A typical example of a t-norm is (Delta_{m}), where (Delta _{m}(a,b =min{a,b}), for each (a,bin[0,1]).
One disregard of a norm does not create a new norm.
Typical of a perfectionist.
Two typical examples of a continuous t-norm are (a*b =ab) and (a*b =min a,b)).
A typical example of t-norm is (Delta_{m}), where (Delta _{m}(a,b =min{a,b}), for each (a,bin[0,1]).
Typical examples of t-norms are Δ M ( a, b ) = min { a, b } and Δ P ( a, b ) = a b.
Two typical examples of t-norms are Δ m ( a, b, c ) = min { a, b, c } and Δ p ( a, b, c ) = a b c for all a, b, c ∈ [ 0, 1 ].
The commutativity (t1), the monotonicity (t3), and the boundary condition (t4) imply that for each t-norm T and for each (x in[0,1]), we have the following boundary conditions: T x, 1) = T 1, x) = x and T x, 0) = T 0, x) = 0. Typical examples of t-norms are (T_{M} x,y) = min{a,b}) and (T_{P} x, y) = xy).
The typical game that represents a state of affairs in which following a norm would provide a better solution than the one attained by a rational, selfish choice, is a mixed-motive game.
Functionalists make a typical post hoc, ergo propter hoc fallacy, since the mere presence of a social norm does not justify inferring that it is there to accomplish some social function.
