OpenLLM-France/wikimedia huggingface dataset:
# Ge with descender

The Cyrillic script :
Slavic letters :
| А | А̀ | А̂ | А̄ | Ӑ | Ӓ | Б | В |
| Г | Ґ | Д | Ђ | Ѓ | Е | Ѐ | Е̂ |
| Е̄ | Ё | Є | Є́ | Ж | З | З́ | Ѕ |
| И | І | І́ | Ї | Ꙇ | Ѝ | И̂ | Ӣ |
| Й | Ӥ | Ј | К | Л | Љ | М | Н |
| Њ | О | О̀ | О̂ | О̄ | Ӧ | П | Р |
| С | С́ | Т | Ћ | Ќ | У | У̀ | У̂ |
| Ӯ | Ў | Ӱ | Ф | Х | Ц | Ч | Џ |
| Ш | Щ | Ꙏ | Ъ | Ъ̀ | Ы | Ь | Ѣ |
| Э | Ю | Ю̀ | Я | Я̀ | ʼ | ˮ | |
Non-Slavic letters :
| А̊ | А̃ | Ӓ̄ | Ӕ | Ә | Ә́ | Ә̃ | Ӛ |
| В̌ | Ԝ | Г̑ | Г̇ | Г̣ | Г̌ | Г̂ | Г̆ |
| Г̈ | Г̊ | Ҕ | Ғ | | Ӻ | Ғ̌ | Ғ̊ |
| Ӷ | Г̡ | Д́ | Д̌ | Д̈ | Д̣ | Д̆ | Ӗ |
| Е̃ | Ё̄ | Є̈ | Ԑ | Ԑ̈ | Җ | Ӝ | Ӂ |
| Ж̣ | Ҙ | Ӟ | З̌ | З̣ | З̆ | Ӡ | И̃ |
| И̇ | Ҋ | Қ | Ӄ | Ҡ | Ҟ | Ҝ | К̣ |
| К̊ | Қ̊ | Ԛ | ᴫ | Л́ | Ӆ | Ԯ | Ԓ |
| Л̈ | Ӎ | ᵸ | Н́ | Ӊ | Ң | Ԩ | Ӈ |
| Ҥ | О̆ | О̃ | Ӧ̄ | Ө | Ө̄ | Ө́ | Ө̆ |
| Ӫ | Ԥ | П̈ | Р̌ | Ҏ | С̌ | Ҫ | С̣ |
| С̱ | Т́ | Т̈ | Т̌ | Т̇ | Т̣ | Ҭ | Ᲊ |
| У̃ | У̌ | Ӳ | У̊ | Ӱ̄ | Ұ | Ү | Ү́ |
| Х̣ | Х̱ | Х̮ | Х̑ | Х̌ | Ҳ | Ӽ | Х̊ |
| Ӿ | Ӿ̊ | Һ | Һ̈ | Ԧ | Ц̌ | Ц̈ | Ҵ |
| Ҷ | Ҷ̣ | Ӵ | Ӌ | | Ҹ | Ч̇ | Ч̣ |
| Ҽ | Ҿ | Ш̣ | ꚜ | Ы̆ | Ы̄ | Ӹ | ꚝ |
| Ҍ | Ҩ | Э̆ | Э̄ | Э̇ | Ӭ | Ӭ́ | Ӭ̄ |
| Ю̆ | Ю̈ | Ю̄ | Я̆ | Я̄ | Я̈ | Ӏ | |
Archaic or unused letters :
А̨Б̀Б̣Б̱В̀Г̀Г̧Г̄Г̓Г̆Ҕ̀Ҕ̆ԀД̓Д̀Д̨ԂꚀꙢЕ̇Е̨Ж̀Ж̑ꙂꙄЏ̆ꚄꚄ̆ꙀЗ̀З̑ԄԆꚈԪꚂꚔІ̂І̣І̨Ј̵Ј̃ꙈК̓К̀К̆Ӄ̆К̑К̇К̈К̄ԞК̂Л̀ԠꙤԈЛ̑Л̇ԔМ̀М̃ꙦН̀Н̄Н̧Н̃ԊԢН̡ѺꙨꙪꙬꙮꚘꚚП̓П̀П́ҦП̧П̑ҀԚ̆Р́Р̀Р̃ԖС̀С̈ԌҪ̓Т̓Т̀ԎТ̑ꚊТ̧ꚌꚌ̆ѸꙊУ̇У̨ꙋ́Ф̑Ф̓Х́Х̀Х̆Х̇Х̧Х̾Х̓һ̱ѠꙌѼѾꙠЦ̀Ц́Ц̓ꚎꚎ̆ꚐЧ́Ч̀Ч̆Ч̑Ч̓ԬꚒꚆꚆ̆Ҽ̆Ш̀Ш̆Ш̑Щ̆ꚖꚖ̆Ъ̄Ъ̈Ъ̈̄ꙐЫ̂Ы̃Ѣ́Ѣ̈Ѣ̆ꙒЭ̨Э̂ꙔЮ̂ꙖЯ̈Я̂Я̨ԘѤѦꙘѪꙚѨꙜѬѮѰѲѴѶꙞ :
List of Cyrillic letters
List of Cyrillic multigraphs :
vte :
Ge with descender (Ӷ ӷ; italics: Ӷ ӷ) is a letter of the Cyrillic script formed from the Cyrillic letter Ge (Г г Г г) by adding a descender. In Unicode this letter is called "Ghe with descender".
Ge with descender is used in the alphabets of the following languages (for details consult the articles on the languages):
| Language | Pronunciation |
| Abkhaz | voiced velar fricative or voiced uvular fricative /ɣ ~ ʁ/ |
| Ket | voiced uvular plosive /ɢ/ or voiced uvular fricative /ʁ/ |
| Nivkh | voiced uvular plosive /ɢ/ |
| Siberian Yupik | voiced uvular plosive /ɢ/ |

