OpenLLM-France/wikimedia huggingface dataset:
# List of listed buildings in Orphir, Orkney

This is a list of listed buildings in the parish of Orphir in Orkney, Scotland.
Download coordinates as:
* KML
* GPX (all coordinates)
* GPX (primary coordinates)
* GPX (secondary coordinates)

## List

| Name | Geo-coordinates | Notes | LB Number | Image |
| St. Nicholas' Chapel And The Earls' Bu | 58°55′19″N 3°09′24″W﻿ / ﻿58.921955°N 3.156708°W﻿ / 58.921955; -3.156708﻿ (St. Nicholas' Chapel And The Earls' Bu) | Category A | 18579 | Upload another image |
| Hobbister House | 58°56′49″N 3°04′09″W﻿ / ﻿58.947065°N 3.069223°W﻿ / 58.947065; -3.069223﻿ (Hobbister House) | Category C(S) | 18575 | Upload Photo |
| Grindally House | 58°55′15″N 3°10′07″W﻿ / ﻿58.920968°N 3.168676°W﻿ / 58.920968; -3.168676﻿ (Grindally House) | Category C(S) | 18580 | Upload Photo |
| Hall of Clestrain | 58°56′51″N 3°13′27″W﻿ / ﻿58.94738°N 3.224231°W﻿ / 58.94738; -3.224231﻿ (Hall of Clestrain) | Category A | 19892 | Upload another image See more images |
| Swanbister House | 58°55′48″N 3°07′45″W﻿ / ﻿58.929895°N 3.129231°W﻿ / 58.929895; -3.129231﻿ (Swanbister House) | Category B | 19891 | Upload Photo |
| Kirbister Meal Mill Kirbister | 58°56′47″N 3°05′55″W﻿ / ﻿58.946423°N 3.098714°W﻿ / 58.946423; -3.098714﻿ (Kirbister Meal Mill Kirbister) | Category B | 18576 | Upload Photo |
| Old Orphir School, Kirbister | 58°56′43″N 3°06′11″W﻿ / ﻿58.945291°N 3.10304°W﻿ / 58.945291; -3.10304﻿ (Old Orphir School, Kirbister) | Category B | 18577 | Upload Photo |
| Orphir House (Hall Of Gyre) | 58°55′24″N 3°08′49″W﻿ / ﻿58.923283°N 3.146835°W﻿ / 58.923283; -3.146835﻿ (Orphir House (Hall Of Gyre)) | Category C(S) | 18578 | Upload Photo |
| Quoy Of Howton | 58°54′59″N 3°11′45″W﻿ / ﻿58.916364°N 3.195818°W﻿ / 58.916364; -3.195818﻿ (Quoy Of Howton) | Category C(S) | 18582 | Upload Photo |
| Howth Farmhouse | 58°55′06″N 3°11′25″W﻿ / ﻿58.918301°N 3.190241°W﻿ / 58.918301; -3.190241﻿ (Howth Farmhouse) | Category C(S) | 18581 | Upload Photo |

## Key

The scheme for classifying buildings in Scotland is:
* Category A: "buildings of national or international importance, either architectural or historic; or fine, little-altered examples of some particular period, style or building type."
* Category B: "buildings of regional or more than local importance; or major examples of some particular period, style or building type, which may have been altered."
* Category C: "buildings of local importance; lesser examples of any period, style, or building type, as originally constructed or moderately altered; and simple traditional buildings which group well with other listed buildings."
In March 2016 there were 47,288 listed buildings in Scotland. Of these, 8% were Category A, and 50% were Category B, with the remaining 42% being Category C.
# List of members of the House of Representatives of the Philippines (Q)

