OpenLLM-France/wikimedia huggingface dataset:
# RapidSMS Developers Guide/Personal Repository

As mentioned in Code Structure, our main place of work will be a new folder.
Start by creating this folder:
This folder will need to follow some guidance. It will be your RapidSMS home. From now, unless specified, we always consider to be inside this folder and it will be called your repository.

## local.ini file

local.ini file is the main rapidsms configuration file. It includes rapidsms-specific config, apps-specific config and backend-specific config. It is actually overwriting the default rapidsms.ini file from the core.
The Django configuration is not directly accessible as it is stored inside rapidsms core.
Create a file named local.ini and add the following content:
the required [sections] are rapidsms and database. apps= is a comma separated list of all the rapidsms apps you want to use. The above list will allow you to test the system via the web interface. backends= is a comma separated list of the backends to start. A backend is a module that handles incoming/outgoing message. Most popular is gsm backend (also called pygsm) which sends/receives messages via a physically connected GSM modem. In the above example, we use the http backend which allows you to fake the behavior of a modem to test incoming/outgoing message.
In RapidSMS, you can configure apps (and backends) from the local.ini file by creating a section for it.
The [http] section configures the http backend. the [httptester] section configures the httptester app. Use the same host and port for both httptester and http for the HTTP Tester App to work.

## apps folder

RapidSMS expects an apps folder inside.

## __init__.py

Since both your repository are included in PYTHON_PATH, they are considered Python modules. You thus need to create an empty __init__.py file inside both to mark them as modules.

## manage.py / rapidsms script

Every Django app includes a manage.py script which gives access to Django-related operations: creating database, etc. RapidSMS requires a modified version of that script to launch the router.
Create a file named rapidsms with the following content:
Make sure it has execution rights.

## Linking third-parties apps

In local.ini file, we requested several apps to be started. RapidSMS expects those apps to be located in your apps/ subfolder, just like any regular app.
Create symlinks as follow to include them in your repository:

## Database

RapidSMS, like Django is database driven.

### Creating the database

From the local.ini file, you specified database connection information. There, just like with Django, you can select different engines (MySQL, SQLite, etc).
Once configured, use the syncdb command of the rapidsms script:
This command will create the database schema of all the apps named in local.ini, according to the Django/Models convention. If this command fails with a message about a parser error, modify your local.ini files so that you remove the leading spaces/tabs in the lines that start without a bracket.
← Installation · Running RapidSMS →
# RapidSMS Developers Guide/Running RapidSMS

Once you have completed the creation of your Personal Repository, running RapidSMS is easy.

## Tweak your local.ini file

As explained before, local.ini is the RapidSMS configuration file.
Edit it to change the behavior of RapidSMS and ensure it will run:
* change the order of items in apps= as this is the order in which every message is passed to every apps.
* change the list of backends in backends=. Router will fail if you name gsm backend but have no modem attached for example.
* verify the list of apps and their dependencies. httptester for example requires webapp.
* make sure you are sending the logs to a file as looking at the logs is the main troubleshooting method.

## Start the router

RapidSMS router is the main component of RapidSMS. Its process will start all the configured backends and apps.
Backends will then start to loop over their resources and send Message objects to the router as those are received.
When a message is received, the router will call each app for them to handle it.
Start the router:
The router outputs messages depending on the configuration of the log level. The same output is written to the log file, should this one be configured.

## Start the web server

The web-server (Django's) is optional but most of the time is wanted. It ensures that apps with a web interface are accessible, such as the Django admin and the Message logger.
Start the web server:
Replace IP with your local IP to which restrict access to that webserver and the port on which it will respond to requests.
By default (if you omit IP and PORT), rapidsms will use 127.0.0.1:8000'.
If you want to use default HTTP port on all interfaces, use:
Note that you need to have super user privileges to use ports below 1024.
← Personal Repository · Creating a RapidSMS App →
# RapidSMS Developers Guide/SMS & the Keyworder

