OpenLLM-France/wikimedia huggingface dataset:
# Home Grown Funnies

Home Grown Funnies is a single-issue underground comic book written and illustrated by Robert Crumb. Containing stories with staple Crumb characters Whiteman, the Snoid, and Angelfood McSpade, Home Grown Funnies went through sixteen printings by Kitchen Sink Press, selling at least 160,000 copies, and has been referred to as one of Crumb's longest-lived comics.

## Publication history

The comic was originally published in January 1971, and underwent fifteen consecutive printings.
Home Grown Funnies Print Runs :
| Printing(s) | Issues |
| 1st | 10,000 |
| 2nd | 20,000 |
| 3rd–8th | 10,000 |
| 9th–11th | 5,000 |
| 12th | 10,000 |
| 13th | 5,000 |
| 14th–16th | est. 5,000 |

## Contents

Stories in Home Grown Funnies :
| Story | Character | Writer/Artist |
| "Maryjane" | Maryjane | Robert Crumb |
| "Backwater Blues" | Angelfood McSpade (billed as Angelfood McDevilsfood) | " |
| "Whiteman Meets Bigfoot" | Whiteman | " |
| "The Desperate Character Writhes Again!" | R. Crumb | " |

## Reception

M. Thomas Fox of underground comix database Comixjoint gave Home Grown Funnies a 10/10 score, rating the writing as "brilliant" and the illustration as "exceptional". Fox added that "[t]he impressive longevity of Home Grown Funnies (16 printings and 160,000 copies sold in 30+ years) is a testament to the alluring power of Robert Crumb's 22-page epic love story, 'Whiteman Meets Bigfoot'. In this classic but unusually plotted (for Crumb) tragicomedy, a middle-class family man falls in love with a female Bigfoot in remote mountain territory and forsakes everything to fulfill his destiny with her".
# Ottoman–Maltese wars

There have been several Ottoman–Maltese wars:
* Conquest of Tunis (1535)
* Battle of Preveza
* Algiers expedition (1541)
* Invasion of Gozo (1551)
* Siege of Tripoli (1551)
* Battle of Djerba
* Great Siege of Malta
* Battle of Lepanto
* Raid on Żejtun
* War of Candia
* Morean War
* War of Corfu
# Queen of Songs

Queen of Songs is a studio album by Filipino singer-actress Nora Aunor released in 1972 by Alpha Records Corporation in the Philippines in LP format and later released in 1999 in a compilation/ cd format. it contains 12 tracks consisting of mainly cover versions of Connie Francis (Everybody's Somebody's Fool and Who's Sorry Now), Carole King (Sweet Seasons) and Petula Clark (You and I and Love Me With All Your Heart). She also ventured into singing foreign language tunes in Spanish (Lo Siento Mucho) and in Japanese (Here's My Happiness). The latter was originally sung by Teddy Tanaka and covered also famously by Nora Aunor's sometime singing partner Eddie Peregrina. The Irving Berlin penned Sayonara from the 1957 film of the same name, while Japanese in theme, is fully in English. On the other hand, Love Me With All Your Heart, was originally a Spanish song, Cuando calienta el sol. The same can be said of The Wedding which was originally a Spanish tune named La Novia (the Bride).
The extended version of Nora Aunor's famous Coca-Cola commercial, I'd Like To Teach The World To Sing is also included here.

## Album credits

Musical Arranger
* Doming Valdez
Recording Supervisor
* Gil Cruz
Recorded At
* CAI Studios
Original Cover Design
* Rudy Retanan
# Hoting

Hoting is a locality situated in Tåsjö parish, Strömsund Municipality, Jämtland County, Sweden with 667 inhabitants in 2010. Hoting was mentioned in documents regarding Sweden/Norway border rulings in 1273.

