Here is two examples of a statements which are paradoxes:
Example 1:
In a particular town, a barber shaves all men and only those men who do not shave themselves.
Question: Does the barber shave himself?
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Assume the barber shaves himself. But the statement affirms that the barber shaves ONLY those men who do not shave themselves. Therefore the barber does NOT shave himself.
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Assume the barber does not shave himself. But the statement affirms tat the barber shaves ALL men who do not shave themselves. Therefore the barber DOES shave himself.
If you include the barber, the statement is inherently a contradiction. We can’t just say that we have to get outside our rational mind and accept the contradiction by faith. That is nonsense. But if one excludes the barber from the statement, then the paradox evaporates.
Example 2: Russell’s Paradox
Set P is a set of all sets and only all sets which are not elements of themselves.
Question: Is set P an element of itself?
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Assume that set P IS an element of itself. But the statement affirms that P contains ONLY those sets which are NOT elements of themselves. Therefore P is NOT an element of itself.
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Assume that set P is NOT and element of itself. But the statement affirms that P contains ALL those sets which are NOT elements of themselves. Therefore P IS an element of itself.
If you consider set P to exist, then the statement is inherently a contradiction. We can’t just say that we have to get outside our rational mind and accept the contradiction by faith. That is nonsense. But if you affirm that set P does not exist, then the contradiction does not exist.
Conclusion: Paradoxes cannot express reality unless one removes some element of the paradox.
If the Trinity (God is one and yet three) is a paradox, then we must remove some element or the Trinity concept is inherently a contradiction and does not express reality. What is that element? I say that element is that God is three. The reality is that God is one. (Rom 3:30, Gal 3:20, Jas 2:19)