OpenLLM-France/wikimedia huggingface dataset:
# List of ambassadors of China to São Tomé and Príncipe

The Chinese ambassador to São Tomé and Príncipe is the official representative of the People's Republic of China to the Democratic Republic of São Tomé and Príncipe.

## List of representatives

| Diplomatic agrément/Diplomatic accreditation | Ambassador | Chinese language zh:中国驻圣多美和普林西比大使列表 | Observations | Premier of the People's Republic of China | List of prime ministers of São Tomé and Príncipe | Term end |
| July 12, 1975 | | | The governments in Beijing and São Tomé established diplomatic relations. | Chiang Ching-kuo | Miguel Trovoada | |
| May 1976 | Liu Yingxian | zh:刘英仙 | with residence in Libreville (Gabon). From March 1980 to November 1983 he was ambassador to Guinea-Bissau and accredited in Cape Verde. | Chiang Ching-kuo | Miguel Trovoada | December 1979 |
| March 1980 | Liu Yufeng | 柳雨峰 | with residence in Libreville (Gabon). | Sun Yun-suan | Manuel Pinto da Costa | June 1984 |
| January 1985 | Tian Yimin | 田逸民 | with residence in Libreville (Gabon). | Yu Kuo-hwa | Manuel Pinto da Costa | February 1989 |
| April 1989 | An Fengshi | 安峰石 | with residence in Libreville (Gabon). | Lee Huan | Celestino Rocha da Costa | November 1992 |
| December 1992 | Sun Zhirong | 孙治荣 | with residence in Libreville (Gabon). | Hau Pei-tsun | Norberto Costa Alegre | May 1996 |
| June 1996 | Zuo Shusen | 左树森 | with residence in Libreville (Gabon). | Lien Chan | Raul Bragança Neto | July 1997 |
| May 6, 1997 | | | The governments in Taipei and São Tomé established diplomatic relations. | Vincent Siew | Raul Bragança Neto | |
| July 5, 2002 | Ko Chi-sheng | 柯吉生 | | Yu Shyi-kun | Gabriel Costa | |
| March 9, 2008 | Chen Chung | 陳忠 | the current representative to New Zealand, will be the new ambassador to São Tomé and Príncipe. | Liu Chao-shiuan | Joaquim Rafael Branco | |
| April 5, 2012 | Jack Cheng Cheng Yu-tai | 程豫台 | | Sean Chen (politician) | Gabriel Costa | |
| December 2016 | | | The governments in Beijing and São Tomé established diplomatic relations. | Li Keqiang | Patrice Trovoada | |
| April 3, 2017 | Wang Wei | | Chinese business attaché, Embassy in São Tomé and Príncipe reopens on 3 April 2017, China's embassy in São Tomé and Príncipe was reopened on Monday after being closed for nearly 19 years, | Li Keqiang | Patrice Trovoada | |
0°20′20″N 6°44′17″E﻿ / ﻿0.338792°N 6.737975°E﻿ / 0.338792; 6.737975
# Sakala

Sakala may refer to:

## Places

* Sagala or Sakala, Sagala or Sangala, the ancient Greek name for a city of ancient India, the modern city of Sialkot in present-day Pakistan
* Sakala County, an ancient county in Estonia (nowadays for the most part Viljandi County)
* Sakala, Nepal, a city in Nepal

## Other

* Sakala (academic corporation), an Estonian academic corporation
* Sakala (newspaper), an Estonian newspaper
* Sakala (surname)
* EML Sakala (M314), a Sandown-class minehunter of the Estonian Navy
* Sakala Services Act, Karnataka
# 19 Mayıs Stadium

19 Mayıs Stadium may refer to football and multi-purpose stadiums in Turkey:
* Ankara 19 Mayıs Stadium
* Manisa 19 Mayıs Stadium
* Samsun 19 Mayıs Stadium
** Samsun 19 Mayıs Stadium (1975)
# Pecorara

Pecorara is a town and former comune (municipality) in the Province of Piacenza in the Italian region Emilia-Romagna, located about 160 kilometres (99 mi) northwest of Bologna and about 30 kilometres (19 mi) southwest of Piacenza. Since 2018, it has been a frazione of the comune of Alta Val Tidone.
* This article on a location in Emilia–Romagna is a stub. You can help Wikipedia by expanding it.
* v
* t
* e
# Scott core theorem

