OpenLLM-France/wikimedia huggingface dataset:
# Kiberg

Kiberg (Norwegian) or Kiiperi (Kven) is a village in Vardø Municipality in eastern Finnmark county, Norway. It is located on the eastern end of the Varanger Peninsula, along the Barents Sea. Kiberg is the second largest settlement in Vardø municipality. It is situated about 10 kilometres (6.2 mi) southwest of the municipal centre, the town of Vardø. Kibergsneset (Cape Kiberg) is the easternmost spot on the Norwegian mainland, and it is located just east of the village. The 0.28-square-kilometre (69-acre) village has a population (2013) of 202, which gives the village a population density of 721 inhabitants per square kilometre (1,870/sq mi).

## History
### Witch Burning

Two women from Kiberg, Mari Jørgensdatter and Kirsti Sørensdatter, were burned at the stake during the 1621 witch trials in Vardø. The Scottish-born governor of Vardø, John Cunningham (ca. 1575 - 1651), also known as Hans Køning, was present in court during the hearing against Mari Jørgensdatter on 29 January 1621 and at the trial of Kirsti Sørensdatter on 16 and 28 April. When Kirsti Sørensdatter was burned alive, a couple of months after ten other women had been burnt for sorcery, she became the last victim of the great witch trial of 1621.

### Pomor trade

During the days of the Pomor trade, which was ended as a result of changes ushered in by the Russian revolution in 1917, Kiberg was a centre of Russian activity, to such as extent that the village was called "Lille Moskva" (Little Moscow).

### World War Two

During World War II, forty-five men from the village served in the Soviet military forces. Eighteen of these partisans survived the war, and seventeen returned to the village.
On 25 September 1940, a few months after Germany occupied Norway, three fishing boats left Kiberg harbour in dense fog for the Soviet Union with forty-eight passerngers on board, including small children. When they reached Vayda-Guba, they were met by Soviet navy vessels and brought to the navy base in Polyarny, where they were questioned by the NKVD about their motives for coming to the Soviet Union. After a few weeks, they were freed and sent to Murmansk. The men had agreed to enroll in the Northern Fleet or the NKVD, while the women and children were sent on to Shadrinsk to work on a state farm. Others soon followed these refugees. In all, more than 100 people fled occupied Finnmark for the Soviet Union in 1940.
After the Nazis attacked the Soviet Union, some of these refugees returned to Norway to serve as partisans, reporting on German shipping movements.
Most of the partisans were killed by the Germans, especially in 1943, but some survived. (One of those was Aksel Jacobsen Bogdanoff, who has a second claim to fame—in 1953, he and his brother encountered and shot the last polar bear seen in Finnmark, at Lille Ekkerøy.
Because they had been involved with the Soviet Union, the surviving partisans and their helpers were treated as suspicious by the Norwegian surveillance police during the Cold War. In 1992, the Norwegian King apologized to them on behalf of the state.
# Cacia hebridarum

Cacia hebridarum is a species of beetle in the family Cerambycidae. It was described by Stephan von Breuning in 1970. It is known from Vanuatu.
# Ariyanipatti

Ariyanipatti is a village in the Gandaravakottai revenue block of Pudukkottai district, Tamil Nadu, India.

## Demographics

As per the 2001 census, Ariyanipatti had a total population of 1563 with 796 males and 767 females. Out of the total population 879 people were literate.
# Wrestling at the 2019 Pan American Games – Men's Greco-Roman 60 kg

The Men's Greco-Roman 60 kg competition of the Wrestling events at the 2019 Pan American Games in Lima was held on August 7 at the Miguel Grau Coliseum.

## Results

All times are local (UTC−5)

### Final

| Quarterfinals | Quarterfinals | Semifinals | Semifinals | Finals | Finals |
| Andrés Montaño (ECU) | 6 | | | | |
| Luis Orta (CUB) | 6 | Andrés Montaño (ECU) | 8 | | |
| Joao Benavides (PER) | 3 | Anthony Palencia (VEN) | 0 | | |
| Anthony Palencia (VEN) | 11 | | | Andrés Montaño (ECU) | 10 |
| Jancel Pimentel (DOM) | 0 | | | Dicther Toro (COL) | 1 |
| Emilio Pérez (MEX) | 9 | Emilio Pérez (MEX) | 0 | | |
| Ildar Hafizov (USA) | 3 | Dicther Toro (COL) | 9 | | |
| Dicther Toro (COL) | 8 | | | | |

