LEARNING IN HUMAN NEURAL NETWORKS
ON MICROELECTRODE ARRAYS
R. Pizzi*, F. Gelain°, D. Rossetti* & A. Vescovi°
*Department of Information Technologies, University of Milano (Italy)
via Bramante 65
26013 Crema (CR)
tel. 39 02 50330072, fax 39 02 503300
° Stem Cells Research Institute, DIBIT S.Raffaele
via Olgettina 58
20132 Milano (Italy)
tel. 39 02 21560202
Researchers of the Department of Information Technologies of the University of Milano and of
the Stem Cells Research Institute of the DIBIT
S. Raffaele Milano are experimenting the growth
of human neural networks of stem cells on a MEA
(Microelectrode Array) support.
The Microelectrode arrays (MEAs) are constituted by a glass support where a set of tungsten
electrodes are inserted.
We connected the microelectrodes following the architecture of classical Artificial Neural
Networks, in pa
rticular Kohonen and Hopfield networks. The neurons are stimulated following
digital patterns and the output signals are analysed to evaluate the possibility of organized
reactions by the natural neurons.
The neurons reply selectively to different patterns
and show similar reactions in front of the
presentation of identical or similar patterns.
Analyses performed with a special Artificial Neural Network called ITSOM show the possibility
of codifying the neural responses to different patterns.
A new experim
ent with more complex patterns has been carried out and analyses of the results are
We aim to design further experiments that improve the hybrid neural networks capabilities and to
test the possibility of utilizing the organized answers of the ne
urons in several ways.
neural networks, stem cells, microelectrode arrays, learning, self
During the past decade several laboratories in the world have carried out experiments on direct
interfacing between elec
tronics and biological neurons, in order to support neurophysiological
research but also to pioneer future hybrid human
electronic devices, bioelectronic prostheses,
bionic robotics and biological computation.
As microelectrodes implanted into brain give r
ise to rejection and infections, researches are under
way, experimenting a direct adhesion between electronics and neural tissue, achieving important
results [13, 1, 63, 7, 5, 62, 4, 8, 32, 56, 39, 34, 49, 58, 6 , 33, 48, 66, 2 and 3].
During the early ni
neties a direct interface between nervous cells and silicon has been established.
In particular leech neuron have been used, because of their big size . The Fromherz’s group
(Max Planck Institute of Biochemistry) first pioneered the silicon/neuron inte
rface and keeps
developing sophisticated techniques to optimise this kind of junction [18, 19, 20,21 and 17].
Many other experiments have been carried out, with different aims: in 1999 William Ditto and
collaborators at the Georgia Tech tried to obtain si
mple computations from a hybrid leech
electronics creature. As the neurons don’t behave as “on
off” elements, it has been necessary to
send them signals and interpret the neural output using the chaos theory [57, 37, 23].
In 2000 a team of the Northwest
ern University of Chicago, University of Illinois and University of
Genoa  developed a hybrid creature consisting of lamprey neurons connected to a robot. In
front of light stimuli, the creature behaves in different ways: follows light, avoids it, mov
In 2002 Steve Potter (Georgia Tech) created a hybrid creature made by
few thousand living
neurons from rat cortex placed on a special glass Petri dish instrumented with an array of 60
, also able to learn from environment [1
In 2003 the Duke University’s group  succeeded in connecting 320 microelectrodes to
monkey cells in the brain, allowing to directly translate the electrical signals into computer
instructions, able to move a robotic arm. This will be the way to a
llow disabled people to move
paralyzed limbs or electronic prostheses.
Despite of these astonishing results, the neurophysiological research is far from understanding in
detail the learning mechanism of the brain and fails to interpret the cognitive mean
ing of the
signals coming from the neurons. A deeper and innovative analysis of the signals coming from a
direct connection between electronics and neural tissue could disclose new prospects in this field .
On the other hand, a correct interpretation of th
e signals could support a faster development of the
above described bionic techniques.
