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I want to know the energy costs of various computations performed through synthetic biological circuits in terms of ATP. I am primarily interested in storing of bits, addition, and multiplication operation. Though I am able to get various papers on half-adders and logarithmic analog addition, I find there is a lack of precise energy costs in these papers. Especially I am not able to find the energy cost of multiplication in any of the papers, though I believe that multiplication can be done by adding two logarithmic terms, but is this the only way available?

There is one paper that answers some of my queries: Analog synthetic biology by R. Sarpeshkar.

Here the author gives at least an idea about the number of ATP required for doing additions for a certain biological environment for both digital and analog scenarios and also mentions some facts about how increasing the precision of bits lead to increase in protein copy number. But I need more such papers that deal with multiplication, storing of bits in cells and their energy requirements in terms of ATP.

Note that I am merely interested in having some literature that deals with computation and its energy cost, as most of the literature that I encountered doesn’t mention how much energy in ATP is consumed in performing certain computation in a given biological environment.

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    $\begingroup$ Biochemical systems use ATP to perform chemical reactions or other energy-requiring processes. Addition and multiplication are abstract mathematical concepts that can be mimicked in computers by specific circuitry. If you wish to do likewise in biology (synthetic or otherwise) you need to set up some system that can perform some chemical transformations. The energy cost of such transformations will depend on their specific physical nature. It is therefore nonsensical to ask in abstract the energy cost of this. You will have to get to grips with the biochemistry of specific systems. Good luck. $\endgroup$ – David Jun 20 at 21:30
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This addresses, rather than answers, the question; but is, I think, preferable to continuing to discuss the problem in comments.

As I understand it, the question deals with the use of genetic circuitry in synthetic biology to perform mathematical calculations in an analogous way to that done in computer systems. By genetic circuitry is meant the induction and feed-back regulation of transcription of certain engineered genes in the DNA of living (presumably bacterial) cells by protein molecules (together perhaps with small-molecule inducers). Such systems are modelled on natural bacterial operons.

While some of the users of this site may be familiar with synthetic biology of this type to produce bacteria with practical applications based on sensing environmental molecules, I imagine that very few will be familiar with their abstract use for mathematical operations. Certainly, although I subscribe to Nature, I had missed the 2013 article on this topic by Daniel et al. (Nature 497, 619–624), which it would take me some effort to master. Therefore the poster should not be surprised if his question has few takers.

Those who are interested or involved in synthetic biology are unlikely to have been concerned with the energetics of these circuits. Certainly RNA transcription involves the hydrolysis of phosphodiester bonds of nucleoside triphosphates, but one takes this as read, and assumes the bacterium will be in an environment where energy sources are available for growth.

Out of interest I glanced at the introduction to another paper involving Sarpeshkar — Philosophical Transaction of The Royal Society A (2014) 372 1–22 — and read the following:

Every living cell within us is a hybrid analog–digital supercomputer that implements highly computationally intensive nonlinear, stochastic, differential equations with 30000 gene–protein state variables that interact via complex feedback loops. The average 10μm human cell performs these amazing computations with 0.34 nm self-aligned nanoscale DNA–protein devices, with 20 kT per molecular operation (1 ATP molecule hydrolysed), approximately 0.8 pW of power consumption (10 M ATP s−1) and with noisy, unreliable devices that collectively interact to perform reliable hybrid analog–digital computation.

So it would appear that Sarpeshkar or others are citing the energy used per molecular operation taken apparently as 1 ATP equivalent needed for each NTP addition. (This seems to me incorrect, as the cleavage of NTP to NMP + PPi means 2 phosphodiester bond equivalents of energy are used.)

As far as I can see — and I may well be wrong — the answer to the poster’s question would seem to lie in learning how many molecular operations are involved in performing the particular mathematical operations in the systems described in these papers. I suggest he has more chance of discovering that by reading the papers and calculating how much RNA is synthesized in each operation — or even contacting their authors — than by asking on a general biology forum, like this.

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