OpenLLM-France/wikimedia huggingface dataset:
# Tatsuo Arai

Tatsuo Arai is a Japanese engineer from the Osaka University, Osaka, Japan was named a Fellow of the Institute of Electrical and Electronics Engineers (IEEE) in 2016 for contributions to micro manipulators and sensors, and applications to cellular biology.
# Oliver–McFarlane syndrome

Oliver–McFarlane syndrome is a condition characterized by hypertrichosis of the eyebrows and eyelashes.
# Oliveros

Oliveros may refer to:

## Places

* Oliveros, Santa Fe, a town in Argentina

## People with the surname

* Chris Oliveros, founder of the publishing company Drawn and Quarterly
* Déborah Oliveros, Mexican mathematician
* Pauline Oliveros (1932–2016), American accordionist and composer

## Other uses

* Oliveros cigars, a brand manufactured by Boutique Blends Cigars since 1996
# Omorgus gemmatus

Omorgus gemmatus is a species of hide beetle in the subfamily Omorginae and subgenus Afromorgus.
# Omiya Law School

Omiya Law School (大宮法科大学院大学, Ōmiya Hōkadaigakuin Daigaku) is a graduate level law school in Saitama, Saitama Prefecture, Japan. The school closed in 2015.
# Onakona

Onakona, also known as Odemadih, is a village in the Durg District of Chhattisgarh, India.
Onakona is located on the banks of the Gangrel Dam reservoir, built on the Mahanadi River. In the 21st century, Tirath Raj Futan of Dhamtari commissioned the construction of a Shiva temple at Onakona, modeled after the Trimbakeshwar Shiva Temple in Maharashtra. The temple is surrounded by a hill on one side, and the reservoir on the other, with a waterfall pond nearby, making it a popular tourist spot.
Onakona is located in the Gurur tehsil, and comes under the administration of the Karrajhar gram panchayat. As of 2011, the village has a population of 182 people, including 95 males and 87 females, who live in 38 houses. The effective literacy rate, that is the literacy rate of population aged 7 years and above, is 72.53%.
# Omobranchus

Omobranchus is a large genus of combtooth blennies found in the Pacific, Atlantic, and Indian oceans.

## Species

There are currently 21 recognized species in this genus:
* Omobranchus anolius (Valenciennes, 1836)
* Omobranchus aurosplendidus (J. Richardson, 1846)
* Omobranchus banditus J. L. B. Smith, 1959 (Bandit blenny)
* Omobranchus elegans (Steindachner, 1876)
* Omobranchus elongatus (W. K. H. Peters, 1855) (Cloister blenny)
* Omobranchus fasciolatoceps (J. Richardson, 1846)
* Omobranchus fasciolatus (Valenciennes, 1836) (Arab blenny)
* Omobranchus ferox (Herre, 1927) (Gossamer blenny)
* Omobranchus germaini (Sauvage, 1883) (Germain's blenny)
* Omobranchus hikkaduwensis Bath, 1983
* Omobranchus loxozonus (D. S. Jordan & Starks, 1906)
* Omobranchus mekranensis (Regan, 1905) (Mekran blenny)
* Omobranchus obliquus (Garman, 1903) (Roundhead blenny)
* Omobranchus punctatus (Valenciennes, 1836) (Muzzled blenny)
* Omobranchus robertsi V. G. Springer, 1981
* Omobranchus rotundiceps (W. J. Macleay, 1881)
* Omobranchus smithi (Rao, 1974)
* Omobranchus steinitzi V. G. Springer & M. F. Gomon, 1975
* Omobranchus verticalis V. G. Springer & M. F. Gomon, 1975
* Omobranchus woodi (Gilchrist & W. W. Thompson, 1908) (Kappie blenny)
* Omobranchus zebra (Bleeker, 1868)
# Oman at the 2018 Summer Youth Olympics

Oman participated at the 2018 Summer Youth Olympics in Buenos Aires, Argentina from 6 October to 18 October 2018.

## Sailing

Oman was given one boat to compete by the tripartite committee.
* Boys' Techno 293+ - 1 boat
# Oman at the 2016 Summer Paralympics

Oman competed at the 2016 Summer Paralympics in Rio de Janeiro, Brazil, from 7 September to 18 September 2016.

