I need help finding a rigorous precalculus textbook I dislike modern textbooks; their cookie-cutter approach and appearance, over reliance on breaking things down into little boxes, the general spoon-feeding they engender and most of all the poor exposition (in my opinion). I feel that reading a mathematics text is a skill in itself, a skill that becomes lost if one subsists on these "modern" books and the bite-sized morsels of knowledge they impart. 
I'm in need of a thorough and dry pre-calculus text that will prove worthwhile to work through. I'm not looking for a laundry of list of definitions and theorems. I want as much rigour as a textbook at this level can allow, however not at the expense of clarity. 
I understand that the better textbooks were released in 1950-1960s, or perhaps even before then, so I do not mind textbooks that aren't "modern" – the earlier the better.
 A: The first few chapters of GH Hardy's "A Course of Pure Mathematics" may be worth a read.
A: As dry, old and rigorous as it gets "Advanced Mathematics Precalculus with discrete mathematics and data analysis." It's what I had in High School, although I had a modern textbook as a suppliment. There might be newer versions out, but I assume you want the older ones.
A: Yes I hear your point. Most books released these days look to spoon-feed. But that does not apply to all new books. I mean Spivak's books, Chapman Pugh's text on Analysis are examples. 
Now these are the books I perused during A Levels. I only got my hands on them because the government sells them for dirt cheap prices (I mean for less than 20 cents US). 


*

*Advanced Level Pure Mathematics by SL Green is an excellent book. Very precise and written in the classical style. Summarised but thorough. 

*Pure Mathematics by Bostock and Chandler is another text which is less rigorous but still fits into your category. I read the translation so things might be a little different. 

*Trigonometry by SL Loney is a must read during your A Levels. It prepares you for mathematical reading. And very precise and rigorous. Solid collection of exercises too. This is where I probably learnt the concept of rigour. 

*Geometry by Hall is apparently something my father read and recommended highly to me. But my syllabus contained very little plane geometry so I never got to reading it. 


Judging by the last one you can probably guess that all these books were written well before our time.  So if age is what you are looking for these should serve you well. 
But the book I still treasure and hold close is one named "Elements of Pure Mathematics by S Nadarasar". Written in the 50's. It's a Sri Lankan book and very rare even here. They don't print the original English version anymore - only the translation. So this is of no use to you since you can't get a hold of it but I owe a lot to this text and not mentioning it on this thread would be a crime.   
A: I think you will probably like any of the introductory books by Rey Pastor. The issue there is that he was Spanish, so you won't probably be able to find a book by him in English. I have the three volumes of his Calculus course, and it's the most comprehensive book I've ever seen on the subject.
A book I like that has a small introduction including some pre-calculus concepts is Calculus by Tom Apostol. I'm not sure if that's what you're looking for, I suppose you're looking for a complete book on the subject.
A: You might be interested in the books Algebra and Trigonometry by Gelfand.
Also, it's not dry or old, but the Precalculus textbook from artofproblemsolving.com won't spoonfeed, at least.
From the book description:

It includes nearly 1000 problems, ranging from routine exercises to
  extremely challenging problems drawn from major mathematics
  competitions such as the American Invitational Mathematics Exam and
  the USA Mathematical Olympiad. Almost half of the problems have full,
  detailed solutions in the text, and the rest have full solutions in
  the accompanying Solutions Manual.
As with all of the books in Art of Problem Solving's Introduction and
  Intermediate series, Precalculus is structured to inspire the reader
  to explore and develop new ideas. Each section starts with problems,
  so the student has a chance to solve them without help before
  proceeding. The text then includes solutions to these problems,
  through which new techniques are taught. Important facts and powerful
  problem solving approaches are highlighted throughout the text.

