Numbers...without numbers?

Consider a positive four digit number, A B C D \overline{ABCD} .

Where:

A + B + C + D = A D A + B + C + D = \overline{AD}

C - B = A

A D × D A = A B C D \overline{AD} \times \overline{ DA} = \overline{ABCD}

What is number A B C D \overline{ABCD} in its numerical representation?

Details and assumptions. Each letter represents one numerical digit. ABCD is positive. AD is equivalent to 10A +D, not AxD.


The answer is 1458.

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