OpenLLM-France/wikimedia huggingface dataset:
# Phoenix/Printable version

The current, editable version of this book is available in Wikibooks, the open-content textbooks collection, at
https://en.wikibooks.org/wiki/Phoenix

# Helper

The Helper (AKA: Wingman) is an extra ship that stays to your side. It fires using a weapon which is 4 times as powerful as Weapon 1 and fires approximately 4 shots per second. You can only have one Helper at a time. Purchasing a Helper while you already have one will result in healing the helper.

# Upgrade

The Upgrade allows you to hold down the fire button, instead of rapidly pressing it. It is best combined with Weapon 5. The Upgrade also upgrades Weapon 1 to double its power.

# Enemy 1

"Enemy 1" is the first enemy you encounter. It appears on levels 1, 2, and 3. It shoots the equivalent of Weapon 1, a 2x2 pixel bullet, straight forward. It has 2 Hit Points.
Phoenix Enemies :
| Enemy | HP | Levels |
| Enemy 1 | 2 | 1, 2, 3 |
| Enemy 2 | 3 | 4, 5, 7, 8, 11, 19 |

# Enemy 2

"Enemy 2" is the second enemy you encounter. It appears on levels 4, 5, and 6, then comes back to introduce Enemy 3 on levels 8 and 11, and finally takes Enemy 5's place on level 19. It shoots the equivalent of Weapon 1, a 2x2 pixel bullet, straight forward. It has 3 Hit Points.
Phoenix Enemies :
| Enemy | HP | Levels |
| Enemy 1 | 2 | 1, 2, 3 |
| Enemy 2 | 3 | 4, 5, 7, 8, 11, 19 |
# Phoenix Wright: Ace Attorney/Characters

| Name | Description |
| Phoenix Wright | He is the protagonist in the story. When the game begins, young Phoenix has only been an attorney for three months. Maya and Larry call him "Nick". He has also been referred to as "porcupine head." |
| Mia Fey | Mia is Phoenix's boss and mentor at Fey & Co. Law Offices. She is highly competent and is well respected. A very capable attorney with brains and beauty, at 27 she's already a rising star in legal circles around the country. |
| Maya Fey | Maya is Mia's little sister. Through a strange set of coincidences, she becomes an assistant to Phoenix. Maya is a massive fan of the Steel Samurai and has a love of food. Maya is friendly and sweet although sometimes she can be a little overzealous. |
| Miles Edgeworth | Edgeworth is Phoenix's rival. He became a prosecutor at the age of 20. He has a profound hatred for crime and criminals. Many rumors surround Edgeworth and his willingness to do anything to achieve a Guilty verdict. Many believe he is a genius, many think he is corrupted. |
| Dick Gumshoe | Gumshoe is absent-minded and can be short-tempered at times. Mostly he is a friendly and helpful character. He has great respect for Miles Edgeworth and has a tendency to interrupt conversations. |
| Larry Butz | Larry is a highly emotional young man. Often swinging from sad to happy in a matter of seconds. Larry has been friends with Phoenix since school and is known to be a troublemaker. Phoenix reminds you, "If something smells, it's usually the Butz." Larry is Phoenix’s first defendant and returns later as a witness. |
| The Judge | The judge is never given a name, however he is present for all of the trials. He is an old man and often needs things spelled out for him in order to understand what is happening in the trial. |
| Will Powers | He is an actor on the popular kids' TV show "The Steel Samurai." He is accused of murder and it is up to Phoenix (with the help of Maya) to try to find Mr. Powers Not Guilty. |
| Manfred von Karma | One of the world's most feared prosecutors. He is Edgeworth's mentor and his family aims at nothing but perfection, and that is what makes Manfred von Karma seem powerful. He likes to mess with people's minds, and he even looks like he controls the judge. This is one prosecutor you don't want to mess with, as he hasn't lost a single case throughout his 40-year career. |
| Lana Skye | She is a star prosecutor who has been accused of murder. Lana admits her guilt to Phoenix right from the start of the case. Proving her innocence becomes hard work when she's working against you. She has a very cold exterior. |
| Ema Skye | She is Lana's little sister. Since Maya leaves to continue her training, Ema becomes your assistant for the final case. She is a little naïve and has her heart set on becoming a Scientific Investigator when she gets older. She is positive that her sister is innocent, and will stand by her no matter what. Ema's scientific reasoning can be very helpful at times. |
# Phoenix/Enemy 1

