OpenLLM-France/wikimedia huggingface dataset:
# Eventmath/Meetups/Summer 2022 workshops
## Summer 2022 Eventmath workshops
### Description

Welcome! Eventmath is a new wiki for math lesson plans based on current events, powered by a community of math, statistics, and quantitative literacy educators — that's you! Thanks to support from the Wikimedia Foundation, all Eventmath resources are available for free, permanently.
Each of the summer 2022 workshops is 90 minutes, held over Zoom, and run by Eventmath creators Greg Stanton and Brendan Sullivan. Each is a standalone workshop, so no prior experience is needed for any of them.
If you'd like to attend more than one workshop, we would love that! That means you could potentially help newcomers, add to what you started in previous workshops, and get more feedback. The first 20 minutes of each workshop will contain the same introductory presentation, so if you'd like to attend more than one session, feel free to skip that part. You would need to register separately for each workshop.

### Activities

Each attendee will publish an early draft of a lesson plan; to make this quick and easy, we'll provide a list of lesson plan ideas to those who register. A more comprehensive outline of activities is below.
* Learn what Eventmath is and how it works.
* Publish a starter lesson plan based on a news article or social media post.
* Share feedback with a partner, if you wish.
* Create a contributor profile for yourself, if you like.
* Ask questions and provide feedback about Eventmath.
Our mission is to help learners use math as a tool for understanding the world. By registering for a workshop listed below, you will be one of the pioneers that makes this project a success!

## Registration links

Pick one of the dates below, and click the corresponding link to register! We'll follow up with you by email with details about the event. Also, by filling out any of the forms, you'll ensure that you're notified of any future Eventmath workshops, office hours, or edit-a-thons.
* Summer 2022 Eventmath Workshop 1 (Wednesday, August 17, 7:00 p.m.–8:30 p.m. Eastern Time)
* Summer 2022 Eventmath Workshop 2 (Thursday, August 18, 2:30 p.m.–4:00 p.m. Eastern Time)
* Summer 2022 Eventmath Workshop 3 (Friday, August 19, 10:30 a.m.–noon Eastern Time)
In case you need to compare Eastern Time to your local time zone, here's the current time in Eastern Time.

## Announcements

Check back here for any announcements. Any important announcements will also be communicated by email to those who register.

## Outcomes

We'll post outcomes from each workshop once they're all completed!
# Eventmath/Participant list entry instructions
## How to join the Eventmath participants list!

If you ​reached this page after clicking "Join" on the Eventmath Participants page, here's what you'll do next.
* Leave the Subject line blank in the editor below.
* Replace each field with your information (e.g. replace "Name" with your name).
* Leave markup in place (e.g. the three equals signs surrounding "Name" create a level-3 heading).
Note: If you like, replace "Name" with a pseudonym, like a username. To omit any of the other information, you can delete the associated line in the wikitext. For example, to remove Twitter information from your entry, replace
with
# Eventmath/logo

Hi there! You can learn about the Eventmath logo on its description page. The purpose of this page is to include the logo in the Eventmath media assets category, so that all Eventmath media assets can easily be found in one place.
# Evidence-based assessment/12-Step Go-Bag

HGAPS is finding new ways to make psychological science conferences more accessible!
Here are examples from APA 2022 and the JCCAP Future Directions Forum. Coming soon... ABCT! ~ More at HGAPS.org ~
Dear clinician,
This is a starter kit.

## Prediction

Add a short description
<<Add a table that includes disorder and single recommended measure>>

## Prescription

Add a short description
<<Add a table that includes all disorders and single diagnostic interview>>

## Process

Add a short description
<<Add a table that includes all disorders and single recommended measure>>
# Digital Media Concepts/Custom Built Computer/Storage (HDD/SSD)

Storage is a type of component that stores data onto your system. There are types of storage, there's a Hard Drive (HDD) and a Solid State Drive (SSD). A hard drive stores data on a stack of disks that spin extremely fast speeds, from 5400, 7200 10,000 up to 15,000 RPM that can be accessed anywhere from the drive. Hard drives are older and slower than a Solid State Drive but are cheaper at high capacity. Solid State Drives are more modern and are the fastest type of storage today. They use "flash storage" to store data onto the drive and use semiconductors to store code instead of using a disk that the hard drive uses. They are more quieter than a hard drive because of the constant disk movement sound that they produce. SSD's are up to 4x faster than hard drives but are more expensive at high capacity.
# Digital Media Concepts/Cyberware

