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Research Methods
Dent 313
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Research fields in medicine
Biological sciences Biology of disease
Clinical sciences
Information to care forindividual patients Clinical Epidemiology Population sciences
Epidemiology Study of disease occurring in human population
Health services Study of how non-biological factorsaffect the patients
health
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- - Biology of the disease : how the disease works, the etiology of the disease,
the pathology of the disease (how the disease progresses, stops).
- - Clinical sciences : collect some information from patients.
- Population sciences : in certain population (e.g. schoolchildren), not always
studying diseases but also phenomena .
- Health services : e.g. study the effect of the distance between patients and
hospitals on the life of those people.
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Clinical epidemiology
The science of making predictions about
individual patients
By counting clinical events of similarpatients
And using strong scientific methods
To ensure that the predictions areaccurate
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Clinical epidemiology- - For example : the significance of studying the possible effect of smoking on
lung cancer
Predict whats going to happen to those patients and apply the results to the
non-patients because we dont those people to become patients.
- - Using strong scientific methods : in order for me to say smoking causes lung
cancer I have to rely on a very strong evidence
- Ensure that the predictions are accurate : to come up with recommendations,
the significance or the relevance of the research what will this research provide
to the health sector
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Purpose of clinical epidemiology
Develop and apply methods of clinical
observation that will lead to valid
conclusions by avoiding being misleadby systematic error and the play of
chance
Obtaining the kind of information
clinicians need to make good decision in
the care of patients
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The enemies of anyresearch
The systematic error
The play of chance
- Systematic error can be avoided.- The play of chance can be minimized (by increasing the sample).- The larger the sample, the more accurate the conclusion will be.
- The chance should not exceed 5%.
(if it exceeded the 5%, this means that the conclusion cannot be applied)
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Clinical epidemiology
It is clinical
it answers clinical questions(Questions related to the care of patients, people having an abnormality,
people receiving tretment)
It guides clinical decision making
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Evidence-based medicine
Application of clinical epidemiology to
the care of the patient
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Basic principles
Clinical question
Variables
Health outcomes Numbers and probability
Quantitative vs. qualitative
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Clinical question
Is the patient sick or well (abnormality)
How accurate are tests used to diagnose disease (diagnosis)
How often does a disease occur (frequency)
What factors are associated with an increased risk of disease
(risk)
What are the consequences of having a disease (prognosis)
How does treatment change the course of disease (treatment)
Does an intervention on well people keep disease from arising(prevention)
What lead to disease (cause)
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Variables
Things that vary and can be measured
Independent vs. dependent variables
Other synonyms (depending on the context)
Independent
Explanatory, controlled, manipulated, predictor, exposure,input Dependent
Response, measured, observed, explained, outcome, output Independent variables
Can be entirely manipulated (dose of a pesticide) Can be taken in different values (age) Can be unethical to modify (smoking)
Dependent variables cannot be modified but observed
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Variables
- Consider smoking is a factor that causes lung cancer, here there are two
variables, smoking & the incidence of lung cancer
Independent variables : smoking (causes lung cancer), explanatory- explains
the occurrence of lung cancer, controlled- smoking can be controlled (we can
advertise or put a propaganda about the bad effects of smoking) but lung
cancer cannot be, predictor- it predicts the occurrence of lung cancer,exposure- people exposed to smoking may develop lung cancer, input- the first
variable that causes the second variable
dependent variables : occurrence of lung cancer (depends on smoking),
observed- smoking cannot be observed but the occurrence lung cancer can be,
explained- the occurrence of lung cancer is explained because of smoking,
measured- the occurrence of lung cancer is measured not smoking, smoking is
studied to see the effect which is lung cancer
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Variables
Example : the age of children affects the timing of tooth eruption (or emergence)
- the independent variable : the age.
- the dependent variable : eruption.
Example 2 : sugar causes caries
- the independent variable : sugar.
- the dependent variable : caries.
Example 3 : studying the effect of smoking on lung cancer
- independent variables can be unethical to modify : its unethical to ask a group
of people to start smoking and to see the effect of smoking.