### Repechage

| Bronze medal match | Bronze medal match |
| Luis Orta (CUB) | 8 |
| Anthony Palencia (VEN) | 0 |
| Ildar Hafizov (USA) | 7 |
| Emilio Pérez (MEX) | 2 |
# Corimbion balteum

Corimbion balteum is a species of beetle in the family Cerambycidae. It was described by Martins in 1970.
# Legacy of the Catacombs

Legacy of the Catacombs is a compilation album by the technical death metal band Nile. It was released on July 10, 2007. It was called "a collection of band and fan favorites, as well as a bonus DVD containing all of their studio videos".

## Track listing

* "Cast Down the Heretic"
* "Sacrifice Unto Sebek"
* "Lashed to the Slave Stick"
* "Execration Text"
* "Sarcophagus"
* "Unas Slayer of the Gods"
* "Masturbating the War God"
* "Chapter for Transforming into a Snake"
* "Black Seeds of Vengeance"
* "The Howling of the Jinn"
* "Barra Edinazzu"
* "Smashing the Antiu"
# Heinrich Vogt (astronomer)

Heinrich Vogt (October 5, 1890 – January 23, 1968) was a German astronomer.

## Early life

Vogt was born on October 5, 1890, in Gau-Algesheim, Rhineland-Palatinate, Germany to Philipp Vogt, a farmer, and his wife Margaretha.

## Education

In 1911, after graduating from high school in Mainz, Vogt enrolled at the University of Heidelberg to study astronomy, mathematics, and physics, where he was under the tutelage of Max Wolf. His studies were interrupted due to World War I, but he continued his scientific career and earned a PhD in 1919 with a dissertation on the topic "On the theory of Algol variables". In 1921, he completed a Habilitation on "Photometric studies and brightness measurements in the cluster h and χ Persei".

## Work and academic appointments

In 1926, Vogt was appointed as an associate professor at the University of Heidelberg as well as the chief observer at Heidelberg State Observatory. In 1929 he was appointed as a full professor at the University of Jena as well as director of Jena Observatory.
In 1931, he became a member of the Nazi Party and rose to become a Politischer Leiter and the Nazi Party's liaison at the university. In 1933, he became a member of the Sturmabteilung, the paramilitary branch of the Nazi Party, and rose to the rank of Obersturmführer.
Vogt became a full professor at the University of Heidelberg in 1933, succeeding Max Wolf. From 1933 to 1945 he was the director of Heidelberg State Observatory.
In 1945 he was dismissed from his position as director of the observatory, but retained his professorship until his retirement in 1957. He increased his teaching activities and began to write popular books on astronomy and cosmology.
Heinrich Vogt and Henry Norris Russell independently discovered the Vogt–Russell theorem.
On 9 December 1912 Vogt discovered an asteroid, 735 Marghanna, which he named in honor of his mother. The minor planet 1439 Vogtia, discovered by astronomer Karl Reinmuth in 1937 was named after him.

## Personal life

Vogt married Margarete Braun and had a son and a daughter.
# Luick

Luick is a German surname. Notable people with the surname include:
* John Luick (1840–1938), American businessman
* Karl Luick (1865–1935), Austrian Anglicist, rector of the Wien University
* Larry Luick (born 1958), American politician
* William Henry Luick, the namesake of the historic William Henry Luick Farmhouse
# Tyrconnell (disambiguation)

Tyrconnell is a former state in north-west Ireland.
Tyrconnell or Tyrconnel may also refer to:

## People

* Earl of Tyrconnell in the Peerage of Ireland
* Viscount Tyrconnel in the Peerage of Ireland

## Places

* Tyrconnell (Towson, Maryland), a historic home located in Baltimore County, Maryland, United States
* Tyrconnel, Queensland, a locality in Australia
* Tyrconnel Mine and Battery, a heritage-listed former gold mine in Shire of Mareeba, Queensland

## Other

* Tyrconnell (whiskey), a brand of single malt Irish whiskey
* SS Tyrconnel (1892), a coastal cargo vessel
# Clydach