In mathematics, the Scott core theorem is a theorem about the finite presentability of fundamental groups of 3-manifolds due to G. Peter Scott, (Scott 1973). The precise statement is as follows:
Given a 3-manifold (not necessarily compact) with finitely generated fundamental group, there is a compact three-dimensional submanifold, called the compact core or Scott core, such that its inclusion map induces an isomorphism on fundamental groups. In particular, this means a finitely generated 3-manifold group is finitely presentable.
A simplified proof is given in (Rubinstein & Swarup 1990), and a stronger uniqueness statement is proven in (Harris & Scott 1996).
# Lakeview College of Nursing

Lakeview College of Nursing is a private nursing college in Danville, Illinois. It also has a campus in Charleston, Illinois. The college offers an accredited Bachelor of Science in Nursing degree.

## History

The Lakeview Hospital was organized in Danville in 1892, and the first patient was admitted in 1894. The same year, the Danville Training School for Nurses opened and was the only such training school in the area for 26 years.
The training initially lasted for two years; in 1901 this was increased to three years. The first class in 1894 consisted of 4 students; by 1901 the class size was 16, and by 1905 it was 29. The diploma nursing program was approved by the State of Illinois in 1911; the state formally certified the program in 1937.
The hospital was located at the corner of Logan and Fairchild streets. In 1916 and 1917 the hospital expanded to 125 beds, and in 1921 a three-story brick building was provided to the south of the hospital for use as a school and residence for the nurses. The cost of the building was about $125,000. It was used until 1976 when it was demolished to make way for an expansion of the hospital. The school was then moved to an existing building at 808 North Logan, further to the south.
During the 1940s, 1950s and 1960s, the program continued to grow. An affiliation with the Illinois Teacher's College in Charleston (now Eastern Illinois University) provided additional on-campus instruction. In the 1950s, Danville Junior College (now Danville Area Community College) began to provide general education courses for the program. Both affiliations continue. The program was first accredited by the National League for Nursing in 1971, receiving a six-year accreditation.
Prior to 1959, all students of the college had been female. The first male students entered the program that year. As of 1982, a total of 1,301 students had graduated from the program.
In 1988, the Lakeview Medical Center was purchased by the Franciscan Sisters Healthcare Corporation. The nursing program was not included in the sale and became a separate institution known as the Lakeview College of Nursing. The same year, the Webster Memorial Home (built in 1920) was donated for use by the college. This building was located at 903 North Logan, across the street from the hospital, and is still in use. It was expanded in 1993 and again in 2007.
The diploma program was replaced with a baccalaureate program, receiving approval from the State of Illinois in 1987. It was accredited by the North Central Association of Colleges and Schools in 1989, and the first class under the new program graduating in May 1990.
Lakeview College of Nursing began offering classes on the Eastern Illinois University campus in 2000; the first class there graduated in 2003. In 2007, the college purchased its own building in Charleston, thus establishing its own campus separate from EIU.

## Transportation

The main campus of Lakeview College of Nursing is located on the west side of Danville and is accessible via Danville Mass Transit. Route 1 provides bus service from campus to downtown Danville.
# Julian Hubbard

Julian Richard Hawes Hubbard is the current Director of Ministry in the Church of England and a former Archdeacon of Oxford.
He was born on 15 February 1955 and educated at Emmanuel College, Cambridge. He was ordained in 1982 and began his career as a Curate at St Dionis, Parson's Green. He was a Tutor at Wycliffe Hall, Oxford from 1981 to 1984 and Chaplain of Jesus College, Oxford until 1989. Later he was Vicar of Bourne then a Canon Residentiary at Guildford Cathedral. He began his current post in October 2011.
# Japanese ship Itsukushima

Two ships of the Imperial Japanese Navy were named Itsukushima:
* Japanese cruiser Itsukushima, a Matsushima-class cruiser launched in 1889 and scrapped in 1926
* Japanese minelayer Itsukushima, a minelayer launched in 1929 and sunk in 1944
# Sclerophrys steindachneri

Sclerophrys steindachneri is a species of toad in the family Bufonidae. It is found in Cameroon, Central African Republic, Chad, Democratic Republic of the Congo, Ethiopia, Kenya, Nigeria, Somalia, Sudan, Tanzania, and Uganda. Its natural habitats are subtropical or tropical moist lowland forests, moist savanna, subtropical or tropical moist shrubland, subtropical or tropical seasonally wet or flooded lowland grassland, swamps, freshwater marshes, intermittent freshwater marshes, plantations, rural gardens, urban areas, ponds, and canals and ditches. It is threatened by habitat loss.
# List of castles in Corsica

