This document discusses clinical audit and statistics. It begins by defining audit and its importance in clinical practice. The document outlines the types of audit and how statistics are used in clinical practice. It discusses the components of a clinical audit and defines key statistical terms like population, sample, and descriptive statistics. The document provides examples to illustrate statistical concepts and calculations like descriptive statistics and the area under the curve of a normal distribution. It emphasizes that the goal of statistics is to summarize data in a way that is understandable for non-statisticians.
4. LEARNING OBJECTIVES
At the end of this discussion, we all will be able to;
1. Define audit and its clinical importance
2. Enumerate the types of audit and use of statistics in
clinical practice
3. Enumerate the components of clinical audit
4. Define statistics and distinguish between population
and sample
5. Use real life examples to illustrate the goal of
statistics
6. Define and calculate different descriptive statistics
7. Calculate AUC of a normal distribution
6. Audit
1. What is audit?
2. What is medical audit?
3. Why audit?
4. Audit versus research
5. The quality cycle
6. Use of statistics in medical audit
7. What is audit?
Evaluation of data, documents and
resources to check performance of systems
meets specified standards.
Audit in the wider sense is simply a tool to find
out what you do now; this often to be compared
with what you have done in the past, or what you
think you may wish to do in the future.
8. What is medical audit
“A quality improvement process that seeks to improve
patient care and outcomes through systematic review of
care against explicit criteria and the implementation of
change.” (NICE guides)
• An audit is a cyclical process
-defining standards,
- collecting data,
- identifying areas for improvement,
- making necessary changes
- back round to defining new standards.
9. Why audit?
• Maintain participant and staff safety.
• Maintain data quality .
• Protect reputation of staff, host and sponsorer
• Protect current and future funding
• Improve quality.
• It does not involve experiments
• It uses data that already exists
10. Audit:- are we doing the best thing in the
best way?
• Measures current practice against specific standards
• Never experimental
• Uses data in existence by virtue of practice
• May require ethical approval
• Aims to improve delivery of patient care
11. Research:- What is the best thing to do/the
best way to do it
• Provides sound basis for medical audit
• Involves experimental trials
• Uses detailed data collection
• Needs ethical approval and registration
• Aims to add to body of scientific knowledge
13. General Understanding
• LETS DISCUSS THE FOLLOWING STATEMENTS
• Audit usually consumes an extensive amount of
resources (of time, money etc.).
• Rare conditions should be audited.
• The higher the amount of data the practitioner
collects, the easier is the decision making process in
audit.
• The most challenging stage in Audit is implementing
change.
• The agreed standards can be reset at realistic
percentages after the first round of data collection.
14. When to Use What
Method When to use it Why
Research Good practice is not
defined and
comparisons are
needed
To define good
practice
Data Collection or
structured
observation
Practice patterns
unknown
To catalogue
prevailing practice
without making
judgements
Audit Good practice is
defined but we want
to know how much
we are sticking to it
To improve current
performance
15. Does Audit Lead to Change
• Hearnshaw et al, BJGP 1998
• Of 1257 audits
• 80% on clinical care
• 65% led to change
16. WHAT CLINICAL AUDIT
IS NOT
• Big brother
• Threatening
• A cost cutting exercise
• Worthless and a waste of time
18. Nor is it…
• Buying computers
• Buying software
• Having others put in all the
data and you pushing the
button
• Extra work
• Optional work We don’t need to
do that
I’m too busy
If only we had
that package
Can’t you do it
for me
23. Challenges
• We use different languages
• We have different purposes for doing an audit
• We report differently
• We need to recognise diversity
• We have different expected outcomes
25. Clinical Audit Cycle
1. Select
topic
7. Implement
change
8. Re-audit
2. Agree
standards of
best practice
3. Define
methodology
4. Pilot
and data
collection
5. Analysis and
Reporting
6. Make
recommendations
Action Planning
Audit
26. Do We need to do a complex statistical
analysis?
27. Do I need to do a complex statistical
analysis?
• Generally no, unlike research, most
audits will not require heavy number
crunching
• A simple graphical display is often the
most effective method of sharing your
data.
• Don’t be tempted to overcomplicate
things just because your computer will
let you!
