Tuesday, May 12, 2020

Morphic Anti-Resonance


Morphic resonance — in which patterns that have previously occurred are more likely to re-occur — is a powerful force, characteristic of human minds and cultures and also of the quantum world (cf Smolin’s Precedence Principle)

But it’s also interesting to think about cases in which morphic anti-resonance holds...

I.e. with  morphic anti-resonance, when a pattern occurs, it is then LESS likely than otherwise would have been the case, to occur again...

Advanced financial markets could perhaps be like this (because a pattern once it's occurred is an exploitable behavior, so whomever sees the pattern has already been exploited may be extra-disinclined to enact it again)

The decline effect in psi could also be like this... once an experiment has worked, anti-resonance will cause it to stop working…

Now, it might seem anti-resonance is also a meta-level regularity expoitable by intelligence ... except that via reflexive application to itself, once anti-resonance kicks in, it will kick itself out ;D

Trickstery indeed…

What if clusters of morphic resonance are somehow balanced by clusters of morphic anti-resonance, leaving the overall cosmos morphically neutral-on-average but wildly high-variance...?

Toward a Formal Model of This Madness/Anti-Madness

If we look at the distribution over patterns in the multiverse, where p(R) indicates the probability of observing pattern R during a certain big chunk of spacetime, then

Compared to a multiverse with no such oddities,


  • A multiverse w/ morphic resonance will have a more pointy, peaked (i.e. lower entropy) distribution p()
  • A multiverse w/ morphic anti-resonance will have a flatter (i.e. higher entropy) distribution p()


So if we assume we have a multi-multiverse described as a probability distribution over multiverses, then we may posit that the average multiverse has a no-resonance p(), but this is achieved via having some multiverses with higher-entropy p() and some with lower-entropy p()

Path integrals must then be taken in the multi-multiverse not any base multiverse

Psi would then be a mix of

  • Morphic resonance and anti-resonance phenomena
  • Shifts from one multiverse to another, which involve shifts in the entropy of the multiversal pattern-probability distribution

Also note -- an observing mind's reality may be a paraconsistent patchwork of probability distributions (multiverses) rather than a single consistent  multiverse...

Dialectics of Creativity

Going further out on the limb -- Perhaps morphic resonance and anti-resonance enact the dialectic dance of creation vs. destruction?

I am reminded of economics approaches where anti-money is used in place of debt,


In economics the conserved-ish quantity is money, in physics it's energy, and in morphic pattern-omics it's synchronicity (degree of spooky resonance).   

Conservation of synchronicity suggests that a bit of morphic resonance over here is balanced out by a bit of morphic anti-resonance over there.   That's how morphic resonance can exist without morphically resonating the cosmos into a repetitive mush...

10 comments:

카지노사이트 said...

Thanks for this nice article D.

파워볼사이트 said...

Your blog provided us with valuable information to work with. D.

슬롯사이트 said...

Each & every tips of your post are awesome. D.

카지노사이트 said...


You’ve nailed the balance between quantity and quality. Your content is always informative, interesting, and well-researched.

슬롯사이트 said...


You’ve built an incredible reputation for consistently delivering well-researched, valuable content. Keep up the amazing work!

농구 토토 said...

I am impressed with this blog work and skill you made. Thank you so much... MM

축구토토 승무패 said...

Wonderful post! Great post on this website. Its awesome, Continue writing!... MM

핸디캡 토토사이트 said...

Very useful post. This is my first time visit here and its nice, Keep it up... MM

토토 베팅 said...

Glad that you shared this helpful info with us. Many thanks, I support you!... MM

먹튀검증사이트 said...

I think We all wish to thank so many good articles you provide here, thanks.. MM