OpenLLM-France/wikimedia huggingface dataset:
# Fire and emergency management/Employment Opportunity ProcessB

< Current_Research_Projects

## Criteria for new fire dept. personnel in the hiring process for Small Town Anyware USA: Fire District XXOOXXO is as follows.

Applicant Prerequisites:
1. Minimum 18 years of age.
2. High School graduate or equivalent.
3. Valid drivers’ license.
4. U.S. citizenship.
Information to be requested on the application:
1. Date of birth
2. Current address and past addresses for the past 5 years.
3. School and year of graduation, highest level.
4. Past employment history, last five employers or last five years.
5. Three references, not to include relatives or family members.
6. Any certificates or diplomas that relate to position applying for.
7. Hobbies and interests.
Evaluation Components:
1. Written test to determine placement on a list of candidates.
2. Test to be given by Pro Test Company of Small town Anyware, based on the Apex test guild for civil service exams.
3. Top 75 candidates will precede to the physical agility test which will be pass or fail based on timed drills.
a) 50ft bundle 2 ½ inch hose carry up 4 flights of stairs and back to starting position in 60 seconds or less.
b) 21ft. ladder raise from ground to rack 4 times in 30 seconds or less.
c) Advance a charged 2 ½ inch hose while shooting water for 50ft in 45 seconds or less.
d) Walk balance beams that are in a zigzag pattern without falling off for a distance of 60ft in 30 seconds or less, with a 3 second penalty for stepping off each time it happens.
4. Oral board interview to be conducted by, 1 chief officer, 1 operations officer, 1 firefighter.
a) Questions based on current events, town history, & desire to work for Small town Anyware USA Fire Dept.
5.Must take and pass urine analysis test for illegal drug usage.
6.Must take and pass a physical and mental evaluation to be given by Small town Anyware General Hospitals Dr. Peter Von Loose-nut.
7.Candidates will be scored on a scale of 1 to 10 with 10 being the greater on the scale.
# Fire and emergency management/Current Research Projects
## Current and Completed Research Projects
#### Fire Officer Projects

Community and Government Relations
* Teenager Fire Safety Project Initiative
* Unattended Cooking and Teenagers Project Initiative
Human Resource Management
* Employment Opportunity Sample A
* Employment Opportunity Sample B
* Lieutenant Recruitment Process
* Promotional Process
Safety
* Health and Safety Policy
# Fire and emergency management/Fire Fighter I

About the Open Source Learning Project
Fire Department Commmunications
Fireground Operations
Rescue Operations
Prevention, Preparedness, and Maintenance
Cognitive Applications
Psychomotor Applications
# Latonic
## Latonic / Latone
### Welcome to Latonic!

Latonic is a fictional language evolved directly from Latin and then later on influenced by Italian. Latonic is very complicated though though it looks a lot like Italian is probably a lot harder to speak correctly.
What is Latonic?
* An interesting language which sounds elegant and can be used for poetry, songs and writing
* Not a cheap variation on Latin or Italian, but a well thought-through Conlang
* A challenging language that is grammatically more complicated than Italian, but simpler than Latin. It is not one of these languages with a zillion cases and modes which require you to think half an hour over each sentence, but it isn't going to be easy either.
* For the nostalgic: It has cases, different mood, and a lot of words from Latin with disappeared in later Romance languages
* Influenced mostly by Latin, Italian, Venetian and vocabulary-wise also by French
An example text: (this is the article on Nelson Mandela from Wikipedia, which I did not write!) "Nelso Rolihlahla Mandéla, nato le Jullo 18 1918, il servî quo Presidente l'Afrique de Sûd de 1994 a 1999, e il fûi il primo presidens Sûd-Africano qui fûi electo de una eleczióne qui permisi la reprentazio a l'intêro popelo. Ante su presidenza Mandéla il era un activista contre l'aparthèid (segregazióne), e le duíens Umkontho we Sizwe (la lança lé nazione), la seczio armata Convenzióne Africane Nazionale (ANC). A 1962 il fûi arrestato e convicto sabotage e âlie culpe, e judicato a lé vite. Mandéla il passâi 27 anni è la carcera, multi isti anni i lué so' passati sur l'Insela Robbén. È secuenza su remissióne le Fébruario 11 1990, Mandéla il duxi su faczio è la negotazione que resultâro' è la democraza è 1994. Quo presidente de 1994 a 1999, il dèdi vali torne a la reconcilazióne.
È l'Africa de Sûd, Mandéla il se cogne sépe quo Madíba, un titelo offerto de li segnôri li clan Mandéla.
Mandéla il habûi plus que 250 compensazio inpre quatra decégna, pré cu'l habûi le prémiu Nobél de la pace è 1993."

