OpenLLM-France/wikimedia huggingface dataset:
# Ghargaon, Solapur district

Ghargaon is a village in the Karmala taluka of Solapur district in Maharashtra state, India.

## Demographics

Covering 794 hectares (1,960 acres) and comprising 304 households at the time of the 2011 census of India, Ghargaon had a population of 1312. There were 694 males and 618 females, with 187 people being aged six or younger.
# Kabiru Rabiu

Kabiru Rabiu (born 28 November 1980) is a Nigerian entrepreneur and currently serves as the group executive director of BUA Group. A conglomerate owned by his brother Abdulsamad Rabiu, in which enabled him to generate his wealth and achieve his status today In 2020, he was named the best African economic leader under the age of 40 in the 100 African Economic Leaders for Tomorrow awards by the French Institut Choiseu.

## Education and career

Rabiu received a bachelor's degree in management from Webster University, on and had his master's degree from the American Intercontinental University in London. Rabiu started his career with Universal Rice Mills and later joined the Nigeria Oil Mills Limited where he served as the Assistant General Manager and later became the General Manager. In 2008, he became the executive director of the BUA Oil Mills Limited. In 2010, he became the executive director of BUA Group. Kabiru is the founder of Hollaport (a payment and messaging application).
# La Grand-Messe

La Grand-Messe is the sixth studio album by the French Canadian néo-trad band Les Cowboys Fringants.

## Track listing

* Intro (Lépine) – 1:05
* Les étoiles filantes (Pauzé) – 4:25
* Ti-cul (Pauzé) – 3:08
* 8 secondes (Pauzé) – 4:05
* Plus rien (Pauzé) – 3:37
* Hannah (Pauzé, Lépine, Dupras) – 5:24
* Symphonie pour Caza (Pauzé) – 5:36
* La reine (Pauzé) – 2:50
* En attendant/Le reel de nos gens (Pauzé/Lépine) – 4:49
* Lettre à Lévesque (Pauzé) – 3:46
* Ces temps-ci (Pauzé) – 3:59
* Ma belle Sophie (Lépine) – 3:31
* Shish taouk (Les Cowboys Fringants) – 1:42
* Camping Ste-Germaine (Pauzé) – 3:35
* Si la vie vous intéresse (Pauzé, Lépine) – 5:55
* Épilogue : Si tu penses un peu comme ça (Pauzé, Lebeau) – 4:52

## Booklet
### Guest musician

* Ivanhoe Jolicoeur: trumpet, flügelhorn

### Additional credits

* String arrangement: Marie-Annick Lépine
* Brass section arrangement: J-F Pauzé1, D. Jespersen, I. Jolicoeur
* Musical arrangement: Each band member does their own arrangements
* Realization: Les Cowboys Fringants and Robert Langlois
* Sound: Robert Langlois
* Mixing: Robert Langlois
* Mastering: Jim Rabchuck, Audiobec
* Cover concept: Colette Beaudin and Valérie Dupras
* Graphics: Jo-Anne Bolduc
* Guest star: Vincent Caza

### Special notes

* Album composed at L'Assomption between January and August 2004
* Arranged between Saint-Charles-de-Mandeville and Montreal, 2004
* Recorded between June and October 2004, Studio 270, in Outremont
* This 2000s folk album-related article is a stub. You can help Wikipedia by expanding it.
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# Boligbygg Oslo KF

Boligbygg Oslo KF is a Norwegian municipal corporation for housing. The corporation owns, operates, and manages all rental housing units owned by the Oslo municipality. Boligbygg Oslo KF provides housing to approximately 25,000 residents in more than 10,800 rental units in 15 different city districts.
The Oslo city district administration offices receives applications for municipal flats, and also decides who will be granted a flat. Boligbygg Oslo KF informs the city district administration about vacant housing, and signs leases with people who have been assigned a flat.
# Kinloch

Kinloch can refer to:

