Pabstiella

Pabstiella
Pabstiella mirabilis
(type species)
Scientific classification Edit this classification
Kingdom: Plantae
Clade: Tracheophytes
Clade: Angiosperms
Clade: Monocots
Order: Asparagales
Family: Orchidaceae
Subfamily: Epidendroideae
Tribe: Epidendreae
Subtribe: Pleurothallidinae
Genus: Pabstiella
Brieger & Senghas (1976) [1]
Species

See list of Pabstiella species

Pabstiella is a small orchid genus belonging to the subfamily Epidendroideae. They occur in Central and Tropical America.

While the "Checklist of Monocotyledons" of Kew Botanical Gardens (2005) [2] considers Pabstiella as an accepted name, it is considered a synonym of Pleurothallis by the Vascular plant families and genera (R.K. Brummitt, 1992). The synonym Anthereon Pridgeon & M. W. Chase is a nom. illeg. because it includes the type of the earlier accepted name Pabstiella

Species

Main article: List of Pabstiella species

References

Wikimedia Commons has media related to Pabstiella.
Wikispecies has information related to Pabstiella.
  1. ^ Brieger, G.; Senghas, K. (October 1976). "Pabstiella, eine neue orchideengattung aus brasilien". Die Orchidee. 27: 193–196.
  2. ^ Pridgeon, A.M., Cribb, P.J., Chase, M.C. & Rasmussen, F.N. (2006). Epidendroideae (Part One). Genera Orchidacearum 4: 1-672. Oxford University Press.

Read other articles:

Samson Raphael Hirsch

Rabi Samson Raphael HirschRabiRabi Samson Raphael HirschPosisiRabiSinagogeIsraelitische Religionsgesellschaft (IRG), Khal Adath JeshurunPenggantiSolomon BreuerPenjelasan pribadiLahir20 Juni 1808 (25 Sivan 5568)Hamburg, Kekaisaran PrancisWafat31 Desember 1888 (27 Tevet 5649)Frankfurt am Main, Kekaisaran JermanDimakamkanFrankfurt am MainKewarganegaraanJermanDenominasiYahudi OrtodoksPasanganHannah JüdelSemichaIsaac Bernays[1] Samson Raphael Hirsch (Ibrani: שמשון רפאל �...

 

Tim basket putra Villanova Wildcats

Artikel ini sebatang kara, artinya tidak ada artikel lain yang memiliki pranala balik ke halaman ini.Bantulah menambah pranala ke artikel ini dari artikel yang berhubungan atau coba peralatan pencari pranala.Tag ini diberikan pada Februari 2023. Tim basket putra universitas Villanova merupakan tim bolabasket perguruan tinggi yang mewakili Universitas Villanova yang berkompetisi di Big East Conference bolabasket perguruan tinggi NCAA Divisi I. Musim pertama mereka di musim kompetisi 1920-1921....

 

Синелобый амазон

Синелобый амазон Научная классификация Домен:ЭукариотыЦарство:ЖивотныеПодцарство:ЭуметазоиБез ранга:Двусторонне-симметричныеБез ранга:ВторичноротыеТип:ХордовыеПодтип:ПозвоночныеИнфратип:ЧелюстноротыеНадкласс:ЧетвероногиеКлада:АмниотыКлада:ЗавропсидыКласс:Пт�...

Heavenly (groupe français)

Pour les articles homonymes, voir Heavenly. Heavenly Heavenly sur scène en 2008.Informations générales Autre nom Satan's Lawyer (1993-1994)[1] Pays d'origine France Genre musical Power metal[2], speed metal[2], metal néo-classique Années actives 1994- Labels XIII Bis Records, Sony-BMG, Noise Records Composition du groupe Membres Ben SottoOlivier LapauzePierre-Emmanuel DesfrayFrédéric Geai-SchmittNicolas Marco Anciens membres Pierre-Emmanuel PélissonMaxence PiloAnthony ParkerLaurent J...

 

إمبراطور

  لمعانٍ أخرى، طالع إمبراطور (توضيح). إمبراطورفرع من عاهل النوع لقب نبيلمنصب تعديل - تعديل مصدري - تعديل ويكي بيانات ألقاب النبلاء إمبراطور ملك أرشيدوق ولي عهد دوق أكبر أمير / إنفانتي دوق فورست [الإنجليزية] مركيزمرغريف / لاندغراف كونت / إيرل فيكونت  / نائب المركيز ...

