OpenLLM-France/wikimedia huggingface dataset:
# Arne Rustadstuen

Arne Rustadstuen (14 December 1905 – 25 April 1978) was a Norwegian Nordic skier who competed in nordic combined and cross-country skiing in the 1930s. He won a bronze medal at the 1932 Winter Olympics in Lake Placid, New York, in the 50 km.
In addition, he won a complete set of medals at FIS Nordic World Ski Championships. In 1930, Rustadstuen won the 17 km cross-country event and earned a silver in the 50 km cross-country event while he earned a bronze in the Nordic combined in 1931. Rustadstuen won the men's 18 km at the Holmenkollen ski festival in 1934 and 1935. Because of his successes, Rustadstuen was awarded the Holmenkollen medal in 1935.

## Cross-country skiing results

All results are sourced from the International Ski Federation (FIS).

### Olympic Games

* 1 medal – (1 bronze)
| Year | Age | 18 km | 50 km | 4 × 10 km  relay |
| 1932 | 26 | 5 | Bronze | — |
| 1936 | 30 | 6 | — | — |

### World Championships

* 2 medals – (1 gold, 1 silver)
| Year | Age | 17 km | 18 km | 50 km | 4 × 10 km  relay |
| 1930 | 24 | Gold | — | Silver | — |
| 1931 | 25 | — | 7 | — | — |
| 1934 | 28 | — | 20 | DNF | — |
# Dearomatization reaction

A dearomatization reaction is an organic reaction in which the reactants are arenes and the products permanently lose their aromaticity. It is of some importance in synthetic organic chemistry for the organic synthesis of new building blocks and in total synthesis. Types of carbocyclic arene dearomization include hydrogenative (Birch reduction), alkylative, photochemical, thermal, oxidative, transition metal-assisted and enzymatic.

## Photochemical

Examples of photochemical reactions are those between certain arenes and alkenes forming [2+2] and [2+4] cycloaddition adducts.

## Enzymatic

Examples of enzymes capable of arene dearomatization are toluene dixoyhydrogenase, naphthalene dixoyhydrogenase and benzoyl CoA reductase.

## Transition metal-assisted

A classic example of transition metal-assisted dearomatization is the Buchner ring expansion. Catalytic asymmetric dearomatization reactions (CADA) are used in enantioselective synthesis.
# Archery at the 2016 South Asian Games

Archery at the 2016 South Asian Games were held in Guwahati, India from 5 – 9 February 2016.

## Medalists
### Recurve

| Event | Gold | Silver | Bronze |
| Men's individual details | Tarundeep Rai | Gurucharan Besra | Prem Prasad Pun |
| Men's team details | India Tarundeep Rai Gurucharan Besra Jayanta Talukdar | Sri Lanka Nipuna Senevirathne Indranath Sajeev de Silva | Bangladesh Sojeb Shiek Md. Tamumul Ishlam Md. Emdadl Haque |
| Women's individual details | Deepika Kumari | Bombayla Devi Laishram | Karma |
| Women's team details | India Deepika Kumari Bombayla Devi Laishram Laxmirani Majhi | Sri Lanka Dilhara Salgado Anuradha Karunaratne Suchini Ubeysiri | Bhutan Karma Sonam Deki Sonam Dema |
| Mixed team details | India Deepika Kumari Tarundeep Rai | Bangladesh Beauty Ray Sojeb Shiek | Bhutan Karma Jigme Norbu |

### Compound

| Event | Gold | Silver | Bronze |
| Men's individual details | Rajat Chauhan India | Abhishek Verma India | Tshewang Dorji Bhutan |
| Men's team details | India (IND) Rajat Chauhan Abhishek Verma Manash Jyoti Changamai | Bhutan (BHU) Tashi Peljor Tshewang Dorji Khendrup | Bangladesh (BAN) Md. Anowerul Kadar Suman Kumar Das Ehesan Ahmed |
| Women's individual details | Purvasha Shende India | Jyothi Surekha Vennam India | Tammanna Parvin Bangladesh |
| Women's team details | India (IND) Purvasha Shende Jyothi Surekha Vennam Lily Chanu Paonam | Bangladesh (BAN) Susmita Banik Tammanna Parvin Roksana Akter | – |
| Mixed team details | India (IND) Purvasha Shende Abhishek Verma | Bangladesh (BAN) Susmita Banik Md. Anowerul Kadar | – |