## Computing codes

Character information :
| Preview | Ӷ | Ӷ | ӷ | ӷ |
| Unicode name | CYRILLIC CAPITAL LETTER GHE WITH DESCENDER | CYRILLIC CAPITAL LETTER GHE WITH DESCENDER | CYRILLIC SMALL LETTER GHE WITH DESCENDER | CYRILLIC SMALL LETTER GHE WITH DESCENDER |
| Encodings | decimal | hex | dec | hex |
| Unicode | 1270 | U+04F6 | 1271 | U+04F7 |
| UTF-8 | 211 182 | D3 B6 | 211 183 | D3 B7 |
| Numeric character reference | &#1270; | &#x4F6; | &#1271; | &#x4F7; |
# Tunis–Carthage Marathon

The Tunis–Carthage Marathon (French: Marathon de Tunis–Carthage) is an annual road-based marathon hosted by Tunis, Tunisia, since 1986. The marathon is a World Athletics Label Road Race and a member of the Association of International Marathons and Distance Races. During the race weekend, a half marathon, a 10K race, and a 5K race are also offered.

## History

The inaugural race was held on 15 October 1986 as the "COMAR Marathon". Tunisian runner Houcine Makni won the marathon with a finish time of 2:46:48.
# Liridon Selmani

Liridon Selmani (born 12 June 1992) is an Albanian footballer, who plays for Andersbergs IK as a forward.
Selmani has been part of Albania U21 starting in 2012.
# Agua Fria River

The Agua Fria River (Spanish for "cold water") is a 120-mile (190 km) long intermittent stream which flows generally south from 20 miles (32 km) east-northeast of Prescott in the U.S. state of Arizona. Prescott draws much of its municipal water supply from the upper Agua Fria watershed. The Agua Fria runs through the Agua Fria National Monument. The river then flows through a small canyon called "Black Canyon" into Lake Pleasant, a popular recreation area near Peoria, Arizona. (There is a large "Black Canyon" on the Colorado River along the Arizona–Nevada border.)
During rainy weather and at times when water is flowing in the intermittent Agua Fria River, it discharges into the Gila River, which also only flows during wet periods of the year.
The Central Arizona Water Conservation District of the Central Arizona Project operates the Agua Fria Recharge Project, which is about 4 miles (6.4 km) south of the New Waddell Dam. It serves to recharge underground aquifers in this area, and ends at Lake Pleasant, Phoenix.

