successor planning process in family businesses is recognized as one of the most important phases of family business lifecycle. family businesses play a vital role in developing regional and global economy and fuel the creation of new jobs, new business growth and increase in entrepreneurial activities. in this study, it was attempted to investigate the impact of family business characteristics...

corporate entrepreneurship is one the key factors for long term success of family firms. therefore, continuing the entrepreneurial behaviors in the following generations of the family firm, which is called transgenerational entrepreneurship, is of paramount importance. among different factors, the successor has a key role in the development of entrepreneurship in the firm. so, the family firm m...

We consider successor-invariant first-order logic (FO+ succ)inv, consisting of sentences Φ involving an “auxiliary” binary relation S such that (A, S1) |= Φ ⇐⇒ (A, S2) |= Φ for all finite structures A and successor relations S1, S2 on A. A successorinvariant sentence Φ has a well-defined semantics on finite structures A with no given successor relation: one simply evaluates Φ on (A, S) for an a...

Abstract This essay considers the implications for powers metaphysic of no-successor problem: As there are no successors in set real numbers, one state cannot occur just after another continuous time without being a gap between two. I show how problem sets challenges various accounts manifestation powers. For that give rise to is new state, challenge no-successors similar faced on Bertrand Russ...

The notion of computability is developed through the study of the behavior of a set of languages interpreted over the natural numbers which contain their own fully defined satisfaction predicate and whose only other vocabulary is limited to 0, individual variables, the successor function, the identity relation and operators for disjunction, conjunction, and existential quantification.

Résumé The binary Cantor pairing function C from N × N into N is defined by C(x, y) = (1/2) (x + y)(x + y + 1) + y. We consider the theory of natural integers equipped with the Cantor pairing function and an extra relation or function X on N. When X is equal either to multiplication, or coprimeness, or divisibility, or addition or natural ordering, it can be proved the theory Th(N, C, X) is und...