Terms

Health—state of complete physical, mental, and social well-being where basic human needs are met. not merely the absence of disease or infirmity; free from disease or pain

Public health — science and art of preventing disease. prolonging life, and promoting physical and mental health and efficiency through organized community efforts

1. Public health is concerned with the aggregate health of a group, a community, a state, a nation. or a group of nations

2. Public health is people’s health

3. Concerned with four broad areas

a. Lifestyle and behavior

b. The environment

c. Human biology

d. The organization of health programs and systems

Dental public health—science and art of preventing and controlling dental diseases and promoting dental health through organized community efforts; that form of dental practice that serves the community as a patient rather than the individual; concerned with the dental education of the public, with applied dental research, and with the administration of group dental care programs. as well as the prevention and control of dental diseases on a community basis

Community health—same as public health full range of health services, environmental and personal, including major activities such as health education of the public and the social context of life as it affects the community; efforts that are organized to promote and restore the health and quality of life of the people

Community dental health services are directed to ward developing, reinforcing, and enhancing the oral health status of people either as individuals or collectively as groups and communities

Decayed-Missing-Filled Index ( DMF ) which was introduced by Klein, Palmer and Knutson in 1938 and modified by WHO:

1. DMF teeth index (DMFT) which measures the prevalence of dental caries/Teeth.
2. DMF surfaces index (DMFS) which measures the severity of dental caries.
The components are:

D component:
Used to describe (Decayed teeth) which include:
1. Carious tooth.
2. Filled tooth with recurrent decay.
3. Only the root are left.
4. Defect filling with caries.
5. Temporary filling.
6. Filled tooth surface with other surface decayed

M component:
Used to describe (Missing teeth due to caries) other cases should be excluded these are:
1. Tooth that extracted for reasons other than caries should be excluded, which include:
 a- Orthodontic treatment.
 b- Impaction.
 c- Periodontal disease.
2. Unerupted teeth.
3. Congenitally missing.
4. Avulsion teeth due to trauma or accident.

F component:
Used to describe (Filled teeth due to caries).

Teeth were considered filled without decay when one or more permanent restorations were present and there was no secondary (recurrent) caries or other area of the tooth with primary caries.
A tooth with a crown placed because of previous decay was recorded in this category.

Teeth restored for reason other than dental caries should be excluded, which include:
1. Trauma (fracture).
2. Hypoplasia (cosmatic purposes).
3. Bridge abutment (retention).
4. Seal a root canal due to trauma.
5. Fissure sealant.
6. Preventive filling.

1. A tooth is considered to be erupted when just the cusp tip of the occlusal surface or incisor edge is exposed.
The excluded teeth in the DMF index are:
a. Supernumerary teeth.
b. The third molar according to Klein, Palmer and Knutson only.

2. Limitations - DMF index can be invalid in older adults or in children because index can overestimate caries record by cases other than dental caries.

1. DMFT: a. A tooth may have several restorations but it counted as one tooth, F. b. A tooth may have restoration on one surface and caries on the other, it should be counted as D . c. No tooth must be counted more than once, D M F or sound.

2. DMFS: Each tooth was recorded scored as 4 surfaces for anterior teeth and 5 surfaces for posterior teeth. a. Retained root was recorded as 4 D for anterior teeth, 5 D for posterior teeth. b. Missing tooth was recorded as 4 M for anterior teeth, 5 M for posterior teeth. c. Tooth with crown was recorded as 4 F for anterior teeth, 5 F for posterior teeth.

Calculation of DMFT \ DMFS:

1. For individual

DMF = D + M + F

2. For population 

Minimum score = Zero

Primary teeth index:
1. dmft / dmfs Maximum scores: dmft = 20 , dmfs = 88
2. deft / defs, which was introduced by Gruebbel in 1944: d- decayed tooth. e- decayed tooth indicated for extraction . f- filled tooth.
3. dft / dfs: In which the missing teeth are ignored, because in children it is difficult to make sure whether the missing tooth was exfoliated or extracted due to caries or due to serial extraction.

Mixed dentition:

Each child is given a separate index, one for permanent teeth and another for primary teeth. Information from the dental caries indices can be derived to show the:

1. Number of persons affected by dental caries (%).

2. Number of surfaces and teeth with past and present dental caries (DMFT / dmft - DMFS / dmfs).

3. Number of teeth that need treatment, missing due to caries, and have been treated ( DT/dt, MT/mt, FT/f t).

A test of significance in dentistry, as in other fields of research, is a statistical method used to determine whether observed results are likely due to chance or if they are statistically significant, meaning that they are reliable and not random. It helps dentists and researchers make inferences about the validity of their hypotheses.

