The goal of our project was to create functional communication between the two populations, the senders and the receivers. By the term
functional, we mean that when the receivers are activated by different combinations of senders (induced and uninduced)
(populations with different RBS variants) produce different activation patterns. In this way, when our project is
implemented on
real-world problems, it will be able to detect different inputs, assign different weights to them and only activate the
receivers' population when a specific threshold is surpassed by a specific combination of receivers.
In order to prove that our system is functional and meets the goal set by our team in the beginning of our project ideation, we
performed simulations using python programming Language, Simulink and Comsol as well as wet lab experiments.
As shown in the Model page, we were able to characterise our senders accurately and receivers models and also prove via a test dataset that the preferred Transfer Function to be used is the PFR construct.
However, in our efforts to assist the wet lab with valuable data, we had to also take into consideration one significant parameter for our
model; the volume and cell ratios of the two populations. In particular, via wet-lab data, we received that the receivers population offers a
mean OD of 0.24 at 0hrs and 0.47 at 4hrs and senders to receivers ratio of 1/10. Using that as well as the estimate that an OD_600 value of
1 corresponds to approximately 8*10**(8) cells/mL [1] we calculated the following model parameters:
Symbol | Meaning | Value |
---|---|---|
Nmin_receivers | Minimum Receivers Population(0hrs) | 3.2*10^(7) |
Nmax_receivers | Maximum Receivers Population(4hrs) | 10.4*10^(7) |
V_bead | Volume of Population | 200μL |
Due to a lack of experimental ODs for the senders' population, we assumed that the sender’s population cells at 0hrs and 4hrs would follow the ratio
of the senders and the receivers population volumes. For instance, for a ratio of 1/10, the sender’s population parameters were set to be
Nmin=0.32*10^(7) cells and Nmax=10.4*10^(7) cells.
Via the modelling approach described above as well as in the model section, we simulated our test dataset for different ratios of senders/receivers:
From the results above both for the OpLo and the PFR systems, it is assumed that a decrease from the 1/1 populations ratio is needed, due to the suboptimal tuning of the senders and the receivers constructs, which leads to almost maximum output fluorescence even in the case when one medium RBS is activated. However, a decrease in the rate of 1/10 could potentially lead to a hit in the patterns labelled as one, since the amount of AHL produced by the senders populations would not be enough to effectively induce the increased receivers population. In conclusion, the optimal ratio would be that of 1/7 for our experimental setup.
We tested 24 different combinations of one, two or three senders in the induced or uninduced state, see the visual representation below. The combinations tested are presented in Table 1. For the final experiments we used the DH5a-z1 cells luxI only constructs, that were proven the most suitable for our system according to our results.
For this experiment, we induced the senders populations separately in 15ml tubes for 3 hours with the optimal aTc concentration as indicated
by our results (0,4μΜ). After completing the induction the samples were centrifuged for 14 minutes at 3820 rcf and the supernatant was
stored in the freezer.
As indicated by our model the best ratio to mix the senders and the receivers is 1 to 10 respectively in order for our system to have the desired output for its function.
For this reason, the volumes of supernatant (representing the senders) and the receivers culture were mixed in that ratio in 200μl that
were incubated in a black 96 well plate with clear bottom as mentioned in the section protocols, for up to 4 hours. We took three measurements
of fluorescence and OD600nm of the receivers to detect the different patterns formed from the activation of different senders as presented
in Table 1. The results are presented in Figure 4.
In concluding remarks "Perspectives" seems very promising with proven function. Additional experiments that were not conducted due to lack of time are needed to optimize the experimental conditions for our bacterial artificial intelligence biosensor to have the ideal output. Although the conditions are not perfect, the above experiments in combination with our model and simulation data prove that our system is functional and can be used for future applications after further testing. We have achieved to prove that actually working with bacterial consortia sensors instead of just a single bacterial population has indeed several advantages and that our populations successfully communicate and adjust their response according to the input they detect in their environment.