This is the list of castles, which are located in Corsica.
* Château de Tuda, in Olmeta-di-Tuda
* Citadelle de Bonifacio, in Bonifacio
* Citadelle de Calvi, in Calvi
* Château de Coasina, in Ventiseri
* Citadelle de Corte, in Corte
* Château de la Punta, in Alata
# Russula californiensis

Russula californiensis is a species of gilled mushroom. It is endemic to California in North America. First described by Gertrude Simmons Burlingham in 1936, R. californiensis is usually found in fall and winter in association with Monterey pine and bishop pine. The cap is semi-viscid when wet, and coral to brown in color, with creamy splotches possibly developing as it ages. The stipe stains gray or black. Similar-looking mushrooms with potential geographical overlap include Russula sanguinaria and Russula queletii.
# Kokkiligadda Rakshana Nidhi

Kokkilagadda Rakshana Nidhi, born in 1964 in Vallurupalem, Thotlavalluru mandal, is a politician representing the state of Andhra Pradesh. He served two terms as the Member of the Legislative Assembly (MLA) for the Tiruvuru Assembly constituency in NTR district from 2014 to 2024. He is a member of the YSR Congress Party.
# 1987 Australian 2.0 Litre Touring Car Championship

The 1987 Australian 2.0 Litre Touring Car Championship was a CAMS sanctioned Australian motor racing title open to Group A Touring Cars of under 2.0 litre engine capacity. The title was contested over a four-round series and was won by Mark Skaife driving a Nissan Gazelle.
This was the second Australian 2.0 Litre Touring Car Championship to be awarded by the Confederation of Australian Motor Sport. The title would be revived in 1993 for that year only.

## Calendar

The 1987 Australian 2.0 Litre Touring Car Championship was contested over a four-round series.
| Round | Circuit | State | Date | Winning driver | Car |
| 1 | Winton | Victoria | 22 March | John Smith | Toyota Corolla |
| 2 | Sandown Park | Victoria | 7 June | Mark Skaife | Nissan Gazelle |
| 3 | Lakeside | Queensland | 19 July | Mark Skaife | Nissan Gazelle |
| 4 | Amaroo Park | New South Wales | 2 August | Mark Skaife | Nissan Gazelle |
* Six rounds had been scheduled, however two were cancelled.
* The Sandown round was held concurrently with Round 7 of the 1987 Australian Touring Car Championship.

## Points system

Championship points were awarded at each round on the following basis:
| Position | 1st | 2nd | 3rd | 4th | 5th | 6th | 7th | 8th | 9th | 10th | 11th | 12th | 13th | 14th | 15th | 16th | 17th | 18th | 19th | 20th |
| Points | 30 | 27 | 24 | 21 | 19 | 17 | 15 | 14 | 13 | 12 | 11 | 10 | 9 | 8 | 7 | 6 | 5 | 4 | 3 | 2 |

## Results

| Position | Driver | Car | Entrant | Winton | Sandown | Amaroo | Lakeside | Total |
| 1 | Mark Skaife | Nissan Gazelle | Nissan Motor Company | 24 | 30 | 30 | 30 | 114 |
| 2 | Drew Price | Toyota Corolla | Toyota Team Australia | 27 | 24 | 24 | 27 | 102 |
| 3 | John Faulkner | Toyota Corolla | Toyota Team Australia | 21 | 21 | 21 | 24 | 87 |
| 4 | John Smith | Toyota Corolla | Toyota Team Australia | 30 | 27 | 27 | - | 84 |
| 5 | David Ratcliff | Toyota Corolla Levin | Ratcliff Transport Spares | 19 | 19 | 17 | 19 | 74 |
| 6 | Garry Willmington | Toyota Sprinter | Bob Holden Motors | - | - | 19 | 21 | 40 |
| 7 | Bob Holden | Toyota Sprinter | Bob Holden Motors | 17 | - | - | 17 | 34 |
| 8 | Daryl Hendrick | Isuzu Gemini ZZ | Gemspares | 13 | 17 | - | - | 30 |
| 9 | Michael Birks | Toyota Sprinter | Bob Holden Motors | - | - | 15 | - | 15 |
| = | Mike Freeman | Toyota Celica | Michael Freeman | 15 | - | - | - | 15 |
| = | Mike Hall | Toyota Sprinter | Bob Holden Motors | - | 15 | - | - | 15 |
| = | Paul Miller | Ford Laser TX3 | Paul Miller | - | - | - | 15 | 15 |
| 13 | Glenn Clark | Toyota Sprinter | Bob Holden Motors | 14 | - | - | - | 14 |
| 14 | Paul Jones | Toyota Corolla | Paul Jones | 12 | - | - | - | 12 |
| 15 | David Sala | Isuzu PF60 Gemini | David Sala | 11 | - | - | - | 11 |
| 16 | Lindsay Siebler | Suzuki Swift | Suzuki Parts | 10 | - | - | - | 10 |
# Scott information system

