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Is the case considered here the one for which a mathematical proof is missing?
If you ask such a student, the response is likely to be "Proofs". Although most students understand the idea that a mathematical proof is a rigorous justification of a mathematical fact, few would consider themselves to be good at writing proofs.
But mathematical proof is not a matter of what seems reasonable, but a product of pure reason.
A mathematical proof is given to show that the spurious eigensolution will appear in both the original and auxiliary systems.
The mathematical proof is given to ensure the stability of the closed-loop system under the proposed switching control.
Then, a general method with a strict mathematical proof is proposed to calculate maximum axis radii of the unbalance response orbit for a geared rotor system.
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My primary insight was that the reduction framework was itself precise and predictable, as the format of most mathematical proofs is.
What the students do not understand is that the ability to write mathematical proofs is not a result of genius but rather of an understanding of the language of mathematics.
Unfortunately, no adequate and generally accepted explication that lends itself to the required mathematical proofs is to be found in the literature.
A key basic result used in the mathematical proofs is that the distance between any pair of (adjacent or nonadjacent) subsets is identical for nonexpansive contractions.
But mathematical proofs are extremely delicate structures that can dissolve at the merest touch.
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Justyna Jupowicz-Kozak
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