OpenLLM-France/wikimedia huggingface dataset:
# French Defence: Milner-Barry Gambit

White develops the light-squared bishop to d3. While White appears to have lost a pawn, 6... cxd4 7. cxd4 Nxd4? 8. Nxd4 Qxd4?? 9. Bb5+! would win Black's queen to a discovered attack. So Black must guard against Bb5 with check. Black can play 6...cxd4 7.cxd4 Bd7!, blocking the king from the Bb5+ and thus threatening to win the d4-pawn; alternatively, most played nowadays is 6...Bd7 immediately.
After the variation of 6...Bd7, White could release the tension with 7.dxc5 Bxc5 8.O-O, where Black has to be careful; 8...Ne7?? allows 9.b4 to trap Black's bishop. Alternatively, after 7.O-O cxd4, White can continue to play the position in gambit style in one of three ways: A, the main line with 8.cxd4 Nxd4 9.Nxd4 Qxd4; B, with 8.cxd4 Nxd4 9.Nbd2, looking to keep a strong knight on f3; or C, in similar fashion to the Göring Gambit with 7.O-O cxd4 8.Re1! dxc3 9.Nxc3. All three of these options are incredibly dangerous for Black, as White gets easy development and a massive attack.
After the alternative of 6...cxd4 7.cxd4 Bd7!, White can transpose into options A or B described earlier with 8.O-O!, or chicken out of the gambit lines with 8.Be2, allowing the queen to defend the d4 pawn but getting a much less ambitious position.

## Theory table

For explanation of theory tables, see theory table and for notation, see algebraic notation. .
1.e4 e6 2.d4 d5 3.e5 c5 4.c3 Nc6 5.Nf3 Qb6 6. Bd3
| | 6 |
| 1 | Bd3 cxd4 | = |
When contributing to this Wikibook, please follow the Conventions for organization.

## References

* Kasparov, Garry, & Keene, Raymond 1989 Batsford chess openings 2. ISBN 0-8050-3409-9.
* This Chess related article is a stub. Please assist Wikibooks by expanding it.
# Scotch Four Knights Game

The Scotch Variation of the Four Knights has a repertoire of being aggressive & unusual. Some point out that it is unsound, but some exclaim it as a natural grab to the center. While still somewhat organic, if Black plays his cards right, he could retain material equality.
# Chess Opening Theory/1. e4/1...d5/2. exd5/2...Qxd5/3. Nc3/3...Qc6/4. Bb5
## Scandinavian Defense: Mieses-Kotrč Variation, Botez Gambit Accepted, 3. Nc3 Qc6 4. Bb5

There is no way for black to save their queen now, unless white fails to (re)capture.
Qxb5 allows the knight to recapture, immediately threatening a king-rook fork on the c7 square.
Bd7 aims to compensate, because after 4... Bd7, 5. Bxc6 Bxc6, black immediately threatens to regain some compensation by capturing the g2 pawn and the h1 rook, though this is easily refuted with Nc3.
Nf6 and recapturing with Nxc6 allows black to gain compensation through two tempos, allowing black the initiative, albeit without a queen.
# Ruy Lopez - Anti-Berlin Defence

White protects the e4 pawn with the move d3, and is on the way of threatening the e5 pawn. Notice that it is still not an immediate threat ---- after the main line, 4. ... Bc5, if white tries to win the e5 pawn by 5. Bxc6 dxc6 6. Nxe5, it loses to 6. ... Qd4!, threatening both the knight and the f2 pawn.
# Ruy Lopez - Berlin Defence

The Berlin Defence is a common opening often played at grandmaster level. The move 3...Nf6 attacks the center and threatens the pawn on e4. The Berlin Defence also gets Black ready to castle quicker than in the Morphy's Defence. When playing the Berlin Defence, Black must keep in mind the threat on his c6 Knight. Therefore Black must soon consider a way of negating the threat and defending e5 as the game transitions into the middle game.

## Theory table

For explanation of theory tables, see theory table and for notation, see algebraic notation.
1.e4 e5 2.Nf3 Nc6 3.Bb5 Nf6
| | 4 | 5 | 6 | 7 |
| Ruy Lopez | O-O Nxe4 | d4 Nd6 | Bxc6 dxc6 | dxe5 Nf5 | += |
| | d3 Bc5 | c3 0-0 |
| Four Knights | Nc3 ... | = |
| | d4 ... | = |
| | Qe2 ... | = |
| Other | Bxc6 dxc6 | 0-0 Bd6 | d4 Qe7 | += |
When contributing to this Wikibook, please follow the Conventions for organization.

