OpenLLM-France/wikimedia huggingface dataset:
# Khagendra Nath Mahata

Khagendra Nath Mahata is an Indian politician from All India Trinamool Congress. In May 2021, he was elected as the member of the West Bengal Legislative Assembly from Gopiballavpur (Vidhan Sabha constituency).

## Personal life

Mahata is from Jhargram. His father's name is Tarendra Nath Mahata. He has passed MBBS From R.G. Kar Medical College in 2007.

## Political life

He has been elected as the member of the West Bengal Legislative Assembly from Gopiballavpur (Vidhan Sabha constituency).He has won the election.
# All You Have to Do

"All You Have to Do" is a single by American female pop group Boy Krazy, written and produced by Mike Stock and Pete Waterman. Lead vocals were performed by group member Johnna Cummings, with additional lead vocals in the chorus by Josselyne Jones.
Released in February 1992, this was Boy Krazy's first single as a quartet, after Renee Veneziale left the band in 1991. The song was not a hit for the group, only peaking at #91 in the UK singles chart. The fact that this single was only released on vinyl and not as a CD single may have hindered a bigger success, as the British public were switching to a CD format at the time. The song was later included on the group's debut album in 1993.
The B-side to this single was "Good Times with Bad Boys" which was released as a single on its own in 1993.
In August 2009, the single was released through iTunes as a digital EP, including never released remixes of the song and other album tracks.

## Charts

| Chart (1992) | Peak position |
| UK Singles Chart | 91 |

## Formats and track listings

7" Single
* All You Have To Do
* Good Times With Bad Boys
12" Single
* All You Have To Do (12" Version)
* Good Times With Bad Boys
* All You Have To Do (Instrumental)
iTunes EP
* All You Have To Do
* All You Have To Do (Extended Version)
* All You Have To Do (Instrumental)
* All You Have To Do (Backing Track) *
* Don't Wanna Let You Go *
* Don't Wanna Let You Go (Instrumental) *
* Who Could Ask For Anything More? (Original Version) *
* Who Could Ask For Anything More? (Original Instrumental) *
* Who Could Ask For Anything More? (Original Backing Track) *
* Who Could Ask For Anything More? (Album Instrumental) *
* Who Could Ask For Anything More? (Album Backing Track) *
# 1961–62 Bulgarian Cup

The 1961–62 Bulgarian Cup was the 22nd season of the Bulgarian Cup (in this period the tournament was named Cup of the Soviet Army). Botev Plovdiv won the competition, beating Dunav Ruse 3–0 in the final at the Vasil Levski National Stadium.

## First round

| Team 1 | Agg.Tooltip Aggregate score | Team 2 | 1st leg | 2nd leg |
| CSKA Sofia | 13–0 | Petar Bonev Perushtitsa | 13–0 | 0–0 |
| Lokomotiv Plovdiv | 2–3 | Dobrudzha Dobrich | 1–0 | 1–3 |
| Dimitrovgrad | 2–4 | Slavia Sofia | 1–1 | 1–3 |
| Levski Karlovo | 2–5 | Botev Plovdiv | 1–1 | 1–4 |
| Spartak Pleven | 1–0 | Akademik Svishtov | 1–0 | 0–0 |
| Shumen | 0–6 | Cherno More Varna | 0–1 | 0–5 |
| Botev Vratsa | 3–2 | Lokomotiv Sofia | 2–0 | 1–2 |
| Spartak Sofia | 1–1 (4–3 p) | Rozova Dolina | 1–1 | 0–0 |
| Spartak Plovdiv | 8–3 | Tundzha Yambol | 7–0 | 1–3 |
| Minyor Kyustendil | 1–8 | Minyor Pernik | 1–3 | 0–5 |
| Arda Kardzhali | 5–8 | Beroe Stara Zagora | 3–4 | 2–4 |
| Raketa Gabrovnitsa | 1–5 | Bdin Vidin | 0–1 | 1–4 |
| Belasitsa Petrich | 1–7 | Marek Dupnitsa | 1–2 | 0–5 |
| Spartak Varna | 5–0 | Dorostol Silistra | 1–0 | 4–0 |
| Yantra Gabrovo | 2–6 | Levski Sofia | 2–4 | 0–2 |
| DTK Parvi May Varna | 0–3 | Dunav Ruse | 0–2 | 0–1 |

