On 2/27/2012 6:16 AM, Alberto G.Corona wrote:

Perhaps a more basic, and more pertinent question related with entrophy and information in the context of this list is the relation of computability, living beings , the arrow of time and entropy,What the paper (http://qi.ethz.ch/edu/qisemFS10/papers/ 81_Bennett_Thermodynamics_of_computation.pdf) that initiated the discussion suggest is that in practical terms it is necessary a driving force that avoids random reversibility to execute practical computations, this driving force implies dissipation of energy and thus an increase of entropy. This is so because most if not all practical computations are exponentually branched (Fig 10). And here comes the living beings. As the paper says in the introduction, living beings perform computations at the molecular level, and it must be said, at the neural level. Therefore given the said above, life must proceed from less to more entrophy and this defines the arrow of time. Besides the paper concentrates itself in what happens inside a computation some concepts can be used to dilucidate what happens with the interaction of a living being and its surrounding reality. The reality behaves like a form of ballistic computer at the microscopic level., with elemental particles ruled by the forces of nature instead of ellastic macroscopic collisions. At the macroscopic level, however, there is a destruction of information and irreversibility. However in the direction of entropy dissipation, it is possible to perform calculations in order to predict the future at the macroscopic level. Thatæ„€ a critical function of living beings. An extreme example of the difference between macro and micro computation is to "predict" the distrubution of water in a water collector after rain. It is not necessary to know the position and velocity of every water molecule, not even the position and velocity of each drop of water. is this erase of information that the increase of entropy perform at the macroscopic level (that indeed is the reason of the mere concept of macro-state in statistical mechanics) the process that permit economically feasible computations. Since computation is expensive and the process of discovery of the world by living beings trough natural selection very slow, (trough the aggregation of complexity and sophistication by natural selection is in the order of magnitude of the age of the universe : thousands of millions years) Then the macroscopic laws of nature must be simple enough, and there must be a privileged direction of easy computation for life to exist. The fact that evolution for intelligent life and age of the Universe are in the same magnitudes means that this universe is constrained to the maximum discoverable-by-evolution complexity in the computationally privileged direction of the arrow of time. This is my brief presentation about this: https://docs.google.com/present/view?id=dd5rm7qq_142d8djhvc8 This is my previous post in this group about entrophy arrow of time and life: http://www.mail-archive.com/everything-list@googlegroups.com/msg15696.html

Dear Albert,

`One brief comment. In your Google paper you wrote, among other`

`interesting things, "But life and natural selection demands a`

`mathematical universe`

`<https://docs.google.com/Doc?docid=0AW-x2MmiuA32ZGQ1cm03cXFfMTk4YzR4cnJ4NnE&hl=es#>somehow".`

`Could it be that this is just another implication of the MMH idea? If`

`the physical implementation of computation acts as a selective pressure`

`on the multiverse, then it makes sense that we would find ourselves in a`

`universe that is representable in terms of Boolean algebras with their`

`nice and well behaved laws of bivalence (a or not-A), etc.`

Very interesting ideas. Onward! Stephen -- You received this message because you are subscribed to the Google Groups "Everything List" group. To post to this group, send email to everything-list@googlegroups.com. To unsubscribe from this group, send email to everything-list+unsubscr...@googlegroups.com. For more options, visit this group at http://groups.google.com/group/everything-list?hl=en.