## References

* Kasparov, Garry, & Keene, Raymond 1989 Batsford chess openings 2. ISBN 0-8050-3409-9.
# Writing Adolescent Fiction/Character names/Sierra Leonean
## Usage note

Some Sierra Leonean given names are based on birth order and gender. These are indicated here.

## Girls' names

* Aba
* Abibatu
* Adama
* Adiatu
* Ajaratu
* Amie
* Amina
* Aminata
* Asuma
* Binta
* Bintu
* Dawa
* Ejatu
* Emivia
* Fatmata
* Fanta
* Janet
* Fatu
* Fatima
* Fatmata
* Finda (third girl)
* Fudia
* Hadijatu
* Hawanatu
* Hawa
* Hajah
* Haja
* Hajaratu
* Isata
* Isatu
* Iya
* Iye
* Jebbeh
* Jebeh
* Jeneba
* Jenneh
* Kaday
* Kadiatu
* Kadie
* Kainday
* Kumba (second girl)
* Kutu
* Mabinty
* Mariama
* Mariatu
* Mamie
* Marie
* Masseray
* Massa
* Mateneh
* Memuna
* Musu
* Nasratha
* Nouhou
* Pruvah
* Rakiatu
* Raliatu
* Ramatu
* Rugiatu
* Sabatu
* Sadira
* Sallay
* Sampa
* Sawie
* Seray
* Siabanda (Sia) (first girl)
* Tenneh
* Titi
* Unama
* Yabom
* Yabu
* Yannoh
* Yeabu
* Yeanoh
* Yenor
* Yoyonthor
* Zainab
* Zaria

## Boys' names

* Abdul
* Abu
* Abubakar
* Aiah (third boy)
* Alhaji
* Ali
* Almamy
* Alimamy
* Alpha
* Alusine
* Amadu
* Amara
* Ansumana
* Babah
* Bockarie
* Brima
* Chernoh
* Dauda
* Ervel
* Foday
* Gbassay
* Gassimu
* Hassan
* Hassana
* Obrahim
* Ibrahim
* Idris
* Idrissa
* Jusu
* Kabba
* Kai
* Kailondo
* Kaloko
* Kambi
* Kandeh
* Karifa
* Kemoh
* Kewullay
* Koray
* Lamin
* Lamie
* Lansana
* Mahai
* Mai
* Mahmadu
* Maliki
* Mohamed
* Momodu
* Momoh
* Morlai
* Morlay
* Musa
* Mustapha
* Najee
* Ousman
* Pilleh
* Saa/Saah (first boy)
* Saidu
* Sallieu
* Sandima
* Santigie
* Sarjoh
* Sarway
* Sei
* Senesie
* Sesay
* Sheaka
* Shekhu
* Sheriff
* Siaka
* Sidique
* Soriba
* Sorie
* Sulaiman
* Tamba (second boy)
* Umaru
* Unisa
* Wesseh
* Yamba

## Surnames

* Jaward Abdulai
* Alie Abu
* Alieu
* Allieu
* Amara
* Ansumana
* Aruna
* Bah
* Bai-Marrow
* Bakarr
* Bangura
* Banya
* Barrie
* Bassie
* Bayoh
* Bendu
* Bockarie
* Boima
* Brewah
* Brima
* Bundu
* Coker
* Conteh
* Daboh
* Daramy
* Dauda
* Deen
* Dumbuya
* Foday
* Fofana
* Fofanah
* Foh
* Fomah
* Fomba
* Foray
* Gaba
* Ganda
* Gassama
* Gwary
* Gassimu
* Gbla
* Gblah
* Gbondo
* Gborie
* Gevao
* Jabati
* Jabbie
* Jah
* Jalloh
* Janneh
* Jawara
* Jaward
* Juana
* Jusu
* Kabba
* Kabbah
* Kabia
* Kaikai
* Kailie
* Kallay
* Kallon
* Kalokoh
* Kamanda
* Kamara
* Kandeh
* Kanneh
* Kanu
* Kargbo
* Karimu
* Katta
* Kawa
* Kebbie
* Köker
* Komba
* Konneh
* Konteh
* Konomanyi
* Koroma
* Kowa
* Kpaka
* Kuyateh
* Lahai
* Lamin
* Lansana
* Lebbie
* Luseni
* Macarthy
* Macfoy
* Mansaray
* Mara
* Marah
* Margai
* Marrah
* Massally
* Massaquoi
* Mattia
* Mayeh
* Mbayo
* Momoh
* Moriba
* Moseray
* Munu
* Musa
* Ngegba
* Ngobeh
* Pessima
* Quee
* Saccoh
* Saffa
* Saidu
* Sama
* Samah
* Samai
* Samba
* Samura
* Samurah
* Sankoh
* Sannoh
* Sawaneh
* Sawyerr
* Seisay
* Sellu
* Senesie
* Sesay
* Sheriff
* Sierra
* Sillah
* Sowa
* Suma
* Swaray
* Swarray
* Tamba
* Tarawali
* Tarawalie
* Tarawallie
* Tarawally
* Tejan
* Tengbeh
* Tholley
* Thoronka
* Timbo
* Tonkara
* Tumoe
* Turay
* Vandi
* Vandy
* Woobay
* Wurie
* Yambasu
* Yiraia
# Accelerated London System (Mason Attack)

