In $$\triangle ABC, BE \perp AC, CD \perp AB$$ and $$BE$$ and $$CD$$ intersect each other at O. The bisectors of $$\angle OBC$$ and $$\angle OCB$$ meet at P. If $$\angle BPC = 148^\circ$$, then what is the measure of $$\angle A$$?

A

$$56^\circ$$

B

$$28^\circ$$

C

$$32^\circ$$

D

$$64^\circ$$