My question with regard to the Kelly system, is at what level does a competent capper deem the probability of an outcome to be significantly different than a given line? In other words, what probability must a certain outcome have for a good capper to deem a play to be worthy of a pick. Given this number, you can easily calculate what % of bankroll should be wagered on that pick. Is it 60%, 65%?
A good capper that is confident on their valuation model will bet a proportion of their bankroll off of any disparity in their fair value and the market price. A lot of good cappers that implement Kelly (knowing that overbeting predicated on overvaluation of edge) will implement a margin of safety, confidence intervals, or implement fractional Kelly, as overbetting due to edge will significantly increase risk of ruin.
A lot of people shun Kelly on forums. Most for the wrong reason. If one has logrithmetic utility function, it makes mathematical sense to implement a Kelly stake betting system (and can accurately quantify their edge). The right reason to discourage those to implementing Kelly is because they can't accurately quantify their edge to the level in
which one can benefit from Kelly over another staking system(someone would argue not to bet at all if they can't accurately quanitify their edge).
Some good methods for one to analyze the accuracy of their model and percieved edge is to see how often they beat the closing number, and to measure the level of convergence or divergence of the market price (from open to close) relative to ones fair value.