### Table of Contents

Pronunciation Nouns Adjectives Verbs in the Présens Verbs in the Perfectu The Other Tenses in the Indicative Mood The Pronouns Other Forms of the Verb Negation
# Latonic/Negation
## Negation of an affirmative sentence
### The adverb ne

The negation is formed with the adverb ne before the verb, usually with another adverb specifying the negation.
Me ne va non a domu. I'm not going home.
Le ne vi fí nullu. There's nothing here.

### Adverbs of the negation

* ne ... nò (non) - not
* ne ... nunc (nunque) - not (stronger: sometimes like never)
* ne ... nunqua - never
* ne ... nullu - nothing
* ne ... nullo/-a - noone
* ne ... nullo/-a/-u (+ noun) - no (noun)
* ne ... né - nothing (usually before que + clause, otherwise nullu is preferred)
* ne ... néuno - nobody, none
* ne ... quonéde, quoné - nowhere
* ne ... quanéde, quané - / (something like "no way, impossibly, in no way"
Additionally, plus may be added in the sense of "anymore": Me ne va plus. I'm not going anymore. Me ne va nunqua/nunque plus. I'm never going again. Le ne va quonéde plus. It isn't going anywhere anymore.

### Nolle

Nò velle in affarmative sentences and questions is always replaced by nolle. Nolle may have the adverb ne, but this is often omitted because using the verb in itself indicates a negation.
Me (ne) nollo facere istu. I don't want to do this.
In other negations from velle, ne and the other adverb is used, along with either velle or nolle:
Me ne vollo/nollo nunqua plus facere istu! I don't ever wat to do that again!

## Negation of an imperative

Imperatives are negated in various ways, depending on the nature of the sentence:
* In normal spoken and written language for a request or advice: nolle + infinitive:
** Nole me nocere quando me lavoro. (Please don't disturb me while I'm working.)
** Nolete fabelare. (Please don't talk.)
* In spoken language with nò: nò/non + infinitive:
** Nò facere istu. (Please don't do that.)
* In spoken and written language for a direct command or request: nò/non + imperative:
** Nò face istu (Don't do that.)
** Non ite a ví! (Don't go there!)
* In written language and formal spoken language for an advice, command or general rule: nò + gerundive:
** Nò tranversandu per la luce rubea! (You mustn't cross the red light!)
** Nò recontanda ista storia! (You shouldn't pass on this story!)
* With a more specific adverb: adverb + gerundive:
** Nunqua sortendo/-a me! (Don't ever leave me!)
** Nunque plus facendu istu! (Don't ever do that again!)
** Quonéde iendu! (Don't go anywhere!)

## Negation of a question

In a question, the adverb non is never used. IN all other cases, the same rules as in the affirmative apply.
Te ne vel ire a lí? Don't you feel like going there? (or: Te (ne) nol ... ?) Vo ne posseste nullu d'âllo? Isn't there anything else you can do?
# Healthy lifestyle/Hygiene

Hygiene is the act of being clean. Washing the body to remove dirt and germs, brushing the teeth to keep them clean, shaving, using the toilet properly, and dressing correctly are some examples. Proper hygiene is often taught to children at a young age, and it becomes a habit. People who do not have good hygiene might smell bad, lose teeth, or become sick..

