I am planning to organize a seminar on cobordism theory and I'm looking for a reference. Such a reference is preferably a book, but I'm open to other ideas. 


The audience is familiar with characteristic classes at the level of Milnor Stasheff. We are no experts on homotopy theory.


What would you recommend?


Edit: Thanks for the answers, I like them! I found it hard to choose one, as most seem like great sources. I chose to accept the lecture notes (even though I was looking for a book) because this seems doing what we want the seminar to be about.



Book recommendation for cobordism theory
Perhaps the [Notes on cobordism](http://www-math.mit.edu/~hrm/papers/cobordism.pdf) by Haynes Miller could be of some help too.


Another possibility (but geared primarily towards applications in symplectic geometry) is the book


V. Guillemin, V. Ginzburg, Y. Karshon, Moment maps, cobordisms, and Hamiltonian group actions. Appendix J by Maxim Braverman. Mathematical Surveys and Monographs, 98. American Mathematical Society, Providence, RI, 2002. 