## People

* Kinloch Baronets
* Billy Kinloch (1874–1931), American baseball player
* Bobby Kinloch (1935–2014), Scottish football player
* Bruce Kinloch, author
* Sir Francis Kinloch, 3rd Baronet (1676–1747), scion of a noble family
* Francis Kinloch (Congressman) (1755–1826), American soldier, politician and Continental Congress delegate from South Carolina
* George Kinloch, Scottish MP
* George Ritchie Kinloch, Scottish ballad collector and antiquarian
* Sir John Kinloch, 2nd Baronet, Scottish MP, grandson of the above
* Jimmy Kinloch (died 1962), Scottish footballer (Partick Thistle F.C. and Scotland)
* Sir William Eric Kinloch Anderson, KT, FRSE
* David William Kinloch Anderson, Baron Anderson of Ipswich, KBE, QC, son of above
* Agnes Kinloch Kingston, wife of W.H.G. Kingston and the actual translator of Jules Verne's novels
* Valerie Kinloch, American writer and academic administrator

## Places
### Scotland

* Kinloch, Fife, a location
* Kinloch, Lairg, a location in Highland
* Kinloch, Blairgowrie, a hamlet and civil parish in Perth and Kinross
* Kinloch, Coupar Angus, smaller settlement also in Perth and Kinrross
* Kinloch, Rùm, Highland
* Kinloch Hourn, Highland
* Kinloch Lodge, Tongue, Highland
* Kinloch Rannoch, Perth and Kinross
* Kinlochewe, Highland

### Other locations

* Kinloch, Missouri, United States
* Kinloch, New Zealand
* Kinloch, Otago, New Zealand, a lakeside locality at the north end of Lake Wakatipu
# Palace of Desire

Palace of Desire may refer to:
* Palace of Desire (novel), a 1957 novel by Egyptian writer Naguib Mahfouz.
* Palace of Desire (TV series), also known as Da Ming Gong Ci, a 2000 Chinese television series.
# Greenwood County, Colorado Territory

Greenwood County was a county of the Territory of Colorado that existed for four years from 1870 to 1874.

## History

On November 2, 1870, the Colorado General Assembly created Greenwood County from former Cheyenne and Arapaho Reserve and the eastern portion of Huerfano County. It was named for William Henry Greenwood, Chief of the Kansas Pacific Railway surveys to the Pacific. Later, with William Jackson Palmer, he organized the Denver & Rio Grande Railroad in 1870. On February 6, 1874, the Colorado General Assembly abolished Greenwood County and split its territory between Elbert County and Bent County.
# A Brief History of Rocketry in ISRO

A Brief History of Rocketry in ISRO by P. V. Manoranjan Rao and P. Radhakrishnan — both former scientists of the Indian Space Research Organization — is a book on the history of rocketry in the Indian Space Research Organisation.
Published in 2012, the book was released by space scientist and former President of India A. P. J. Abdul Kalam.
# Nordman (disambiguation)

Nordman is a Swedish musical group.
Nordman may also refer to:
* Nordman (surname)
* Nordman, Idaho, unincorporated community in Bonner County, Idaho
# Kahama Ward

Kahama is an administrative ward in Kahama Urban District, Shinyanga Region, Tanzania with a postcode number 37304.In 2016 the Tanzania National Bureau of Statistics report there were 7,189 people in the ward, from 6,621 in 2012.$^{:130}$$^{:161}$
The ward has 2 neighborhoods Namanga, and Igalilimi.
# La Grand Township, Douglas County, Minnesota

La Grand Township is a township in Douglas County, Minnesota, United States. The population was 4,056 at the 2000 census.
La Grand Township was organized in 1873, and named after an early settler.

## Geography

According to the United States Census Bureau, the township has a total area of 32.9 square miles (85 km$^2$), of which 26.4 square miles (68 km$^2$) is land and 6.5 square miles (17 km$^2$) (19.78%) is water.