## Second round

| Team 1 | Agg.Tooltip Aggregate score | Team 2 | 1st leg | 2nd leg |
| Beroe Stara Zagora | 2–1 | Spartak Varna | 1–0 | 1–1 |
| Minyor Pernik | 4–5 | Spartak Plovdiv | 4–2 | 0–3 |
| Bdin Vidin | 0–1 | Levski Sofia | 0–1 | 0–0 |
| Botev Plovdiv | 3–1 | Spartak Pleven | 2–0 | 1–1 |
| Slavia Sofia | 4–4 (4–5 p) | Marek Dupnitsa | 3–1 | 1–3 |
| Spartak Sofia | 4–2 | Dobrudzha Dobrich | 2–1 | 2–1 |
| Dunav Ruse | 4–2 | Botev Vratsa | 3–0 | 1–2 |
| Cherno More Varna | 3–2 | CSKA Sofia | 3–0 | 0–2 |

## Quarter-finals

| Team 1 | Agg.Tooltip Aggregate score | Team 2 | 1st leg | 2nd leg |
| Levski Sofia | 2–5 | Spartak Plovdiv | 2–0 | 0–5 |
| Marek Dupnitsa | 2–2 (4–5 p) | Beroe Stara Zagora | 1–2 | 1–0 |
| Cherno More Varna | 1–2 | Dunav Ruse | 1–1 | 0–1 |
| Botev Plovdiv | 6–4 | Spartak Sofia | 3–2 | 3–2 |

## Semi-finals

| Team 1 | Agg.Tooltip Aggregate score | Team 2 | 1st leg | 2nd leg |
| Botev Plovdiv | 5–2 | Spartak Plovdiv | 1–1 | 4–1 |
| Beroe Stara Zagora | 1–4 | Dunav Ruse | 1–1 | 0–3 |

## Final
### Details

| Botev | Dunav |
# 1973–74 Bulgarian Cup

The 1973–74 Bulgarian Cup was the 34th season of the Bulgarian Cup (in this period the tournament was named Cup of the Soviet Army). CSKA Sofia won the competition, beating Levski Sofia 2–1 after extra time in the final at the Vasil Levski National Stadium.

## First round

| Team 1 | Score | Team 2 |
| Botev Plovdiv | 0–1 | Sliven |
| Lokomotiv Plovdiv | 2–1 | Haskovo |
| Slavia Sofia | 1–0 | Bdin Vidin |
| Hebar Pazardzhik | 4–1 | Pirin Blagoevgrad |
| Spartak Varna | 1–0 | Tryavna |
| Litex Lovech | 0–2 | Yantra Gabrovo |
| Montana | 1–0 | Spartak Pleven |
| Chernomorets Burgas | 3–1 | Rodopa Smolyan |
| Beroe Stara Zagora | 5–0 | Tundzha Yambol |
| Dunav Ruse | 5–0 | Beloslav |
| Etar Veliko Tarnovo | 3–2 | Dobrudzha Dobrich |
| Svoboda Milkovitsa | 0–1 | Botev Vratsa |
| Minyor Pernik | 1–0 | Marek Dupnitsa |
| Benkovski Isperih | 1–4 | Cherno More Varna |
| NSA Sofia | 0–1 (aet) | Lokomotiv Sofia |
| Akademik Sofia | 7–0 | Strumska Slava Radomir |

