Abramson F., Flipping properties and equiconsistency results for large cardinals, Ph.D. Thesis Massachusetts Institute of Technology, Cambridge, Massachusetts, 1974.
Apter A., An AD-like model, this Journal, vol. 50 (1985), pp. 531–543.
Apter A., Some results on consecutive large cardinals, Annals of Pure and Applied Logic, vol. 25 (1983), pp. 1–17.
Apter A., Some results on consecutive large cardinals. II, Israel Journal of Mathematics, vol. 52 (1985), pp. 273–292.
Apter A., Successors of singular cardinals and measurability, Advances in Mathematics, vol. 55 (1985), pp. 228–241.
Bull E., Successive large cardinals, Annals of Mathematical Logic, vol. 15 (1978), pp. 161–191.
Di Prisco C., Combinatorial properties and supercompact cardinals, Ph.D. Thesis, Massachusetts Institute of Technology, Cambridge, Massachusetts, 1976.
Di Prisco C. and Henle J., On the compactness of ℵ1, and ℵ2, this Journal, vol. 43 (1978), pp. 394–401.
Foreman M. and Woodin H., The GCH can fail everywhere (to appear).
Gitik M., Regular cardinals in models of ZF, Transactions of the American Mathematical Society, vol. 290(1985), pp. 41–68.
Henle J., Mathias A. R. D. and Woodin H., A barren extension, Methods in mathematical logic (proceedings of the sixth Latin American conference; Di Prisco C., editor), Lecture Notes in Mathematics, vol. 1130, Springer-Verlag, Berlin, 1985, pp. 195–207.
Jech T., Some combinatorial properties concerning uncountable cardinals, Annals of Mathematical Logic, vol. 5 (1973), pp. 165–198.
Kechris A., personal communication.
Kleinberg E., Strong partition properties for infinite cardinals, this Journal, vol. 35 (1970), pp. 410–428.
Kleinberg E., Infinitary combinatorics and the axiom of determinateness, Lecture Notes in Mathematics, vol. 612, Springer-Verlag, Berlin, 1977.
Lévy A. and Solovay R., Measurable cardinals and the continuum hypothesis, Israel Journal of Mathematics, vol. 5 (1967), pp. 234–248.
Magidor M., On the singular cardinals problem. I, Israel Journal of Mathematics, vol. 28 (1977), pp. 1–31.
Magidor M., There are many normal ultrafilters corresponding to a supercompact cardinal, Israel Journal of Mathematics, vol. 9 (1971), pp. 186–192.
Mitchell W., How weak is a closed unbounded filter?Logic Colloquium '80(van Dalen D.et al., editors), North-Holland, Amsterdam, 1982, pp. 209–230.
NESTS, A modest proposal (in preparation).
Radin L., Adding closed cofinal sequences to large cardinals, Annals of Mathematical Logic, vol. 23 (1982), pp. 263–283.
Woodin H., Handwritten notes on the closed unbounded filter.
Woodin H., Handwritten notes on Radin forcing and the Prikry property.
Woodin H., unpublished.