## Medal table

| Rank | Nation | Gold | Silver | Bronze | Total |
| 1 | India (IND) | 10 | 4 | 0 | 14 |
| 2 | Bangladesh (BAN) | 0 | 3 | 3 | 6 |
| 3 | Sri Lanka (SRI) | 0 | 2 | 0 | 2 |
| 4 | Bhutan (BHU) | 0 | 1 | 4 | 5 |
| 5 | Nepal (NEP) | 0 | 0 | 1 | 1 |
| Totals (5 entries) | Totals (5 entries) | 10 | 10 | 8 | 28 |
# Ain River (Haida Gwaii)

The Ain River is a river on Graham Island in the Haida Gwaii archipelago of the North Coast region of British Columbia, Canada, flowing southeast into Masset Inlet.

## Name

The name was conferred by George Dawson of the Geophysical Survey of Canada in 1878, who derived it from the Haida name Qua'nun.
# Ben Bolt, Texas

Ben Bolt is an unincorporated community and census-designated place (CDP) in south central Jim Wells County, Texas, United States, 7 miles (11 km) south of Alice on U.S. Route 281. It was first listed as a CDP in the 2020 census, with a population of 1,662.

## History

Ben Bolt was founded in 1904. The community took its name from the popular song "Ben Bolt and Sweet Alice".

## Geography

Ben Bolt is located at 27°38′51″N 98°5′0″W﻿ / ﻿27.64750°N 98.08333°W﻿ / 27.64750; -98.08333 (27.6475, -98.08333).

## Education

Most of Ben Bolt is served by the Ben Bolt-Palito Blanco ISD. A small portion is within the Alice Independent School District. The schools of the former district include Palito Blanco Elementary School for grades K-3, Ben Bolt Middle School for grades 4-8, and Ben Bolt-Palito Blanco High School for grades 9-12. Alice High School is of the latter district.

## Demographics

Ben Bolt first appeared as a census designated place in the 2020 U.S. Census.

### 2020 census

Ben Bolt CDP, Texas – Racial and ethnic composition Note: the US Census treats Hispanic/Latino as an ethnic category. This table excludes Latinos from the racial categories and assigns them to a separate category. Hispanics/Latinos may be of any race. :
| Race / Ethnicity (NH = Non-Hispanic) | Pop 2020 | % 2020 |
| White alone (NH) | 159 | 9.57% |
| Black or African American alone (NH) | 3 | 0.18% |
| Native American or Alaska Native alone (NH) | 3 | 0.18% |
| Asian alone (NH) | 1 | 0.06% |
| Pacific Islander alone (NH) | 0 | 0.00% |
| Other race alone (NH) | 2 | 0.12% |
| Mixed race or Multiracial (NH) | 8 | 0.48% |
| Hispanic or Latino (any race) | 1,486 | 89.41% |
| Total | 1,662 | 100.00% |
# Solovetsky Monastery uprising

The Solovetsky Monastery uprising (Russian: Соловецкое восстание) was an uprising of Old Believer monks, known as the Raskol, of the northern Solovetsky Monastery against the policies of Tsar Aleksey I. The uprising involved the siege of the Solovetsky Monastery by the Tsar's forces over the years from 1668 to 1676.

