Base unit of measurement (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Base unit of measurement" in English language version.

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  • "ISO 80000-1:2009". International Organization for Standardization. Archived from the original on 2019-07-02. Retrieved 2019-09-15.

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  • Jackson, John David (1998). "Appendix on Units and Dimensions" (PDF). Classical Electrodynamics. John Wiley and Sons. p. 775. Archived from the original (PDF) on 13 January 2014. Retrieved 13 January 2014. The arbitrariness in the number of fundamental units and in the dimensions of any physical quantity in terms of those units has been emphasized by Abraham, Plank, Bridgman, Birge, and others.

web.archive.org

  • "ISO 80000-1:2009". International Organization for Standardization. Archived from the original on 2019-07-02. Retrieved 2019-09-15.
  • "9th edition of the SI Brochure". BIPM. 2019. Archived from the original on 19 April 2021. Retrieved 20 May 2019.
  • Michael Duff (2015). "How fundamental are fundamental constants?". Contemporary Physics. 56 (1): 35–47. arXiv:1412.2040. Bibcode:2015ConPh..56...35D. doi:10.1080/00107514.2014.980093. hdl:10044/1/68485. S2CID 118347723. Archived from the original on 2021-11-22. Retrieved 2020-04-03.
  • Jackson, John David (1998). "Appendix on Units and Dimensions" (PDF). Classical Electrodynamics. John Wiley and Sons. p. 775. Archived from the original (PDF) on 13 January 2014. Retrieved 13 January 2014. The arbitrariness in the number of fundamental units and in the dimensions of any physical quantity in terms of those units has been emphasized by Abraham, Plank, Bridgman, Birge, and others.
  • Birge, Raymond T. (1935). "On the establishment of fundamental and derived units, with special reference to electric units. Part I." (PDF). American Journal of Physics. 3 (3): 102–109. Bibcode:1935AmJPh...3..102B. doi:10.1119/1.1992945. Archived from the original (PDF) on 23 September 2015. Retrieved 13 January 2014. Because, however, of the arbitrary character of dimensions, as presented so ably by Bridgman, the choice and number of fundamental units are arbitrary.

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