This is a complete list of past and present members of the House of Representatives of the Philippines whose last names begin with the letter Q.
This list also includes members of the Philippine Assembly (1907–1916), the Commonwealth National Assembly (1935–1941), the Second Republic National Assembly (1943–1944) and the Batasang Pambansa (1978–1986).
* Manuel L. Quezon, member for Tayabas's 1st district (1907–1909)
* Rogelio Quiambao, member for Region IV (1978–1984)
* Teogenes Quiaoit, member for Ilocos Norte's 2nd district (1912–1916)
* Troadio Quiazon Jr., Cabinet member (1978–1984)
* Miro Quimbo, member for Marikina's 2nd district (2010–2019)
* Stella Quimbo, member for Marikina's 2nd district (2019–present)
* Allen Quimpo, member for Aklan (1992–2001)
* Romualdo Quimpo, member for Davao (1935–1938, 1943–1944)
* Hjalamar Quintana, member for Quezon (1984–1986)
* Juan Quintos, member for Cagayan's 2nd district (1912–1916)
* Ricardo Quintos, member for Occidental Mindoro (2000–2001)
* Demetrio Quirino, member for Nueva Vizcaya (1943–1944)
* Elpidio Quirino, member for Ilocos Sur's 1st district (1919–1922)
* Alejandro Quirologico, member for Ilocos Sur (1943–1944)
* Gabriel Luis Quisumbing, member for Cebu's 6th district (2010–2016)
# Lillian Drew

Lillian Drew (August 1882 – February 4, 1924), born Lillian Margaret Flannery, was an American actress during the silent film era.

## Early life

Lillian Margaret Flannery was born in Chicago, the daughter of Patrick J. Flannery and Marguerite M. Flannery. All of her grandparents were born in Ireland.

## Career

Drew made more than eighty silent films, mostly short films, for Essanay Studios in Chicago and Chattanooga. She was known for her riding skills, and preference for "heavy dramatic" roles. Her first film was The Broken Heart [it] (1913) with Ruth Stonehouse. She appeared with Gloria Swanson in The Fable of Elvira and Farina and the Meal Ticket (1915). Other films with Drew include Blind Man's Bluff [it] (1914), The Clutch of Circumstance [it] (1915), In the Palace of the King [it] (1915), A Million for a Baby [it](1916), Money to Burn [it] (1916), The Secret of the Night(1916), The Other Man (1916), My Country, 'Tis of Thee [it] (1916) The Woman Always Pays [it](1916), Vultures of Society [it] (1916), Uneasy Money (1918), and Ruggles of Red Gap (1918). Her last movie was Children of Jazz (1923) with Ricardo Cortez. She worked as a dressmaker in her last years.

## Personal life

Lillian Drew married fellow actor and director E. H. Calvert in 1907. They had a son, William Calvert, who became a child actor. The Calverts were separated, and she was recovering from an injury, when she died in Chicago in 1924, from an overdose of barbital, aged 41 years. Her death was ruled accidental by a coroner's jury.
# 1566 in art

Events from the year 1566 in art.

## Events

* August 10 - Beeldenstorm: At the end of a pilgrimage from Hondschoote to Steenvoorde, the chapel of the Sint-Laurensklooster is defaced by a crowd. It is the start of a period of several weeks of violent iconoclasm in which paintings and church decorations and fittings are destroyed throughout the Low Countries.
* Pieter Bruegel the Elder begins painting The Massacre of the Innocents (1566-1567).
* Giuseppe Arcimboldo returns to the Italian city-states.
* An epitaph to Elisabeth of Brandenburg, Duchess of Brunswick-Calenberg-Göttingen, designed by Sigmund Linger, is erected in the St. Giles Chapel of the St. John's Church in Schleusingen.

## Paintings

* Giuseppe Arcimboldo
** The Jurist
** The Librarian (approximate date)
** Water or Fish (The Four Elements; Kunsthistorisches Museum Vienna
* Pieter Bruegel the Elder - The Census at Bethlehem
* Antoine Caron - The Massacres of the Triumvirate
* Hans Eworth - Nicholas Heath, Archbishop of York
* Paolo Veronese - altarpiece of Jesus' baptism, at the cathedral of Lignano Sabbiadoro

## Births

* January 15 - Philipp Uffenbach, German painter and etcher (died 1636)
* date unknown
** Giovanni Baglione, Italian early baroque painter and historian of art (died 1643)
** Abraham Bloemaert, Dutch painter and printmaker (died 1651)
** Domenico Carpinoni, Italian painter of primarily religious works (died 1658)
** Johann Matthias Kager, German painter (died 1634)
** Santo Peranda, a historical painter of Venice (died 1638)
** Joachim Wtewael, Dutch painter and engraver (died 1638)