The procedure for conducting a test of significance typically involves the following steps:

1. Formulate a Null Hypothesis (H0) and an Alternative Hypothesis (H1): The null hypothesis is a statement that assumes there is no significant difference between groups or variables being studied, while the alternative hypothesis suggests that there is a significant difference. For example, in a dental study comparing two different toothpaste brands for their effectiveness in reducing plaque, the null hypothesis might be that there is no difference in plaque reduction between the two brands, while the alternative hypothesis would be that one brand is more effective than the other.

2. Choose a significance level (α): This is the probability of incorrectly rejecting the null hypothesis when it is true. Common significance levels are 0.05 (5%) or 0.01 (1%).

3. Determine the sample size: Depending on the research question, power analysis or literature review may help determine the appropriate sample size needed to detect a clinically significant difference.

4. Collect data: Gather data from a sample of patients or subjects under controlled conditions or from existing databases.

5. Calculate test statistics: This involves calculating a value that represents the magnitude of the difference between the observed data and what would be expected if the null hypothesis were true. Common test statistics include the t-test, chi-square test, and ANOVA (Analysis of Variance).

6. Determine the p-value: The p-value is the probability of obtaining the observed results or results more extreme than those observed if the null hypothesis were true. It is calculated based on the test statistic and the chosen significance level.

7. Compare the p-value to the significance level (α): If the p-value is less than the significance level, the result is considered statistically significant. If the p-value is greater than the significance level, the result is not statistically significant, and the null hypothesis is not rejected.

8. Interpret the results: Based on the p-value, make a decision about the null hypothesis. If the p-value is less than the significance level, reject the null hypothesis and accept the alternative hypothesis. If the p-value is greater than the significance level, fail to reject the null hypothesis.

Here is a simplified example of a test of significance applied to dentistry:

Suppose you are comparing two different toothpaste brands to determine if there is a significant difference in their effectiveness in reducing dental plaque. You conduct a study with 50 participants who are randomly assigned to use either brand A or brand B for a month. After a month, you measure the plaque levels of all participants.

1. Null Hypothesis (H0): There is no significant difference in plaque reduction between the two toothpaste brands.
2. Alternative Hypothesis (H1): There is a significant difference in plaque reduction between the two toothpaste brands.
3. Significance Level (α): 0.05

Now, let's say you collected the data and found that the mean plaque reduction for brand A was 25%, with a standard deviation of 5%, and for brand B, the mean was 30%, with a standard deviation of 4%. You could use an independent samples t-test to compare the two groups' means.

4. Calculate the t-statistic: t = (Mean of Brand B - Mean of Brand A) / (Standard Error of the Difference)
5. Find the p-value associated with the calculated t-statistic. If the p-value is less than 0.05, you reject the null hypothesis.

If the p-value is less than 0.05, you can conclude that there is a statistically significant difference in plaque reduction between the two toothpaste brands, supporting the alternative hypothesis that one brand is more effective than the other. This could lead to further research or a change in dental hygiene recommendations.

In dental applications, tests of significance are commonly used in studies examining the effectiveness of different treatments, materials, and procedures. For instance, they can be applied to compare the success rates of different types of dental implants, the efficacy of various tooth whitening methods, or the impact of oral hygiene interventions on periodontal health. Understanding the statistical significance of these findings allows dentists to make evidence-based decisions and recommendations for patient care.

Multiphase and multistage random sampling are advanced sampling techniques used in research, particularly in public health and social sciences, to efficiently gather data from large and complex populations. Both methods are designed to reduce costs and improve the feasibility of sampling while maintaining the representativeness of the sample. Here’s a detailed explanation of each method:

Multiphase Sampling

Description: Multiphase sampling involves conducting a series of sampling phases, where each phase is used to refine the sample further. This method is particularly useful when the population is large and heterogeneous, and researchers want to focus on specific subgroups or characteristics.

Process:

1. Initial Sampling: In the first phase, a large sample is drawn from the entire population using a probability sampling method (e.g., simple random sampling or stratified sampling).
2. Subsequent Sampling: In the second phase, researchers may apply additional criteria to select a smaller, more specific sample from the initial sample. This could involve stratifying the sample based on certain characteristics (e.g., age, health status) or conducting follow-up surveys.
3. Data Collection: Data is collected from the final sample, which is more targeted and relevant to the research question.