## Disability classifications

Every participant at the Paralympics has their disability grouped into one of five disability categories; amputation, the condition may be congenital or sustained through injury or illness; cerebral palsy; wheelchair athletes, there is often overlap between this and other categories; visual impairment, including blindness; Les autres, any physical disability that does not fall strictly under one of the other categories, for example dwarfism or multiple sclerosis. Each Paralympic sport then has its own classifications, dependent upon the specific physical demands of competition. Events are given a code, made of numbers and letters, describing the type of event and classification of the athletes competing. Some sports, such as athletics, divide athletes by both the category and severity of their disabilities, other sports, for example swimming, group competitors from different categories together, the only separation being based on the severity of the disability.

## Athletics
### Men's Field

| Athlete | Events | Result | Rank |
| Mohammed Al Mashaykhi | Shot Put F32 | No Mark | No Mark |
| Mohammed Al Mashaykhi | Club Throw F32 | Did not start | Did not start |

### Women's Field

| Athlete | Events | Result | Rank |
| Raya Al’Abri | Javelin F53-54 | 9.57 | 7 |
# Oman at the 2018 Asian Para Games

Oman participated at the 2018 Asian Para Games which was held in Jakarta, Indonesia from 6 to 13 October 2018. Mansoor al Touqi, president of the Oman Paralympic Committee, was the chef-de-mission of the delegation. All its 9 athletes which consists of 5 men and 4 women participated in athletics. The team also consists of coaches, a physical therapist, and officials.

## Medalists

| Medal | Name | Sport | Event | Date |
| Gold | Mohammed Jamil Taaeeb | Athletics | Men's Shot Put F32 | 12 Oct |
| Silver | Mohammed Jamil Taaeeb | Athletics | Men's Club Throw F32 | 08 Oct |
| Silver | Abdullah Rashid | Athletics | Men's 400m T36 | 10 Oct |
| Silver | Mohammed Harthi | Athletics | Men's Shot Put F32 | 12 Oct |
| Bronze | Abdullah Rashid | Athletics | Men's 100m T36 | 09 Oct |

## Medals by sport

Medals by sport :
| Sport | | | | Total |
| Athletics | 1 | 3 | 1 | 5 |
| Total | 1 | 3 | 1 | 5 |

## Medals by day

Medals by day :
| Day | Date | | | | Total |
| 1 | October 7 | 0 | 0 | 0 | 0 |
| 2 | October 8 | 0 | 1 | 0 | 1 |
| 3 | October 9 | 0 | 0 | 1 | 1 |
| 4 | October 10 | 0 | 1 | 0 | 1 |
| 5 | October 11 | 0 | 0 | 0 | 0 |
| 6 | October 12 | 1 | 1 | 0 | 2 |
| 7 | October 13 | 0 | 0 | 0 | 0 |
| Total | Total | 1 | 3 | 1 | 5 |
# On the Strength of All Convinced

Professional ratings :
| Review scores ||
| Source | Rating |
| Allmusic | link |
| The Trades | 92%/A- link |
On the Strength of All Convinced is Daphne Loves Derby's first physically released studio album. The album, released on July 26, 2005, is almost entirely original material except for Middle Middle, which was previously released on Purevolume.

## Track listing

* "Sundays" – 3:48
* "Hammers and Hearts" – 2:55
* "A Year on an Airplane" – 3:19
* "Birthday Gallery" – 3:28
* "You Versus the Sea" – 3:00
* "Kirby" – 3:30
* "Middle Middle" – 3:36
* "Pollen and Salt" – 4:28
* "If You're Lucky, No One Will Get Hurt" – 2:26
* "Debussie" – 2:30
* "What We Have Been Waiting For" – 8:15
Note: "What We Have Been Waiting For" contains a 3:15 hidden track, entitled "Dirt Doesn't Travel."