With this purpose our group, formed by researchers of the Department of Information
Technologies of the University of Milano and of the Stem Cells Research Institute of
S. Raffaele Milano, is experimenting the growth of human neural networks of stem cells on a
MEA (Microelectrode Array) support.
In order to examine the neural learning and memorizing activities, we developed architectures
based on the Artifici
al Neural Network models on networks of human neural stem cells adhering
to microelectrode arrays (MEAs).
The MEAs are connected to a PC via an acquisition device that allows to stimulate the neurons
with suitable inputs and to acquire the neuron signals
in order to evaluate their reactions.
In this paper we will describe the techniques we used to perform this task.
By stimulating cells with digital bitmap patterns, we recorded their electrical reactions and
examined the output signals with advanced techni
ques. This allowed us to evaluate the self
organization increase of the biological neural networks during and after the learning, and to
discriminate their reactions to different patterns.
2. MATERIALS AND METHODS
2.1 The stem cells
Our neurons have
been cultured starting from human neural stem cells extracted by a human
embryo. Stem cells are multi
potential undifferentiated cells whose main features are the ability of
renewal and of differentiation into several types of adult cells [61, 24].
e chose to adopt human stem cells because their well
capability to integrate with the host
tissue in transplantation procedures. This could allow in the future a direct implantation of a
bionic chip into a human neural tissue without rejection.
over, stem cells have the advantage to develop a cellular line , thus a virtually infinite
number of standardized cells, whereas the use of other types of cells doesn’t ensure the same
behavior at every experiment.
Furthermore, stem cells allow to develop
more phenotypes (not only neurons but also astrocytes
and oligodendrocytes) that ensure the correct contribution of
trophic substances and cellular
junctions for a better and more physiological functionality of neurons in culture.
Their multipower and ex
treme plasticity leads us to believe that interesting results could be drawn
by their organized stimulation. Stem cells grow into adult neurons in about 1 month, developing
all the essential properties of functional CNS neurons .
On the other side, the
culture of human neural stem cells is very delicate and
different both from
the culture of animal stem cells and of neural brain slices, requesting an extremely specialized
Therefore our culture method on MEA is quite different from those repo
paragraph. Nevertheless, the culture method adopted in our experiments has been well established
in time by Prof. Angelo Vescovi’s team .
Cells are plated at a density of 3500 cells/cm2 in suspension in a chemically defined, serum
medium containing 20 ng/mL of human recombinant epidermal growth factor (EGF) and 10
ng/mL of fibroblast growth factor (FGF
2). After 3
the cultures are harvested and the cells
are mechanically dissociated and replated under the same condition
s. Our experiments have been
performed four weeks after seeding our NSCs onto MEA surfaces previously coated with adhesive
substrates, like mouse Laminin (2 ng/ml)and human Fibronectin (2 ng/ml).
Each experiment requires the culture of several MEAs , and
the correct growth and
the electrodes are daily controlled. Measures are
performed only on the MEAs which present
optimal adhesion and
In order to ensure that the collected signals are
due to electrophysiological
functionalities of neurons, every experiment is equipped
by measures from control basins with
cultured fibroblasts to compare behavior discrepancies. Moreover, at the
end of the experiments
the cultures are injected with Tetrodotoxin (TTX) , neurotoxin ab
le to abolish action potentials.
Then TTX is rinsed away (3 rinses x 5') and after 5 minutes the same measures are repeated . All
the control procedures confirmed the presence of neural electrical activity.
2.2 The hardware
The problem of the junction b
etween neuron and electrode is crucial: materials must be
biocompatible with the culture environment , and neurons must firmly adhere to the electrodes in
order to get maximum conductibility.
Our supports are constituted by glass dishes with 96 tungsten m
icroelectrodes (Fig. 1) .
