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Just as the results from statement 1 indicate, students are fairly evenly split about the meaning of a scientific theory (statement 6).
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According to this theory, statements of necessity can be made a priori because they are merely by-products of our own rules for the use of language.
Recent results, however, make it possible to partly confirm and extend the previous flux theory statements, partly draw new conclusions also on the dynamic behaviour and the possibilities and limitations for control.
According to this theory, synthetic statements—statements that are not true, or false, merely by virtue of the meanings of their terms ("All bachelors are unmarried")—are cognitively meaningful only if they are empirically verifiable, at least in principle.
After calling evolution a controversial theory, the statement says, "Instructional material associated with controversy should be approached with an open mind, studied carefully and critically considered".
Fermat's theorem, also known as Fermat's little theorem and Fermat's primality test, in number theory, the statement, first given in 1640 by French mathematician Pierre de Fermat, that for any prime number p and any integer a such that p does not divide a (the pair are relatively prime), p divides exactly into ap − a.
To deal with such situations, Popper introduced the concept of verisimilitude (or "truthlikeness") [14] to score the degree of likelihood of truth in a theory or statement.
In Hempel's theory, evidence statement \ e\) is said to confirm hypothesis \(h\) just in case it entails, not \(h\) in its full extension, but suitable instantiations of \(h\).
Therefore, according to the purpose of grounded theory, this statement can be suggested first: High level of fashion sensitivity of North Korean female defector is related to Assimilation behaviors in clothing acculturation.
According to the theory, a statement S is true as used in the context C and assessed in the context C′, if and only if S is true at m for every chronicle c passing through m and m′, where m and m′ are moments within the contexts C and C′ with m ≤ m′.
The principle of refutability demands that any scientific theory or statement should contain information about how to disprove it.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com