Playing Bf4 leads to the London System but can easily transpose into other lines. Either 2. Bf4 or 2. Nf3 can lead to the London, which is characterized by development of White's dark-squared bishop to avoid blocking it in after playing e3. Black's most common responses are Nf6 or c5.

## Theory table

For explanation of theory tables, see theory table and for notation, see algebraic notation. .
1. d4 d5 2. Bf4
| | 2 |
| (to) London System | ... Nf6 | = |
| Steinitz Countergambit | ... c5 | = |
# Doom

Doom is a computer game created by id Software published during 1993. The game is considered to be a cult classic among first person shooters. Doom's plot takes place on moons of Mars. During test of experimental teleport which fails and creates a time-space warp into hell allowing demons to walk into surface of Mars.

## Contents

* Storyline
* Games using the Doom engine
* Cheats
* FAQ
* Walkthrough
* Monsters
* Monster descriptions
* Complete list of enemies
* Weapons and powerups
* Controls
* Scoring

## External links

Some chapters use content from the Wikipedia articles, Wikipedia:Gameplay of Doom and Wikipedia:List of enemies in Doom, under the CC-BY-SA 3.0 license.
# GCSE Science/Balanced and unbalanced forces
## Balanced and Unbalanced Forces

Resultant Force-The resultant force is the single force that, when applied to a body, produces the same effect as the combined effect of multiple forces acting on that body.
Balanced Forces- If the vector sum of all the forces acting on a body is zero.
* In such cases the acceleration of the object is zero, and its velocity remains constant.
* If the total force acting on the object is zero, the object either remains at rest or continues to move with constant velocity.
* FNet=0
Unbalanced Forces-If the net force exerted on an object is not zero, then the force acting on it is said to be unbalanced.
* Acceleration of the object is not zero and its velocity changes.
* If the total force acting on an object is not zero then such a force changes state of rest or the state of uniform motion.
* FNet≠0
# Kittypet's Guide To Warrior Cats/Omen Of The Stars

Omen of the Stars
The fourth arc of Warrior Cats, Omen of the Stars is about Lionblaze, Jayfeather, and Dovewing trying to find out the fourth cat of the prophecy. Ivypool, Lionblaze, Jayfeather, and Dovewing are the protagonists. Here is some information about the books:
Book one: (2009) The fourth apprentice: The first book of Omen of the Stars is about Ivypaw and Dovepaw becoming apprentices. Dovepaw sees strange brown creatures blocking the river that comes into the lake, and that causes all the Clans to send warriors to sto pthe beavers.
Book two: (2010) Fading Echoes: In this book, Ivypaw grows jealous of Dovepaw getting attention for her powers. Soon, Hawkfrost from the Dart Forest comes and trains her to fight well. Dovepaw is disappointed because a tree falls into camp, when she thought she could of seen it before it fell. The tree caused Briarlight to be crippled, and Longtail to die. Ivypaw also causes a battle between ThunderClan and ShadowClan.
Book three: (2010) Night Whispers: Lionblaze, Jayfeather, and Dovepaw find out that Ivypaw is training in the Dark Forest. Dovepaw confronts her, and the sisters argue about it. Tigerheart uses Dovepaw to steal herbs from ThunderClan. Flametail sees in a dream that cats in StarClan from ShadowClan warn him to not trust anyone outside his Clan.
Book four: (2011) Sign of the Moon: Dovewing and Jayfeather travel to the Tribe of Rushing Water.
Book five: (2011) learns that she is actually Cinderpelt's second life. A battle with the Dark Forest is coming soon
Book six: (2012) The battle with the Place of No Stars happens, and some cats' souls are lost forever.
# GCSE Computer Science/Memory
## Main Memory