Each electrode is connected, by means of a sharp insulated track, to a pad suitable for the external
Portion of the MEA support
The distance between electrodes varies between 100 and 200
m, whereas the
diameter of each
electrode is around 20
m. During the experiments only distant electrodes have been used, thus
the actual distance between electrodes ranged between 300 and 500
On the MEA four basins suitable for cell culture are installed, in such a
way as to realize more
From the 96 electrodes some have been chosen as neural input/output, others as ground.
The electrodes have been connected to realize special layouts, as described in the next paragraph.
The block dia
gram of the hardware is represented in Fig. 2.
Block diagram of the hardware : Acquisition and stimulation systems
The whole circuit is composed by:
Electrodes shared among four basins in which cells are cultured
A shielded cable used to
send and receive electrical signals between electrodes and stimulation
Two shielded cables used to send analog signals to the DAQ and to transfer the digital signals
coming from the I/O ports of the DAQ to the stimulation circuit.
An electronic s
timulation circuit whose task is to convert digital 8
bit signals (patterns),
generated by the software resident on the PC, from electrical signals generated by the DAQ with a
logical level 0
5V, into electrical pulses with voltage and current suitable to
The stimulation occurs with a 35 mV positive voltage. In order to depolarise the culture liquid,
before every bit a negative
35 mV pulse is emitted. The pulse length is 10% of the whole bit
duration, thus the whole pulse is composed by
10% negative voltage, 90% positive voltage.
As we stimulated the cells with 40 Hz frequency, the whole pulse duration is 25 ms.
The computer’s task is to generate the patterns and store on the hard disk the data coming from the
The sampling rate
is 80 Hz with an input sensibility of 61 mV. Besides, a 50 Hz notch filter has
been inserted ( European electrical supply frequency).
To avoid interference , the stimulation circuit disconnects the voltage generator when the
acquisition card gets ready to
receive the signals coming from the culture basins.
The electronic circuit is included in a plastic box whose walls have been treated with special
varnishes that efficiently shield possible EMI noise.
All the cables used for the connection between cult
ure basins, stimulation circuit and acquisition
card have been carefully shielded. We also minimized the power supply ripple using a condenser
with low ESR, in order to avoid a possible ripple in the generated signals.
The DAQ is an external device,
connected to the PC through the USB port, that can be located up
to 5 meters from the PC without batteries. This configuration allows to shorten the connections
neurons/acquisition card and to reduce at the same time the risk of possible electrical noise
generated by the computer electronic circuits (Fig. 3).
Experimental setup: Microscope with videorecorder , cells in incubator and DAQ
The features of the acquisition card, produced by IOtech , Inc., include h
ter, and digital calibration, frequency measurements up to 1 MHz and optical isolation
from PC. It allows programmable inputs from
31 mV to
20V full scale and it is
expandable up to 80 channels of analog and digital I/O .
2.3 The artificial architecture
The microelectrodes are connected following the architecture of classical Artificial Neural
Networks [40, 53, 54, 27 and
On the MEAs we implemented two kinds of artificial architectures: a Kohonen Self
Map  and a Hopfield network .
We chose these models due to their straightforward architecture and their resemblance to some
2.3.1 The Self Organizing Map
The Kohonen Network (Self Organizing Map, SOM) has been developed in the eighties by T.
Kohonen on the basis of previous neurophysiological studies : it has been shown that, on the
human cortex , cortical maps for
m themselves by self
organization , in such a way that near
neurons are activated by similar perceptive stimuli.
The SOM is a non
supervised network, i.e. it works without need of presentation of known
The network structure consists of an inp
ut layer and a so
called competitive layer with N
neurons. Each of them receives
coming from the n elements of the input layer,
following connections with
weight (Fig. 4).
Kohonen Network (SOM)
is calculated by
is some distance function, for example the Euclidean one, between the input and
each neuron of the competitive layer.
