Kanamori in the introduction of his famous book "The Higher Infinite" says that his book is the first volume of a complete book and the second volume is about large cardinals and forcing. I saw several papers which refer to its content.


**Question (1):** When the volume II of "The Higher Infinite" will be published?


**Question (2):** Does anybody have a preprint of this volume? 



Does "Higher Infinite" have a volume II?
There are some papers in which "The higher infinite II" is given as references:


1) Forcing Axioms and the Continuum Problem -Sakae Fuchino


2) The mathematical development of set theory from Cantor to Cohen-Kanamori,


3) Distributivity properties on $P\_\omega(\lambda)$-Matet.


But I have no idea about if the book is going to be published or not.


Even the following content is presented for the book (note that the book is a continuation of volume I, so it starts with chapter VI)!!!!


Chapter VI. Higher Combinatorics


Kurepa's Hypothesis and Chang's Conjecture
Combinatorial Principles
Subtle Properties
 The Tree Property


Chapter VII. Forcing with Strong Hypotheses I 


Master Conditions (Silver's upward Easton forcing,
Kunen's saturated ideal)


Ultrafilters (structure theory, combinatorics)


Singular Cardinals Problem (intro, Solovay's
result, ultrafilters, Silver's result)


Strong vs. Supercompactness


Singular Cardinals Problem Forcing (Magidor's earlier
results)


Precipitous Ideals (combinatorics, equiconsistency
with measurable)


Chapter VIII. Covering and the Core Model


The Covering Theorem for $L$


The Core Model


Models and Mice


The Covering Theorems for $K$ and for $L[U]$


Applications of $K$


Chapter IX. Higher Combinatorics II


Reflecting stationary sets, Shelah's LM result, etc.


Chapter X. Forcing with Strong Hypotheses II 


Radin forcing, Proper forcing, forcing axioms 


Chapter XI. Consistency Results about AD 


