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WikiCards · Card list · Science cards · Euler's totient function

Uncommon card · Science

Euler's totient function, an Uncommon card

In number theory, Euler's totient function counts the positive integers up to a given integer n that are relatively prime to n.

From the Wikipedia article

Rarity
Uncommon
Domain
Science
ATK
75
DEF
68
Power
143
Wikipedia reads a year
150,000

Power 143 (ATK + DEF): stronger than 70 % of WikiCards cards.

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Euler's totient function quiz: 3 questions

Three questions on the Euler's totient function card, the way WikiCards duels ask them. Pick an answer, the facts are just below.

  1. Find the missing word

    The ______ k of this form are sometimes referred to as totatives of n.

    Answer

    integers. The integers k of this form are sometimes referred to as totatives of n. From the Euler's totient function article on Wikipedia.

  2. Which of these cards hits hardest (highest ATK)?

    Answer

    Month. Month 81 · Chinese numerals 78 · Euler's totient function 75 · Inch 71 ATK in WikiCards.

In a duel, each round asks a question like these about the opposing card, with 15 seconds to answer.

The facts on the card

The card carries these facts from its Wikipedia article.

Why it is Uncommon

Rarity in WikiCards follows a year of Wikipedia page views: the most read articles become Epic and Legendary cards. The Euler's totient function article was read about 150,000 times in a year. ATK comes from the length of the article and DEF from its quality, so this card hits with 75 and blocks with 68: each hit it takes is cut by 27 %.

How to get Euler's totient function

Open packs. Each pack holds five cards drawn from real Wikipedia articles, the rarest last, and the fifth card is always Rare or better. The odds are shown in the game. A free pack arrives every hour and two can wait, and the Coins you win in duels buy more packs.

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Cards close in power

The cards just above and just below Euler's totient function in the power ranking, all domains together.

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Credits

Text : Wikipedia, Euler's totient function (revision), CC BY-SA 4.0. Photo : Pietro Battiston ( it:User:Toobaz ), CC BY-SA 4.0, Wikimedia Commons.

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