Flashcards on Understanding Statistical Fallacies and Misrepresentation

Understanding Statistical Fallacies and Misrepresentation

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What is a 'sample with built-in bias' and why can it mislead statistics?

A sample with built-in bias is one that doesn't represent the whole population (e.g., only those likeliest to respond). It can make statistics mislead

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Statistical Misleading Techniques

15 cards

Card 1

Question: What is a 'sample with built-in bias' and why can it mislead statistics?

Answer: A sample with built-in bias is one that doesn't represent the whole population (e.g., only those likeliest to respond). It can make statistics mislead

Card 2

Question: Name two ways surveys can be biased without anyone directly lying.

Answer: 1) Certain groups are more likely to respond than others; 2) Respondents may give dishonest or inaccurate answers.

Card 3

Question: When evaluating a survey result, what three questions should you always ask about the sample?

Answer: Who was surveyed? How many people participated? Does the sample represent everyone?

Card 4

Question: What are the three types of averages, and how is each calculated or defined?

Answer: Mean: total divided by number of values. Median: the middle value. Mode: the value that appears most often.

Card 5

Question: Why can the mean be misleading when incomes are highly unequal?

Answer: A very high income for one person can raise the mean, making average income look high even though most people earn much less.

Card 6

Question: If someone reports an 'average' value, what should you ask to assess its accuracy?

Answer: Which kind of average was used (mean, median, or mode), and whether that average accurately represents the situation.

Card 7

Question: What problem arises when key details are left out of a statistical report?

Answer: Leaving out important information (like sample size or context) can exaggerate findings and make results unreliable.

Card 8

Question: Why is a small sample size a concern when judging a study's results?

Answer: Small samples may show results that appear significant but are unreliable because they lack sufficient data to support strong conclusions.

Card 9

Question: What three things should you check to determine if data are strong enough to support a conclusion?

Answer: Sample size, missing information, and whether the data are robust enough to justify the conclusion.

Card 10

Question: What does 'much ado about practically nothing' refer to in statistics?

Answer: Presenting tiny differences as important when they may be within the study's margin of error or due to random chance.