Multiple Forcing

T. Jech

doi:10.1017/CBO9780511721168

Multiple Forcing

- Get access
  
  Buy a print copy
  
  Check if you have access via personal or institutional login
  
  Log in Register
Cited by 12
Cited by
- 12
Crossref Citations

This Book has been cited by the following publications. This list is generated based on data provided by Crossref.

Koepke, Peter 1989. On the elimination of Malitz quantifiers over Archimedian real closed fields. Archive for Mathematical Logic, Vol. 28, Issue. 3, p. 167.

CrossRef

Google Scholar

Fuchino, Sakaé 1994. Some remarks on openly generated Boolean algebras. Journal of Symbolic Logic, Vol. 59, Issue. 1, p. 302.

CrossRef

Google Scholar

Sharp, James D. and Thomas, Simon 1995. Unbounded families and the cofinality of the infinite symmetric group. Archive for Mathematical Logic, Vol. 34, Issue. 1, p. 33.

CrossRef

Google Scholar

Halbeisen, Lorenz and Judah, Haim 1996. Mathias absoluteness and the Ramsey property. Journal of Symbolic Logic, Vol. 61, Issue. 1, p. 177.

CrossRef

Google Scholar

Halbeisen, Lorenz 1998. On Shattering, Splitting and Reaping Partitions. Mathematical Logic Quarterly, Vol. 44, Issue. 1, p. 123.

CrossRef

Google Scholar

Feng, Qi 2000. Strongly baire trees and a Cofinal Branch Principle. Israel Journal of Mathematics, Vol. 117, Issue. 1, p. 71.

CrossRef

Google Scholar

Neeman, Itay and Zapletal, Jindřich 2001. Proper forcing and L(ℝ). Journal of Symbolic Logic, Vol. 66, Issue. 2, p. 801.

CrossRef

Google Scholar

Löwe, Benedikt 2005. The Pointwise View of Determinacy: Arboreal Forcings, Measurability, and Weak Measurability. Rocky Mountain Journal of Mathematics, Vol. 35, Issue. 4,

CrossRef

Google Scholar

Holliday, Wesley H. 2017. On the Modal Logic of Subset and Superset: Tense Logic over Medvedev Frames. Studia Logica, Vol. 105, Issue. 1, p. 13.

CrossRef

Google Scholar

Cheng, Yong 2019. Incompleteness for Higher-Order Arithmetic. p. 1.

CrossRef

Google Scholar

Kanovei, Vladimir and Lyubetsky, Vassily 2021. Factoring Solovay-random extensions, with application to the reduction property. Monatshefte für Mathematik, Vol. 194, Issue. 1, p. 105.

CrossRef

Google Scholar

Blechschmidt, Ingo and Schuster, Peter 2024. Reifying dynamical algebra: Maximal ideals in countable rings, constructively. Computability, p. 1.

CrossRef

Google Scholar

T. Jech

Publisher:: Cambridge University Press
Online publication date:: May 2010
Print publication year:: 1987
Online ISBN:: 9780511721168
DOI:: https://doi.org/10.1017/CBO9780511721168

Subjects:: Mathematics (general), Mathematics, Logic, Categories and Sets
Series:: Cambridge Tracts in Mathematics (88)

US$50.00

Digital access for individuals
(PDF download and/or read online)
Add to cart

Added to cart

Digital access for individuals
(PDF download and/or read online)
View cart
Export citation
Buy a print copy

Information

Contents

Metrics

Accessibility

In this 1987 text Professor Jech gives a unified treatment of the various forcing methods used in set theory, and presents their important applications. Product forcing, iterated forcing and proper forcing have proved powerful tools when studying the foundations of mathematics, for instance in consistency proofs. The book is based on graduate courses though some results are also included, making the book attractive to set theorists and logicians.

- Aa Reduce text
- Aa Enlarge text

View selected items
Save to my bookmarks
Export citations
Download PDF (zip)
Save to Kindle
Save to Dropbox
Save to Google Drive
Save content to
To save content items to your account, please confirm that you agree to abide by our usage policies. If this is the first time you use this feature, you will be asked to authorise Cambridge Core to connect with your account. Find out more about saving content to .

To save content items to your Kindle, first ensure no-reply@cambridge.org is added to your Approved Personal Document E-mail List under your Personal Document Settings on the Manage Your Content and Devices page of your Amazon account. Then enter the ‘name’ part of your Kindle email address below. Find out more about saving to your Kindle.

Note you can select to save to either the @free.kindle.com or @kindle.com variations. ‘@free.kindle.com’ emails are free but can only be saved to your device when it is connected to wi-fi. ‘@kindle.com’ emails can be delivered even when you are not connected to wi-fi, but note that service fees apply.

Find out more about the Kindle Personal Document Service.

Please be advised that item(s) you selected are not available.
You are about to save
Your Kindle email address

Please provide your Kindle email.

@free.kindle.com @kindle.com (service fees apply)

By using this service, you agree that you will only keep content for personal use, and will not openly distribute them via Dropbox, Google Drive or other file sharing services

Metrics

Total number of HTML views: 0

Total number of PDF views: 0 *

Loading metrics...

Total views: 0 *

Loading metrics...

* Views captured on Cambridge Core between #date#. This data will be updated every 24 hours.

Usage data cannot currently be displayed.

Why this information is here

This section outlines the accessibility features of this content - including support for screen readers, full keyboard navigation and high-contrast display options. This may not be relevant for you.

Accessibility Information

Accessibility compliance for the PDF of this book is currently unknown and may be updated in the future.

Multiple Forcing

Book description

Refine List

Actions for selected content:

Save Search

Contents

Metrics

Full text views

Book summary page views

Accessibility standard: Unknown

Why this information is here

Accessibility Information