Mindmap
ASYMMETRY AND POINTING MEASURES
Inhalt der Mindmap
ASYMMETRY AND POINTING MEASURES
TARGETING MEASURES
- is said measure of the degree of sharpness of a normal distribution, that is, it measures with a different relation to the distribution.
- They are the ones that analyze if a frequency distribution is more pointed or less when comparing it as a normal distribution, that is, with the same measure and variance.
- is denoted by
- g2
- is defined for
- variable x
- Y= x- B
- parameters
- si g2 (x) la distribucion es leptocurtica
- g2(x) =0 la distribucion es mesocurtica igual que la normal
- g2 (x) = < 0 la distribucion es placurtica mas achatada que la normal
- features
- types
- leptokurtica
- mesokurtica
- platykurtica
- measures
- ungrouped data
- frequency tables
- interval grouped data
- types
- is denoted by
- They are the ones that analyze if a frequency distribution is more pointed or less when comparing it as a normal distribution, that is, with the same measure and variance.
- is said measure of the degree of sharpness of a normal distribution, that is, it measures with a different relation to the distribution.
ASYMMETRY MEASURES
- it is this measure of the form of a distribution n that allows us to describe the data in which it tends to identify characteristics of the data distribution
- To measure the asymmetry of a distribution, different coefficients are used, in which the so-called coefficient of asymmetry can be obtained.
- it is denoted by g1
- is defined as central moment of order 3 and standard deviation cubed
- features
- the values of the variables are more frequent, that is, the higher ones and if the distribution presents a tail to the left, this asymmetry is negative
- when the most common values of the distribution are smaller, this asymmetry is positive
- it is this measure of the form of a distribution n that allows us to describe the data in which it tends to identify characteristics of the data distribution
Informationen
- Beschreibung
- Mindmap am ASYMMETRY AND POINTING MEASURES, erstellt von Dayana Moncayo am 05/11/2022.
- Erstellt von
- Dayana Moncayo · Nov 2022
- Aktualisiert
- 5 Nov 2022
- Aufrufe
- 0
- Bewertung
Mehr zu Distribution Shape, Skewness and Kurtosis