## Climate

Hoting has a subarctic climate. Located in northern Jämtland at a great distance from both the Atlantic and the Bothnian seas, it has a more continental climate than the regional seat Östersund, leading to warmer summers in spite of the higher latitude. Winters are cold by Swedish standards for the latitude due to being located at a distance from both the North Atlantic and the Bothnian Bay.
Climate data for Hoting (2002–2021 averages; extremes since 1969) :
| Month | Jan | Feb | Mar | Apr | May | Jun | Jul | Aug | Sep | Oct | Nov | Dec | Year |
| Record high °C (°F) | 10.0 (50.0) | 9.2 (48.6) | 14.7 (58.5) | 20.6 (69.1) | 28.5 (83.3) | 30.2 (86.4) | 31.7 (89.1) | 28.6 (83.5) | 25.4 (77.7) | 20.5 (68.9) | 13.1 (55.6) | 9.2 (48.6) | 31.7 (89.1) |
| Mean maximum °C (°F) | 3.7 (38.7) | 4.7 (40.5) | 8.0 (46.4) | 15.2 (59.4) | 23.1 (73.6) | 25.8 (78.4) | 27.7 (81.9) | 25.1 (77.2) | 19.4 (66.9) | 12.8 (55.0) | 7.0 (44.6) | 4.9 (40.8) | 28.6 (83.5) |
| Mean daily maximum °C (°F) | −5.4 (22.3) | −3.6 (25.5) | 1.4 (34.5) | 7.2 (45.0) | 13.6 (56.5) | 18.2 (64.8) | 20.9 (69.6) | 18.7 (65.7) | 13.1 (55.6) | 5.9 (42.6) | 0.1 (32.2) | −2.9 (26.8) | 7.3 (45.1) |
| Daily mean °C (°F) | −9.8 (14.4) | −8.6 (16.5) | −4.0 (24.8) | 2.1 (35.8) | 8.0 (46.4) | 12.8 (55.0) | 15.7 (60.3) | 13.9 (57.0) | 9.2 (48.6) | 2.9 (37.2) | −2.8 (27.0) | −6.8 (19.8) | 2.7 (36.9) |
| Mean daily minimum °C (°F) | −14.2 (6.4) | −13.5 (7.7) | −9.3 (15.3) | −3.0 (26.6) | 2.3 (36.1) | 7.4 (45.3) | 10.4 (50.7) | 9.0 (48.2) | 5.2 (41.4) | −0.1 (31.8) | −5.6 (21.9) | −10.6 (12.9) | −1.8 (28.7) |
| Mean minimum °C (°F) | −29.5 (−21.1) | −28.3 (−18.9) | −24.2 (−11.6) | −12.0 (10.4) | −4.3 (24.3) | 1.7 (35.1) | 4.3 (39.7) | 2.7 (36.9) | −1.2 (29.8) | −8.8 (16.2) | −17.0 (1.4) | −24.9 (−12.8) | −32.1 (−25.8) |
| Record low °C (°F) | −42.0 (−43.6) | −42.5 (−44.5) | −33.0 (−27.4) | −22.3 (−8.1) | −10.9 (12.4) | −3.0 (26.6) | −0.4 (31.3) | −2.4 (27.7) | −9.5 (14.9) | −24.8 (−12.6) | −34.9 (−30.8) | −42.0 (−43.6) | −42.5 (−44.5) |
| Average precipitation mm (inches) | 42.6 (1.68) | 29.8 (1.17) | 28.2 (1.11) | 28.4 (1.12) | 49.1 (1.93) | 61.3 (2.41) | 68.9 (2.71) | 73.0 (2.87) | 62.4 (2.46) | 53.0 (2.09) | 44.3 (1.74) | 48.0 (1.89) | 589 (23.18) |
| Average extreme snow depth cm (inches) | 45 (18) | 54 (21) | 56 (22) | 43 (17) | 3 (1.2) | 0 (0) | 0 (0) | 0 (0) | 0 (0) | 6 (2.4) | 14 (5.5) | 28 (11) | 59 (23) |
| Source 1: SMHI Open Data for Hoting - Precipitation ||||||||||||||
| Source 2: SMHI Open Data for Hoting - Temperature ||||||||||||||
# S6G reactor

The S6G reactor is a naval reactor used by the United States Navy to provide electricity generation and propulsion on Los Angeles-class attack submarines. The S6G designation stands for:
* S = Submarine platform
* 6 = Sixth generation core designed by the contractor
* G = General Electric was the contracted designer

## Design

This nuclear reactor was designed by General Electric for use on the Los Angeles-class attack submarines. The S6G reactor plant consists of the reactor coolant, steam generation, and other support systems that supply steam to the engine room. The S6G is a 165 megawatt (MW) reactor driving two 26 MW steam turbines.
The Los Angeles-class engine room also contains the steam turbines that generate electricity and drive the propeller shaft. While exact specifications are classified, the S6G reactor can propel a Los Angeles-class submarine at over 15 knots (28 km/h) when surfaced and over 25 knots (46 km/h) while submerged.
Design and operational support for the S6G is provided by Knolls Atomic Power Laboratory (KAPL). The S6G reactor plant was originally designed to use the D1G-2 core, similar to the D2G reactor used on the Bainbridge-class guided missile cruiser. All Los Angeles-class submarines from USS Providence (SSN-719) on were built with a D2W core. The D1G-2 cores are being replaced with D2W cores when the boats are refueled.
# Endoclita excrescens