## Uprising

The uprising started in the summer of 1668, when the high-ranking clergy of the monastery rose in opposition to Patriarch Nikon’s ecclesiastic reform soon after his defrocking. The majority of regular monks came out against the centralization of the Russian Orthodox Church and the Russian government, which had been reinforcing this centralization. Lay brothers, monastic workers, and pilgrims (пришлые люди, or prishliye lyudi) protested against the feudal oppression and monastic serfdom regulations in particular. An estimated 450-500 rebels took part in the Solovetsky Monastery Uprising, which began under the slogan of the struggle for the "Old Faith" in connection with the Old Believers movement (see Raskol).
On June 22, 1668, a Streltsy unit under the command of I. Volkhov arrived at the Solovetsky Islands to suppress the rebels. The monastery locked itself up and refused to let the Streltsy in. The uprising was supported by local peasants and workers (работные люди, or rabotniye lyudi), which would allow the monastery to withstand more than seven years of siege without experiencing any serious difficulties with food supplies and other necessities. Beside the regular food assistance from the outside, many visiting workers, runaway soldiers, and even Streltsy made their way onto the island and joined the rebels. In the early 1670s, a large number of Stenka Razin’s supporters joined the monastery uprising, which boosted it even more.
The besieged would often sally out of the monastery under the leadership of elected sotniks, such as the runaway boyar kholop I. Voronin, monastery peasant S. Vasiliev. The runaway Don Cossacks P. Zapruda and G. Krivonoga supervised the construction of new fortifications. By 1674, there had already been some 1000 Streltsy and a large number of guns outside the walls of the Solovetsky Monastery. The siege was now headed by voyevoda Ivan Mescherinov. The rebels had been successfully defending themselves until their betrayal by a monk named Feoktist, who showed the Streltsy an unprotected window of the monastery’s White Tower. This brought about the end of the uprising, which was suppressed with incredible brutality in January 1676. Only sixty rebels out of five hundred survived the seizure of the monastery. Large supplies of food were discovered stored in the monastery which would have been sufficient to withstand siege for several more years. Almost all of the remaining insurgents were later executed.
# 1992–93 Georgian Cup

The 1992–93 Georgian Cup (also known as the David Kipiani Cup) was the forty-ninth season overall and third since independence of the Georgian annual football tournament.

## Preliminary round

| Team 1 | Score | Team 2 |
| Kiziki Tsnori | w/o | Salkhino Martvili |
| Tori Borjomi | 0–1 | Duruji Kvareli |
| Aragvi Dusheti | 1–0 | Algeti Marneuli |
| Kolkhi Gulripshi | w/o | Merani Tbilisi |
| Sioni Bolnisi | 5–0 | Bakhtrioni Akhmeta |
| Tskhinvali | 1–2 | Armazi-90 Tbilisi |
| Imedi Tbilisi | w/o | Sikharuli-90 Gagra |
| Guria-2 Lanchkhuti | 1–1 (5–6 p) | Imedi Laituri |
| Mertskhali Ozurgeti | 0–5 | Antsi Tbilisi |
| Armazi Mtskheta | 2–1 | Merani-91 Tbilisi |
| Sapovnela Terjola | 5–0 | Kazneti Madneuli |
| Magharoeli Chiatura | 2–0 | Rkoni Kaspi |