## Variant names

According to the Geographic Names Information System, it has also been known historically as:
* Agua Fria Creek
* Agua Frie

## Course

The Agua Fria River rises about 1.5 miles northeast of Granite Dells, Arizona and then flows south to join the Gila River about 1 mile south of Goodyear, Arizona.

## Watershed

Agua Fria River drains 2,433.70 square miles (6,303.3 km$^2$) of area, receives about 16.4 in/year of precipitation, has a wetness index of 415.05, and is about 11% forested.
* Agua Fria Canyon, near Richinbar Mine, Agua Fria National Monument
* The historic Agua Fria River Bridge was built by the Santa Fe Railroad over the Agua Fria River in 1895. It is located on the right side of Grand Avenue traveling from Phoenix to Wickenburg, close to 111th Ave. in El Mirage.
# Spring Lake Park School District 16

Spring Lake Park School District 16 is a Minnesota school district serving 5,500 students from the cities of Blaine, Spring Lake Park, and Fridley. Schools and programs include Spring Lake Park High School, Westwood Middle School, Westwood Intermediate School, Northpoint Elementary, Park Terrace Elementary, Centerview Elementary, Woodcrest Elementary Spanish Immersion, The Lighthouse School, Spring Lake Park Online Learning, Early Childhood Center, and District Services Center.

## Schools

* Centerview Elementary's current campus, with a capacity of 800, opened in 2018. It includes nanowalls which are transparent.
# Nanmendou station

Nanmendou station (Chinese: 南门兜站; pinyin: Nánméndōu zhàn; Fuzhounese:) is a transfer station of Line 1 and Line 2, also the first transfer station of the Fuzhou Metro. It is located near the junction of Wushan Road, Bayiqi Road and Gutian Road, Gulou, Fuzhou, Fujian, China. The section of Line 1 started operation on January 6, 2017, while the section of Line 2 started operation on April 26, 2019.

## Station details
### Services

The station is served by Line 1 and Line 2 and is currently the only interchange on the Fuzhou Metro network. On Line 1, the station is located between Dongjiekou and Chating stations, with a headway of 5′45″ (towards Fuzhou South Railway Station) or 11′30″ (towards Sanjiangkou) during peak hours and 8′20″ during slack hours. On the Line 2, the station is located between Xiyang and Shuibu stations with a headway of 6′30″ during peak hours and 8′20″ to 10′ during slack hours.

### Station design

The station has three basement levels and currently is the only transfer station on the network, serving two metro lines. The B1 floor is the concourse floor; the north side of B2 floor is the platform level of Line 1 with an island platform, the south side of the B2 floor is the transfer hall; B3 floor is the platform level of Line 2 with an island platform.

### Exits and entrances

Source:
* A1: South of the intersection of Daoshan Road and Bayiqi Road
* A2: Connect to Underground Parking of Guanya Plaza
* B: West of Bayiqi Road
* C: Guanya Plaza B1
* D2: Southwest of the intersection of Gutian Road and Bayiqi Road
* D3: Southeast of the intersection of Gutian Road and Bayiqi Road
* E: East of Bayiqi Road
* H: Northeast of the intersection of Gutian Road and Bayiqi Road
* G1: Northwest of the intersection of Gutian Road and Xinquan Road
# Arakawa grids

The Arakawa grid system depicts different ways to represent and compute orthogonal physical quantities (especially velocity- and mass-related quantities) on rectangular grids used for Earth system models for meteorology and oceanography. For example, the Weather Research and Forecasting Model uses the Arakawa Staggered C-Grid in its atmospheric calculations when using the ARW core. The five Arakawa grids (A–E) were first introduced in Arakawa and Lamb 1977.
For an image of the five grids, see the following picture, or Fig. 1 in Purser and Leslie 1988.