## Band members

* Kenny Choi - Guitar, keyboard, percussion, lead vocals
* Jason Call - Bass, keyboard, percussion, vocals
* Stu Clay - Drums, percussion
# Ongeluk Large Igneous Province

The Ongeluk Large Igneous Province (Ongeluk LIP) is an early Paleoproterozoic large igneous province which resulted from the Ongeluk magmatic event, whose remnants are preserved on the Kaapvaal Craton, within its South African part. The Ongeluk LIP was defined in 2017 (Gumsley et al., 2017). It consists of the Ongeluk Formation within the Griqualand West sub-basin of the Neoarchean to Paleoproterozoic Transvaal Supergroup and its feeders and an associated dolerite dyke swarm.
Filamentous fossils dated to 2.4 Ga were found in basalt samples from the Ongeluk Formation, which were suggested to be fossils of fungi-like organisms.
# On My Way (Panetoz song)

"On My Way" is a song by Swedish band Panetoz, released as a single on 25 February 2023. It was performed in Melodifestivalen 2023.

## Charts

Chart performance for "On My Way" :
| Chart (2023) | Peak position |
| Sweden (Sverigetopplistan) | 10 |
# One of Us (Liam Gallagher song)

"One of Us" is a song by an English singer and songwriter Liam Gallagher, written by Gallagher, Damon McMahon and Andrew Wyatt, who also produced the track. It was released on Gallagher's second solo album, Why Me? Why Not.

## Composition and lyrics

The song features string instrumentation and gospel-influenced backing vocals. According to Liam himself, "One of Us" is a song about "family" as well as "friendship and a sense of belonging". The song's lyrics reminisce Gallagher's youth and details his broken relationship with someone close to him. While Gallagher hasn't confirmed this, it's been heavily speculated by the media and fans that the person Liam is referring to in the lyrics is his brother Noel, given the two have had a troubled and fractured relationship, which was further amplified when Oasis broke up in 2009. The melody of the string instrumentation during the song's chorus is reminiscent of the Bee Gee's song "More Than a Woman". The music video for the song features many references to Oasis and Noel, with the lyric "You said we'd live forever", referencing the Oasis song "Live Forever", further bolstering these rumours. Five years after the song's release, in 2024, Oasis announced their reunion. The song also features Gallagher's son Gene playing bongos.

## Music video

The music video was released on 28 August 2019, and directed by Anthony Byrne, with the concept written by Steven Knight, one of the directors and the creator of Peaky Blinders respectively. The black-and-white video features Gallagher walking through a field, past old childhood photos of him and his two brothers. Child actors portraying all three Gallagher brothers, Liam, Noel, and Paul also feature. The video also features Liam walking down a street and into a building with the date "28.08.09" written on the door, the day Oasis broke up. The release date of the video was also 10 years to the day the band broke up.

## Charts

| Chart (2018) | Peak position |
| Ireland (IRMA) | 90 |
| Scotland (OCC) | 9 |
| UK Singles (OCC) | 50 |

## Certifications

| Region | Certification | Certified units/sales |
| United Kingdom (BPI) | Silver | 200,000$^‡$ |
| $^‡$ Sales+streaming figures based on certification alone. |||
# Onehunga Havili

Onehunga Havili (born 16 February 1996) is a Tongan-born rugby union player who currently plays for the French Rugby Pro D2 club, Aurillac. He also plays for the Utah Warriors of Major League Rugby (MLR) in the U.S.
Havili toured New Zealand with a Tongan under-14 side, and was recruited by Sacred Heart College, Auckland. He then played for the Blues under-18s before moving to Australia to join Perth's Future Force academy.
In 2017 he was selected for the Tongan rugby squad.
# Opilo

Opilo is a genus of beetles in the subfamily Clerinae.
# Op. 93

In music, Op. 93 stands for Opus number 93. Compositions that are assigned this number include:
* Beethoven – Symphony No. 8
* Britten – Phaedra
* Dvořák – Othello
* Schumann – Motet, "Verzweifle nicht im Schmerzenstal" for double chorus and organ ad lib
* Shostakovich – Symphony No. 10
* Sibelius – Song of the Earth (Jordens sång), cantata for mixed choir and orchestra (1919)
* Spohr – String Quartet No. 30
# OpenSearch (disambiguation)