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Health outcomes
Events that can be studied directly in intact
humans only
Include the five Ds Disease Discomfort Dissatisfaction
Disability Death
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Numbers and probability
Clinical science depends on quantitative measures
Impressions, instincts and beliefs are only importantwhen added to a solid grounds of numericalinformation
This allows for better confirmation And estimation of error Prediction of treatment outcomes or disease
sequence Better be expressed as a percentage
(Probability) needs to be expressedquantitatively Estimated by referring to past experience with groups of
similar patients
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Numbers and probability
- Impressions :
whats the impression of old people who wore dentures.
Whats the impression of student about the way of teaching (of the teacher)-
good, average, poor or adding numbers ( the teacher was as good as 90%)
Prediction of treatment outcomes or disease sequence, better be expressed asa percentage:example : whats the prognosis of people recently have breast cancer- good,average, poor (this is not enough)example 2 : people who have lung cancer have a mortality rate of about 90%after 5 years (adding numbers provides a solid ground)example 3 : the effect of an antibiotic- strong, average, weak- its better to say90% of those who have taken that antibiotic healed from the disease.
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Numbers and probability
(Probability) needs to be expressed quantitatively, estimated by referring to past
experience with groups of similar patients : e.g. a physician have a patient who
had breast cancer wants to provide that lady with some information because
she asks him, she will ask for example what about my future? How long will I
live ?, if this physician wants to answer that lady, he has to refer to a previous
research thats been done, that research for example involved 100 ladies and itstudied those ladies for about 5 years and the outcome was 80% of those with
breast cancer cured from the disease, so according to this information that the
physician has, he can provide his patient with information
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Populations
All people in a defined setting with
certain defined characteristics Examples:
The general populationA hospitalized populationA population of patients with a specific
disease
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Population: a group of people but they have to be defined according to the
research thats going to be done, the term population is not the same as used
in demographic data (the population of Jordan, the population of arabic
contries) so you have to think about the target group that youre going to study
and then you have to define it.
for example : the population of Jordan (those people have a common thingwhich is : theyre Jordanian citizens), the males in Jordan, third year dental
students in JUST.
Example : a research about the timing of tooth eruption (by dr.Ashraf), the
population was the Jordanian children, so he didnt take a person who is above
15 years old (that was outside his population).
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Examples:
The general population (a research about whos taller males or females, people
who are growing shouldnt be taken, the population will be all people who are
above 18 years old)
A hospitalized population (people in hospital having a certain disease, e.g.
periodotitis, the poplulation will be people with periodontitis, periodontitis affects
adult people)
A population of patients with a specific disease
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A sample
Is a subset of people in the defined population
Selected from that population It is not practical to test all the population
Clinical research is carried out on samples
A sample makes inference about the
population
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Sample :
for example : the population of Jordanian children that I want to study, I cannot
study the whole population (maybe they are more than 2 millions), so its very
impossible to study 2 million people thats why I take a sample.
Example 2 : people who registered in elections (the whole population is taken
because its computerized)Example 3 : the possibility of win of a candidate (take a sample)
The best is to take the whole population but when its impossible we have to take a
sample, but this sample should be representative of the population.
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Representative sample :
Example : in the research of the timing of tooth eruption the sample were 3000
children, we cannot take only the children in Irbid and say they are
representative of the whole population of the Jordanian children, in order for the
sample to be representative there should be certain characteristics in that
sample, we take a certain percentage of people living in Irbid, anotherpercentage for people living in Amman, another percentage for people living in
the south, and we have take into consideration that some children are urban,
other children are rural, these are factors that may affect the timing of tooth
eruption, people living in poor life standards like people living in Jordan valley or
in the desert may have different timing of tooth eruption thats why part of the
sample should include people living in remote areas or people have poor
standards of living, and so on.
The sample should be structured, its not totally random, if we take a random
sample and we want to study Jordanian children, we may have an Iraqi or
Egyptian child for example, because we have Iraqis or Egyptians living in
Jordan, we dont want to include the non-Jordanian in the study thats why the
sample should be representative.
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Two important points in sampling
Are the conclusions of the research correctfor the people in the sample?
If so, are the conclusion correct for adifferent sample of people belonging to thesame population ( a 100% representative sample is similar toany other sample within the population )
does the sample represent fairly thepopulation of interest?