## Arakawa A-grid

The "unstaggered" Arakawa A-grid evaluates all quantities at the same point on each grid cell, e.g., at the grid center or at the grid corners. The Arakawa A-grid is the only unstaggered grid type.

## Arakawa B-grid

The "staggered" Arakawa B-grid separates the evaluation of the two sets of quantities. e.g., one might evaluate velocities at the grid center and masses at grid corners.

## Arakawa C-grid

The "staggered" Arakawa C-grid further separates evaluation of vector quantities compared to the Arakawa B-grid. e.g., instead of evaluating both east-west (u) and north-south (v) velocity components at the grid center, one might evaluate the u components at the centers of the left and right grid faces, and the v components at the centers of the upper and lower grid faces.
(Note that the picture is incorrect; Arakawa C staggering has the velocities perpendicular to the cell faces.)

## Arakawa D-grid

An Arakawa D-grid is a 90° rotation of an Arakawa C-grid. E.g., instead of evaluating the v velocity components at the centers of the upper/lower grid faces and the u velocity components at the centers of the right/left grid faces, one would evaluate the v velocity components at the centers of the right/left grid faces and the u velocity components at the centers of the upper/lower grid faces.
(Note that the picture is incorrect; the velocities are tangential to the cell faces.)

## Arakawa E-grid

The Arakawa E-grid is "staggered," but also rotated 45° relative to the other grid orientations. This allows all variables to be defined along a single face of the rectangular domain.
# Deniz Bozkurt

Deniz Manuel Bozkurt (born July 23, 1993) is a retired Turkish-born Puerto Rican footballer. He most recently played for Boca Raton FC and for the Puerto Rico national football team.

## Career

Bozkurt started his career in the United States' college system with the Florida Atlantic Owls where he stood out as a player, scoring 6 goals in 37 appearances over 3 seasons, earning him a call up to the Puerto Rico U20s for the 2013 CONCACAF U-20 Championship. In early 2015 he traveled to Germany for a trial with VfL Wolfsburg.

## International career

Bozkurt was called up to the Puerto Rico U20s in 2012 whilst playing for Florida Atlantic Owls for the 2013 CONCACAF U-20 Championship qualifying match against Barbados U20s. He received his first full national cap for Puerto Rico in 2015 in a friendly against Canada as a substitute in the 36th minute.
His first goal for Puerto Rico came during second round qualifications for he 2018 FIFA World Cup in a first-leg tie over Grenada in which Bozkurt's goal gave the Puerto Ricans a 1-0 victory.

### International goals

    Scores and results list Puerto Rico's goal tally first.
| # | Date | Venue | Opponent | Score | Result | Competition |
| 1 | 12 June 2015 | Juan Ramón Loubriel Stadium, Bayamón, Puerto Rico | Grenada | 1-0 | 1-0 | 2018 FIFA World Cup qualification – CONCACAF second round |
# 2000 Nations Cup (snooker)

The 2000 Nations Cup was a professional non-ranking snooker team tournament that took place at Telewest Arena in Newcastle upon Tyne, England, from 15 to 23 January 2000. It was the second edition of the Nations Cup. The competition was contested by five nations of four players each. The England team of Ronnie O'Sullivan, John Parrott, Stephen Lee and Jimmy White won the title with a 6–4 victory in the final over the Wales Team of Darren Morgan, Mark Williams, Matthew Stevens and Dominic Dale.
John Higgins compiled the 35th official maximum break in his round-robin match against Dennis Taylor.