## Demographics

As of the census of 2000, there were 4,056 people, 1,528 households, and 1,231 families residing in the township. The population density was 153.6 inhabitants per square mile (59.3/km$^2$). There were 1,813 housing units at an average density of 68.7 per square mile (26.5/km$^2$). The racial makeup of the township was 99.21% White, 0.07% African American, 0.07% Native American, 0.39% Asian, 0.02% from other races, and 0.22% from two or more races. Hispanic or Latino of any race were 0.20% of the population.
There were 1,528 households, out of which 33.8% had children under the age of 18 living with them, 74.0% were married couples living together, 4.5% had a female householder with no husband present, and 19.4% were non-families. 15.4% of all households were made up of individuals, and 7.5% had someone living alone who was 65 years of age or older. The average household size was 2.65 and the average family size was 2.95.
In the township the population was spread out, with 25.1% under the age of 18, 7.5% from 18 to 24, 24.7% from 25 to 44, 27.5% from 45 to 64, and 15.2% who were 65 years of age or older. The median age was 40 years. For every 100 females, there were 102.6 males. For every 100 females age 18 and over, there were 103.2 males.
The median income for a household in the township was $52,500, and the median income for a family was $56,303. Males had a median income of $36,723 versus $24,213 for females. The per capita income for the township was $20,837. About 3.6% of families and 4.4% of the population were below the poverty line, including 6.6% of those under age 18 and 1.3% of those age 65 or over.
# List of towns and villages in County Kerry

This is a list of towns and villages in County Kerry, Ireland.
* Top
* A
* B
* C
* D
* E
* F
* G
* H
* I
* J
* K
* L
* M
* N
* O
* P
* Q
* R
* S
* T
* U
* V
* W
* X
* Y
* Z

## A

* Abbeydorney – Mainistir Ó dTorna
* Annascaul – Abhainn an Scáil
* Ardfert – Ard Fhearta
* Asdee - Eas Daoi

## B

* Ballinskelligs – Baile an Sceilg
* Ballybunion – Baile an Bhuinneánaigh
* Ballydavid - Baile na nGall
* Ballyduff – An Baile Dubh
* Ballyferriter – Baile an Fheirtéaraigh
* Ballyhar - Baile Uí Aichir
* Ballyheigue – Baile Uí Thaidhg
* Ballylongford – Béal Átha Longfoirt
* Beaufort - Lios an Phuca
* Blennerville – Cathair Uí Mhóráin
* Brosna – Brosnach

## C

* Caherdaniel – Cathair Dónall
* Cahersiveen – Cathair Saidhbhín
* Camp – An Com
* Castlecove – An Siopa Dubh
* Castlegregory – Caisleán Ghriaire
* Castleisland – Oileán Ciarraí
* Castlemaine – Caisleán na Mainge
* Causeway – An Tóchar
* Chapeltown - An Caol
* Cloghane - An Clochán
* Cordal – Cordal
* Cromane - An Cromán
* Currans – Na Coirríní
* Currow – Corra

## D

* Derrynane – Doire Fhíonáin
* Dingle – Daingean Uí Chúis
* Duagh – Dubháth
* Dún Chaoin – Dún Chaoin

## F

* Farranfore – An Fearann Fuar
* Fenit – An Fhianait
* Fieries - Na Foidhrí
* Finuge – Fionnúig
* Fybagh - An Fhadhbach

## G

* Glenbeigh – Gleann Beithe
* Glencar - Gleann Chárthaigh
* Glenflesk - Gleann Fleisce
* Gneeveguilla – Gníomh go Leith

## I

* Inch - Inse

## K

* Kenmare – Neidín
* Kilcummin – Cill Chuimín
* Kilflynn – Cill Flainn
* Kilgobnet – Cill Ghobnait
* Kilgarvan – Cill Gharbháin
* Killarney – Cill Airne
* Killorglin – Cill Orglan
* Kilmorna – Cill Mhaonaigh
* Knightstown – Baile an Ridire
* Knocknagoshel – Cnoc na gCaiseal

