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Statistics: Basic Concepts
Overview
• Survey objective:
  – Collect data from a smaller part of a larger group
    to learn something about the larger group.

• What is data ? How de we describe them?
  – Observations (such as measurements, genders,
    survey responses) collected.



                      Statistical Inference              2
Statistics
• Statistics: Science which describes or make inferences
  about the universe from sample information.
• Descriptive Statistics: Refers to numerical and graphic
  procedures to summarize a collection of data in a
  clear and understandable way.
• Inferential Statistics: Refers to procedures to draw
  inferences about a population from a sample.
• In sum, Statistics refers to a set of methods to plan
  experiments, obtain data, and then organize,
  summarize, present, analyze, interpret, and draw
  conclusions based on the data.


                        Statistical Inference           3
Definitions
• Population: The set of all elements
  (scores, people, measurements, and so on)
  for study .
• Census: Collection of data from every
  member of the population.
• Sample: a sub-collection of members drawn
  from a population.


                    Statistical Inference     4
Key Concepts
• Sample data must be collected in a scientific
  manner, say, through a process of random
  selection.
• If not, collected information will be useless
  & statistical gymnastic would not salvage.




                    Statistical Inference         5
Types of Data
• Parameter: A numerical measurement to
  describe some characteristic of a population.
• Statistic: A numerical to describe some
  characteristic of a sample.




                    Statistical Inference         6
Definitions
• Quantitative data: Numbers representing
  counts or measurements.
• Qualitative (categorical/attribute) data: Data
  specified by some non-numeric
  characteristics (for example, gender of
  participants).



                    Statistical Inference      7
Quantitative Data
Discrete: When the number of possible values
  is finite or countable number of possible
  values – 0,1,2,3,…
Example: Number of cars parked outside the
  campus.
• Continuous: Infinite number of values
  pertaining to some continuous scale without
  gaps.
• Example: Milk yield of a cow.
                   Statistical Inference        8
Levels of Measurement
• Nominal: Data on names, labels, or
  categories that cannot be ordered.
• Example: Survey responses: Yes, No,
  Undecided.

• Ordinal: Data that can be ordered but their
  difference cannot be determined or are
  meaningless.
• Example: Course grades A, B, C, D, or F
                    Statistical Inference       9
Levels of Measurement
• Interval: Ordinal with the additional
  property that difference between any two
  values is meaningful but here is no natural
  starting point (none of the quantity is
  present).
• Example: Years: 1900, 1910,…



                    Statistical Inference       10
Levels of Measurement
• Ratio: Modified interval level to include the
  natural zero starting point- differences and
  ratios are defined.
• Example: Prices of chocolates.




                    Statistical Inference         11
Levels of Measurement
• Nominal - categories only
• Ordinal - categories with some order
• Interval - differences but no natural
  starting point
• Ratio - differences and a natural starting
  point


                    Statistical Inference      12
Methods of sampling
• Random Sampling: Members of a population
  selected in such a way that every member has
  equal chance of getting selected.
• Simple Random Sample: Sample units selected
  in such a way that every possible sample of the
  same size n has the same chance of selection.
• Systematic Sampling: Select some staring point
  and then select every k-th member in the
  population
                     Statistical Inference          13
Methods of sampling
• Convenience Sampling: Use results easy to
  obtain.
• Stratified Sampling: Subdivide the population
  into at least two different groups with similar
  characteristics and draw a sample from each
  group.
• Cluster Sampling: Divide the population into
  clusters , randomly select clusters, choose all
  members of the chosen clusters.

                    Statistical Inference       14
Relevant Definitions
• Sampling error: Difference between a sample
  estimate and the true population estimate –
  error due to sample fluctuations.
• Non-sampling error: Errors due to mistakes in
  collection, recording, or analysis (biased
  sample, defective instrument, mistakes in
  copying data).