## Participants

Below is a list of participating teams and players.
| Country | Player 1 | Player 2 | Player 3 | Player 4 |
| England | Ronnie O'Sullivan | John Parrott | Stephen Lee | Jimmy White |
| Northern Ireland | Joe Swail | Terry Murphy | Gerard Greene | Dennis Taylor |
| Republic of Ireland | Ken Doherty | Fergal O'Brien | Michael Judge | Stephen O'Connor |
| Scotland | Stephen Hendry | John Higgins | Alan McManus | Chris Small |
| Wales | Darren Morgan | Dominic Dale | Mark Williams | Matthew Stevens |

## Round robin

Teams in bold indicate match winners.
| Winning Team | Score | Losing Team |
| Scotland | 5–5 | Wales |
| England | 7–3 | Northern Ireland |
| Ireland | 8–2 | Northern Ireland |
| England | 6–4 | Scotland |
| Wales | 8–2 | Northern Ireland |
| England | 8–2 | Ireland |
| Scotland | 6–4 | Northern Ireland |
| Wales | 6–4 | Ireland |
| Ireland | 9–1 | Scotland |
| Wales | 7–3 | England |

### Final

Final: Best of 11 frames. Telewest Arena, Newcastle upon Tyne, England, 23 January 2000. :
| Ronnie O'Sullivan John Parrott Stephen Lee Jimmy White England | 6–4 | Mark Williams Darren Morgan Dominic Dale Matthew Stevens Wales |
| O'Sullivan beat Dale O'Sullivan beat Stevens O'Sullivan beat Williams Lee beat Morgan Lee lost to Stevens Lee lost to Williams White beat Williams White lost to Dale Parrott lost to Stevens Parrott beat Morgan |||
# Espresso con panna

Espresso con panna (lit. 'espresso with cream') is a single or double shot of espresso topped with whipped cream. In France and in the United Kingdom it is known as café viennois.
In northern continental Europe, the term Wiener Melange refers to a different drink, made with foamed milk and having no whipped cream on top. In Vienna, an espresso con panna is properly called a Franziskaner, but ordering a Wiener Melange may sometimes yield the arrival of espresso con panna even in Vienna.
In France, café viennois refers to both an espresso con panna and a Wiener Melange. In Australia, a similar drink may be called Café Vienna although espresso con panna will traditionally be in an espresso sized cup, whereas Café Vienna will be served in the same size as a latte.
Historically served in a demitasse cup, it is perhaps a more old fashioned drink than a latte or cappuccino, though still very popular, whichever name it receives, at coffeehouses in Budapest and Vienna.
# Westminster Abbey with a Procession of the Knights of the Bath

Westminster Abbey with a Procession of the Knights of the Bath is a painting by Canaletto created in 1749 depicting the Knights of the Bath at Westminster Abbey. In 2020 the painting went on public display at the Abbey the first time since its 1792 commission as part of an exhibition at the Abbey's Queen's Diamond Jubilee Galleries. The painting typically hangs in the residence of the Dean of Westminster Abbey.
# Mala Ilomska

Mala Ilomska is a very short (around 2 km) right tributary of Ilomska – one of right tributaries of Ugar − in Central Bosnia, Bosnia and Herzegovina, Skender Vakuf Municipality.
This small river is formed from seven springs and streams at the Petrovo field, on the southwestern slopes of the hill Omarike (1243 m). The min source is at an altitude of about 1230 m, and one of the registered is Bijeljino spring, near the hamlet of Nikodinovići. In addition to these, there are no significant tributaries.
# William L. Passmore

William L. Passmore (March 19, 1910 – November 7, 2002) was a jockey and trainer in both flat and steeplechase Thoroughbred horse racing. He rode horses professionally from the late 1920s until about 1946 when he took up training.
During his career he conditioned horses for prominent owners such as John Sanford, Deborah Rood, Morris Dixon and Bayard Sharp. As a trainer, among his important flat racing wins was the 1948 Monmouth Handicap. In 1952 he trained the colt Hannibal for Sharp with whom he finished eighth in the Kentucky Derby.
Passmore retired in 1963. He was inducted into the Delaware Sports Museum and Hall of Fame in 1992. He died in 2002 at age 92 near Seaford, Delaware. His son, William J. Passmore, had a successful career as a jockey and has served as a steward at racetracks in Maryland. Daughter Patricia Passmore married Eclipse Award winning jockey, Darrel McHargue.
# Gaetano Gallino