In science fiction, especially the cyberpunk genre, cyberware (or cybernetics) is a term referring to mechanical components surgically grafted onto the human’s body that interface with the brain or central nervous system. They are commonly used to enhance physical and mental abilities or allow a person to interact with a machine - typically a computer - without using their hands. In the real world, the technology is relatively recent.
Currently, scientists focus on two aspects: brain-machine interfaces and prosthetic.

## Brain-Machine Interface

In works of fiction such as William Gibson’s Neuromancer, the tabletop RPGs Shadowrun and Cyberpunk, a datajack or another piece of cyberware/device with similar functions allow an individual to broadcast their consciousness into an immersive simulated reality (or cyberspace) or use a machine via thoughts alone. The installation of a datajack is difficult but necessary. Without it acting as a translator, communication between mind and computer would be impossible because the information presented by human thoughts are incomprehensible to the computer.
As of the present, it has been proven that it’s possible to interact with a machine using the mind. Notable examples included a monkey successfully feeding itself with a robotic arm at the University of Pittsburgh School of Medicine simply by thinking in 2008. 10 years later, people with paralysis were able to write text messages and emails, play a virtual piano and other host of daily activities on a tablet when equipped with the BrainGate brain implant.
Full-brain emulation, such as the brain-scan technology in the video-game SOMA, is currently unfeasible. In 2013, it took 40 minutes for the K computer to process a single second of the brain processing time.. Experts estimate that computers as powerful as the human brain may come to be by 2025.

## Prosthetics

In cyberware, prosthetics are modernized in order to better mimic the natural function and movement of an organic limb, incorporating the uses of microprocessors to further bridge the gap between man and machine. To this end, procedure such as the Agonist-antagonist Myoneural Interface (AMI) has been created and conducted. As a result, Jim Ewing, who lost his leg in a climbing accident at Cayman Islands, gained a synthetic substitute which he could feel and move around as if it was a part of his body.
Cyberware-prostheses are also used to replace lost senses (cochlear implant), improve the failing body (pacemaker), and possibly create new sensations. For example, Neil Harbisson, the world's first legally-recognized cyborg artist who was born with Achromatopsia, has an antenna implanted in his skull which he uses to feel and hear colors as vibrations. Moon Ribas, a fellow cyborg artist and co-founder of the Cyborg Foundation alongside Harbisson, has online seismic sensors implanted in her elbows which allows her to feel earthquakes all over the world as vibrations regardless of her current location.
# DJ SCREW

Robert Earl Davis Jr. (July 20 1971-November 16 2000) mostly known a DJ Screw was an American hip-hop DJ based in Smithville, Texas and is the creator of the now-famous chopped and screwed technique. He has influence the hip-hop community in Houston and was the leader of the screwed up click. Robert released over 200 mixtapes in his lifetime; becoming an icon in his regional level until his overdose of codeine in 2000. His impact on hip-hop music can be still felt to this day.

### Early Life

Robert Earl Davis Jr was born July 20, 1971 in Smithville, Texas. His father, Robert Sr was a long-haul truck driver and his mother Ida May Deary would move Robert Jr back and forth from Los Angeles and Houston in his early life. Robert seeing the hit movie Breakin in 1984 would inspire him to go into music. His musical interest shifted as he took his mother B.B King and Johnnie Taylor records and scratched them on the turntable the ways DJs did, slowing the spinning disc and then allowing it to speed back up, playing with sound. Robert began to buy records of his own and would spin with his friend Trey Adkins, who would rap. Davis had a jambox and he connected with two turntables to it and made a fader out of the radio tuner so he could DJ. If he didn’t like a record, he would deface it with a screw. One day Adkins asked him “who do you think you are, DJ Screw?’’ The named stuck ever since, and Davis give Adkins the name shorty Mac.