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A sample is representative
Depends on how a sample was selected
Purely random sample
Clustered sample Stratified sample
Equal chance for all members vs.
misrepresentation
Computerized programs for selection ofsamples
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A sample is representative
Depends on how a sample was selected- for a sample to be representative, it
should be structured, you have to think about the factors or about the different
categories in your sample.
Purely random sample (depending on the research and the population that should
be defined)- studying the prevalence of caries among the students in JUST,
any student in JUST can be taken BUT if I want to study the prevalence ofcaries among dental students, I shouldnt go and select randomly from the
university, I have to select from the science hall 2 for example (during research
methods lecture)- another example of purely random sample if I want to take
the opinion about the government but if I want to see the opinion about the
government among educated people I have to go to a university or a school for
example.
Clustered sample- categorized, for example you have to define the population of
Jordan, we have children belonging to (Irbid, Amman, Aqaba), we have people
who are rural, urban, children who belong to private schools or governmental
schools, all these are important factors so thats why it should be categorized
and clustered.
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A sample is representative
Stratified sample- the big sample, then under this big sample
Jordanian Children
Irbid
UrbanPrivate Schools
Governmental SchoolsRural
Amman
Aqaba
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A sample is representative
Equal chance for all members is important in random sampling- if I want to do a
sample, there should be an equal chance for any potential member in the
population to be selected- for example : Dr.Ashraf wants to study the people in
the scince hall 2 (at the time of the lecture), everyone should have an equal
chance to be selected, otherwise its misrepresentative.
If you want to randomize, the best to do is to use computer programs
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Sampling
Random sample Each member in the population has an equal probability of
being selected
Sample is only different from population because ofchance (difference should be small
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Sample is only different from population because of chance (difference should be
small
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Probability sample :
In the study of timing of tooth eruption, not a purely random sample was taken, it
was a probability sample, for example (Irbid represents 20% of the Jordan
population, so the sample should contain 20% from Irbid, so any child from Irbid
now has a known probability of being selected within the 20%).
oversampling low frequency groups- assume that 2% of the Jordanian population
are Bedwens, but in the sample I make the percentage of those people slightly
more that 2%, to guarantee that there is enough subjects from this minority.
Example : we want to study periodontitis, then I advertise for that, because it may
be difficult for old people to travel, they may not participate, so I do
oversampling and go to them and chose them.
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Non-random sampling
Present generalizability problems and bias
Very common in the literature
Examples
Convenience samples Chosen because they are more convenient E.g., patient visiting DTC in Irbid Dental students
Grab samples Subjects are grabbed wherever they could be found
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In non-random sample we cannot generalize the outcome, because the sample
was not representative.
Convenience samples- if I want to study who is taller males or females but its
difficult for me to go and select my sample randomly, I have a group of people
who are just next to me.
Example : the prevalence of caries among university students, its difficult for me to
go to all the faculties and take random samples from those faculties, but I have
my students who I am teaching now, I take this sample, because its mor
convenient for me, but the question is : are the dental students representing the
whole students in the university ? May be no, because dental students may
brush their teeth more than others.
Grab samples : a research on people who have torus palatinus, everytime I saw
someone with torus palatinus, I grab that patient and include this patient in my
sample, its a grab sample, its not a representative sample
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Definition:
A process at any stage of inference tendingto produce results that depart systematically
from the true values
Any trend in the collection, analysis,interpretation, publication, or review of the
data that can lead to conclusions that aresystematically different from the truth
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Bias:
Example : the average height of Jordanian males is 170 cm, and I made a study, I
went to basketball players, then I said the average of Jordanian males height is
190 cm, this is bias.
Its a systematic error because the results depart systematically from the true value
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Categories of bias
Selection bias
Measurement bias
Confounding bias
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Occurs when comparisons are made
between groups of patients that differ in
ways other than the main factors understudy
Example:
Examine dental caries among different agegroups
Examine perio condition without adjustmentfor smoking
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Selection bias- bias resulting because I didnt select my sample properly and as a
result I have a systematic error.