Gaetano Gallino (11 February 1804 - 10 October 1884) was an Italian painter, born and trained in Genoa, but active for many years in Uruguay as a portrait artist
He trained under Santo Tagliafichi in Genoa, and took courses at the Accademia ligustica di belle arti. Joining the Young Italy movement of Giuseppe Mazzini, he was forced into exile, fleeing to Montevideo, Uruguay. There he met, and painted portraits of Garibaldi and his wife Anita. He returned to Italy in 1848 to 1859, but returned to Uruguay during 1859 to 1864, when he finally returned to Genoa.
# Alex Donnersbach

Alex Donnersbach (born 9 January 1992) is a Luxembourgish politician. He has served as a member of the Chamber of Deputies from Centre since 2023.
# Brazilian Squash Confederation

Brazilian Squash Confederation (Portuguese: Confederação Brasileira de Squash) is the governing body of squash federations and clubs in Brazil.
# Bland Cox Bruns

Ellen Bland Cox Bruns (January 3, 1901 – October 1, 1985) was an American politician who served in the Louisiana House of Representatives, as the third woman elected to that body. A Richmond, Virginia native, she was the daughter of Edwin P. Cox, the speaker of the Virginia House of Delegates from 1914 to 1916. She was buried in Hollywood Cemetery.
# Carole Hartmann

Carole Hartmann (born 3 June 1987) is a Luxembourgish politician of the Democratic Party serving as a member of the Chamber of Deputies. She first took office in 2018, succeeding Lex Delles, and was re-elected in the 2023 general election. Since 2023, she has served as mayor of Echternach. She was previously a table tennis player for the women's national team.
# Brezis–Lieb lemma

In the mathematical field of analysis, the Brezis–Lieb lemma is a basic result in measure theory. It is named for Haïm Brézis and Elliott Lieb, who discovered it in 1983. The lemma can be viewed as an improvement, in certain settings, of Fatou's lemma to an equality. As such, it has been useful for the study of many variational problems.

## The lemma and its proof
### Statement of the lemma

Let (X, μ) be a measure space and let f$_n$ be a sequence of measurable complex-valued functions on X which converge almost everywhere to a function f. The limiting function f is automatically measurable. The Brezis–Lieb lemma asserts that if p is a positive number, then
    $\lim _{n\to \infty }\int _{X}{\Big |}|f|^{p}-|f_{n}|^{p}+|f-f_{n}|^{p}{\Big |}\,d\mu =0,$
provided that the sequence f$_n$ is uniformly bounded in L$^p$(X, μ). A significant consequence, which sharpens Fatou's lemma as applied to the sequence |f$_n$|$^p$, is that
    $\int _{X}|f|^{p}\,d\mu =\lim _{n\to \infty }\left(\int _{X}|f_{n}|^{p}\,d\mu -\int _{X}|f-f_{n}|^{p}\,d\mu \right),$
which follows by the triangle inequality. This consequence is often taken as the statement of the lemma, although it does not have a more direct proof.

### Proof

The essence of the proof is in the inequalities
    ${\begin{aligned}W_{n}\equiv {\Big |}|f_{n}|^{p}-|f|^{p}-|f-f_{n}|^{p}{\Big |}&\leq {\Big |}|f_{n}|^{p}-|f-f_{n}|^{p}{\Big |}+|f|^{p}\\&\leq \varepsilon |f-f_{n}|^{p}+C_{\varepsilon }|f|^{p}.\end{aligned}}$
The consequence is that W$_n$ − ε|f − f$_n$|$^p$, which converges almost everywhere to zero, is bounded above by an integrable function, independently of n. The observation that
    $W_{n}\leq \max {\Big0,W_{n}-\varepsilon |f-f_{n}|^{p}{\Big )}+\varepsilon |f-f_{n}|^{p},$
and the application of the dominated convergence theorem to the first term on the right-hand side shows that
    $\limsup _{n\to \infty }\int _{X}W_{n}\,d\mu \leq \varepsilon \sup _{n}\int _{X}|f-f_{n}|^{p}\,d\mu .$
The finiteness of the supremum on the right-hand side, with the arbitrariness of ε, shows that the left-hand side must be zero.
# Ze with diaeresis