Clydach may refer to any of various settlements and rivers in South Wales:
* Clydach, Monmouthshire (village)
* Clydach, Swansea (village)
   * Clydach (electoral ward), an electoral ward in the City and County of Swansea
* Clydach Gorge, (Welsh Cwm Clydach) Monmouthshire
* River Clydach, Monmouthshire, (Welsh Afon Clydach)
* Lower Clydach River, Swansea Valley
* Upper Clydach River, Swansea Valley
* River Clydach (Neath), tributary of River Neath at Neath
* Clydach Vale, (Rhondda Cynon Taff)
# Cacia herbacea

Cacia herbacea is a species of beetle in the family Cerambycidae. It was described by Francis Polkinghorne Pascoe in 1866. It is known from Malaysia.
# Zygaenosia subhyalinifascia

Zygaenosia subhyalinifascia is a moth in the family Erebidae. It was described by Walter Rothschild in 1913. It is found in Papua New Guinea.
# Wrestling at the 2019 Pan American Games – Men's Greco-Roman 97 kg

The Men's Greco-Roman 97 kg competition of the Wrestling events at the 2019 Pan American Games in Lima was held on August 7 at the Miguel Grau Coliseum.

## Results

All times are local (UTC−5)

### Legend

* F — Won by fall

### Final

| Quarterfinals | Quarterfinals | Semifinals | Semifinals | Finals | Finals |
| G'Angelo Hancock (USA) | 9 | | | | |
| Thomas Barreiro (CAN) | 0 | G'Angelo Hancock (USA) | 10 | | |
| Óscar Loango (COL) | 0 | Kevin Mejía (HON) | 0 | | |
| Kevin Mejía (HON) | 7 | | | G'Angelo Hancock (USA) | 2 |
| José Antonio Arias (DOM) | 4$^F$ | | | Gabriel Rosillo (CUB) | 7 |
| Bryan Cruz (PER) | 2 | José Antonio Arias (DOM) | 0 | | |
| Gabriel Rosillo (CUB) | 9 | Gabriel Rosillo (CUB) | 8 | | |
| Luillys Pérez (VEN) | 0 | | | | |

### Repechage

| Bronze medal match | Bronze medal match |
| Thomas Barreiro (CAN) | 0 |
| Kevin Mejía (HON) | 8 |
| Luillys Pérez (VEN) | 9 |
| José Antonio Arias (DOM) | 0 |
# Longfeng Fishing Port

The Longfeng Fishing Port (traditional Chinese: 龍鳳漁港; simplified Chinese: 龙凤渔港; pinyin: Lóngfèng Yúgǎng) is a fish harbor in Zhunan Township, Miaoli County, Taiwan.

## History

The steel bridge which spans over the port was constructed in 2008.

## Geology

The sea offshore of the port contains many reefs, making it an area rich of fish population of different species.

## Architecture

The port also features a steel bridge and fish market which opens every first weekend of the month.
# Corimbion terminatum

Corimbion terminatum is a species of beetle in the family Cerambycidae. It was described by Martins in 1970.
# DEPDC1

DEP domain containing 1 is a protein in humans that is encoded by the DEPDC1 gene.
# El Higo, Panama

El Higo is a corregimiento in San Carlos District, Panamá Oeste Province, Panama with a population of 2,710 as of 2010. Its population as of 1990 was 1,920; its population as of 2000 was 2,341.
# Typhaceae

The Typhaceae (/taɪˈfeɪsii/) are a family of flowering plants, sometimes called the cattail family. The botanical name for the family has been recognized by most taxonomists.

## Description

Members can be recognized as large marsh herbs with alternate two-ranked leaves and a brownish compact spike of unisexual flowers. The plants have creeping rhizomes.
The male flowers either lack a perianth or have six scales. They may also have club shaped threads or wedge or spatula shaped scales that are intermingled with the flowers. They have between two and seven stamens.
The female flowers have a perianth of fine hairs or scales. These may be accompanied by slender bracteoles. The ovary is one chambered and contains a single pendulous ovule. The style is simple and the stigma simple and long.
The fruit may or may not be stalked and the pericarp may be thick or thin. The seeds are endospermous with a cylindric embryo.

## Fossils

The earliest fossils, including pollen and flowers, have been recovered from late Cretaceous deposits.

