least 2. The group SL$_2$(Z) is an exception, since it is isomorphic to the amalgamated product of the cyclic groups C$_4$ and C$_6$ along C$_2$.
Any quotient group of a group with property FA has property FA. If some subgroup of finite index in G has property FA then so does G, but the converse does not hold in general. If N is a normal subgroup of G and both N and G/N have property FA, then so does G.
It is a theorem of Watatani that Kazhdan's property (T) implies property FA, but not conversely. Indeed, any subgroup of finite index in a T-group has property FA.

## Examples

The following groups have property FA:
* A finitely generated torsion group;
* SL$_3$(Z);
* The Schwarz group $\left\langle {a,b:a^{A}=b^{B}=(ab)^{C}=1}\right\rangle$ for integers A,B,C ≥ 2;
* SL$_2$(R) where R is the ring of integers of an algebraic number field which is not Q or an imaginary quadratic field.
The following groups do not have property FA:
* SL$_2$(Z);
* SL$_2$(R$_D$) where R$_D$ is the ring of integers of an imaginary quadratic field of discriminant not −3 or −4.
# Serre-Nerpol

Serre-Nerpol (French pronunciation:) is a commune in the Isère department in southeastern France.
# Serre's modularity conjecture

In mathematics, Serre's modularity conjecture, introduced by Jean-Pierre Serre (1975, 1987), states that an odd, irreducible, two-dimensional Galois representation over a finite field arises from a modular form. A stronger version of this conjecture specifies the weight and level of the modular form. The conjecture in the level 1 case was proved by Chandrashekhar Khare in 2005, and a proof of the full conjecture was completed jointly by Khare and Jean-Pierre Wintenberger in 2008.

## Formulation

The conjecture concerns the absolute Galois group $G_{\mathbb {Q} }$ of the rational number field $\mathbb {Q}$.
Let $\rho$ be an absolutely irreducible, continuous, two-dimensional representation of $G_{\mathbb {Q} }$ over a finite field $F=\mathbb {F} _{\ell ^{r}}$.
    $\rho \colon G_{\mathbb {Q} }\rightarrow \mathrm {GL} _{2}(F).$
Additionally, assume $\rho$ is odd, meaning the image of complex conjugation has determinant -1.
To any normalized modular eigenform
    $f=q+a_{2}q^{2}+a_{3}q^{3}+\cdots$
of level $N=N(\rho )$, weight $k=k(\rho )$, and some Nebentype character
    $\chi \colon \mathbb {Z} /N\mathbb {Z} \rightarrow F^{*}$,
a theorem due to Shimura, Deligne, and Serre-Deligne attaches to $f$ a representation
    $\rho _{f}\colon G_{\mathbb {Q} }\rightarrow \mathrm {GL} _{2}({\mathcal {O}}),$
where ${\mathcal {O}}$ is the ring of integers in a finite extension of $\mathbb {Q} _{\ell }$. This representation is characterized by the condition that for all prime numbers $p$, coprime to $N\ell$ we have
    $\operatorname {Trace} (\rho _{f}(\operatorname {Frob} _{p}))=a_{p}$
and
    $\det(\rho _{f}(\operatorname {Frob} _{p}))=p^{k-1}\chi (p).$
Reducing this representation modulo the maximal ideal of ${\mathcal {O}}$ gives a mod $\ell$ representation ${\overline {\rho _{f}}}$ of $G_{\mathbb {Q} }$.
Serre's conjecture asserts that for any representation $\rho$ as above, there is a modular eigenform $f$ such that
    ${\overline {\rho _{f}}}\cong \rho$.
The level and weight of the conjectural form $f$ are explicitly conjectured in Serre's article. In addition, he derives a number of results from this conjecture, among them Fermat's Last Theorem and the now-proven Taniyama–Weil (or Taniyama–Shimura) conjecture, now known as the modularity theorem (although this implies Fermat's Last Theorem, Serre proves it directly from his conjecture).