## L

* Lauragh – Láithreach
* Lispole – Lios Póil
* Lisselton – Lios Eiltín
* Listowel – Lios Tuathail
* Lixnaw – Leic Snámha
* Lyracrumpane – Ladhar an Chrompáin

## M

* Milltown – Baile an Mhuilinn
* Moyvane – Maigh Mheáin

## P

* Portmagee – An Caladh

## R

* Rathmore – An Ráth Mhór

## S

* Scartaglen – Scairteach an Ghlinne
* Sneem – An tSnaidhm
* Spa – An Spá
* Stradbally – An tSráidbhaile

## T

* Tarbert – Tairbeart
* Tralee – Trá Lí
* Tuosist – Tuath Ó Siosta

## V

* Ventry – Ceann Trá

## W

* Waterville – An Coireán
# Kim Parker

Kim Parker may refer to:
* Kim Parker (character), a fictional character played by Countess Vaughn in Moesha and The Parkers
* Kim Parker (actress) (1932–2010), Austrian-born actress in British films, best known for Fiend Without a Face
# Nola Nahulu

Nola Ann Nāhulu (born November 3, 1954) is an American choral conductor. She is the artistic director of the Hawaii Youth Opera Chorus (HYOC), as well as the Kawaiahaʻo Church Choir, Kawaiolaonāpukanileo, an a cappella Hawaiian choral ensemble, and others. She is also a teacher and lecturer at University of Hawaiʻi at Mānoa. Additionally, she runs Bette Muʻumuʻu, a dress manufacturer in Hawaiʻi. Nāhulu is a graduate of Kamehameha Schools.

## Career

Nāhulu studied at Whitman College and the University of Hawaii at Manoa, receiving a master's degree in music education. She has served as the executive director for HYOC since 1986. With HYOC, Nahulu has directed many festivals in Hawaiʻi, such as the Na Leo Pili Mai Choral Festival and E Mele Kākou Children's Choral Festival. She also participates in the annual Pacific Rim Children's Chorus Festival every summer, and assists with the Hawaiian pieces, considered a staple of the festival.
# Appendix of the epididymis

The appendix of the epididymis (or pedunculated hydatid) is a small stalked appendage (sometimes duplicated) on the head of the epididymis. It is usually regarded as a detached efferent duct.
This structure is derived from the Wolffian duct (mesonephric duct) as opposed to the appendix testis which is derived from the Müllerian duct (paramesonephric duct) remnant.
# Archery at the 2023 Parapan American Games – Men's individual recurve open

The men's individual recurve open competition of the archery events at the 2023 Parapan American Games was held from November 19 to 22 at the Archery Center in Santiago, Chile.

## Schedule

| Date | Time | Round |
| November 19, 2023 | 13:30 | Ranking Round |
| November 20, 2023 | 13:50 | Quarterfinals |
| November 20, 2023 | 14:30 | Semifinals |
| November 22, 2023 | 13:30 | Final |

## Results
### Ranking round

The results were as follows:
| Rank | Archer | Nation | Score | Note |
| 1 | Samuel Molina | Mexico | 642 | PR |
| 2 | Eric Bennett | United States | 628 | |
| 3 | Hector Ramirez | Colombia | 621 | |
| 4 | Heriberto Roca | Brazil | 587 | |
| 5 | Juan Diego Blas | Guatemala | 535 | |
| 6 | Simon Chismak | Argentina | 532 | |
| 7 | Cristian Aguirre | Chile | 524 | |
| 8 | Marco Huaytalla | Peru | 523 | |
| 9 | José Figueroa | Dominican Republic | 468 | |
| 10 | Álex Capó | Cuba | 391 | |
| 11 | Acee Green | Jamaica | 353 | |

