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To: metmom
I was taught in high school and college that although viruses can replicate that there is really some debate as to whether they are really alive.

That is because "aliveness" is a continuum and not a binary state if evaluated in a strict and rigorous fashion, though we tend to treat "alive" as a binary condition in common usage.

There is almost an unbroken chain of self-replicating molecular entities in nature starting with simple molecules all the way up to big critters like humans. Viruses occupy one part of that chain of molecular complexity right around the gray area where we stop treating them as complex molecules and start treating them as macro-systems as a matter of functional complexity. "Aliveness" is a continuum and putting the breaking point at any one point in the chain of complexity is arbitrary, as the entities on either side of any breaking point will be nearly identical in nature.

84 posted on 10/14/2005 12:45:29 PM PDT by tortoise (All these moments lost in time, like tears in the rain.)
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To: tortoise

OK, that makes sense. I thought I remembered it like that but it's been a number of years.


86 posted on 10/14/2005 1:56:34 PM PDT by metmom (Welfare was never meant to be a career choice.)
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To: tortoise

So this is along the lines of the concern about nanotechnology and grey goo only living cells are not required for replication of the nanorobots? Nanorobots would not technically be alive but could be self-replicating. So, they would be a kind of environmental virus?


87 posted on 10/14/2005 2:11:50 PM PDT by metmom (Welfare was never meant to be a career choice.)
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To: tortoise
There is almost an unbroken chain of self-replicating molecular entities in nature starting with simple molecules all the way up to big critters like humans. Viruses occupy one part of that chain of molecular complexity right around the gray area where we stop treating them as complex molecules and start treating them as macro-systems as a matter of functional complexity. "Aliveness" is a continuum and putting the breaking point at any one point in the chain of complexity is arbitrary, as the entities on either side of any breaking point will be nearly identical in nature.

Do you have any references for further reading? Thanks.

122 posted on 10/17/2005 7:40:43 AM PDT by Anthem (The only 20th century advance in the science of government was to tax a little less to take more.)
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