Diff — 8
Revision #698 → #975 · back to history
added8 is composite, not prime nor semiprimee66906a7864b
addedMihăilescu's Theorem applied to 8e73ad2e29b96
added8 as first proper Leyland numberf42a55a3741b
added8 as Fibonacci perfect cubedc1ad014c1ed
addedSphenic numbers have eight divisors447633d2f9dd
addedOctal number system9272a43228c6
addedRegular octagon plane-vertex and tiling4bb434ff1aed
addedAmmann–Beenker tilingbb0871fdf231
addedOctahedrona44264a4065e
addedStella octangula4231a440032f
addedCuboctahedron6266e9c430e4
addedOctonionsaadd18e6336f
addedOctonions as double cover of SO(8)e72275842cf3
addedSU(3) adjoint representation and gluons52784fc13f8b
addedClifford algebra periodicity0eb286cb254a
addedLie group E8 rankea2b19216743
addedSmallest non-abelian group with all normal subgroups029f785169a8
addedBott periodicity theorem1b202dfdabcb