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sid_galt
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Is it theoretically possible to achieve a general method to solve PDEs of mth-order and nth-degree or is there a theorem which rules out any such general solution?
Theoretical possibility refers to the idea that something is possible in theory, but may not necessarily be possible in reality. It is often used in scientific discussions to explore potential ideas or scenarios.
Theoretical possibility is based on theory and imagination, while actual possibility is based on real-world evidence and practicality. Theoretical possibilities may not always be achievable, while actual possibilities are more likely to be achieved.
Yes, it is possible for a theoretical possibility to become an actual possibility. This often happens through scientific research and advancements in technology. However, not all theoretical possibilities can be turned into actual possibilities.
Probability is a key factor in determining the likelihood of a theoretical possibility becoming an actual possibility. The higher the probability, the more likely it is that the theoretical possibility can be achieved.
Scientists use the concept of theoretical possibility to explore new ideas, develop hypotheses, and make predictions about the natural world. It allows them to think outside the box and consider possibilities that may not have been previously considered.