Non-trivial extension of max(n,1)-1 to the reals and its iteration.

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Non-trivial extension of max(n,1)-1 to the reals and its iteration.

MphLee Offline

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#10

06/15/2022, 10:59 PM

Catullus, this option was already pointed back then. It is the common representation of the tropical operation. max, as as the "Litvinov-Maslov dequantization" of the bennet preaddition.

Mother Law \(\sigma^+\circ 0=\sigma \circ \sigma^+ \)

\({\rm Grp}_{\rm pt} ({\rm RK}J,G)\cong \mathbb N{\rm Set}_{\rm pt} (J, \Sigma^G)\)

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Messages In This Thread

Non-trivial extension of max(n,1)-1 to the reals and its iteration. - by MphLee - 05/16/2014, 01:37 PM

RE: Non-trivial extension of max(n,1)-1 to the reals and its iteration. - by tommy1729 - 05/16/2014, 09:21 PM

RE: Non-trivial extension of max(n,1)-1 to the reals and its iteration. - by MphLee - 05/16/2014, 10:20 PM

RE: Non-trivial extension of max(n,1)-1 to the reals and its iteration. - by MphLee - 05/17/2014, 07:10 PM

RE: Non-trivial extension of max(n,1)-1 to the reals and its iteration. - by Catullus - 06/09/2022, 11:06 PM

RE: Non-trivial extension of max(n,1)-1 to the reals and its iteration. - by MphLee - 06/10/2022, 09:07 AM

RE: Non-trivial extension of max(n,1)-1 to the reals and its iteration. - by Catullus - 06/10/2022, 10:17 AM

RE: Non-trivial extension of max(n,1)-1 to the reals and its iteration. - by Catullus - 06/11/2022, 06:22 AM

RE: Non-trivial extension of max(n,1)-1 to the reals and its iteration. - by MphLee - 06/10/2022, 11:04 AM

RE: Non-trivial extension of max(n,1)-1 to the reals and its iteration. - by MphLee - 06/15/2022, 10:59 PM

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