## Taxonomic history

The APG II system, of 2003 (unchanged from the APG system, 1998), also recognizes this family, and assigns it to the order Poales in the clade commelinids, in the monocots. The family then consisted of one genus (Typha), totalling a dozen species of perennial plants of wet habitats. More recently, the APG III system of 2009 included a second genus, Sparganium, in this family. The two genera together have a total of 51 known species.
The Cronquist system, of 1981, also recognized such a family and placed it in the order Typhales, in the subclass Commelinidae in class Liliopsida in division Magnoliophyta.
The Wettstein system, last updated in 1935, placed the family in order Pandanales.
# Cloister vault

In architecture, a cloister vault (also called a pavilion vault) is a vault with four convex surfaces (patches of cylinders) meeting at a point above the center of the vault.
It can be thought of as formed by two barrel vaults that cross at right angles to each other: the open space within the vault is the intersection of the space within the two barrel vaults, and the solid material that surrounds the vault is the union of the solid material surrounding the two barrel vaults. In this way it differs from a groin vault, which is also formed from two barrel vaults but in the opposite way: in a groin vault, the space is the union of the spaces of two barrel vaults, and the solid material is the intersection.
A cloister vault is a square domical vault, a kind of vault with a polygonal cross-section. Domical vaults can have other polygons as cross-sections (especially octagons) rather than being limited to squares.

## Geometry

Any horizontal cross-section of a cloister vault is a square. This fact may be used to find the volume of the vault using Cavalieri's principle. Finding the volume in this way is often an exercise for first-year calculus students, and was solved long ago by Archimedes in Greece, Zu Chongzhi in China, and Piero della Francesca in Renaissance Italy; for more, see Steinmetz solid.
Assuming the intersecting barrel-vaults are semi-cylindrical, the volume of the vault is ${\frac {1}{3}}s^{3}$ where s is the length of the side of the square base.
# Bert Bailey (politician)

Albert Joseph (Bert) Bailey (30 April 1915 – 17 June 1999), Australian politician, was a Member of the Victorian Legislative Council for Melbourne West Province representing the Labor Party from 21 June 1952 until March 1955 and then the Democratic Labor Party (or the Australian Labor Party (Anti-Communist) as it was originally known) from March 1955 until his defeat on 20 June 1958
# Zygaenosia fuliginosa

Zygaenosia fuliginosa is a moth in the family Erebidae. It was described by Walter Rothschild in 1913. It is found in Papua New Guinea.
# Amy Thielen

Amy Thielen is a chef, food writer, and television personality who focuses on Midwestern cooking and food culture. She is the author of the James Beard award-winning cookbook The New Midwestern Table (Clarkson Potter, 2013) ISBN 978-0307954879 and Give a Girl a Knife (Clarkson Potter, 2017) ISBN 978-0307954909. She was also the host of Heartland Table, which debuted in September 2013 on Food Network; season two premiered in March 2014.

## Background and personal life

Thielen grew up in rural northern Minnesota and graduated from Macalester College in St. Paul, Minnesota, in 1997 with a degree in English. In 1999, she moved to New York City to attend cooking school and cooked professionally for seven years in the kitchens of chefs David Bouley (Danube, Bouley), Jean-Georges Vongerichten (66), Daniel Boulud (DB Bistro Moderne), and Shea Gallante (Cru). In 2008, she and her family moved from Brooklyn to the countryside near their hometown. Thielen has written for publications such as Men’s Journal and Saveur. Her articles in the Minneapolis Star Tribune won her a James Beard Foundation Award for journalism in 2011. Thielen's recipes have been featured in Food & Wine Magazine, Parade Magazine, People Magazine and on National Public Radio. In spring of 2014 her cookbook won the James Beard Foundation Cookbook Award in American Cooking. Her television show was also nominated for a James Beard Foundation Broadcast and New Media Award in Television Program. Thielen is married to visual artist Aaron Spangler. Her aunt, uncle and cousins own and operate Thielen Meats of Pierz.

