Interactomes, manufacturomes and relational biology: analogies between systems biology and manufacturing systems
<p>Abstract</p> <p>Background</p> <p>We review and extend the work of Rosen and Casti who discuss category theory with regards to systems biology and manufacturing systems, respectively.</p> <p>Results</p> <p>We describe anticipatory systems, or...
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doaj-d9d5fa3faf914e1b8456842d46171f8c2020-11-25T00:21:03ZengBMCTheoretical Biology and Medical Modelling1742-46822011-06-01811910.1186/1742-4682-8-19Interactomes, manufacturomes and relational biology: analogies between systems biology and manufacturing systemsRietman Edward AColt John ZTuszynski Jack A<p>Abstract</p> <p>Background</p> <p>We review and extend the work of Rosen and Casti who discuss category theory with regards to systems biology and manufacturing systems, respectively.</p> <p>Results</p> <p>We describe anticipatory systems, or long-range feed-forward chemical reaction chains, and compare them to open-loop manufacturing processes. We then close the loop by discussing metabolism-repair systems and describe the rationality of the self-referential equation <it>f </it>= <it>f </it>(<it>f</it>). This relationship is derived from some boundary conditions that, in molecular systems biology, can be stated as the cardinality of the following molecular sets must be about equal: metabolome, genome, proteome. We show that this conjecture is not likely correct so the problem of self-referential mappings for describing the boundary between living and nonliving systems remains an open question. We calculate a lower and upper bound for the number of edges in the molecular interaction network (the interactome) for two cellular organisms and for two manufacturomes for CMOS integrated circuit manufacturing.</p> <p>Conclusions</p> <p>We show that the relevant mapping relations may not be Abelian, and that these problems cannot yet be resolved because the interactomes and manufacturomes are incomplete.</p> http://www.tbiomed.com/content/8/1/19 |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Rietman Edward A Colt John Z Tuszynski Jack A |
spellingShingle |
Rietman Edward A Colt John Z Tuszynski Jack A Interactomes, manufacturomes and relational biology: analogies between systems biology and manufacturing systems Theoretical Biology and Medical Modelling |
author_facet |
Rietman Edward A Colt John Z Tuszynski Jack A |
author_sort |
Rietman Edward A |
title |
Interactomes, manufacturomes and relational biology: analogies between systems biology and manufacturing systems |
title_short |
Interactomes, manufacturomes and relational biology: analogies between systems biology and manufacturing systems |
title_full |
Interactomes, manufacturomes and relational biology: analogies between systems biology and manufacturing systems |
title_fullStr |
Interactomes, manufacturomes and relational biology: analogies between systems biology and manufacturing systems |
title_full_unstemmed |
Interactomes, manufacturomes and relational biology: analogies between systems biology and manufacturing systems |
title_sort |
interactomes, manufacturomes and relational biology: analogies between systems biology and manufacturing systems |
publisher |
BMC |
series |
Theoretical Biology and Medical Modelling |
issn |
1742-4682 |
publishDate |
2011-06-01 |
description |
<p>Abstract</p> <p>Background</p> <p>We review and extend the work of Rosen and Casti who discuss category theory with regards to systems biology and manufacturing systems, respectively.</p> <p>Results</p> <p>We describe anticipatory systems, or long-range feed-forward chemical reaction chains, and compare them to open-loop manufacturing processes. We then close the loop by discussing metabolism-repair systems and describe the rationality of the self-referential equation <it>f </it>= <it>f </it>(<it>f</it>). This relationship is derived from some boundary conditions that, in molecular systems biology, can be stated as the cardinality of the following molecular sets must be about equal: metabolome, genome, proteome. We show that this conjecture is not likely correct so the problem of self-referential mappings for describing the boundary between living and nonliving systems remains an open question. We calculate a lower and upper bound for the number of edges in the molecular interaction network (the interactome) for two cellular organisms and for two manufacturomes for CMOS integrated circuit manufacturing.</p> <p>Conclusions</p> <p>We show that the relevant mapping relations may not be Abelian, and that these problems cannot yet be resolved because the interactomes and manufacturomes are incomplete.</p> |
url |
http://www.tbiomed.com/content/8/1/19 |
work_keys_str_mv |
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