It’s rapidsms message parsing library for the message resaved from route,. to use it you shod import the library from rapidsms library as:
then create an instant from it :
the Keyworder class have two important behavior; prefix, regexp the prefix behavior use to parsing the first word user sends to guide the execution path like switch statement
when user send message and it start with ‘help’ the interpreter will execute the code come after; the same way you call block. After satisfy the prefix we should define the expected format for the message resaved to deter main which function to call and it done by:
for example:
mean after prefix handle if the string contains the exact format it will call the function on the same block which contain 5 parameter 4 word and one number on the same order For more information about regular excretion visit python document
← Models · Git and the Community →
# RattleCAD User Manual/Download rattleCAD

ratlleCAD is hosted on sourceforge.net.
You can download rattleCAD here:
* rattleCAD Project at sourceforge.net
* rattleCAD Version 3.4
# RattleCAD User Manual

rattleCAD is a software for designing bicycles.
rattleCAD is free and a openSource software project. rattleCAD supports bespoked bicycle frame builders with a fully parametric bicycle model inside. rattleCAD guides you through the design process by configure the base geometry before refining the bicycle frame itself. Based on this refinement rattleCAD creates workshop drawings including the main miters of round tubes and settings for different frame jigs. rattleCAD also provides a set of components to build a bicycle mockup and supports different export formats to print and reuse all drawings generated inside rattleCAD. rattleCAD uses XML file format to store project information and SVG file format to represent single components to mockup your bicycle. This components library can be extended to your own needs.
rattleCAD can be downloaded from sourceforge.net. rattleCAD is free software written in tcl/Tk and is therefore available for many operating systems, including but not limited to Microsoft Windows, Apple Mac OSX and Linux.

## Overview

* First Steps
** Download rattleCAD
** Architecture
** Install and Configure
* How To
** Idea
** Strategy
* rattleCAD User Interface
** Common
** Menu Bar
** Icon Bar
** Config Panel
** CAD Canvas
** Info
* rattleCAD Features
** Export Contents
*** html
*** pdf
*** ps
*** svg
*** dxf
# RattleCAD User Manual/Export Contents
### html

... exports content of the current project to html. All referenced views are svg-Files or a xml-File in case of the project-File-Content.
# Spanish Grammar/Mood

Grammatical mood is a verb feature used for signaling modality, or expressing an attitude about what is being said. Spanish has three moods: indicative, subjunctive, and imperative. Every instance of a verb, except when in the infinitive, participle, or gerund form, is inflected into one of these three moods.
# Spanish Grammar/Nouns Ending in -ma, -pa, -ta

Many Spanish nouns ending in -ma, -pa, or -ta are masculine despite ending in -a. These nouns are generally Greek in origin. Some examples:
el clima - climate
el tema - theme
el programa - program
el cometa - comet
el planeta - planet
el mapa - map
el papa - pope
There are many exceptions - for example:
la dama - woman
la tapa - lid, top
la dieta - diet
# Spanish Grammar/Nouns ending in -aje

Spanish nouns ending in -aje are almost always masculine in gender. Here are some examples:
el aterrizaje - landing
el viaje - trip, journey
el porcentaje - percentage
el hospedaje - accommodations, lodging
el reportaje - report, article
el lenguaje - language, vocabulary
el reciclaje - recycling
el follaje - foliage
el paisaje - countryside
# Spanish Grammar/Irregular nouns that end in -o

Generally, in Spanish, nouns that end in -o are masculine. There are many exceptions:
nouns ending in -o that are shortened versions of regular feminine nouns:
other exceptions:
# Spanish Grammar/Masculine and feminine endings, guidelines

In Spanish, all nouns are either masculine or feminine. Masculine nouns ultilize the singular article el, and the plural article los. Feminine articles utilize the singular article la and the plural article las.
Nouns ending in -o are usually masculine. Nouns ending in -a are usually feminine.

