Hostname: page-component-74656f9884-2dmjx Total loading time: 0 Render date: 2026-11-10T11:37:16.769Z Has data issue: false hasContentIssue false

Multiple Realization in Systems Biology

Published online by Cambridge University Press:  01 January 2022

Rights & Permissions [Opens in a new window]

Abstract

Thomas Polger and Lawrence Shapiro claim that unlike human-made artifacts cases of multiple realization in naturally occurring systems are uncommon. Drawing on cases from systems biology, I argue that multiple realization in naturally occurring systems is not as uncommon as Polger and Shapiro initially thought. The relevant cases, which I draw from systems biology, involve generalizable design principles called network motifs, which recur in different organisms and species and perform specific functions. I show that network motifs with entirely different underlying causal structures can perform the same function of interest. The article also considers the scope problem of multiple realization.

Information

Type
Research Article
Copyright
Copyright © The Philosophy of Science Association
Figure 0

Figure 1. Comparison of simple regulation (A) and negative autoregulation (B). Arrows denote causal interactions such as binding and activation, while ⊣ represents repression.

Figure 1

Figure 2. Comparison of response time between simple regulation (dashed line) and negative autoregulation (NAR) under the condition that they arrive at the same steady-state level and have the same degradation/dilution rates. Here, Ta denotes the response time of NAR; Tb, the response time of simple regulation; X/Xst, the ratio of the level of gene product X and the level of X at its steady state. Adapted from Alon (2007a, 35).

Figure 2

Figure 3. A, Coherent feed-forward loop (FFL); B, incoherent FFL; C, simple regulation. Arrows represent activation, while ⊣ represents repression. A is coherent because the sign of the direct path from X to Z has the same overall sign as the indirect path from X through Y to Z. “The overall sign of a path is given by the multiplication of the sign of each arrow on the path (so that two minus signs give an overall plus sign)” (Alon 2007a, 47). Hence, B is incoherent.

Figure 3

Figure 4. Pulse-like shape expression rate of Z. Also shown is the comparison of the response time of the I1-FFL with simple regulation. Adapted from Alon (2007a, 61).

Figure 4

Figure 5. Two network motifs: A, self-enhanced degradation via double-enhancement; B, self-enhanced degradation via double-inhibiting.