"Enemy 1" is the first enemy you encounter. It appears on levels 1, 2, and 3. It shoots the equivalent of Weapon 1, a 2x2 pixel bullet, straight forward. It has 2 Hit Points.
Phoenix Enemies :
| Enemy | HP | Levels |
| Enemy 1 | 2 | 1, 2, 3 |
| Enemy 2 | 3 | 4, 5, 7, 8, 11, 19 |
# Phoenix/Enemy 2

"Enemy 2" is the second enemy you encounter. It appears on levels 4, 5, and 6, then comes back to introduce Enemy 3 on levels 8 and 11, and finally takes Enemy 5's place on level 19. It shoots the equivalent of Weapon 1, a 2x2 pixel bullet, straight forward. It has 3 Hit Points.
Phoenix Enemies :
| Enemy | HP | Levels |
| Enemy 1 | 2 | 1, 2, 3 |
| Enemy 2 | 3 | 4, 5, 7, 8, 11, 19 |
# Phoenix/Helper

The Helper (AKA: Wingman) is an extra ship that stays to your side. It fires using a weapon which is 4 times as powerful as Weapon 1 and fires approximately 4 shots per second. You can only have one Helper at a time. Purchasing a Helper while you already have one will result in healing the helper.
# Phoenix/Upgrade

The Upgrade allows you to hold down the fire button, instead of rapidly pressing it. It is best combined with Weapon 5. The Upgrade also upgrades Weapon 1 to double its power.
# Phoenix Wright: Ace Attorney

Phoenix Wright: Ace Attorney (逆転裁判 蘇る逆転, Gyakuten Saiban: Yomigaeru Gyakuten, lit. "Turnabout Trial: Revived Turnabout") is visual novel adventure game and the debut title of the Ace Attorney series of games. It was first released for the Game Boy Advance in 2001 with the title Gyakuten Saiban (逆転裁判, lit. "Turnabout Trial"). It was then remade for a 2005 worldwide release on the Nintendo DS with touchscreen and microphone support, as well as a new episode utilizing the DS's exclusive features that would be used in later games of the series. The Game Boy Advance version was ported to Microsoft Windows in 2005 and to Wii via WiiWare in 2009, with a separate release for Episode 5 via WiiWare in 2010. A mobile game with similar name to the English version was released in 2009, but to date it only has Episode 1. The game was also ported to iOS: Episodes 1-2 in Japan in 2009; the whole game in North America in 2010. The game was released for Nintendo 3DS in 2014 as part of the Phoenix Wright: Ace Attorney Trilogy compilation.
The player controls Phoenix Wright, a rookie attorney who takes on different cases in order to find his clients "Not Guilty" by proving their innocence. To do that, he investigates crime scenes, speaks to people involved in the case, and cross-examines witnesses.

## Before you start

The guide you are about to read was originally written on StrategyWiki, where it is the #1 most popular guide. Since July 3, 2021, it has also been included here at Wikibooks.
Thankfully you don't require any prior legal knowledge to play Phoenix Wright: Ace Attorney. The game makes up its own rules regarding the justice system. Your defendants are Guilty until you can prove otherwise, your cases can't last longer than three days and if you annoy the judge too much by presenting the wrong evidence in a cross examination, he'll find your clients guilty, resulting in a "Game Over", so be sure to save often.
Before starting, it's recommended that you read the Gameplay, Controls, and even the Characters pages.