In domain theory, a branch of mathematics and computer science, a Scott information system is a primitive kind of logical deductive system often used as an alternative way of presenting Scott domains.

## Definition

A Scott information system, A, is an ordered triple $(T,Con,\vdash )$
* $T{\mbox{ is a set of tokens (the basic units of information)}}$
* $Con\subseteq {\mathcal {P}}_{f}(T){\mbox{ the finite subsets of }}T$
* ${\vdash }\subseteq (Con\setminus \lbrace \emptyset \rbrace )\times T$
satisfying
* ${\mbox{If }}a\in X\in Con{\mbox{ then }}X\vdash a$
* ${\mbox{If }}X\vdash Y{\mbox{ and }}Y\vdash a{\mbox{, then }}X\vdash a$
* ${\mbox{If }}X\vdash a{\mbox{ then }}X\cup \{a\}\in Con$
* $\forall a\in T:\{a\}\in Con$
* ${\mbox{If }}X\in Con{\mbox{ and }}X^{\prime }\,\subseteq X{\mbox{ then }}X^{\prime }\in Con.$
Here $X\vdash Y$ means $\forall a\in Y,X\vdash a.$

## Examples
### Natural numbers

The return value of a partial recursive function, which either returns a natural number or goes into an infinite recursion, can be expressed as a simple Scott information system as follows:
* $T:=\mathbb {N}$
* $Con:=\{\emptyset \}\cup \{\{n\}\mid n\in \mathbb {N} \}$
* $X\vdash a\iff a\in X.$
That is, the result can either be a natural number, represented by the singleton set $\{n\}$, or "infinite recursion," represented by $\emptyset$.
Of course, the same construction can be carried out with any other set instead of $\mathbb {N}$.

### Propositional calculus

The propositional calculus gives us a very simple Scott information system as follows:
* $T:=\{\phi \mid \phi {\mbox{ is satisfiable}}\}$
* $Con:=\{X\in {\mathcal {P}}_{f}(T)\mid X{\mbox{ is consistent}}\}$
* $X\vdash a\iff X\vdash a{\mbox{ in the propositional calculus}}.$

### Scott domains

Let D be a Scott domain. Then we may define an information system as follows
* $T:=D^{0}$ the set of compact elements of $D$
* $Con:=\{X\in {\mathcal {P}}_{f}(T)\mid X{\mbox{ has an upper bound}}\}$
* $X\vdash d\iff d\sqsubseteq \bigsqcup X.$
Let ${\mathcal {I}}$ be the mapping that takes us from a Scott domain, D, to the information system defined above.

## Information systems and Scott domains

Given an information system, $A=(T,Con,\vdash )$, we can build a Scott domain as follows.
* Definition: $x\subseteq T$ is a point if and only if
** ${\mbox{If }}X\subseteq _{f}x{\mbox{ then }}X\in Con$
** ${\mbox{If }}X\vdash a{\mbox{ and }}X\subseteq _{f}x{\mbox{ then }}a\in x.$
Let ${\mathcal {D}}(A)$ denote the set of points of A with the subset ordering. ${\mathcal {D}}(A)$ will be a countably based Scott domain when T is countable. In general, for any Scott domain D and information system A
* ${\mathcal {D}}({\mathcal {I}}(D))\cong D$
* ${\mathcal {I}}({\mathcal {D}}(A))\cong A$
where the second congruence is given by approximable mappings.
# 1993 European Open-Lucerne

The 1993 European Open-Lucerne was a women's tennis tournament played on outdoor clay courts at the Tennis Club Lido in Lucerne, Switzerland that was part of the Tier III category of the 1993 WTA Tour. It was the 17th edition of the tournament and was held from 17 May until 23 May 1993. Sixth-seeded Lindsay Davenport won the singles title and earned $27,000 first-prize money and 190 ranking points.

