Guessing with Mutually Stationary Sets

被引：2

作者：

Matet, Pierre ^{[1
]}

机构：

[1] Univ Caen, CNRS, Math Lab, F-14032 Caen, France

来源：

CANADIAN MATHEMATICAL BULLETIN-BULLETIN CANADIEN DE MATHEMATIQUES | 2008年 / 51卷 / 04期

关键词：

P-K(lambda); diamond principle;

D O I：

10.4153/CMB-2008-057-5

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

We use the mutually stationary sets of Foreman and Magidor as a toot to establish the validity of the two-cardinal version of the diamond principle in some special cases.

引用

页码：579 / 583

页数：5

共 50 条

[1] Mutually stationary sequences of sets and the non-saturation of the non-stationary ideal on Px(λ)
Foreman, M
Magidor, M
ACTA MATHEMATICA, 2001, 186 (02) : 271 - 300
[2] Guessing more sets
Matet, Pierre
ANNALS OF PURE AND APPLIED LOGIC, 2015, 166 (10) : 953 - 990
[3] GUESSING NEXT OUTPUT OF A STATIONARY PROCESS
ORNSTEIN, DS
ISRAEL JOURNAL OF MATHEMATICS, 1978, 30 (03) : 292 - 296
[4] On families of mutually exclusive sets
Erdos, P
Tarski, A
ANNALS OF MATHEMATICS, 1943, 44 : 315 - 329
[5] Guessing the output of a stationary binary time series
Morvai, G
FOUNDATIONS OF STATISTICAL INFERENCE, 2003, : 207 - 215
[6] On sets of sets mutually intersecting in exactly one element
Eisfeld J.
Journal of Geometry, 2000, 67 (1-2) : 96 - 104
[7] ON MUTUALLY NEAREST AND MUTUALLY FURTHEST POINTS OF SETS IN BANACH-SPACES
DEBLASI, FS
MYJAK, J
PAPINI, PL
JOURNAL OF APPROXIMATION THEORY, 1992, 70 (02) : 142 - 155
[8] Club-guessing, stationary reflection, and coloring theorems
Eisworth, Todd
ANNALS OF PURE AND APPLIED LOGIC, 2010, 161 (10) : 1216 - 1243
[9] Counting families of mutually intersecting sets
Brouwer, A. E.
Mills, C. F.
Mills, W. H.
Verbeek, A.
ELECTRONIC JOURNAL OF COMBINATORICS, 2013, 20 (02):
[10] Mutually orthogonal sets of ZCZ sequences
Rathinakumar, A
Chaturvedi, AK
ELECTRONICS LETTERS, 2004, 40 (18) : 1133 - 1134

← 1 2 3 4 5 →