## Endings
### Masculine Endings

Nouns that end in -o, -ma, -pa, -ta, -l, -n, s, -aje, or an accented vowel are usually male.
| El libro | The book |
| El teléfono | The phone |
| El huevo | The egg |
| El vestido | The dress |
–ma, -pa, or –ta
| El papa | The Pope |
| El sistema | The system |
| El planeta | The planet |
–l, -n, -r, and singular nouns that end in -s
| El arbol | The tree |
| El atún | The tuna |
| El rencor | The resentment |
| El autobus | The bus |
-aje
| El viaje | The trip |
| El porcentaje | The percentage |
| El equipaje | The equipment |
| El personaje | The character |
Ending in an accented vowel
| El colibrí | The hummingbird |
| El bambú | The bamboo |
| El menú | The menu |
| El café | The coffee |
# Spanish Grammar/Nouns Ending in -dad, -tad, -tud

-dad
la ciudad - the city
la sociedad - the society
la verdad - the truth
la comunidad - the community
la oportunidad - the opportunity
-tad
la libertad - the liberty
la dificultad - the difficulty
la facultad - the faculty
# Spanish Grammar/Nouns Ending in -o

Most Spanish nouns that end in -o are masculine in gender - for example:
el médico - doctor
el dedo - finger
There are many exceptions - for example:
la mano - hand
# Spanish Grammar/Introduction

This book is designed to give a thourough and complete overview of Spanish grammar. It can be used to give beginners and overview of the language's grammar, or to help experienced learners review grammar points. It is designed to help those learning Spanish as a foreign language. It is written in American English though it is not designed solely for use by native English speakers.
It is recommended that this book be used as a supplement to a traditional course book, such as the Wikibook, as well as exposure to authentic Spanish language material such as newspapers, books, and television programs.
# Spanish Grammar/Nouns ending in -dad, -tad, -tud, -umbre, -cion, -sion

Nouns with the following endings are almost always feminine:
-dad (la universidad – university)
-tad, (la libertad – liberty)
-tud (la juventud – youth)
-ción (la grabación – recording)
-sión (la compasión – compassion)
-gión (la región – region)
-ez (la honradez – honesty)
-triz (la cicatriz – scar)
-umbre (la certidumbre – certainty)
# Spanish Grammar/Nouns ending in -o, -a

Most Spanish nouns end in -o or -a. Nouns that end in -o are generally masculine. Nouns that end in -a are generally feminine. There are many exceptions.
Some examples:
# Physics Course/Motion/Periodic Motion/Wave
## Water Wave
### Concentric Circles

Concentric circles travels in a direction when there is a cobble drops on the water surface
    $x^{2}+y^{2}=r^{2}$
    $Tan\theta ={\frac {y}{x}}$
Which can be expressed as
    $y(\theta )=rSin\theta$
    $x(\theta )=rCos\theta$

### High Low Wave

Water wave moves in a direction that changes its amplitude sinusoidally
    $y(t)=rSin\omega t$
    $\omega ={\frac {\lambda }{t}}=\lambda f$
With
    $\lambda$ : Wavelength . The distance between 2 crests (highest point)
    $f$ : Frequency . frequency of time to complete a cycle
# Physics Course/Newton's Laws
## Newton's Laws

Newton is the scientist who founded the physics of motion by stating five fundamental laws of physics.

### Newton's First Law

Any object at rest or in uniform motion will remain at rest or in uniform motion unless an external force is applied to the object. .

### Newton's Second Law

To change an object's state a Force must act on the object . Force is a quantity that acts on object to perform a task . For examples a pulling or pushing Force used to move the table . Force used to break a piece of wood
To make an object accelerates, a force must act on the object. This force is found to be proportional to the object's mass and acceleration:
    F = m a

### Newton's Third Law

When a force acts on an object, the object exerts an opposing force of equal magnitude but opposite direction to the force acting on the object.
    F = - f = - m a

### Newton's Fourth Law

The net force acting on an object at rest or in equilibrium is zero .