OpenSearch or Open Search may refer to:
* OpenSearch, an open standard for the publishing of search results
* OpenSearch (software), a fork of Elasticsearch and Kibana by Amazon Web Services
* OpenSearchServer, an open source application server for the development of search engines
* Open Search Foundation, a foundation committed to open, transparent and independent internet search in Europe
# Open the Gate

Open the Gate(s) may refer to:

## Media

* Open the Gates, a 1985 album by Manilla Road
* Open the Gates (Irreversible Entanglements album), 2021
* "Open the Gate", a song by No Doubt from The Beacon Street Collection, 1995
* "Open the Gate", a song by Zach Bryan from American Heartbreak, 2022
# Open Fire (1989 film)

Open Fire is a 1989 American action film starring David Carradine. He co stars with his daughter Kansas.
# Order-3-4 heptagonal honeycomb

Order-3-4 heptagonal honeycomb :
| Type | Regular honeycomb |
| Schläfli symbol | {7,3,4} |
| Coxeter diagram | = |
| Cells | {7,3} |
| Faces | heptagon {7} |
| Vertex figure | octahedron {3,4} |
| Dual | {4,3,7} |
| Coxeter group | [7,3,4] |
| Properties | Regular |
In the geometry of hyperbolic 3-space, the order-3-4 heptagonal honeycomb or 7,3,4 honeycomb a regular space-filling tessellation (or honeycomb). Each infinite cell consists of a heptagonal tiling whose vertices lie on a 2-hypercycle, each of which has a limiting circle on the ideal sphere.

## Geometry

The Schläfli symbol of the order-3-4 heptagonal honeycomb is {7,3,4}, with four heptagonal tilings meeting at each edge. The vertex figure of this honeycomb is an octahedron, {3,4}.
| Poincaré disk model (vertex centered) | One hyperideal cell limits to a circle on the ideal surface | Ideal surface |

## Related polytopes and honeycombs

It is a part of a series of regular polytopes and honeycombs with {p,3,4} Schläfli symbol, and octahedral vertex figures:
{p,3,4} regular honeycombs :
| Space | S$^3$ | E$^3$ | H$^3$ | H$^3$ | H$^3$ | H$^3$ | H$^3$ |
| Form | Finite | Affine | Compact | Paracompact | Noncompact | Noncompact | Noncompact |
| Name | {3,3,4} | {4,3,4} | {5,3,4} | {6,3,4} | {7,3,4} | {8,3,4} | ... {∞,3,4} |
| Image | | | | | | | |
| Cells | {3,3} | {4,3} | {5,3} | {6,3} | {7,3} | {8,3} | {∞,3} |

### Order-3-4 octagonal honeycomb

Order-3-4 octagonal honeycomb :
| Type | Regular honeycomb |
| Schläfli symbol | {8,3,4} |
| Coxeter diagram | = |
| Cells | {8,3} |
| Faces | octagon {8} |
| Vertex figure | octahedron {3,4} |
| Dual | {4,3,8} |
| Coxeter group | [8,3,4] [8,3$^{1,1}$] |
| Properties | Regular |
In the geometry of hyperbolic 3-space, the order-3-4 octagonal honeycomb or 8,3,4 honeycomb a regular space-filling tessellation (or honeycomb). Each infinite cell consists of an octagonal tiling whose vertices lie on a 2-hypercycle, each of which has a limiting circle on the ideal sphere.
The Schläfli symbol of the order-3-4 octagonal honeycomb is {8,3,4}, with four octagonal tilings meeting at each edge. The vertex figure of this honeycomb is an octahedron, {3,4}.
* Poincaré disk model (vertex centered)

### Order-3-4 apeirogonal honeycomb

Order-3-4 apeirogonal honeycomb :
| Type | Regular honeycomb |
| Schläfli symbol | {∞,3,4} |
| Coxeter diagram | = |
| Cells | {∞,3} |
| Faces | apeirogon {∞} |
| Vertex figure | octahedron {3,4} |
| Dual | {4,3,∞} |
| Coxeter group | [∞,3,4] [∞,3$^{1,1}$] |
| Properties | Regular |
In the geometry of hyperbolic 3-space, the order-3-4 apeirogonal honeycomb or ∞,3,4 honeycomb a regular space-filling tessellation (or honeycomb). Each infinite cell consists of an order-3 apeirogonal tiling whose vertices lie on a 2-hypercycle, each of which has a limiting circle on the ideal sphere.
The Schläfli symbol of the order-3-4 apeirogonal honeycomb is {∞,3,4}, with four order-3 apeirogonal tilings meeting at each edge. The vertex figure of this honeycomb is an octahedron, {3,4}.
| Poincaré disk model (vertex centered) | Ideal surface |
# Order-4-4 pentagonal honeycomb