## Referencess

* ↑ Bloomfield SF, Exner M, Fara GM, Nath KJ, Scott, EA; Van der Voorden C. The global burden of hygiene-related diseases in relation to the home and community, 2009:
# Healthy lifestyle/Healthy diet

A healthy diet or balanced diet is a diet (what you eat) that contains the right amounts of all the food substances. It includes fruit, vegetables, grains, dairy products, and protein. It does not include too much or too little of any kind of food.

## Other pages

* Nutrition
# Healthy lifestyle/Longevity

The word "longevity" means the quality of being long-lasting, especially of life. It is sometimes used as a synonym for life expectancy or to connote long life, especially when it concerns someone or something lasting longer than expected. .]] Longevity usually includes thinking about methods to extend life. Longevity has been a topic not only for the scientific community but also for writers of science fiction and utopian novels.
Longevity stories are cultural traditions and lore about exceptional human longevity, with or without eternal youth. These stories include sincere beliefs of claims of extreme age. Each category of belief is based on a different motivation for claiming exceptional age.
Stories of exaggerated longevity have been around since the earliest civilizations. The first longevity narratives were probably the patriarchal/matriarchal claims, which are often an attempt to link humans to the gods or to God due to fuller life. In some religious traditions there are claims that, if one follows a certain philosophy or practice, one can become immortal or at least live to an extreme age.

## Predictions

The U.S. Census Bureau predicts that life expectancy in the United States will be in the mid-80s by 2050 (up from 77.85 in 2006) and will top out eventually in the low 90s, barring major scientific advances that can change the rate of human aging itself, as opposed to merely treating the effects of aging as is done today. The Census Bureau also predicted that the United States would have 5.3 million people aged over 100 in 2100. The United Nations has also made projections far out into the future, up to 2300, at which point it projects that life expectancies in most developed countries will be between 100 and 106 years and still rising, though more and more slowly than before. However, the UN has warned that these projections are uncertain, and caution that any change or advancement in medical technology could invalidate their projections.

## Other websites

* List of famous people, how old they died, year and month. For example: 40 years, 1 month, John Lennon
# Healthy lifestyle/Calisthenics

Calisthenics is a series of exercises used to develop strength, power and balance or a repeated rhythmical exercise that uses the weight of the body as resistance or the systematic exercises for attaining strength-gracefulness or the practice of calisthenic exercises.
The name calisthenics is Greek in origin, a combination of the words 'beauty' and 'strength'.
Calisthenics is recommended for general good health, light exercises designed to promote general physical fitness.

## Other pages

* Equilibrioception
* Flexibility training
* Training
* Healthy lifestyle/Walk
# Healthy lifestyle/Jogging

Jogging is running at a slow speed. Many people go for a jog in order to keep fit and healthy. People go jogging for exercise, not for competitions.
Jogging is a very cheap way of keeping fit, because all that is needed is a good pair of running shoes. One can jog anywhere, although it is good to stay away from main roads where the air is full of traffic fumes. It is also good to avoid too much jogging on hard pavements (sidewalks).
A softer surface such as grass is better for jogging because there is less hard jolting for the knees and hips.

## Other websites

* WorldwideRunning.com - A comprehensive resource for joggers and runners worldwide
# Healthy lifestyle/Hand washing
## Why is it important?

Many common health issues arise due to the lack of hand washing. These include the common cold, the flu, diarrhea, vomiting, and hepatitis. Through day-to-day activities dirt and germs can accumulate on your hands and especially under your fingernails. In turn, your hands can serve as a vector to pass these germs along to yourself and others. Infections are one of the leading causes of death in the United States, surpassed only by heart disease. It is taught in Military Biological Warfare Classes, even in common day to day washing your hands frequently and keeping your hands out of your face, eyes, mouth and nose is one of the best ways of avoiding getting sick even during a biological attack, it’s really that simple.