## Round of 32

| Team 1 | Agg.Tooltip Aggregate score | Team 2 | 1st leg | 2nd leg |
| Kiziki Tsnori | w/o | Mziuri Gali | 1–3 | – |
| Duruji Kvareli | w/o | Amirani Ochamchire | – | – |
| Guria Lanchkhuti | 3–3 (a) | Aragvi Dusheti | 2–0 | 1–3 |
| Kolkheti Khobi | w/o | Margveti Zestaponi | – | – |
| Merani Tbilisi | 3–5 | Batumi | 2–1 | 1–4 |
| Iveria Khashuri | 1–3 | Dila Gori | 1–2 | 0–1 |
| Sioni Bolnisi | 9–5 | Armazi-90 Tbilisi | 4–1 | 5–4 |
| Samgurali Tskaltubo | 6–1 | Imedi Tbilisi | 6–1 | 0–0 |
| Imedi Laituri | w/o | Tskhumi Sokhumi | 1–4 | – |
| Torpedo Kutaisi | 3–3 (a) | Antsi Tbilisi | 1–1 | 2–2 |
| Armazi Mtskheta | 5–7 | Samtredia | 3–2 | 2–5 |
| Gorda Rustavi | 3–4 | Sapovnela Terjola | 3–3 | 0–1 |
| Dinamo Tbilisi | 5–3 | Mretebi Tbilisi | 0–2 | 5–1 |
| Kolkheti-1913 Poti | 4–3 | Alazani Gurjaani | 2–0 | 2–3 |
| Kakheti Telavi | 5–5 (a) | Shevardeni-1906 Tbilisi | 3–3 | 2–2 |
| Magharoeli Chiatura | 4–3 | Odishi Zugdidi | 4–1 | 0–2 |

## Round of 16

| Team 1 | Agg.Tooltip Aggregate score | Team 2 | 1st leg | 2nd leg |
| Kiziki Tsnori | w/o | Duruji Kvareli | 0–3 | – |
| Margveti Zestaponi | 4–1 | Guria Lanchkhuti | 2–0 | 2–1 |
| Batumi | 4–1 | Dila Gori | 3–0 | 1–1 |
| Sioni Bolnisi | 3–8 | Samgurali Tskaltubo | 3–1 | 0–7 |
| Tskhumi Sokhumi | 2–6 | Torpedo Kutaisi | 1–1 | 1–5 |
| Samtredia | 1–1 (a) | Sapovnela Terjola | 1–1 | 0–0 |
| Dinamo Tbilisi | 7–0 | Kolkheti-1913 Poti | 7–0 | – |
| Magharoeli Chiatura | 2–6 | Shevardeni-1906 Tbilisi | 1–1 | 1–5 |

## Quarterfinals

| Team 1 | Agg.Tooltip Aggregate score | Team 2 | 1st leg | 2nd leg |
| Duruji Kvareli | 3–4 | Margveti Zestaponi | 1–3 | 2–1 |
| Samgurali Tskaltubo | 1–2 | Batumi | 1–0 | 0–2 |
| Sapovnela Terjola | 2–4 | Torpedo Kutaisi | 0–0 | 2–4 |
| Shevardeni-1906 Tbilisi | 1–9 | Dinamo Tbilisi | 1–4 | 0–5 |

## Semifinals

| Team 1 | Agg.Tooltip Aggregate score | Team 2 | 1st leg | 2nd leg |
| Batumi | 3–1 | Margveti Zestaponi | 1–0 | 2–1 |
| Dinamo Tbilisi | 6–1 | Torpedo Kutaisi | 3–0 | 3–1 |
# 1956 Bulgarian Cup

The 1956 Bulgarian Cup was the 16th season of the Bulgarian Cup (in this period the tournament was named Cup of the Soviet Army). Levski Sofia won the competition, beating Botev Plovdiv 5–2 in the final at the Vasil Levski National Stadium in Sofia.

## First round

| Team 1 | Score | Team 2 |
| Urozhay Tarnava | 1–0 | Zavod Voroshilov Sofia |
| Spartak Varna | 1–0 | SKNA Ruse |
| Cherno More Varna | 1–3 (a.e.t.) | Levski Sofia |
| Akademik Svishtov | 1–0 | Spartak Pleven |
| Beroe Stara Zagora | 4–0 | Lokomotiv Burgas |
| Dimitrovgrad | 1–3 | Lokomotiv Plovdiv |
| Zavod Stalin Pernik | 3–0 | SKNA Blagoevgrad |
| Dunav Ruse | 3–0 (w/o) | Lokomotiv Shumen |
| Pavlikeni | 1–1 (a.e.t.) | Spartak Sofia |
| Replay |||
| Pavlikeni | 0–1 | Spartak Sofia |

