Re: The arrow of time is the easiest computational direction for life in the manifold

2009-02-12 Thread Bruno Marchal

Ronald,

Thanks for the reference. Of course Lobo implicitly assume  
physicalism, so we cannot really built from that.

I guess you know that Gödel is the first one showing that there exist  
solutions of Einstein's GR equations with closed time loop.
Circling computations exist (trivially) in the universal deployment  
too, but they are eliminated in the ultimate measure because the set  
of such loops are countable. You can always bet you are not belonging  
to such loop. I would say (assuming comp).

Best,

Bruno

On 04 Feb 2009, at 19:25, ronaldheld wrote:

>
> Bruno
> Have you seen this:
> V. Walsh, "A theory of magnitude:common cortical metrics of time, spce
> and quantity", trends in Cognitive Sciences, 7, 483 (2003)
>  This was a one reference in a  paper on time I just read today( Time
> and Causation http://arxiv.org/abs/0902.0559
>  Ronald
>
> On Jan 25, 3:02 am, "Alberto G.Corona"  wrote:
>> Brent:
>>
>> I tried to clarify my point of view  in my previous response. This is
>> my answer to these questions.
>>
>> On Jan 25, 5:53 am, Brent Meeker  wrote:
>>
>>
>>
>>> Stathis Papaioannou wrote:
 2009/1/24 Alberto G.Corona :
>>
> But the fact is that in our univese, glasses do recompose  
> themselves,
> the flame of the candles do recombines liberating oxygen and  
> make grow
> the candle, objects lighter than water sink. Why? because these  
> events
> exist in our space time; Just go in the reverse time dimension  
> in our
> space-time manifold  to see them. The laws of physics permits  
> them.
> They are just reversible chemical reactions, reversible object
> collisions at the particle or macroscopic level.
>>
> In terms of our perception of time, the outcomes we see happens  
> just
> because they are cuasi-infinitely probable and the reverse
> counterparts, cuasi infinitely improbalbe. But, that is also an
> illlusion of the arrow of time, because , In terms of time- 
> agnostic
> spacetime manifold reasoning, our life vector in space-time go  
> along
> the increase of entrophy, not the other way around. That is: the
> outcomes of probability laws are a consequience of our  
> trajectory in
> space time. Why our life follow this direction?. The reason is
> computational, as I said before.
>>
 The question is often asked, why does time seem to progress in the
 increasing entropy direction? But if time were in fact  
 progressing in
 the decreasing entropy direction, we would know no different. For
 example, if we were living in a simulation where 2009 is run  
 first and
 2008 is run second according to an external clock, we would not be
 able to tell from within the simulation. The real arrow of time
 question should be: why does entropy increase in the same  
 direction in
 every observed part of the universe?
>>
>>> Right.  It's generally thought that the direction of increasing  
>>> entropy is
>>> defined by the expansion of the universe since the expansion  
>>> increases the
>>> available states for matter.  But it's hard to show that this must  
>>> also
>>> determine the radiation arrow of time.
>>
>>> But at the micro-level of QM there is presumably no change in  
>>> entropy, the
>>> evolution is unitary.  So then the question becomes: Why the  
>>> approximately
>>> classical world, in which the coarse-gained entropy does increase?
>>
>>> Brent
>>
 For only if the glass shattering
 occurred in a direction different to that of the mind of the  
 observer
 would something unusual be noticed.- Hide quoted text -
>>
>> - Show quoted text -
> >

http://iridia.ulb.ac.be/~marchal/




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Re: The arrow of time is the easiest computational direction for life in the manifold

2009-02-04 Thread ronaldheld

Bruno
 Have you seen this:
V. Walsh, "A theory of magnitude:common cortical metrics of time, spce
and quantity", trends in Cognitive Sciences, 7, 483 (2003)
  This was a one reference in a  paper on time I just read today( Time
and Causation http://arxiv.org/abs/0902.0559
  Ronald

