ConeChain Proposal The ConeChain team and I have been working tirelessly and we believe we have found a solution to some of the problems that ConeChain faces. ConeChain can currently only process n transactions per second, where n is found using the formula: This is commonly abbreviated as the CONES formula. However, we have found a way to enhance the speed of the chain on demand by exploiting a quirk of the cartesian plane. Normally, ConeChain operates in one dimensional space, but this can easily be enhanced by tiling the plane and creating more ConeChains as needed. This is demonstrated below: We believe we are the first to discover this property of the cartesian plane and thus have decided to release the use of this technique under a General Public CONEv3 license. If necessary, this technique can function in higher order dimensions: Due to the implementation of the KwonBlock upgrade, Proof-of-Cone is no longer a viable method of securing the chain and thus we propose Cone STAcKING as an alternative. ConeChain nodes can participate in block creation via STAcKING Cones, as demonstrated below. STAcKING using this method is proven to preserve decentralization as Cone STAcKERS must not have too many cones STAcKED as to not exceed a maximal Cone Shaft Angle, as shown by the angle θ below: Exceeding the maximal Cone Shaft Angle would have undesirable results and thus decentralization is preserved. The ConeChain team is happy to provide free Cone Shaft Angle analysis for any interested parties. [link] [comments] |
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