Applications:

• Public Health Surveys: In a study assessing health behaviors, researchers might first sample a broad population and then focus on specific subgroups (e.g., smokers, individuals with chronic diseases) for more detailed analysis.
• Qualitative Research: Multiphase sampling can be used to identify participants for in-depth interviews after an initial survey has highlighted specific areas of interest.

Multistage Sampling

Description: Multistage sampling is a complex form of sampling that involves selecting samples in multiple stages, often using a combination of probability sampling methods. This technique is particularly useful for large populations spread over wide geographic areas.

Process:

1. First Stage: The population is divided into clusters (e.g., geographic areas, schools, or communities). A random sample of these clusters is selected.
2. Second Stage: Within each selected cluster, a further sampling method is applied to select individuals or smaller units. This could involve simple random sampling, stratified sampling, or systematic sampling.
3. Additional Stages: More stages can be added if necessary, depending on the complexity of the population and the research objectives.

Applications:

• National Health Surveys: In a national health survey, researchers might first randomly select states (clusters) and then randomly select households within those states to gather health data.
• Community Health Assessments: Multistage sampling can be used to assess oral health in a large city by first selecting neighborhoods and then sampling residents within those neighborhoods.

Key Differences

• Structure:

  • Multiphase Sampling involves multiple phases of sampling that refine the sample based on specific criteria, often leading to a more focused subgroup.
  • Multistage Sampling involves multiple stages of sampling, often starting with clusters and then selecting individuals within those clusters.

• Purpose:

  • Multiphase Sampling is typically used to narrow down a broad sample to a more specific group for detailed study.
  • Multistage Sampling is used to manage large populations and geographic diversity, making it easier to collect data from a representative sample.

Common tests in dental biostatics and applications

Dental biostatistics involves the application of statistical methods to the study of dental medicine and oral health. It is used to analyze data, make inferences, and support decision-making in various dental fields such as epidemiology, clinical research, public health, and education. Some common tests and their applications in dental biostatistics include:

1. T-test: This test is used to compare the means of two independent groups. For example, it can be used to compare the pain levels experienced by patients who receive two different types of local anesthetics during dental procedures.

2. ANOVA (Analysis of Variance): This test is used to compare the means of more than two independent groups. It is often used in dental studies to evaluate the effectiveness of multiple treatments or to compare the success rates of different dental materials.

3. Chi-Square Test: This is a non-parametric test used to assess the relationship between categorical variables. In dental research, it might be used to determine if there is an association between tooth decay and socioeconomic status, or between the type of dental restoration and the frequency of post-operative complications.

4. McNemar's Test: This is a statistical test used to analyze paired nominal data, such as the change in the presence or absence of a condition over time. In dentistry, it can be applied to assess the effectiveness of a treatment by comparing the presence of dental caries in the same patients before and after the treatment.

5. Kruskal-Wallis Test: This is another non-parametric test for comparing more than two independent groups. It's useful when the data is not normally distributed. For instance, it can be used to compare the effectiveness of three different types of toothpaste in reducing plaque and gingivitis.

6. Mann-Whitney U Test: This test is used to compare the medians of two independent groups when the data is not normally distributed. It is often used in dental studies to compare the effectiveness of different interventions, such as comparing the effectiveness of two mouthwashes in reducing plaque and gingivitis.

7. Regression Analysis: This statistical method is used to analyze the relationship between one dependent variable (e.g., tooth loss) and one or more independent variables (e.g., age, oral hygiene habits, smoking status). It helps to identify risk factors and predict outcomes.

8. Logistic Regression: This is used to model the relationship between a binary outcome (e.g., presence or absence of dental caries) and one or more independent variables. It is commonly used in dental epidemiology to assess the risk factors for various oral diseases.

9. Cox Proportional Hazards Model: This is a survival analysis technique used to estimate the time until an event occurs. In dentistry, it might be used to determine the factors that influence the time until a dental implant fails.

10. Kaplan-Meier Survival Analysis: This method is used to estimate the probability of survival over time. It's commonly applied in dental studies to evaluate the success rates of dental restorations or implants.

11. Fisher's Exact Test: This is used to test the significance of a relationship between two categorical variables, especially when the sample size is small. It might be used in a study examining the association between a specific genetic mutation and the occurrence of oral cancer.

12. Spearman's Rank Correlation Coefficient: This is a non-parametric measure of the correlation between two continuous or ordinal variables. It could be used to assess the relationship between the severity of periodontal disease and the patient's self-reported oral hygiene habits.

