OpenLLM-France/wikimedia huggingface dataset:
# Me and the Boys (album)

Professional ratings :
| Review scores ||
| Source | Rating |
| Allmusic | |
Me and the Boys is the thirteenth studio album by Charlie Daniels and the tenth as the Charlie Daniels Band released in 1985.
The album contains three cover songs. "Me and the Boys" was previously released earlier in 1985 as a Canadian single by the songwriter, Matt Minglewood, for his subsequent album of the same name. "Still Hurtin' Me" is a cover of Brian Cadd's June 1985 Australian single of the same name from his album, No Stone Unturned. "Talking to the Moon" is a cover of Don Henley's song from his 1982 album, I Can't Stand Still.

## Track listing

* "Me and the Boys" (Matt Minglewood) - 4:45
* "Still Hurtin' Me" (Brian Cadd) - 4:10
* "Talking to the Moon" (Don Henley, JD Souther) - 4:43
* "Class of '63" - (Charlie Daniels, Tom Crain) - 4:14
* "American Farmer" (Daniels, Crain, Taz DiGregorio, Fred Edwards, Charlie Hayward) - 3:33
* "M.I.A" (Daniels, Crain, DiGregorio, Edwards, Hayward) - 4:31
* "American Rock and Roll" (Daniels, Crain, DiGregorio, Edwards, Hayward) - 3:27
* "Ever Changing Lady" (DiGregorio, Larry B. Abernathy) - 3:43
* "Louisiana Fai Dodo" (Daniels, Crain, DiGregorio, Edwards, Hayward) - 3:22
* "Drinkin' My Baby Goodbye" (Daniels) - 3:41

## Charts

| Chart (1985) | Peak position |
| US Top Country Albums (Billboard) | 27 |
# Holy Emmanuel Church, Moratuwa

Holy Emmanuel Church is an Anglican church in Moratuwa, Sri Lanka (a southern suburb of Colombo). The current church building was officially consecrated in 1860 but the site has been used for religious services since 1799.

## History

In 1675 the Dutch constructed a building on the site of the current church cemetery. The building was subsequently used as a school and from 1799 for religious services. In 1815 it was demolished and the first Anglican Church was built on the site. The church was funded by the Governor Robert Brownrigg and the local congregation. The church was popularly known as the "Brownrigg Palliya", with a capacity to hold 800 to 1,000 people.
On 4 January 1857, Gate Mudaliyar Jeronis de Soysa requested the Bishop of Colombo, James Chapman, seek Governor Henry Ward's approval to demolish the old church building and construct a new church on a 1.5 acres (0.61 ha) adjacent to the cemetery. On 31 January Governor Ward granted approval for the new church and on 27 December Bishop Chapman laid the foundation stone for the building. It was designed by Thomas Skinner and completed at a cost of over £5,338, with the funds mainly contributed by Jeronis de Soysa and his brother Susew de Soysa. On 18 December 1860 de Soysa transferred the title of the land to the Anglican Church.
On 27 December 1860, the Holy Emmanuel Church was consecrated by Bishop Chapman. Governor Charles Justin MacCarthy and his wife, together with a number of notable Europeans were present at the consecration service.

## Architecture

The church was designed by Major Thomas Skinner, an engineer who worked in the Public Works Department, in a Victorian Gothic style. The dominant feature is the landmark 37 m (120 ft) bell tower at the entrance of the church. The church is 32 m (105 ft) in length, with the roof of the nave resting on six arches. The stained glass windows were imported from England. The pipe organ was donated in 1902 by the Mendis brothers.

## Commemoration

On 27 December 2010 Sri Lanka Post issued a Rs.5 postal stamp commemorating the 150th anniversary of the church.
# Hallwood

Hallwood may refer to:

## Places

* Hallwood, Cheshire, England
* Hallwood, Virginia, USA

## People

* Joe Hallwood, (born 1969), English TEFL teacher
* Charles Hallwood, Scottish footballer
# Grevillea hockingsii

Grevillea hockingsii is a species of flowering plant in the family Proteaceae and is endemic to south-eastern Queensland. It is an erect shrub with oblong to narrowly elliptic leaves and clusters of reddish-pink flowers.

