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Formative testing
Formative testing refers to assessments conducted during the learning process to monitor student understanding and inform instruction, providing feedback that can help improve student performance (week-to-week, day-to-day)
Summative testing
Summative testing refers to assessments administered at the end of an instructional period to evaluate and measure student learning against standards, often resulting in a final grade (
Norm-referenced standard
used to compare a student's performance against a group, providing insight into relative standing.
Criterion-referenced standard
used to measure a student's performance against predefined criteria or standards, indicating whether a student has mastered specific skills or knowledge.
Cognitive domain of testing
refers to the mental skills and knowledge involved in learning, encompassing processes such as thinking, reasoning, and problem-solving.
Affective domain of testing
pertains to emotions, attitudes, and values related to learning, focusing on aspects such as motivation, interest, and feelings.
Psychomotor domain of testing
focuses on physical movement, coordination, and motor skills
What are the four facets of an effective hypothesis?
Population, condition, variable, direction
Retrospective study design
Reliability
Consistency and repeatability of a measurement or test
Systematic error
Not utilizing equipment properly, produces variable results
Random error
Can come from weather, natural variations (time of day, hunger, mood, noise), imprecise measurement (different testers read analyzing tools differently), or individual differences (perception of pain)
Continuous data
Includes a potentially infinite number of values (fractions and decimals) [10.57 s, 1.68 m]
Discrete data
Limited to a specific number of values (whole numbers) [27 push-ups, jersey numbers, grade of hamstring strain]
Validity
the degree to which the conclusions drawn from a data analysis or statistical test are accurate, justified, and reflective of a true effect
Nominal
Categorizes data without any order or magnitude (male/female, jersey #)
Ordinal
Ranks data in order, but intervals between ranks are not equal (fitness classifications [excellent, good, fair, poor], pain rating scales [low, moderate, high])
Ratio
Has equal intervals and a true zero point (height, weight, body fat %, HR, VO2 max)
Interval
Has equal intervals between values, but no true zero point (scores on a test, temperature in C* or F*
Mean
Sum of all values divided by the # of values, used when data is normally distributed
Median
Middle score when the data is ordered; often used when outliers are present
Mode
The most recurring value of a data set; often used with nominal data variability
For nominal data, which descriptive statistic measure should be used?
Mode
For ordinal data, which descriptive statistic should be used?
Median or mode
For interval/ratio data, which descriptive statistic measure should be used?
Mean if no skew, median if there is a skew
What is the p value representative of?
This gives us the
percentage that the finding comes by chance (as a decimal). Typically is <0.05 in kinesiology.
Type I error
Rejection of the null hypothesis when it is true
Type II error
Not rejecting the null hypothesis when it is false

Positive skew
To the left of the mean

Negative skew
To the right of the mean
Mesokurtic
Curved an average amount

Platykurtic
Flat, negative kurtosis value

Leptokurtic
Peaked, positive kurtosis value

How do you calculate z-score with skewness/kurtosis?
Z-score= skewness(or kurtosis)/std. error
What does the 50th percentile represent?
The median
What does the 90th percentile represent?
Elite
What is a z-score?
Distance from the mean in standard deviations
Z-score formula
observation-mean/standard deviation
What will a z-score of +1 give you? (In percentile?)
High, close to elite
What will a z-score of -1 give you?
Below average
What will a z-score of 0 give you?
average
What does bias in testing lead to?
A threat to validity, results in type I errors
What do errors in testing lead to?
A threat to reliability, which results in type II errors
What are your assumptions for pearsonās R?
Two continuous variables, those two continuous variables are paired, your variables have a linear relationship, there are no significant outliers, and your variables are normally distributed