## Second round

| Team 1 | Score | Team 2 |
| Levski Sofia | 2–1 (a.e.t.) | Minyor Pernik |
| Dunav Ruse | 1–0 | Zavod 12 Sofia |
| Spartak Varna | 2–0 | Zavod Stalin Pernik |
| Beroe Stara Zagora | 1–2 (a.e.t.) | Botev Plovdiv |
| Akademik Svishtov | 0–1 | Spartak Sofia |
| Urozhay Tarnava | 0–3 | Spartak Plovdiv |
| Lokomotiv Sofia | 3–2 | Slavia Sofia |
| Lokomotiv Plovdiv | 0–0 (a.e.t.) | CSKA Sofia |
| Replay |||
| Lokomotiv Plovdiv | 2–3 | CSKA Sofia |

## Quarter-finals

| Team 1 | Score | Team 2 |
| Botev Plovdiv | 1–0 (a.e.t.) | Spartak Plovdiv |
| Levski Sofia | 3–1 | Dunav Ruse |
| Spartak Varna | 0–1 | Lokomotiv Sofia |
| CSKA Sofia | 1–0 | Spartak Sofia |

## Semi-finals

| Team 1 | Score | Team 2 |
| Levski Sofia | 1–0 | Lokomotiv Sofia |
| Botev Plovdiv | 2–1 | CSKA Sofia |

## Final
### Details

| Levski | Botev |
# Mark O'Connell (writer)

Mark O'Connell (born 23 June 1979) is an Irish author and journalist. His debut book, To Be a Machine, was published in 2017, followed by Notes from an Apocalypse in 2020. His third book, A Thread of Violence, was published in 2023. He has written for publications including The New Yorker, The New York Times Magazine, The New York Review of Books, and The Guardian. He is also the author of the Kindle Single Epic Fail: Bad Art, Viral Fame, and the History of the Worst Thing Ever (Byliner/The Millions), as well as an academic study of the novels of John Banville.

## Education and personal life

O'Connell was born in Kilkenny, Ireland, in 1979, and grew up there. His father worked as a pharmacist. O'Connell has an older brother and a younger sister. He studied English at Trinity College Dublin (TCD), completed a PhD on the novels of John Banville, and graduated in 2011. He lives in Dublin.

## Major works

In 2017, O'Connell published To Be a Machine. Described by The New York Times Book Review as "a gonzo-journalistic exploration of the Silicon Valley techno-utopians' pursuit of escaping mortality", it is an investigation of transhumanism. It was the winner of the 2018 Wellcome Book Prize, and the Rooney Prize in 2019.
O'Connell's second book, published in 2020, is Notes from an Apocalypse. An investigative and deeply personal book about apocalyptic anxieties, it was described by Esquire as "deeply funny and life-affirming, with a warm, generous outlook even on the most challenging of subjects."
His third book, A Thread of Violence, about the Irish murderer Malcolm Macarthur, was published in 2023.

### Essays

O'Connell has written noteworthy essays for The New York Times Magazine on the subjects of pessimism and parenthood, and the TV show Game of Thrones, and for The Guardian on turning 40, and the benefits of isolation. He is also an opinion columnist for The Irish Times.

## Awards

O'Connell has been awarded the Wellcome Book Prize and the Rooney Prize for Irish Literature. His debut book, To Be a Machine, was a finalist for the 2017 Royal Society Insight Investment Science Book Prize and was shortlisted for the 2017 Baillie Gifford Prize.