## When should you wash your hands?

Although it is impractical to think that your hands can be 100% germ-free at all times, there are some specific situations where hand washing is vital:
* After using bathroom
* After changing diaper
* After blowing your nose, sneezing, or coughing
* After handling un-cooked food
* Before handling or eating food
* After handling garbage
* After handling money
* After playing with a pet
* Before and after visiting a hospital

## Proper Hand Washing Technique

* Turn on warm running water and wet hands
* Apply liquid soap to wet hands and lather
* Rub hands vigorously together for 15-20 seconds
* Be sure to scrub between all fingers, under nails, and all surfaces of hands, including wrists
* Rinse well under running water
* Dry hands with clean or disposable towel
* Turn water faucet off with towel

## See Also

* Handwashing research
# Healthy lifestyle/Love

Love is the feeling of liking somebody or something very much. Love usually has something to do with the chemical reactions in the brain. There are many kinds of love. There can be self-love, love towards a friend, love in romance, towards family, toward God, or towards an object or idea.
Often love can be confused with other feelings. Being sexually or physically attracted is the feeling of lust, and most people do not think it is love. Besides that, normal friendship can be distracted by love. Sometimes, love can be destroyed. When love is destroyed between a dating couple, they may break up with each other.
Love is based on respect, understanding, and being able to talk with each other.

## Chemical basis

The Biological model of sex is different from love because it is more like hunger or thirst. Helen Fisher, an expert in the topic of love, divides love into three stages: lust, attraction, and attachment. Lust makes people like each other, romantic attraction encourages people to focus on mating, and attachment helps people tolerate the spouse (or the child).
Since these lust and attraction stages are both described as temporary, a third stage might describe long-term love. Attachment can be used to describe the bonding period that helps keep spouse and spouse together for many years. Attachment occurs in the longer term.

## Love and health

Love has consequences for health and well-being. Joyful activities such as love activate areas in the brain responsible for emotion, attention, motivation and memory, and it may further lead to stress reduction.
Love ,one of the most complex things that has kept humankind together from the time immemorial holds different people. For some people it reduces stress and for some it increases blood pressure. Everyone has their own perception about Love.
# Healthy lifestyle/Love/Term

A term begins and ends as a string of characters. Terms of Use
# Healthy lifestyle/Cleanliness

Cleanliness means that there is no dirt, no dust, no stains, and no bad smells. The purposes of cleanliness is health, beauty, absence of offensive odor and to avoid the spreading of dirt and contaminants to oneself and others. In the case of glass objects such as windows or windshields, the purpose can also be transparency. Washing is one way of achieving cleanliness, usually with water and often some kind of soap or detergent.
Since the germ theory of disease appearance, it has also come to mean an absence of germs and other waste. In industry, certain processes need conditions of exceptional cleanliness which are achieved by working in cleanrooms. A very new idea is that ‘dirt’ may play a useful role in our immune systems.

## Other websites

* Boy Scouts. 2007. "Boy Scout's Oath, Law, Motto, and Slogan." Retrieved May 10, 2007, http://www.scouting.org/factsheets/02-503a.html
* Cleaning Network. 2008. "Cleanliness Article" Retrieved March 10, 2008, http://www.cleaning-services.org/cleaningnews.html
# Federal Writers' Project – Life Histories/2021/Spring/105/Section 88

This project is associated with English 105.088 at the University of North Carolina.

## Project

Students in the course have studied the Federal Writers' Project Papers at UNC's Wilson Library. Each student has chosen an individual to research and record on our class website.

