TE
TechEcho
Home24h TopNewestBestAskShowJobs
GitHubTwitter
Home

TechEcho

A tech news platform built with Next.js, providing global tech news and discussions.

GitHubTwitter

Home

HomeNewestBestAskShowJobs

Resources

HackerNews APIOriginal HackerNewsNext.js

© 2025 TechEcho. All rights reserved.

Machines and Chaos

49 pointsby jakespracherover 2 years ago

4 comments

contingenciesover 2 years ago
I&#x27;m not classically trained but I&#x27;ve always privately felt that computers are perhaps a fundamentally fraudulent form of escapism which exists merely to model artificial perfection atop the physical world. In obtaining relief from the constant decay of physicalia, humanity obtains a kind <i>demi-deus</i>, Shivan state. While this freedom has granted us the technological wealth of the modern world, it ultimately remains a folly, since even the most shielded and fault-tolerant systems will eventually succumb to chaos[0]. The best we can do is add longevity, the most effective methods for which[1] begin to ape biology and embrace chaos and global non-determinism. [0] <a href="https:&#x2F;&#x2F;news.ycombinator.com&#x2F;item?id=25218687" rel="nofollow">https:&#x2F;&#x2F;news.ycombinator.com&#x2F;item?id=25218687</a> [1] <a href="https:&#x2F;&#x2F;en.wikipedia.org&#x2F;wiki&#x2F;Distributed_computing" rel="nofollow">https:&#x2F;&#x2F;en.wikipedia.org&#x2F;wiki&#x2F;Distributed_computing</a><p>I suppose research physicists have far more developed philosophies along these lines. We do live in interesting times.
ablatt89over 2 years ago
Perhaps this can be modeled mathematically (non-rigorously)? For some problem space C with dimensionality d, a mechanical or biological system can be described by the tuple s = (x0, x1, ..., xd) which describes a starting, stable configuration of the system, with some room for variance s + y = (x0 + y0, x1 + y1, ... xd + yd). The stable conditions for the system might be described as extrema on a hypersurface or hypervolume of C. Then for some chaotic function f, f(s) -&gt; s&#x27;, where s&#x27; is another point on on hypersurface describing the system, if f is chosen properly, it will result in the system evolving to another saddle point on the hypersurface describing that biological or mechanical system.<p>The question then is it possible to model the hypersurface with some anayltical equation, and what&#x27;s the iterative, Chaotic function that will optimize f(s) finding another local saddle point on the hypersurface.
andybar007over 2 years ago
Love this. Read the whole incerto. Great examples, too.
评论 #33824705 未加载
frog360over 2 years ago
Do boats swim? The question doesn&#x27;t make sense. In a similar fashion, is the end goal of artificial intelligence actually artificial stupidity? Haha. &quot;IT&#x27;S TOO ACCURATE TO PASS THE TURING TEST AND THEREFORE FAILED IT!!!!&quot;<p>Great read, thanks Jake
评论 #33825140 未加载