C#, TensorFlow, forgive me, I’m extracting a magnitude, finding 000 xyz’s and getting velocity, I’m sending that velocity to a 3d fractal based diffusion pattern and sample. That’s my basis vector and computing the function in n dimensions
The rate of dissipation is the basis vector for curvature. Fractals typically being highly unstable I’m wanting to evaluate the downside, this is the same fractal every time: float theta = (r < 1e-6f) ? 0 : MathF.Acos(z.Z / r); float phi = MathF.Atan2(z.Y, z.X); float newR = MathF.Pow(r, Power); float newTheta = Power * theta; float newPhi = Power * phi;
What process can we use to embed low rank joint compression while at the same time providing structure for dynamic activation sequencing before MOE dispatch right?
We could create a cascading isomorphism, the isomorphisms isometric behavior would not be within correlation of the dependent vertices but could be based upon dissipation. The absolute zero paper has the right idea, but is structured as a framework. That contextual premise suggests that dynamically structuring RL based upon pretense is viable but how can that be established in structuring dependencies in MOE before activation?
This is that correlation between establishing 0 entropy loss and providing that same context in both MOE and node activation being both context of initialization in both considerations. Essentially, is it possible to have reference in initialization, attention, and activation with some basis of reinforcement pre execution.
I am suggesting yes, with encapsulation and dynamic entropy. For example in this repository my embedding is nested on the outer most vertex, the basis vectors serve as both curvature and function derived from a cumulative reference before training. This is just poc, of course operations would be on the kernel but what is cool is the ability to measure dissipation while at the same time use the rate of dissipation as a contingent to formulate curvature based upon extracted eigenvalue: