Classical Enumerative Geometry References I want to start out by making this clear: I'm NOT looking for the modern proofs and rigorous statements of things.
What I am looking for are references for classical enumerative geometry, back before Hilbert's 15th Problem asked people to actually make it work as rigorous mathematics.  Are there good references for the original (flawed!) arguments? I'd prefer perhaps something more recent than the original papers and books (many are hard to find, and even when I can, I tend to be a bit uncomfortable just handling 150 year old books if there's another option.)
More specifically, are there modern expositions of the original arguments by Schubert, Zeuthen and their contemporaries? And if not, are there translations or modern (20th century, say...) reprints of their work available, or are scanned copies available online (I couldn't find much, though I admit my German is awful enough that I might have missed them by not having the right search terms, so I'm hoping for English review papers or the like, though I'll deal with it if I need to.)
 A: I do know of one article taking a historical approach to Schubert calculus:

Kleiman, Steven L.
Problem 15: rigorous foundation of Schubert's enumerative calculus. Mathematical developments arising from Hilbert problems (Proc. Sympos. Pure Math., Northern Illinois Univ., De Kalb, Ill., 1974), pp. 445--482. Proc. Sympos. Pure Math., Vol. XXVIII, Amer. Math. Soc., Providence, R. I., 1976. 

I am much less of a Schubertist than the average Berkeley/Harvard-educated mathematician with research interests in algebraic geometry, but nevertheless I found this article to be fascinating reading.
A: And actually, as a partial answer to my own question, I just stumbled across Schubert's "Kalkul" on Google Books, and it looks complete, which makes me rather happy, though other portions of the question still stand.
EDIT: A friend of mine has informed me that Zeuthen's "Lehrbuch" is also there, and now it's linked.
A: Here is a link to a more than 3 page list of works on enumerative geometry from the second half of the 19th century, including those of Schubert, Zeuthen, and many others.  (Perhaps it will be a useful guide for searching for scanned copies of the originals, e.g. through UPenn fulltext subscriptions.)  
A: You could also take a look at Schubert Calculus by Kleiman and Laksov in the Monthly, Vol. 79, No. 10, pp 1061-1082 or the monograph Geometry of Coxeter Groups by H. Hiller.  
A: Have you looked at Semple and Roth, Introduction to Algebraic Geometry? It was published in 1949 and contains a wealth of classical results (there is a chapter devoted to enumerative geometry). Going back a bit further, both German and French Encyclopaedias of Mathematical Sciences published in the early 20th century had surveys of algebraic geometry. Moving in the opposite direction, Fulton's "Intersection theory" discusses applications of his theory to classical enumerative geometry problems where excessive intersections play crucial role (such as finding the number of conics touching 5 given ones).
I know you said you've decided to move away from GW theory, but I thought I'd just throw it in here: Sheldon Katz's book "Enumerative geometry and string theory" (Student Mathematical Library, vol 32) is actually very readable. 
