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Prove a Recently Discovered Theorem
Mathematica 6 can establish commutativity from Wolfram's recent minimal axiom for Boolean algebra.
In[1]:= | FullSimplify[a\[SmallCircle]b == b\[SmallCircle]a, \!\(
\*SubscriptBox[\(\[ForAll]\), \({p, q,
r}\)]\((\((p\[SmallCircle]q)\)\[SmallCircle]r)\)\[SmallCircle]\((\
p\[SmallCircle]\((\((p\[SmallCircle]r)\)\[SmallCircle]p)\))\) == r\)] |
Out[1]= ![]() |
