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Introduction to Biostatistics 
Dr Ali Al Mousawi
What are Statistics? Y= X1a + X2b +X3c + e
Why You Should Care 
•Without knowledge of statistics, you are lost. 
•It’s on the test.
5 
Why you should be here 
•you have an interest in statistical reasoning 
•you have a desire to learn to use statistics properly in experimental design and data analysis 
•you want to develop your ability to critically assess scientific (or pseudo-scientific) arguments
6 
Objectives of Biostatistics course 
•Understand the fundamental principles of Descriptive statistics. 
•Understand the fundamental principles of statistical inference. 
•Understand the general principles underlying the most common tests. 
•Know the assumptions of common tests and understand impact of violations. 
•Be able to perform standard statistical analyses.
You can: 
•provide objective criteria for evaluating hypotheses 
•synthesize information (not without information loss… keep your raw data!) 
•help detect patterns in messy data 
•help optimize effort 
•help you critically evaluate arguments
You can’t: 
•tell the truth (probabilistic conclusions only!) 
•compensate for poor design 
•indicate biological significance: statistical significance does not mean biological significance, nor vice versa!
Statistics definition 
•Statistics is a science that deals with the methods of collection, organization, analysis, interpretation, and presentation of information that can be stated numerically. 
•Biostatistics is simply statistics as applied to the biological sciences, health, and medicine. 
•Note: statistics is used to describe also specific numbers (sample data)
Statistics 
 Method of analysis 
a collection of methods for planning experiments, obtaining data, and then then organizing, summarizing, presenting, analyzing, interpreting, and drawing conclusions based on the data
Statistics 
Specific number 
numerical measurement determined by a set of data (sample) 
Example: Twenty-three percent of people polled believed that there are too many polls.
Uses of Statistics 
Almost all fields of study benefit from the application of statistical methods
The uses of statistics: 
•To collect and use empirical data efficiently to gain the most value with the least cost 
•To use empirical data to describe the world around us. 
•Interpretation of data 
•To use empirical data to understand the world around us 
•To characterize replicable processes 
•To distinguish random noise from pattern
Deductive and Inductive reasoning 
•Deductive reasoning: general principles are applied to the specific situation at hand in order to reach the best decision possible for a particular patient. This type of reasoning – from the general to the specific – 
•Inductive reasoning: We study a few patients (or experimental animals), and from what we observe. we try to make rational inferences about what happens in general. This type of reasoning – from the specific subject(s) at hand to the general –
Definitions 
•Parameter: a numerical measurement describing some characteristic of a population 
•Statistic: a numerical measurement describing some characteristic of a sample 
Population Sample 
Parameter Statistic
Sample vs. Population 
Population 
Sample
Parameters and Statistics 
- Experimenters normally use sample statistics as estimates of population parameters. 
-Population parameters are written with Greek letters; sample statistics with Latin letters.
Two main types of Statistics: 
• Descriptive Statistics 
summarize or describe the important characteristics of a known set of population data 
• Inferential Statistics 
use sample data to make inferences (or generalizations) about a population
Descriptive statistics 
•Collection, organization, summarization, and presentation of data. 
•Descriptive statistics are used to describe the main features of a collection of data in quantitative terms. 
–Descriptive statistics aim to quantitatively summarize a data set 
•Some statistical summaries are especially common in descriptive analyses. For example 
–Frequency Distribution 
–Central Tendency 
–Dispersion 
–Association
Descriptive Statistics 
•Descriptive Statistics are used by researchers to report on Populations and Samples 
•Population 
The complete collection of all elements (scores, people, measurements, and so on) to be studied. 
-Census 
the collection of data from every element in a population 
•Sample: 
a subgroup or subset of elements drawn from a population
•Raw Data: Data collected in original form 
•In statistics, a variable has two defining characteristics: 
•A variable is an attribute that describes a person, place, thing, or idea. 
•The value of the variable can "vary" from one entity to another. 
•Random Variable: A variable whose values are determined by chance. A random variable can be thought of as an unknown value that may change every time it is inspected. 
Definitions
Definitions 
•Dependent or response or out come variable: a variable that depend on other variable/s. 
•Independent or predictor or explanatory variable: variable that does not depend on other variable/s. 
•Confounding variable: variable/s that correlates (directly or inversely) with both the dependent variable and the independent variable.
. 
