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S May 23 at 13:26 history bounty ended WillG
S May 23 at 13:26 history notice removed WillG
May 23 at 13:26 vote accept WillG
May 21 at 15:59 answer added Arnold Neumaier timeline score: 2
May 20 at 21:17 answer added 11zaq timeline score: 6
S May 20 at 19:47 history bounty started WillG
S May 20 at 19:47 history notice added WillG Draw attention
May 18 at 18:55 history edited WillG CC BY-SA 4.0
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May 18 at 17:39 comment added WillG @11zaq Nice reference. Actually, I didn't realize until looking at that ref (and other refs cited within that ref) that even the complexified Lorentz algebra $\text{so}(3, 1)_{\mathbb C}$ has reps that are reducible but indecomposable. I forgot that semisimplicity only forbids the existence of finite dimensional reps of this type.
May 18 at 16:27 comment added 11zaq I found a paper by Lenczewski and Gruber which claims "The interpretation of the finite dimensional indecomposable representations of iso(3,1) then follows easily as a coupling of a finite number of irreducible so(3,1) representations to an indecomposable iso(3,1) representation, with the dimension of the irreducible representations strictly increasing or strictly decreasing.". Not totally sure what that means yet, but I wanted to send it your way because it seems relevant.
May 18 at 15:16 history edited WillG CC BY-SA 4.0
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May 17 at 16:04 history edited WillG CC BY-SA 4.0
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May 17 at 15:59 comment added WillG @TobiasFünke That's a good point. But my question might be relevant to theorists considering possible extensions to standard physics, or exploring possible systems that have not yet been created experimentally, but could be.
May 17 at 15:54 comment added Tobias Fünke Regarding your second bullet point: We use the math which correctly models our experimental findings, so I don't see a problem here.
May 17 at 15:42 history edited WillG CC BY-SA 4.0
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May 17 at 15:37 history asked WillG CC BY-SA 4.0