### Career

Davis began DJing at the age of 12 in 1983, but started his trademark slowed-down mixes in 1990 and started making impacts throughout the nineties. His mixes became more and more popular as time moved on. At one point, customers had increasingly requested his mixes over personalized mix. He would form the coalition of emcees called Screwed up click. He would started own his own business and opened a shop up on 7717 Cullen Blvd in Houston, Texas called screwed up records and tapes. The store would sell merchandise and mixtapes.

### Death

On November 16, 2000 Davis was found dead inside his Houston recording studio in the 8100 block of commerce park Drive. The corners discovered his cause of death was a codeine overdose. He died at the age of 29 and was buried in hometown Smithville.
# Flexible retail trade
## Maximum effect retailing (2004 year)

During many centuries a skillful seller was a witty man or woman which was at his or her store and was proposing a wares to a customer. With an electronic progress we have a chance to be more efficient and flexible. This progress moves a part of functions of a seller to an electronic devices like EPL (Electronic Price Labels) and to a special effects which help to attract a buyer.
EPL helps to make retailing business more flexible and cut costs on peripherals. And the main is what with EPL any shop could trade the goods like on stock exchange. Retail Expert will be like a stock broker in operation room who is making decisions about the prices depending from demand and supply and market conditions.

## EPL (Electronic Price Labels)

It is the small LCD panels which are injected to a trading shelves, where a buyer will see the prices, sizes in stock and additional information(how to use, wash, quality and etc.).

## Links

* http://www.elabelsys.com/overview.htm
# Flexibility training

Flexibility training refers to developing a wide range of movement in a joint or series of joints that is attainable in a momentary effort with the help of a partner or a piece of equipment. Human flexibility is not the same in all joints. Thus, some easily perform longitudinal splits but are very hard in transversal ones. Flexibility in some joints can be increased to a certain degree by stretching.
Flexibility training has long been underestimated and perhaps overlooked by health-care professionals. Quality of life is considerably enhanced by improving and maintaining a good range of motion in the joints.

## Other websites

* Fitness training for children
* Flexibility Training Section
# Flexible delivery methods and achievement of learning outcomes in psychology
## Overview

Debate exists amongst teachers, students, and broader society about the merits and demerits of technology-enhanced flexible approaches to delivery mode in higher education - or, more simply, the whether attendance (bums on seats) at lectures and tutorials on campus matters in achievement of learning outcomes.

## Psychology studies

A small sample (N = ?) from Victoria University (Australia) psychology students found that web-based lecture technology allowed students to learn in different ways - and that different patterns of use did not lead to differences in achievement of learning outcomes.
University of Queensland (UQ) found a significant partial correlation of .17 (or d = .34) between attendance and self-report academic grade.

## Meta-meta-analysis

Hattie’s Visible Learning meta-meta-analysis finds d ~ .5 for technology-enhanced learning, but there are many more powerful predictors of learning.

## Does attendance matter?

The attendance variable may be something of a red herring during an educational culture shift as staff who were trained used using offline 20th century learning methods struggle to adapt to make effective use of 21st century technology-enhanced learning methods.

## Possible UC study

As issues about the relative merits/demerits of flexible delivery vs. on-campus attendance remain debated and unclear, further research would be helpful. In the context of curriculum review of the undergraduate psychology course at the University of Canberra, there is potential to investigate and better understand how flexible learning and other delivery modes may be used to enhance student learning.
# Flat function/exp -1 by x/Taylor series/Example

We consider the function
    $f\colon \mathbb {R} \longrightarrow \mathbb {R} ,x\longmapsto f(x),$
given by
    $f(x):={\begin{cases}0,\,{\text{ if }}x\leq 0\,,\\e^{-{\frac {1}{x}}},\,{\text{ if }}x>0\,.\end{cases}}\,$
We claim that this function is infinitely often differentiable, which is only in $0$ not directly clear. We first show, by induction, that all derivatives of $e^{-{\frac {1}{x}}}$ have the form $p{\left({\frac {1}{x}}\right)}e^{-{\frac {1}{x}}}$ with certain polynomials $p\in \mathbb {R} [Z]$, and that therefore the limit for $x\rightarrow 0,\,x>0$ equals $0$ (see exercise and exercise). Therefore, the limit exists for all derivatives and is $0$. So all derivatives in $0$ have value $0$, and therefore the Taylor series in $0$ is just the zero series. However, the Function $f$ is in no neighborhood of $0$ the zero function, since $e^{-{\frac {1}{x}}}>0$.
# Eigenvalues/Endomorphism/Matrix/Fact/Proof