### Newton's Law of Gravitation

The gravitational force of the Earth acts on any object above the earth is directly proportional to the mass of the Earth and the mass of the object and inversely proportional to the square of the distance between the Earth and the object.
    $F=G{\frac {mM}{r^{2}}}$
# Physics Course/Motion/Non - Linear Motion
## Non - Linear in Straight Line Motion

    CharacteristicsSymbolCalculus Equation Speedv${\frac {ds(t)}{dt}}$ Accellerationa${\frac {dv(t)}{dt}}={\frac {d^{2}s}{dt^{2}}}$ Distances$\int v(t)dt$ ForceF$m{\frac {dv(t)}{dt}}$ WorkW${\frac {F}{t}}\int v(t)dt$ PressureP${\frac {ds(t)}{dt}}$ ImpulseF$_m$$mt{\frac {dv(t)}{dt}}$ Momentumm$_v$$m{\frac {ds(t)}{dt}}$ EnergyE$F\int v(t)dt$
# Physics Course/Motion/Periodic Motion/Circular Motion
## Circular Motion

Circular Motion is a motion of an object along a circular path. If the speed of the body remains constant throughout the motion, the object is said to perform a uniform circular motion. For an object in uniform circular motion along a circular path of radius R and ${\vec {r}}$ be the position vector of the object with the center of the path as the and ${\hat {r}}$ being the unit vector along it and T be the time taken to traverse the path once (period), the total linear distance covered in one period is (the circumference of the circle)
    $s=2\pi R$
The speed (or linear velocity) is then given by
    $v={\frac {s}{T}}={\frac {2\pi R}{T}}=2\pi fR\qquad \qquad \ldots \left(f={\frac {1}{T}}\,={\textrm {frequency}}\right)$
The linear velocity is a vector quantity whose direction at any given instance is tangential to the circle at that point. The angular velocity around the circle is
    ${\vec {\omega }}={\frac {{\vec {r}}\times {\vec {v}}}{\left|{\vec {r}}\right|^{2}}}$
Due to the vector product, the angular velocity vector is perpendicular to the plane of motion.
With circle of radius R = 1
    $\omega =2\pi f$
# Physics Course/Non Linear Motion
## Non Linear Motion

Non Linear Motion refers to any non straight line motion with changing direction

## Characteristics

For any Non Linear Motion can be represented mathematically as a function of speed in time, v(t) then
* Speed
    v = v(t)
* Accelleration
    $a={\frac {dv(t)}{dt}}$
* Distance
    $s=\int v(t)dt$
* Force
    $F=m{\frac {dv(t)}{dt}}$
* Work Done
    $W=F\times s=F\int v(t)dt$
* Energy
    $W={\frac {F}{t}}={\frac {F}{t}}\int v(t)dt$

## Summary

    CharacteristicsSymbolCalculus Equation Speedv${\frac {ds(t)}{dt}}$ Accellerationa${\frac {dv(t)}{dt}}={\frac {d^{2}s}{dt^{2}}}$ Distances$\int v(t)dt$ ForceF$m{\frac {dv(t)}{dt}}$ WorkW${\frac {F}{t}}\int v(t)dt$ PressureP${\frac {ds(t)}{dt}}$ ImpulseF$_m$$mt{\frac {dv(t)}{dt}}$ Momentumm$_v$$m{\frac {ds(t)}{dt}}$ EnergyE$F\int v(t)dt$
# Physics Course/Motion/Periodic Motion

* Wave
* Circular Motion
# Physics Course/Oscillation/Oscillation Side by Side
## Oscillation Side by Side

When apply a force on an object of mass attach to a spring . The spring will move a distance y above and below the equilibrium point and this movement keeps on repeating itself for a period of time . The movement up and down of spring for a period of time is called Oscillation

### 1

The force acts on the object to pull the object down
    F = m a
The Restoring Force of spring to push the object up can be calculated by Hook's Law
    F$_s$ = - k y
The oscillation stops when the two forces are equal or the net force on object is zero
    m a = - k y
    y = ${\frac {ma}{k}}$
    a = - ${\frac {k}{m}}y$
    $t={\frac {k}{m}}{\frac {y}{v}}$

### 2

Any force acting on an object can be expressed in a differential equation
    $F=m{\frac {d^{2}y}{dt^{2}}}$
Equilibrium is reached when F = F$_s$
    $F=m{\frac {d^{2}y}{dt^{2}}}=-ky$
    $F={\frac {d^{2}y}{dt^{2}}}+{\frac {k}{m}}y=0$
    $s^{2}+{\frac {k}{m}}s=0$
    s = ± j ${\sqrt {\frac {k}{m}}}$
    s = $e^{j}{\sqrt {\frac {k}{m}}}t+e^{-}j{\sqrt {\frac {k}{m}}}t$
    $y=ASin{\frac {k}{m}}t$
# Physics Course/Motion/Linear Motion