## Description

Grevillea hockingsii is a dense, erect shrub that typically grows to a height of 1.5–2 m (4 ft 11 in – 6 ft 7 in) high and has ascending, silky-hairy branchlets. Its adult leaves are oblong to narrowly elliptic, 40–140 mm (1.6–5.5 in) long and 4–18 mm (0.16–0.71 in) wide. The lower surface of the leaves is silky-hairy. The flowers are arranged in leaf axils or on the stems in clusters of two to ten 15–22 mm (0.59–0.87 in) long on a rachis 2–5 mm (0.079–0.197 in) long, each flower on a pedicel about 4 mm (0.16 in) long. The flowers are reddish pink, hairy and slightly rust-coloured, the pistil 13–17.5 mm (0.51–0.69 in) long. Flowering mainly occurs from June to December and the fruit is an elliptic to narrowly oval follicle 20–36 mm (0.79–1.42 in) long.

## Taxonomy

Grevillea hockingsii was first formally described in 2008 by Bill Molyneux and Peter M. Olde in the journal Telopea from specimens collected in the Coominglah State Forest, Queensland in 1989. The specific epithet (hockingsii) honours Francis David Hockings who discovered the species in 1983.

## Distribution and habitat

This grevillea grows in the shrubby understorey of woodland or open forest in a three disjunct areas in south-eastern Queensland.

## Conservation status

Grevillea hockingsii is listed as "vulnerable" under the Queensland Government Nature Conservation Act 1992.
# Caloptilia honoratella

Caloptilia honoratella is a moth of the family Gracillariidae. It is known from Austria, Belgium, Hungary, Iberia, Italy, the Netherlands and North Macedonia. The first British record, found in Cheriton, Kent was confirmed by examining the genitalia in April 2019.
# Epermenia aarviki

Epermenia aarviki is a moth in the family Epermeniidae. It was described by Reinhard Gaedike in 2013. It is found in Kenya and Tanzania.
# Ellisella

Ellisella, commonly known as sea whip, is a genus of soft coral in the family Ellisellidae.
Ellisella constitutes like bushy shrub gorgonians which dominant color is brown to reddish and polyps are white with eight tentacles.
Branches are more or less long according to the species, however, very few ramifications are observed in the genus.

## Species list

The following species are recognized within the genus Ellisella:
* Ellisella acacesia (Grasshoff, 1999)
* Ellisella andamanensis (Simpson, 1910)
* Ellisella atlantica (Toeplitz, 1910)
* Ellisella aurantiaca (Thomson & Henderson)
* Ellisella azilia (Grasshoff, 1999)
* Ellisella candida (Ridley, 1882)
* Ellisella ceratophyta (Linnaeus, 1758)
* Ellisella cercidia (Grasshoff, 1999)
* Ellisella ceylonensis (Simpson, 1910)
* Ellisella cylindrica (Toeplitz, 1919)
* Ellisella divisa (Thomson & Henderson, 1905)
* Ellisella dolfusi (Stiasny, 1938)
* Ellisella elongata (Pallas, 1766)
* Ellisella erythraea (Kükenthal, 1913)
* Ellisella eustala (Grasshoff, 1999)
* Ellisella filiformis (Toeplitz, 1889)
* Ellisella flagellum (Thomson & Russell, 1910)
* Ellisella flava (Nutting, 1910)
* Ellisella funiculina (Duchassaing & Michelotti, 1864)
* Ellisella gracilis (Wright & Studer, 1889)
* Ellisella grandiflora (Deichmann, 1936)
* Ellisella grandis (Verrill, 1901)
* Ellisella gruveli (Stiasny, 1936)
* Ellisella laevis (Verrill, 1865)
* Ellisella limbaughi (Bayer, 1960)
* Ellisella maculata (Studer, 1878)
* Ellisella marisrubri (Stiasny, 1938)
* Ellisella moniliformis (Lamarck, 1816)
* Ellisella nivea (Bayer & Grasshoff, 1995)
* Ellisella nuctenea (Grasshoff, 1999)
* Ellisella paraplexauroides Stiasny, 1936
* Ellisella plexauroides (Toeplitz, 1919)
* Ellisella quadrilineata (Simpson, 1910)
* Ellisella rigida (Toeplitz, 1910)
* Ellisella rosea (Bayer & Grasshoff, 1995)
* Ellisella rossafila (Grasshoff, 1999)
* Ellisella rubra (Wright & Studer, 1889)
* Ellisella schmitti (Bayer, 1961)
* Ellisella thomsoni (Simpson, 1910)
* Ellisella vaughani Stiasny, 1940
* Ellisella vermeuleni (Stiasny, 1936)
# Fanjingshania

