[ExI] Simulating the brain
William Flynn Wallace
foozler83 at gmail.com
Sun Jul 16 17:45:11 UTC 2017
Stuart wrote this, I think:
Furthermore, irrational behavior need not be
> unpredictable behavior' although it often is.
When I was married to a financial planner, I was just amazed at how many
people wanted to sell their investments when the market went down. I even
talked to some of them myself: I said "You want to sell when your stocks
are low and buy them back when they are high?" And they had no answer for
that. They looked at me without comprehension. They were just very
nervous and did not know what to do.
I think you will find many situations in which people are predictably
irrational. Isn't the whole thing about Kahnemann turning over the
standard economic model
which assumes people will act rationally? And the economics people are
(irrationally) resistant to what is very clear: people don't even usually
act in their best interests, economically or otherwise. Let's hear a big
round of applause for Freud: champion of irrational unconscious
determinants of behavior. (Wrong about many things but right about the big
On Sat, Jul 15, 2017 at 9:12 PM, Stathis Papaioannou <stathisp at gmail.com>
> On 12 July 2017 at 15:56, Stuart LaForge <avant at sollegro.com> wrote:
>> Stathis Papaionnou wrote:
>> >Calculus works on computer simulations and they are discrete. And if the
>> >world really is continuous, it can be simulated on a computer to an
>> >arbitrary level of precision. If the 50th decimal place of any physical
>> >parameter in your brain is essential to your consciousness, you could not
>> >survive, as you would be instantly destroyed by thermal noise.
>> Even if the brain itself does not have an explicit mechanism to access
>> these infinities, if they exist in the brain's environment, they could
>> affect brain function. Is your consciousness destroyed by hanging upside
>> down? No, of course not. But is your consciousness affected by hanging
>> upside down? Probably. You are unlikely to perform as well on an iq test
>> while hanging upside down for example. How about if I were to slowly
>> adjust your angle relative to gravity until you are at 180 degrees. At
>> what point would your mind "change"?
>> Any arbitrary decimal approximation of the continuum loses an infinite set
>> of possible values that are no longer accessible. Moreover, those lost
>> values are uncountably infinite so you are losing *amost all* of the
>> possible values you had to begin with.
> Angular displacement of the body will have an effect on neurones, perhaps
> by stretching the cell membrane and hence altering the excitability
> threshold and the propagation of the action potential. An accurate model of
> the brain should therefore take this parameter into account. However, at
> some level of resolution the effect will be swamped by noise. So it would
> be wasted effort to model angular displacement to 10 decimal places when -
> again in order to be accurate - you would have to throw away 5 decimal
> places due to the thermal noise inherent in a biological system at body
>> >Human understanding of irrational numbers does not depend on writing out
>> >infinite non-repeating decimal.
>> Yes. We have the mental capacity to mathematically manipulate infinity and
>> discern bona fide truths about infinity without resorting to infinite
>> numbers of decimals or infinite memory. On the other hand, I don't think a
>> computer has any concept of infinity distinguishable from a stack overflow
> A dog doesn't have much concept of infinity, but its brain is not that
> that dissimilar to yours and mine. If we push the point, I don't think any
> human can "really" grasp infinity and irrational numbers, even if if they
> can manipulate and utilise them as concepts, in the way a computer algebra
> system such as Wolfram Alpha can.
> >A random number generator could be used for unpredictability.
>> There isn't any deterministic way of achieving randomness thus random
>> numbers generated by computer are pseudorandom and patterns do show up
>> upon statistical analysis. Furthermore, irrational behavior need not be
>> unpredictable behavior' although it often is.
> I don't know of any evidence that a system will behave fundamentally
> differently with a truly random as opposed to pseudorandom input, or that
> it is possible in general to distinguish between truly random and
> Stathis Papaioannou
> Stathis Papaioannou
> extropy-chat mailing list
> extropy-chat at lists.extropy.org
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