The learning phase (Winner Take All law, WTA) consists of a competition to
element has the minimum input intensity, i.e. which
is the nearest to
The weights are modified following the law
is the learning rate
In this way the network moves more and more towards the nearest stimuli, ideally up to overlap
them: the SOM performs a mapping from a multidimensional space to a space with less
dimensions, preserving t
he starting topology: in other words, it classified a pattern as the nearest
among a set of reference elements.
2.3.2 The Hopfield Network
From 1982 to 1985 the physicist J.J. Hopfield presented a neural network model with an
interesting architecture f
rom the neurodynamical point of view.
The Hopfield network allows to memorize vectors and to recall them later.
The network consists of n fully connected neurons, as shown in Fig. 5.
The inputs are applied simultaneously to
all the N nodes. Thus the weights are symmetrical and
follow the law
i , j
In the learning phase each output behaves as input on the same neuron: the new value is
shed by the function
is a threshold)
) = +1 if
We can see an input pattern as a point in the stat
e space, that,while the network is running , moves
towards the minima representing the steady states of the network, in the lowest points of its
attraction basins  .When the network stops, the weights values are the network output.
If we associate to
the network an energy function E
this value decreases monotonically in time .
In fact, being in this case
Thus after a number of iterations the network stabilizes into a minimum energy
Each minimum corresponds to a stored pattern.
The m memorized forms
correspond to the local minima of the E(s) function.
Therefore if we present to the network a vector s
slightly different from the stored patterns s , the
ics will relax on the local minimum nearest to
2.4 The hybrid networks
The Artificial models have been implemented on the MEAs, culturing the stem cells on the
The number of cells adhering on the electrodes are 1
The Kohonen network is implemented by 8 electrodes that constitute the input
layer, and three electrodes that constitute the competitive layer. The output signals are
collected directly from the competitive layer. The input and the competi
tive electrodes are
connected following the classical Kohonen architecture.
The Hopfield network is set up by 8 completely interconnected electrodes,
following the classical Hopfield architecture. The electrodes act both as input and as
output (Fig. 6).
Connections for the Kohonen Network (left) and the Hopfield Network (right) on MEA
These architectures have been simulated by software artificial neural networks and they have
shown to constitute the minimum configuration suitable to correctly
recognize two different input
bitmaps ( patterns ), namely a “0” and a “1” constituted by 9
element bitmaps . The central value
of the bitmap has been always considered null for sake of electronic simplicity, obtaining 8
The patterns have
been delivered to the hybrid networks as a train of electrical pulses in such a
way as to represent every black square of the bitmap (see Fig. 7) as a 35 mV pulse (similar to the
natural action potential) and every white square as a 0 mV pulse.
Wave form of the stimulation pulse
Artificial neural networks and the human brain are able to recognize not only sharp images, but
also images affected by noise: for this purpose we delivered to the hybrid networks also noise
affected patterns (Fig. 8
and Fig. 9) in order to verify their ability to recognize them correctly.
“0” bitmap and “0 with noise” bitmaps submitted to the hybrid network
“1” bitmap and “1 with noise” bitmaps submitted to the hybrid network
Stimulation is per
formed with 40 Hz frequency. The DAQ sampling is 80 Hz for each channel. A
40 Hz low pass filter has been applied off
line before the signal analysis in order to highlight
possible correlations between signals at that frequency. In fact in the last decade
[42, 16 and 44] have supported the hypothesis that electrical correlated activity at 40 Hz (gamma
oscillations) frequency flows along the cortical neurons with the possible aim (or effect) to create
a functional binding of perceptions:
thus 40 Hz is the candidate frequency for evolved
functionalities in brain.
In order to allow the choice of different “0” and “1” patterns, pure or affected by noise, we
developed a software that interfaces with the acquisition card and allow to draw the
bitmaps to be sent to the network . The software also allows to set the number of cycles of the
chosen sequence of patterns, the waiting time between sequences, the number of iterations, the
name of the file that will be recorded .