## Finals
### Singles

Lindsay Davenport defeated Nicole Provis 6–1, 4–6, 6–2
* It was Davenport's first singles title of her career.

### Doubles

Mary Joe Fernández / Helena Suková defeated Lindsay Davenport / Marianne Werdel 6–2, 6–4
# Selenium trioxide

Selenium trioxide is the inorganic compound with the formula SeO$_3$. It is white, hygroscopic solid. It is also an oxidizing agent and a Lewis acid. It is of academic interest as a precursor to Se(VI) compounds.

## Preparation

Selenium trioxide is difficult to prepare because it is unstable with respect to the dioxide:
    2 SeO$_3$ → 2 SeO$_2$ + O$_2$
It has been generated in a number of ways despite the fact that the dioxide does not combust under normal conditions. One method entails dehydration of anhydrous selenic acid with phosphorus pentoxide at 150–160 °C. Another method is the reaction of liquid sulfur trioxide with potassium selenate.
    SO$_3$ + K$_2$SeO$_4$ → K$_2$SO$_4$ + SeO$_3$

## Reactions

In its chemistry SeO$_3$ generally resembles sulfur trioxide, SO$_3$, rather than tellurium trioxide, TeO$_3$. The substance reacts explosively with oxidizable organic compounds.
At 120 °C SeO$_3$ reacts with selenium dioxide to form the Se(VI)-Se(IV) compound diselenium pentaoxide:
    SeO$_3$ + SeO$_2$ → Se$_2$O$_5$
It reacts with selenium tetrafluoride to form selenoyl fluoride, the selenium analogue of sulfuryl fluoride
    2SeO$_3$ + SeF$_4$ → 2SeO$_2$F$_2$ + SeO$_2$
As with SO$_3$ adducts are formed with Lewis bases such as pyridine, dioxane and ether.
With lithium oxide and sodium oxide it reacts to form salts of Se$^{VI}$O$_5$$^{4−}$ and Se$^{VI}$O$_6$$^{6−}$: With Li$_2$O, it gives Li$_4$SeO$_5$, containing the trigonal pyramidal anion Se$^{VI}$O$_5$$^{4−}$ with equatorial bonds, 170.6–171.9 pm; and longer axial Se−O bonds of 179.5 pm. With Na$_2$O it gives Na$_4$SeO$_5$, containing the square pyramidal Se$^{VI}$O$_5$$^{4−}$, with Se−O bond lengths ranging from range 172.9 → 181.5 pm, and Na$_{12}$(SeO$_4$)$_3$(SeO$_6$), containing octahedral Se$^{VI}$O$_6$$^{6−}$. Se$^{VI}$O$_6$$^{6−}$ is the conjugate base of the unknown orthoselenic acid (Se(OH)$_6$).

## Structure

In the solid phase SeO$_3$ consists of cyclic tetramers, with an 8 membered (Se−O)$_4$ ring. Selenium atoms are 4-coordinate, bond lengths being Se−O bridging are 175 pm and 181 pm, non-bridging 156 and 154 pm.
SeO$_3$ in the gas phase consists of tetramers and monomeric SeO$_3$ which is trigonal planar with an Se−O bond length of 168.78 pm.
# Japanese ship Isuzu

Two warships of Japan have been named Isuzu:
* Japanese cruiser Isuzu, a Nagara-class cruiser launched in 1921 and sunk in 1945
* JDS Isuzu, an Isuzu-class destroyer escort launched in 1961 and stricken in 1992
# Lanayrella vagabunda

Lanayrella vagabunda is a species of sea snail, a marine gastropod mollusk in the family Acteonidae.

## Description

The length of the shell attains 9 mm, its diameter 5 mm.
The ovate-conic shell is rather thin, solid, shining and dull reddish. It is spirally sulcate with the sulci on first whorls slightly elevated, about 5; on the body whorl 20 or 22, flattened and regularly spaced. The spire is elevated, conic-subpyramidal. The protoconch is large, white, lirate and mammillate. The contains five convex whorls, separated by an impressed suture, especially the earlier ones. The body whorl is large, two-thirds the entire length, slightly swollen, narrowed toward the base, and descending slowly to its termination. The aperture is nearly vertical and semi-ovate. The peristome is nearly straight, slightly thickened, the terminations joined by a very thin white callus. The simple outer lip is well curved. The basal margin is slightly thickened and effuse. The columellar lip is appressed. The columella is white, thickened, twisted, divided by a superficial groove, prolonged to the base of the aperture.