## Walkthrough

* Episode 1: The First Turnabout
** Day 1 - Trial
* Episode 2: Turnabout Sisters
** Day 1 - Investigation
** Day 2 - Trial
** Day 2 - Investigation
** Day 3 - Trial
* Episode 3: Turnabout Samurai
** Day 1 - Investigation
** Day 2 - Trial
** Day 2 - Investigation
** Day 3 - Trial
** Day 3 - Investigation
** Day 4 - Trial
* Episode 4: Turnabout Goodbyes
** Day 1 - Investigation
** Day 2 - Trial
** Day 2 - Investigation
** Day 3 - Trial
** Day 3 - Investigation
** Day 4 - Trial
* Episode 5: Rise from the Ashes
** Day 1 - Investigation
** Day 2 - Trial Former
** Day 2 - Trial Latter
** Day 2 - Investigation
** Day 3 - Trial Former
** Day 3 - Trial Latter
** Day 3 - Investigation
** Day 4 - Trial Former
** Day 4 - Trial Latter
** Day 4 - Trial Latter 2

## External links

* Phoenix Wright: Ace Attorney on Ace Attorney Wiki
# Phoenix Wright: Ace Attorney/Episode 1: The First Turnabout

Episode 1 opens with the murder of a young woman. As the murderer stands over the victim's body holding the murder weapon, you discover that he has a plan. He will pin the murder on someone else.

## Case Information

* Time of Crime: July 31st, 4:00 PM
* Location: Cindy's Apartment
* Defendant: Larry Butz
* Victim: Cindy Stone
* Cause of death: Blood loss due to blunt force trauma to the back of her head.
* Murder weapon: A statue of "The Thinker"
* Defense Attorney: Phoenix Wright
* Prosecution Lawyer: Winston Payne

## Characters
### Defense Attorney

Phoenix Wright
This is Phoenix's very first case as a defense attorney. He will be defending his friend for the murder of his girlfriend, guided by his mentor, Mia Fey.

### Defendant

Larry Butz
Larry is a highly emotional young man, often swinging from sad to happy in a matter of seconds. A friend of Phoenix Wright and defendant in this case.

### Victim

Cindy Stone
A 22-year-old model. She lived by herself in an apartment and had been dating Larry.

### Prosecution Lawyer

Winston Payne
A prosecutor who used to be called "The Rookie Killer," but has since fallen from grace. You only face him in this first case.

### Witness

Frank Sahwit
A newspaper salesman that claims to have seen Larry kill his supermodel girlfriend.

### Other Characters

Mia Fey
Phoenix's mentor, who is a defense attorney herself. Mia is highly experienced and sometimes sees things that Phoenix doesn't. She will teach you about the basics of Trial mode in this case.
# Riemannian Geometry/Bundle metrics

Definition (bundle metric):
Let $E\to M$ be a smooth vectur bundle. A bundle metric on $M$ is a family $\langle \cdot ,\cdot \rangle _{p}$ ($p\in M$), where each $\langle \cdot ,\cdot \rangle _{p}$ is a scalar product on $E_{p}$, which satisfies the following smoothness condition: For all $\sigma ,\tau \in \Gamma (E)$, the map
    $p\mapsto \langle \sigma (p),\tau (p)\rangle _{p}$
is smooth, ie. contained in ${\mathcal {C}}^{\infty }(M)$.
Definition (Riemannian metric):
Let $M$ be a smooth manifold. A Riemannian metric is a bundle metric on the tangent space $TM$.
# Riemannian Geometry/Parametrisation of curves

