OpenLLM-France/wikimedia huggingface dataset:
# Anne Coffin Hanson

Anne Coffin Hanson (December 12, 1921 – September 3, 2004) was an American art historian. She was the first woman to be hired as a fully tenured professor, serve as president of the College Art Association, and department chair at Yale University.

## Early life and education

Coffin Hanson was born on December 12, 1921, in Larchmont, New York, to Episcopal minister Francis Joseph Coffin and mother Annie Coffin. She then attended the University of Southern California for her bachelor of fine arts degree in painting and married Warfield Garson before graduating. As she began having children with Garson, Coffin Hanson lectured at Wagner College. She studied at the Arts Students League in New York City between 1944 and 1945 and enrolled at the University of North Carolina at Chapel Hill for her master's degree in painting.
Upon completing her MFA, and divorcing her first husband, Coffin Hanson taught at Princeton Day School between 1952 and 1955 and at the University of Buffalo. Due to her background in painting, she accepted a tentative teaching assistant position at Bryn Mawr College's graduate school while also learning Italian to complete a study in Florence for her PhD thesis on Jacopo della Quercia's Fonte Gaia.

## Career

Coffin Hanson completed her PhD in 1962 and accepted professorships at Swarthmore College, Cornell University, and Bryn Mawr College before joining the staff at the Museum of Modern Art (MoMA). In 1968, she was appointed Director of the Museum's International Study Center where she would "coordinate and initiate projects involving scholarly research." Two years after becoming director, Coffin Hanson became the first woman to be hired as Full professor at Yale from outside the institution.
In 1974, after completing a term as president of the College Art Association, Coffin Hanson was appointed the first female department head of any department at Yale. She later published Manet and the Modern Tradition in 1976, which won the Charles Rufus Morey Award for art history scholarship from the College Art Association. By 1978, Hanson was named John Hay Whitney Professor of the History of Art and later served as head of the Yale University Art Gallery. During her tenure at Yale, Coffin Hanson was a plaintiff in a lawsuit against Mory's for their male-only policy. She felt that such a policy forced female undergraduates to "miss out on what was then an integral part of a Yale undergraduate experience."
Coffin Hanson retired from Yale University in 1992 and subsequently became the Samuel H. Kress Professor at the Center for Advanced Study in the Visual Arts at the National Gallery of Art. She also published a book in 1995 titled Severini Futurista, 1912-1917. Coffin Hanson died on September 3, 2004, in New Haven.
# Tarun Kanti Ghosh

Tarun Kanti Ghosh is an Indian politician. He was elected to the Lok Sabha, the lower house of the Parliament of India from the Barasat constituency of West Bengal in 1984 as a member of the Indian National Congress.
# Weber Thesis

Weber Thesis can refer to:
* Rationalization (sociology) (Rationalisation thesis)
* The Protestant Ethic and the Spirit of Capitalism
See also
* Monopoly on violence
* Secularisation
* Max Weber
# Annulobalcis cicatricosa

Annulobalcis cicatricosa is a species of sea snail, a marine gastropod mollusc in the family Eulimidae.
# Weightlifting at the 1996 Summer Olympics – Men's 83 kg

These are the results of the men's 83 kg competition in weightlifting at the 1996 Summer Olympics in Atlanta. A total of 20 athletes entered this event. The weightlifter from Greece won the gold, with a combined lift of 392.5 kg.

