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The [[Theory of Relativity]] has never been able to mathematically derive '''E=mc&sup2;''' from first principles, and a physicist observed in a peer-reviewed paper published in 2011 that "a rigorous proof of the mass-energy equivalence is probably beyond the purview of the special theory."<ref>[http://adsabs.harvard.edu/abs/2011AmJPh..79..591H Eugene Hecht: ''How Einstein confirmed E<sub>0</sub>=mc&sup2;''], American Journal of Physics, Volume 79, Issue 6, pp. 591-600 (2011)</ref>
 
The [[Theory of Relativity]] has never been able to mathematically derive '''E=mc&sup2;''' from first principles, and a physicist observed in a peer-reviewed paper published in 2011 that "a rigorous proof of the mass-energy equivalence is probably beyond the purview of the special theory."<ref>[http://adsabs.harvard.edu/abs/2011AmJPh..79..591H Eugene Hecht: ''How Einstein confirmed E<sub>0</sub>=mc&sup2;''], American Journal of Physics, Volume 79, Issue 6, pp. 591-600 (2011)</ref>
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It has been known for a long time that radiation has a mass equivalence, which was correctly derived by [[Henri Poincare]] in 1904,<ref>http://www.opticsinfobase.org/josa/abstract.cfm?uri=josa-42-8-540</ref> but the equation '''E=mc&sup2;''' makes a claim far beyond that limited circumstance:
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It has been known for a long time that radiation has a mass equivalence, which was correctly derived by [[Henri Poincare]] in 1904,<ref>[http://www.opticsinfobase.org/josa/abstract.cfm?uri=josa-42-8-540 Derivation of the Mass-Energy Relation], Herbert E. Ives, JOSA, Vol. 42, Issue 8, pp. 540-543 (1952)</ref> but the equation '''E=mc&sup2;''' makes a claim far beyond that limited circumstance:
    
{{cquote|The equality of the mass equivalent of radiation to the mass lost by a radiating body is derivable from Poincaré’s momentum of radiation (1900) and his principle of relativity (1904).|||Herbert Ives, 1952}}
 
{{cquote|The equality of the mass equivalent of radiation to the mass lost by a radiating body is derivable from Poincaré’s momentum of radiation (1900) and his principle of relativity (1904).|||Herbert Ives, 1952}}
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