Endoclita excrescens is a species of moth of the family Hepialidae. It is known from Japan and the Russian Far East. Food plants for this species include Castanea, Nicotiana, Paulownia, Quercus, and Raphanus. The species is considered a pest of the tobacco plant.
# Engyum

Engyum is a genus of beetles in the family Cerambycidae, containing the following species:
* Engyum aurantium Martins, 1970
* Engyum carinatum Martins, 1970
* Engyum crassum Martins, 1970
* Engyum euchare (Martins, 1960)
* Engyum fasciatum Martins, 2009
* Engyum fusiferum (Audinet-Serville, 1834)
* Engyum howdeni Martins & Napp, 1986
* Engyum linsleyi Martins, 1970
* Engyum ludibriosum Martins, 1970
* Engyum melanodacrys (White, 1855)
* Engyum oculare Martins, 2009
* Engyum quadrinotatum Thomson, 1864
* Engyum transversum Martins, 1970
* Engyum virgulatum (Bates, 1880)
* Engyum zonarium Martins & Napp, 1986
# Quantitative ecology

Quantitative ecology is the application of advanced mathematical and statistical tools to any number of problems in the field of ecology. It is a small but growing subfield in ecology, reflecting the demand among practicing ecologists to interpret ever larger and more complex data sets using quantitative reasoning. Quantitative ecologists might apply some combination of deterministic or stochastic mathematical models to theoretical questions or they might use sophisticated methods in applied statistics for experimental design and hypothesis testing. Typical problems in quantitative ecology include estimating the dynamics and status of wild populations, modeling the impacts of anthropogenic or climatic change on ecological communities, and predicting the spread of invasive species or disease outbreaks.
Quantitative ecology, which mainly focuses on statistical and computational methods for addressing applied problems, is distinct from theoretical ecology which tends to explore focus on understanding the dynamics of simple mechanistic models and their implications for a general set of biological systems using mathematical arguments.
# Eodorcadion lutshniki

Eodorcadion lutshniki is a species of beetle in the family Cerambycidae. It was described by Plavilstshikov in 1937. It is known from Mongolia.

## Subspecies

* Eodorcadion lutshniki altanelsense Heyrovský, 1973
* Eodorcadion lutshniki bicoloratum Danilevsky, 2007
* Eodorcadion lutshniki burenum Danilevsky, 2007
* Eodorcadion lutshniki lutshniki (Plavilstshikov, 1937)
# Quantum dilogarithm

In mathematics, the quantum dilogarithm is a special function defined by the formula
    $\phi (x)\equiv (x;q)_{\infty }=\prod _{n=0}^{\infty }(1-xq^{n}),\quad |q|<1$
It is the same as the q-exponential function $e_{q}(x)$.
Let $u,v$ be "q-commuting variables", that is elements of a suitable noncommutative algebra satisfying Weyl's relation $uv=qvu$. Then, the quantum dilogarithm satisfies Schützenberger's identity
    $\phi (u)\phi (v)=\phi (u+v),$
Faddeev-Volkov's identity
    $\phi (v)\phi (u)=\phi (u+v-vu),$
and Faddeev-Kashaev's identity
    $\phi (v)\phi (u)=\phi (u)\phi (-vu)\phi (v).$
The latter is known to be a quantum generalization of Rogers' five term dilogarithm identity.
Faddeev's quantum dilogarithm $\Phi _{b}(w)$ is defined by the following formula:
    $\Phi _{b}(z)=\exp \left({\frac {1}{4}}\int _{C}{\frac {e^{-2izw}}{\sinh(wb)\sinh(w/b)}}{\frac {dw}{w}}\right),$
where the contour of integration $C$ goes along the real axis outside a small neighborhood of the origin and deviates into the upper half-plane near the origin. The same function can be described by the integral formula of Woronowicz:
    $\Phi _{b}(x)=\exp \left({\frac {i}{2\pi }}\int _{\mathbb {R} }{\frac {\log(1+e^{tb^{2}+2\pi bx})}{1+e^{t}}}\,dt\right).$
Ludvig Faddeev discovered the quantum pentagon identity:
    $\Phi _{b}({\hat {p}})\Phi _{b}({\hat {q}})=\Phi _{b}({\hat {q}})\Phi _{b}({\hat {p}}+{\hat {q}})\Phi _{b}({\hat {p}}),$
where ${\hat {p}}$ and ${\hat {q}}$ are self-adjoint (normalized) quantum mechanical momentum and position operators satisfying Heisenberg's commutation relation
    $[{\hat {p}},{\hat {q}}]={\frac {1}{2\pi i}}$
and the inversion relation
    $\Phi _{b}(x)\Phi _{b}(-x)=\Phi _{b}(0)^{2}e^{\pi ix^{2}},\quad \Phi _{b}(0)=e^{{\frac {\pi i}{24}}\left(b^{2}+b^{-2}\right)}.$
The quantum dilogarithm finds applications in mathematical physics, quantum topology, cluster algebra theory.
The precise relationship between the q-exponential and $\Phi _{b}$ is expressed by the equality
    $\Phi _{b}(z)={\frac {E_{e^{2\pi ib^{2}}}(-e^{\pi ib^{2}+2\pi zb})}{E_{e^{-2\pi i/b^{2}}}(-e^{-\pi i/b^{2}+2\pi z/b})}},$
valid for $\operatorname {Im} b^{2}>0$.
# Eoreuma multipunctellus