## Deaths

* April 4 - Daniele da Volterra, Italian mannerist painter and sculptor (born c.1509)
* April 16 - Juan Correa de Vivar, Spanish Renaissance (Renacimiento) painter (born c.1510)
* August - Lambert Lombard, Flemish Renaissance painter, architect and theorist for the Prince-Bishopric of Liège (born 1505)
* August 4 - Girolamo della Robbia, Italian ceramicist (born 1488)
* date unknown
** Ahmed Karahisari, Ottoman calligrapher (born 1468)
* probable
** Niccolò Boldrini, Italian engraver (born c.1500)
** Girolamo Romanino, Italian painter (born c.1485)
** Jan Sanders van Hemessen, Flemish Northern Renaissance painter (born c.1500)
# Self-financing portfolio

In financial mathematics, a self-financing portfolio is a portfolio having the feature that, if there is no exogenous infusion or withdrawal of money, the purchase of a new asset must be financed by the sale of an old one. This concept is used to define for example admissible strategies and replicating portfolios, the latter being fundamental for arbitrage-free derivative pricing.

## Mathematical definition
### Discrete time

Assume we are given a discrete filtered probability space $(\Omega ,{\mathcal {F}},\{{\mathcal {F}}_{t}\}_{t=0}^{T},P)$, and let $K_{t}$ be the solvency cone (with or without transaction costs) at time t for the market. Denote by $L_{d}^{p}(K_{t})=\{X\in L_{d}^{p}({\mathcal {F}}_{T}):X\in K_{t}\;P-a.s.\}$. Then a portfolio $(H_{t})_{t=0}^{T}$ (in physical units, i.e. the number of each stock) is self-financing (with trading on a finite set of times only) if
    for all $t\in \{0,1,\dots ,T\}$ we have that $H_{t}-H_{t-1}\in -K_{t}\;P-a.s.$ with the convention that $H_{-1}=0$.
If we are only concerned with the set that the portfolio can be at some future time then we can say that $H_{\tau }\in -K_{0}-\sum _{k=1}^{\tau }L_{d}^{p}(K_{k})$.
If there are transaction costs then only discrete trading should be considered, and in continuous time then the above calculations should be taken to the limit such that $\Delta t\to 0$.

### Continuous time

Let $S=(S_{t})_{t\geq 0}$ be a d-dimensional semimartingale frictionless market and $h=(h_{t})_{t\geq 0}$ a d-dimensional predictable stochastic process such that the stochastic integrals $h^{i}\cdot S^{i}$ exist $\forall \,i=1,\dots ,d$. The process $h_{t}^{i}$ denote the number of shares of stock number $i$ in the portfolio at time $t$, and $S_{t}^{i}$ the price of stock number $i$. Denote the value process of the trading strategy $h$ by
    $V_{t}=\sum _{i=1}^{n}h_{t}^{i}S_{t}^{i}.$
Then the portfolio/the trading strategy $h=\left((h_{t}^{1},\dots ,h_{t}^{d})\right)_{t}$ is called self-financing if
    $V_{t}=\sum _{i=1}^{n}\left\{h_{0}^{i}S_{0}^{i}+\int _{0}^{t}h_{u}^{i}\mathrm {d} S_{u}^{i}\right\}=h_{0}\cdot S_{0}+\int _{0}^{t}h_{u}\cdot \mathrm {d} S_{u}$.
The term $h_{0}\cdot S_{0}$ corresponds to the initial wealth of the portfolio, while $\int _{0}^{t}h_{u}\cdot \mathrm {d} S_{u}$ is the cumulated gain or loss from trading up to time $t$. This means in particular that there have been no infusion of money in or withdrawal of money from the portfolio.
# 1283 Komsomolia

1283 Komsomolia (prov. designation: 1925 SC) is a metallic background asteroid and potentially slow rotator from the outer regions of the asteroid belt. Discovered by Vladimir Albitsky in 1925, it was later named after Komsomol, a political youth organization of the former Soviet Union. The M-type asteroid has roughly a rotation period 96 hours of and measures approximately 30 kilometers (19 miles) in diameter.