## Second round

| Team 1 | Agg.Tooltip Aggregate score | Team 2 | 1st leg | 2nd leg |
| Hebar Pazardzhik | 3–3 (a) | Lokomotiv Plovdiv | 1–1 | 2–2 |
| Etar Veliko Tarnovo | 3–1 | Lokomotiv Sofia | 3–1 | 0–0 |
| Botev Vratsa | 2–4 | Spartak Varna | 2–1 | 0–3 |
| Yantra Gabrovo | 2–6 | Slavia Sofia | 2–3 | 0–3 |
| Akademik Sofia | 8–3 | Sliven | 6–0 | 2–3 |
| Dunav Ruse | 3–1 | Beroe Stara Zagora | 2–1 | 1–0 |
| Montana | 3–11 | Chernomorets Burgas | 1–2 | 2–9 |
| Cherno More Varna | 5–5 (a) | Minyor Pernik | 4–3 | 1–2 |

## Quarter-finals

| Team 1 | Agg.Tooltip Aggregate score | Team 2 | 1st leg | 2nd leg |
| Slavia Sofia | 4–2 | Chernomorets Burgas | 4–1 | 0–1 |
| Dunav Ruse | 2–3 | Minyor Pernik | 2–1 | 0–2 |
| Hebar Pazardzhik | 2–2 (a) | Akademik Sofia | 2–1 | 0–1 |
| Etar Veliko Tarnovo | 2–1 | Spartak Varna | 2–1 | 0–0 |

## Semi-finals
### Semi-finals A

| Team 1 | Score | Team 2 | Place |
| Akademik Sofia | 1–0 | Slavia Sofia||style="text-align:center;" |Sofia |
| Minyor Pernik | 3–1 (a.e.t.) | Etar Veliko Tarnovo||style="text-align:center;" |Lovech |

### Semi-finals B

| Team 1 | Score | Team 2 | Place |
| CSKA Sofia | 1–0 | Akademik Sofia||style="text-align:center;" |Sofia |
| Levski Sofia | 2–1 | Minyor Pernik||style="text-align:center;" |Kyustendil |

## Final
### Details

| CSKA | Levski |
# Antoni Andrzejowski

Antoni Lukianowicz Andrzejowski (also Anton and Andrzeiovski, Andrzeiowski, Andrzeiowsky, Russian: Антон Лукьянович Андржейовский, Anton Lukjanowitsch Andrschejowski) was a Russian-Polish botanist, zoologist and paleontologist. He also used the pseudonym Stary Detiuk, meaning "old Detiuk". The standard author abbreviation Andrz. is used to indicate this person as the author when citing a botanical name.

## Early life and education

Andrzejowski was born the son of a bank clerk and property manager in the village of Varkovychi [uk] in the present-day Rivne Oblast in Ukraine. He grew up in various places in western Ukraine and studied in Vilnius after his father's death in 1801. Andrzejowski was a student of the botanists Franz Scheidt and Wilibald Swibert Joseph Gottlieb von Besser in Kremenets.

## Career in botany

Andrzejowski was a teacher at the lyceum in Kremenets. After his Polish-language lyceum was dissolved in 1832, he was an assistant to Wilibald Swibert Joseph Gottlieb von Besser and lecturer at Kiev University beginning in 1832. He had to give up that position when the Russian authorities suspected him of harboring conspirators. Beginning in 1839, he taught natural history at the lyceum in Nizhyn. After retiring as a professor, Andrzejowski moved to Stavyshche in 1852, where he led the botanical garden.
His botanical specialties were cruciferous plants (Brassicaceae) and the flora of Ukraine. He was also interested in zoology, geology, and paleontology.
Andrzejowski described 51 fossil species from the Miocene in Volhynia. In 1825 he published a list of Ukrainian wild plants and posthumously in 1869 a flora of Ukraine and its neighboring areas. He collected in Lithuania, Volhynia, Ukraine, and Podolia. Occasionally he also worked on zoology, especially reptiles and amphibians.
The daisy genus Andrzeiowskia is named in his honor. He was a member of the Moscow Society of Naturalists and the Warsaw Natural History Society, as well as correspondent at the University of Kiev.
Species first described by Andrzejowski include small-flowered winter-cress (Barbarea stricta) in the crucifer family (Brassicaceae).