## Results

Each weightlifter had three attempts for both the snatch and clean and jerk lifting methods. The total of the best successful lift of each method was used to determine the final rankings and medal winners.
| Rank | Athlete | Group | Body weight | Snatch (kg) | Snatch (kg) | Snatch (kg) | Snatch (kg) | Clean & Jerk (kg) | Clean & Jerk (kg) | Clean & Jerk (kg) | Clean & Jerk (kg) | Total |
| Rank | Athlete | Group | Body weight | 1 | 2 | 3 | Result | 1 | 2 | 3 | Result | Total |
| | Pyrros Dimas (GRE) | A | 82.06 | 172.5 | 175.0 | 180.0 | 180.0 | 202.5 | 207.5 | 213.0 | 213.0 | 392.5 |
| | Marc Huster (GER) | A | 82.36 | 170.0 | 170.0 | 172.5 | 170.0 | 202.5 | 207.5 | 213.5 | 213.5 | 382.5 |
| | Andrzej Cofalik (POL) | A | 82.44 | 167.5 | 167.5 | 170.0 | 170.0 | 202.5 | 202.5 | 205.0 | 202.5 | 372.5 |
| 4 | Kiril Kounev (AUS) | A | 82.73 | 165.0 | 170.0 | 172.5 | 170.0 | 200.0 | 205.0 | 205.0 | 200.0 | 370.0 |
| 5 | Vadim Vacarciuc (MDA) | A | 82.63 | 165.0 | 165.0 | 165.0 | 165.0 | 202.5 | 210.0 | 210.0 | 202.5 | 367.5 |
| 6 | Sergo Chakhoyan (ARM) | A | 80.87 | 165.0 | 170.0 | 172.5 | 170.0 | 195.0 | 200.0 | 202.5 | 195.0 | 365.0 |
| 7 | Dursun Sevinc (TUR) | A | 82.80 | 155.0 | 165.0 | 165.0 | 165.0 | 197.5 | 210.0 | 210.0 | 197.5 | 362.5 |
| 8 | Krastyu Milev (BUL) | B | 82.71 | 155.0 | 155.0 | 160.0 | 160.0 | 195.0 | 200.0 | 202.5 | 200.0 | 360.0 |
| 9 | Bidzina Mikiashvili (GEO) | A | 82.97 | 160.0 | 165.0 | 165.0 | 160.0 | 200.0 | 205.0 | 205.0 | 200.0 | 360.0 |
| 10 | Rishat Mansurov (KAZ) | B | 82.72 | 155.0 | 155.0 | 160.0 | 155.0 | 182.5 | 187.5 | 187.5 | 182.5 | 337.5 |
| 11 | Tofig Heydarov (AZE) | B | 82.83 | 150.0 | 160.0 | 162.5 | 150.0 | 180.0 | 190.0 | 190.0 | 180.0 | 330.0 |
| 12 | Anthony Arthur (GBR) | B | 81.99 | 140.0 | 147.5 | 152.5 | 147.5 | 170.0 | 180.0 | 187.5 | 180.0 | 327.5 |
| 13 | Serge Tremblay (CAN) | A | 82.44 | 145.0 | 150.0 | 155.0 | 150.0 | 177.5 | 185.0 | 185.0 | 177.5 | 327.5 |
| 14 | Wu Tsai-fu (TPE) | B | 77.89 | 137.5 | 137.5 | 142.5 | 137.5 | 170.0 | 175.0 | 175.0 | 175.0 | 312.5 |
| 15 | Dainis Zīlītis (LAT) | B | 82.53 | 145.0 | 145.0 | 150.0 | 145.0 | 167.5 | 172.5 | 172.5 | 167.5 | 312.5 |
| 16 | Kuo Tai-chih (TPE) | B | 81.86 | 125.0 | 125.0 | 132.5 | 125.0 | 165.0 | 165.0 | 170.0 | 165.0 | 290.0 |
| 17 | Rupeni Varea (FIJ) | B | 81.01 | 115.0 | 115.0 | 122.5 | 115.0 | 150.0 | 160.0 | 160.0 | 150.0 | 265.0 |
| 18 | Steven Baccus (SEY) | B | 81.11 | 105.0 | 110.0 | 115.0 | 115.0 | 145.0 | 150.0 | 150.0 | 145.0 | 260.0 |
| | Oleksandr Blyshchyk (UKR) | A | 82.56 | 152.5 | 167.5 | 170.0 | 167.5 | 192.5 | 192.5 | 192.5 | – | – |
| | Kuanysh Rymkulov (KAZ) | B | 82.82 | 155.0 | 155.0 | 155.0 | – | – | – | – | – | – |
# Tatargina ceylonensis

Tatargina ceylonensis is a moth in the family Erebidae. It was described by George Hampson in 1901. It is found in Sri Lanka.
# Tatarella

Tatarella is an Italian surname. Notable people with the surname include:
* Giuseppe Tatarella (1935–1999), Italian politician
* Salvatore Tatarella (1947–2017), Italian politician
# Konaje