Fanjingshania is an extinct genus of "acanthodian" stem-chondrichthyans from the lower Silurian (late Aeronian, Llandovery Epoch) of China around 439 million years old, making it currently the oldest known acanthodian. It comprises a single species, Fanjingshania renovata which is known from over 1,000 isolated elements, including fin spines, branchiostegal plates, sclerotic plates, trunk scales, and tectal and postorbital tesserae. No teeth were ascribed to the taxon, but in the same horizon the tooth taxon Qianodus was found, and these taxa may be synonymous. In a phylogenetic analysis accompanying the description, it was placed in a clade with Climatius, Parexus, and Ptomacanthus.
# Cheliomyrmex

Cheliomyrmex is a New World genus of army ants in the subfamily Dorylinae. In Central America, C. morosus is known from Mexico to Honduras, and Panama. C. andicola, C. audax, C. ursinus and C. megalonyx are known from Colombia and further into South America.

## Species

* Cheliomyrmex andicola Emery, 1894
* Cheliomyrmex audax Santschi, 1921
* Cheliomyrmex megalonyx Wheeler, 1921
* Cheliomyrmex morosus (Smith, 1859)
# Hon kommer med solsken

Hon kommer med solsken (She comes with sunshine) is a song written by Larry Forsberg, Lennart Wastesson and Sven-Inge Sjöberg. Swedish folk music band Östen med Resten performed this song at Melodifestivalen 2002, where it finished on 10th place. It peaked at 38th place on Sverigetopplistan and the B-side consisted of a cover version of Vikingarna's Till mitt eget Blue Hawaii. The song has also been placed on Svensktoppen, with 2nd place as the best, 6 April–3 August 2002, but failed on 10 August.
# 2015 Engie Open de Biarritz – Doubles

Florencia Molinero and Stephanie Vogt were the defending champions, but Molinero chose not to participate. Vogt partnered Réka-Luca Jani, but lost in the final to Başak Eraydın and Lidziya Marozava, 6–4, 6–4.

## Seeds

* Irina Khromacheva / Xenia Knoll (first round)
* Cindy Burger / Rebecca Peterson (quarterfinals)
* Pauline Parmentier / Laura Thorpe (first round)
* Réka-Luca Jani / Stephanie Vogt (final)

## Draw
### Key

* Q = Qualifier
* WC = Wild card
* LL = Lucky loser
* Alt = Alternate
* SE = Special exempt
* PR = Protected ranking
* ITF = ITF entry
* JE = Junior exempt
* w/o = Walkover
* r = Retired
* d = Defaulted
* SR = Special ranking
| First round | First round | First round | First round | First round | Quarterfinals | Quarterfinals | Quarterfinals | Quarterfinals | Quarterfinals | Semifinals | Semifinals | Semifinals | Semifinals | Semifinals | Final | Final | Final | Final |
| 1 | I Khromacheva X Knoll | 6 | 0 | [7] | | | | | | | | | | | | | | |
| | T Búa G García Pérez | 1 | 6 | [10] | | T Búa G García Pérez | 7 | 6 | | | | | | | | | | |
| | T Pereira L Pigossi | 6 | 6 | | | T Pereira L Pigossi | 5 | 4 | | | | | | | | | | |
| WC | J Suvrijn H Tan | 0 | 2 | | | | | | | | T Búa G García Pérez | 0 | 7 | [9] | | | | |
| 3 | P Parmentier L Thorpe | 2 | 3 | | | | | | | | B Eraydın L Marozava | 6 | 5 | [11] | | | | |
| | B Eraydın L Marozava | 6 | 6 | | | B Eraydın L Marozava | 7$^7$ | 4 | [10] | | | | | | | | | |
| | S Foretz C Sibille | | | | | G Sanesi J Teichmann | 6$^3$ | 6 | [5] | | | | | | | | | |
| | G Sanesi J Teichmann | w/o | | | | | | | | | | | | | | B Eraydın L Marozava | 6 | 6 |
| | A Cazeaux J Ponchet | 6 | 6 | | | | | | | | | | | | 4 | R-L Jani S Vogt | 4 | 4 |
| WC | F Codino T Gravouil | 1 | 2 | | | A Cazeaux J Ponchet | 0 | 3 | | | | | | | | | | |
| | O Parres Azcoitia C Rosatello | 4 | 4 | | 4 | R-L Jani S Vogt | 6 | 6 | | | | | | | | | | |
| 4 | R-L Jani S Vogt | 6 | 6 | | | | | | | 4 | R-L Jani S Vogt | 6 | 6 | | | | | |
| | M Georges C Sánchez Quintanar | 1 | 0 | | | | | | | | N Kolar C Lister | 3 | 2 | | | | | |
| | N Kolar C Lister | 6 | 6 | | | N Kolar C Lister | 6$^7$ | 6 | [10] | | | | | | | | | |
| WC | C Maisonnave L Maisonnave | 4 | 2 | | 2 | C Burger R Peterson | 7$^9$ | 2 | [6] | | | | | | | | | |
| 2 | C Burger R Peterson | 6 | 6 | | | | | | | | | | | | | | | |
# Australian Women's Masters (chess)

