Joseph Kitchen's Calculus (reference) I'm asking about one textbook: Kitchen's Calculus. I tried to get a copy in different libraries but nothing. I tried buying it and I cannot find it wherever I've been. I've heard that is an outstanding book, as good as Spivak or Apostol at the rigorous level, to say the two classics book of Calculus (introduction to real analysis). 
Therefore, I ask the following questions:
What happens with the book? The only conclusion for me is that it has been out of print for a long time (for some strange reason). Is there a place where it can get it? Is it as good as someone told me (at the theoretical level)? Does somebody know what is the the  table of content? 
With theoretical level, I'd like to say: 
(The textbook should be rigorous, it should not state a major theorem without a detail proof, and also it should be primarily based on developing the theoretical foundations of calculus).
Thanks in advance. 
 A: This book has now been published by Dover.
A: I haven't read much of it yet, but here's the table of contents:


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*Preliminaries


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*Sets and set operations

*The real numbers as a field

*The order axioms

*Absolute values

*Quantifiers

*Logical connectives

*Negation of quantified statements

*The principle of finite induction

*A deeper look at induction


*Analytic Geometry of Straight Lines and Curves


*

*A synopsis of basic formulas

*Distance and point of division; circles

*Equations of straight lines

*Slopes of lines

*Applications to plane geometry


*Limits


*

*Functions

*Operations with functions

*The limit concept for sequences

*Proofs of the limit theorems

*Limits of functions of a continuous variable

*Continuity


*Techniques of Differentiation


*

*Definition of a derivative

*Tangents to curves

*The differentiation of some basic functions

*Differentiation of sums, products, and quotients

*The chain rule

*Operators and higher-order derivatives

*Implicit differentiation


*Completeness of the Real Numbers


*

*The least upper bound axiom and the Archimedean ordering property

*The intermediate value theorem

*Some theorems on sequences

*The theorem on extreme values

*Uniform continuity


*Mean-Value Theorems and Their Applications


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*A necessary condition for relative maxima and minima

*The mean-value theorem

*Significance of the first derivative

*Sufficient conditions for relative extrema

*The sign of the second derivative

*Convexity

*Approaches to infinity


*Antidifferentiation and its Applications


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*Antiderivatives

*Finding antiderivatives

*The Newton integral

*Areas in rectangular coordinates

*Areas in polar coordinates

*Volumes

*Path length

*Moments and centroids

*Miscellaneous applications to physics


*The Riemann Integral


*

*Definite integrals and Riemann integrability

*The Riemann integral as a limit of sums

*Further properties of Riemann integrals

*The fundamental theorem of calculus

*A deeper look at areas

*Necessary and sufficient conditions for Riemann integrability


*Transcendental Functions


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*General theory of inverse functions

*The inverse trigonometric functions

*Definitions and basic properties of the exponential and logarithmic functions

*Further study of the exponential function

*The hyperbolic functions

*Some important limits

*Some inequalities

*An analytic treatment of the trigonometric functions

*Euler's formula


*Techniques of Integration


*

*Reduction to standard formulas

*Integration by parts

*Rational functions

*Some standard substitutions

*Wallis' product and Stirling's formula


*Higher-Order Mean-Value Theorem


*

*L'Hopital's rule

*Taylor's theorem

*Polynomial interpolation

*Numerical integration

*Newton's method


*Plane Curves


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*The conics in central position

*$\mathbb R^2$ as a vector space

*Affine mappings of the plane

*The general second-degree equation

*A little more about vectors

*Curvature of plane curves


*Infinite Series


*

*A humble beginning

*Series with nonnegative terms

*Absolute versus conditional convergence

*Double series

*Pointwise versus uniform convergence

*Power series

*Real analytic functions

*Fourier series

*Infinite products