## Publications

* Rys botaniczny krain zwiedzanych w podróżach pomiędzy Bohem a Dniestrem od Zbrucza aż do Morza Czarnego odbytych w latach 1814, 1816, 1818, 1822. (1823) (Scientific visits to Bohemia and the Black Sea)
* Nazwiska roślin Grekom starożytnym znanych na język polski przetłumaczone. (Names of ancient plants, in Greek, translated into Polish and English) (with W. Besserem) (1827).
* Ciąg drugi z podróży w 1823 i 1824. (1830) (Continuation of scientific visits to Bohemia and the Black Sea)
* Ramoty Starego Detiuka o Wołyniu. (1859, 1861-1862, 1914, 1921) (Old Detiuka of Volhynia)
* Flora Ukrainy czyli opisanie roślin dziko rosnących w Ukrainie przeddnieprowej i w sąsiednich z nią okolicach Wołynia, Podola i guberni chersońskiej. (1869) (Description of the flora of Ukraine Part 1 [Part 2 not published])
* Nauka wyrazów botanicznych dla łatwości determinowania roślin (1825) (Lists of Ukrainian species)
# Tupper's self-referential formula

Tupper's self-referential formula is a formula that visually represents itself when graphed at a specific location in the (x, y) plane.

## History

The formula was defined by Jeff Tupper and appears as an example in his 2001 SIGGRAPH paper on reliable two-dimensional computer graphing algorithms. This paper discusses methods related to the GrafEq formula-graphing program developed by Tupper.

## Formula

The formula is an inequality defined as:
${\frac {1}{2}}<\left\lfloor \mathrm {mod} \left(\left\lfloor {\frac {y}{17}}\right\rfloor 2^{-17\lfloor x\rfloor -\mathrm {mod} \left(\lfloor y\rfloor ,17\right)},2\right)\right\rfloor$ where $\lfloor \dots \rfloor$ denotes the floor function, and mod is the modulo operation.

## Plots

Let $k$ equal the following 543-digit integer:
    960 939 379 918 958 884 971 672 962 127 852 754 715 004 339 660 129 306 651 505 519 271 702 802 395 266 424 689 642 842 174 350 718 121 267 153 782 770 623 355 993 237 280 874 144 307 891 325 963 941 337 723 487 857 735 749 823 926 629 715 517 173 716 995 165 232 890 538 221 612 403 238 855 866 184 013 235 585 136 048 828 693 337 902 491 454 229 288 667 081 096 184 496 091 705 183 454 067 827 731 551 705 405 381 627 380 967 602 565 625 016 981 482 083 418 783 163 849 115 590 225 610 003 652 351 370 343 874 461 848 378 737 238 198 224 849 863 465 033 159 410 054 974 700 593 138 339 226 497 249 461 751 545 728 366 702 369 745 461 014 655 997 933 798 537 483 143 786 841 806 593 422 227 898 388 722 980 000 748 404 719
Graphing the set of points $(x,y)$ in $0\leq x<106$ and $k\leq y<k+17$ which satisfy the formula, results in the following plot:
The formula is a general-purpose method of decoding a bitmap stored in the constant $k$, and it could be used to draw any other image. When applied to the unbounded positive range $0\leq y$, the formula tiles a vertical swath of the plane with a pattern that contains all possible 17-pixel-tall bitmaps. One horizontal slice of that infinite bitmap depicts the drawing formula since other slices depict all other possible formulae that might fit in a 17-pixel-tall bitmap. Tupper has created extended versions of his original formula that rule out all but one slice.
The constant $k$ is a simple monochrome bitmap image of the formula treated as a binary number and multiplied by 17. If $k$ is divided by 17, the least significant bit encodes the upper-right corner $(k,0)$; the 17 least significant bits encode the rightmost column of pixels; the next 17 least significant bits encode the 2nd-rightmost column, and so on.
It fundamentally describes a way to plot points on a two-dimensional surface. The value of $k$ is the number whose binary digits form the plot. The following plot demonstrates the addition of different $k$ values. In the fourth subplot, the k-value of "AFGP" and "Aesthetic Function Graph" is added to get the resultant graph, where both texts can be seen with some distortion due to the effects of binary addition. The information regarding the shape of the plot is stored within $k$.
# 1993–94 Bulgarian Cup

The 1993–94 Bulgarian Cup was the 54th season of the Bulgarian Cup. Levski Sofia won the competition, beating Pirin Blagoevgrad 1–0 in the final at the Vasil Levski National Stadium in Sofia.

