OpenLLM-France/wikimedia huggingface dataset:
# DC Showcase: Adam Strange

DC Showcase: Adam Strange is an American animated short superhero film based on the character of the same name produced by Warner Bros. Animation and DC Entertainment. It was included as part of the home media release of Justice League Dark: Apokolips War. The film is also part of the "Tomorrowverse" continuity which begun with Superman: Man of Tomorrow, and is followed by Green Lantern: Beware My Power.

## Plot

Adam Strange's origin story is presented in flashbacks. On the planet Rann, a Thanagarian armada invaded and attacked. Strange's Rannian wife Alanna was killed in the missile strike, and he began searching for his daughter Aleea, in the process being randomly teleported to Eden Corp Mining Colony Number 75 by a Zeta Beam. He swore he would find his way back to Rann and be reunited with Aleea when the Zeta Beam returned. He determines the Beam's arrival by physics, math, and scientific calculations, but years go by, and the beam does not arrive. Vexed, haggard and tired, he gives up, becomes alcoholic, and gets into fights with local colonists, only for a mining foreman to pull him out of trouble because he too has a wife and daughter. The colonists are attacked by bug-like aliens from underground, and the foreman attempts to ask Strange for help, but he is too drunk to do anything, so they leave him in a shelter for safety. When Strange sobers up and see the colony under attack, it reminds him of the attack on Rann and he decides to help. After the aliens are all destroyed, the mine is shut down because of awareness that there could be more aliens, and the surviving miners and their families prepare to leave. The foreman, grateful for Strange saving him and his family during the attack, offers to give him a ride, but he chooses to stay and wait for the inevitable arrival of the Zeta beam. The spaceship leaves and Adam's rocket pack alerts him that the beam has finally arrived, and he can continue his quest for his daughter.

## Cast

* Charlie Weber as Adam Strange
* Kimberly Brooks as Alanna, Diane, Meyra
* Ray Chase as Noris
* Roger R. Cross as Foreman
* Fred Tatasciore as Bartender
# Complex multiplication of abelian varieties

In mathematics, an abelian variety A defined over a field K is said to have CM-type if it has a large enough commutative subring in its endomorphism ring End(A). The terminology here is from complex multiplication theory, which was developed for elliptic curves in the nineteenth century. One of the major achievements in algebraic number theory and algebraic geometry of the twentieth century was to find the correct formulations of the corresponding theory for abelian varieties of dimension d > 1. The problem is at a deeper level of abstraction, because it is much harder to manipulate analytic functions of several complex variables.
The formal definition is that
    $\operatorname {End} _{\mathbb {Q} }(A)$
the tensor product of End(A) with the rational number field Q, should contain a commutative subring of dimension 2d over Q. When d = 1 this can only be a quadratic field, and one recovers the cases where End(A) is an order in an imaginary quadratic field. For d > 1 there are comparable cases for CM-fields, the complex quadratic extensions of totally real fields. There are other cases that reflect that A may not be a simple abelian variety (it might be a cartesian product of elliptic curves, for example). Another name for abelian varieties of CM-type is abelian varieties with sufficiently many complex multiplications.
It is known that if K is the complex numbers, then any such A has a field of definition which is in fact a number field. The possible types of endomorphism ring have been classified, as rings with involution (the Rosati involution), leading to a classification of CM-type abelian varieties. To construct such varieties in the same style as for elliptic curves, starting with a lattice Λ in C$^d$, one must take into account the Riemann relations of abelian variety theory.
The CM-type is a description of the action of a (maximal) commutative subring L of End$_Q$(A) on the holomorphic tangent space of A at the identity element. Spectral theory of a simple kind applies, to show that L acts via a basis of eigenvectors; in other words L has an action that is via diagonal matrices on the holomorphic vector fields on A. In the simple case, where L is itself a number field rather than a product of some number of fields, the CM-type is then a list of complex embeddings of L. There are 2d of those, occurring in complex conjugate pairs; the CM-type is a choice of one out of each pair. It is known that all such possible CM-types can be realised.
Basic results of Goro Shimura and Yutaka Taniyama compute the Hasse–Weil L-function of A, in terms of the CM-type and a Hecke L-function with Hecke character, having infinity-type derived from it. These generalise the results of Max Deuring for the elliptic curve case.
# John Spilsbury (cartographer)

John Spilsbury (/I.P.A. spɪlsbəri/ 1739 – 3 April 1769) was a British cartographer and engraver. He is credited as the inventor of the jigsaw puzzle. Spilsbury created them for educational purposes, and called them "Dissected Maps".

