The neocortex and its interaction with the thalamus lie at the heart of what makes mammals
intelligent. The neocortex is particularly adept at making associations and predictions about the
world. But how does the cortex achieve this? Although this is an enormous question, per se, it is
highly probable that the answer depends at least in part on the architecture of the cortex itself
both in terms of the individual elements and their connectivity. Surprisingly, treatment of the
former (understanding the intrinsic properties of neurons) is still a largely open question and is
rarely posed in relation to the latter (the functional connectivity of the cortex). Since the cortex is
predominantly made up of pyramidal neurons, it would appear absolutely fundamental to
understand synaptic integration in these neurons in the context of the network in which they are
embedded.
Computational theories of the cortex typical assume that the individual elements of the network,
the neurons, are relatively simple in operation. They are normally represented as devices that sum
the total inputs arriving in a given time and emit a binary output signal when the threshold
number is reached. Here, I will show that the major cortical element, the pyramidal neuron, is far
more complex. I will present a hypothesis that the complexity of these neurons is fundamental to
the operation of the network. In practice, most of the complexity of the neuron, from the
input/output perspective, lies in the active properties of the dendritic tree. This is particularly the
case in cortical pyramidal neurons. The general hypothesis therefore is that the specific properties
and morphology of pyramidal cell dendrites is inextricably linked to the architecture and function
of the cortex.