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X-axis
Horizontal axis showing independent variable values.
Y-axis
Vertical axis showing dependent variable values.
Legend
Key explaining symbols/colors in the graph.
Data points
Individual values plotted on the graph.
Pie chart
Displays proportions of categorical data, summing to 1.
Bar plots
Compare values of separate variables, vertical or horizontal.
Error bars
Indicate uncertainty or confidence in averages.
Line graphs
Used for continuous x values, often time-series.
Scatter plots
Show relationships between variables with individual data points.
Histogram
Bar plot representing frequency distribution of data.
Misleading graphs
Graphs that distort data interpretation through manipulation.
Aspect ratio
Width-to-height ratio affecting graph interpretation.
Truncating axes
Cutting axes to exaggerate differences in data.
Magnitude colors
Light to dark shades of the same color.
Divergent colors
Two color shades indicating different directions.
Categorical colors
Different colors representing distinct categories.
Overwhelming data
Too many data points complicating graph readability.
Deception techniques
Methods used to mislead in data presentation.
Manipulation of axes
Altering graph axes to distort data interpretation.
Truncating axes
Cutting off axis scales to exaggerate differences.
Non-linear scales
Using scales that distort proportionality in graphs.
Disproportionate element sizes
Elements sized inaccurately relative to their data.
Selective data presentation
Choosing specific data to support a particular argument.
Overloading with information
Presenting excessive data to confuse the audience.
Visual distractions
Elements that divert attention from key data points.
Guidelines for effective data visualization
Best practices to enhance clarity in data representation.
Simplify graph
Reduce complexity for better understanding of data.
Appropriate encoding
Selecting suitable visual formats for data representation.
Focus on patterns
Highlighting trends or significant details in data.
Meaningful axis ranges
Choosing axis limits that accurately represent data.
Transformations
Mathematical adjustments to improve data visualization.
Visualize density
Represent concentration of data points in scatter plots.
Misleading color choices
Using colors that can misrepresent data relationships.
Consistency across graphs
Maintaining uniformity in style and format across visuals.
Clear labeling
Providing understandable labels for all graph elements.
Audience expertise
Considering the knowledge level of the intended viewers.
System 1 thinking
Fast, automatic, and unconscious thought processes.
System 2 thinking
Slow, deliberate, and conscious reasoning.
Cognitive biases
Systematic errors in thinking affecting judgments.
Heuristics
Mental shortcuts for quick decision-making.
Confirmation bias
Favoring information that confirms existing beliefs.
Representativeness heuristic
Judging probabilities based on similarity to prototypes.
Gambler's fallacy
Misunderstanding independence of random events.
Regression to the mean
Extreme values tend to be followed by average ones.
Availability heuristic
Estimating likelihood based on easily recalled examples.
Anchoring
Relying on initial reference points for decisions.
Decoy effect
Influence of a third option on choice perception.
Loss aversion
Preference for avoiding losses over acquiring gains.
Endowment effect
Valuing owned items more highly than non-owned.
Framing effect
Influence of language on perception of information.
Sunk-cost fallacy
Continuing investment based on prior commitments.
Sample
Subset of a population for statistical analysis.
Sampling error
Variability in estimates due to sample size.
95% confidence interval
Range where 95% of sample estimates fall.
Margin of error
Half of the confidence interval width.
Law of large numbers
Larger samples yield averages closer to true values.
Sampling Error
Variability in sample estimates due to random chance.
Bias
Systematic error affecting survey results, not random.
Probability Sample
Equal chance for all population members to be included.
Random Selection
Choosing respondents randomly from the population.
Weighting
Adjusting survey results to reflect population demographics.
Oversampling
Deliberately including more of certain groups in samples.
WEIRD Problem
Psychological research biased towards Western, educated populations.
Leading Questions
Questions that suggest a particular answer or opinion.
Double Barreled Question
Asking about multiple concepts in one question.
Reactance
Participants' resistance to perceived manipulation in surveys.
Forced Choice Questions
Require respondents to choose one option, enhancing accuracy.
Acquiescence Bias
Tendency to agree with statements, especially among less educated.
Order Effects
Influence of earlier questions on later responses.
Margin of Error
Quantifies uncertainty in poll results due to sampling.
Non-response Bias
Bias from individuals not responding to surveys.
Proofiness
Using statistics to create misleading or false impressions.
Expected Value
Average outcome weighted by probabilities of each outcome.
Curated Coincidences
Creating narratives that highlight specific coincidences.
Poll Weighting
Adjusting results to correct for demographic imbalances.
Predictive Polls
Forecasting outcomes based on survey data.
Voter Prediction Challenges
Difficulties in accurately predicting voter behavior.
Systematic Bias
Consistent error affecting survey results, not random.
Coincidence
An unexpected occurrence prompting new theories.
Cholera Example
London water pump linked to cholera outbreak.
Evaluating Coincidences
Assessing randomness and curator incentives.
Correlation
Relationship between two variables, not causation.
Spurious Correlation
Coincidental relationship without direct impact.
False-Cause Fallacy
X occurring before Y does not imply causation.
Conditional Probability
Probability of one event given another event.
Prosecutor's Fallacy
Confusing P(A|B) with P(B|A), ignoring base rates.
Bayes' Rule
Posterior equals likelihood multiplied by prior.
Likelihood
What is being observed in a probability scenario.
Prior
Existing knowledge or expectations before observation.
Pigeon Hole Principle
More items than containers guarantees shared containers.
Filtering Phenomenon
Focusing on successes while ignoring failures.
Averages and Extremes
Large collections show more extreme values.
Expected Values
Averages weighted by their probabilities.
Rarity
Improbabilities are common; rarity alone isn't evidence.
Oddities in Numbers
Patterns can still contain oddities.
Counter-Intuitive Conclusions
Deviations from mean do not guarantee return to mean.
Regression to the Mean
Trials tend to average out over time.
Poisson Probability Distribution
Predicts rare events based on known rarity.
Flatter Prior Distributions
Indicates less knowledge about prior probabilities.
Flatter Likelihood Function
Indicates less certainty from observations.