## Life and works

John Spilsbury was the second of three sons of Thomas Spilsbury; the engraver Jonathan Spilsbury was his elder brother, and the two have sometimes been confused. He served as an apprentice to Thomas Jefferys, the Royal Geographer to King George III.
Spilsbury created the first puzzle in 1766 as an educational tool to teach geography. He affixed a world map to wood and carved each country out to create the first puzzle. Sensing a business opportunity, he created puzzles on eight themes - the World, Europe, Asia, Africa, America, England and Wales, Ireland, and Scotland.
Spilsbury married Sarah May of Newmarket, Suffolk in 1761. After his death she ran his business for a period, then married Harry Ashby who had been apprentice to Spilsbury, and who continued to sell puzzles.
# Ténenkou raid

The raid on Ténenkou took place on January 16, 2015, between Malian forces and jihadists of the Ansar Dine-affiliated Katiba Macina.

## Background

Katiba Macina was formed in 2015 as an affiliate of the jihadist group Ansar Dine in central Mali's Mopti Region. The group's first location of activity was Ténenkou Cercle, as they had bases in the Wagadou forest on the Malian-Mauritanian border. Katiba Macina launched an incursion into Tenenkou Cercle on January 8, shooting sporadically, but did not succeed. They then launched attacks in Nampala and Dioura, which had tangible success.

## Raid

On the evening of January 14, jihadists infiltrated the town of Ténenkou in small groups. A small reinforcement arrived in the town on January 16, at which point the jihadists conducted a surprise attack on the Malian garrison stationed in the village. Clashes began that morning against a Malian army checkpoint, beginning around 6am and ending around 11am. The militants were repulsed, and forced to flee towards a nearby village. RFI initially presumed the attackers to be MOJWA. Katiba Macina was also suspected to be behind the attacks.

## Aftermath

The Malian Ministry of Defense released a statement announcing deaths on both sides, but no numbers. Anonymous officials within the Malian government, speaking to French media, stated at least two Malian soldiers were killed in the attack along with six fighters. The Malian sources also claimed to have taken prisoners. Chinese state media Xinhua, citing medical reports, stated three Malian soldiers were killed and five were injured, and one civilian was killed in the crossfire. The United Nations corroborated these numbers in their March 2015 report.
On February 6, 2015, Malian forces captured eleven suspected jihadists who participated in the Nampala and Tenenkou attacks.
In May 2015, clashes broke out in Ténenkou between the Malian army and Coordination of Azawad Movements, leaving at least ten rebels killed.
# Anna Akbari

Anna Akbari is an American author, entrepreneur, and sociologist specializing in the sociology of style and self-presentation.

## Early life and education

Akbari grew up in Iowa and studied theater at a performing arts boarding school in Michigan.

## Career

Akbari received her B.A. from New York University and her Ph.D. from The New School. She did her doctoral work in visual sociology, studying power dressing and "aspirational identity". She held faculty positions at New York University and Parsons School of Design. Akbari worked in the fashion industry and owned a company called Closet Catharsis which had the slogan "Fashion your identity. Empower your life". She also founded the companies Splice and Bricoler.
In her book Startup Your Life, as Akbari explained in Time, she outlined relationship hacks, including networking in-person, building emotional intelligence, and finding your "minimum viable product" by understanding your core values. Publishers Weekly noted that Akbari's entrepreneurial approach was sound, if sometimes more applicable to business situations than to personal challenges such as healthy eating. In The Enneagram at Work, Akbari proposed applying the Enneagram to your relationships and career.
Akbari's book There is No Ethan described her own experience being catfished and joining with other victims to expose the perpetrator. The New York Times reviewer Katie J. M. Baker described There is No Ethan as a riveting piece of investigative journalism billed as a memoir, noting that Akbari begins to explore ethical questions regarding aspirational identity and the power of physicians in the epilogue, and concluding that the book is "a valiant attempt to hold a manipulator accountable". The gender-bending aspect of the catfishing led Bustle reviewer Arianna Rebolini to recommend it for Pride Month: "this memoir is not LGBTQ but I simply had to mention it".

## Books

* There Is No Ethan: How Three Women Uncovered America's Biggest Catfish, Grand Central Publishing, 2024. ISBN 978-1538742198
* The Enneagram at Work: Unlocking the Power of Type to Lead and Succeed (with Jim McPartlin), St. Martin's Press, 2021. ISBN 978-1250777225
* Startup Your Life: Hustle and Hack Your Way To Happiness, St. Martin's Press, 2016. ISBN 978-1250099167
# Jean Mouliérat

Jean Mouliérat (13 November 1853 – 20 April 1932) was a French tenor. He spent most of his career at the Opéra comique in Paris.