 

Scott Lang (Marvel Cinematic Universe)

Character in the Marvel Cinematic Universe Ant-Man (Marvel Cinematic Universe) redirects here. For the 2015 film, see Ant-Man (film). For the original Ant-Man, see Hank Pym (Marvel Cinematic Universe). Fictional character Scott LangMarvel Cinematic Universe characterPaul Rudd as Scott Lang in Ant-Man and the Wasp (2018)First appearanceAnt-Man (2015)Based onAnt-Manby David MichelinieBob LaytonJohn ByrneAdapted by Edgar Wright Joe Cornish Adam McKay Paul Rudd Portrayed by Paul Rudd Jackson Dunn...

保良局馬錦明夫人章馥仙中學

保良局馬錦明夫人章馥仙中學Po Leung Kuk Mrs.Ma-Cheung Fook Sien College翻漆後的校舍東北面（2022年3月）地址 香港新界離島區大嶼山東涌富東邨类型津貼中學宗教背景無隶属保良局创办日期1997年学区香港離島區東涌校長柯玉琼女士副校长鄭健華先生，劉俊偉先生助理校长梁煥儀女士职员人数56人年级中一至中六学生人数約700人，24個班別校訓愛、敬、勤、誠校歌保良局屬下校歌�...

 

Isidor Philipp

Isidor Philipp (1863-1958) Isidor (atau Isidore) Philipp (Budapest, 2 September 1863 - Paris, 20 Februari 1958) merupakan seorang pianis, pedagog dan komponis Prancis asal Hungaria. Dia lebih dikenal sebagai penerbit karyanya tentang teknik piano daripada sebagai seorang komponis. Isidor Philipp tiba di Paris di masa kecilnya. Dia memasuki Conservatoire de Paris dan belajar piano dengan Georges Mathias dan meraih Penghargaan Pertama pada 1883. Dia mengenal Charles-Valentin Alkan dan sebagai p...

 

Mookie Wilson

American baseball player This biography of a living person needs additional citations for verification. Please help by adding reliable sources. Contentious material about living persons that is unsourced or poorly sourced must be removed immediately from the article and its talk page, especially if potentially libelous.Find sources: Mookie Wilson – news · newspapers · books · scholar · JSTOR (June 2019) (Learn how and when to remove this message) Baseb...

Collection (activité)

Pour les articles homonymes, voir Collection. Le collectionnisme accompagne le développement des arts de la civilisation occidentale.Honoré Daumier, Le Collectionneur de gravures (1857-1860), huile sur toile, Petit Palais. Une collection est à la fois un regroupement d'objets correspondant à un thème, et l'activité qui consiste à réunir, entretenir et gérer ce regroupement. La collection peut être pratiquée dans le cadre d'un loisir par un collectionneur qui constitue et stocke un...

 

乌克兰总理

 烏克蘭總理Прем'єр-міністр України烏克蘭國徽現任杰尼斯·什米加尔自2020年3月4日任命者烏克蘭總統任期總統任命首任維托爾德·福金设立1991年11月后继职位無网站www.kmu.gov.ua/control/en/（英文） 乌克兰 乌克兰政府与政治系列条目 宪法 政府 总统 弗拉基米尔·泽连斯基 總統辦公室 国家安全与国防事务委员会 总统代表（英语：Representatives of the President of Ukraine） 总...

 

Normal mode

Pattern of oscillating motion in a system This article includes a list of references, related reading, or external links, but its sources remain unclear because it lacks inline citations. Please help improve this article by introducing more precise citations. (December 2010) (Learn how and when to remove this message) A normal mode of a dynamical system is a pattern of motion in which all parts of the system move sinusoidally with the same frequency and with a fixed phase relation. The free m...

Biryani

Rice-based dish from Indian subcontinent Not to be confused with Isfahan beryani. BiryaniHyderabadi dum biryaniAlternative namesBiriyani, biriani, beriani, briyani, breyani, briani, birani, buriyani, bariania, berianiCourseMain dishRegion or stateSouth AsiaServing temperatureHotMain ingredients Rice Spices Meat Ingredients generally used Mutton Chicken Beef Eggs Nuts Dried fruits Vegetables Potatoes VariationsVarious Cookbook: Biryani  Media: Biryani This article contains Hindi,...