## Life Histories

Special:Prefixindex/Federal Writers' Project – Life Histories/2021/Spring/105/Section 88/
Use the following to create a new life history subpage:
# Linear mapping/Matrix to basis/Several properties/Fact

Let $K$ be a field, and let $V$ and $W$ be vector spaces over $K$ of dimensions $n$ and $m$. Let
    $\varphi \colon V\longrightarrow W$
be a linear map, described by the matrix $M\in \operatorname {Mat} _{m\times n}(K)$ with respect to two bases. Then the following properties hold.
* $\varphi$ is injective if and only if the columns of the matrix are linearly independent.
* $\varphi$ is surjective if and only if the columns of the matrix form a generating system of $K^{m}$.
* Let $m=n$. Then $\varphi$ is bijective if and only if the columns of the matrix form a basis of $K^{m}$, and this holds if and only if $M$ is invertible.
# Linear mapping/Matrix to basis/Several properties/Fact/Proof

Let ${\mathfrak {v}}=v_{1},\ldots ,v_{n}$ and ${\mathfrak {w}}=w_{1},\ldots ,w_{m}$ denote the bases of $V$ and $W$ respectively, and let $s_{1},\ldots ,s_{n}$ denote the column vectors of $M$. (1). The mapping $\varphi$ has the property
    $\varphi (v_{j})=\sum _{i=1}^{m}s_{ij}w_{i}\,,$
where $s_{ij}$ is the $i$-th entry of the $j$-th column vector. Therefore,
    $\varphi {\left(\sum _{j=1}^{n}a_{j}v_{j}\right)}=\sum _{j=1}^{n}a_{j}{\left(\sum _{i=1}^{m}s_{ij}w_{i}\right)}=\sum _{i=1}^{m}{\left(\sum _{j=1}^{n}a_{j}s_{ij}\right)}w_{i}\,.$
This is $0$ if and only if $\sum _{j=1}^{n}a_{j}s_{ij}=0$ for all $i$, and this is equivalent with
    $\sum _{j=1}^{n}a_{j}s_{j}=0\,.$
For this vector equation, there exists a nontrivial tuple ${\left(a_{1},\ldots ,a_{n}\right)}$, if and only if the columns are linearly dependent, and this holds if and only if $\varphi$ is not injective. (2). See exercise. (3). Let $n=m$. The first equivalence follows from (1) and (2). If $\varphi$ is bijective, then there exists a (linear) inverse mapping $\varphi ^{-1}$ with
    $\varphi \circ \varphi ^{-1}=\operatorname {Id} _{W}{\text{ and }}\varphi ^{-1}\circ \varphi =\operatorname {Id} _{V}.$
Let $M$ denote the matrix for $\varphi$, and $N$ the matrix for $\varphi ^{-1}$. The matrix for the identity is the identity matrix. Because of fact, we have
    $M\circ N=E_{n}=N\circ M\,$
and therefore $M$ is invertible. The reverse implication is proved similarly.
# Linear mapping/Multiplicities/Introduction/Section

For a more detailed investigation of eigenspaces, the following concepts are necessary. Let
    $\varphi \colon V\longrightarrow V$
denote a linear mapping on a finite-dimensional vector space $V$, and $\lambda \in K$. Then the exponent of the linear polynomial $X-\lambda$ inside the characteristic polynomial $\chi _{\varphi }$ is called the algebraic multiplicity of $\lambda$, symbolized as $\mu _{\lambda }:=\mu _{\lambda }(\varphi )$. The dimension of the corresponding eigenspace, that is
    $\dim _{\left(\operatorname {Eig} _{\lambda }{\left(\varphi \right)}\right)},$
is called the geometric multiplicity of $\lambda$. Because of fact, the algebraic multiplicity is positive if and only if the geometric multiplicity is positive. In general, these multiplicities might be different, we have however always one estimate.