Definition (regular curve):
Let $(M,g)$ be a Riemannian manifold. A curve $\gamma :I\to M$ is called regular if and only if for all $t\in {\overset {\circ }{I}}$, we have
    $\gamma '(t)\neq 0$.
Proposition (existence of parametrisation by arc-length of regular curves):
Let $\gamma :I\to \mathbb {R} ^{n}$ be a regular, continuously differentiable curve, where $I=(a,b)\subseteq \mathbb {R}$ is an open, connected interval. Then there exists a different open, connected interval $J=(c,d)\subseteq \mathbb {R}$ and a continuously differentiable bijective function $\rho :J\to I$, such that
    $\forall t\in J:\|(\gamma \circ \rho )'(t)\|=1$.
Proof: By the chain rule, we have
    $(\gamma \circ \rho )'(t)=\gamma '(\rho (t))\rho '(t)$
for all $t\in J$. Hence, the equation $\|(\gamma \circ \rho )'(t)\|=1$ becomes equivalent to
    $|\rho '(t)|={\frac {1}{\|\gamma '(\rho (t))\|}}$,
and the existence of a solution to the latter equation implies the existence of a solution to the former. Moreover, it suffices to solve
    $\rho '(t)={\frac {1}{\|\gamma '(\rho (t))\|}}$,
because the right hand side will always be positive. From Peano's theorem, we may infer the existence of a $\rho$ satisfying the given identity on a neighbourhood of $0$, where we impose the initial condition $\rho (0)=t_{0}$, where $t_{0}\in J$ is arbitrary. Then we may extend the solution to the maximum interval, $\Box$
Proposition (existence of regular modification):
Let $\gamma :[0,1]\to \mathbb {R} ^{n}$ be a curve which is twice continuously differentiable. Then there exists a modified curve ${\tilde {\gamma }}:[0,c]\to \mathbb {R} ^{n}$, defined on an interval $[0,c]$, where $c>0$ is some positive number, such that
    $\forall t\in [0,c]:\|{\tilde {\gamma }}'(t)\|=1$.
Proof: Define
    $U:=\{t\in [0,1]|\gamma '(t)\neq 0\}=(\gamma ')^{-1}(\mathbb {R} ^{n}\setminus \{0\})$;
by continuity of $\gamma '$, this is an open subset of $[0,1]$. It decomposes into at most countably many connected components
    $\bigcup _{n\in \mathbb {N} }U_{n}$, where $U_{n}=(a_{n},b_{n})$ for all $n\in \mathbb {N}$;
when there are only finitely many connected components, say $N$ many, we will set $a_{n}=b_{n}=1$ for $n>N$ by convention.
Now fix an $n$ such that $a_{n}<b_{n}$. We would like to modify $\gamma |_{(a_{n},b_{n})}$ such that for all points $t$ in the domain of the modification (whatever that may be), the absolute value of the derivative of the modification equals $1$. By induction on $n$, we assume that we have already found a modification ${\tilde {\gamma }}_{n-1}:[0,c_{n}]\to \mathbb {R} ^{n}$ that traverses $\Box$
Definition (parametrisation by arc-length):
Proposition (characterisation of parametrisation by arc-length):
# Rinconada/Common phrases

| English | Rinconada | Pseudo pronunciation |
| hello | kumusta | koo-mooss-TAH |
| how are you? | kumusta ka? | koo-mooss-TAH kah? |
| thank you | Dios mabalos | JAWSS MAH-bah-lawss |
| you're welcome | Ədang ono man. | uh-DAHNG aw-NAW mahn |
| yes | amo | ah-MAW |
| no | diri | DEE-ree |
| I am fine | maray man ako | mahr-RIGH mahn ah-KAW |
| what is your name? | ano an pangaran mo? | ah-NAW ahn pah-NGAH-rahn maw? |
| my name is ... | ako si... | ah-KAW see |
| nice to know you | Kaugmahan ko na mamidbidan ka | kah-oog-MAH-hahn kaw nah mah-meed-BEE-dahn kah |
| nice to know you too | Kaugmahan ko man na mamidbidan ka | kah-oog-MAH-hahn kaw mahn nah mah-meed-BEE-dahn kah |
| How much does this cost? | manggurano ini? | mahng-goo-RAH'-naw ee-NEE? |
| Do you speak English? | Nagsasarita ika ka Ingles? | nahg-sah-sah-ree-TAH ee-KAH kah eeng-GLEHSS? |
# Rinconada

Rinconada is an Austronesian language belong to Bikol macrolanguage and is spoken in Rinconada District of Camarines Sur, Philippines. The language retains the proto-Philippine schwa vowel /ə/ that has disappeared in most Philippine languages like Cebuano, Tagalog and even the neighboring Coastal Bikol language.
Table of Contents