## First round

| Team 1 | Score | Team 2 |
| 24 November 1993 |||
| Metalurg Pernik (III) | 5–2 | Ticha Varna (III) |
| Pomorie (III) | 0–1 | Levski Karlovo (III) |
| Beroe Stara Zagora (I) | 1–1 (a.e.t.) (3–1 p) | Lokomotiv Plovdiv (I) |
| Pavlikeni (III) | 1–0 | Shumen (I) |
| Chirpan (III) | 1–0 (a.e.t.) | CSKA Sofia (I) |
| Lokomotiv GO (I) | 1–1 (a.e.t.) (5–3 p) | Slavia Sofia (I) |
| Balkan Belogradchik (III) | 2–3 | Levski Sofia (I) |
| Pirin Blagoevgrad (I) | 4–0 | Spartak Varna (I) |
| Sliven (II) | 2–1 | Chernomorets Burgas (I) |
| Vihren Sandanski (II) | 1–0 | Botev Plovdiv (I) |
| Marek Dupnitsa (III) | 2–1 | Etar Veliko Tarnovo (I) |
| Provadia (II) | 3–0 (w/o) | Lokomotiv Mezdra (II) |
| Cherno More Varna (I) | 2–0 | Dobrudzha Dobrich (I) |
| Spartak Plovdiv (II) | 4–0 | Lokomotiv Sofia (I) |
| Levski Omurtag (III) | 0–1 | Dorostol Silistra (II) |

## Second round

| Team 1 | Agg.Tooltip Aggregate score | Team 2 | 1st leg | 2nd leg |
| 1 / 8 December 1993 |||||
| Beroe Stara Zagora (I) | 0–5 | Levski Sofia (I) | 0–1 | 0–4 |
| Pirin Blagoevgrad (I) | 8–1 | Levski Karlovo (III) | 7–0 | 1–1 |
| Pavlikeni (III) | 0–5 | Marek Dupnitsa (III) | 0–2 | 0–3 (w/o) |
| Vihren Sandanski (II) | 2–2 (a) | Lokomotiv GO (I) | 2–2 | 0–0 |
| Provadia (II) | 3–3 (a) | Dorostol Silistra (II) | 3–1 | 0–2 |
| Sliven (II) | 2–5 | Cherno More Varna (I) | 1–3 | 1–2 |
| Metalurg Pernik (III) | 1–5 | Spartak Plovdiv (II) | 1–2 | 0–3 (w/o) |
| Lokomotiv Dryanovo (III) | 0–3 | Chirpan (III) | 0–0 | 0–3 (w/o) |

## Quarter-finals

| Team 1 | Agg.Tooltip Aggregate score | Team 2 | 1st leg | 2nd leg |
| 11 / 15 December 1993 |||||
| Cherno More Varna (I) | 2–8 | Levski Sofia (I) | 1–4 | 1–4 |
| Chirpan (III) | 1–2 | Marek Dupnitsa (III) | 1–0 | 0–2 |
| Pirin Blagoevgrad (I) | 4–2 | Dorostol Silistra (II) | 3–0 | 1–2 |
| Lokomotiv GO (I) | 0–6 | Spartak Plovdiv (II) | 0–2 | 0–4 |

## Semi-finals

| Team 1 | Agg.Tooltip Aggregate score | Team 2 | 1st leg | 2nd leg |
| 3 / 23 March 1994 |||||
| Levski Sofia (I) | 10–0 | Marek Dupnitsa (III) | 7–0 | 3–0 |
| 3 / 30 March 1994 |||||
| Pirin Blagoevgrad (I) | 1–0 | Spartak Plovdiv (II) | 1–0 | 0–0 |

## Final
### Details

| Pirin | Levski |
# Ermilo Abreu Gómez

Ermilo Abreu Gómez (September 18, 1894 in Mérida – July 14, 1971 in Mexico City) was a Mexican writer, journalist and lecturer. He was a member of the Mexican Academy of Language from 1963. He was also a professor in several universities in the United States.