* Specification link
* Show understanding of the difference between: primary, secondary and off-line storage and provide examples of each - 2016 CIE Syllabus p13
Main memory is used to store program instruction and data, using the System Bus to communicate with CPU. Main memory is often created using Random Access Memory (or RAM) or Read Only Memory (ROM). Modern computers will have gigabytes of RAM, meaning that large programs can run and multiple programs can run at once. The more main memory that you have the larger the number of programs you can run at once.
Use the illustration to help you answer these questions:
Question:
How many spaces did program C occupy?
Why is program F split up?
# The Computer Revolution/Business/Retail
## Digital Gift Certificates, Gift Cards, and Coupons

Digital gift certificates and gift cards are easy ways of allowing a recipient to select their items and buy on an online store. They work the same way as regular gift certificates and gift cards. A serial number is entered at check out to use and verify the card or certificate. Some certificates and cards can be purchased in physical form or electronically. Digital coupons or coupon codes are entered on the appropriate location during check out. This deducts the coupon amount from the purchase total. If the coupon is invalid or expired it will not be apply to the online transaction. Mobile coupons are emerging rapidly today.
# Peeragogy Handbook V1.0/Meet the Authors

Bryan Alexander, Paul Allison, Régis Barondeau,Doug Breitbart, Suz Burroughs, Joseph Corneli, Jay Cross, Charles Jeffrey Danoff, Julian Elve,María Fernanda, James Folkestad, Kathy Gill,Gigi Johnson, Anna Keune, Roland Legrand, Amanda Lyons, Christopher Neal, Ted Newcomb,Stephanie Parker, Charlotte Pierce, David Preston,Howard Rheingold, Paola Ricaurte, Stephanie Schipper, Fabrizio Terzi, and Geoff Walker,

## Authors & Contributors

A number of persons not listed below have also made important contributions to this book.
| Name | Role | Affiliation | Quote |
| Bryan Alexander | Author | Former | Welcomes any criticism or praise. |
| Régis Barondeau | Author | Former | Welcomes any criticism or praise. |
| Doug Breitbart | Author | Former | Welcomes any criticism or praise. |
| Suz Burroughs | Author | Former | Welcomes any criticism or praise. |
| Joseph Corneli | Author | Former | Welcomes any criticism or praise. |
| Jay Cross | Author | Former | Welcomes any criticism or praise. |
| Charles Jeffrey Danoff | Author | Former | Welcomes any criticism or praise. |
| Julian Elve | Author | Former | Welcomes any criticism or praise. |
| María Fernanda | Author | Former | Welcomes any criticism or praise. |
| James Folkestad | Author | Former | Welcomes any criticism or praise. |
| Kathy Gill | Author | Former | Welcomes any criticism or praise. |
| Gigi Johnson | Author | Former | Welcomes any criticism or praise. |
| Anna Keune | Author | Former | Welcomes any criticism or praise. |
| Roland Legrand | Author | Former | Welcomes any criticism or praise. |
| ,Amanda Lyons | Author | Former | Welcomes any criticism or praise. |
| Christopher Neal | Author | Former | Welcomes any criticism or praise. |
| Ted Newcomb | Author | Former | Welcomes any criticism or praise. |
| Stephanie Parker | Author | Former | Welcomes any criticism or praise. |
| Charlottee Pierce | Author | Former | Welcomes any criticism or praise. |
| David Preston | Author | Former | Welcomes any criticism or praise. |
| Howard Rheingold | Author | Former | Welcomes any criticism or praise. |
| Paola Ricaurte | Author | Former | Welcomes any criticism or praise. |
| Stephanie Schipper | Author | Former | Welcomes any criticism or praise. |
| Fabrizio Terzi | 90:9:1 | Bergamo Hub | The more people we inspire, the more people will inspire us. |
| Geoff Walker | Author | Former | Welcomes any criticism or praise. |
# Mambo Open Source/Administration basics

* TOC
* Chapters
* Home
* Configuration
* Design
* Content
* Development
* Miscellaneous
This article explains basics about the administrator section in mambo, and how to use it.