The output si
gnals have been analysed to evaluate the possibility of organized reaction by the
Although stem cells show the essential properties of functional CNS neurons, their detailed
behavior is still in course of study [38, 41 and 26]. For this
reason our analysis does not search for
known features and artefacts in signals, but utilizes tools able to measure the degree of
organization of signals during and after training.
To this purpose after the experiment the output signals have been analysed
using the Recurrent
2.5 Recurrence Quantification Analysis
Recurrence Quantification Analysis (RQA) is a new quantitative tool that can be applied to time
series reconstructed with delay
time embedding. RQA is in
dependent of data set size, data
stationarity, and assumptions on statistical distributions of data.
RQA gives a local view of the series behaviour, because it analyses distances of pairs of points,
not a distribution of distances. Therefore, unlike auto
correlation, RQA is able to analyse fast
transients and to localize in time the features of a dynamical variation: for this reasons RQA is
ideally suited for physiological systems.
The Recurrent Plots show how the vectors in the reconstructed space are n
ear or distant each other.
The observation of recurrent points consecutive in time (forming lines parallel to the main
diagonal) is an important signature of deterministic structure. In fact the length of the longest
diagonal (recurrent) line accurately co
rrespond to the value of the maximum Lyapounov exponent
of the series. The Lyapounov exponent is a measure of chaoticity , quantifying the mean rate of
divergence of neighbouring trajectories along various directions in the phase space of an embedded
series. Time series of chaotic systems have a positive maximum Lyapounov exponent.
The Recurrent Plots version we adopted  calculates the Euclidean distances between all the
vector pairs and translates them into colour bands. Hot colours (yellow, red
, orange) are
associated to short distances between vectors, cold colours (blue, black) show long distances.
Signals repeating fixed distances between vectors are organized, signals without repeating
distances are not. In this way we obtain uniform colour
distribution for random signals, but the
more deterministic and self
similar is the signal, the more structured is the plot.
2.6 ITSOM analysis
Another kind of analysis has been performed using a novel Artificial Neural Network called
Tracing Self Organizing Map) useful to highlight structures in the temporal
series of a signal.
As we have seen in paragraph 2.3.1, the main SOM feature is to identify a winning neuron
which should classify the input stream. But
two main reasons exist tha
t limit the SOM's
performances in case of strictly non
linear and time
The first reason is that if the input topology is too tangled, the competitive layer is not able to
unfold itself enough to simulate the input topology.
The second reaso
n concerns the SOM's convergence conditions, that exist but are not easily
verifiable. Due to the nature of the SOM's output (non homologous to the input), it is not
possible to settle either a network error for each epoch, or the number of epochs after t
network training has to be stopped.
Nevertheless, as in many cases even after several thousands of epochs the convergence was not
reached, the processing time was verified to become too long for a real
Another problem of the SO
M, typical of any clustering algorithm, is the lack of output
explication. Once obtained a classification, the user must analyze it, comparing it to the input
values in order to extrapolate a significant output.
Thus we proposed the structural modificat
ion of the SOM called Inductive Tracing Self
Organizing Map (ITSOM). The dynamical properties of artificial neural networks and of the
SOM in particular are well known [52, 43, 31, 50, 51 and 14].
During simulations carried on with the SOM algorithm we ha
ve observed that, even if the
winning weights may vary at any presentation epoch, their temporal sequence tends to repeat
A deeper analysis has shown that such a sequence, provided to keep the learning rates steady
(instead of gradually decre
asing them), constitutes chaotic attractors that repeat themselves
“nearly” exactly in time with the epochs succeeding, and that, once codified by the network,
univocally characterize the input element that has determined them.
Actually the learning rule m
akes it possible for winning weight to represent an approximation
of the input value. At every epoch the new winning weight, together with the previous winner,
constitutes a second order approximation of the input value. At the n
th epoch, the set of n
ning weights represents an n
order approximation of the input value.