28. Conclusion- I
•Topics of audit need to be chosen with care
•Refined to make them suitable
•ƒStandard setting requires clarity of thought
& carefulƒdefinition
•ƒData collection to observe practice can
consume endless time and money
•ƒLasting change is notoriously difficult to
achieve
30. Statistics
• Statistics is the art/science of summarizing data
• Better yet…summarizing data so that non-statisticians
can understand it
• Clinical investigations usually involve collecting a lot of
data.
• But, at the end of your trial, what you really want is a
“punch-line:”
– Did the new treatment work?
– Are the two groups being compared the same or different?
– Is the new method more precise than the old method?
• Statistical inference is the answer!
31. Do you need a statistician as part of your
clinical research team?
• YES!
• Simplest reasons: s/he will help to optimize
– Design
– Analysis
– Interpretation of results
– Conclusions
32. THERE ARE LIES, DAMN LIES AND
STATISTICS.
British Prime Minister Benjamin Disraeli
Popularized by Mark Twain
34. “ It is easy to lie with
statistics, but it is easier to lie
without them” Frederick
Mosteller
35. ANTECEDENT(A) BEHAVIOUR(B) CONSEQUENCE(C) POSSIBLE
FUNCTION(attenti
on, access to
items/activities,
escape, sensory
Student (PG) in
class room
texting on cell Teacher says, “mr.x
. Stop that”
Attention
ABC OF Behaviour
36. Basic Components of Research
Starts with a hypothesis or “educated
guess”
–Not all hypotheses are testable.
–Hypotheses in science are formulated so
that they are testable.
37. Statistical versus Clinical Significance
• Statistical methods – branch of mathematics
– Helps to protect against biases in evaluating data
• Statistical vs. clinical significance
– Statistical significance – are results due to chance?
– Clinical significance – are results clinically
meaningful?
– Statistical significance does not imply clinical
meaningfulness
38. Statistical versus Clinical Significance
• Balancing statistical versus clinical
significance
–Evaluate effect size
–Evaluate social validity
• Generalizability and the patient uniformity
myth
• The “average” client
39. Consider flipping a coin and recording the
relative frequency of heads.
When the number of
coin flips is small, there
is a lot of variability in
the relative frequency of
“heads” (as shown in
this graph).
What do you notice in
the graph at the right?
40. Consider flipping a coin and recording the
relative frequency of heads.
The graph at the right
shows the relative
frequency when the
coin is flipped a large
number of times.
What do you notice
in this graph at the
right?
41. Law of Large Numbers
Notice how the relative
frequency of heads approaches ½
the larger the number of trials!
42. Types of statistics / analyses
DESCRIPTIVE STATISTICS Describing a phenomena
Frequencies How many…
Basic measurements Meters, seconds, cm3, IQ
INFERENTIAL STATISTICS Inferences about phenomena
Hypothesis Testing Proving or disproving theories
Confidence Intervals If sample relates to the larger population
Correlation Associations between phenomena
Significance testing e.g diet and health
43. Statisticians Require Precise Statement
of the Hypothesis
• H0: There is no association between the
exposure of interest and the outcome
• H1: There is an association between the
exposure and the outcome.
– This association is not due to chance.
– The direction of this association is not typically
assumed.
44. Writing Hypotheses
• Directional (H1)
– Physical activity program will affect body
composition such that physical activity
individuals will lose more fat than sedentary
individuals.
• Null (HO)
– Physical activity will not affect body
composition.
• Alternative
– Physical activity will affect body composition.
57. 57
Mean versus Median
• Large sample values tend to inflate the mean.
This will happen if the histogram of the data
is right-skewed.
• The median is not influenced by large sample
values and is a better measure of centrality if
the distribution is skewed.
• Note if mean=median=mode then the data
are said to be symmetrical
70. • The larger the sample size the greater the
power
• The larger the effect size the greater the
power
• The larger the significance level the greater
the power
71. What to do when you need more
power
• Increase sample size
• Reduce number of variables
• Show your data graphically
73. P Values and Statistical Significance
• Based on notion that we can disprove, but not prove, things.
• Therefore, we need something to disprove.
• Let's assume the true effect is zero: the null hypothesis.
• If the value of the observed effect is unlikely under this
assumption, we reject (disprove) the null hypothesis.
• "Unlikely" is related to (but not equal to) a probability or P
value.
