Our Multi-Dimensional Brain Can Process the World in 11 Dimensions

Revealing the deepest architectural secrets of the human brain.

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It isn’t easy to assume the world in four dimensions. A new study suggests that our multi-dimensional brain operates in up to 11 dimensions. Through this study, scientists have just started to reveal the deepest architectural secrets.

For the study, neuroscientists used a classic branch of maths in a totally new way. They just wanted to scan the structure of our brains. They aimed to build biologically detailed digital reconstructions and simulations of the rodent brain, and ultimately of the human brain.

The study is part of the Blue Brain Project. By using algebraic topology in an entirely new way, they have discovered a universe of multidimensional geometric structures and spaces within the brain’s networks. Algebraic topology is a branch of mathematics that describes the properties of objects and spaces regardless of their shape.

Scientists explained, “These structures form when a group of neurons forms a clique. Each neuron connects to every other neuron in the group in a very specific way that generates a precise geometric object. The more neurons there are in a clique, the higher the dimension of the geometric object.”

Neuroscientist Henry Markram, director of Blue Brain Project, said, “We found the world that we had never imagined. There are tens of millions of these objects even in a small speck of the brain, up through seven dimensions. In some networks, we even found structures with up to eleven dimensions.”

“It may explain why it has been so hard to understand the brain. The mathematics usually applied to study networks cannot detect the high-dimensional structures and spaces that we now see clearly.”

Neurons have multiple connections. With such a vast number of connections to work with, it is difficult to understand how the brain’s neural network actually operates.

To perform some mathematical tests, scientists used a detailed model of the neocortex. The neocortex is the most evolved part of the brain and the seat of our sensations, actions, and consciousness.

Scientists then conducted multiple tests to show that the multi-dimensional brain structures discovered could not have been produced by chance. And the test confirms that the brain constantly rewires during development to build a network with as many high-dimensional structures as possible.

Algebraic topology provides mathematical tools for discerning details of the neural network, both in a close-up view at the level of individual neurons and on a grander scale. By connecting the two levels, scientists could detect geometric structures in the brain.

Scientists noted, “We found a remarkably high number and a variety of high-dimensional directed cliques and cavities, which had not been seen before in neural networks, either biological or artificial.”

A mathematician, Kathryn Hess from EPFL, said, “Algebraic topology is like a telescope and microscope at the same time. It can zoom into networks to find hidden structures, the trees in the forest, and see the empty spaces, the clearings, all at the same time.”

When the researchers connected the virtual brain tissue to a stimulus they call cavities, they observed that neurons responded in a highly organized manner.

Mathematician Ran Levi from Aberdeen University in Scotland said, “It is as if the brain reacts to a stimulus by building [and] then razing a tower of multi-dimensional blocks, starting with rods (1D), then planks (2D), then cubes (3D), and then more complex geometries with 4D, 5D, etc.”

“The progression of activity through the brain resembles a multi-dimensional sandcastle that materializes out of the sand and then disintegrates.”

Now scientists are looking for where the brain stores its memories.

Journal Reference

  1. Reimann, M. W., Nolte, M., Scolamiero, M., Turner, K., Perin, R., Chindemi, G., Dłotko, P., Levi, R., Hess, K., & Markram, H. (2017). Cliques of Neurons Bound into Cavities Provide a Missing Link between Structure and Function. Frontiers in Computational Neuroscience, 11, 266051. DOI: 10.3389/fncom.2017.00048
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