... If beside were transitive then it would result in s1 beside sn though evidently s1 ... Consequently the relation beside is not transitive and we cannot put it like this ...
... finite intersections) than that for the inductor spaces (with transitive unions only ... Let us complete them by the inductors of closure by the axiom of transitive union. ... The transitive union can produce diverse b ounds of nonfull cones. ...
... to verify that the so defined relation is reflexive, transitive, and symmetric (the latter signifies that if , then as well ... Evidently, the relation is reflexive and transitive; hence is a preorder on . ...
... It is transitive (x < y & y < z x < z). ... The second one is reflexive and transitive, while the number of elements for which x ... It should be noted that the relation is not transitive (since x{x} but x{{x}}) and ...
... and therefore unreflexive ( Ы x < x ). It is transitive (x < y & y < z ч x < z) . ... The second one is reflexive and transitive, while the number of elements for which x ...
... The further life of the Solar system and the Earth changes configurations of planets and form interrelations (aspects) between elements of the horoscope and transit planets. ...
... The W protons have a certain amplitude to transit to the M state and consequently be ... This property is transitive (if a ~ b and b ~ c, then a ~ c) and, due to the ... in this state, a finite probability to transit to the1 will remain, leading to a ...
... The causal relation is reflexive (for any e in C one has e e), transitive (from e e and e e follows e e ) and antisymmetric (if e e and e e, then e = e ). ...
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