Dependent variable 
Independent variable 
Confounding variable
Inferential statistics 
Inferential statistics: Used to make an inference, on the basis of data, about the (non)existence of a relationship between the independent and dependent variables.
Inferential Statistics 
Generalizing from samples to populations using probabilities. Performing hypothesis testing, determining relationships between variables, and making predictions.
Bias 
In survey sampling, bias refers to the tendency of a sample statistic to systematically over- or under-estimate a population parameter, types: 
Selection bias-Nonresponse bias 
-Under-coverage bias 
-Voluntary response bias 
Measurement bias-Leading questions 
-Social desirability
Misuse of statistical analysis 
•Obsession with statistical recipes, in particular, hypothesis 
testing – “Pavlov’s dog” reaction to any hypothesis derived 
from data, demanding statistical significance test; 
•Use of statistical techniques as a “black-box”, or cook-book 
recipe (standard example is disregard of serial correlation). 
•Misunderstanding or misinterpreting the names (e.g. 
decorrelation time, p-values as probability of hypotheses) 
•Use of sophisticated techniques... There is sometimes 
unwarranted expectation of miracle-like results from very 
advanced techniques.
Abuses od Statistics 
•Bad Samples 
• Small Sample 
• Loaded Questions 
• Misleading Graphs 
•Pictographs 
•Partial pictures 
•Distorted percentages 
•deliberate distortion
Bachelor High School Degree Diploma 
Figure 1-1 Salaries of People with Bachelor’s Degrees and with High School Diplomas 
$40,000 
30,000 
25,000 
20,000 
$40,500 
$24,400 
35,000 
$40,000 
20,000 
10,000 
0 
$40,500 
$24,400 
30,000 
Bachelor High School Degree Diploma 
(a) 
(b)
Important Note 
We should analyze the numerical information given in the graph instead of being mislead by its general shape.
Double the length, width, and height of a cube, and the volume increases by a factor of eight
“Ninety percent of all our cars sold in this country in the last 10 years are still on the road.”
Abuses of Statistics 
•Bad Samples 
self-selected survey 
(or voluntary response sample) 
one in which the respondents themselves decide whether to be included
Hey! 
Do you believe 
in the death 
penalty? 
Convenience Sampling - use results that are readily available
THANK YOU

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Introduction to biostatistics

  • 1. Introduction to Biostatistics Dr Ali Al Mousawi
  • 2. What are Statistics? Y= X1a + X2b +X3c + e
  • 3. Why You Should Care •Without knowledge of statistics, you are lost. •It’s on the test.
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  • 5. 5 Why you should be here •you have an interest in statistical reasoning •you have a desire to learn to use statistics properly in experimental design and data analysis •you want to develop your ability to critically assess scientific (or pseudo-scientific) arguments
  • 6. 6 Objectives of Biostatistics course •Understand the fundamental principles of Descriptive statistics. •Understand the fundamental principles of statistical inference. •Understand the general principles underlying the most common tests. •Know the assumptions of common tests and understand impact of violations. •Be able to perform standard statistical analyses.
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  • 8. You can: •provide objective criteria for evaluating hypotheses •synthesize information (not without information loss… keep your raw data!) •help detect patterns in messy data •help optimize effort •help you critically evaluate arguments
  • 9. You can’t: •tell the truth (probabilistic conclusions only!) •compensate for poor design •indicate biological significance: statistical significance does not mean biological significance, nor vice versa!
  • 10. Statistics definition •Statistics is a science that deals with the methods of collection, organization, analysis, interpretation, and presentation of information that can be stated numerically. •Biostatistics is simply statistics as applied to the biological sciences, health, and medicine. •Note: statistics is used to describe also specific numbers (sample data)
  • 11. Statistics  Method of analysis a collection of methods for planning experiments, obtaining data, and then then organizing, summarizing, presenting, analyzing, interpreting, and drawing conclusions based on the data
  • 12. Statistics Specific number numerical measurement determined by a set of data (sample) Example: Twenty-three percent of people polled believed that there are too many polls.
