Torrent details for "Swanson J. The Principles of Probability. From Formal Logic..Mea…" Log in to bookmark
Controls:
×
Report Torrent
Please select a reason for reporting this torrent:
Your report will be reviewed by our moderation team.
×
Report Information
Loading report information...
This torrent has been reported 0 times.
Report Summary:
| User | Reason | Date |
|---|
Failed to load report information.
×
Success
Your report has been submitted successfully.
Checked by:
Category:
Language:
None
Total Size:
9.8 MB
Info Hash:
35FA8CD1AF3CE502E793710E1232ACFFC032BABC
Added By:
Added:
April 20, 2026, 10:13 a.m.
Stats:
|
(Last updated: April 20, 2026, 10:19 a.m.)
| File | Size |
|---|---|
| Swanson J. The Principles of Probability. From Formal Logic..Measure Theory 2026.pdf | 9.8 MB |
Name
DL
Uploader
Size
S/L
Added
-
13.4 MB
[11
/
3]
2024-10-26
| Uploaded by indexFroggy | Size 13.4 MB | Health [ 11 /3 ] | Added 2024-10-26 |
-
365.5 KB
[23
/
10]
2024-04-14
| Uploaded by zakareya | Size 365.5 KB | Health [ 23 /10 ] | Added 2024-04-14 |
NOTE
SOURCE: Swanson J. The Principles of Probability. From Formal Logic..Measure Theory 2026
-----------------------------------------------------------------------------------
COVER

-----------------------------------------------------------------------------------
MEDIAINFO
Textbook in PDF format This book presents a logical system that is able to capture all aspects of modern probability as it is practiced today. The system is then used to rigorously formulate the principle of indifference. Using nine rules of inductive inference, a calculus of probability is developed that operates directly on sentences – without reference to outcomes or sample spaces. Its surprising strength is expressed by three embedding theorems, based on an underlying many-worlds semantics in which random variables play a foundational role. The calculus allows a formal treatment of the principle of indifference. Roughly speaking, this heuristic idea, which dates back to the time of Laplace, says that we should assign the same probability to two possibilities about which we are "equally ignorant". Despite being almost self-evident, the principle has a problematic history. It is well known to produce paradoxes when used without caution
×