Order-4-4 pentagonal honeycomb :
| Type | Regular honeycomb |
| Schläfli symbol | {5,4,4} {5,4$^{1,1}$} |
| Coxeter diagram | |
| Cells | {5,4} |
| Faces | {5} |
| Vertex figure | {4,4} |
| Dual | {4,4,5} |
| Coxeter group | [5,4,4] [5,4$^{1,1}$] |
| Properties | Regular |
In the geometry of hyperbolic 3-space, the order-4-4 pentagonal honeycomb a regular space-filling tessellation (or honeycomb). Each infinite cell consists of a pentagonal tiling whose vertices lie on a 2-hypercycle, each of which has a limiting circle on the ideal sphere.

## Geometry

The Schläfli symbol of the order-4-4 pentagonal honeycomb is {5,4,4}, with four order-4 pentagonal tilings meeting at each edge. The vertex figure of this honeycomb is a square tiling, {4,4}.
| Poincaré disk model | Ideal surface |

## Related polytopes and honeycombs

It is a part of a series of regular polytopes and honeycombs with {p,4,4} Schläfli symbol, and square tiling vertex figures:
{p,4,4} honeycombs vte :
| Space | E$^3$ | H$^3$ | H$^3$ | H$^3$ | H$^3$ | H$^3$ |
| Form | Affine | Paracompact | Paracompact | Noncompact | Noncompact | Noncompact |
| Name | {2,4,4} | {3,4,4} | {4,4,4} | {5,4,4} | {6,4,4} | ..{∞,4,4} |
| Coxeter | | | | | | |
| Image | | | | | | |
| Cells | {2,4} | {3,4} | {4,4} | {5,4} | {6,4} | {∞,4} |

### Order-4-4 hexagonal honeycomb

Order-4-4 hexagonal honeycomb :
| Type | Regular honeycomb |
| Schläfli symbol | {6,4,4} {6,4$^{1,1}$} |
| Coxeter diagram | |
| Cells | {6,4} |
| Faces | {6} |
| Vertex figure | {4,4} |
| Dual | {4,4,6} |
| Coxeter group | [6,4,4] [6,4$^{1,1}$] |
| Properties | Regular |
In the geometry of hyperbolic 3-space, the order-4-4 hexagonal honeycomb a regular space-filling tessellation (or honeycomb). Each infinite cell consists of an order-4 hexagonal tiling whose vertices lie on a 2-hypercycle, each of which has a limiting circle on the ideal sphere.
The Schläfli symbol of the octagonal tiling honeycomb is {6,4,4}, with three octagonal tilings meeting at each edge. The vertex figure of this honeycomb is a square tiling, {4,4}.
| Poincaré disk model | Ideal surface |

### Order-4-4 apeirogonal honeycomb

Order-4-4 apeirogonal honeycomb :
| Type | Regular honeycomb |
| Schläfli symbol | {∞,4,4} {∞,4$^{1,1}$} |
| Coxeter diagram | |
| Cells | {∞,4} |
| Faces | {∞} |
| Vertex figure | {4,4} |
| Dual | {4,4,∞} |
| Coxeter group | [∞,4,4] [∞,4$^{1,1}$] |
| Properties | Regular |
In the geometry of hyperbolic 3-space, the order-4-4 apeirogonal honeycomb a regular space-filling tessellation (or honeycomb). Each infinite cell consists of an order-4 apeirogonal tiling whose vertices lie on a 2-hypercycle, each of which has a limiting circle on the ideal sphere.
The Schläfli symbol of the apeirogonal tiling honeycomb is {∞,4,4}, with three order-4 apeirogonal tilings meeting at each edge. The vertex figure of this honeycomb is a square tiling, {4,4}.
| Poincaré disk model | Ideal surface |
# Oreodera magnifica