## Lemma

Let $K$ denote a field, and let $V$ denote a finite-dimensional vector space. Let
    $\varphi \colon V\longrightarrow V$
denote a linear mapping and $\lambda \in K$. Then we have the estimate
    $\dim _{\left(\operatorname {Eig} _{\lambda }{\left(\varphi \right)}\right)}\leq \mu _{\lambda }(\varphi )\,$
between the geometric and the

### Proof

Let $m=\dim _{\left(\operatorname {Eig} _{\lambda }{\left(\varphi \right)}\right)}$ and let $v_{1},\ldots ,v_{m}$ be a basis of this eigenspace. We complement this basis with $w_{1},\ldots ,w_{n-m}$ to get a basis of $V$, using fact. With respect to this basis, the describing matrix has the form
    ${\begin{pmatrix}\lambda E_{m}&B\\0&C\end{pmatrix}}.$
Ttherefore, the characteristic polynomial equals (using exercise) $(X-\lambda )^{m}\cdot \chi _{C}$, so that the algebraic multiplicity is at least $m$.
$\Box$

## Example

We consider the $2\times 2$-shearing matrix
    $M={\begin{pmatrix}1&a\\0&1\end{pmatrix}}\,,$
with $a\in K$. The characteristic polynomial is
    $\chi _{M}=(X-1)(X-1)\,,$
so that $1$ is the only eigenvalue of $M$. The corresponding eigenspace is
    $\operatorname {Eig} _{1}{\left(M\right)}=\operatorname {ker} {\left({\begin{pmatrix}0&-a\\0&0\end{pmatrix}}\right)}\,.$
From
    ${\begin{pmatrix}0&-a\\0&0\end{pmatrix}}{\begin{pmatrix}r\\s\end{pmatrix}}={\begin{pmatrix}-as\\0\end{pmatrix}}\,,$
we get that ${\begin{pmatrix}1\\0\end{pmatrix}}$ is an eigenvector, and in case $a\neq 0$, the eigenspace is one-dimensional (in case $a=0$, we have the identity and the eigenspace is two-dimensional). So in case $a\neq 0$, the algebraic multiplicity of the eigenvalue $1$ equals $2$, and the geometric multiplicity equals $1$.
# Linear mapping/Matrix to bases/Correspondence/Fact

Let $K$ be a field, and let $V$ be an $n$-dimensional vector space with a basis ${\mathfrak {v}}=v_{1},\ldots ,v_{n}$, and let $W$ be an $m$-dimensional vector space with a basis ${\mathfrak {w}}=w_{1},\ldots ,w_{m}$.
    $\varphi \longmapsto M_{\mathfrak {w}}^{\mathfrak {v}}(\varphi ){\text{ and }}M\longmapsto \varphi _{\mathfrak {w}}^{\mathfrak {v}}(M),$
defined in definition, are inverse
# Linear mapping/Matrix to basis and reverse/Definition

Let $K$ denote a field, and let $V$ be an $n$-dimensional vector space with a basis ${\mathfrak {v}}=v_{1},\ldots ,v_{n}$, and let $W$ be an $m$-dimensional vector space with a basis ${\mathfrak {w}}=w_{1},\ldots ,w_{m}$.
For a linear mapping
    $\varphi \colon V\longrightarrow W,$
the matrix
    $M=M_{\mathfrak {w}}^{\mathfrak {v}}(\varphi )=(a_{ij})_{ij}\,,$
where $a_{ij}$ is the $i$-th coordinate of $\varphi (v_{j})$ with respect to the basis ${\mathfrak {w}}$, is called the describing matrix for $\varphi$ with respect to the bases.
For a matrix $M=(a_{ij})_{ij}\in \operatorname {Mat} _{m\times n}(K)$, the linear mapping $\varphi _{\mathfrak {w}}^{\mathfrak {v}}(M)$ determined by
    $v_{j}\longmapsto \sum _{i=1}^{m}a_{ij}w_{i}$
in the sense of fact, is called the linear mapping determined by the matrix $M$.
# Linear mapping/On finite dimensional space/Rank/Definition

Let $K$ denote a field, let $V$ and $W$ denote $K$-vector spaces, and let
    $\varphi \colon V\longrightarrow W$
denote a $K$-linear mapping. Suppose that $V$ has finite dimension. Then we call
    $\operatorname {rk} \,\varphi :=\dim _{\left(\operatorname {Im} \varphi \right)}\,$
the rank of $\varphi$.