Reduction of Concepts from Generalized One-Sided Concept Lattice Based on Subsets Quality Measure

2015 ◽  
pp. 101-111 ◽  
Author(s):  
Peter Butka ◽  
Jozef Pócs ◽  
Jana Pócsová
Keyword(s):  
Concept Lattice ◽  
Quality Measure

Quintessenz

2016 ◽  
Vol 1 (2) ◽  
pp. 47-49
Author(s):  
Anja Maria Reichel
Keyword(s):  
Psychiatric Treatment ◽  
Quality Measure ◽  
Psychiatric Nurses ◽  
Patient Centered ◽  
Inpatient Psychiatric Treatment

Zusammenfassung. Delaney, K. R., Johnson, M. E. and Fogg, L. (2015): Development and Testing of the Combined Assessment of Psychiatric Environments: A Patient-Centered Quality Measure for Inpatient Psychiatric Treatment. Journal of the American Psychiatric Nurses Association, 21 (2), 134–147.

Maximum Allowable Proportion Defective (MAPD) --- A Quality Measure

2011 ◽  
Vol 3 (6) ◽  
pp. 524-525
Author(s):  
Ramkumar.T.B Ramkumar.T.B ◽  
Keyword(s):  
Quality Measure

EMBEDDING OF CONCEPT LATTICE INTO ITS MIXED CONCEPT LATTICE

2020 ◽  
Vol 9 (7) ◽  
pp. 4389-4396
Author(s):  
H. S. Ramananda ◽  
A. J. Harsha
Keyword(s):  
Concept Lattice

scholarly journals G. Czédli’s tolerance factor lattice construction and weak ordered relations

2021 ◽  
Vol 82 (2) ◽  
Author(s):  
Sándor Radeleczki
Keyword(s):  
Concept Lattice ◽  
Tolerance Factor ◽  
Macneille Completion ◽  
Lattice Construction

AbstractG. Czédli proved that the blocks of any compatible tolerance T of a lattice L can be ordered in such a way that they form a lattice L/T called the factor lattice of L modulo T. Here we show that the Dedekind–MacNeille completion of the lattice L/T is isomorphic to the concept lattice of the context (L, L, R), where R stands for the reflexive weak ordered relation $$ \mathord {\le } \circ T$$ ≤ ∘ T . Weak ordered relations constitute the generalization of the ordered relations introduced by S. Valentini. Reflexive weak ordered relations can be characterized as compatible reflexive relations $$R\subseteq L^{2}$$ R ⊆ L 2 satisfying $$R=\ \mathord {\le } \circ R\circ \mathord {\le } $$ R = ≤ ∘ R ∘ ≤ .

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