Konaje is a locality in Mangalore generally known as the educational hub. Konaje is governed by Dakshina Kannada zilla Panchayath.
It is home to the vast campus of the Mangalore University which is also known as Mangalagangothri. The university is located on hill top. Deralakatte which houses two medical colleges is on way from Thokottu to Konaje. Software Major Infosys Technologies has a software development center in Konaje.
There are many city buses (Route no. 51) from Mangalore City Bus Stand (State Bank) to Konaje. Alternatively, shuttle buses are available with good frequency. It is about 40 minute drive from Hampankatta. Konaje can be reached by taking turn at Thokottu on National Highway 66 from Mangalore towards Talapady.
Vishwamangala School and College, which was mainly built for the children of university employees is also located here
The locality enjoys close proximity with P A College of Engineering, which is just three kilometres away and also mudipu Infosys
# Anredera

Anredera is a genus of plants native to Latin America, the West Indies, Texas, and Florida. Some are naturalized in other regions (notably Mediterranean region and on various oceanic islands). Most of them evergreen vines of dry scrubland and thickets. Members of the genus are commonly known as Madeira vines. At least one species, A. cordifolia, bears edible roots or tubers and leaves similar to those of Basella alba. The same species has become an invasive plant in many tropical and subtropical regions outside its natural range.

## Selected species

Accepted species:
* Anredera aspera Sperling - Bolivia
* Anredera baselloides (Kunth) Baill. – Gulf Madeira vine - Ecuador, Peru; naturalized in Bermuda, Dominican Republic
* Anredera brachystachys (Moq.) Sperling - Colombia, Ecuador
* Anredera cordifolia (Ten.) Steenis – Heart-leaf Madeira vine - South America from Venezuela to Argentina; naturalized in Mexico, Central America, California, Texas, Louisiana, Florida, Puerto Rico, Bermuda, southern Europe, Morocco, Canary Islands, Azores, southern China, India, New Zealand, Polynesia, St. Helena, Cape Verde, Madeira
* Anredera densiflora Sperling - Ecuador, Peru
* Anredera diffusa (Moq.) Sperling - Peru
* Anredera floribunda (Moq.) Sperling - Colombia
* Anredera krapovickasii (Villa) Sperling - Bolivia, Argentina
* Anredera marginata (Kunth) Sperling - Ecuador, Peru, Brazil
* Anredera ramosa (Moq.) Eliasson - central + southern Mexico, Central America, Colombia, Venezuela, Ecuador, Peru, Bolivia, Galápagos
* Anredera tucumanensis (Lillo & Hauman) Sperling - Ecuador, Bolivia, southern Brazil, Tucumán Province of Argentina
* Anredera vesicaria (Lam.) Gaertn f. – Texas Madeira vine - Mexico, Central America, West Indies, Venezuela, Florida, Texas
# Tech@State

Tech@State was the name of a series of quarterly conferences held from 2010 to 2014 run by the U.S. Department of State that brought together individuals in the technology sector and foreign policy experts with the aim of exploring new ways of incorporating technologies into diplomacy and development.
# Way to Heaven

"Way to Heaven" is the fourteenth single by Japanese recording artist Aya Ueto. It was released on March 14, 2007. "Way to Heaven" was included on the standard edition of Ueto's fifth studio album Happy Magic: Smile Project. The single was released in two formats: the limited edition, which includes an A4-sized 92-page photo book and a bonus DVD featuring music videos, TV spots, and footage of Ueto's past release events, and standard CD-only edition.

## Chart performance

"Way to Heaven" debuted on the Oricon Daily Singles chart at number 17 on March 13, 2007, and peaked at number 20 on the Oricon Weekly Singles chart, with 7,554 copies sold in its first week. The single charted for five weeks and has sold a total of 12,144 copies.

## Charts

| Chart (2007) | Peak position |
| Oricon Daily Singles | 17 |
| Oricon Weekly Singles | 20 |

## Release history

| Region | Date | Format | Label |
| Japan | March 14, 2007 | CD, CD+DVD, digital download | Pony Canyon |
| Taiwan | March 16, 2007 | CD, CD+DVD | Pony Canyon |
# Way with Words (Bahamas song)

"Way with Words" is a song by Canadian musician Bahamas. The song is featured as the second single from his 2018 album Earthtones, and was released on December 1, 2017.

## Release

The song was released on December 1, 2017.

## Music video

A music video for the song was released on Bahamas's YouTube on December 1, 2017.

## Charts

| Chart (2018) | Peak position |
| US Adult Alternative Songs (Billboard) | 27 |
# Kolmogorov's normability criterion

In mathematics, Kolmogorov's normability criterion is a theorem that provides a necessary and sufficient condition for a topological vector space to be normable; that is, for the existence of a norm on the space that generates the given topology. The normability criterion can be seen as a result in same vein as the Nagata–Smirnov metrization theorem and Bing metrization theorem, which gives a necessary and sufficient condition for a topological space to be metrizable. The result was proved by the Russian mathematician Andrey Nikolayevich Kolmogorov in 1934.