On Jan 25, 3:02 am, "Alberto G.Corona"  wrote:
> Brent:
>
> I tried to clarify my point of view  in my previous response. This is
> my answer to these questions.
>
> On Jan 25, 5:53 am, Brent Meeker  wrote:
>
>
>
> > Stathis Papaioannou wrote:
> > > 2009/1/24 Alberto G.Corona :
>
> > >> But the fact is that in our univese, glasses do recompose themselves,
> > >> the flame of the candles do recombines liberating oxygen and make grow
> > >> the candle, objects lighter than water sink. Why? because these events
> > >> exist in our space time; Just go in the reverse time dimension in our
> > >> space-time manifold  to see them. The laws of physics permits them.
> > >> They are just reversible chemical reactions, reversible object
> > >> collisions at the particle or macroscopic level.
>
> > >> In terms of our perception of time, the outcomes we see happens just
> > >> because they are cuasi-infinitely probable and the reverse
> > >> counterparts, cuasi infinitely improbalbe. But, that is also an
> > >> illlusion of the arrow of time, because , In terms of time-agnostic
> > >> spacetime manifold reasoning, our life vector in space-time go along
> > >> the increase of entrophy, not the other way around. That is: the
> > >> outcomes of probability laws are a consequience of our trajectory in
> > >> space time. Why our life follow this direction?. The reason is
> > >> computational, as I said before.
>
> > > The question is often asked, why does time seem to progress in the
> > > increasing entropy direction? But if time were in fact progressing in
> > > the decreasing entropy direction, we would know no different. For
> > > example, if we were living in a simulation where 2009 is run first and
> > > 2008 is run second according to an external clock, we would not be
> > > able to tell from within the simulation. The real arrow of time
> > > question should be: why does entropy increase in the same direction in
> > > every observed part of the universe?
>
> > Right.  It's generally thought that the direction of increasing entropy is
> > defined by the expansion of the universe since the expansion increases the
> > available states for matter.  But it's hard to show that this must also
> > determine the radiation arrow of time.
>
> > But at the micro-level of QM there is presumably no change in entropy, the
> > evolution is unitary.  So then the question becomes: Why the approximately
> > classical world, in which the coarse-gained entropy does increase?
>
> > Brent
>
> > >For only if the glass shattering
> > > occurred in a direction different to that of the mind of the observer
> > > would something unusual be noticed.- Hide quoted text -
>
> - Show quoted text -
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Re: The arrow of time is the easiest computational direction for life in the manifold

2009-01-25 Thread Alberto G.Corona

Brent:

I tried to clarify my point of view  in my previous response. This is
my answer to these questions.

On Jan 25, 5:53 am, Brent Meeker  wrote:
> Stathis Papaioannou wrote:
> > 2009/1/24 Alberto G.Corona :
>
> >> But the fact is that in our univese, glasses do recompose themselves,
> >> the flame of the candles do recombines liberating oxygen and make grow
> >> the candle, objects lighter than water sink. Why? because these events
> >> exist in our space time; Just go in the reverse time dimension in our
> >> space-time manifold  to see them. The laws of physics permits them.
> >> They are just reversible chemical reactions, reversible object
> >> collisions at the particle or macroscopic level.
>
> >> In terms of our perception of time, the outcomes we see happens just
> >> because they are cuasi-infinitely probable and the reverse
> >> counterparts, cuasi infinitely improbalbe. But, that is also an
> >> illlusion of the arrow of time, because , In terms of time-agnostic
> >> spacetime manifold reasoning, our life vector in space-time go along
> >> the increase of entrophy, not the other way around. That is: the
> >> outcomes of probability laws are a consequience of our trajectory in
> >> space time. Why our life follow this direction?. The reason is
> >> computational, as I said before.
>
> > The question is often asked, why does time seem to progress in the
> > increasing entropy direction? But if time were in fact progressing in
> > the decreasing entropy direction, we would know no different. For
> > example, if we were living in a simulation where 2009 is run first and
> > 2008 is run second according to an external clock, we would not be
> > able to tell from within the simulation. The real arrow of time
> > question should be: why does entropy increase in the same direction in
> > every observed part of the universe?
>
> Right.  It's generally thought that the direction of increasing entropy is
> defined by the expansion of the universe since the expansion increases the
> available states for matter.  But it's hard to show that this must also
> determine the radiation arrow of time.
>
> But at the micro-level of QM there is presumably no change in entropy, the
> evolution is unitary.  So then the question becomes: Why the approximately
> classical world, in which the coarse-gained entropy does increase?
>
> Brent
>
> >For only if the glass shattering
> > occurred in a direction different to that of the mind of the observer
> > would something unusual be noticed.
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Re: The arrow of time is the easiest computational direction for life in the manifold

2009-01-24 Thread Alberto G.Corona


> The question is often asked, why does time seem to progress in the
> increasing entropy direction? But if time were in fact progressing in
> the decreasing entropy direction, we would know no different. For
> example, if we were living in a simulation where 2009 is run first and
> 2008 is run second

The key here is that neiter our universe is simulated nor time has
meaning outside our psichology. There are simulaton, but this
simulation is carried out  by us, the living beings. We are the ones
that simulate in advance the events along a direction fo the manifold
in order to advance actions for the next point in this coordinate.
Why? because we need to planify furter actions in order to grow and
reproduce in succesive progression in this direction. This progression
along this direction is what we perceive as time.

Because living beings are the ones that must simulate in advance what
comes next, at the chemical, instinctive, rational level, this
iimposes very serious computational restrictions to the direction of
time. Simply, the reverse simulation , along the enthropy increase
demands infinite or near infinite resources computational resources.
It is also possible simulate in any lateral direction, any direction
in the manifold, but I hipotesize that they are also very heavy to
calculate. Thinking in terms of Natural Selection: The living beings
that tried to progress along other directions are extinct, They needed
too much computational resources!!!. Or even never appeared in the
first place!.