Eoreuma multipunctellus is a moth in the family Crambidae. It was described by William D. Kearfott in 1908. It has been recorded from the US state of Arizona.
# Entedonastichus

Entedonastichus is a genus of hymenopteran insects of the family Eulophidae.
# Eopsetta

Eopsetta is a genus of righteye flounders native to the northern Pacific Ocean.

## Species

There are currently two recognized species in this genus:
* Eopsetta grigorjewi (Herzenstein, 1890) (Shotted halibut)
* Eopsetta jordani (Lockington, 1879) (Petrale sole)
# Eoptolamna

Eoptolamna is an extinct genus of mackerel sharks that lived during the Cretaceous. It contains two valid species, E. eccentrolopha and E. supracretacea, which have been found in Europe and North Africa.
# Villainous

Villainous may refer to:
* Villainous (TV series), a Mexican animated series
* Villainous, a card game by Ravensburger, based on Disney villains
# Red Heaven

Red Heaven is a studio album by the American band Throwing Muses, released in 1992. It peaked at number 13 on the UK Albums Chart. Throwing Muses promoted the album by touring with the Flaming Lips. "Firepile" was released as a single.

## Production

The album was produced by Throwing Muses and Steve Boyer. It was the band's first album after the departure of Tanya Donelly. Bob Mould sings a duet with Kristin Hersh on "Dio". Hersh played a Kramer guitar on many of the songs.

## Critical reception

Professional ratings :
| Review scores ||
| Source | Rating |
| AllMusic | |
| Calgary Herald | C |
| Chicago Tribune | |
| The Indianapolis Star | |
The Calgary Herald opined that "Kristin Hersh's angry and powerful lyrics are silenced by sterile and emotionless music." The Orlando Sentinel noted that "the slow, creepy 'Carnival Wig' is an eerie cross between John Lurie's soundtrack work and Nick Cave-style blues." The Indianapolis Star wrote: "Despair, loneliness and anger seep through these songs, but catching a precise meaning in Hersh's opaque lyrics is like trying to snatch up a tadpole in a muddy creek."
NME named it the 38th best album of 1992.

## Track listing

All tracks are written by Kristin Hersh

## Personnel

Credits adapted from liner notes.
Throwing Muses
* Kristin Hersh – guitars, vocals
* David Narcizo – drums, backing vocals
Additional musicians
* Leslie Langston – bass guitar
* Bob Mould – vocals on "Dio"
Technical personnel
* Throwing Muses – production
* Steve Boyer – production, engineering
* Paul Q. Kolderie – production assistance
* Artie Smith – production assistance
* Victor Deyglio – engineering assistance
* Howie Weinberg – mastering
* Christine Cano – package design, front cover artwork
* Kristin Hersh – front cover artwork
* David Narcizo – handwritten lyrics
* Michael Lavine – band photography

## Charts

| Chart | Peak position |
| UK Albums (OCC) | 13 |
# Joseph Chong

Joseph Chong (born 1922, date of death unknown) is a former Mongolian. His great grandchild, by the name of Ching Chong, is currently studying in imperial college London, staying in 1 Victoria Road.
Help me please.
Please.
# Talladale