This follows directly from fact, using the diagram
    ${\begin{matrix}V&{\stackrel {\varphi }{\longrightarrow }}&V&\\\!\!\!\!\!\!\!\!\!\!\!\!\!\psi _{\mathfrak {u}}^{-1}\downarrow &&\downarrow \!\psi _{\mathfrak {u}}^{-1}\!\!\!\!\!&\\K^{n}&{\stackrel {M_{\mathfrak {u}}^{\mathfrak {u}}(\varphi )}{\longrightarrow }}&K^{n}\,.&\!\!\!\!\!\\\end{matrix}}$
# Eigenvalues and eigenspaces/-4 6 6 0 2 0 -3 3 5/Exercise

Let
    $A={\begin{pmatrix}-4&6&6\\0&2&0\\-3&3&5\end{pmatrix}}\in \operatorname {Mat} _{3\times 3}(\mathbb {R} )\,.$
Compute:
* the eigenvalues of $A$;
* the corresponding eigenspaces;
* the geometric and algebraic multiplicities of each eigenvalue;
* a matrix $C\in \operatorname {Mat} _{3\times 3}(\mathbb {R} )$ such that $C^{-1}AC$ is a diagonal matrix.
# Eigenvalues/Endomorphism/Under Isomorphism/Fact/Proof

(1). Let
$v\in V$ be an eigenvector of $\varphi$ for the eigenvalue $a$. Set
    $w:=f(v)\,.$
Then
    $\psi (w)=(f\circ \varphi \circ f^{-1})(f(v))=(f\circ \varphi )(v)=f(\varphi (v))=f(av)=af(v)=aw\,.$
The reverse statement holds in the same way. (2) and (3) follow directly from (1).
# Eigenvalues and eigenvectors/Endomorphism/Section
## Lemma

Let
    $\varphi \colon V\longrightarrow V$
denote an endomorphism on a $K$-vector space $V$, and let
    $f\colon V\longrightarrow W$
denote an isomorphism of $K$-vector spaces. Set
    $\psi =f\circ \varphi \circ f^{-1}\,.$
* A vector $v\in V$ is an eigenvector of $\varphi$ for the eigenvalue $a\in K$ if and only if $f(v)$ is an eigenvector of $\psi$ for the eigenvalue $a$.
* $\varphi$ and $\psi$ have the same eigenvalues.
* The mapping $f$ induces for every $a\in K$ an isomorphism
    $f\colon \operatorname {Eig} _{a}{\left(\varphi \right)}\longrightarrow \operatorname {Eig} _{a}{\left(\psi \right)}.$

### Proof

(1). Let
$v\in V$ be an eigenvector of $\varphi$ for the eigenvalue $a$. Set
    $w:=f(v)\,.$
Then
    $\psi (w)=(f\circ \varphi \circ f^{-1})(f(v))=(f\circ \varphi )(v)=f(\varphi (v))=f(av)=af(v)=aw\,.$
The reverse statement holds in the same way. (2) and (3) follow directly from (1).
$\Box$
If we have an endomorphism on a finite-dimensional vector space, which is described by the matrix $M$ with respect to a given basis, then the eigenvalues and the eigenvectors correspond to each other. Then eigenvector of the matrix is the Coordinate tuple of the corresponding eigenvector with respect to the basis. The eigenvalues do not depend on the chosen basis, but the eigenvectors do.