## What is the administration in Mambo?

The administration part of Mambo (often called the backend) is a key element. What Mambo does is managing your content, and it is in the administration you do this. Here you have all the settings, you administer the menu, add and manage content, upload files to the download manager and so on.

### How to get there

You get to the administration panel by entering an address in the address field of the browser (the field where you enter URLs). If your site's URL is www.yoursite.com, the URL to the admin section is www.yoursite.com/administrator. If the address is www.yoursite.com/folder, the access to admin can be gained through www.yoursite.com/folder/administrator.
If you just installed Mambo, and chose to install it with sample data, you can find a link to the administrator panel in the menu.

### Log in

When you enter the admin section, you'll first get prompted for a username and password. If you haven't done anything with this after the installation, the username is admin and the password is the one you specified during installation.
Enter the appropriate values here, and it will take you to the administration part of Mambo.

### The admin panel

Now you see the admin panel, if everything worked prior to what's mentioned above.
On the top of the page, below the logo, is the drop-down menu. Here are the links to perform all available tasks in Mambo. Although, depending on access level which tasks shown may vary from user to user. But with the default admin account, you will have access to everything. See the user access article for more info about access levels.
In the middle to the left are the quickicons. These icons can be used to perform the most frequently performed tasks, such as user management, content writing, menu management and image uploading.
This is the basics of administration; see other articles in this book for more details and further progress.
# Chess Opening Theory/1. e4/1...e5/2. Nf3/2...Nc6/3. Bb5/3...Nf6/4. d3/4...Bc5

Black develops their dark-squared bishop to an active square where it controls d4 and is ready to castle. White has a few options here: 5.c3 is the main line. It prepares the d3-d4 push and is now ready to play Bxc6 and Nxe5 since Qd4 no longer works. 5. 0-0 is also an option but is relatively drawish. Black will respond with Nd4, getting equality soon. 5. Bxc6 now is another interesting line and if black does not know how to respond they might get into trouble very soon. Black will likely reposition the f6-knight to d7 and play f6 later to protect the e5 pawn.
# Math for Non-Geeks/Exercises: Series
## Telescoping series

Math for Non-Geeks: Template:Aufgabe

## Geometric series

Math for Non-Geeks: Template:Aufgabe

## Harmonic series

Math for Non-Geeks: Template:Aufgabe

### Remark

Analogously, for the generalizes harmonic series $\sum _{k=1}^{\infty }{\frac {1}{k^{\alpha }}}$ with $\alpha >1$ we can show:
* $\sum _{k=1}^{\infty }{\frac {1}{(2k-1)^{\alpha }}}=(1-{\frac {1}{2^{\alpha }}})\sum _{k=1}^{\infty }{\frac {1}{k^{\alpha }}}$
* $\sum _{k=1}^{\infty }{\frac {(-1)^{k+1}}{k^{\alpha }}}=(1-{\frac {1}{2^{\alpha -1}}})\sum _{k=1}^{\infty }{\frac {1}{k^{\alpha }}}$
Math for Non-Geeks: Template:Aufgabe

## e-series

Math for Non-Geeks: Template:Aufgabe

## Rearrangement theorem for series

Math for Non-Geeks: Template:Aufgabe
Math for Non-Geeks: Template:Aufgabe
# Math for Non-Geeks/Exercises: Subsequences, Accumulation points, and Cauchy sequences
## Exercises: Subsequences

Math for Non-Geeks: Template:Aufgabe

## Exercises: Accumulation points

Math for Non-Geeks: Template:Aufgabe

## Exercises: Lim inf and Lim sup

Math for Non-Geeks: Template:Aufgabe
Math for Non-Geeks: Template:Aufgabe
Hint
Take a look at the inequalities proven in subtask 1. In subtask 2 even holds that $\liminf _{n\to \infty }{\frac {a_{n+1}}{a_{n}}}<\liminf _{n\to \infty }{\sqrt[{n}]{a_{n}}}<\limsup _{n\to \infty }{\sqrt[{n}]{a_{n}}}<\limsup _{n\to \infty }{\frac {a_{n+1}}{a_{n}}}$
Hint
Taking a look at the limits from subtask 4 and using reciprocals, we get: $\lim _{n\to \infty }{\sqrt[{n}]{n!}}=\infty \ {\text{ und }}\lim _{n\to \infty }{\frac {\sqrt[{n}]{n!}}{n}}={\frac {1}{e}}$

