OpenLLM-France/wikimedia huggingface dataset:
# 1927 LSU Tigers football team

The 1927 LSU Tigers football team was an American football team that represented Louisiana State University (LSU) as a member of the Southern Conference during the 1927 college football season. In their fifth season under head coach Mike Donahue, LSU compiled a 4–4–1 record.
Tackle Jess Tinsley became the first LSU player selected as a first team All-Southern player since 1919.

## Schedule

| Date | Opponent | Site | Result | Attendance |
| September 24 | Louisiana Tech* | Tiger StadiumBaton Rouge, LA | W 45–0 | |
| October 1 | Southwestern Louisiana* | Tiger StadiumBaton Rouge, LA | W 52–0 | |
| October 8 | at Alabama | Rickwood FieldBirmingham, AL (rivalry) | T 0–0 | 12,000 |
| October 15 | at Auburn | Cramton BowlMontgomery, AL (rivalry) | W 9–0 | |
| October 22 | at Mississippi A&M | Mississippi State FairgroundsJackson, MS (rivalry) | W 9–7 | |
| October 29 | vs. Arkansas* | State Fair StadiumShreveport, LA (rivalry) | L 0–28 | 12,000 |
| November 5 | at Ole Miss | Hemingway StadiumOxford, MS (rivalry) | L 7–12 | |
| November 12 | at Georgia Tech | Grant FieldAtlanta, GA | L 0–23 | |
| November 24 | Tulane | Tiger StadiumBaton Rouge, LA (Battle for the Rag) | L 6–13 | 20,000 |
| *Non-conference game ||||||
# Montel's theorem

In complex analysis, an area of mathematics, Montel's theorem refers to one of two theorems about families of holomorphic functions. These are named after French mathematician Paul Montel, and give conditions under which a family of holomorphic functions is normal.

## Locally uniformly bounded families are normal

The first, and simpler, version of the theorem states that a family of holomorphic functions defined on an open subset of the complex numbers is normal if and only if it is locally uniformly bounded.
This theorem has the following formally stronger corollary. Suppose that ${\mathcal {F}}$ is a family of meromorphic functions on an open set $D$. If $z_{0}\in D$ is such that ${\mathcal {F}}$ is not normal at $z_{0}$, and $U\subset D$ is a neighborhood of $z_{0}$, then $\bigcup _{f\in {\mathcal {F}}}f(U)$ is dense in the complex plane.

## Functions omitting two values

The stronger version of Montel's theorem (occasionally referred to as the Fundamental Normality Test) states that a family of holomorphic functions, all of which omit the same two values $a,b\in \mathbb {C} ,$ is normal.

## Necessity

The conditions in the above theorems are sufficient, but not necessary for normality. Indeed, the family $\{z\mapsto z\}$ is normal, but does not omit any complex value.

## Proofs

The first version of Montel's theorem is a direct consequence of Marty's theorem (which states that a family is normal if and only if the spherical derivatives are locally bounded) and Cauchy's integral formula.
This theorem has also been called the Stieltjes–Osgood theorem, after Thomas Joannes Stieltjes and William Fogg Osgood.
The Corollary stated above is deduced as follows. Suppose that all the functions in ${\mathcal {F}}$ omit the same neighborhood of the point $z_{1}$. By postcomposing with the map $z\mapsto {\frac {1}{z-z_{1}}}$ we obtain a uniformly bounded family, which is normal by the first version of the theorem.
The second version of Montel's theorem can be deduced from the first by using the fact that there exists a holomorphic universal covering from the unit disk to the twice punctured plane $\mathbb {C} \setminus \{a,b\}$. (Such a covering is given by the elliptic modular function).
This version of Montel's theorem can be also derived from Picard's theorem, by using Zalcman's lemma.

## Relationship to theorems for entire functions

A heuristic principle known as Bloch's principle (made precise by Zalcman's lemma) states that properties that imply that an entire function is constant correspond to properties that ensure that a family of holomorphic functions is normal.
For example, the first version of Montel's theorem stated above is the analog of Liouville's theorem, while the second version corresponds to Picard's theorem.
# Będzymin

Będzymin is a village in the administrative district of Gmina Żuromin, within Żuromin County, Masovian Voivodeship, in east-central Poland. It lies approximately 5 km (3 mi) west of Żuromin and 123 km (76 mi) north-west of Warsaw.
# Clube Atlético Cerrado

Clube Atlético Cerrado, commonly known as Sparta, is a Brazilian football club based in Paraíso do Tocantins, Tocantins state.

## Stadium

Atlético Cerrado play their home games at Pereirão. The stadium has a maximum capacity of 2,300 people.

## Honours

* Campeonato Tocantinense Second Division
** Winners (1): 2018