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Thus, the set of all events (t2, x2) satisfying equation (103) with zero on the right-hand side is the light cone of the event (t1, x1).
Obviously, any meromorphic function satisfying equation (4) must be transcendental.
Thus, the mapping C :X → Y, satisfying Equation 1, asdesired.
The following example shows that there are rational solutions satisfying equation (3).
Note that there is an infinite number of configurations satisfying Equation 28.
Let f : ℝ → ℝ be a continuous function satisfying Equation (1.2).
Conversely, suppose that M be a semi-invariant submanifold, satisfying Equation (3.1).
Lemma 4.5 Suppose that there exist positive constants α i ( 1 ≤ i ≤ n ) satisfying equation (4.15).
Only pairings satisfying Equation 4 remain in H t 12 ; inconsistent pairings are rejected.
for a positive measure ξ H a on C n satisfying equation (6).
Let f:X→Y be a mapping with f(0)=0 and satisfying Equation 9.
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