Talladale is a village on the southwestern shore of Loch Maree in Ross-shire, Scottish Highlands and is in the Scottish council area of Highland.
Talladale lies eight miles (thirteen kilometres) southwest of Gairloch. From 1883 until 1911 there was a coach service from Gairloch connecting with a ferry service operated by passenger vessel Mabel, calling at Talladale on its way to Kinlochewe.
# David Benjamin Updegraff

David Benjamin Updegraff, also David Updegraff, David B. Updegraff and Rev. David Updegraff (January 24, 1789 – December 20, 1864) was an American Quaker minister, abolitionist and conductor of a station of the Underground Railroad from Ohio.

## Biography

David Benjamin Updegraff was born the son of Nathan Updegraff, a founder and delegate to Ohio's first constitutional convention, and Anne Updegraff (née Lupton). He descended from a long line of ministers and elders of the Quaker church, which belong to the Op den Graeffs, a German family of Dutch origin. He was a direct descendant of Herman op den Graeff, Mennonite leader of Krefeld, and his grandson Abraham op den Graeff, one of the founders of Germantown and who in 1688, was a signer of the first protest against slavery in colonial America.
David growing up in Winchester, Virginia, but in 1802 he moved with his family to Mount Pleasant, Jefferson, Ohio. Like his ancestors he owned a farm. He also served as a minister for the Society of Friends (Quakers). In 1812 he married with Rebecca Taylor Updegraff (1790-1867). She worked as a well-regarded Quaker minister. Like his well known Updegraff-ancestors the couple were actively involved in the anti-slavery movement. They were members of the Anti-Slavery League and used their house as a station on the Underground Railroad. It was the home of anti-slavery advocats and temperance lectures.
David Benjamin and Rebecca Taylor Updegraff had eight children:
* Mary Ann Updegraff (1813–1822)
* Eliza Updegraff (1816–1817)
* Sarah Emeline Updegraff (1818–1902)
* Ann Taylor Updegraff (1820–1861)
* Jonathan Taylor Updegraff (1822–1882), U.S. Representative from Ohio
* Rebecca A Updegraff (1824–1848)
* Elizabeth Updegraff (1827–1840)
* David Brainard Updegraff (1830–1894), minister of Friends church (Quaker minister)

### Coat of arms

There is a reference about the Op den Graeff glass paintings of Krefeld with a description of Herman op den Graeffs possible, but not proven coat of Arms was found in the estate of W. Niepoth (op den Graeff folder) in the archives of the city of Krefeld, who noted a letter dated November 17, 1935 from Richard Wolfferts to Dr Risler: Saw the Coat of Arms glass pane in the old museum: 'Herman op den Graeff und Grietgen syn housfrau' or the like. Coat of Arms - In the sign a silver swan in blue. Helmet decoration (I think): Swan growing.

## Literature

* J. Brent Bill, "David B. Updegraff, Quaker Holiness Preacher" (1983)
# Symphony No. 6 in F major

Symphony No. 6 in F Major may refer to:
* Symphony No. 6 (Beethoven), the Pastoral Symphony
* Symphony No. 6 op. 132 (published 1845), by Jan Kalivoda
* Symphony No. 6, K. 43 by Mozart
# Queen of Sheba (sculpture)

Queen of Sheba is a public art work by artist Alexander Archipenko located at the Lynden Sculpture Garden near Milwaukee, Wisconsin. The abstract bronze sculpture includes sloping concave forms, vaguely female curves, and a rounded crown; it is installed on the patio.
# Freeport Center

The Freeport Center is a manufacturing, warehousing, and distribution center located in Clearfield, Utah. It was originally built in 1942 as the Clearfield Naval Supply Depot, which was decommissioned in 1962. A portion of the old Navy Supply Depot now exists as Clearfield Job Corps. This lines the westernmost section of the Freeport Center.
The 680-acre (280 ha) center consists of 78 buildings, totaling more than 7,000,000 square feet (650,000 m$^2$). Buildings range in size from 4,000 square feet (370 m$^2$) to 400,000 square feet (37,000 m$^2$). Most buildings have a railroad loading dock on one side, and a truck loading dock on the other.
About 70 companies have manufacturing and distribution facilities in the Freeport Center, including Lifetime Products, Northrop Grumman, Don Julio Foods, and Utility Trailer Manufacturing Company. It is also the former headquarters of defunct roller coaster company Arrow Dynamics.
The Freeport Center's name is a reference to Utah's Freeport Law, enacted in 1966, which exempted inventory held for sale from property taxes.
# Hotine Glacier