## Corollary

Let $\varphi \colon V\rightarrow V$ be an endomorphism on the finite-dimensional $K$-vector space $V$, and let ${\mathfrak {u}}=u_{1},\ldots ,u_{n}$ denote a basis of $V$. Let $M=M_{\mathfrak {u}}^{\mathfrak {u}}$ be the describing matrix of $\varphi$ with respect to the basis. Then $v\in V$ is an eigenvector of $\varphi$ for the eigenvalue $a$ if and only if the coordinate tuple
$v$
$M$
$a$

### Proof

This follows directly from fact, using the diagram
    ${\begin{matrix}V&{\stackrel {\varphi }{\longrightarrow }}&V&\\\!\!\!\!\!\!\!\!\!\!\!\!\!\psi _{\mathfrak {u}}^{-1}\downarrow &&\downarrow \!\psi _{\mathfrak {u}}^{-1}\!\!\!\!\!&\\K^{n}&{\stackrel {M_{\mathfrak {u}}^{\mathfrak {u}}(\varphi )}{\longrightarrow }}&K^{n}\,.&\!\!\!\!\!\\\end{matrix}}$
$\Box$

## Corollary

Let $M$ be an $n\times n$-matrix over a field $K$, and let $B$ denote an invertible $n\times n$-matrix. Let $a\in K$. Then an $n$-tuple ${\begin{pmatrix}x_{1}\\\vdots \\x_{n}\end{pmatrix}}$ is an eigenvector of $M$ for the eigenvalue $a$ if and only if
    ${\begin{pmatrix}x'_{1}\\\vdots \\x'_{n}\end{pmatrix}}=B{\begin{pmatrix}x_{1}\\\vdots \\x_{n}\end{pmatrix}}\,$
is an eigenvector of the matrix $BMB^{-1}$ for the eigenvalue $a$. In particular, $M$ and $BMB^{-1}$

### Proof

This follows from fact.
$\Box$
# Eigenvalues/Endomorphism/Under Isomorphism/Fact

Let
    $\varphi \colon V\longrightarrow V$
denote an endomorphism on a $K$-vector space $V$, and let
    $f\colon V\longrightarrow W$
denote an isomorphism of $K$-vector spaces. Set
    $\psi =f\circ \varphi \circ f^{-1}\,.$
* A vector $v\in V$ is an eigenvector of $\varphi$ for the eigenvalue $a\in K$ if and only if $f(v)$ is an eigenvector of $\psi$ for the eigenvalue $a$.
* $\varphi$ and $\psi$ have the same eigenvalues.
* The mapping $f$ induces for every $a\in K$ an isomorphism
    $f\colon \operatorname {Eig} _{a}{\left(\varphi \right)}\longrightarrow \operatorname {Eig} _{a}{\left(\psi \right)}.$
# Eigenvalues and eigenspaces/-5 0 7 6 2 -6 -4 0 6/Exercise

Let
    $A={\begin{pmatrix}-5&0&7\\6&2&-6\\-4&0&6\end{pmatrix}}\in \operatorname {Mat} _{3\times 3}(\mathbb {R} )\,.$
Compute:
* the eigenvalues of $A$;
* the corresponding eigenspaces;
* the geometric and algebraic multiplicities of each eigenvalue;
* a matrix $C\in \operatorname {Mat} _{3\times 3}(\mathbb {R} )$ such that $C^{-1}AC$ is a diagonal matrix.
# English-Chinese/Damage to the eyes

Damage to the eyes, known as diabetic retinopathy, is caused by damage to the blood vessels in the retina of the eye, and can result in gradual vision loss and eventual blindness.
被称为糖尿病性视网膜病变的眼睛损伤是由眼睛视网膜中的血管损伤引起的，并且可导致视力逐渐丧失并最终导致失明。
# English-Chinese/Damage to the kidneys

Damage to the kidneys, known as diabetic nephropathy, can lead to tissue scarring, urine protein loss, and eventually chronic kidney disease, sometimes requiring dialysis or kidney transplantation.
肾脏受损，称为糖尿病肾病，可导致组织瘢痕形成，尿蛋白丢失，最终导致慢性肾病，有时需要透析或肾移植。
# English-Chinese/Damage to the nerves of the body, known as diabetic neuropathy

