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A fractal model of the brain is proposed. The brain is described by a recursive mathematical rule, its extensions are explained as is the neuronal interconnection. This is a form of discrete evolution that obeys analog properties and operates on a scale in which anatomical dimensions are resolved. The search through the possibilities for the brain's functions is at the core of the model and is achieved through a natural algorithm. Computer simulations are presented. The use of recursive operations makes the model interesting to study.Counterfactual Thinking in Politics
When it comes to the Canadian or American political debate, I look for one thing- the thinking of the defenders of inequality. When I see a piece of rhetoric that I don't like, I like to know what arguments its exponents use against it. There's nothing more satisfying than hearing a policy or tax argument refuted by a counterfactual.
Here's the argument for the Canadian child care tax credit from The University of Calgary's Scott Burns:
Burns: What would happen if we didn't have the Child Care Tax Credit? We'd end up with fewer children in care and a lot more children outside of the system. Where would they be put?
It's an argument to repeal the tax credit- but how does the hypothetical "no CC 0b46394aab