 

Aaron Aziz

Aaron AzizLahirAaron Mustapha Bin Aziz23 Februari 1976 (umur 48)Tampines New Town, SingapuraKebangsaanSingapuraPekerjaanAktorTahun aktif2001 – sekarangSuami/istriDiyana Halik (menikah 3 Augustus 2003-sekarang)AnakDanish Anaqi Dwi Ariana Dahlia Arissa Aaron Mustapha bin Aziz atau lebih dikenal sebagai 'Aaron Aziz' (lahir 23 Februari 1976) adalah seorang aktor kelahiran Singapura yang banyak dikenal di televisi di Singapura dan Malaysia. Aaron adalah duta bagi produk Drive M7, Magg...

 

2011–12 Fenerbahçe S.K. season

Fenerbahçe 2011–12 football seasonFenerbahçe2011–12 seasonPresidentAziz Yıldırım[1]Head coachAykut KocamanStadiumŞükrü Saracoğlu StadiumSüper Lig2nd[2]0Süper Final2ndTurkish CupWinners[3]Top goalscorerLeague: Alex (14)All: Alex (17) Home colours Away colours Third colours ← 2010–112012–13 → The 2011–12 season was Fenerbahçe's 54th consecutive season in the Süper Lig and their 105th year in existence. However, on 24 August 2...

Gran Premio del Brasile 1991

Voce principale: Campionato mondiale di Formula 1 1991.  Gran Premio del Brasile 1991 502º GP del Mondiale di Formula 1Gara 2 di 16 del Campionato 1991 Data 24 marzo 1991 Luogo Circuito di Interlagos Percorso 4,325 km / 2,687 US mi circuito permanente Distanza 71 giri, 307,075 km/ 190,807 US mi Clima nuvoloso[1] Risultati Pole position Giro più veloce Ayrton Senna Nigel Mansell McLaren - Honda in 1:16.392 Williams - Renault in 1:20.436 (nel giro 35) Podio 1. Ayrton SennaMcLare...

 

Southampton Street, London

Southampton StreetThe southern pedestrianized end of Southampton StreetLength450 ft (140 m)LocationCentral LondonPostal codeWC2Nearest Tube station Covent GardenCoordinates51°30′40″N 0°07′20″W / 51.5110°N 0.1221°W / 51.5110; -0.1221south end A4Strandnorth endHenrietta Street Southampton Street looking north in the rain from the southern Strand end, with Covent Garden Market in the distance. Tavistock Street and Maiden Lane, a staggered ...

 

البطولات الفرنسية 1908 (كرة مضرب)

يفتقر محتوى هذه المقالة إلى الاستشهاد بمصادر. فضلاً، ساهم في تطوير هذه المقالة من خلال إضافة مصادر موثوق بها. أي معلومات غير موثقة يمكن التشكيك بها وإزالتها. (فبراير 2016) البطولات الفرنسية 1908 (كرة مضرب) رقم الفعالية 18  البلد فرنسا  التاريخ 1908  الرياضة كرة المضرب  الب...

Louis XVIII

King of France from 1814 to 1824 This article is about the king of France. For the column in Calais, see Louis XVIII column. Louis XVIIICoronation portrait, c. 1814King of France (more...) 1st reign3 May 1814 – 20 March 18152nd reign8 July 1815 – 16 September 1824PredecessorNapoleon I (as Emperor of the French)SuccessorCharles XPrime ministers See list The Prince of Talleyrand(1814) The Duke of Blacas(1814–1815) The Prince of Talleyrand(1815) The Duke of Richelieu(1815–1818) Jea...

 

Infix notation

Mathematics notation with operators between operands Postfix notation(Reverse Polish) Infix notation Prefix notation(Polish) vte Infix notation is the notation commonly used in arithmetical and logical formulae and statements. It is characterized by the placement of operators between operands—infixed operators—such as the plus sign in 2 + 2. Usage Binary relations are often denoted by an infix symbol such as set membership a ∈ A when the set A has a for an element. In geometry, perpendi...