## Origins

Born in Vers, near Cahors, Mouliérat was the son of an hotelier. The paternal hotel-restaurant, La truite dorée ("the golden trout"), was very well known in the region and already frequented by the "tourists" of the time. Having started his life as a simple shepherd at the age of 20, he joined the army. Incorporated into the 18th foot chasseurs regiment of the fort de Rosny [fr], it is here that General Gaucher, remarked this young man with a golden voice when on 14 July 1875, the tenor sang the patriotic song: Vous n'aurez pas l'Alsace et la Lorraine. Mouliérat then attended classes at the Conservatoire national de musique et de déclamation of Paris, under professor Grosset's protective wing.

## Career

At the Opéra-Comique in Paris who hired him, Mouliérat was entrusted with the main roles of the repertoire: Wilhelm Meister in Ambroise Thomas' Mignon, Tybalt in Gounod's Roméo et Juliette, Don José in Bizet's Carmen, Tamino in Mozart's The Magic Flute, Alfredo in Verdi's La traviata. In 1893, Werther in Massenet's work, consecrated him.
An affection for the vocal chords put an end to his singing career in 1898. From then on, the singer became fascinated by the medieval castle which he acquired in 1896 at Prudhomat, in the Lot department, the Château de Castelnau-Bretenoux. He restored the monumental edifice where he liked to receive personalities of letters, arts or politics such as Colette, Auguste Rodin, the queen of Madagascar, Ranavalona III, more commonly known as Queen Ranavalo, Henri Lavedan of the Académie française, painter Henri Martin, Anatole de Monzie...
Mouliérat died in Paris on 20 April 1932. He donated his castle to the State (Ministry of Fine Arts). He is buried at Montparnasse Cemetery.
# Chrzelice Transmitter

Chrzelice Transmitter is a facility for FM and TV-transmission at Chrzelice, Prudnik County in Poland. Chrzelice Transmitter uses as its antenna mast a 200-metre-high (660 ft) guyed mast.

## Transmitted Programmes
### Digital Television MPEG 4

| Multiplex | Frequency | Channel Number | Transmission Power |
| MUX 1 | 674 MHz | 46 | 100 kW |
| MUX 2 | 490 MHz | 23 | 100 kW |
| MUX 3 | 578 MHz | 34 | 100 kW |

### FM Radio Programme

| Program | Frequency | Transmission Power |
| PR2 Polskie Radio S.A. | 88,30 MHz | 60 kW |
| PR3 Polskie Radio S.A. | 90,30 MHz | 60 kW |
| PR1 Polskie Radio S.A. | 94,50 MHz | 10 kW |
| RMF FM Radio Muzyka Fakty Sp. z o.o. | 95,30 MHz | 60 kW |
| Radio Opole Polskie Radio - Regionalna Rozgłośnia w Opolu "Radio Opole" S.A. | 103,20 MHz | 60 kW |
# I Am an Elastic Firecracker

Professional ratings :
| Review scores ||
| Source | Rating |
| AllMusic | |
| The Encyclopedia of Popular Music | |
| Kerrang! | |
I Am an Elastic Firecracker (stylized as i am an ELASTIC FIRECRACKER) is the second studio album by Tripping Daisy, released on June 20, 1995, through Island Records. It is the band's major label debut, and was produced by Ted Niceley. It featured the band's biggest hit, "I Got a Girl", whose video received extensive airplay on MTV. By 1998, the album had sold over 300,000 copies in the United States. The album was certified Platinum in Canada on May 1, 1998.

## Cover art

The album's cover art features a photo of Italian artist Guglielmo Achille Cavellini. The photo originated as a piece of stamp art by E.F. Higgins.

## Accolades

| Publication | Country | Accolade | Year | Rank |
| VinylMePlease | United States | 10 Underappreciated and Overlooked 90s Albums | 2016 | N/A |
| Kerrang! | United Kingdom | The 12 most underrated albums of the ’90s | 2019 | N/A |

## Track listing

* All songs have stylized capitalization wherever they are mentioned.

## Charts

| Chart (1995) | Peak position |
| Canadian RPM Albums Chart | 44 |
| U.S. Billboard 200 | 95 |

## Release history

| Region | Label | Format | Date |
| United States | Island Records | CD cassette LP | June 20, 1995 |
| Canada | Island Records | CD cassette | June 20, 1995 |
| Europe | Island Records | CD cassette | February 20, 1996 |
| Various | Music on Vinyl | LP | February 4, 2022 |
# Aurora Township, Illinois

Aurora Township is located in Kane County, Illinois. It is divided by the Fox River. As of the 2010 census, its population was 146,149 and it contained 49,127 housing units.