The Cyrillic script :
Slavic letters :
| А | А̀ | А̂ | А̄ | Ӑ | Ӓ | Б | В |
| Г | Ґ | Д | Ђ | Ѓ | Е | Ѐ | Е̂ |
| Е̄ | Ё | Є | Є́ | Ж | З | З́ | Ѕ |
| И | І | І́ | Ї | Ꙇ | Ѝ | И̂ | Ӣ |
| Й | Ӥ | Ј | К | Л | Љ | М | Н |
| Њ | О | О̀ | О̂ | О̄ | Ӧ | П | Р |
| С | С́ | Т | Ћ | Ќ | У | У̀ | У̂ |
| Ӯ | Ў | Ӱ | Ф | Х | Ц | Ч | Џ |
| Ш | Щ | Ꙏ | Ъ | Ъ̀ | Ы | Ь | Ѣ |
| Э | Ю | Ю̀ | Я | Я̀ | ʼ | ˮ | |
Non-Slavic letters :
| А̊ | А̃ | Ӓ̄ | Ӕ | Ә | Ә́ | Ә̃ | Ӛ |
| В̌ | Ԝ | Г̑ | Г̇ | Г̣ | Г̌ | Г̂ | Г̆ |
| Г̈ | Г̊ | Ҕ | Ғ | | Ӻ | Ғ̌ | Ғ̊ |
| Ӷ | Г̡ | Д́ | Д̌ | Д̈ | Д̣ | Д̆ | Ӗ |
| Е̃ | Ё̄ | Є̈ | Ԑ | Ԑ̈ | Җ | Ӝ | Ӂ |
| Ж̣ | Ҙ | Ӟ | З̌ | З̣ | З̆ | Ӡ | И̃ |
| И̇ | Ҋ | Қ | Ӄ | Ҡ | Ҟ | Ҝ | К̣ |
| К̊ | Қ̊ | Ԛ | ᴫ | Л́ | Ӆ | Ԯ | Ԓ |
| Л̈ | Ӎ | ᵸ | Н́ | Ӊ | Ң | Ԩ | Ӈ |
| Ҥ | О̆ | О̃ | Ӧ̄ | Ө | Ө̄ | Ө́ | Ө̆ |
| Ӫ | Ԥ | П̈ | Р̌ | Ҏ | С̌ | Ҫ | С̣ |
| С̱ | Т́ | Т̈ | Т̌ | Т̇ | Т̣ | Ҭ | Ᲊ |
| У̃ | У̌ | Ӳ | У̊ | Ӱ̄ | Ұ | Ү | Ү́ |
| Х̣ | Х̱ | Х̮ | Х̑ | Х̌ | Ҳ | Ӽ | Х̊ |
| Ӿ | Ӿ̊ | Һ | Һ̈ | Ԧ | Ц̌ | Ц̈ | Ҵ |
| Ҷ | Ҷ̣ | Ӵ | Ӌ | | Ҹ | Ч̇ | Ч̣ |
| Ҽ | Ҿ | Ш̣ | ꚜ | Ы̆ | Ы̄ | Ӹ | ꚝ |
| Ҍ | Ҩ | Э̆ | Э̄ | Э̇ | Ӭ | Ӭ́ | Ӭ̄ |
| Ю̆ | Ю̈ | Ю̄ | Я̆ | Я̄ | Я̈ | Ӏ | |
Archaic or unused letters :
А̨Б̀Б̣Б̱В̀Г̀Г̧Г̄Г̓Г̆Ҕ̀Ҕ̆ԀД̓Д̀Д̨ԂꚀꙢЕ̇Е̨Ж̀Ж̑ꙂꙄЏ̆ꚄꚄ̆ꙀЗ̀З̑ԄԆꚈԪꚂꚔІ̂І̣І̨Ј̵Ј̃ꙈК̓К̀К̆Ӄ̆К̑К̇К̈К̄ԞК̂Л̀ԠꙤԈЛ̑Л̇ԔМ̀М̃ꙦН̀Н̄Н̧Н̃ԊԢН̡ѺꙨꙪꙬꙮꚘꚚП̓П̀П́ҦП̧П̑ҀԚ̆Р́Р̀Р̃ԖС̀С̈ԌҪ̓Т̓Т̀ԎТ̑ꚊТ̧ꚌꚌ̆ѸꙊУ̇У̨ꙋ́Ф̑Ф̓Х́Х̀Х̆Х̇Х̧Х̾Х̓һ̱ѠꙌѼѾꙠЦ̀Ц́Ц̓ꚎꚎ̆ꚐЧ́Ч̀Ч̆Ч̑Ч̓ԬꚒꚆꚆ̆Ҽ̆Ш̀Ш̆Ш̑Щ̆ꚖꚖ̆Ъ̄Ъ̈Ъ̈̄ꙐЫ̂Ы̃Ѣ́Ѣ̈Ѣ̆ꙒЭ̨Э̂ꙔЮ̂ꙖЯ̈Я̂Я̨ԘѤѦꙘѪꙚѨꙜѬѮѰѲѴѶꙞ :
List of Cyrillic letters
List of Cyrillic multigraphs :
vte :
Ze with diaeresis (Ӟ ӟ; italics: Ӟ ӟ) is a letter of the Cyrillic script. It is used only in the Udmurt language, where it represents the voiced alveolo-palatal affricate /d͡ʑ/. It is usually romanized as ⟨đ⟩, but its ISO 9 transliteration is ⟨z̈⟩.
It was also formerly used in the Bashkir language, where it represented the voiced dental fricative /ð/. In this function, the letter has been replaced with dhe (Ҙҙ).