### Competition rounds

The results during the elimination rounds were as follows:
| Round of 16 | Round of 16 | Round of 16 | Round of 16 | Round of 16 | Round of 16 | Quarterfinals | Quarterfinals | Quarterfinals | Quarterfinals | Quarterfinals | Quarterfinals | Quarterfinals | Semifinals | Semifinals | Semifinals | Semifinals | Semifinals | Semifinals | Final | Final | Final | Final | Final | Final | Final | Final | Final |
| | | | | | | 1 | S. Molina (MEX) | 0 | 2 | 2 | 2 | | | | | | | | | | | | | | | | |
| 9 | J. Figueroa (DOM) | 2 | 0 | 0 | 0 | 8 | M. Huaytalla (PER) | 2 | 0 | 0 | 0 | | | | | | | | | | | | | | | | |
| 8 | M. Huaytalla (PER) | 0 | 2 | 2 | 2 | | | | | | | | 1 | S. Molina (MEX) | 2 | 2 | 0 | 2 | | | | | | | | | |
| | | | | | | | | | | | | | 4 | H. Roca (BRA) | 0 | 0 | 2 | 0 | | | | | | | | | |
| | | | | | | 5 | J. Blas (GUA) | 0 | 2 | 0 | 2 | 1 | | | | | | | | | | | | | | | |
| | | | | | | 4 | H. Roca (BRA) | 2 | 0 | 2 | 0 | 1 | | | | | | | | | | | | | | | |
| | | | | | | | | | | | | | | | | | | | 1 | S. Molina (MEX) | 2 | 0 | 2 | 2 | | | |
| | | | | | | | | | | | | | | | | | | | 2 | E. Bennett (USA) | 0 | 2 | 0 | 0 | | | |
| | | | | | | 3 | H. Ramirez (COL) | 2 | 2 | 0 | 2 | | | | | | | |
| 11 | A. Green (JAM) | 0 | 0 | 0 | | 6 | S. Chismak (ARG) | 0 | 0 | 2 | 0 | | | | | | | |
| 6 | S. Chismak (ARG) | 3 | 3 | 3 | | | | | | | | | 2 | H. Ramirez (COL) | 0 | 0 | 0 | | Bronze medal match | Bronze medal match | Bronze medal match | Bronze medal match | Bronze medal match | Bronze medal match | Bronze medal match | Bronze medal match | Bronze medal match |
| 7 | C. Aguirre (CHI) | 2 | 2 | 2 | | | | | | | | | 3 | E. Bennett (USA) | 2 | 2 | 2 | |
| 10 | A. Capó (CUB) | 0 | 0 | 0 | | 7 | C. Aguirre (CHI) | 2 | 0 | 0 | 0 | | | | | | | | 4 | H. Roca (BRA) | 1 | 0 | 0 | 1 | | | |
| | | | | | | 2 | E. Bennett (USA) | 0 | 2 | 2 | 2 | | | | | | | | 3 | Hector Ramirez (COL) | 1 | 2 | 2 | 1 | | | |
# Archery at the 2023 Parapan American Games

Archery competitions at the 2023 Parapan American Games in Santiago, Chile were held between 19 and 22 November 2023 at the Archery Center in Peñalolén.
The winners of the men's and women's individual events earned a qualification spot for the 2024 Summer Paralympics.

## Participating nations

There are 48 archers from 17 nations participating.
* Argentina (4)
* Brazil (5)
* Canada (1)
* Chile (6) (Host)
* Colombia (4)
* Costa Rica (2)
* Cuba (2)
* Dominican Republic (1)
* Ecuador (2)
* El Salvador (1)
* Guatemala (1)
* Jamaica (1)
* Mexico (4)
* Peru (3)
* Puerto Rico (1)
* United States (9)
* Venezuela (1)