## Geography

According to the 2010 census, the township has a total area of 35.31 square miles (91.5 km$^2$), of which 34.68 square miles (89.8 km$^2$) (or 98.22%) is land and 0.63 square miles (1.6 km$^2$) (or 1.78%) is water.

### Cities, towns, villages

* Batavia (southern edge)
* Aurora (majority)
* Montgomery (top half)
* North Aurora (majority)

### Unincorporated Towns

* Marywood at 41°47′37″N 88°17′10″W﻿ / ﻿41.793674°N 88.286224°W﻿ / 41.793674; -88.286224
* Scraper-Moecherville at 41°44′28″N 88°16′23″W﻿ / ﻿41.741135°N 88.273178°W﻿ / 41.741135; -88.273178
* South Park at 41°44′00″N 88°17′56″W﻿ / ﻿41.73322°N 88.29877°W﻿ / 41.73322; -88.29877

## School districts

* East Aurora Public School District 131
* West Aurora Public School District 129
* Batavia Unit School District 101

## Government

The Town Hall is located at 80 N. Broadway, Aurora, Illinois. The Township is led by an elected Supervisor and four Trustees. An Assessor, Clerk and Highway Commissioner are also elected.
The township is responsible for road maintenance, staffing a Youth and Community Center, and operating a handicapped accessible Ride-In-Kane transportation system.
# Síomha Ní Ruairc

Síomha Ní Ruairc is an Irish television presenter and podcaster. She hosts various programmes for Virgin Media Ireland and TG4. She is one of the main presenters of Ireland AM, Ireland’s most watched breakfast television programme.

## Broadcasting career

Ní Ruairc began her on screen career in 2018, hosting An Ríl Deal and Réalta Agus Gaolta on TG4. She continues to present these series annually.
In 2023, Ní Ruairc produced and presented an investigative documentary titled ‘Síomha: Idir Anam Is Corp’ (Síomha: Body and Soul). This aired on TG4 and the focus of documentary saw Ní Ruairc delve into the root of body issues experienced by women and young girls.
Later on that year, Ní Ruairc presented Virgin Media's new Irish language dating show 'Grá Ar An Trá'. The series was a success and a second season was set to shoot in the summer of 2024.
Since 2023, Ní Ruairc has presented Ireland AM, the country’s premier morning television show.

## Podcast

Ní Ruairc co-hosts bilingual podcast 'How To Gael' with Louise Cantillon and Doireann Ní Ghlacáin. The hosts tackle various topics, with the conversations transitioning between Gaeilge (Irish) and English.
'How to Gael' is Ireland's number one bilingual podcast.

## Personal life

In June 2024, Ní Ruairc married actor and former UFC fighter Cathal Pendred.
# 150 (number)

150 (one hundred [and] fifty) is the natural number following 149 and preceding 151.

## In mathematics

* 150 is the sum of eight consecutive primes (7 + 11 + 13 + 17 + 19 + 23 + 29 + 31). Given 150, the Mertens function returns 0.
* 150 is conjectured to be the only minimal difference greater than 1 of any increasing arithmetic progression of n primes (in this case, n = 7) that is not a primorial (a product of the first m primes).
* The sum of Euler's totient function φ(x) over the first twenty-two integers is 150.
* 150 is a Harshad number and an abundant number.
* 150 degrees is the measure of the internal angle of a regular dodecagon.

## In other fields

150 is also:
* The number of degrees in the quincunx astrological aspect explored by Johannes Kepler.
* The approximate value for Dunbar's number, a theoretical value with implications in sociology and anthropology. It is actually 148.
# Shyam Lal College

Shyam Lal College is a constituent college of University of Delhi, It was established in 1964 by Shyam Lal Gupta the then Chairman of Shyam lal Charitable Trust. IT was ranked 67 in NIRF 2023

## About College

Shyam Lal is co-educational. The foundation stone of college was laid by Zakir Hussain, the then Vice President of India and Chancellor of the University of Delhi.
The college is housed in its own building at G.T. Road, Shahadra, near Welcome metro station. In 2023 it is ranked 68th across India by National Institutional Ranking Framework.
# UCSF Helen Diller Family Comprehensive Cancer Center

UCSF Helen Diller Family Comprehensive Cancer Center is an NCI-designated Cancer Center, affiliated with the UCSF School of Medicine and the UCSF Medical Center. It is one of 57 cancer research institutions in the United States supported by the National Cancer Institute as a Comprehensive Cancer Center, and one of three in Northern California. The HDFCCC integrates basic and clinical science, patient care, and population science to address prevention and early detection of cancer as well as the quality of life following diagnosis and treatment.
HDFCCC is a member of the University of California Cancer Consortium, the National Comprehensive Cancer Network (NCCN) and Association of American Cancer Institutes. Cancer programs at UCSF have been continuously accredited since 1933 by the Commission on Cancer of the American College of Surgeons.