## Adaptations

In 2020, it was announced that a theatrical adaptation of To Be a Machine was to be performed as part of the Dublin Theatre Festival. Titled To Be a Machine (Version 1.0), the adaptation by theatre company Dead Centre saw O'Connell's character played by Jack Gleeson. Owing to the Covid-19 pandemic, the performance was online only, with audience members uploading themselves into the theatre.
# Aemilianus (disambiguation)

Aemilianus was Roman emperor for three months in 253.
Aemilianus or Aemilian may also refer to:

## Romans

* Scipio Aemilianus (185 BC–129 BC), son of Lucius Aemilius Paulus Macedonicus, was adopted by Publius Cornelius Scipio, the son of Scipio Africanus
* Lucius Mussius Aemilianus, one of the Thirty Tyrants; supported the rebellion of the Macriani against Gallienus (260-261 AD), and afterwards probably proclaimed himself emperor

## Saints

* Emilianus of Trevi (died 302/304), bishop and martyr, later Saint
* Aemilianus (African martyr) (died 484), victim of Vandal persecution
* Aemilian of Cogolla (472–573), Spanish saint
* Émilien of Nantes (Latin: Aemilianus) (died c. 725), bishop of Nantes who fought the Saracens
# West End Historic District (Kings Mountain, North Carolina)

West End Village Historic District is a national historic district located at Kings Mountain, Cleveland County, North Carolina. It encompasses 100 contributing buildings and 1 contributing structure in a residential section of Kings Mountain. The houses date between about 1882 and 1955, and include representative examples of Queen Anne, Colonial Revival, and Bungalow / American Craftsman architectural styles.
It was listed on the National Register of Historic Places in 2009.

## Gallery

* Dr. William Lee Ramseur House
* Willeford Family House
# Breed method

Breed method is a laboratory technique used for counting microorganisms in milk. It was introduced in 1910 by American biologists Samuel Cate Prescott and Robert Stanley Breed.

## Purpose

It is a method for somatic cell count, to know the number of living and dead microorganisms. When the method only recounts living organisms is called "viable count".
There are many methods for the quantification of microorganisms, including microscopy methods, Coulter counter, Mass Spectrometry (for estimating cell mass), and Cell Culture methods which form and grow colonies of bacteria.
The existing security in dairy products is given by the microbiological quality of the same, which ensures consumption from the point of view of health.
The analysis of the quality of raw milk is a common practice in the dairy industry and aims to control the quality of the samples and the material introduced into the processing plant, culminating in a mass-consumption to ensure quality standards.

## Sample preparation

It is important first, to homogenize milk, heating it in a water bath at 40 °C for somatic cells that float to the surface along with the fat. The laboratory apparatus must be clean but not necessarily sterile, since the method is based on cell count and asepsis is not accurate. If later it is going to make detailed microbiological analyzes on the same sample, then it is necessary to be obtained and manipulated with sterile material.
After this process, the sample is transported to the laboratory in a 4 °C conservative container. It can be preserved in these conditions for 24 hours.
For sampling there are two basic conditions to consider:
The first one is to represent the total volume of milk from which it was removed, and the second condition involves to be stored and transported at the correct temperature so that they see their unmodified source properties, prior to analysis in the laboratory. In case of delay in completion of the analysis a preservative that not alter the subsequent analytical result should be added to the milk.

## Application of the technique

Be made extended and 0.01 mL of 1 cm2 on fat-free slides (which are cleaned with xylene).
After allowing to dry, it is colored and performs counting. For this, the average of existing cells is performed in the field of the microscope, dividing total somatic cells from microscopic factor (MF) which corresponds to the number of fields in one inch, i.e. 100 mm, obtaining in this way the number of somatic cells per milliliter of milk.

### Microscopic Factor Calculation

$MF={{100\ mm} \over {\acute {f}}ield\ \ Area\ in\ mm}$

### Getting the Average

$Number\ of\ somatics\ Cells={Total\ somatic\ cells\ \over Number\ of\ counted\ fields}$
# Tate cohomology group

In mathematics, Tate cohomology groups are a slightly modified form of the usual cohomology groups of a finite group that combine homology and cohomology groups into one sequence. They were introduced by John Tate (1952, p. 297), and are used in class field theory.

