Week 1 - Reading Flashcards

1
Q

Decisions are…

A
  • Often based on limited information.
  • An investor does not know with certainty whether financial markets will be buoyant, steady or depressed
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2
Q

What is population?

A
  • A population is a complete set of all items that interest an investigator.
  • Population size, N, can be very large or even infinite
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3
Q

What is a sample?

A
  • A sample is an observed subset of a population with sample size given by ‘n’.
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4
Q

Example of a population?

A
  • All potential buyers of a new product
  • All stocks traded on the LSE
  • All registered voters in a country or region
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5
Q

What is random sampling?

A
  • Simple random sampling is a procedure use to select a sample of ‘n’ objects from a population in such a way that each member of the population is chosen strictly by chance
  • This method is so common that the adjective ‘simple’ is usually dropped
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6
Q

What is systematic sampling?

A
  • Involves the selection of every ‘j’th item in the population, where ‘j’ is the ratio of the population size ‘N’ to the desired sample size, ‘n’; that is j=N/n
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7
Q

Give me an example of systematic sampling?

A
  • Suppose that a sample size of 100 is desired and the population consists of 5,000 names in alphabetical order, then j=50. Randomly select a number from 1-50, your number is 20, giving the systematic sample of elements numbered 20, 70, 120, 170, 220, and so forth, until all 100 items are sampled
  • Systematic sampling reduces bias and they provide a good representation of the population if there is no cynical variation in the population
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8
Q

What is a parameter?

A

A numerical measure that describes a specific characteristic of a population

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9
Q

What is a statistic?

A

A statistic is a numerical measure that describes a specific characteristic of a sample

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10
Q

What is the key thing you always have to remember when it comes to parameters and statistics?

A

We must realise that some element of uncertainty will always remain, as we do not know the exact value of the parameter.
That is, when a sample is taken from a population, the value of the population parameter will not be able to be known precisely

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11
Q

What is sampling error?

A

Results from the fact that information is available on only a small subset of all the population members

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12
Q

What are nonsampling errors?

A

In practical analyses, there is the possibility of an error unconnected with the kind of sampling procedure used
e.g:
- The population actually sampled is not the relevant one
- Survey subjects may give inaccurate answers
- There may be no response to survey questions

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13
Q

What are descriptive statistics?

A

Focus on graphical and numerical procedures that are used to summarise and process data

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14
Q

What are inferential statistics?

A

Focus on using the data to make predictions, forecasts, and estimates to make better decisions

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15
Q

What is a variable?

A

A specific characteristic of an individual or object

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16
Q

What are categorical variables?

A
  • Produce responses that belong to groups or categories
  • For example, responses to yes/no questions are categorical - ‘are you a business major - yes’
17
Q

What are numerical variables?

A

variables that have values that are numbers and represent something that can be measured or counted

18
Q

What are discrete numerical variables?

A
  • May, but do not necessarily have a finite number of samples
  • The most common type of discrete numerical variable produces a response that comes from a counting process. e.g the number of students enrolled in a class
19
Q

What is a continuous numerical variable?

A
  • These may take on any value within a given range of real numbers and usually arises from a measurement (not a counting) process
  • Examples of continuous numerical variables include the weight of a cereal box or the time to run a race. In each case, the value could deviate within a certain amount
20
Q

What is qualitative data?

A
  • There is no measurable meaning to the ‘difference’ in numbers
  • For example, one football player is assigned the number 7 and another player is number 10 - we cannot conclude that number 10 will play better than number 7
21
Q

What is quantitative data?

A
  • There is a measurable meaning to the difference in numbers
  • When one student scores 90 on an exam and the other scores 45, the difference is measurable and meaningful
22
Q

What can we use to describe categorical data?

A
  • We can use frequency distribution tables and graphs such as bar charts, pie charts and pareto diagrams
23
Q

What is a frequency distribution?

A
  • A frequency distribution is a table used to organise data
  • The left column includes all possible responses on a variable being studied
  • The right column is a list of the frequencies, or number of observations for each class
24
Q

When is a bar chart most likely used?

A

If our intent is to draw attention to the frequency of each category, then a bar chart is likely to be used

25
Q

What happens when we need to describe relationships between categorical and ordinal variables?

A

These situations are usually described by cross tables and pictured by component or cluster bar charts

26
Q

When is a pie chart most likely used?

A
  • If we want to draw attention to the proportion of frequencies in each category, then we can use a pie chart to predict the division of a whole into its constituent parts
27
Q

What is a pareto diagram?

A
  • A pareto diagram is a bar chart that displays the frequency of defect causes
  • The bar at the left indicates the most frequent cause and the bars to the right indicate causes with decreasing frequencies
28
Q

What is the 80-20 rule?

A
  • A general observation that 80% of outcomes or results come from 20% of causes or inputs.
  • For example, a student might think that 80% of the work in a group project was completed by 20% of the group.
  • The 80% mark on a pareto diagram is often marked out. This is because, the 80% line indicates the ‘vital few’ categories, which are the causes that contribute to 80% of the problems