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STTN Test 1

Ch 1-3

TermDefinition
Statistics Science of extracting info from data
Aspects of stats Data collection Summarizing & graphical representation Drawing conclusions
Descriptive stats Graphical & tabular methods to summarize and order data
Statistical interference Methods to make conclusions about the population from sample data
Measurement Assigning a numerical value to a property of an observed element
Validity of measurement Leads to useful information concerning characteristics studied
Variable Property of an observed element that varies from one element to the next
Discrete variable Possible values are clearly distinguishable & disconnected from one another
Continuous variables Values are not clearly distinguishable; can always find another value that lies between them
Types of scales Nominal - Ordinal - Interval - Ratio
Nominal Scale Classes or categories
Ordinal Scale Classes or categories that have an order associated with them
Interval Scale Ordinal Scale but with meaning attached to differences between values. Zero is arbitrary and does not imply absence. Ex time & temperature
Ratio Scale Interval Scale but ratios between values have meaning. Ex mass, speed, height
Population Complete group of items for which info is required (N)
Sample Some subset of the population (n)
Probability samples Based on principles of randomness or chance. Complex, more time consuming, but more reliable. Each element of N has a known probability of being included in the sample
Non-probability samples Based on subjective considerations. Faster & cheaper but cannot be reliably measured.
Probability samples Simple random samples, stratified random sampling, cluster sampling
Non-probability samples Convenience sampling, judgement sampling, and quota sampling
Simple random sample Each element not already in the sample, has an equal chance of being taken up in the next draw. List of all population elements, numbered & using mechanical method like table of random numbers or generating random numbers with technology.
Stratified random sample N is divided into natural number of non-overlapping groups/strata, then elements are randomly selected from each group.
Proportionally stratified sample n is proportional to N
Cluster sample N is naturally grouped to form clusters; each cluster consists of heterogeneous elements. Random clusters are chosen and ALL Elements in that cluster is used
One stage cluster vs Two stage cluster One-stage: All elements in clusters are used Two-stage: stratified sample of clusters are used
Convenience sample Sample that is convenient for researcher, doesn't necessarily represent the population
Judgement sample Uses "best" sample elements according to researchers judgement
Quota sample Non-probability of stratified sampling. N is divided in segments and quotas of each segment is included
Errors & biases Sample error Sampling observation error Sampling bias
Sample error Inherent inability of a sample to provide accurate info. Dependent on n Cannot be avoided; minimized by a larger n
Sampling observation error During data collection Faulty or inaccurate measuring instrument or unreliability of interviewer/respondent
Sampling bias Certain parts of N is represented to lesser degree or not represented at all in n
Tabulation (Same for discrete & continuous) Frequency table Cumulative frequencies Relative frequencies
Graphical Discrete: Dot plot, bar chart, pie chart Continuous: Dot plot, histogram, frequency polygons
Frequency table Table with classes of values and corresponding frequencies
Array Data set that has been sorted in ascending order
Range (R) Difference between largest & smallest observations
Sturge's rule (k) k=1+1.4ln(n) rounded
Class width (w) w=R/k
Class midpoint Centre of each class
Cumulative frequency F of point x is the number of observations in data set that is smaller than x
Relative frequencies r=f/n divide frequencies by number or observations
Percentage frequencies % of relative frequence (r*100)
Relative cumulative frequency (R) R=F/n
Percentage cumulative frequencies R*100
Dot plot Shows how data is distributed over possible values. When N is small. On line
Histogram Graphical representation of frequency table
Frequency polygon Frequency of each class interval is plotted against the class midpoint of class interval & joined with straight lines
Cumulative frequency polygon Graphical representation of cumulative frequency table
Relative frequency polygon Same as frequency polygon but with r instead of f, plotted against midpoints
Relative cumulative frequency polygon Graphical representation of relative cumulative frequency table (R)
Bar chart Graphical representation of frequency distribution of dicrete data
Pie chart Graphical representation of relative frequencies of data sets, a circle divided into propotions
Created by: CARA.FAURIE
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