## Optimal level and weight

The strong form of Serre's conjecture describes the level and weight of the modular form.
The optimal level is the Artin conductor of the representation, with the power of $l$ removed.

## Proof

A proof of the level 1 and small weight cases of the conjecture was obtained in 2004 by Chandrashekhar Khare and Jean-Pierre Wintenberger, and by Luis Dieulefait, independently.
In 2005, Chandrashekhar Khare obtained a proof of the level 1 case of Serre conjecture, and in 2008 a proof of the full conjecture in collaboration with Jean-Pierre Wintenberger.
# Sextans (coin)

The sextans was an Ancient Roman bronze coin produced during the Roman Republic valued at one-sixth of an as (2 unciae). An as was roughly 324 grams in weight, thus leaving the sextans at about 54 grams. However, the effects of the Second Punic War on the Republic's economy resulted in a reduction in weight, where the as reduced to about 50 grams, resulting in the sextans weighing about 8 grams. The most common design for the sextans was the bust of Mercury and two pellets (indicating two unciae) on the obverse and the prow of a galley on the reverse. Earlier types depicted a scallop shell, a caduceus, or other symbols on the obverse.
# Shadow Moses

Shadow Moses may refer to:
* Shadow Moses, a fictional location and site of the 'Shadow Moses Incident' in the video game Metal Gear Solid
* "Shadow Moses" (song), a 2013 song by Bring Me the Horizon
# Sers, Tunisia

Sers, also Le Sers or Es Sers, is a town and commune in the Kef Governorate, Tunisia. It is located 35.5 kilometres (22.1 mi) by road southeast of El Kef. As of 2004 it had a population of 11,927. Its economic activity is mainly dominated by agriculture, including cereal production.
It is located at the foot of Jebel Maiza (887 m), which is part of the Tunisian ridge. It is described as a "French railway town sitting in the middle of a vast natural bowl that contains some of the most fertile land in the country." Its past dates back to antiquity, when it was the capital of the kingdom known as Zama Regia. Following the defeat of the Carthaginians at the Battle of Zama, Zama Regia was romanized as Thusca.
Sers has a local football team, Wided Sportif Sers. It currently plays in the 2nd football professional league.
# Shane Getkate

Shane Charles Getkate (born 2 October 1991) is a South African-born Irish cricketer. Getkate was born with Wolff–Parkinson–White syndrome, which caused him to collapse on field during an under-19 game in June 2011. In January 2020, he was one of nineteen players to be awarded a central contract from Cricket Ireland, the first year in which all contracts were awarded on a full-time basis.

## Domestic and T20 career

He made his Twenty20 cricket debut for Northern Knights in the 2017 Inter-Provincial Trophy on 26 May 2017. He made his List A debut for Northern Knights in the 2017 Inter-Provincial Cup on 29 May 2017. He made his first-class debut for Northern Knights in the 2017 Inter-Provincial Championship on 30 May 2017.
In April 2019, he was one of five cricketers to be awarded with an Emerging Player Contract by Cricket Ireland, ahead of the 2019 domestic season. In July 2019, he was selected to play for the Belfast Titans in the inaugural edition of the Euro T20 Slam cricket tournament. However, the following month the tournament was cancelled.

## International career

In January 2019, he was named in Ireland's Twenty20 International (T20I) squads for the Oman Quadrangular Series and the series against Afghanistan in India. He made his T20I debut for Ireland against Oman on 13 February 2019, becoming Ireland's 700th international cap.
In June 2019, he was named in the Ireland Wolves squad for their home series against the Scotland A cricket team. Later the same month, he was named in Ireland's squad for their series against Zimbabwe. He made his One Day International (ODI) debut for Ireland against Zimbabwe on 1 July 2019.
In September 2019, he was named in Ireland's squad for the 2019 ICC T20 World Cup Qualifier tournament in the United Arab Emirates. In February 2021, Getkate was named in the Ireland Wolves' squad for their tour to Bangladesh. In September 2021, Getkate was named in Ireland's provisional squad for the 2021 ICC Men's T20 World Cup.