• P < 0.05 is regarded as unlikely enough to reject the null
hypothesis (i.e., to conclude the effect is not zero).
– We say the effect is statistically significant at the 0.05 or 5% level.
– Some folks also say "there is a real effect".
• P > 0.05 means not enough evidence to reject the null.
– We say the effect is statistically non-significant.
– Some folks accept the null and say "there is no effect".
74. • Problems with this philosophy
– We can disprove things only in pure mathematics, not in real
life.
– Failure to reject the null doesn't mean we have to accept the
null.
– In any case, true effects in real life are never zero. Never.
– So, THE NULL HYPOTHESIS IS ALWAYS FALSE!
– Therefore, to assume that effects are zero until disproved is
illogical, and sometimes impractical or even unethical.
– 0.05 is arbitrary.
• The answer? We need better ways to represent the
uncertainties of real life:
– Better interpretation of the classical P value
– More emphasis on (im)precision of estimation, through use of
confidence limits for the true value
– Better types of P value, representing probabilities of clinical or
practical benefit and harm
76. True/ false…
…a computer should not be used to
perform an analysis that a
researcher has never completed by
hand or, at least, studied
extensively
79. Case Study
General QUESTION: ANSWERS
• HOW DO PEOPLE LET YOU
KNOW THEY ARE AT YOUR
DOOR AND WANT TO
COME IN?
• They ring the doorbell.
• They knock.
• They stand outside,
studying kinetics, until you
open the door for your own
reasons.
•
80. A Possible Investigation:
Possible research questions Data Sources?
– How do people knock
on someone’s door?
– How many times do
they knock?
– Do people speak when
they knock?
• Search literature and
review/compile the
results of previous
studies on this subject
• Survey people and ask
them how they knock
• Observe people as they
knock and record data
81. Study 1: American Knocking Practices
• Questions/Propositions
– People generally approach a residence and knock when
they wish to enter.
– Describe how people knock when at someone’s door.
• Method:
– Review available data
– Design survey, experiment, interviews or some
combination.
• Database:
–Sample:
http://www.youtube.com/watch?v=tKV4XYD3xK
4
82. Results:
– Descriptive Statistics
• Number of events observed (also known as “n” or sample size) was 35.
• Sheldon knocked between 0 and 30,000 (self-reported) times when approaching
Penny’s door.
• He used 1, 2, 6 and 30,000 knocks each one time. (The “1” was the robot)
• He knocked for Leonard, then Penny, 5 times, with one instance where he
knocked for Penny first.
• Penny knocked one time on Sheldon’s door, in this case she knocked three times.
• In one instance, he knocked, then approached an interior door where he knocked
a second time.
– Parametric Statistics
• The average number of knocks was 860.06 (mean)
• The most common number of knocks was 3 (mode)
• The median number of knocks was 3 (1, 2, 3, 6, 30000)
• The standard deviation of the mean number of knocks was 4997.46
83. Results:
– Without any other information, which of the following can we infer:
• In this sample, three knocks were used to alert the resident that someone was at
the door.
• People in general knock three times.
• Knocking three times is always effective in getting someone to answer the door.
• Tony Orlando and Dawn ( http://www.youtube.com/watch?v=k7Jvsbcxunc
) were wrong in the 70’s when they concluded that:
– You should knock three times on the ceiling…
– You should knock twice on the pipe if the answer is no…
• In our data, knocks were always associated with the calling out of a name and this
process was repeated.
• If someone is at your door and they knock three times, followed by your name
three times, and this is repeated three times, it is likely to be Sheldon.
• Sheldon has issues.
84. Let’s take one of these conclusions and explore
it more thoroughly from a statistical
perspective.
• People in general knock 3 times.
– How would our results have changed if we had seen only
a subset of the data? (Smaller sample size…) For example
what if we missed the “flash” – how would the results
have changed?
– The average number of knocks was 3 (mean)
– The most common number of knocks was 3 (mode)
– The median number of knocks was 3 (1, 2, 3, 6, 30000)
– The standard deviation of the mean number of knocks was
0.641689
85. Direction for future research:
• Good research always poses new questions.
• Additional research questions for this
example:
– Is there a time when two knocks are sufficient?
– Are mechanical/technological means of knocking
just as effective as in person knocking?
– How hard would it be to find a new apartment?