## Exercises: Cauchy sequences

Math for Non-Geeks: Template:Aufgabe
# Math for Non-Geeks/Exercises: Convergence and divergence
## Proving convergence of a sequence

Math for Non-Geeks: Template:Aufgabe
Math for Non-Geeks: Template:Aufgabe

## Proving divergence for an alternating sequence

Math for Non-Geeks: Template:Aufgabe
Proof (Alternative proof by contradiction)
For two subsequence elements $a_{n}$ and $a_{n+1}$ there is always $|a_{n}-a_{n+1}|=|(-1)^{n}-(-1)^{n+1}|=|\pm 2|=2.$. So if for $\epsilon =1>0$ there was an $N\in \mathbb {N}$ and an $a\in \mathbb {R}$ with $|(-1)^{n}-a|<\epsilon \ \forall n\geq N$ then, we would have $2=|(-1)^{N}-(-1)^{N+1}|=|(-1)^{N}-a+a-(-1)^{N+1}|{\underset {\text{inequality}}{\overset {\text{triangle-}}{\leq }}}|(-1)^{N}-a|+|a-(-1)^{N+1}|=|(-1)^{N}-a|+|(-1)^{N}-a|<\epsilon +\epsilon =1+1=2$ ↯

## Powers of sequences

Math for Non-Geeks: Template:Aufgabe

## Limit theorems

Math for Non-Geeks: Template:Aufgabe
Math for Non-Geeks: Template:Aufgabe

## Exponential sequences

Math for Non-Geeks: Template:Aufgabe

## Squeeze theorem

Math for Non-Geeks: Template:Aufgabe
Math for Non-Geeks: Template:Aufgabe

## Monotonicity criterion and recursively defined sequences

Math for Non-Geeks: Template:Aufgabe
Math for Non-Geeks: Template:Aufgabe
Math for Non-Geeks: Template:Aufgabe
Math for Non-Geeks: Template:Aufgabe
Math for Non-Geeks: Template:Aufgabe

## Cauchy's limit theorem and the Cesàro mean

Math for Non-Geeks: Template:Aufgabe
# Tarot/Major Arcana

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The Major Arcana is a set of 22 cards in a traditional tarot deck, representing significant life themes, spiritual lessons, and the journey of self-discovery. These cards are distinct from the Minor Arcana (which focus on everyday events and challenges) and are often considered the most powerful and symbolic cards in the tarot.
Each Major Arcana card carries its own meaning and imagery, often depicting archetypal figures or universal concepts. When they appear in a tarot reading, they usually indicate major life events, turning points, or deeper spiritual insights.
Here is a list of the Major Arcana cards in order:
* The Fool (0)
* The Magician (I)
* The High Priestess (II)
* The Empress (III)
* The Emperor (IV)
* The Hierophant (V)
* The Lovers (VI)
* The Chariot (VII)
* Strength (VIII)
* The Hermit (IX)
* Wheel of Fortune (X)
* Justice (XI) (or VIII in some decks)
* The Hanged Man (XII)
* Death (XIII)
* Temperance (XIV)
* The Devil (XV)
* The Star (XVII)
* The Moon (XVIII)
* The Sun (XIX)
* Judgment (XX)
* The World (XXI)
These cards are often seen as representing the Fool's Journey, a metaphorical path of personal growth and transformation, with the Fool (Card 0) representing the seeker beginning their journey.
# Tarot/The Fool
## Keywords

* Upright: Beginnings, innocence, spontaneity, a free spirit
* Reversed: Holding back, recklessness, risk-taking

## References

* ↑ "Fool Tarot Card Meanings". Biddy Tarot. Retrieved 2025-02-18.
# Tarot/The Magician
## Keywords

* Upright: Manifestation, resourcefulness, power, inspired action
* Reversed: Manipulation, poor planning, untapped talents

## References

* ↑ "The Magician Tarot Card Meanings". Biddy Tarot. Retrieved 2025-02-18.
# Tarot/The High Priestess
## Keywords

* Upright: Intuition, sacred knowledge, divine feminine, the subconscious mind
* Reversed: Secrets, disconnected from intuition, withdrawal and silence

## References

* ↑ "The High Priestess Tarot Card Meanings". Biddy Tarot. Retrieved 2025-02-18.