Damage to the nerves of the body, known as diabetic neuropathy, is the most common complication of diabetes. The symptoms can include numbness, tingling, pain, and altered pain sensation, which can lead to damage to the skin.
身体神经受损，称为糖尿病神经病变，是糖尿病最常见的并发症。症状可能包括麻木，刺痛，疼痛和改变的疼痛感，这可能导致皮肤损伤。
# English-Chinese/Seeds may elicit allergic reaction

Also seeds, including sesame seeds and poppy seeds, contain oils in which protein is present, which may elicit an allergic reaction.
此外，包括芝麻籽和罂粟籽在内的种子含有其中存在蛋白质的油，其可引起过敏反应。
# English-Chinese/Selection for these traits by farmers might not have been deliberately intended, but simply have occurred because these traits made gathering the seeds easier

Selection for these traits by farmers might not have been deliberately intended, but simply have occurred because these traits made gathering the seeds easier; nevertheless such 'incidental' selection was an important part of crop domestication.
农民对这些特性的选择可能不是故意的，而是因为这些特征使得种子更容易收集; 然而，这种“偶然”选择是作物培育的重要组成部分。
# English-Chinese/Sesame

Sesame is a flowering plant. It is widely cultivated in tropical regions around the world. Its seeds are edible. The world produced 6.2 million metric tonnes of sesame seeds in 2014, with Tanzania, India, and Sudan as the largest producers.
芝麻 是 一种 开花植物。它 在 世界各地的 热带地区 广泛 种植。它的 种子 可食用。 2014年 全球 生产 620万 公吨 芝麻籽，其中 Tanzania，India 和 Sudan 是 最大的 生产国。
# English-Chinese/Seedless bananas and pineapples

Commercial cultivars of bananas and pineapples are examples of seedless fruits.
香蕉和菠萝的商业栽培品种是无籽水果的例子。
# English-Chinese/Sensation (psychology)

Sensation is the body's detection of external or internal stimulation (e.g., eyes detecting light waves, ears detecting sound waves). Perception utilizes the brain to make sense of the stimulation (e.g., seeing a chair, hearing a guitar).
感受 是 身体 对 外部 或 内部 刺激的 检测（例如，眼睛 检测 光波，耳朵 检测 声波）。感受 利用 大脑 来 理解 刺激（例如，看 椅子，听 guitar）。
# English-Chinese/Sedentary lifestyle is often sitting or lying down

A person living a sedentary lifestyle is often sitting or lying down while engaged in an activity like reading, socializing, watching television, playing video games, or using a mobile phone/computer for much of the day.
生活在久坐不动的生活中的人经常坐着或躺着从事诸如阅读，社交，看电视，玩视频游戏或者在一天中的大部分时间使用移动电话/计算机的活动。
# English-Chinese/Sedimentary rock

Sedimentary rocks are rocks formed from sediment. They are deposited over time, and often show layers which can be seen in cliffs. Other types of rock are igneous rock and metamorphic rock.
沉积岩是由沉积物形成的岩石。它们随着时间的推移而沉积，并且经常显示出可以在悬崖中看到的叠层。其他类型的岩石是火成岩和变质岩。
# English-Chinese/Serious long-term complications of diabetes include cardiovascular disease, stroke, chronic kidney disease, foot ulcers, and damage to the eyes

Serious long-term complications of diabetes include cardiovascular disease, stroke, chronic kidney disease, foot ulcers, and damage to the eyes.
糖尿病的严重长期并发症包括心血管疾病，中风，慢性肾病，足部溃疡和眼睛损伤。
# English-Chinese/Seed

A seed is the part of a seed plant which can grow into a new plant. It is a reproductive structure which disperses, and can survive for some time. A typical seed includes three basic parts: (1) an embryo, (2) a supply of nutrients for the embryo, and (3) a seed coat.
种子 是 可以 长成 新植物的 种子植物的 一部分。它是 一种 分散的 生殖结构，可以 存活 一段时间。一个 典型的 种子 包括 三个 基本部分：（1）胚胎，（2）供应胚胎的 营养物，和（3）种皮。
# English-Chinese/Seedlessness is an important feature of some fruits of commerce

Seedlessness is an important feature of some fruits of commerce.
无籽是一些商业水果的重要特征。