Difference between revisions of "Elementary proof"

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(incorrect, this is more accurate)
(changed Joshua's "simple analysis" to "real analysis", the customary term in math)
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The term "elementary proof" or "elementary techniques" in mathematics means use of only [[real numbers]] or simple analysis rather than the use of complex analysis.<ref>http://mathworld.wolfram.com/ElementaryProof.html</ref>  
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The term "elementary proof" or "elementary techniques" in mathematics means use of only [[real numbers]] or real analysis rather than the use of complex analysis.<ref>http://mathworld.wolfram.com/ElementaryProof.html</ref>  
  
  

Revision as of 01:34, March 5, 2007

The term "elementary proof" or "elementary techniques" in mathematics means use of only real numbers or real analysis rather than the use of complex analysis.[1]


The prime number theorem has long been proven using complex analysis (Riemann's zeta function), but in 1949 and 1950 an elementary proof by Paul Erdos and Atle Selberg earned Selberg the highest prize in math, the Fields medal.


Sources: