Saturday, 19 May 2012
  • About Us
  • People
  • Contact Us

Euclid Lab      A Mathematics Research Laboratory

  • Home
  • Programs
    • Camp Euclid
      • Program Description
      • Student Gallery
      • Participant Testimonials
      • Fee/Financial Aid
      • How to Apply and More
      • Important Dates
    • Blogs
  • Blogs
    • U N S O L V E D :
    • David Gay's Blog
    • Morse and Cerf Theory
  • About Us
    • About Us
    • Lab Members
    • Alumni
    • Board of Directors
    • Board of Advisors
    • Contact Us
  • Quick Links
    • Apply for Camp Euclid

      Contact Us

Llearn more . . . . Camp Euclid

A Mathematics Research Camp

For Middle School and High School Students

Meet and collaborate online!

Grapple with solution-defying problemsDo Research

Welcome to EuclidLab.org!

Here is Problem Set #1.

No one has ever solved these problems. Try them! Find more unsolved problems on our blog U N S O L V E D :.

Home

U N S O L V E D :

  •  Penrose tiling
  •  

Is there a single aperiodic tile?

Read more...

  •  Goldbach conjecture
  •  

Every even number greater than 2 is the sum of 2 primes. True or false?

Read more...

  •  Triangular billiards
  • Title
  • Title
  • Title
  • Title
  • Title
  • Title
  •  

Does every triangle have a periodic orbit?

Read more...

More problems! More problems!

Tags

acyclic amphichiral aperiodic billiards braid broken Lefschetz fibration calculus capacity chain complex component contact ellipsoid even framing geometry HeegardFloer image infinite invertible knot Lagrangian matching invariants Legendrian knot link linking mapping class group mathematics mirror monodromy Morse 2function Morse function multisection nonsqueezing number odd open book orbit packing perfect periodic plane polydisk polyhedron polyomino prime pseudo Anosov rectangle sequence singularity spinC structure sum symplectic tiling topology torus transverse knot triangle triangulation visualization

Related Links

Art of Problem Solving

Math Forum

National Association of Math Circles


        • Contact Us

           Euclid Lab Logo

          Copyright © 2012 Euclid Lab