(Created page with "<center> ===Conclusion=== ''Author: Eli Lechien'' <center> In mathematics, sometimes a problem that appears difficult can be solved in an incredibly simple manner when look...")
 
Line 10: Line 10:
  
 
[[Sphere Packing 6: Applications of Higher Dimensional Packing|<-Applications of Higher Dimensional Packing]]
 
[[Sphere Packing 6: Applications of Higher Dimensional Packing|<-Applications of Higher Dimensional Packing]]
 +
 +
[[Sphere Packing 8: Works Cited|Works Cited->]]
 +
  
  
 
[[Sphere Packing 0: Table of Contents|Sphere Packing Home]]
 
[[Sphere Packing 0: Table of Contents|Sphere Packing Home]]
 
[[Category:MA271Fall2020Walther]]
 
[[Category:MA271Fall2020Walther]]

Revision as of 04:04, 6 December 2020

Conclusion

Author: Eli Lechien

<center>

In mathematics, sometimes a problem that appears difficult can be solved in an incredibly simple manner when looked at from the right perspective. The sphere packing problem is the absolute opposite of this: it is easy to understand, but painfully difficult to prove. After centuries, mathematicians finally crumbled and formed a proof by exhaustion, proving Kepler’s conjecture. Though there is no satisfying proof; this story of pirates, copper coins, silver bars, and gold codes is not a dry one. After gaining this knowledge, one cannot help but do a double take next time he or she observes a face-centered cubic stack of cantaloupes at the store.


<-Applications of Higher Dimensional Packing

Works Cited->


Sphere Packing Home

Alumni Liaison

Basic linear algebra uncovers and clarifies very important geometry and algebra.

Dr. Paul Garrett