Linear Motion refers to any motion moving in a straight line without changing it's direction

## Linear Motion with constant speed over time

Any Linear Motion that has constant speed at all time can be expressed as
    v(t) = V
For any motion travels a Distance in Time caused by a Force has the following characters
    CharacteristicsSymbolMathematic FormulaUnit Distance$s$$s$m Speed$v$${\frac {s}{t}}$${\frac {m}{s}}$ Accelleration$a$${\frac {v}{t}}$${\frac {m}{s^{2}}}$ Force$F$$ma$kg ${\frac {m}{s}}$ Work$W$$Fs$kg ${\frac {m^{2}}{s}}$ Energy$E$${\frac {W}{t}}$kg ${\frac {m^{2}}{s}}$

## Linear Motion with changing speed over time

Any Linear Motion travels with different speed at different time v$_1$ at t$_1$ and v at t
The Change in Speed
    $\Delta v=v-v_{o}$
The Change in Time
    $\Delta t=t-t_{o}$
The ratio of Change in Speed over Change in Time gives the Accelerarion of the motion
    $a={\frac {\Delta v}{\Delta t}}={\frac {v-v_{o}}{t-t_{o}}}$
    $\Delta v=a\Delta t$
    $v=v_{o}+a(t-t_{1})$
# Physics Course/Oscillation
## Oscillation

Oscillation refers to any Periodic Motion moving at a distance about the equilibrium position and repeat itself over and over for a period of time . Example The Oscillation up and down of a Spring , The Oscillation side by side of a Spring. The Oscillation swinging side by side of a pendulum

## Spring's Oscillation
### Up and down Oscillation

When apply a force on an object of mass attach to a spring . The spring will move a distance y above and below the equilibrium point and this movement keeps on repeating itself for a period of time . The movement up and down of spring for a period of time is called Oscillation
Any force acting on an object can be expressed in a differential equation
    $F=m{\frac {d^{2}y}{dt^{2}}}$
Equilibrium is reached when
    F = - F$_y$
    $F=m{\frac {d^{2}y}{dt^{2}}}=-ky$
    $F={\frac {d^{2}y}{dt^{2}}}+{\frac {k}{m}}y=0$
    $s^{2}+{\frac {k}{m}}s=0$
    $s=\pm j{\sqrt {\frac {k}{m}}}t=\pm j\omega t=e^{j}\omega t+e^{-}j\omega t$
    $y=ASin\omega t$

### Side by Side Oscillation of Spring

When apply a force on an object of mass attach to a spring . The spring will move a distance x above and below the equilibrium point and this movement keeps on repeating itself for a period of time . The movement up and down of spring for a period of time is called Oscillation
Any force acting on an object can be expressed in a differential equation
    $F=m{\frac {d^{2}x}{dt^{2}}}$
Equilibrium is reached when
    F = - F$_x$
    $F=m{\frac {d^{2}x}{dt^{2}}}=-kx$
    $F={\frac {d^{2}x}{dt^{2}}}+{\frac {k}{m}}x=0$
    $s^{2}+{\frac {k}{m}}s=0$
    $s=\pm j{\sqrt {\frac {k}{m}}}t=\pm j\omega t=e^{j}\omega t+e^{-}j\omega t$
    $y=ASin\omega t$

### Swinging Oscillation from side to side of Pendulum

When there is a force acting on a pendulum. The pendulum will swing from side to side for a certain period of time. This type of movement is called oscillation
    $mg=-ly$
    $y={\frac {mg}{l}}=vt$
    $t={\frac {mg}{lv}}$ ||