## Distribution

This marine species occurs off Cape Horn, Chile; in the Atlantic Ocean off Brazil and Argentina.
# Russula caerulea

Russula caerulea, commonly known as the humpback brittlegill, is a member of the genus Russula, whose members are also known as brittlegills. It is a dark vinaceous or purple-colored edible mushroom, and grows with coniferous trees in late summer and autumn. It is found in Europe and North America.

## Taxonomy

First described by mycologist Christian Hendrik Persoon in his 1801 work Synopsis methodica fungorum as Agaricus caeruleus, its specific epithet is the Latin caeruleus meaning "blue". It was transferred to the genus Russula in 1838 by the Swedish father of mycology Elias Magnus Fries. The 1927 name Russula amara by Kučera is a synonym.

## Description

The cap is 3–10 cm (1–4 in) in diameter. It is dark purplish-brown, with a dark, sometimes almost black centre. At first it is convex, or even nearly bell-shaped, but later flattens. It nearly always retains a broad pointed boss (umbo) in the cap centre which is a profile that is almost unique within the genus. The cap skin peels to two-thirds, and it later has a furrowed margin. The firm, white stipe is 4–9 cm (1.5–3.5 in) high, 1–2 cm (0.5–1 in) wide and narrowly club-shaped. The gills are adnexed to almost free, and are pale ochre, giving a spore print of the same colour. They are quite closely spaced initially. The flesh is white and tastes mild, but the cap skin is bitter on the tongue.
Spores are ellipsoid and ornamented. Size 8-9 μm × 6.5-8 μm.

### Similar species

Russula atropurpurea (Krombh.) Britzelm is infrequent with conifers, preferring deciduous woods, and forests. Its cap is never umbonate, but usually depressed.
Russula viscida Kudrna has no umbo either, and is very rare. The cuticle of the cap hardly peels at all.

## Distribution and habitat

Russula caerulea appears in late summer and autumn. It is widespread in the northern temperate zones, Europe, Asia, and North America. It is probably mycorrhizal with pine trees (Pinus), on sandy soils.

## Edibility

This mushroom is edible, but has a bitter cap skin after chewing.

## Image gallery

* Cap, gills and stipe
* Spores
# 1947 Wyoming Cowboys football team

The 1947 Wyoming Cowboys football team represented the University of Wyoming in the Mountain States Conference (MSC) during the 1947 college football season. In their first season under head coach Bowden Wyatt, the Cowboys compiled a 4–5 record (2–4 against MSC opponents), finished sixth in the MSC, and outscored all opponents by a total of 175 to 168.
The 1947 season was Bowden Wyatt's first as a head coach. He was posthumously inducted into the College Football Hall of Fame as a coach in 1997.
In the final Litkenhous Ratings released in mid-December, Wyoming was ranked at No. 135 out of 500 college football teams.

## Schedule

| Date | Opponent | Site | Result | Attendance |
| September 27 | at Arizona* | Arizona StadiumTucson, AZ | L 7–27 | 15,000 |
| October 4 | BYU | Corbett FieldLaramie, WY | W 12–7 | |
| October 11 | Colorado Mines* | Corbett FieldLaramie, WY | W 53–6 | |
| October 18 | Utah State | Corbett FieldLaramie, WY (rivalry) | W 33–19 | 6,436 |
| October 25 | Utah | Corbett FieldLaramie, WY | L 7–26 | 7,000 |
| November 1 | at Colorado State–Greeley* | Greeley, CO | W 44–14 | |
| November 8 | at Denver | Hilltop StadiumDenver, CO | L 7–27 | |
| November 15 | at Colorado | Folsom FieldBoulder, CO | L 6–21 | < 10,000 |
| November 22 | at Colorado A&M | Colorado FieldFort Collins, CO (rivalry) | L 6–21 | |
| *Non-conference gameHomecoming ||||||
# Second Treaty of Paris

The Second Treaty of Paris may refer to:
* Treaty of Paris (1783), with the Treaty of Paris (1763) being the first.
* Treaty of Paris (1815), with the Treaty of Paris (1814) being the first.