In this way, due to the countless variety of possible combinations among winning neurons, the
configurations allow to finely determine the correct value, even in the case of tangled inpu
topologies, despite of the small number of competitive neurons and their linear topology.
In the following step the network performs a real induction process, because after a many
few vector quantization from the input to the weight layer (to be prec
ise, to the chaotic
configurations of winning weights), a few
many procedure is performed from the chaotic
configurations corresponding to the input set (Fig. 10) codified by the network.
The ITSOM Network identifies a series of winning neu
rons in time
It should be stressed that the ITSOM's crucial feature is that the network does not need to be
brought to convergence, as the cyclic configurations stabilize their structure within a small
number of epochs, then keep it steady through time.
After interrupting the network processing phase, an algorithm is needed that codifies the
obtained chaotic configurations into a small set of outputs.
The algorithm which has shown best performances and computational load among the tested
ion algorithms is based on a z
score calculus .
The cumulative scores related to each input have been normalized following the distribution of
the standardized variable z given by
z = (x
is the average of the scores on all the competitive layer weights and
is the mean
squared deviation. Once fixed a threshold 0<
<=1 , we have put
z = 1 for z>
z = 0 for z
In this way every winning configuration is repr
esented by a binary number with as many 1 and
0 as many the competitive layer weights.
Then the task of comparing these binary numbers is straightforward.
It has been verified that the
threshold size is not critical: fixing it to 0.5 we have obtained t
best results with any input stream.
score method has shown to be steady with regard of the performances, and
computationally not expensive, being linear in the number of the competitive layer weights.
But it is worth emphasizing that the z
algorithm allows the network to reach its best
performances in a very small number of epochs (often less then 15).
This allows the network to complete its work within an insensible time, and to actually assert
the possibility of a real
good performances of this feedback network have been tested in the classification of
neurological diseases , for equalization and demodulation of GSM signals  , for image
classification  and for EEG analysis  .
The small computational lo
ad is an element that makes the ITSOM suitable for a possible
hardware implementation [10, 11].
During the experiments cells are kept in a controlled environment a 37 °C. At the end of the
experiment the neurons are alive and maintain their
In order to check if the signals received by the acquisition device were actually coming from
neurons, we measured the reactions of the only culture liquid with fibroblasts (Fig. 11) ,
Culture liquid output during stimulatio
n with “0” patterns: conductor
comparing them with those coming from the cells (Fig. 12).
Network output during stimulation with “0” patterns: low
It is evident that the network reacts to the “0” pattern, consti
tuted by the highest voltage
(11111111), emitting the lowest voltages. The culture liquid, instead, answers to the “0” pattern
with a high voltage, as expected by a conductive medium .
In Fig. 13 is depicted the reaction of the Kohonen network after stimul
ation with “0” patterns,
pure and affected by noise (green circles) , and with “1” patterns (red circles), pure and affected
Kohonen Network output during training: different voltages for different patterns
Similar effects have been
shown by the Hopfield network. At the end of the experiment we
measured the network output in order to evaluate if the neurons had “stored” information in some
way. Differently from the only culture liquid, that shows the same behaviour before and after
periment, the network output retains different voltages .
The analysis of our data using the RQA method lead to interesting results. Signals coming from
similar bitmaps gave rise to similar Recurrent Plots.
Moreover, in the following figures you can see t
organization of a single output channel
before stimulation, during the training, during the testing phase and after stimulation.
Fig. 14a shows one output channel of the Kohonen network before stimulation. Colours are cold
and unstructured, showing
lack of self
The training phase shows a change in the structure. The Recurrent Plot of the channel during the
testing phase shows wide uniform hot colour bands corresponding to a high organization. Fig. 14b
is the plot of the output channel
after the end of stimulations. In this case the uniform bands
further widen, showing that the signal remains self
organized in time.
