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4346
Äänestä

Muut lukivat myös

Vastaukset 4

Vanhimmat

Jonon termit saadaan seuraavasti:

(14n^2 - 23n 5) / (3n - 1)

Tässä n on termin järjestysluku.

Äänestä
  • Tuhannennen luvun paikkeilla tapahtuu poikkeama!

    Äänestä

logiikkaa siinä, että täytetään palvelimen kovalevyä turhanpäiväisillä jonoilla. Kas kun et listannut vielä kymmentä tuhatta lukua lisää.

Äänestä
  • Samaa mieltä, etenkään kun lukujonon määritelmä ei aseta mitään muuta sääntöä lukujonojen jäsenistä kuin että niitä on oltava numeroituvasti äärettömän monta. Ylläpitäjä voisi poistaa kaikki tällaiset höpö-höpö-keskustelut. Jos joku haluaa lukujonoja, joita on oikeasti käytetty jossain ns. hyödyllisessä, katsokoon osoitetta http://www.research.att.com/~njas/sequences/

    Äänestä

Kommentoi aloitusta


iuiu kirjoitti:

Voiskos joku kertoo tän jonon logiigan

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10554,5

Anonyymi
5000

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  • Viesti ei ole suomea tai ruotsia (pl. International Forums), se sisältää mainontaa, se sisältää tekijänoikeuksin suojattua materiaalia, se on massapostitus tai jokin muu syy.

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