Wowbagger
The Infinitely Prolonged
I consider Dirk Gently's Holistic Detective Agency, by Douglas Adams, to be one of the greatest novels of intrigue ever written. But, this thread should NOT be about the novel. I would like to discuss the scientific merit of such an enterprise, using general concepts from the book as a basis.
Based on everything we know about physics, could such a detective agency actually exist? Could we, in principal, use the "interconnectedness of all things" to solve crimes?
Or, as Dirk, in Chapter 10 of The Long Dark Tea-Time of the Soul, suggested:
(No, we are not going to discuss if Dirk, himself, provided a legitimately holistic detective agency, or was just ripping off old ladies. The status of Dirk's thing is irrelevant to the question of such a thing actually being possible, or not. Again, this is about the science, not the fiction.)
(Oh, and for the record: This has nothing to do with "holistic healing", or anything like that. We are more concerned with resolving murders, messy divorces, lost pets, and stuff like that.)
Sometimes, quantum physics is cited as a justification for this type of idea. But, isn't there a lot of uncertainty in quantum physics? Wouldn't the presence of such uncertainty debunk the very idea of holistic detectives? The "signal" would get more and more "noisy" with uncertainties, the more degrees of separation you are from the target of your query.
And, are all things in the Universe even so interconnected, to begin with? It seems vast distances, at least, should keep a certain level of independence in the actions that take place on different planets. Even if there is still a force of gravity between them all. If we ignore quantum uncertainty, could we still be able to interrogate a table leg, on Earth, to learn about a volcano on Venus, for example?
Are there any other forces, known to physics, that would allow different material objects to not effect other material objects, thus breaking any "interconnectivity" the detective would be trying to rely on?
Because, if this whole idea actually works, I may have a new business plan to write up.
Based on everything we know about physics, could such a detective agency actually exist? Could we, in principal, use the "interconnectedness of all things" to solve crimes?
Or, as Dirk, in Chapter 10 of The Long Dark Tea-Time of the Soul, suggested:
If I could interrogate this table leg in a way that made sense to me, or to the table leg, then it would provide me with the answer to any question about the universe.
(No, we are not going to discuss if Dirk, himself, provided a legitimately holistic detective agency, or was just ripping off old ladies. The status of Dirk's thing is irrelevant to the question of such a thing actually being possible, or not. Again, this is about the science, not the fiction.)
(Oh, and for the record: This has nothing to do with "holistic healing", or anything like that. We are more concerned with resolving murders, messy divorces, lost pets, and stuff like that.)
Sometimes, quantum physics is cited as a justification for this type of idea. But, isn't there a lot of uncertainty in quantum physics? Wouldn't the presence of such uncertainty debunk the very idea of holistic detectives? The "signal" would get more and more "noisy" with uncertainties, the more degrees of separation you are from the target of your query.
And, are all things in the Universe even so interconnected, to begin with? It seems vast distances, at least, should keep a certain level of independence in the actions that take place on different planets. Even if there is still a force of gravity between them all. If we ignore quantum uncertainty, could we still be able to interrogate a table leg, on Earth, to learn about a volcano on Venus, for example?
Are there any other forces, known to physics, that would allow different material objects to not effect other material objects, thus breaking any "interconnectivity" the detective would be trying to rely on?
Because, if this whole idea actually works, I may have a new business plan to write up.