Week 2 Flashcards

1
Q

Peabody Picture Vocabulary Test - the PPVT-4

A
  • Children sit across from the experimenter, and are asked to point to the picture (from a choice of 4) which corresponds with a word.
  • stops after failing a certain number of times in a row, and this level determines their overall score on the test.
  • determine how strong an understanding children have of words and their meanings
  • use age- based norms to determine whether a child is above, or below average in their vocabulary for their age.
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2
Q

Density curve

A
  • smooth curve drawn through the tops of the histogram bars to smooth and refine distribution
  • the peaks and troughs that don’t fit the curve cancel each other out: bumps, valleys and outliers are ignored
  • can be skewed to reflect skewed data sets
  • provides an idealised mathematical model of the distribution
  • mean is the balance point
    • Is always on or above the x-axis
    • The area underneath is equal to 1 (100% of data)
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3
Q

Abraham DeMoivre

A

a french mathematician and astronomer. But it was his book on The Doctrine of Chances which was perhaps his largest contribution to normal distributions in statistics.

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4
Q

Frederick Gauss

A

Gauss determined the mathematical function that can describe normal distributions based on knowing the mean and standard deviation of a distribution.

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5
Q

Adolph Quetelet

A
  • a Belgian mathematician and statistician
  • he began to translate the normal distribution techniques that were traditionally used in Astronomy to the social sciences
  • He applied these statistical techniques to understanding phenomena such as crime and marriage rates
  • suggested that there were ‘average’ social traits, and that everyone exists somewhere along a normal distribution.
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6
Q

Sir Francis Galton

A
  • wrote ‘Natural Inheritances’
  • Galton was one of the proponents of our modern understanding of intelligence
  • believed that Intelligence was normally distributed, from those few with very low intelligence to those with very high intelligence, and most people in the middle
  • made some controversial suggestions of ways that intelligence could be ‘bred’ by allowing only intelligent people to breed, but his contributions to the wide use of distributions was extremely influential
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7
Q

Characteristics of normal distribution

A
  • distribution is symmetrical
  • unimodal
  • bell shaped
  • no limits
  • mean, median and mode are equal
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8
Q

Standardising Scores

A
  • z test
  • t score
  • stanine
  • normal curve equivalent (NCE)
  • intelligence quotient
  • WAIS subtest scaled score
  • look up image
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9
Q

Z distribution

A

• It is so common that it is often referred to as “The standard normal
distribution”
• The standard normal distribution (z distribution) has
• Mean = 0
• Standard deviation = 1
• All normal distributions, regardless of their mean and standard deviation can be converted into a standard normal distribution

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10
Q

Uses of Z scores

A
  • Use #1: State how far away a score is from the mean in standard deviation units
  • Use #2: Comparing scores from different distributions
  • Use #3: Finding the proportion of observations above a score, below a score, or between two scores
  • Use #4: Finding a value given a proportion
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11
Q

Z scores for comparison

A

• Example: Stephanie got a score of 76 out of 100 in her Stats and 82 out of 100 Philosophy. Which exam did she do better on relative to other students?
- take her score and the mean and SD from each, whichever is higher is what she actually did better in

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12
Q

Applications for finding proportions

A
  • Find the percentage of people who score higher or lower than a certain value in tests
  • Determining if a person/product is sufficiently deviant from the mean to be of concern
  • A “normative” model for psychological functions and public health proposes that those outside of a “standard range” may suffer from a problem that needs intervention
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