In some introductory philosophy textbooks and anthologies, the arguments for God's existence are presented as ostensible proofs which are then shown to be fallible.
In Section 3, a general existence result is presented for (1.1) and (1.2).
Theorem 2.2 x ∈ C 2 ( J, R ) is a solution of the anti-periodic boundary value problem (1.1) and (1.2) if and only if x ∈ C 1 ( J, R ) is the fixed point of the operator T. In this section, an abstract existence result is presented for (1.1) and (1.2).
Based on the main results of a literature survey a phenomenological explanation of the existence of BDT is presented.
Simple graphical demonstration of the existence of this point is presented in the paper.
Using Lyapunov functional approach, a sufficient condition for the existence of admissible controller is presented.
The existence condition of (E_{3}) is presented in the next proposition.
The famous pulsar test for evidence of the existence of gravitational waves is presented.
A new sufficient condition for the existence of such controllers is presented based on the linear matrix inequality (LMI) approach.
