Can we escape a black hole's event horizon using another?

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Once past a black hole's event horizon, escape seems impossible, but the discussion explores potential scenarios involving two overlapping black holes. If their event horizons overlap, the spacetime between them could theoretically allow movement along a plane where gravitational effects might cancel out. However, if the black holes do not overlap, one might still question if the gravitational pull of one could be negated enough to facilitate escape from the other’s event horizon. Ultimately, if the event horizons merge, they create a larger, singular black hole, eliminating any chance of escape. The only known escape mechanisms involve theoretical constructs like wormholes or hypothetical particles that defy conventional physics.
adrian_m
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I have always assumed once we pass through a black hole's event horizon, we can throw away the return ticket. But I have been thinking - is it really so final?

Consider two identical black holes close to each other with their even horizons overlapping, or nearly so. Is the spacetime on a plane equidistant from the CG of both and orthogonal to the line joining them flat, with each negating the other's gravity?

Is there a possibility that someone on this plane could move along that plane and possibly escape from within the event horizon of both (if they overlap)?

Even if they don't overlap, could one of them negate the effect of the other's gravity sufficiently to allow escape from just inside the event horizon of either?
 
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When two event horizons overlap, you have one bigger event horizon and no possibility of escape. You will quickly end up with one bigger, spherical, BH (after a violent merger with a lot of energy released as gravitational waves). Classically, the only loophole for escape from inside a horizon is via wormhole or matter that violates energy conditions (e.g. tachyons).
 
In this video I can see a person walking around lines of curvature on a sphere with an arrow strapped to his waist. His task is to keep the arrow pointed in the same direction How does he do this ? Does he use a reference point like the stars? (that only move very slowly) If that is how he keeps the arrow pointing in the same direction, is that equivalent to saying that he orients the arrow wrt the 3d space that the sphere is embedded in? So ,although one refers to intrinsic curvature...

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