## Statement of the theorem

Kolmogorov's normability criterion — A topological vector space is normable if and only if it is a T$_1$ space and admits a bounded convex neighbourhood of the origin.
Because translation (that is, vector addition) by a constant preserves the convexity, boundedness, and openness of sets, the words "of the origin" can be replaced with "of some point" or even with "of every point".

### Definitions

It may be helpful to first recall the following terms:
* A topological vector space (TVS) is a vector space $X$ equipped with a topology $\tau$ such that the vector space operations of scalar multiplication and vector addition are continuous.
* A topological vector space $(X,\tau )$ is called normable if there is a norm $\|\cdot \|:X\to \mathbb {R}$ on $X$ such that the open balls of the norm $\|\cdot \|$ generate the given topology $\tau .$ (Note well that a given normable topological vector space might admit multiple such norms.)
* A topological space $X$ is called a T$_1$ space if, for every two distinct points $x,y\in X,$ there is an open neighbourhood $U_{x}$ of $x$ that does not contain $y.$ In a topological vector space, this is equivalent to requiring that, for every $x\neq 0,$ there is an open neighbourhood of the origin not containing $x.$ Note that being T$_1$ is weaker than being a Hausdorff space, in which every two distinct points $x,y\in X$ admit open neighbourhoods $U_{x}$ of $x$ and $U_{y}$ of $y$ with $U_{x}\cap U_{y}=\varnothing$; since normed and normable spaces are always Hausdorff, it is a "surprise" that the theorem only requires T$_1$.
* A subset $A$ of a vector space $X$ is a convex set if, for any two points $x,y\in A,$ the line segment joining them lies wholly within $A,$ that is, for all $0\leq t\leq 1,$ $(1-t)x+ty\in A.$
* A subset $A$ of a topological vector space $(X,\tau )$ is a bounded set if, for every open neighbourhood $U$ of the origin, there exists a scalar $\lambda$ so that $A\subseteq \lambda U.$ (One can think of $U$ as being "small" and $\lambda$ as being "big enough" to inflate $U$ to cover $A.$)
# Anthene pyroptera

Anthene pyroptera is a butterfly in the family Lycaenidae. It is found in Cameroon, Gabon, the Republic of the Congo and the Democratic Republic of the Congo (Lulua).
# Anthene rubricinctus

Anthene rubricinctus, the indigo ciliate blue, is a butterfly in the family Lycaenidae. It is found in Guinea, Sierra Leone, Liberia, Ivory Coast, Ghana, Togo, Nigeria, Cameroon, the Republic of the Congo, Gabon, Angola, the Democratic Republic of the Congo, Uganda, Kenya, Tanzania, Malawi and Zambia. The habitat consists of forest, especially stream banks.
Adults of both sexes are attracted to flowers and males sometimes mud-puddle.
The larvae feed on the flowers of Pterocarpus esculenta.

## Subspecies

* Anthene rubricinctus rubricinctus (Guinea, Sierra Leone, Liberia, Ivory Coast, Ghana, Togo, Nigeria: west, east and the Cross River loop, Cameroon, Congo, Gabon, Democratic Republic of the Congo: Mongala, Uele, Ituri, Kivu, Tshuapa, Equateur and Sankuru)
* Anthene rubricinctus anadema (Druce, 1905) (Angola, Democratic Republic of the Congo: south to Shaba, Tanzania, Malawi, northern Zambia)
* Anthene rubricinctus jeanneli Stempffer, 1961 (eastern Democratic Republic of the Congo, Uganda, western Kenya, northern Tanzania)
# Anthene rhodesiana

Anthene rhodesiana, the Zimbabwe hairtail, is a butterfly in the family Lycaenidae. It is found in Zambia (the Copperbelt and the north-eastern part of the country) and north-eastern Zimbabwe. The habitat consists of deciduous woodland.
Adults have been recorded on wing in October, January and April.
# Weld-On

Weld-On is a division of IPS Corporation, a manufacturer of solvent cements, primers, and cleaners for PVC, CPVC, and ABS plastic piping systems. Weld-On products are commonly used for joining plastic pipes and fittings. Weld-On also manufactures specialty products from repair adhesives for leaking pipes, pipe thread sealants / joint compounds, to test plugs for pipeline pressure testing. Their products are most commonly utilized in the irrigation, industrial, pool & spa, electrical conduit, and plumbing industries.
Headquartered in California, Weld-On has operations throughout the United States, as well as in China, and a worldwide network of sales representatives and distributors.