## History

In 1948, the University of California at San Francisco (UCSF) established the Cancer Research Institute. In 1992, UCSF received an NCI planning grant to develop a cancer center. The center received its NCI "Comprehensive" designation in 1999 and was renamed the UCSF Helen Diller Family Comprehensive Cancer Center in 2007 in honor of philanthropist Helen Diller.

## Locations

Cancer care, research, and training programs are carried out across San Francisco at UCSF locations at Mission Bay in Potrero, Mount Zion in the Western Addition neighborhood, Parnassus near Golden Gate Park, Zuckerberg San Francisco General Hospital in the Mission neighborhood, and San Francisco Veterans Affairs Medical Center in the Richmond district.
In addition to individual lab space across UCSF campuses, there are cancer research facilities at Mount Zion and Mission Bay. The Helen Diller Family Cancer Research Building at Mission Bay was designed by Rafael Viñoly and opened in June 2009.
UCSF at Parnassus Heights is the center for patient care in neurologic oncology; leukemia, lymphoma, myeloma, and other hematopoietic malignancies; and bone marrow transplant and cellular therapy. UCSF at Mount Zion offers outpatient facilities for radiation oncology, specialized services for endocrine and high-risk skin cancers, as well as support services. UCSF at Mission Bay serves patients with orthopedic, gynecologic, breast, lung, melanoma, head and neck, gastrointestinal, and genitourinary cancers. The Bakar Cancer Hospital opened on the Mission Bay campus in 2015 with 70 adult beds, and groundbreaking for a new Precision Cancer Medicine Building at the Mission Bay campus began in 2017, with the facility open to patients in 2019. The UCSF Benioff Children's Hospital is also at Mission Bay and accommodates the center's Pediatric Oncology Program.

## Ranking

UCSF is consistently top three for National Institutes of Health (NIH) funded research and the top public institution for 18 years in a row. In 2024, the center ranked first in California and fifth nationwide in National Cancer Institute (NCI) research grants. In 2024-2025 U.S. News & World Report "America’s Best Hospitals" survey ranked UCSF 7th for cancer care.
# Olearia macdonnellensis

Olearia macdonnellensis is a species of flowering plant in the family Asteraceae and is endemic to a restricted part of the Northern Territory of Australia. It is an erect, bushy shrub with broadly elliptic to broadly egg-shaped leaves and yellow, or white and yellow, daisy-like inflorescences.

## Description

Olearia macdonnellensis is an erect, bushy shrub that typically grows to a height of up to 1.2 m (3 ft 11 in) and has angular stems and hairy young branchlets. Its leaves are arranged alternately along the branchlets, broadly elliptic to broadly egg-shaped, 17–27 mm (0.67–1.06 in) long and 8–15 mm (0.31–0.59 in) wide on a petiole 2–6 mm (0.079–0.236 in) long and with a few small teeth on the edges. The heads or daisy-like "flowers" are arranged in clusters of two to five on the ends of branchlets on a peduncle 7.5–24 mm (0.30–0.94 in) long, each head 30–35 mm (1.2–1.4 in) wide with six to eight white or yellow ray florets, the ligule 7–11 mm (0.28–0.43 in) long, surrounding fifteen to twenty yellow disc florets. Flowering occurs from May to October and the fruit is a hairy achene, the pappus with 20 to 32 bristles.

## Taxonomy

Olearia macdonnellensis was first formally described in 1986 by David Alan Cooke in the journal Muelleria from specimens collected by Peter Latz in 1983 near the "Ellery Creek Big Hole".

## Distribution and habitat

This daisy bush grows in low woodland on rocky scree slopes or gullies and is restricted to the western part of the MacDonnell Ranges in the south of the Northern Territory.

## Conservation status

Olearia macdonnellensis is listed as "vulnerable" under the Australian Government Environment Protection and Biodiversity Conservation Act 1999 and as "endangered" under the Northern Territory Government Territory Parks and Wildlife Conservation Act 1976. The main threats to the species are inappropriate fire regimes and weed invasion.