Chapter 1-3 terms and concepts Flashcards
Statistics
the science of planning studies and experiments, obtaining data, and then organizing, summarizing, presenting, analyzing, interpreting, and drawing conclusions based on the data.
Population
the complete collection of all individuals (scores, people, measurements, and so on) to be studied. The collection is complete in the sense that it includes all of the individuals to be studied.
Sample
a sub-collection of members selected from a population
Parameter
a numerical measurement describing some characteristic of a population
Statistic
a numerical measurement describing some characteristic of a sample
Qualitative
consists of names or labels that are not numbers representing counts or measurements
Quantitative
consist of numbers representing counts or measurements
Discrete Data
result when the number of possible values is either a finite number or a “countable” number. (That is, the number of possible values is 0 or 1 or 2, etc.)
Continuous Data
result from infinitely many possible values that correspond to some continuous scale that covers a range of values without gaps, interruptions, or jumps
Nominal Measurement
characterized by data that consist of names, labels, or categories only. The data cannot be arranged in an ordering scheme (such as low to high) ex. Political Party
Ordinal Measurement
data that can be arranged in some order, but differences (obtained by subtraction) between data values either cannot be determined or are meaningless ex. Grades, Ranks
Interval Measurement
like ordinal, with the additional property that the difference between any two data values is meaningful. However, data at this level do not have a natural zero starting point (where none of the quantity is present) ex. Temperatures, years
Ratio Measurement
similar to interval with the addition of a natural zero starting point (where zero indicates that none of the quantity is present). For values at this level, differences and ratios are both meaningful ex. Distances, Prices
Random Sample
in a RS members from the population are selected in such a way that each individual member in the population has an equal chance of being selected.
Simple Random Sample
a SRS of n subjects is selected in such a way that every possible sample of the same size n has the same chance of being chosen.