Oreodera magnifica is a species of long-horned beetle in the family Cerambycidae. It is found in Brazil.
# Or All the Seas with Oysters (collection)

Or All the Seas with Oysters is a collection of fantasy and science fiction short stories, written by Avram Davidson. It was first published in paperback by Berkley Medallion in 1962. The first hardcover edition was issued by White Lion in January 1976, and a second paperback edition by Pocket Books in December of the same year. An ebook edition was published by Gateway/Orion in August 2012.

## Summary

The book collects eighteen novelettes and short stories by the author.

## Contents

* "Or All the Seas with Oysters"
* "Up the Close and Doun the Stair"
* "Now Let Us Sleep"
* "The Grantha Sighting"
* "Help! I Am Dr. Morris Goldpepper"
* "The Sixth Season"
* "Negra Sum"
* "Or the Grasses Grow"
* "My Boy Friend's Name Is Jello"
* "The Golem"
* "Summerland"
* "King's Evil"
* "Great is Diana"
* "I Do Not Hear You, Sir"
* "Author, Author"
* "Dagon"
* "The Montavarde Camera"
* "The Woman Who Thought She Could Read"

## Reception

The collection was reviewed by P. Schuyler Miller in Analog Science Fact -> Science Fiction, February 1963, Michael Bishop in Delap's F & SF Review, March-April 1978, and Everett F. Bleiler in The Guide to Supernatural Fiction, 1983.

## Awards

The collection's title story won the 1958 Hugo Award for Best Short Story.
# Orfeo Programme

The Orfeo programme is an agreement to implement co-operation for setting up an Earth observation capability using optical and radar sensors, and mainly to define the context in which the dual-purpose system (military and civilian) is to be developed and used. It is currently composed of 6 high-resolution satellites: 4 Cosmo-Skymed X-band satellites from Italy, and 2 Pleiades optical satellites from France.
Spain, Belgium, Sweden and Austria will also be users of this system.
# Organ bath

An organ chamber, organ bath, or isolated tissue bath, is a chamber in which isolated organs or tissues can be administered with drugs, or stimulated electrically, in order to measure their function. The tissue in the organ bath is typically oxygenated with carbogen and kept in a solution such as Tyrode's solution or lactated Ringer's solution. Historically, they have also been called gut baths.

## Overview

It is used in pharmacology research, particularly when studying the contraction of smooth muscle in tissues such as ileum, colon, vas deferens, trachea, bladder, corpus cavernosum, and blood vessels such as aortic rings. The contraction of smooth muscle tissues can be readily measured with a myograph; this type of physiological response is more readily quantifiable than that of other tissues. Organ baths were originally developed to study the effects of agonists and antagonists on excitable tissues, such as nervous tissue and muscle though they have been adapted to study tissues such as epithelium. Typical tissues and receptors studied with organ bath preparations include nicotinic, muscarinic, and histamine receptors in the ileum or beta adrenoceptors in the bladder. Tissues are typically taken from rodents, such as guinea pigs, mice, and rats.
For studying the effects of drugs on receptors in drug discovery and combinatorial chemistry, novel techniques such as high throughput screening, ultrahigh throughput screening and high content screening, pharmacogenomics, proteomics, and array technology have largely superseded the use of organ baths. These techniques can allow more receptor specificity than organ bath preparations, as a single tissue sample can express many different receptor types.
The use of organ bath preparations for the measurement of physiological tissue responses to drug concentrations allows the generation of dose response curves. This in turn allows the quantification of a drug's pharmacological profile in the tissue in question, such as the calculation of the drug's EC50, IC50, and Hill coefficient.

## Historical contributions

Examples of important contributions made using this technique include:
* The 1921 discovery by Otto Loewi of Vagusstoff using frog hearts resulted in the identification of acetylcholine as the first neurotransmitter.
* Enkephalin using bioassays such as the mouse vas deferens as a bioassay.
* Nitric oxide using both assays of bull retractor penis and aortic ring.