The Australian Women's Masters is a chess tournament that has been held in Melbourne, Australia, annually since January 2013. The tournament is an invitational event, normally run as a 10-player round-robin tournament. The regular organisers and sponsors of the tournament have been Gary Bekker and Jamie Kenmure.

## Winners

* 2017 Emily Rosmait
* 2016 Gu Xiaobing
* 2015 Julia Ryjanova
* 2014 Irine Kharisma Sukandar
* 2013 Katherine Jarek
# Close as You Get

Close as You Get is sixteenth solo album by Northern Irish blues guitarist and singer Gary Moore. The album reunited Moore with his former Thin Lizzy colleague, drummer Brian Downey who played on all the tracks.
Professional ratings :
| Review scores ||
| Source | Rating |
| Allmusic | |

## Personnel

* Gary Moore - vocals, guitar, dobro on "Sundown"
* Brian Downey - drums
* Vic Martin - keyboards
* Pete Rees - bass
* Mark Feltham - harmonica on "Hard Times" and "Checkin' Up on My Baby"
* Produced by Gary Moore and Ian Taylor
* Engineered and mixed by Ian Taylor, assisted by Jonathan Tayler-Webb.
* Recorded and mixed at Sarm Hookend, except "I Had a Dream" backing track, recorded at Sphere Studios by Franco Cameli, assisted by Joshua Blair.
# Epermenia agassizi

Epermenia agassizi is a moth in the family Epermeniidae. It was described by Reinhard Gaedike in 2013. It is found in Kenya.
# Carl Friedrich Wilhelm Krukenberg

Carl Friedrich Wilhelm Krukenberg (May 27, 1852 – February 18, 1889) was a German comparative anatomist and physiologist. His studies on biochemistry and physiology in animals were pioneering in approach. Among his major contributions was studies on animal colour pigments.
Krukenberg was born in Königslutter to pharmacist Friedrich Julius Krukenberg (1815–1861) and Marie Louise Auguste (1825–1861) née Grundner. He was educated at St. Martini Pharmacy in Braunschweig in 1873 after which he studied physiological chemistry at Kaiser Wilhelm University in Strasbourg and the Ruprecht Karl University in Heidelberg and became an assistant to Wilhelm Kühne in Heidelberg. After receiving his doctorate he worked with Adolf Fick in Würzburg. He moved to the University of Jena in 1884.
Krukenberg examined biological pigments such as hemerythrin, lipochromes, and the colours of eggs (being the first to identify biliverdin as a pigment) and feathers. He also looked at structural chemicals such as muscles and sericin in silk. Other studies included the nerve physiology of echinoderms.
# Bastuträsk, Bjurholm Municipality

Bastuträsk is a village in Bjurholm Municipality, Västerbotten, Sweden, located around 50 kilometer northwest from Umeå. There is also a nearby lake, which has the same name, Bastuträsk.

## Famous people

* Tomas Pleje
# Fanjiang, Xiangxiang

Fanjiang Town (simplified Chinese: 翻江镇; traditional Chinese: 翻江鎮; pinyin: Fānjiāng Zhèn) is a rural town in Xiangxiang City, Hunan Province, People's Republic of China.

