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On the positive side, the book is filled with many fascinating problems and projects related to the 'real' world, ranging from psychology to physics and astronomy. Interesting computational projects include proving Kepler's laws from Newton's gravity, the flight of a baseball, the calculus of rainbows, how to split a pizza the most effecient way, designing a dumpster with the most area and so on. Anyone with a heart for applied mathematics will not be dissapointed, nor those who demand rigor, given each theorem is carefully defined, and many rigorously proved.
In summary, it is a standard, solid textbook that will provide a solid foundation for further studies in maths and the sciences. Its main drawback is its difficulty and rather formidable complexity and rigor (I would recommend starting calculus using an easier, more intuitive text like Kline or the Schaum's outlines series on calculus) which make it slow and heavy going for the nonmathematician. It is also not the best place to quickly learn the 'basics' of calculus for say, physics or engineering; for that I'd recommend 'Mathematical Techniques, 2nd Ed' by Jordan and Smith.
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