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ASYMMETRY MEASURES AND POINTING
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ASYMMETRY MEASURES AND POINTING
The objective of these measures is to determine, without need to draw the frequency distribution, the horizontal warping of variable values analyzed with respect to a central value (Montero, 2007)
Asymmetry characteristics
- symmetrical
- If the distribution is symmetric: g1 = 0
- positive asymmetric
- If the distribution is positive asymmetric or to the right: g1 > 0
- negative asymmetric
- If the distribution is asymmetric negative or to left: g1 < 0
- symmetrical
Asymmetry measures
- coefficients are used. although it is frequent get the so-called asymmetry coefficient (from Fisher)
- named g1
- is defined as the ratio between the central moment of order 3 and the standard deviation cubed.
- named g1
- coefficients are used. although it is frequent get the so-called asymmetry coefficient (from Fisher)
Pointing measures look at whether a distribution of frequencies is more pointed or less when comparing this with a standard distribution, the Normal distribution with its same mean and variance. (Garcia, 2005)
Types and Characteristics of aiming
- If the distribution is mesokurtic or equal pointed out that the normal: g2 = 0
- If the distribution is platykurtic or less pointed out that the normal : g2 < 0.
- If the distribution is it leptokurtic or more targeted than normal: g2 > 0.
Pointing measures (kurtosis)
- A measure that allows know this degree pointing is the kurtosis coefficient
- which is denoted by g2
- is defined in this case for an X-variable
- which is denoted by g2
- A measure that allows know this degree pointing is the kurtosis coefficient
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- Psicología Mind Map on ASYMMETRY MEASURES AND POINTING, created by Luis Miguel Fuentes on 29/10/2022.
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- Luis Miguel Fuentes
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- Created by Dannia Martinez Benitez · Apr 11, 2022
- Copied by Luis Miguel Fuentes · Oct 29, 2022
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