## Administrative division

The town is divided into 47 villages and two communities, the following areas: Yangjiawan Community, Zengjiashan Community, Changping Village, Hengxi Village, Nonglin Village, Ronglin Village, Yintang Village, Jingu Village, Gutang Village, Taolin Village, Niaolin Village, Hongjiachong Village, Qilichong Village, Fanjiang Village, Dougang Village, Yanghe Village, Gaoping Village, Gaoqiao Village, Nanzheng Village, Jichang Village, Jidong Village, Dale Village, Wuling Village, Xinxiong Village, Bigao Village, Dingjia Village, Huangtang Village, Liuwan Village, Fengshan Village, Guiyuan Village, Changgang Village, Jiangjia'ao Village, Bajiaqiao Village, Linzhang Village, Xiangdong Village, Tiema Village, Chabei Village, Dongping Village, Zhongshan Village, Qishan Village, Tangping Village, Fujia Village, Shilu Village, Yuanyichang Village, Yuanliang Village, Hongmen Village, Rongxi Village, Ceshan Village, and Wawu Village (杨家湾社区、曾家山社区、昌坪村、横溪村、农林村、荣林村、崟塘村、金姑村、古塘村、桃林村、鸟冲村、洪家冲村、七里冲村、翻江村、陡岗村、杨和村、高坪村、高桥村、南郑村、吉长村、吉洞村、大乐村、武陵村、新雄村、碧高村、丁家村、黄塘村、刘湾村、枫山村、桂元村、长岗村、蒋家坳村、八家桥村、林章村、向东村、铁马村、茶杯村、东坪村、中山村、歧山村、塘坪村、傅家村、石鹿村、园艺场村、园梁村、洪门村、荣溪村、侧山村、瓦屋村).

## Geography

Taolin Reservoir (桃林水库) is the largest reservoir and largest body of water in the town.
Mount Baozhong (褒忠山) is the peak-point in the town, its peak elevation is 802 metres (2,631 ft).

## Transportation
### Expressway

The Changsha-Shaoshan-Loudi Expressway, which runs east through Yueshan Town, Jinsou Township, Huitang Town, Jinshi Town, Donghutang Town, Huaminglou Town, Daolin Town to Yuelu District, Changsha, and the west through Hutian Town to Louxing District, Loudi.
The Yiyang-Loudi-Hengyang Expressway in Hunan Province leads to Loudi City, Yiyang City and Hengyang City through the town.

### Provincial Highway

The Provincial Highway S311 is a northwest–southeast highway in the town.
# Measure of non-compactness

In functional analysis, two measures of non-compactness are commonly used; these associate numbers to sets in such a way that compact sets all get the measure 0, and other sets get measures that are bigger according to "how far" they are removed from compactness.
The underlying idea is the following: a bounded set can be covered by a single ball of some radius. Sometimes several balls of a smaller radius can also cover the set. A compact set in fact can be covered by finitely many balls of arbitrary small radius, because it is totally bounded. So one could ask: what is the smallest radius that allows to cover the set with finitely many balls?
Formally, we start with a metric space M and a subset X. The ball measure of non-compactness is defined as
    α(X) = inf {r > 0 : there exist finitely many balls of radius r which cover X}
and the Kuratowski measure of non-compactness is defined as
    β(X) = inf {d > 0 : there exist finitely many sets of diameter at most d which cover X}
Since a ball of radius r has diameter at most 2r, we have α(X) ≤ β(X) ≤ 2α(X).
The two measures α and β share many properties, and we will use γ in the sequel to denote either one of them. Here is a collection of facts:
* X is bounded if and only if γ(X) < ∞.
* γ(X) = γ(X$^{cl}$), where X$^{cl}$ denotes the closure of X.
* If X is compact, then γ(X) = 0. Conversely, if γ(X) = 0 and X is complete, then X is compact.
* γ(X ∪ Y) = max(γ(X), γ(Y)) for any two subsets X and Y.
* γ is continuous with respect to the Hausdorff distance of sets.
Measures of non-compactness are most commonly used if M is a normed vector space. In this case, we have in addition:
* γ(aX) = |a| γ(X) for any scalar a
* γ(X + Y) ≤ γ(X) + γ(Y)
* γ(conv(X)) = γ(X), where conv(X) denotes the convex hull of X
Note that these measures of non-compactness are useless for subsets of Euclidean space R$^n$: by the Heine–Borel theorem, every bounded closed set is compact there, which means that γ(X) = 0 or ∞ according to whether X is bounded or not.
Measures of non-compactness are however useful in the study of infinite-dimensional Banach spaces, for example. In this context, one can prove that any ball B of radius r has α(B) = r and β(B) = 2r.
# Bubani

Bubani (Italian: Babani) is a village in Croatia.