Example:
Examine dental caries among different age groups : if I want to study dental
caries, I have to define the group of people that I am studying, because
the prevalence of caries among children is different from adults oramong all people, as we go in age the prevalence of caries decreases
Examine perio condition without adjustment for smoking : I wanted to study
periodontitis and I didnt consider the factor of smoking
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Occurs when the methods ofmeasurement are not similar amongdifferent groups of patients
Examples Examine dental caries visually vs.
radiographically
Examine the WL (working legth) of Rootsusing different techniques- radiography, apex locator.
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Confounding bias
Occurs when two factors or processes are
associated or "travel together " and the effect
of one is confused with or distorted by the
effect of the other
Example:
TG and cholesterol levels are associated with riskfor coronary heart disease
Education and/or income with good health Folic acid vs. lower rates of colon cancer
People taking multivitamins are health consciousabout diet and exercise
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Confounding
Studying the incidence of lung cancer among people who work in mines, you didnt
control for another important factor which is smoking.
The confounder (smoking) affects the relationship between the independent
(working at a mine) & the dependent variables (occurrence of lung cancer).
The confounder can be controlled, in this example by doing the study on mine
workers who are non-smokers.
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Confounding bias
A variable is not confounded if it is
directly along the path from cause to
effectA confounding variable is not necessarily
a cause itself
May be related to the suspected cause andthe effect in an instance but not related in
nature
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Confounding bias
Cause Effect
Confounder
A confounding variable is not necessarily a cause itself :
Example : people taking folic acid have a lower rate of colon cancer
the confounder : healthy people may have a lower rate of developing colon
cancer.
In this case the confounder is not cause by itsel because health is not related to
lowering the rate of colon cancer.
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Selection bias is an issue in patients
selection for observation, and so it is
important in the design of a study
Selection bias all the time comes when you dont pay attention to selecting of
defining your sample, so you can control or oppose that before doing the study.
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Confounding bias is an issue in
analysis of the data, once the
observations have been made
Confounding bias can be avoided while you are analyzing your data.
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Often in the same study more than one
bias operates
A distinction must be made betweenthe potential for bias and the actual
presence of bias in a particular study
Sometimes, there is a possibility for bias to operate. Sometimes, its actually
present.
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Dealing with bias
Identification of bias
Measuring the potential effect of bias
Modifying the research design when thepotential effect on the result is big Changing the conclusions in a clinically
meaningful way when the effect is not big
enough
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Identification of bias, if you dont identify it, you may miss it and it will appear in
your study and you dont pay attention.
Modifying the research design, in the example of mine workers and developing
lung cancer, the study is modified by studying only those who are non-smokers
to avoid bias.
Changing the conclusions in a clinically meaningful way when the effect is notbig enough, for example, among those who work at mines, only 2% are
smokers (which is usually not true), because the effect is very small, I continue
in my study but I have to provide a good explanation while I am writing the
report, so in the conclusion I say : where we have to consider that 2% of those
are smokers, so the effect could not be 100% true but its very much true.
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Bias in general leads to a systematic error
The truth should be here It will become here
Because of bias
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Example : I want to have an idea about the average blood pressure in the
Jordanian population (we know the average is 120/80 mmHg), if I do a study
and the average was 105/75 mmHg, this is a systematic error, there must be
some bias because the truth isnt in its actual position, the truth has departed to
one way (either lower or higher)
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Unbiased samples may misrepresent the
population because of chance
Chance is the divergence of anobservation on a sample from the true
population value
is called also random variation
Example: Tossing a coin 100 times The larger the sample size the less the
chance
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For the chance to happen, the sample should be unbiased, there shouldnt be
bias
Chance is the divergence, so the true diverges to one way or another, its very
important to remember that the effect of chance can happen on both directions
around the truth.
Example : if I did a study on the average blood pressure among Jordanians
(the average should be 120), and I have something like 115 or 125, so in the
chance its possible for the result to be higher or lower, and the percentage of
those higher should be equal to the percentage of those lower than the truth,
but in bias the observation will be really away from the actuality of the truth, itcan be away to that side or the other side, but in chance its possible for the
data to be higher or lower and the percentage or the distribution is equal
around the truth
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Chance Truth Chance
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Example: Tossing a coin (Head:Tail)
You want to toss a coin 10 times (Head or Tail will appear), you cannot
guarantee that head will appear 5 times and tail will appear 5 times, its possible
to have 6:4 or 7:3 or sometimes 8:2 (but not really very possible).
