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CPS2144 Laura Antonucci et al.
The results of the analysis highlight that there exist discrepancies
between the planned and actual implant position. In general, from the
analysis it emerges that the X-coordinate (that refers to movements in the
internal-external direction of the mouth) is that mainly subjected to errors,
both for the apex and the entry point. In particular, it appears that errors are
more evident for the implants in the lower part with respect to those in the
upper part of the mouth. Furthermore, errors in the implants on the front
part refer both to apex and entry point to X-coordinate, whereas for those
implants on the back of the mouth refers to the apex X-coordinate and to
the nec Y and Z coordinates. We can conclude that the result analysed lead
us to think that further development it is necessary to let this method more
reliable.
References
1. Arboretti, R., Carrozzo, E., Pesarin, F., and Salmaso, L. (2017). A
multivariate extension of union–intersection permutation solution for
two-sample testing. Journal of Statistical Theory and Practmjnice,
11(3):436–448.
2. Arboretti, R., Carrozzo, E., Pesarin, F., and Salmaso, L. (2018). Testing for
equivalence: an intersection-union permutation solution. Statistics in
Biopharmaceutical Research, 10(2):130–138.
3. Blair, R. C., Higgins, J. J., Karniski, W., and Kromrey, J. D. (1994). A study
of multivariate permutation tests which may replace hotelling’s t2 test
in prescribed circumstances. Multivariate Behavioral Research,
29(2):141–163.
4. Pesarin, F. (2002). Extending permutation conditional inference to
unconditional ones. Statistical Methods and Applications, 11(2):161–
173.
5. Pesarin, F. and Salmaso, L. (2010). Permutation tests for complex data:
theory, applications and software. Wiley.
6. Pesarin, F., Salmaso, L., Carrozzo, E., and Arboretti, R. (2016). Union–
intersection permutation solution for two-sample equivalence testing.
Statistics and Computing, 26(3):693–701.
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