## History

* 1954: Weld-On founded and established as a division of IPS Corporation.
* 1955: Weld-On developed the first clear, reactive acrylic adhesive that met U.S. Department of Defense military specification (MIL-SPEC) for use on aircraft canopies
* 1958: IPS Corporation began endorsing the solvent welding technique, a type of plastic welding, and patented Weld-On solvent cement for use on plastic pipe and fittings.
* 1978: Weld-On developed and released color-match acrylic adhesive for bonding solid surface countertops.
* 1992: Weld-On formulated and introduced the first low volatile organic compound (VOC) emission solvent cement in response to growing air quality concerns.
* 1997: Weld-On 724 was introduced as the first high-strength solvent cement for chemical resistant CPVC plastic joints in the market and formulated for use in a variety of harsh chemical applications such as hypochlorites, acids and caustics.
* 1999: Weld-On began offering environmentally-responsible, all low-VOC solvent cements, primers and cleaners, and began phasing out regular VOC products.
# Ancylosis morrisonella

Ancylosis morrisonella is a species of snout moth in the genus Ancylosis. It was described by Émile Louis Ragonot in 1887, and is known from the United States, including Texas, Arizona and Colorado.
# Wasdale, Eskdale and Duddon

54°25′30″N 3°20′56″W﻿ / ﻿54.425°N 3.349°W﻿ / 54.425; -3.349
Wasdale, Eskdale and Duddon is an area of protected countryside, now held as National Trust property: it is part of the Lake District, located in south-western Cumbria, England.

## Wasdale

In Wasdale, the National Trust owns both the country's highest mountain, Scafell Pike, as well as its deepest lake, Wastwater. The majority of the surrounding mountains also belong to the Trust, including Great Gable. Further down the valley is the wooded and tranquil Nether Wasdale Estate.

## Eskdale

In nearby Eskdale, the National Trust owns over 70 square kilometres (27 mile²) and eleven farms are protected with extensive areas of fell and Hardknott Roman Fort, which is maintained by English Heritage.

## Duddon

In the Duddon Valley the Trust oversees almost 30 square kilometres (12 mile²) and nine farms.
# Mary Watkins

Mary D. Watkins (born 1939, Denver, Colorado) is an American composer and pianist in jazz and classical music.
Watkins graduated from Howard University in 1972 and began performing in jazz ensembles in Washington, D.C. shortly after. Watkins released several full-length albums and composed commissioned works for jazz ensembles, including a score for the play Lady Lester Sings the Blues and a jazz version of The Nutcracker ballet.

## Discography

* Something Moving (Olivia, 1978)
* Winds of Change (Palo Alto, 1981)
* Spirit Song (Redwood, 1985)
* The Soul Kings (Wenefil, 1992)
* Touch Heal & Deliver (DDS, 1995)
* Watkins' Five Movements in Color and Wilson's Of Visions and Truth: A Song Cycle, performed by the New Black Music Repertory Ensemble. (Center for Black Music Research, and Albany Records, 2010)
# Fui

Fui or FUI may refer to:
* Bagirmi Fulfulde language, spoken in the Central African Republic
* Fui Vakapuna (born 1984), American football player
* Foundation University, Islamabad, Pakistan
# Jonathan Butterworth

Jonathan Butterworth may refer to:
* Jon Butterworth, physicist at UCL
* Jon-Allan Butterworth, cyclist born 1966
# Jeux des îles

The Jeux des îles (English: Games of the islands) is an annual multi-sport event for youth athletes from the 23 member countries of the association of Comité d'Organisation des Jeux des Iles [it] (COJI).

