Half-Life Theory: Will the Centers of Two Decaying Spheres Touch?

AI Thread Summary
The discussion centers on the interaction between two similar particles undergoing decay, each reduced to nearly infinitesimal spheres with hollow centers. The main question posed is whether the centers of these spheres will ever touch during the decay process. According to modern half-life theory, the presence of matter between the outer shells of the spheres suggests that the centers will not coincide. However, an alternative theory posits that the shifting nature of the inner circles could lead to a scenario where the centers do touch. The conversation also invites a more precise geometric explanation and seeks clarification on the fate of decay products, emphasizing the need for visual representation to enhance understanding.
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Suppose you have two similar particles that have gone through similar half life periods. They each have been reduced to practically infinitely small spheres. Within each sphere is a hollow space. They are both touching during a process in which they are constantly decaying, with two small particles remaining each reduction. The question I have is: will the center areas of the two spheres ever touch? According to modern half-life theory, and the fact that there will always be matter in between the outer shells and the shells surrounding the center spaces, the answer is no. However, my theory is that the centers will coincide due to the fact that the inner circle can never be in the exact center of each circle- it shifts to touch the outer limit.
 
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Please describe the geometry more precisely (you can draw it and attach an image to your post). And please explain what happens to the products of decay.
 
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