## Television show and book

According to a Random House press release, "The simultaneous launch of Thielen’s television show, Heartland Table, and the publication of her first cookbook, THE NEW MIDWESTERN TABLE, marks the first time an author’s cookbook and television show have both been produced internally by Random House." Heartland Table is produced by Random House Studio and Lidia Bastianich’s Tavola Productions. The New Midwestern Table is published by Clarkson Potter, an imprint of The Crown Publishing Group, a division of Random House, LLC, a Penguin Random House Company.
# Lomographa semiclarata

Lomographa semiclarata, known generally as the bluish spring moth or wild cherry looper, is a species of geometrid moth in the family Geometridae. It is found in North America.
The MONA or Hodges number for Lomographa semiclarata is 6666.
# Corioxenidae

The Corioxenidae are an insect family of the order Strepsiptera. Species in this family are parasites of heteropteran bugs including the Pentatomidae, Scutelleridae, Cydnidae, Coreidae, and Lygaeidae. The males lack mandibles. Three subfamilies within this family are recognized. The subfamilies are separated using the morphology of the males, particularly on the basis of the number of tarsi and the presence of tarsal claws.
* Corioxeninae Kinzelbach, 1970
** Corioxenos Blair, 1936
** Floridoxenos Kathirithamby and Peck, 1994
** Loania Kinzelbach, 1970
** Perissozocera Johnson, 1976
** Australoxenos Kathirithamby, 1990
** Blissoxenos Miyamoto & Kifune, 1984
** Malayaxenos Kifune, 1981
** Mufagaa Kinzelbach, 1980
** Viridipromontorius Luna de Carvalho, 1985
* Triozocerinae Kinzelbach, 1970
** Triozocera Pierce, 1909
** Dundoxenos Luna de Carvalho, 1956
* Uniclavinae Kathirithamby, 1989
** Uniclavus Kathirithamby, 1989
** Proceroxenos Pohl, Katbeh-Bader & Schneider, 1996
# Taliadoros

Taliadoros is a Greek surname. Notable people with the surname include:
* Dimitrios Taliadoros (1925–2011), Greek basketball player
* Kimon Taliadoros (born 1968), Australian footballer, sports commentator, and businessman
# El Higo

El Higo may refer to:
* El Higo, Veracruz, Mexico
* El Higo Municipality, Veracruz, Mexico
* El Higo, Panama
# Gornja Koviljača

Gornja Koviljača is a village in the municipality of Loznica, Serbia. According to the 2002 census, the village has a population of 585 people.
# Cieza, Cantabria

Cieza is a municipality located in the autonomous community of Cantabria, Spain. According to the 2007 census, the city has a population of 664 inhabitants. Its capital is Villayuso de Cieza.

## Twin towns

* Cieza, Spain
# Bernstein–Kushnirenko theorem

The Bernstein–Kushnirenko theorem (or Bernstein–Khovanskii–Kushnirenko (BKK) theorem), proven by David Bernstein and Anatoliy Kushnirenko [ru] in 1975, is a theorem in algebra. It states that the number of non-zero complex solutions of a system of Laurent polynomial equations $f_{1}=\cdots =f_{n}=0$ is equal to the mixed volume of the Newton polytopes of the polynomials $f_{1},\ldots ,f_{n}$, assuming that all non-zero coefficients of $f_{n}$ are generic. A more precise statement is as follows:

## Statement

Let $A$ be a finite subset of $\mathbb {Z} ^{n}.$ Consider the subspace $L_{A}$ of the Laurent polynomial algebra $\mathbb {C} \left[x_{1}^{\pm 1},\ldots ,x_{n}^{\pm 1}\right]$ consisting of Laurent polynomials whose exponents are in $A$. That is:
    $L_{A}=\left\{f\,\left|\,f(x)=\sum _{\alpha \in A}c_{\alpha }x^{\alpha },c_{\alpha }\in \mathbb {C} \right\},\right.$
where for each $\alpha =(a_{1},\ldots ,a_{n})\in \mathbb {Z} ^{n}$ we have used the shorthand notation $x^{\alpha }$ to denote the monomial $x_{1}^{a_{1}}\cdots x_{n}^{a_{n}}.$
Now take $n$ finite subsets $A_{1},\ldots ,A_{n}$ of $\mathbb {Z} ^{n}$, with the corresponding subspaces of Laurent polynomials, $L_{A_{1}},\ldots ,L_{A_{n}}.$ Consider a generic system of equations from these subspaces, that is:
    $f_{1}(x)=\cdots =f_{n}(x)=0,$
where each $f_{i}$ is a generic element in the (finite dimensional vector space) $L_{A_{i}}.$
The Bernstein–Kushnirenko theorem states that the number of solutions $x\in (\mathbb {C} \setminus 0)^{n}$ of such a system is equal to
    $n!V(\Delta _{1},\ldots ,\Delta _{n}),$
where $V$ denotes the Minkowski mixed volume and for each $i,\Delta _{i}$ is the convex hull of the finite set of points $A_{i}$. Clearly, $\Delta _{i}$ is a convex lattice polytope; it can be interpreted as the Newton polytope of a generic element of the subspace $L_{A_{i}}$.
In particular, if all the sets $A_{i}$ are the same, $A=A_{1}=\cdots =A_{n},$ then the number of solutions of a generic system of Laurent polynomials from $L_{A}$ is equal to
    $n!\operatorname {vol} (\Delta ),$
where $\Delta$ is the convex hull of $A$ and vol is the usual $n$-dimensional Euclidean volume. Note that even though the volume of a lattice polytope is not necessarily an integer, it becomes an integer after multiplying by $n!$.