RQA plot of the Kohonen network before stimulation (a, no organization) and after training(b, high or
This analysis shows that introduction of organized stimuli modifies the network structure and
increases the information content even after the end of stimulation, suggesting a form of learning
We applied the same procedure t
o the output signals coming from the Hopfield network.
Fig. 15a shows one channel after stimulation with the “0” pattern :we see wide organized bands
with peculiar features, different from the other channels. Fig. 15b shows the same channels after
ion with “1” pattern.
RQA plot of one channel of the Hopfield network after stimulation with “0” patterns (a) and “1” patterns (b)
This analysis shows that the network behaves differently depending on the input signal and on the
In order to confirm the results drawn by means of the RQA analysis , and to specify the
information content of the output signals, we used the ITSOM artificial neural network described
in 2.6 .
The ITSOM network has been applied to sig
nals coming from outputs of different bitmaps.
We used a network with 250 input neurons and 15 competitive neurons. Due to organized content
of the signals, the chaotic attractors repeated themselves after around 20 epochs.
As expected after the RQA analy
sis, the networks has discriminated different bitmaps with
different series of winning neurons , whereas similar bitmaps have shown an identical series of
(see Tab. 1).
score code of some “0” patterns : the ITSOM netwo
rk assigns similar patterns the same code
DISCUSSION AND CONCLUSIONS
After our analysis of the output signals of the networks we can reasonably affirm that the networks
show an organized behavior after the stimulation with patterns, and they are able to
selectively to different patterns. The signal behavior changes depending on the network channels,
and similar patterns give rise to similar answers.
Thus we can say that the networks have shown a form of selective coding, highlighting a strong
organization as a reply to stimulation,
that persists for a long time after the stimulation bursts.
Moreover, despite of the lack of a detailed neurophysiological interpretation of the signal tracing,
the ITSOM network has allowed to distinguish the d
ifferent information contents of the signals.
We could show that similar patterns give rise to output signals containing similar chaotic attractors
which have been codified, whereas different pattern lead to attractors corresponding to different
Being able to discriminate ed interpret the information content of the biological network, we are
planning to use in the future these outputs in several ways.
In fact, aim of this kind of research is on one side to improve the knowledge of the
logical learning and memory functionalities; on the other side it would be possible to
evaluate the feasibility of a hybrid electronic
biological device, conceiving the possibility of
biological computation, or of non
invasive neurological prostheses, able
to improve or substitute
damaged nervous functionalities .
The culture method we adopted revealed to be suitable for our experiments, ensuring the necessary
survival of cells, but at the moment neurons don’t keep alive more than around two months.
heless better culture method and more suitable MEA supports are under study and a future
improvement of the culture duration is expected.
Another problem that should be solved is the increase of complexity of the artificial connection on
the MEAs, in ord
er to pass from prototype patterns to complex patterns.
By increasing the number of connections and of input
electrodes, the acquisition card will share
the sampling rate into more channels , diminishing its performances. At the moment we have
ired a new more powerful DAQ (National Instruments
6036E), and we
started experiments with six more complex input bitmaps, maintaining the same number of input
channels and delivering the patterns to the hybrid network 8 bits at a time, followi
ng a well
known Artificial Neural Networks technique .
Analyses of the results are under way, but preliminary studies show the same recognition
capabilities as those described in this paper.
Another improvement will be the implementation of a printed ci
rcuit board instead of the current
wired hardware, in order to ensure robustness and flexibility .
As we verified the possibility to codify the neuron output, we are developing the interface
between the codified output and a simple actuator (a minirobot),
with the purpose to experiment a
complete chain perception (input patterns)
hybrid neural network
action : this is possible due
to the ITSOM real time coding of the output stream.
line experiments have been already carried out and the whole real
time system is expected in
the next few month.
We are strongly indebted to Prof. G. Degli Antoni (University of Milan) for his valuable
suggestions and encouragement , to Dr. Francesca Gregori for her substantial contribution and to
Microelectronics for the important support.
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