Claims › ext:a8fc1996e2c19d18 › line of work
Its line of work
In this paper, we provide an exact expression for the expected number of self-sustaining autocatalytic networks that will form in a general chemical reaction system, and the expected number of these networks that will also be uninhibited (by some molecule produced by the system). Using these equations, we are able to describe the patterns of catalysis and inhibition that maximise or minimise the expected number of such networks.
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| Claim | Status | Checkable | Credence | Use | Stakes | Rests on |
|---|---|---|---|---|---|---|
| Because, as M increases, the ratio of reactions among the possible polypeptides to polypeptides rises rapidly, the exis… | ✓ supported | yes | 0.71 | 0 | 10.9 | — |
| We investigate the issue of the required molecular diversity for autocatalytic sets to exist in random polymer librarie… | ✓ supported | yes | 0.71 | 0 | 5.6 | Because, as M increases, the ratio of reactions among the possible polypeptides to polypeptides rises rapidly, the exis…, In this paper we first describe a polynomial-time algorithm that determines whether any given set of molecules, reactio… |
| In this paper we first describe a polynomial-time algorithm that determines whether any given set of molecules, reactio… | ✓ supported | yes | 0.71 | 0 | 9.8 | — |
| In this paper, we provide an exact expression for the expected number of self-sustaining autocatalytic networks that wi… | ✓ supported | yes | 0.71 | 0 | 2.8 | We investigate the issue of the required molecular diversity for autocatalytic sets to exist in random polymer librarie… |
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