## Demographics

According to the 2021 census, its population was 58. It was 56 in 2011.
# 2014 Slovenian Supercup

The 2014 Slovenian Supercup, known as Superpokal Telekom Slovenije 2014 due to sponsorship reasons, was the tenth edition of the Slovenian Supercup, an annual football match contested by the winners of the previous season's Slovenian PrvaLiga and Slovenian Cup competitions. The match was played on 13 August 2014 at the Nova Gorica Sports Park stadium in Nova Gorica between the 2013–14 Slovenian Football Cup winners Gorica and the 2013–14 Slovenian PrvaLiga winners Maribor.

## Match details

| Gorica | Maribor |
* Slovenian Supercup 2014 Winners
* Maribor 4th title
# Alexander Nevsky (disambiguation)

Alexander Nevsky (1221–1263) was a Russian statesman and military hero, serving as Prince of Novgorod, Grand Prince of Kiev and Grand Prince of Vladimir
Alexander Nevsky may also refer to:

## People

* Aleksandr Nevskiy (athlete) (born 1958), Russian decathlete
* Alexander Nevsky (actor) (born 1971), Russian actor, writer and director
* Alex Nevsky (musician) (born 1986), French Canadian singer-songwriter

## Art, entertainment, and media

* Alexander Nevsky (film), a 1938 film by Sergei Eisenstein
** Alexander Nevsky (Prokofiev), the score by Sergei Prokofiev for the film, later reworked into a cantata
* Life of Alexander Nevsky, a literary monument
* Life of Alexander Nevsky (illuminated manuscript), a 16th-century illuminated manuscript
* Alex Nevsky (Crimson Dynamo), a third Crimson Dynamo character

## Awards and honorable recognitions

* Alexander Nevsky (prize), a Russian national annual historical-literary competition
* Order of Alexander Nevsky, an order of merit of the Russian Federation
* Order of Saint Alexander Nevsky, an order of chivalry of the Russian Empire

## Buildings and structures

* Alexander Nevsky Bridge, in St. Petersburg, Russia
* Alexander Nevsky Cathedral (disambiguation), the name of various cathedrals
* Alexander Nevsky Church, in Copenhagen
* Alexander Nevsky Lavra, monastery in St. Petersburg, Russia
* Alexander Nevsky Square, in St. Petersburg, Russia

## Transport

* Russian ship Alexander Nevsky, a list of ships named for the saint
** Russian frigate Alexander Nevsky, a naval frigate lost at sea near the Danish coast in 1868
** Icebreaker St. Alexander Nevsky, later renamed Lenin
** Alexander Nevsky, a Sverdlov-class cruiser
** Russian submarine Alexander Nevsky (K-550), fourth generation Borei-class submarine which sea trials started at 2011
* Sikorsky Alexander Nevsky, see List of aircraft (Si)
# Backhousia sciadophora

Backhousia sciadophora is a common Australian tree, growing from near Dungog in New South Wales to near Kilcoy in southeast Queensland. Common names include shatterwood, ironwood, boomerang tree and Curracabark. The habitat of shatterwood is drier areas of rainforest in gorges and steep slopes, usually not on volcanic soils.

## Description

Shatterwood is a small to medium size tree, occasionally reaching 30 metres in height and 80 cm in trunk diameter. The tree's crown appears dark and attractive.
The trunk of Backhousia sciadophora is cylindrical, and often flanged or buttressed at the base. Shatterwood is so named because of the brittle nature of the timber.
The bark is grey or fawn, rough with short fibres, finely vertically fissured, shedding in narrow scales. The bark structure appears to consist of numerous paper-like layers.

### Leaves, flowers and fruit

The leaves are opposite, simple, entire, broadly ovate or elliptical, 5 to 10 cm long. They are round or drawn into a blunt point, or sometimes notched. Oil dots are small and numerous. The leaf stalks are very short.
Leaf venation includes a looping intermarginal vein, well removed from the leaf's edge. A second intermarginal leaf vein is present, closer to the leaf edge. The midrib vein is sunken on the lower surface, but slightly raised above.
Flowers are white, small and numerous. The flowering period is in June and July. The fruit matures from May to August, being a brown capsule, bell-shaped, 5 mm in diameter including the five persistent calyx lobes, each 2 mm long. There are five to eight seeds in each fruit, which are oval, 1 mm long, and golden brown in colour.