## Computing codes

Character information :
| Preview | Ӟ | Ӟ | ӟ | ӟ |
| Unicode name | CYRILLIC CAPITAL LETTER ZE WITH DIAERESIS | CYRILLIC CAPITAL LETTER ZE WITH DIAERESIS | CYRILLIC SMALL LETTER ZE WITH DIAERESIS | CYRILLIC SMALL LETTER ZE WITH DIAERESIS |
| Encodings | decimal | hex | dec | hex |
| Unicode | 1246 | U+04DE | 1247 | U+04DF |
| UTF-8 | 211 158 | D3 9E | 211 159 | D3 9F |
| Numeric character reference | &#1246; | &#x4DE; | &#1247; | &#x4DF; |
# National Register of Historic Places listings in Worcester, Massachusetts

The city of Worcester, Massachusetts, has 289 properties and districts listed on the National Register of Historic Places.

## Current listings

Because of the large number of listings, the list has been split into three sections. Eastern Worcester is all of the city east of the north-south route of I-190 and I-290. Northwestern Worcester is the part of the city west of those highways and north of Massachusetts Route 122. Finally, southwestern Worcester covers the area south of Route 122 and west of the highways.
Two historic districts have boundaries that cover portions of more than one section of the city: milestones that make up the 1767 Milestones are found in the northwestern and eastern sections, and the Blackstone Canal Historic District extends through all three sections.
Contents: Counties in Massachusetts :
* Barnstable |
* Berkshire |
* Bristol |
* Dukes |
* Essex |
* Franklin |
* Hampden |
* Hampshire |
* Middlesex |
* Nantucket |
* Norfolk |
* Plymouth |
* Suffolk |
* Worcester
       This National Park Service list is complete through NPS recent listings posted February 14, 2025.
| Area | First Date listed | Last Date listed | Count |
| Eastern | May 7, 1971 | July 3, 2017 | 98 |
| Northwestern | November 24, 1968 | August 22, 2023 | 112 |
| Southwestern | March 5, 1980 | May 20, 2024 | 82 |
| Duplicates | | | (3) |
| Total | | | 292 |