## Discovery

Komsomolia was discovered on 25 September 1925, by Soviet astronomer Vladimir Albitsky at the Simeiz Observatory on the Crimean peninsula. It was independently discovered by German astronomer Karl Reinmuth at Heidelberg Observatory on 10 October 1925. Only the first discoverer is officially recognized. The asteroid was first observed as A902 TE at Heidelberg in October 1902.

## Orbit and classification

Komsomolia is a non-family asteroid of the main belt's background population when applying the hierarchical clustering method to its proper orbital elements. It orbits the Sun in the outer main-belt at a distance of 2.5–3.9 AU once every 5 years and 8 months (2,075 days). Its orbit has an eccentricity of 0.22 and an inclination of 9° with respect to the ecliptic. The body's observation arc begins at Heidelberg in October 1902, almost 23 years prior to its official discovery observation.

## Naming

This minor planet was named after Komsomol ("All-Union Leninist Young Communist League"), the youth wing of the Communist Party of the Soviet Union (CPSU). The official naming citation was published by the Minor Planet Center in November 1952 (M.P.C. 838).

## Physical characteristics

Komsomolia has been characterized as a metallic M-type asteroid by the Wide-field Infrared Survey Explorer (WISE). The Asteroid Lightcurve Database assumes it to be a carbonaceous C-type asteroid.

### Rotation period

In December 2006, a fragmentary rotational lightcurve of Komsomolia was obtained from photometric observations by French amateur astronomer Pierre Antonini. Lightcurve analysis gave a rotation period of 96 hours with a brightness amplitude of 1.03 magnitude (U=1+).

### Diameter and albedo

According to the surveys carried out by the Infrared Astronomical Satellite IRAS, the Japanese Akari satellite and the NEOWISE mission of NASA's WISE telescope, Komsomolia measures between 26.87 and 36.09 kilometers in diameter and its surface has an albedo between 0.071 and 0.1856. The Collaborative Asteroid Lightcurve Link derives an albedo of 0.1703 and a diameter of 26.78 kilometers based on an absolute magnitude of 10.4.
# Like Old Times Again

Like Old Times Again is a 1974 studio album by country music artist Ray Price. It was his first album after parting ways with Columbia Records; the album was released by Myrrh Records (catalog no. MST-6538).
The album debuted on Billboard magazine's country album chart on November 23, 1974, peaked at No. 7, and remained on the chart for a total of 23 weeks. It included three Top 20 singles: "Roses and Love Songs" (No. 3); "Like Old Times Again" (No. 4); and "Farthest Thing From My Mind" (No. 17).
AllMusic gave the album two-and-a-half stars. All songs on the album were written by Jim Weatherly.

## Track listing

Side A
* "Roses and Love Songs"
* "The Closest Thing to Love"
* ""Like Old Times Again"
* "My First Day Without Her"
* "Where Do I Put Her Memory"
Side B
* "Love Finds Its Own Way"
* "Living Every Man's Dream"
* "Farthest Thing From My Mind"
* "All That Keeps Me Going"
* "The Goings Up and the Comings Down"
# 1629 in science

The year 1629 in science and technology involved some significant events.

## Botany

* In London, John Parkinson publishes Paradisi in Sole Paradisus Terrestris: a garden of all sorts of pleasant flowers which our English ayre will permit to be noursed up.

## Chemistry

* English alchemist Arthur Dee, court physician to Michael I of Russia, compiles Fasciculus Chemicus, Chymical Collections. Expressing the Ingress, Progress, and Egress, of the Secret Hermetick Science out of the choicest and most famous authors.

## Medicine

* Plague breaks out in Mantua and spreads to Milan.
* In Toulouse, Niall Ó Glacáin publishes Tractatus de Peste.

## Technology

* In Rome, Giovanni Branca publishes Le Machine volume nuovo, et di molto artificio da fare effetti maravigliosi tanto Spiritali quanto di Animale Operatione, arichito di bellissime figure.

