Quick links to Front matter, Back matter, and:

**Part One**: Ch 1: Introduction, Ch 2: Speed, Ch 3: Area, Ch 4: Fundamental theorem, Ch 5: Limits

**Part Two**: Ch 6: Derivatives, Ch 7: Toolkit, Ch 8: Extreme, Ch 9: Optimization, Ch 10: Economics

**Part Three**: Ch 11: Hard way, Ch 12: Easy way, Ch 13: Revisited, Ch 14: Physics, Ch 15: Conclusion

**Page 187: That was exhausting…**

**Pages 188-189: It’s tempting to think that calculus is the pinnacle… // That’s because mathematics is about finding patterns…**

**Pages 190-191: The calculations of pi in Chapter 3… // If you think those examples are trippy…**

*MB: p. 190 ? Are the right hand pictures supposed to be the limiting figures??????? How can this be? They are just figures along the way to the limits, aren’t they?*

**Pages 192-193: For another example of limits, consider prime numbers. // It turns out that these precise answers…**

*MB: p. 193 If you are going to use the symbol ln, then define it. On graph—label axes (maybe use ’n’, not ‘x’). Symbol x-> infinity should be down below. I think this example is too abstruse.*

**Pages 194-195: And of course we use limits in calculus… // …and integrals…**

**Pages 196-197: Calculus applies to rabbits because… // The mathematical result is called a differential equation…**

*MB: p. 197 This will be unintelligible to most of your readers, I would think, but if you want to use it, explain what equation is doing and define P_o*

**Pages 198-199: Another advanced topic… // Multi-variable calculus…**

*MB: p. 199 Ditto. Show a picture, define all terms (P_L, P_K) or don’t do this.*

**Page 200: In short, there’s plenty more to study…**

Quick links to Front matter, Back matter, and:

**Part One**: Ch 1: Introduction, Ch 2: Speed, Ch 3: Area, Ch 4: Fundamental theorem, Ch 5: Limits

**Part Two**: Ch 6: Derivatives, Ch 7: Toolkit, Ch 8: Extreme, Ch 9: Optimization, Ch 10: Economics

**Part Three**: Ch 11: Hard way, Ch 12: Easy way, Ch 13: Revisited, Ch 14: Physics, Ch 15: Conclusion