## Authors

Please remember that this is a wiki textbook. Feel free to edit it, update it, correct it, and do anything to boost its capabilities to teach those who read this textbook, and/or otherwise increase its teaching potential.
This Rinconada Wikibook has received contributions from the following users (please insert your full name if possible):
* Crystal East

## See also

* Learn Philippine Languages
# Riemann Hypothesis/Preliminary knowledge
## Glossary

Convergence of a series:
Take some complex-valued sequence, $a_{n}$, and let,
    $S_{N}=\sum _{n=1}^{N}a_{n}$
The sequence $S_{N}$ may be referred to as convergent if $S_{N}$ tends towards some finite limit, $L$ as $N$ becomes infinitely large. Specifically, the difference between $S_{N}$ and $L$ becomes arbitrarily small as $N$ becomes arbitrarily large, ie.
    $|S_{N}-L|\to 0$ as $N\to \infty$
Dirichlet series:
A Dirichlet series is an infinite series of the form,
    $\sum _{n=1}^{\infty }a_{n}\exp(-\lambda _{n}s)$
Where $a_{n}$ and $s$ are complex numbers, and $\lambda _{n}$ is some strictly increasing sequence of nonnegative real numbers. Within this book we look at a special case. That is the case of $\lambda _{n}=\log n$, a Dirichlet L-series,
    $\sum _{n=1}^{\infty }a_{n}\exp(-\log(n)s)$
    $=\sum _{n=1}^{\infty }a_{n}n^{-s}=\sum _{n=1}^{\infty }{\frac {a_{n}}{n^{s}}}$
Gamma function:
The Gamma function extends the factorial to all complex numbers bar non-positive integers. It is defined by the improper integral,
    $s!=\Gamma (s+1)=\int _{0}^{\infty }t^{s}e^{-t}\mathrm {d} t$
Satisfying the properties,
    $\Gamma (1)=1$
    $s\Gamma (s)=\Gamma (s+1)$
# Riemannian Geometry

* Bundle metrics
* Parametrisation of curves
* Connections on vector bundles
* Connections on the tangent space
* Riemannian manifolds
* The Levi-Civita connection
* Parallel transport
* Geodesics
* Curvature
# Rinconada/Contents

Welcome to the course dedicated to teaching you one of the Bikol languages of the Philippines spoken in Rinconada district located in the province of Camarines Sur. Once that's done, you're ready to begin your very first Bicolano lesson! Good luck!
# Rinconada/Days of the Week

The names of the days of the week are just borrowed from the Spanish language.
| Lunes | Monday |
| Martes | Tuesday |
| Myerkoles | Wednesday |
| Huwebes | Thursday |
| Byernes | Friday |
| Sabado | Saturday |
| Domingo | Sunday |
# Serer History/Medieval History

Serer medieval history is characterised by resisting Islamization from the 11th century during the Almoravid movement to the 19th century Muslim Marabout movement of the Senegambia. The old Serer paternal dynasties such as the Joof and Faye survived but the old Wagadou maternal dynasty was replaced by the Guelowars in the 14th century.
Along with resisting Islamization, the Serer-Cangin groups also also spent a long time resisting Wolofization.
# Serer History/Preface

This textbook provides a general overview of the history of the Serer people. The Serer people are a West African ethnoreligious group found in Senegal, the Gambia and Mauritania.
We welcome readers' feedback and suggestions for improving this book. If you wish to be a contributing author, simply add your name to the authors and contributors page and add content to this book. Also please fill out the biography section with the sources supporting the claim, using the same format found therein.
# Serial Programming

This book explains different aspects of serial data communication. Serial data communications is the foundation for most forms of data communications used with modern computing devices. The focus of the articles in this book will be around the implementation of RS-232 (aka RS-232C, aka V.24, aka EIA-232D, etc.) based serial data communication and will explore a wide range of implementations and uses for serial data transfer.

