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Atypical development refers to
the extremes of individual differences in development and can include both advanced and delayed trajectories.
Why is Atypical Development complex to define
Natural variation in development rates across children.
Variation in traits, strengths, and weaknesses across domains (e.g. cognitive, social, physical).
Principles considered when assessing Atypical Development
Developmental Domains
Normative Comparison
Contextual info
Individual Profiles
Developmental Regression
Developmental Domains
Cognitive
Adaptive Behaviour
Social Skills
Physical and Motor Skills
Normative Comparison
Use standardised tools to compare a child's performance with age-appropriate norms.
Individual Profiles
Identification of both strengths and weaknesses is essential — strengths may be relative rather than absolute.
Developmental Regression
Loss of previously acquired skills (common in ASC and ID) is a key red flag.
Wechsler Intelligence Scale for Children (WISC)
Assesses cognitive abilities
Age 6-16
Measures verbal comprehension, WM, processing speed
Vineland Adaptive Behaviour Scales
Semi-structures interview with caregiver
Children & Adults
Measures communication, daily living skills, socialisation, motor skills, maladaptive behaviour
Bayley-III
Early Developmental Screening
Age 1-42 months
Measures cog, language, motor, social-emotional, adaptive skills
Wechsler Nonverbal Scale
For non-verbal children
Age 4-21
Measures Nonverbal reasoning (visual tasks)
Leiter-R
Nonverbal cognitive test
Ages 3-75
Measures reasoning, attention, memory - ideal for ASC or hearing impediments
Standardised score
A standardised score is a converted value that tells you how a child's raw score compares to others of the same age or demographic.
accounts for variables such as age, sex, dev stage
Standardised Score Example
If a 10-year-old scores 45/160 in a reasoning task, that score alone is meaningless — but if the mean for 10-year-olds is 100, we can see it's far below average.
How is a standardised score expressed
Often expressed as t-scores, z-scores, or percentiles.
T-score: Mean = 50, SD = 10
Z-score: Mean = 0, SD = 1
Why are standardised scores important?
They remove bias caused by age or demographic differences.
What do standardised scores allow us to do?
Compare children fairly
Track strengths and weaknesses relative to a child's overall profile.
Determine whether a child is developing typically or atypically.
Make informed diagnoses and intervention plans.