## Births

* April 14 – Christiaan Huygens, Dutch mathematician and physicist (died 1695)
* Laurent Cassegrain, French priest and physicist (died 1693)
* Jan Commelijn, Dutch botanist (died 1692)
* Christophe Glaser, Swiss pharmacian (died 1672)
* Johann Glaser, Swiss anatomist (died 1675)
* Agnes Block, Dutch horticulturalist (died 1704)

## Deaths

* July 13 – Caspar Bartholin the Elder, Danish polymath, physician and theologian (born 1585)
* Giovanni Faber, German papal doctor and botanist (born 1574)
# 11th SS Panzer Army

The 11th SS Panzer Army (SS-Panzer-Armeeoberkommando 11) was little more than a paper army formed in February 1945 by Heinrich Himmler while he was commander of Army Group Vistula. (The army was officially listed as the 11th Army but it was also known as SS Panzer-Armeeoberkommando 11 and is often referred to in English sources as the 11th SS Panzer Army.)
Military historian Antony Beevor writes that when the 11th SS Panzer Army was created the available units at best could constitute a corps, but 'panzer army', observed Hans-Georg Eismann, 'has a better ring to it'. It also allowed Himmler to promote SS officers to senior staff and field commands within the formation. Obergruppenführer Felix Steiner was named its commander.
After taking part in Operation Solstice east of the Oder River in February 1945, the army was assigned to OB West and reorganized in March 1945. Many of the units formerly subordinated to the 11th SS Panzer Army were transferred to the 3rd Panzer Army and other units were assigned to the 11th Army for operations against the Western Allies.
In early April, the 11th Army was assigned to strike west from Kassel to break the ring encircling the Ruhr pocket. After launching a few small hopeless and unsuccessful attacks against the American 3rd Army, the 11th Army retreated to the Harz Mountains
After defending the Weser River and the Harz Mountains, the 11th surrendered to the Western Allies on 21 April.

## Orders of battle
### February 1945

By 5 February the 11th SS Panzer Army, subordinated to Army Group Vistula, had the following units assigned to it:
* Tettau Corps Group:
** Köslin
** Bärwalde
* X SS Corps
** 5th Jäger-Division
** Division Nr 402
* Munzel Corps Group:
** Führer Grenadier Division
** Führer Escort Division
* III (Germanic) SS Panzer Corps:
** 281st Infantry Division
** 23rd SS Volunteer Panzergrenadier Division Nederland
** Division Voigt
** 11th SS Volunteer Panzergrenadier Division Nordland
** 27th SS Volunteer Grenadier Division Langemarck
* XXXIX Panzer Corps
** 4th SS Polizei Panzergrenadier Division
** 10th SS Panzer Division Frundsberg
** 28th SS Volunteer Grenadier Division Wallonien
** Panzer Division Holstein
* HQ, Wehrkreis II as corps-level field command (stellv. II):
** Swinemünde Defensive Region
** Division Deneke
** 9th Parachute Division
* Direct army command
** 163rd Infantry Division

### March 1945

By 1 March the 11th SS Panzer Army, subordinated to Army Group Vistula, had no units assigned to it.

### April 1945

By 12 April the 11th SS Panzer Army was directly subordinated to OB West and had the following units assigned to it.
* LXVII Army Corps:
** Kampfgruppe Fellner
** Division Ettner
** Division Heidenreich
** Division Grosskreuz
* Stellv. IX:
** 26th Volksgrenadier Division
** 326th Volksgrenadier Division
* LXVI Army Corps:
** 277th Volksgrenadier Division
** SS Brigade Westfalen
** 9th Panzer Division
** 116th Panzer Division
# Semprún

Semprun or Semprún may refer to:
* Carlos Semprún (1926-2009), Spanish writer
* Jaime Semprún (1947–2010), French essayist
* Jorge Semprún (1923–2011), Spanish writer and politician
* José Alejandro Semprún (born 1973), Venezuelan long-distance runners
* Pablo Semprún (born 1964), Spanish tennis and padel tennis player
* Patricia Carola Velásquez Semprún (born 1971), Venezuelan actress and model
* Manuel Semprún y Pombo (1868–1929), Spanish lawyer
# Senator Cullerton

