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Regional Inequality in the Distribution of Dental Caries among Michigan Third Grade Children

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Title: Regional Inequality in the Distribution of Dental Caries among Michigan Third Grade Children


1
Regional Inequality in the Distribution of Dental
Caries among Michigan Third Grade Children
  • By Michael Paustian, M.S.
  • Michigan Department of Community Health
  • Division of Genomics, Perinatal Health, and
    Chronic Disease Epidemiology MCH Section
  • Michigan Epidemiology Conference, April 12, 2007

2
Rationale
  • Obtain regional estimates on the prevalence and
    severity of dental caries
  • Compare/contrast inequality measures (Gini
    coefficient vs. DHII)
  • Interpretation of inequality measures

3
Count Your Smiles, 2005-06 population
  • Inclusion
  • Public schools with at least 20 third grade
    students
  • Exclusion
  • Private schools and home-schooled children
  • Special education and accelerated classrooms
  • Replacement schools
  • School closure
  • School refusal or poor response rate

4
Study protocol
  • Active consent from parents
  • Survey of parents
  • Access to care use of services, insurance
  • Demographic data
  • Visual examination by volunteer hygienists
  • Caries experience, untreated decay
  • Sealants

5
Study-defined regions
Upper Peninsula
Northern Lower Peninsula
Southern Lower Peninsula
Suburban Detroit and the City of Detroit
6
Defining caries experience
  • At least 0.5mm loss of tooth structure
  • Visible upon gross examination
  • Conservative approach likely underestimates
    disease

7
Central measures of disease
  • Prevalence
  • Untreated decay
  • Caries experience
  • Mean
  • dft primary teeth
  • DFMT permanent teeth
  • Significant Caries Index most diseased
    one-third of the population

8
Lorenz curve
  • Plot of cumulative disease versus cumulative
    population
  • What do these curves provide?
  • Statement of cumulative disease burden
  • Inequality measures Gini coefficient
  • Concentration index

9
The Sinking Ship of inequality
10
Gini coefficient and DHII
  • Equals the proportion of area under the line of
    equality that falls between the line of equality
    and Lorenz curve.
  • Ranges between 0 and 1
  • 0 represents perfect equality
  • 1 represents perfect inequality

11
Calculating DHII
  • Expected distribution based upon the probability
    of an event (caries)
  • P(caries) teeth with caries/ teeth examined
  • Number of teeth examined in this analysis were
    not collected but based upon eruption patterns
    for a child 8 to 9 years old.
  • Binomial calculation to obtain expected
    proportion of population with 0, 1, 2, etc teeth
    with caries
  • Lorenz curve generated for expected distribution
    DHII line of equality

12
Regional inequality in the total dental caries
burden among Michigan 3rd grade children, 2005-06
13
Dentition-specific regional inequality in the
dental caries burden
14
Regional inequality in the total untreated decay
burden among Michigan 3rd grade children, 2005-06
15
Regional inequality in the primary teeth caries
experience versus untreated decay
16
Regional inequality in the permanent teeth
caries experience versus untreated decay
17
What does inequality mean?
  • Is a value near 1 bad?
  • Disease is distributed unequally
  • Targeted public health approach?
  • Is a value near 0 good?
  • Disease is distributed equally
  • Population-based public health approach?

18
Conclusions
  • There are regional differences in dental caries
    disease prevalence and severity.
  • Inequality measures can supplement other disease
    measures in determining how to tailor disease
    prevention to a population.
  • Measurement of health inequality should use an
    appropriate reference line of equality.

19
Limitations
  • Different types of teeth have a different
    probability of developing caries
  • Assumed of teeth examined, based upon eruption
    patterns
  • Exposure duration may impact inequality measures

20
Public Health Implications
  • Inequality measures can help validate cumulative
    disease statements as statements of inequality.
  • Inequality measures can help in determining an
    appropriate intervention method.
  • The DHII methodology could be applied to other
    event data where probability of that event is
    known or can be estimated.

21
Acknowledgments
  • Shannon Zackery, MPH
  • Sheila Semler, RDH, PhD
  • Michael Manz, DDS, MPH
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