If you do it 100 times, its not a very big possibility to have 70:30, you may have
55:45 If you do it 1000 times, its not very big possibility to have 700:300, you may get
something like 520:480
This means that as you increase your sample, the effect of chance decreases.
The effect of chance makes the times for the coin to appear Tail not equal to
the times where the coin is Head, (all the time it should be 50%), but its not
really possible when the sample is very small. So, this means that chance can be controlled by increasing the sample, but
bias cannot be avoided by increasing the sample, bias has nothing to do with
sample.
The larger the sample size, the less the chance.
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Example: I want to do a study, who is taller males or females (in reality in
Jordan for examples ,ales are taller than females), but what if I only took 20
people (a sample of twenty), and all the time the effect of chance shouldnt
exceed 5%, I should allow one female to be taller than male because this is the
5% (1:20), but if I took 20, its possible that in this sample I have 2 or 3 or 4
females taller than males, the effect of chance now has exceeded 5%, but whythis happened ?, because the sample is very small, what happens if I take the
whole student here in this theatre (science hall 2), maybe 300 people, in this
300, those females who are taller than males should be lower than 5%, what
happens if I took the whole Jordanian population ?, of course I will get
something very true.
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So thats why all the time think about increasing the sample, and all the time
they say the minimum for any sample is 30, usually this number is very critical,
30 people or 30 something, this is the minimum for any sample to have a good
result, and this depends on the type of research that you want to do, maybe if
you want to do a research on something common or on something not related
to disease, you have to take a very big sample, but if you want to make aresearch on a disease, sometimes its really difficult to collect more than 30
people with disease, so depending on the condition or the design of your study.
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Chance vs. bias
Bias distorts the situation in one directionor another
Chance / random variation results in anobservation above the true value aslikely as one below it. The mean of many unbiased observations of
a sample approximates the true observationof the population
In small samples this may not be close to thetrue observation of the population
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Chance vs. bias
Bias distorts the situation in one direction or another but it cannot go in both
directions, either bias takes the result to the right or to the left but doesn't take it
to the right and to the left in the same percentage.
Chance / random variation results in an observation above the true value as
likely as one below it, so the percentage of observation above the true value
should all the time be equal to the percentage of those below the value, but inbias the true departs to one side or another but cannot go to two sides or
cannot be in the same percentage to the right and to the left
The mean of many unbiased observations of a sample approximates the true
observation of the population, because all the time in chance theres a
possibility for some people to have higher data as likely as the possibility of
some people having lower data, so because of that they cancel each other out,
but in bias the results depart systematically from the true value.
When the sample is very small you cannot guarantee that those above the true
value should be equal to those below the true value, but as you enlarge the
sample, of course we call this the normal variation of people.
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Its the same example as tossing a coin 10000 times, you may have occasions
where the Heads are more than the Tails and you have occasions where the
Tails are more than the Heads, so they cancel each other out, but when you
toss it only 10 times, you cannot guarantee that.
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Bias can be prevented by proper conduction of
clinical investigations (selection & measurement bias)
Bias can be corrected through proper data analysis
(confounding bias)
Chance cannot be eliminated
Its influence can be reduced by proper research
design (for example, taking a big sample)
Statistics can be used to estimate the probability ofchance or random variation
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You can eliminate or avoid bias but you cannot eliminate chance.
Chance cannot be eliminated, is it possible kill all females who are taller than
males ?!, No, of course, we cannot do that, we cannot eliminate that, its
present in our observation, but we can reduce the effect of chance by taking a
big sample.
Statistics can be used to estimate the probability of chance or random variation,
because chance can be measured thats why we have statistical tests that can
be employed to estimate the probability of chance, and this is called the P value
P value is the probability value, this is the estimation of the effect of chance, allthe time it shouldnt exceed 5%, sometimes according to the research the P
value can be defined to be 1% (for example, a study on a drug causing reallybad side effects), so we dont want the 5%, we only allow 1%.
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In order for me to say males are taller than females, the percentage of females
who are taller than males should not exceed 5%, if they exceeded 5%, I cannot
say that males are taller than females, I am not allowed to say that.