## Definition

If G is a finite group and A a G-module, then there is a natural map N from $H_{0}(G,A)$ to $H^{0}(G,A)$ taking a representative a to $\sum _{g\in G}ga$ (the sum over all G-conjugates of a). The Tate cohomology groups ${\hat {H}}^{n}(G,A)$ are defined by
* ${\hat {H}}^{n}(G,A)=H^{n}(G,A)$ for $n\geq 1$,
* ${\hat {H}}^{0}(G,A)=\operatorname {coker} N=$ quotient of $H^{0}(G,A)$ by norms of elements of A,
* ${\hat {H}}^{-1}(G,A)=\ker N=$ quotient of norm 0 elements of A by principal elements of A,
* ${\hat {H}}^{n}(G,A)=H_{-n-1}(G,A)$ for $n\leq -2$.

## Properties

* If
       $0\longrightarrow A\longrightarrow B\longrightarrow C\longrightarrow 0$
    is a short exact sequence of G-modules, then we get the usual long exact sequence of Tate cohomology groups:
       $\cdots \longrightarrow {\hat {H}}^{n}(G,A)\longrightarrow {\hat {H}}^{n}(G,B)\longrightarrow {\hat {H}}^{n}(G,C)\longrightarrow {\hat {H}}^{n+1}(G,A)\longrightarrow {\hat {H}}^{n+1}(G,B)\cdots$
* If A is an induced G module (meaning, induced from a module for the trivial group) then all Tate cohomology groups of A vanish.
* The zeroth Tate cohomology group of A is
    (Fixed points of G on A)/(Obvious fixed points of G acting on A)
where by the "obvious" fixed point we mean those of the form $\sum ga$. In other words, the zeroth cohomology group in some sense describes the non-obvious fixed points of G acting on A.
The Tate cohomology groups are characterized by the three properties above.

## Tate's theorem

Tate's theorem (Tate 1952) gives conditions for multiplication by a cohomology class to be an isomorphism between cohomology groups. There are several slightly different versions of it; a version that is particularly convenient for class field theory is as follows:
Suppose that A is a module over a finite group G and a is an element of $H^{2}(G,A)$, such that for every subgroup E of G
* $H^{1}(E,A)$ is trivial, and
* $H^{2}(E,A)$ is generated by $\operatorname {Res} (a)$, which has order E.
Then cup product with a is an isomorphism:
* ${\hat {H}}^{n}(G,\mathbb {Z} )\longrightarrow {\hat {H}}^{n+2}(G,A)$
for all n; in other words the graded Tate cohomology of A is isomorphic to the Tate cohomology with integral coefficients, with the degree shifted by 2.

## Tate-Farrell cohomology

F. Thomas Farrell extended Tate cohomology groups to the case of all groups G of finite virtual cohomological dimension. In Farrell's theory, the groups ${\hat {H}}^{n}(G,A)$ are isomorphic to the usual cohomology groups whenever n is greater than the virtual cohomological dimension of the group G. Finite groups have virtual cohomological dimension 0, and in this case Farrell's cohomology groups are the same as those of Tate.
# Let the Balloon Go

Let the Balloon Go is a 1976 Australian children's film about a young boy with polio in 1917.

## Plot

In 1917 rural New South Wales, a young boy with polio struggles to break free of his overprotective mother.

## Cast

* Robert Bettles as John Sumner
* Jan Kingsbury as Mrs Sumner
* John Ewart as Constable Baird
* Bruce Spence as Acting Fire Chief Gifford
* Ray Barrett as Dr McLeod
* Nigel Lovell
* Ben Gabriel as Mr Sumner

## Production

The film was shot near the town of Carcoar.

## Reception

The film sold widely overseas including to the United States.
# Potríes

Potries (Valencian pronunciation:) is a municipality in the comarca of Safor in the Valencian Community, Spain.
# 1996 Chinese FA Cup

The PHILIPS 1996 China FA Cup (Chinese: 1996飞利浦中国足球协会杯) was the second edition of Chinese FA Cup. The cup title sponsor was Philips.