  • 13. Uses of Statistics Almost all fields of study benefit from the application of statistical methods
  • 14. The uses of statistics: •To collect and use empirical data efficiently to gain the most value with the least cost •To use empirical data to describe the world around us. •Interpretation of data •To use empirical data to understand the world around us •To characterize replicable processes •To distinguish random noise from pattern
  • 15. Deductive and Inductive reasoning •Deductive reasoning: general principles are applied to the specific situation at hand in order to reach the best decision possible for a particular patient. This type of reasoning – from the general to the specific – •Inductive reasoning: We study a few patients (or experimental animals), and from what we observe. we try to make rational inferences about what happens in general. This type of reasoning – from the specific subject(s) at hand to the general –
  • 16. Definitions •Parameter: a numerical measurement describing some characteristic of a population •Statistic: a numerical measurement describing some characteristic of a sample Population Sample Parameter Statistic
  • 17. Sample vs. Population Population Sample
  • 18. Parameters and Statistics - Experimenters normally use sample statistics as estimates of population parameters. -Population parameters are written with Greek letters; sample statistics with Latin letters.
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  • 20. Two main types of Statistics: • Descriptive Statistics summarize or describe the important characteristics of a known set of population data • Inferential Statistics use sample data to make inferences (or generalizations) about a population
  • 21. Descriptive statistics •Collection, organization, summarization, and presentation of data. •Descriptive statistics are used to describe the main features of a collection of data in quantitative terms. –Descriptive statistics aim to quantitatively summarize a data set •Some statistical summaries are especially common in descriptive analyses. For example –Frequency Distribution –Central Tendency –Dispersion –Association
  • 22. Descriptive Statistics •Descriptive Statistics are used by researchers to report on Populations and Samples •Population The complete collection of all elements (scores, people, measurements, and so on) to be studied. -Census the collection of data from every element in a population •Sample: a subgroup or subset of elements drawn from a population
  • 23. •Raw Data: Data collected in original form •In statistics, a variable has two defining characteristics: •A variable is an attribute that describes a person, place, thing, or idea. •The value of the variable can "vary" from one entity to another. •Random Variable: A variable whose values are determined by chance. A random variable can be thought of as an unknown value that may change every time it is inspected. Definitions
  • 24. Definitions •Dependent or response or out come variable: a variable that depend on other variable/s. •Independent or predictor or explanatory variable: variable that does not depend on other variable/s. •Confounding variable: variable/s that correlates (directly or inversely) with both the dependent variable and the independent variable.
  • 25. . Dependent variable Independent variable Confounding variable
  • 26. Inferential statistics Inferential statistics: Used to make an inference, on the basis of data, about the (non)existence of a relationship between the independent and dependent variables.
  • 27. Inferential Statistics Generalizing from samples to populations using probabilities. Performing hypothesis testing, determining relationships between variables, and making predictions.
  • 28. Bias In survey sampling, bias refers to the tendency of a sample statistic to systematically over- or under-estimate a population parameter, types: Selection bias-Nonresponse bias -Under-coverage bias -Voluntary response bias Measurement bias-Leading questions -Social desirability
  • 29. Misuse of statistical analysis •Obsession with statistical recipes, in particular, hypothesis testing – “Pavlov’s dog” reaction to any hypothesis derived from data, demanding statistical significance test; •Use of statistical techniques as a “black-box”, or cook-book recipe (standard example is disregard of serial correlation). •Misunderstanding or misinterpreting the names (e.g. decorrelation time, p-values as probability of hypotheses) •Use of sophisticated techniques... There is sometimes unwarranted expectation of miracle-like results from very advanced techniques.
  • 30. Abuses od Statistics •Bad Samples • Small Sample • Loaded Questions • Misleading Graphs •Pictographs •Partial pictures •Distorted percentages •deliberate distortion
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  • 33. Bachelor High School Degree Diploma Figure 1-1 Salaries of People with Bachelor’s Degrees and with High School Diplomas $40,000 30,000 25,000 20,000 $40,500 $24,400 35,000 $40,000 20,000 10,000 0 $40,500 $24,400 30,000 Bachelor High School Degree Diploma (a) (b)
  • 34. Important Note We should analyze the numerical information given in the graph instead of being mislead by its general shape.
  • 35. Double the length, width, and height of a cube, and the volume increases by a factor of eight
  • 36. “Ninety percent of all our cars sold in this country in the last 10 years are still on the road.”
  • 37. Abuses of Statistics •Bad Samples self-selected survey (or voluntary response sample) one in which the respondents themselves decide whether to be included
  • 38. Hey! Do you believe in the death penalty? Convenience Sampling - use results that are readily available