13. Cohen's kappa coefficient: This measures the agreement between two or more raters who are categorizing items into ordered categories. It is useful in calibration studies among dental professionals to assess the consistency of their diagnostic or clinical evaluations.

14. Sample Size Calculation: Determining the appropriate sample size is crucial for ensuring that dental studies are adequately powered to detect significant differences. This is done using statistical formulas that take into account the expected effect size, significance level, and power of the study.

15. Confidence Intervals (CIs): CIs provide a range within which the true population parameter is likely to lie, given the sample data. They are commonly reported in dental studies to indicate the precision of the results, for instance, the estimated difference in treatment efficacy between two groups.

16. Statistical Significance vs. Clinical Significance: Dental biostatistics helps differentiate between results that are statistically significant (unlikely to have occurred by chance) and clinically significant (large enough to have practical implications for patient care).

17. Meta-Analysis: This technique combines the results of multiple studies to obtain a more precise estimate of the effectiveness of a treatment or intervention. It is frequently used in dental research to summarize the evidence for various treatments and to guide clinical practice.

These tests and applications are essential for designing, conducting, and interpreting dental research studies. They help ensure that the results are valid and reliable, and can be applied to improve the quality of oral health care.

Here are some common types of bias encountered in public health dentistry, along with their implications:

1. Selection Bias

Description: This occurs when the individuals included in a study are not representative of the larger population. This can happen due to non-random sampling methods or when certain groups are more likely to be included than others.

Implications:

• If a study on dental care access only includes patients from a specific clinic, the results may not be generalizable to the broader community.
• Selection bias can lead to over- or underestimation of the prevalence of dental diseases or the effectiveness of interventions.

2. Information Bias

Description: This type of bias arises from inaccuracies in the data collected, whether through measurement errors, misclassification, or recall bias.

Implications:

• Recall Bias: Patients may not accurately remember their dental history or behaviors, leading to incorrect data. For example, individuals may underestimate their sugar intake when reporting dietary habits.
• Misclassification: If dental conditions are misdiagnosed or misreported, it can skew the results of a study assessing the effectiveness of a treatment.

3. Observer Bias

Description: This occurs when the researcher’s expectations or knowledge influence the data collection or interpretation process.

Implications:

• If a dentist conducting a study on a new treatment is aware of which patients received the treatment versus a placebo, their assessment of outcomes may be biased.
• Observer bias can lead to inflated estimates of treatment effectiveness or misinterpretation of results.

4. Confounding Bias

Description: Confounding occurs when an outside variable is associated with both the exposure and the outcome, leading to a false association between them.

Implications:

• For example, if a study finds that individuals with poor oral hygiene have higher rates of cardiovascular disease, it may be confounded by lifestyle factors such as smoking or diet, which are related to both oral health and cardiovascular health.
• Failing to control for confounding variables can lead to misleading conclusions about the relationship between dental practices and health outcomes.

5. Publication Bias

Description: This bias occurs when studies with positive or significant results are more likely to be published than those with negative or inconclusive results.

Implications:

• If only studies showing the effectiveness of a new dental intervention are published, the overall understanding of its efficacy may be skewed.
• Publication bias can lead to an overestimation of the benefits of certain treatments or interventions in the literature.

6. Survivorship Bias

Description: This bias occurs when only those who have "survived" a particular process are considered, ignoring those who did not.

Implications:

• In dental research, if a study only includes patients who completed a treatment program, it may overlook those who dropped out due to adverse effects or lack of effectiveness, leading to an overly positive assessment of the treatment.

7. Attrition Bias

Description: This occurs when participants drop out of a study over time, and the reasons for their dropout are related to the treatment or outcome.

Implications:

• If patients with poor outcomes are more likely to drop out of a study evaluating a dental intervention, the final results may show a more favorable outcome than is truly the case.

Addressing Bias in Public Health Dentistry

To minimize bias in public health dentistry research, several strategies can be employed:

• Random Sampling: Use random sampling methods to ensure that the sample is representative of the population.
• Blinding: Implement blinding techniques to reduce observer bias, where researchers and participants are unaware of group assignments.
• Standardized Data Collection: Use standardized protocols for data collection to minimize information bias.
• Statistical Control: Employ statistical methods to control for confounding variables in the analysis.
• Transparency in Reporting: Encourage the publication of all research findings, regardless of the results, to combat publication bias.