                    Statistical Inference     15
Relevant Definitions
• Reliability: An estimate is reliable when there
  is consistency on repeated experiments.
• Validity: An estimate is valid when it has
  measured what it is supposed to measure.




                    Statistical Inference       16

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Basic Stats Concepts

  • 2. Overview • Survey objective: – Collect data from a smaller part of a larger group to learn something about the larger group. • What is data ? How de we describe them? – Observations (such as measurements, genders, survey responses) collected. Statistical Inference 2
  • 3. Statistics • Statistics: Science which describes or make inferences about the universe from sample information. • Descriptive Statistics: Refers to numerical and graphic procedures to summarize a collection of data in a clear and understandable way. • Inferential Statistics: Refers to procedures to draw inferences about a population from a sample. • In sum, Statistics refers to a set of methods to plan experiments, obtain data, and then organize, summarize, present, analyze, interpret, and draw conclusions based on the data. Statistical Inference 3
  • 4. Definitions • Population: The set of all elements (scores, people, measurements, and so on) for study . • Census: Collection of data from every member of the population. • Sample: a sub-collection of members drawn from a population. Statistical Inference 4
  • 5. Key Concepts • Sample data must be collected in a scientific manner, say, through a process of random selection. • If not, collected information will be useless & statistical gymnastic would not salvage. Statistical Inference 5
  • 6. Types of Data • Parameter: A numerical measurement to describe some characteristic of a population. • Statistic: A numerical to describe some characteristic of a sample. Statistical Inference 6
  • 7. Definitions • Quantitative data: Numbers representing counts or measurements. • Qualitative (categorical/attribute) data: Data specified by some non-numeric characteristics (for example, gender of participants). Statistical Inference 7
  • 8. Quantitative Data Discrete: When the number of possible values is finite or countable number of possible values – 0,1,2,3,… Example: Number of cars parked outside the campus. • Continuous: Infinite number of values pertaining to some continuous scale without gaps. • Example: Milk yield of a cow. Statistical Inference 8
  • 9. Levels of Measurement • Nominal: Data on names, labels, or categories that cannot be ordered. • Example: Survey responses: Yes, No, Undecided. • Ordinal: Data that can be ordered but their difference cannot be determined or are meaningless. • Example: Course grades A, B, C, D, or F Statistical Inference 9
  • 10. Levels of Measurement • Interval: Ordinal with the additional property that difference between any two values is meaningful but here is no natural starting point (none of the quantity is present). • Example: Years: 1900, 1910,… Statistical Inference 10
  • 11. Levels of Measurement • Ratio: Modified interval level to include the natural zero starting point- differences and ratios are defined. • Example: Prices of chocolates. Statistical Inference 11
  • 12. Levels of Measurement • Nominal - categories only • Ordinal - categories with some order • Interval - differences but no natural starting point • Ratio - differences and a natural starting point Statistical Inference 12
  • 13. Methods of sampling • Random Sampling: Members of a population selected in such a way that every member has equal chance of getting selected. • Simple Random Sample: Sample units selected in such a way that every possible sample of the same size n has the same chance of selection. • Systematic Sampling: Select some staring point and then select every k-th member in the population Statistical Inference 13
  • 14. Methods of sampling • Convenience Sampling: Use results easy to obtain. • Stratified Sampling: Subdivide the population into at least two different groups with similar characteristics and draw a sample from each group. • Cluster Sampling: Divide the population into clusters , randomly select clusters, choose all members of the chosen clusters. Statistical Inference 14
  • 15. Relevant Definitions • Sampling error: Difference between a sample estimate and the true population estimate – error due to sample fluctuations. • Non-sampling error: Errors due to mistakes in collection, recording, or analysis (biased sample, defective instrument, mistakes in copying data). Statistical Inference 15
  • 16. Relevant Definitions • Reliability: An estimate is reliable when there is consistency on repeated experiments. • Validity: An estimate is valid when it has measured what it is supposed to measure. Statistical Inference 16