## Participants

In the fourteen editions, the number of participating islands has changed from edition to edition, as delegations are not required to attend the event. There are, however, 23 islands registered at the COJI that have participated in at least one edition.
* Azores
* Balearic Islands
* Canary Islands
* Cape Verde
* Cyprus
* Corfu
* Corsica
* Crete
* Elba
* Faroe Islands
* Gibraltar
* Guadeloupe
* Haiti
* Jersey
* Korčula
* Madeira
* Malta
* Martinique
* Mayotte
* French Polynesia
* Réunion
* Sardinia
* Sicily
* Isle of Wight

## Editions

| Edition | Venue | Island | Country |
| 1997 | Ajaccio | Corsica | France |
| 1998 | Ajaccio | Corsica | France |
| 1999 | Palermo | Sicily | Italy |
| 2000 | Funchal | Madeira | Portugal |
| 2001 | Palma de Mallorca | Balearic Islands | Spain |
| 2002 | Cagliari | Sardinia | Italy |
| 2003 | São Miguel Island | Azores | Portugal |
| 2004 | Las Palmas | Canary Islands | Spain |
| 2005 | Iraklio | Crete | Greece |
| 2006 | Palermo | Sicily | Italy |
| 2007 | Ajaccio | Corsica | France |
| 2008 | Basse-Terre | Guadeloupe | France |
| 2009 | Palma de Mallorca | Balearic Islands | Spain |
| 2010 | São Miguel Island | Azores | Portugal |
| 2011 | Palermo | Sicily | Italy |
| 2012 | Cagliari | Sardinia | Italy |
| 2013 | Ajaccio | Corsica | France |
| 2014 | Ajaccio | Corsica | France |
| 2015 | Angra do Heroísmo | Azores | Portugal |
| 2016 | Palma de Mallorca | Balearic Islands | Spain |
| 2017 | Fort-de-France | Martinique | France |
| 2018 | Catania | Sicily | Italy |
| 2019 | Ajaccio | Corsica | France |
| 2022 | Palma de Mallorca | Balearic Islands | Spain |
| 2023 | Ajaccio | Corsica | France |
| 2024 | Porto Vecchio | Corsica | France |
# Knežica (Doljevac)

Knežica is a village situated in Doljevac municipality in Serbia.
# Knežica

Knežica may refer to:
* Knežica, Bosnia and Herzegovina, a village near Dubica
* Knežica, Croatia, a village near Dubrovnik
* Knežica (Doljevac), a village in Doljevac municipality, Serbia
* Knežica (Petrovac), a village in Petrovac na Mlavi municipality, Serbia
# Anisonema

Anisonema is a genus of colorless flagellates that occur in marine, brackish, and freshwater habitats. The cell is typically ovoid, somewhat flattened, and rigid. The name Anisonema derives from Greek for "unequal thread", in reference to the two flagella that are of unequal lengths. The shorter flagellum extends forwards and propels movement with a sweeping motion, while the longer flagellum, up to three times the length of the cell, trails behind, with jerking contractions.
The genus was first named by French biologist Félix Dujardin his 1841 Histoire naturelle des zoophytes. Infusoires, comprenant la physiologie et la classification de ces animaux, et la manière de les étudier à l'aide du microscope.
As of 2020, there are around 20 accepted species in the genus.
# Anisoneura salebrosa

Anisoneura salebrosa is a moth of the family Noctuidae first described by Achille Guenée in 1852. It is found in Taiwan, Thailand, Vietnam, Sumatra, Peninsular Malaysia, Borneo, Sulawesi, the north-eastern part of the Himalayas (Nepal and India), Bangladesh, China, Japan and the Philippines.
# Tanganyicia michelae

Tanganyicia michelae is a species of tropical freshwater snail with an operculum, an aquatic gastropod mollusk in the family Paludomidae.

## Distribution

Tanganyicia michelae is endemic to Lake Tanganyika. It is found in only in Kala Bay, Zambia.

## Ecology

The natural habitat of this snail is freshwater lakes. Tanganyicia rufofilosa lives in depths of 2–7 metres (6 ft 7 in – 23 ft 0 in) on mud and sand bottoms.
It is threatened mainly by water pollution and sedimentation.
# Tanganyika

Tanganyika may refer to:

## Places

* Tanganyika Territory (1916–1961), a former British territory which preceded the sovereign state
* Tanganyika (1961–1964), a sovereign state, comprising the mainland part of present-day Tanzania
* Tanzania Mainland, the current area of the former country state and territory of Tanganyika
* Lake Tanganyika, an African Great Lake
* Tanganyika Province, a province in the Democratic Republic of the Congo
** Tanganika District, a former district of Katanga Province that became Tanganyika Province in 2015

## Other uses

* Tanganyika (film), a 1954 action adventure film
* Tanganyika (album), a 1956 album by Buddy Collette
* HMS Tanganyika, an Algerine-class minesweeper