T-norm
Schweizer-Sklar T-norm: Power-based parametric t-norm family
Schweizer, B., Sklar, A. · 1960
Strengths
- •Spans full range from min to drastic product
- •Well-studied mathematically
- •Includes Łukasiewicz as p=1 special case
Limitations
- •p>0 can give zero output when x^p+y^p < 1
- •Less intuitive than Hamacher's rational form
Method assistant
Grounded explanations: it explains the method, it does not compute.
Assumptions to verify
- •IFN/q-ROFS membership constraint satisfied after aggregation
When not to use
- •Crisp MCDM
How to cite
Schweizer, B.; Sklar, A. (1960). Statistical metric spaces. Pacific Journal of Mathematics. https://doi.org/10.2140/pjm.1960.10.313