Komolgorov Distribution

Q: Wie kann ich Komolgorov Distribution herunterladen, wenn es in Ihrem Land nicht verfügbar ist?

Klicken Sie <a href="https://apkpure.com/howto/how-to-download-an-iphone-app-if-it-is-not-available-in-your-country">hier</a>, um zu erfahren, wie Sie Komolgorov Distribution in eingeschränkten Ländern oder Regionen herunterladen können.

Q: Welche Sprache unterstützt Komolgorov Distribution?

Komolgorov Distribution unterstützt English

Q: Was sind die Mindestanforderungen für die Ausführung von Komolgorov Distribution?

Überprüfen Sie die folgende Liste, um die Mindestanforderungen von Komolgorov Distribution zu sehen.<br/><ul><li>iPhone-</li><li>iPad-</li></ul>

Free

1.1for iPhone, iPad

Donald Schaefer

Developer

Jan 7, 2020

Update Date

Productivity

Category

App Store

Age Rating

Apps in this category do not contain restricted content.

Apps in this category may contain mild or occasional cartoon, fantasy or real-life violence, as well as occasional or mild adult, sexually suggestive or horrifying content and may not be suitable for children under 9 years of age.

12+

Apps in this category may contain occasional mild indecent language, frequent or intense cartoon or real-life violence, minor or occasional adult or sexually suggestive material, and simulated gambling, and may be for children under 12 years of age.

17+

You must be at least 17 years old to access this App.

Apps in this category may contain frequent and intense offensive language; Frequent and intense cartoon, fantasy or realistic violence: frequent and intense adult, scary and sexually suggestive subjects: as well as sexual content, nudity, tobacco, alcohol and drugs, may not be suitable for children under 17 years of age.

Komolgorov Distribution Screenshots

iPad

iPhone

About Komolgorov Distribution

The distribution function of a random variable (x) distributed according to the Kolmogorov's distribution is a continuous function. The random variable (x) is absolute difference between the empirical distribution function and the continuous theoretical distribution function.
The Komologorov Asymptotic Distribution returns the probability Pr[Dn <= dn]