**nominal **- male vs. female/ frequencies , percentages (non-parametric)

**ordinal **- e.g. Likert scale / first,second, third (non-parametric)

**interval **- discrete, parametric , continuous (eg temperature)

**Ratio level** - usually interval data, zero point reflects absence of characteristic

**Discrete - adult/ non adult **
**Continuous - angry to super angry **

**Test Statistic **= Systematic Variance / Unsystematic variance

We are comparing the amount of variance created by an experimental effect against the amount of variance due to random factors (such as differences in motivation, or intelligence)

**t-value **
what is the probability that our samples are from the same population . You basically compare the means of two or more samples

it is a measure of unsystematic variance or variance not caused by the experiment

**r-value (Effect Size)**
is simply an objective and standardized measure of the magnitude of the observed effect.

Pearson Correlation Coefficient

r = .1 (weak effect) 1% of variance between variables is explained

r = .3 (medium effect). 9% of variance between variables is explained

r = .5 (strong effect) 25% of variance is explained

**p-value **
Significance - Chance of Error (being wrong), in other words the chance of a finding being due ot error

The chance of the null hypothesis to be rejected where it is actually true.

in Business this is accepted

p < .05

**z-value **
are standard scores. it states the position of a raw score in relation to the mean of the distribution, using the standard deviation as the unit of measurement

z = raw score - mean / standard deviation

**Standard Error **
the standard deviation (or variability) of sample means. The higher the SE, the more the sample means differ from each other

The lower it is the more it accurately reflects the entire population

Mean: Sum / n

Median: right in the middle of samples

Mode: the most occuring

**Standard Deviation **
Average distance of the values from the mean

**Variance Extracted **
Summary measure of convergence among a set of items representing a latent construct.

It is the average % of variation explained among items

**Type 1 Error (False Positive) **
Accepting effects that are in reality untrue

**Type 2 Error (False Negative) **
Rejecting effcécts that are in reality true

Construct Validity (relationship betweeb measurement instrument and the construct)

Discriminant, Convergent, nomological validity

Discriminant Validity

Eg how good do the items of the construct of innovation differentiate from frome the construct of strategic validity

**Convergent Validity**
How good are the items for the innovation construct converging ?

If they do not converge the are likely not measuring the same phenomenon

- Cronbach Alpha, cut-off value > .70

- Composite reliability, cut-off value > .60

- AVE Average variance extracted, cut-off value AVE > .50

(AVE = average squared factor loading)

**Indicator reliability / validity**
- significant factor loadings of items >.70, t-values > 1.645

**Multicollinearity**
phenomenon in which two or more predictor variables in a multiple regression model are highly correlated, meaning that one can be linearly predicted from the others with a substantial degree of accuracy

Solution:
Variance inflation factors (VIF) measure how much the variance of the estimated regression coefficients are inflated as compared to when the predictor variables are not linearly related.

Use to describe how much multicollinearity (correlation between predictors) exists in a regression analysis. Multicollinearity is problematic because it can increase the variance of the regression coefficients, making them unstable and difficult to interpret.

**Parametric Tests **

**Kolmogorov Smirnov Test **

if p > .05 distribution is probably normal

**Levene Test **

tests hypothesis that variances of two samples are equal

if p > .05 variances are more or less equal

**Anova **

**Main Effect **

A “main effect” is the effect of one of your independent variables on the dependent
variable, ignoring the effects of all other independent variables

**Interaction Effect**

A statistical interaction occurs when the effect of one independent variable on the
dependent variable changes depending on the level of another independent variable