## Book Contents

    Authors
    Preface
* General
    Introduction and OSI Network Model
    RS-232 Wiring and Connections
    Typical RS232-Hardware Configuration
* Low-Level serial Interface Hardware
    Programming the 8250 UART
    MAX232 Driver/Receiver Family
* Specific Programming Environments
    Serial Data Communications in DOS
    TAPI communications in Windows
    Serial communications in Linux and Unix
       Unix V7 Serial Programming (ancient)
       termio: System V terminal I/O (improves on V7)
       termios: POSIX terminal I/O (improves on termio)
    Serial communications using Java
* Programming serial Devices
    Hayes-compatible Modems and AT Commands
       AT Commands: & Commands
       AT Commands: A-M
       AT Commands: N-Z
* Serial Programming Applications
    Forming Data Packets
    Error Correction Methods
    Two Way Communication
    Serial Data Networks
    Practical Application Development
    IP over Serial Connections
* Appendix: communications channels that are very similar to RS-232
    RS-485
* Appendix: communications channels that are technically serial but really quite different from RS-232 (these will soon move to a different book)
    Universal Serial Bus (USB)
    Serial ATA

## Resources

See Subject:Computer engineering for other kinds of low-level serial interface hardware that typically have the same high-level programming interface as RS-232 (RS-422, RS-423, RS-449, RS-485, MIL-STD-188, Universal Serial Bus (USB), etc.) and hardware that happens to be serial (Serial ATA, Wifi, Ethernet, etc), although it usually uses a very different high-level protocol.

### Related Books

* Communication Systems
* Embedded Systems
* Embedded Control Systems Design
* Robotics (Networks)

### External Links to Resources

* ACCESS.bus
* Serial Peripheral Interface Bus
* Beyond Logic Serial Interfacing Articles
* Serial Port Testing with C
* Tronisoft's Printable ASCII Serial Port Crib Sheets
* Example of asynchronous data
# RCA Open Source Application: ROSA Manual/Limitations of the Open Source Version

* Introduction
* Limitations of ROSA
* RCA Modeling
** Cost Objects in an RCA Model
** Planning Outputs and Primary Costs
** Relationships in an RCA Model
** Storyboard of the Get Well Manufacturing Model
* Demonstration of the Base Model
** Step 1: Discover RCA
*** Analyze Rates
*** Analyze Resource Pools
*** Analyze Product Cost
** Step 2: Play with the RCA Model
*** Maintain Resource Pools
*** Maintain Products
*** Maintain Primary Cost
*** Maintain Consumptions
*** Maintain Capacity
*** Update Rates
* Unit 5 - Populating Your Own RCA Database
** Step 3: Build an RCA Model
*** Import Master Data and Values
*** Importing of Resource Pool & Business Process Master Data from a source file
*** Importing of Product Master Data from a source file
*** Importing of Primary Costs & Consumption Quantities from a source file
*** Importing of Capacity Quantities from a source file
*** Final Step
* Appendix A. Palo Installation Guide

### UNIT 2 - LIMITATIONS OF ROSA

Objectives of Unit 2 After completing this unit, you should be able to:
* Identify four ROSA model limitations
There is certain cost modeling limitations inherent in the ROSA application. These limitations are specific to Version 1.0 of the ROSA application and should not be viewed as universal or when considering other customized ROSA model applications.
No ‘Actual’ Costs: ROSA currently supports only the construction of an RCA model using planned information. Thus, the processing of monthly actual information and comparing it with a plan or target amount is not supported. The planning aspect allows for the definition of consumption relationships with operational resource quantities, valuing the resource quantities with dollars, and calculating product and service costs.
Excess/idle Capacity: There is a limited ability to isolate excess/idle capacity in the application. The application currently deals only with planned information and is therefore not able to provide information on actual excess/idle capacity. The planned cost rate calculation in ROSA does not distinguish between fixed capacity provision costs and fixed capacity usage costs. Planned excess/idle capacity costs are therefore slightly over stated.
Model Size Limitation: The ROSA model was designed for optimum use for businesses with limited size RCA applications. However, the underlying database and technology used in this model is extremely scalable.
No Profitability Reporting: ROSA Version 1.0 is solely for the purposes of cost modeling. Customer or product revenue is not available in the model; therefore, reports on customer or product profitability is not provided.