Hotine Glacier (65°8′S 63°52′W﻿ / ﻿65.133°S 63.867°W﻿ / -65.133; -63.867) is a glacier 10 nautical miles (19 km) long which is divided at its mouth by Mount Cloos, flowing west into both Deloncle Bay and Girard Bay on Kyiv Peninsula, on the west coast of Graham Land, Antarctica. It was first charted by the Belgian Antarctic Expedition under Gerlache, 1897–99, and was named by the UK Antarctic Place-Names Committee in 1959 for Brigadier Martin Hotine, Director of Overseas Surveys.
# Tagounite

Tagounite is a rural Moroccan commune in the Zagora Province, Drâa-Tafilalet, Morocco, with about 17,412 inhabitants as of the 2004 census.
Tagounite is known for its abandoned kasbahs, as well as numerous meteorites found in the area. It counted a sizeable Jewish population before the mass Moroccan Jewish exodus to Israel.
Tagounite has been one of the arrival points at the annual Africa Eco Race.
The Draa River flows through the commune, which has benefited from numerous water distribution and demineralization projects in recent years.
# Takao Orii

Takao Orii (折井 孝男, Orii Takao) is a former Japanese football player and manager. He managed Japan women's national team.

## Coaching career

In October 1984, Japan women's national team was formed for the first time in three years for a China expedition, and Japan Football Association appointed Orii as Japan national team manager. Japan played 3 matches against Italy and Australia in Xi'an. However Japan lost in all matches.

## Result

| Date | Venue | Opponent | Result |
| Oct 17, 1984 | Xi'an, China | Italy | 0–6 |
| Oct 22, 1984 | Xi'an, China | Australia | 2–6 |
| Oct 24, 1984 | Xi'an, China | Italy | 1–5 |
# Hpare

Hpare is a village in Chipwi Township in Myitkyina District in the Kachin State of north-eastern Burma. The Kachin Independence Army controls the village.
# Hpaulu

Hpaulu is a village in Bhamo Township in Bhamo District in the Kachin State of north-eastern Burma.
# Tabo, Himachal Pradesh

Tabo is a small town in the Lahaul and Spiti district on the banks of the Spiti River in Himachal Pradesh, India. The town lies on the road between Rekong Peo and Kaza (alternative spelling: Kaja), the sub-divisional headquarters of Spiti. The town surrounds a Buddhist monastery which, according to legend, is said to be over a thousand years old. The Dalai Lama has expressed his desire to retire to Tabo, since he maintains that the Tabo Monastery is one of the holiest. In 1996, the Dalai Lama conducted the Kalachakra initiation ceremony in Tabo, which coincided with the millennium anniversary celebrations of the Tabo monastery. The ceremony was attended by thousands of Buddhists from across the world. Tabo Monastery's spiritual head is Tsenshap Serkong Rinpoche.

## Geography and climate

The village is situated at an altitude of 10,760 ft/ 3,280 metres. Climate in Tabo is very unpredictable as it ranges from cloudy to sunny and from snow to heavy snowfall. Summers are short from May to August and winters are longer from mid-September to April. Winter temperatures in Tabo can range from −15 °C (5 °F) in the day to −45 °C (−49 °F) overnight. In summers, temperature ranges from −5 °C (23 °F) at night to 20 °C (68 °F) celsius in daytime.

## Places of interest

The temples within the monastery complex in Tabo have a plethora of wall paintings and mud statues. The Archaeological Survey of India (ASI) attempted to restore some paintings that were ravaged by time, but were not very successful. Photography, however, is not permitted inside the monastery. Near the monastery there is a souvenir shop.

## Tourism

There are a few hotels in Tabo, of which the Banjara Camps retreat is the most luxurious. The temperatures here plummet at night. There are other hotels and hostels like Dekit Norphel Tiger Den Restaurant, Tashi Gangsar, Menthok Dumra at Tabo, including the monastery's own guest houses.

## Transport

Mobile phone networks do not work well in Tabo in Spiti Valley, except BSNL & Jio network.
Tabo is connected to other major towns like Kaza and Kalpa with Himachal Pradesh Road Transport Network.
# How to Have an American Baby

How to Have an American Baby is a 2023 documentary film which explores the Chinese birth tourism industry in the United States.