## Trivia

Kushnirenko's name is also spelt Kouchnirenko. David Bernstein is a brother of Joseph Bernstein. Askold Khovanskii has found about 15 different proofs of this theorem.
# Ái Tử

Ái Tử is a township (thị trấn) and capital of Triệu Phong District, Quảng Trị Province, Vietnam.
# Ed Risling

Ed Risling is an American curler.
He is a 1975 World Men's silver medallist and a 1975 United States men's curling champion.

## Teams

| Season | Skip | Third | Second | Lead | Events |
| 1974–75 | Ed Risling | Charles Lundgren | Gary Schnee | Dave Tellvik | USMCC 1975 WCC 1975 |

## Personal life

His son Dale Risling is a curler too, he is a two-time United States junior champion (1981, 1982).
# Coripata

Coripata is a town in the La Paz Department, Bolivia.

## Climate

Climate data for Coripata, elevation 1,788 m (5,866 ft) :
| Month | Jan | Feb | Mar | Apr | May | Jun | Jul | Aug | Sep | Oct | Nov | Dec | Year |
| Mean daily maximum °C (°F) | 26.2 (79.2) | 25.9 (78.6) | 26.3 (79.3) | 26.2 (79.2) | 25.8 (78.4) | 24.9 (76.8) | 24.8 (76.6) | 25.1 (77.2) | 26.2 (79.2) | 26.6 (79.9) | 26.7 (80.1) | 26.2 (79.2) | 25.9 (78.6) |
| Daily mean °C (°F) | 20.6 (69.1) | 20.5 (68.9) | 20.7 (69.3) | 20.4 (68.7) | 19.7 (67.5) | 18.7 (65.7) | 18.4 (65.1) | 18.8 (65.8) | 19.9 (67.8) | 20.0 (68.0) | 20.8 (69.4) | 20.6 (69.1) | 19.9 (67.9) |
| Mean daily minimum °C (°F) | 15.1 (59.2) | 15.1 (59.2) | 15.1 (59.2) | 14.7 (58.5) | 13.7 (56.7) | 12.5 (54.5) | 12.1 (53.8) | 12.6 (54.7) | 13.6 (56.5) | 14.4 (57.9) | 15.0 (59.0) | 15.0 (59.0) | 14.1 (57.4) |
| Average precipitation mm (inches) | 149.5 (5.89) | 139.7 (5.50) | 111.8 (4.40) | 62.3 (2.45) | 30.7 (1.21) | 25.1 (0.99) | 31.4 (1.24) | 49.2 (1.94) | 83.8 (3.30) | 91.7 (3.61) | 94.4 (3.72) | 123.5 (4.86) | 993.1 (39.11) |
| Average precipitation days | 10.9 | 10.7 | 8.4 | 5.2 | 2.6 | 2.2 | 2.6 | 4.1 | 5.8 | 6.4 | 6.7 | 9.6 | 75.2 |
| Average relative humidity (%) | 81.3 | 82.6 | 82.8 | 80.5 | 79.1 | 76.9 | 76.1 | 75.7 | 77.8 | 78.8 | 79.4 | 79.9 | 79.2 |
| Source: Servicio Nacional de Meteorología e Hidrología de Bolivia ||||||||||||||
# Dalla cupavia

Dalla cupavia is a species of butterfly in the family Hesperiidae. It is found in Bolivia and Peru.

## Subspecies

* Dalla cupavia cupavia - Bolivia
* Dalla cupavia elka Evans, 1955 - Peru