If I did a study and I discovered that females who are taller than males make up
10%, in this case I say: there was no statistically significant differencein heightbetween males and females, but if I found that females who are taller than
males were only less that 5%, I can really very confidently say: there was
statistically significant differencein height between males and females,
because of that, males are taller than females.
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9080
bias
chance
SphygmomanometerIntra-arterial canula
True BP BP measurement
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The true BP is measured by inserting an intra-arterial canula, but this is not
really possible all the time.
The more common way of measuring BP is via the sphygmomanometer.
Because we did not select the proper way of measuring BP, we ended up with
what we call measurement bias, the true value should be 80 but because of
measurement bias, it departed systematically and became 90 (it goes to oneside).
The effect of chance is really different, its now 90, the effect of chance, we
have data above 90 and data below 90, and the percentage of those data to
those data should be all the time equal when the sample is very big, but if the
sample is small, we cannot guarantee that.
So the effect of chance is on either side of the value, but bias departs thereadings to one side.
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Systematic error vs. random error
Systematic error(results because of bias) Biases pushing the values of separate
measurements away from the true value
Remains systematically different no matter howmany times the measurement is repeated
Random error(results because of chance)
Even distribution about the true value
Various biases (or readings) tend to balance eachother out
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All the time, we want random error, but we dont want systematic error.
If you have a big systematic error in your data, your research is really rubbish,
you need to redo it, but if you have a random error, thats fine, we accept
random error in research, because its a result of chance, we cannot avoid
chance but we can reduce it.
Remains systematically different no matter how many times the measurement
is repeated, if you did a study, for example, you want to measure caries but you
didnt define age groups, this is a systematic error (selection bias), if you repeat
the study again without modifying the design of your research, you will have the
same error again,
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In random error if you repeat the study again, if you had a high random error ,
you can do the study again and you may have something different.
Example: you took 20 students to measure who is taller males or females, and
the percentage of females who are taller that males was 10%, its not really
accepted, if I do the study again, taking another 20 students, I may have lessthan 5% females taller than males, so if you repeat the study, you can actually
have different random errors, but of course, when you enlarge your sample, all
the time the effect of those above the reading and those below the reading
should be the same, they cancel each other out, and then you get the actual
reading.
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Truth
Validity is correspondence to the true value
measured or searched for
For an observation to be valid, it must be
neither biased nor incorrect due to chance
Types
Internal validity External validity
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Is the degree to which the results of a study
are correct for the patients being studied
Internal
Applies to the conditions of the particular group ofpatients being observed and not to others
Is determined by how well the design, data
collection and analyses are conducted and
threatened by biases and random variation
Necessary but not sufficient by itself
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Example: if you take a sample and you want to measure the height of people in
that sample (suppose that the actual height is 165 cm) but you get something
like 175 cm, this is a problem in internal validity because your reading is not
similar to the actual reading of that sample.
So you want your results to be true for the sample that you studied, this is
internal validity. We dont want the threatening of bias and random variation to be very big.
Necessary but not sufficient by itself, its not enough, I am not interested in
having the results true in the group that I studied, I also want these results to be
true if I studied another group as well.
For example, I studied the height of males and I was very accurate and the
average of height of males in this group was 170 cm (the internal validity wasperfect), but if I did the study on another group and the result was 180 cm, this
means it was true for that sample (internal validity), but its not enough, I want it
if I did the study again to be the same result (external validity or
generalizability).
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(Generalizability)
Is the degree to which the results of anobservation hold true in other settings
The answer of:
Assuming that the results are true in other settings,do they apply to my patients as well? Generalizability assumes that patients in a
study are similar to other patients
A study with high internal validity may bemisleading if its results are generalized to thewrong patients
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Generalizability
I want my results to be generalized, if I take another sample the results should
be the same.
The answer of:
Assuming that the results are true in other settings, do they apply to mypatients as well?
In research, we have a sample that were studied and gave results, I wantthose result not to be true only for those people who were studied, I wantthose results to be true on my patients, I want them to be applied onanother sample, so its the most important thing.
Internal validityAll patients with condition of interest
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A B
Conclusion
sampling
Selectionbias
sample
sample
population
patients
chance
External validityGeneralizability
Measurement & confounding
bias?
?
p
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Modified By :Muad Salahuddin Al-Zoubi