## Summary

* Oscillation is a periodic motion.
* Oscillation can be thought as a Sinusoidal Wave.
* Oscillation can be expressed by a mathematic 2nd order differential equation
    OscillationPictureForceAccelerationDistance travelTime Travelled Spring Oscillation When there is a force acting on a spring . The spring goes into an up and down motion for a certain period of time . This type of movement is called oscillation $ma=-ky$ $m{\frac {d^{2}y}{dt^{2}}}=-ky$ $m{\frac {d^{2}y}{dt^{2}}}+ky=0$ $s=\pm j{\sqrt {\frac {k}{m}}}$ $y=e^{j{\sqrt {\frac {k}{m}}}t}+e^{-j{\sqrt {\frac {k}{m}}}t}$ $y=y_{m}\cos \left({\sqrt {\frac {k}{m}}}t\right)$ $a={\frac {k}{m}}y$ $y={\frac {ma}{k}}=at^{2}$ $t=\pm {\sqrt {\frac {k}{m}}}$ Pendulum Oscillation When there is a force acting on a pendulum. The pendulum will swing from side to side for a certain period of time . This type of movement is called oscillation. $mg=-ly$ $y={\frac {mg}{l}}=vt$ $t={\frac {mg}{lv}}$
# Physics Course/Oscillation/Oscillation Up and Down
## The Oscillation up and down of a Spring

When apply a force on an object of mass attach to a spring . The spring will move a distance y above and below the equilibrium point and this movement keeps on repeating itself for a period of time . The movement up and down of spring for a period of time is called Oscillation

### 1

The force acts on the object to pull the object down
    F = m a
The Restoring Force of spring to push the object up can be calculated by Hook's Law
    F$_s$ = - k y
The oscillation stops when
    F$_s$ = - F$_a$
    m a = - k y
    y = ${\frac {ma}{k}}$
    a = - ${\frac {k}{m}}y$
    $t={\frac {k}{m}}{\frac {y}{v}}$

### 2

Any force acting on an object can be expressed in a differential equation
    $F=m{\frac {d^{2}y}{dt^{2}}}$
Equilibrium is reached when
    F$_s$ = - F$_a$
    $F=m{\frac {d^{2}y}{dt^{2}}}=-ky$
    $F={\frac {d^{2}y}{dt^{2}}}+{\frac {k}{m}}y=0$
    $s^{2}+{\frac {k}{m}}s=0$
    s = ± j ${\sqrt {\frac {k}{m}}}t$
    s = ± j $\omega t$
    s = $e^{j}\omega t+e^{-}j\omega t$
    $y=ASin\omega t$
# Rebol Programming/pewter

PEWTER is a tuple of value: 170.170.170
# Rebol Programming/pink

PINK is a tuple of value: 255.164.200
# DESCRIPTION:

Returns a header object with header fields and their values
PARSE-HEADER is a function value.

# ARGUMENTS:

* parent -- Default header object (Type: object none)
* data -- String to parse (Type: any-string)

# REFINEMENTS:

* /multiple -- Obsolete. Here for compatibility only.
# DESCRIPTION:

(undocumented)
PARSE-HEADER-DATE is a function value.

# ARGUMENTS:

* data -- (Type: string none)
# DESCRIPTION:

Parses XML code and returns a tree of blocks.
PARSE-XML is a function value.

# ARGUMENTS:

* code -- XML code to parse (Type: string)
# DESCRIPTION:

Returns the value at the specified position in a series.
PICK is an action value.

# ARGUMENTS:

* series -- (Type: series pair event money date time object port tuple any-function)
* index -- (Type: number logic pair)
# DESCRIPTION:

Path selection.
PATH is an action value.

# ARGUMENTS:

* value -- (Type: any)
* selector -- (Type: any)
# DESCRIPTION:

Return a path relative to the disk cache.
PATH-THRU is a function value.

# ARGUMENTS:

* url -- (Type: any)
# DESCRIPTION:

Returns TRUE for path values.
PATH? is an action value.

# ARGUMENTS:

* value -- (Type: any-type)
# Rebol Programming/pi

PI is a decimal of value: 3.14159265358979
# Pinyin/Disorder

See also
* shitiaor
* zhahng'aih
# Pinyin/Disease

Search Pinyin disease
# Pinyin/Distance
## Noun

* distance is the amount of space between two places or things.
** juhlir shih 2'g dihfang huoh shihwuh zhijian kongjian d liahng.