Senator Cullerton may refer to:
* John Cullerton (born 1948), Illinois State Senate
* Tom Cullerton (born 1969), Illinois State Senate
# 16α-Hydroxyprogesterone

16α-Hydroxyprogesterone (16α-OHP), also known as 16α-hydroxypregn-4-ene-3,20-dione, is a minor endogenous progestogen steroid hormone and a metabolite of progesterone that is formed in lower amounts than 17α-hydroxyprogesterone (17α-OHP). It occurs in micromolar concentrations and its physiological relevance hence is questionable. However, it may accumulate in target tissues and could have a physiological role in the reproductive system and mammary gland development as well as the cardiovascular and central nervous systems.
16α-OHP is formed from progesterone via 16α-hydroxylation primarily by CYP17A1 and primarily in steroidogenic tissues including the adrenal glands, testes, and ovaries. It is also synthesized from progesterone during pregnancy by hepatic cytochrome P450 enzymes like CYP3A4 and CYP1A1 in the fetal liver as well as placenta. It appears to be an end metabolite of progesterone and does not seem to be further metabolized.
16α-OHP has approximately 67% and 43% of the affinity of progesterone for the PR-A and PR-B, respectively, and acts as an agonist of these receptors similarly to progesterone. It was found to produce natriuresis similar to that produced by spironolactone when administered to humans, suggesting that it also has antimineralocorticoid activity similarly to progesterone. However, surprisingly, 16α-OHP showed low affinity for the mineralocorticoid receptor (MR) of greater than 1 μM (compared to 1 nM for progesterone) and showed no antagonism of the MR at up to a concentration of 1 μM (whereas progesterone shows potent such activity). However, the findings of another study suggested that 16α-OHP antagonizes the effects of aldosterone via the MR, and it may still be possible that 16α-OHP has significant antimineralocorticoid activity in some cells in spite of its weak MR affinity.
# Sekido

Sekido (written: 関戸) is a Japanese surname. Notable people with the surname include:
* Kenji Sekido (関戸 健二, born 1990), Japanese footballer
* Naomi Sekido (関戸 直美, born 1969), Japanese swimmer
* Tsutomu Sekido (関戸 力, 1915–1987), Japanese skier
# Old Syriac

The term Old Syriac may refer to:
* Old Syriac language - an early stage of the Syriac language
* Old Syriac alphabet - an early stage of the Syriac alphabet
* Old Syriac Gospels - the Old Syriac version of the New Testament, that predates the standard Peshitta version, represented by two manuscripts:
** the Curetonian Gospels
** the Sinaitic Palimpsest
# Silver Support Scheme Act 2015

The Silver Support Scheme Act 2015 is a statute of the Parliament of Singapore that implements the social security Silver Support Scheme in Singapore. The law supplements the retirement savings of the needy elderly, to help them cope with their living expenses.

## Overview

The Silver Support Scheme Act of 2015 is a law detailing the framework and penalties for the Silver Support Scheme. It caters for around 150,000 eligible Singaporeans who are at least 65 years of age to receive a quarterly government payout of between S$300 and S$750 from beginning 2016 onwards. The scheme in general is maintained by the Central Provident Fund Board of the Government of Singapore, which assesses a person's eligibility and thereby paying him or her. Qualifying factors may include lifetime wages, household support and housing type.
Singaporeans may opt out from this process. In contrast with the Pioneer Generation Programme which focuses solely on Singaporean pioneers that are Singaporean residents during national independence, the Silver Support Scheme looks after both current and future generations of elderly.

## Uses of the Act

The Silver Support Scheme was introduced in August 2014 during the National Day Rally by Prime Minister Lee Hsien Loong. The overall aim is mitigating inequalities by supplementing incomes for the bottom 20-30% of elderly Singaporeans, who may have lesser means, in their retirement years.
In the case of those with private housing addresses but may require similar help, they may not automatically qualify for the scheme being 'marginal cases', however they may appeal to the Commissioner on a case-by-base basis.
# Nyamanoro

Nyamanoro is an administrative ward in Ilemela District, Mwanza Region, Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 27,010 people in the ward, from 51,456 in 2012 when Nyamagana District split.