How Not To Be Wrong by Jordan Ellenberg - Exam
- 1. In "How Not To Be Wrong: The Power of Mathematical Thinking," Jordan Ellenberg embarks on an engaging exploration of the ways in which mathematical principles can illuminate everyday life and empower individuals to make better decisions. Ellenberg, a mathematician and professor, deftly argues that mathematics is not merely a collection of abstract concepts confined to textbooks, but rather a powerful lens through which we can analyze a myriad of situations, from politics and economics to social issues and personal dilemmas. He weaves together anecdotal evidence, historical data, and mathematical theory to demonstrate how intuitive thinking often leads us astray, while rigorous mathematical reasoning provides clarity and insight. With a blend of humor and insight, Ellenberg highlights the importance of critical thinking and the role mathematics plays in uncovering truths that are not immediately apparent, encouraging readers to embrace the complexities of the world rather than oversimplifying them. Overall, "How Not To Be Wrong" serves as both a celebration of mathematics and a compelling manifesto for the application of mathematical thinking to navigate the complexities of modern life.
What famous mathematical problem does Ellenberg discuss regarding voting systems?
A) Fermat's Last Theorem
B) Riemann Hypothesis
C) Arrow's Impossibility Theorem
D) Goldbach Conjecture
- 2. How does Ellenberg describe the relationship between mathematics and real-world decisions?
A) Mathematics provides tools for better thinking
B) Mathematics guarantees perfect decisions
C) Mathematics only applies to science
D) Mathematics is irrelevant to real life
- 3. What does Ellenberg say about mathematical models?
A) They should never be trusted
B) They replace the need for thinking
C) They are always perfectly accurate
D) They are simplifications that can be misleading
- 4. What mathematical concept helps understand why we see patterns in randomness?
A) Regression to the mean
B) Complex numbers
C) Prime numbers
D) Geometric proofs
- 5. What does Ellenberg say about mathematical intuition?
A) It contradicts formal mathematics
B) It can be developed and improved
C) It always leads to wrong answers
D) It is fixed at birth
- 6. How does Ellenberg describe the process of mathematical thinking?
A) As a way of asking better questions
B) As separate from everyday thinking
C) As memorizing formulas
D) As always getting right answers
- 7. How does Ellenberg view the relationship between mathematics and democracy?
A) Mathematics has no role in democracy
B) Mathematics should determine all political decisions
C) Only mathematicians should vote
D) Mathematical thinking helps citizens evaluate claims
- 8. What historical epidemic does Ellenberg discuss in relation to statistics?
A) Cholera in London
B) Spanish Flu
C) Black Death
D) Smallpox
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