## Partial list of works

His literary work was varied, over a long period of time:
* La Xtabay. 1919
* El Corcovado. 1924
* Clásicos. Románticos. Modernos (1934)
* Canek. 1940
** in English: Canek. History and legend of a Maya hero.; transl. & introd. by Mario L. Dávila, Carter Wilson. University of California Press, Berkeley 1979 (cf. Google books)
* Héroes Mayas. Zamná. Cocom. Canek. 1942
** in German: Geschichten von den Maja-Indianern. transl. Ludwig Renn. Aufbau, Weimar 1948
* Un Loro y tres Golondrinas (1946)
* Quetzalcóatl, sueño y vigilia (1947)
* Naufragio de indios (1951)
* La conjura de Xinúm (1958)
* Cuentos para contar al fuego (1959)
* Sor Juana Inés de la Cruz, bibliografía y biblioteca (1934)
* Diálogo del buen decir (1961)
The interest that Sor Juana Inés de la Cruz woke up in him became the passion of his life and it also led him to become her main critic. His most well-known work is Canek (1940), a story about the Maya revolutionary.
As a curiosity the commentary of the author on the book 'Canek: "And Nymph lost the best pages!". (Nymph was his wife who typed the original).

## Sources

* Michel de Certeau, La escritura de la historia, Mexico, Universidad Iberoamericana-Departamento de Historia, 1985.
* Miguel Gamboa Carrillo, Apuntes sobre la vida y obra de Ermilio Abreu Gómez, Mérida, Yucatán Escuela Normal Superior de Yucatán, 1981.
* Jorge Pech, La sabiduría de la emoción. Vida y literatura de Ermilo Abreu Gómez, Mexico, Editorial Tierra Adentro-Conaculta, 1998.
* Guillermo Sheridan, Los Contemporáneos ayer, Mexico, FCE, 1985
# Niederegger

53°52′00″N 10°41′09″E﻿ / ﻿53.86653°N 10.685698°E﻿ / 53.86653; 10.685698
J. G. Niederegger GmbH & Co. KG is a producer of marzipan and sweets which is based in Lübeck, Germany.
Niederegger was founded in Lübeck on 1 March 1806 by Johann Georg Niederegger (1777–1856). The company is a family-owned limited private partnership.
Niederegger marzipan made by "canditors" since the days of the Hanseatic League is classed as 100% marzipan. By the 19th century, marzipan, traditionally the choice of kings and queens, was becoming popular with the ordinary people of Lübeck. The tradition that Niederegger marzipan contains much less sugar than that produced by other marzipan makers began with Johann Georg, who was apprentice to Maret, another confectioner. Johann Georg left in 1806 to set up his own shop, and the products he produced were of such high quality that they were sought out by kings and emperors.
In the town center of Lübeck, opposite the Town Hall, the always-crowded Café Niederegger, known as the "harem confectionery", offers a café, a shop for Niederegger sweets, and a marzipan museum on its upper floors. It is possible to trace the sale of the almond product on the premises back to the 12th century.
Niederegger's many customers have included the writer, and son of Lübeck, Thomas Mann.
# Valencian Democrats

Valencian Democrats (Catalan: Demòcrates Valencians, DV) is a centrist, Valencianist political party founded in the Valencian Community in 2013 and reactivated in 2017. In 2018, the party achieved some agreements with some local independent parties and in total reached 17 city councilmen.
In September 2018, Natxo Temiño was elected Secretary-General of the party. In December he was substituted by Albert Sarrió.

