Musings on the random walk of serial entrepreneurship, ergodicity, absorbing barriers and a monkey on a cliff

Serial entrepreneurship is compared to a monkey's random walk on a cliff edge; each step represents an independent entrepreneur venture. If every move is genuinely random, the entrepreneur will eventually fall - go bankrupt. This situation offers a view of the non-ergodic nature of entrepreneurial systems, where averages across the whole system don't apply to an individual's series of endeavors over time. Effective strategies to prevent ruin include sticking to familiar industries, understanding irreversible decisions, and adopting the Kelly Criterion, which involves cautiously handling resources, grasping opportunities early, and often selling.

Some random thoughts… on randomness in entrepreneurial venturing

Ah, the intricate interplay between randomness and entrepreneurship, a terrain far more complex than what most "experts" in suits with MBAs would have you believe. Their PowerPoint slides and Excel models attempt to quantify and predict, but let's cut through that illusion. Entrepreneurship is often too romanticised as a playground for the skilful, the brave, …

Continue reading Some random thoughts… on randomness in entrepreneurial venturing

A Posteriori

During the past decades, I have been reading hundreds of books on various topics related to randomness, decision-making, finance, entrepreneurship as well as nearly 500 academic white-papers on chaos theory, cybernetics, randomness, probability theory, philosophy, decision-making and neurobiology. I did this because I often was seeking answers when being confronted with challenges in my personal …

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Negative-weight cycles on a graph in circular arbitrage trading

The problem of arbitrage opportunity identification can be modelled as finding a negative-weight cycle in a graph. The nodes are the currencies, the edges are the exchange-rate pairs, and the edge weight is -log(r) for an exchange rate r. Using negative logarithms means the sum of weights for a cycle is negative if and only if the product of the exchange rates is greater than 1.