As being valid? We will not go into a discussion on what reasonable might mean and what can actually be considered being reasonable. However, in my opinion the answer to such a question could be 'no'. We can accept H. As being reasonable, but I don't think we can accept H. As being valid. On the other hand, deductivism in scientific methodology does not necessarily propose 100% valid statements and hypothesis, but hypothesis that can be worked with.
Is this enough for a scientific hypothesis? Again, this is a difficult question to answer. On a highly likely scale, it also greatly depends on how valid the hypothesis needs to be in the scientific framework in which it is being used. Quite often, one can use an operational hypothesis rather than a valid one and this can be enough to generate a valid hypothesis later on.
Many, including Musgrane, have argued that conclusiveness is not necessarily directly impacting the validity of the premise. In other words, the simple fact that there are not conclusive elements to support the hypothesis does not necessarily make it invalid or not a sufficient reason not to take into consideration the initial premise.
This is partially true, the problem appears that we seemed to have used the same argumentation when denying inductivism its capacity to act as a scientific methodology. Indeed, inductivism was denied and deductivism preferred exactly because it was vulnerable to new observations and not valid because of that. Similarly, deductivism is not conclusive either.
The problem I see in Musgrave's interpretation and support for deductivism is that he argues that even if there is no evidence to probabilistically support the hypothesis, it does not necessarily mean that it is not true. In other words, he argues that rationality can also accept evidence-transcendent beliefs. In my opinion, this is not something that can go hand in hand with the scientific method, which needs to rely on facts to support theories and hypothesis. Additionally, I don't think it is something rational and can lead, in fact, to irrational explanations of facts.
On the other hand, the lack of conclusiveness or finiteness should most likely not disavow the usefulness of deductivism as an introspective towards scientific method. In science, one has to agree that there are theories that do not encompass the entire scientific spectrum. The best example in this sense related Einstein's theory of relativity with Planck's research into the microcosm and his study of quantum mechanics.
In Einstein's case, his theories best present the macrospace and work when applied to the movement of large objects in space, to planets etc. Planck's theories best work when applied to microspace. However, the two theories, both deductively created, do not deny one another, but, in fact, complete each other by covering two perspectives of things. Their validity, in this case, is not limited by their applicability and I think this is also a very important thing to take into consideration when discussing deductivism and its applicability and relationship with the scientific method.
Here we have two different theories, both valid in their own framework, but invalid when applied to the others' framework and set of premises. There validity however has been proven given the distinct premises they have worked with. Can we support, in this sense, the idea that deductivism works as a scientific method applied within a limited applicability range, but without contradicting the statements we have previously made on this subject?
Science in general and physics in particular has not yet discovered a hypothesis or theory that can successfully justify events in different of its areas. Even more so, this is probably a direct consequence of the fact that premises sometimes differ in validity, depending on the different segments of the materialistic approach. The framework can make a certain premise valid in one system, but invalid in another system. This is true in the previously mentioned theories laid out by Planck and Einstein, but also in thermodynamics or electricity theories, for example.
This can go even to the same branches of a particular science, for example geometry. Euclid has stated, based on his postulates, that the sum of the angles in a...
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