## Medal summary
### Medal table

* Host nation (Chile)
| Rank | NPC | Gold | Silver | Bronze | Total |
| 1 | United States (USA) | 4 | 2 | 2 | 8 |
| 2 | Costa Rica (CRC) | 1 | 1 | 0 | 2 |
| 3 | Mexico (MEX) | 1 | 0 | 1 | 2 |
| 4 | Brazil (BRA) | 1 | 0 | 0 | 1 |
| 4 | Peru (PER) | 1 | 0 | 0 | 1 |
| 6 | Colombia (COL) | 0 | 2 | 2 | 4 |
| 7 | Chile (CHI)* | 0 | 2 | 1 | 3 |
| 8 | Ecuador (ECU) | 0 | 1 | 0 | 1 |
| 9 | Canada (CAN) | 0 | 0 | 1 | 1 |
| Totals (9 entries) | Totals (9 entries) | 8 | 8 | 7 | 23 |

### Medalists
#### Men's events

| Event | Class | Gold | Silver | Bronze |
| Individual details | W1 | Eugênio Franco Brazil | Jason Tabansky United States | Víctor Saiz Chile |
| Individual compound details | Open | Kevin Polish United States | Diego Quesada Costa Rica | Kyle Tremblay Canada |
| Individual recurve details | Open | Samuel Molina Mexico | Eric Bennett United States | Hector Ramirez Colombia |

#### Women's events

| Event | Class | Gold | Silver | Bronze |
| Individual details | W1 | Tracy Otto United States | Mariela López Chile | Not awarded as three athletes competed |
| Individual compound details | Open | Pilar Riveros Costa Rica | Mariana Zúñiga Chile | Wendy Gardner United States |
| Individual recurve details | Open | Daniela Campos Peru | Monica Daza Colombia | Candice Caesar United States |

#### Mixed events

| Event | Class | Gold | Silver | Bronze |
| Team compound details | Open | United States Wendy Gardner Kevin Polish | Ecuador Diana Gonzabay Joffre Villavicencio | Colombia Yasneide Peñaranda Cristian Correa |
| Team recurve details | Open | United States Eric Bennett Candice Caesar | Colombia Monica Daza Hector Ramirez | Mexico Karen Rocha Samuel Molina |
# Elachyophtalma insularum

Elachyophtalma insularum is a moth in the family Bombycidae. It was described by Walter Rothschild in 1920. It is found on Roa Island on New Guinea.
The wingspan is about 38 mm. The wings are uniform chocolate rufous, the sides of the abdominal margin of the hindwings with oblique white streaks.
# Elachyophtalma cotanoides

Elachyophtalma cotanoides is a moth in the family Bombycidae. It was described by Walter Rothschild in 1920. It is found on New Guinea.
The wingspan is 56 mm. The forewings are chocolate rufous, the basal three-fifths of the costal are area orange and the nervures golden yellow washed with rufous on the inner four-fifths of the wing. There is a darker rufous and yellow double postmedian band. The hindwings are chocolate rufous.
# Apure Department

Apure Department was one of the departments of Gran Colombia. It was split from the Venezuela Department.
It encompassed 2 provinces - Barinas Province in the north and Achaguas Province in the south.
* This Colombian location article is a stub. You can help Wikipedia by expanding it.
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* t
* e
# Arctia weigerti

Arctia weigerti is a moth of the family Erebidae. It was described by Josef J. de Freina and Thomas Joseph Witt in 1985. It is found in northern Pakistan (Karakorum).
This species, along with the others of the genus Oroncus, was moved to Arctia as a result of phylogenetic research published by Rönkä et al. in 2016.
# Eisenstein ideal

In mathematics, the Eisenstein ideal is an ideal in the endomorphism ring of the Jacobian variety of a modular curve, consisting roughly of elements of the Hecke algebra of Hecke operators that annihilate the Eisenstein series. It was introduced by Barry Mazur (1977), in studying the rational points of modular curves. An Eisenstein prime is a prime in the support of the Eisenstein ideal (this has nothing to do with primes in the Eisenstein integers).