For this reason, the perception of time, enthrophy and probability,
and the initial conditions of the universe are a byproduct of this
restriction of computability in living beiings.

 living beings are like fractals that grow, reproduce and die along
the temporal coordinate. There are two ways to express a trajectory ,
and here I use the Max Tegmark coined frog/bird view; The frog view is
time dependent and uses the input of the previus step, wich is the
view of computers, living beings and us, and the other is the bird
view that contemplates the manifold or part of a manifold  . The first
type of beings strugle for anticipating the next step,. The second see
the enlarged mandelbrot figure of all our life, and this figure is
part of the manifold described maybe by a single formula The M formula
or whatever may be the grand unification theory.

This is not so difficult to understand: This is the difference between
the expression of a integral in mathematical terms versus the step
that a computer must perform along the integrration coordinate to
calculate its numerical value.



>according to an external clock, we would not be
> able to tell from within the simulation. The real arrow of time
> question should be: why does entropy increase in the same direction in
> every observed part of the universe? For only if the glass shattering
> occurred in a direction different to that of the mind of the observer
> would something unusual be noticed.
>
> --
> Stathis Papaioannou
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RE: The arrow of time is the easiest computational direction for life in the manifold

2009-01-24 Thread Jesse Mazer

> > Right.  It's generally thought that the direction of increasing entropy is 
> > > defined by the expansion of the universe since the expansion increases 
> > the > available states for matter.  But it's hard to show that this must 
> > also > determine the radiation arrow of time.On the contrary, no physicist 
> > I have seen talking about the arrow of time believes that it's defined by 
> > the direction of expansion--in fact, many of them make a point of saying 
> > that idea doesn't work because if the universe is sufficiently dense that 
> > it begins to contract again at some point in the future, there's no reason 
> > to expect the arrow of time to suddenly reverse in the contracting 
> > phase.Jesse
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Re: The arrow of time is the easiest computational direction for life in the manifold

2009-01-24 Thread Brent Meeker

Stathis Papaioannou wrote:
> 2009/1/24 Alberto G.Corona :
> 
>> But the fact is that in our univese, glasses do recompose themselves,
>> the flame of the candles do recombines liberating oxygen and make grow
>> the candle, objects lighter than water sink. Why? because these events
>> exist in our space time; Just go in the reverse time dimension in our
>> space-time manifold  to see them. The laws of physics permits them.
>> They are just reversible chemical reactions, reversible object
>> collisions at the particle or macroscopic level.
>>
>> In terms of our perception of time, the outcomes we see happens just
>> because they are cuasi-infinitely probable and the reverse
>> counterparts, cuasi infinitely improbalbe. But, that is also an
>> illlusion of the arrow of time, because , In terms of time-agnostic
>> spacetime manifold reasoning, our life vector in space-time go along
>> the increase of entrophy, not the other way around. That is: the
>> outcomes of probability laws are a consequience of our trajectory in
>> space time. Why our life follow this direction?. The reason is
>> computational, as I said before.
> 
> The question is often asked, why does time seem to progress in the
> increasing entropy direction? But if time were in fact progressing in
> the decreasing entropy direction, we would know no different. For
> example, if we were living in a simulation where 2009 is run first and
> 2008 is run second according to an external clock, we would not be
> able to tell from within the simulation. The real arrow of time
> question should be: why does entropy increase in the same direction in
> every observed part of the universe? 

Right.  It's generally thought that the direction of increasing entropy is 
defined by the expansion of the universe since the expansion increases the 
available states for matter.  But it's hard to show that this must also 
determine the radiation arrow of time.

But at the micro-level of QM there is presumably no change in entropy, the 
evolution is unitary.  So then the question becomes: Why the approximately 
classical world, in which the coarse-gained entropy does increase?

Brent

>For only if the glass shattering
> occurred in a direction different to that of the mind of the observer
> would something unusual be noticed.
> 
> 


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Re: The arrow of time is the easiest computational direction for life in the manifold

2009-01-24 Thread Stathis Papaioannou

2009/1/24 Alberto G.Corona :

> But the fact is that in our univese, glasses do recompose themselves,
> the flame of the candles do recombines liberating oxygen and make grow
> the candle, objects lighter than water sink. Why? because these events
> exist in our space time; Just go in the reverse time dimension in our
> space-time manifold  to see them. The laws of physics permits them.
> They are just reversible chemical reactions, reversible object
> collisions at the particle or macroscopic level.
>
> In terms of our perception of time, the outcomes we see happens just
> because they are cuasi-infinitely probable and the reverse
> counterparts, cuasi infinitely improbalbe. But, that is also an
> illlusion of the arrow of time, because , In terms of time-agnostic
> spacetime manifold reasoning, our life vector in space-time go along
> the increase of entrophy, not the other way around. That is: the
> outcomes of probability laws are a consequience of our trajectory in
> space time. Why our life follow this direction?. The reason is
> computational, as I said before.

The question is often asked, why does time seem to progress in the
increasing entropy direction? But if time were in fact progressing in
the decreasing entropy direction, we would know no different. For
example, if we were living in a simulation where 2009 is run first and
2008 is run second according to an external clock, we would not be
able to tell from within the simulation. The real arrow of time
question should be: why does entropy increase in the same direction in
every observed part of the universe? For only if the glass shattering
occurred in a direction different to that of the mind of the observer
would something unusual be noticed.


-- 
Stathis Papaioannou

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