## Ideology

According to its statutes, DV is defined as a "centrist and valencianist" formation, with a "conciliation Valencianism" (also known as Valencianist Third Way) line (overcoming the confrontation between pro-Catalan fusterianism and anti-Catalan blaverism).
# Roman Čerepkai

Roman Čerepkai (born 6 April 2002) is a Slovak footballer who plays for Košice.
# Hui (informal loan club)

Hui (traditional Chinese: 會; simplified Chinese: 会; pinyin: huì; Vietnamese: hụi; lit. 'group, association') refers to a group-based rotating saving and credit scheme that is popular among many immigrant and migrant communities throughout the United States and Taiwan. Biao Hui (simplified Chinese: 标会; traditional Chinese: 標會; pinyin: biāo huì; lit. 'to bid in Hui', Vietnamese: chơi hụi, lit. 'to play in Hui') is the verb when someone is engaging or participating in Hui.

## Process

The basic premise of the model is a group of close friends and family members coming together once a month and contributing a fixed amount of the money into a money pool. Every time, one member of the group will be chosen to withdraw the entire lump sum from the pool, often for purpose of down payments towards houses or cars or to start a new business. When the same group of people comes together again in the subsequent month contributing the same fixed amount, another member of the group will be chosen to take the lump sum. This process is repeated until every member in the group had a chance to withdraw the lump sum in a given month.

## Initiation and role of the group leader

A particular Hui is usually initiated by a trusted figure/influencer within a community. This person is considered as the group leader and is in charge of recruiting and vetting all participating members. While other participants can also vouch for and extend the invitation to their friends and family members, their participation still requires approval of the group leader.
The group leader is usually held responsible for any frauds, embezzlement or defaults within the group, should anyone fail to follow through on their commitment. In this case, the group leader has to cover the losses with their own money to make all other group members whole.
Typically, group leaders will host all of group members at his/her residence to collect everyone's monthly contribution and facilitate any borrowing requests. To compensate for group leader's risk and hard work, he/she often has the priority in borrowing the money from the group on any given month when needed. In fact, this is one of the main reasons one become a group leader of a hui, to fulfill his/her upcoming financing needs.

## Differences to other schemes

Unlike similar schemes in other cultures, where all the savings and borrowing among the group members are interest-free and the order of the withdraw are determined by the group leader, Hui adopts a market-driven interest rate approach: In any given month, all members currently interested in taking the money pot have to submit an interest amount they are willing to pay to the group. Typically the person who is ready to pay the highest interest will receive the pot, with the interest amount being evenly disbursed among the other group members. Typically, the interest payments are higher and more competitive during the early months of the Hui, and tend to decrease towards the end of the Hui.

## Online model

Several companies have tried to adopt the Hui scheme to online platforms, some of the notable ones including Monk, Puddle, and LendingCircle.
# Caspar Austa

Caspar Austa (born 28 January 1982) is an Estonian cyclist. He competes in road racing, mountain biking, and cyclo-cross.

## Major results
### 2006

    1st National Cross-country Championships

### 2007

    2nd SEB Tartu GP
    4th Memorial Oleg Dyachenko

### 2009

    1st National Cross-country Championships

### 2012

    2nd National Cross-country Championships

### 2013

    2nd National Cross-country Championships

### 2014

    2nd National Cross-country Championships

### 2015

    3rd National Cross-country Marathon Championships

### 2016

    2nd National Cyclo-cross Championships

### 2017

    3rd National Cyclo-cross Championships

### 2018

    3rd National Cyclo-cross Championships
# Nalaka, Florida

Nalaka, sometimes written Nalaca, was a Highlands County, Florida settlement that sprang up as a turpentine industry town in the early 20th century, founded around 1918 and ceasing to exist by 1929.
Nalaka was one of the settlements set up along the Kissimmee River Railway connecting logging and timber industry towns to a branch line of the Seaboard Air Line Railroad system. By the 1920s, the town was controlled by Consolidated Naval Stores (now part of the Consolidated Tomoka Land Company); the only store in the town was the company's commissary. The population of the town was approximately 250 at its peak, large enough to secure it an official US Postal Service office.
In 1929, the town was disassembled by Consolidated Naval Stores and relocated near Lake Placid, Florida. This was typical for turpentine operations once the trees needed for raw materials were used up.
Archaeologists have found remnants of the clay cups used to catch the turpentine tapped from the area's trees near the site of the former town.