## Definition

Let N be a rational prime, and define
    J$_0$(N) = J
as the Jacobian variety of the modular curve
    X$_0$(N) = X.
There are endomorphisms T$_l$ of J for each prime number l not dividing N. These come from the Hecke operator, considered first as an algebraic correspondence on X, and from there as acting on divisor classes, which gives the action on J. There is also a Fricke involution w (and Atkin–Lehner involutions if N is composite). The Eisenstein ideal, in the (unital) subring of End(J) generated as a ring by the T$_l$, is generated as an ideal by the elements
    T$_l$ − l - 1
for all l not dividing N, and by
    w + 1.

## Geometric definition

Suppose that T* is the ring generated by the Hecke operators acting on all modular forms for Γ$_0$(N) (not just the cusp forms). The ring T of Hecke operators on the cusp forms is a quotient of T*, so Spec(T) can be viewed as a subscheme of Spec(T*). Similarly Spec(T*) contains a line (called the Eisenstein line) isomorphic to Spec(Z) coming from the action of Hecke operators on the Eisenstein series. The Eisenstein ideal is the ideal defining the intersection of the Eisenstein line with Spec(T) in Spec(T*).

## Example

* The Eisenstein ideal can also be defined for higher weight modular forms. Suppose that T is the full Hecke algebra generated by Hecke operators T$_n$ acting on the 2-dimensional space of modular forms of level 1 and weight 12.This space is 2 dimensional, spanned by the Eigenforms given by the Eisenstein series E$_{12}$ and the modular discriminant Δ. The map taking a Hecke operator T$_n$ to its eigenvalues (σ$_{11}$(n),τ(n)) gives a homomorphism from T into the ring Z×Z (where τ is the Ramanujan tau function and σ$_{11}$(n) is the sum of the 11th powers of the divisors of n). The image is the set of pairs (c,d) with c and d congruent mod 691 because of Ramanujan's congruence σ$_{11}$(n) ≡ τ(n) mod 691. The Hecke algebra of Hecke operators acting on the cusp form Δ is just isomorphic to Z. If we identify it with Z then the Eisenstein ideal is (691).
# Ghizer District

Ghizer District may refer to:
* Ghizer District (1974–2019)
* Ghizer District (2019–)
# Electoral district of Abbotsford

Electoral district of Abbotsford was an electoral district of the Legislative Assembly in the Australian state of Victoria.
Abbotsford was created by the post-Federation Electoral Districts Boundaries Act 1903 coming into effect in 1904 when 42 districts were abolished (including Jolimont and West Richmond) and 24 new ones created resulting in 65 districts.
The district of Abbotsford was defined as:
   Commencing at the intersection of Hoddle-street and Bridge-road ; thence north by Hoddle-street to Reilly-street; thence east by that street to the Merri Creek ; thence southerly by that creek and the Yarra River to Campbell's-parade ; thence west by Campbell's-parade to Gleadell-street; thence north by that street to Highett-street; thence west by that street to Church-street; thence south by Church-street to Bridge-road ; and thence west by Bridge-road to the commencing point.
    now Alexandra Parade
    now Bridge Road

## Members

| Member | Member | Party | Term |
| | William Beazley | Labour | 1904 – 1912 |
| | Gordon Webber | Labor | 1912 – 1927 |
    Beazley had previously represented Collingwood from April 1889 to May 1904
    Webber went on to represent Heidelberg from April 1927 to April 1932
# Norm Lake

Norm Lake is a lake located on Vancouver Island and is an expansion of upper Oyster River, west of Courtenay.
# Giardino Botanico e Arboreto Appenninico del Parco Nazionale d'Abruzzo

The Giardino Botanico e Arboreto Appenninico del Parco Nazionale d'Abruzzo is a botanical garden and arboretum located in the Parco Nazionale d'Abruzzo, Lazio e Molise at via Santa Lucia, 67032 Pescasseroli, Province of L'Aquila, Abruzzo, Italy.
The garden contains about 2,000 species including Arctostaphylos uva-ursi, Daphne mezereum, Juniperus nana, Pinus mugo, Rhamnus pumilus, Rosa pendulina, Salix retusa, Quercus ilex, and Vaccinium myrtillus.