Christos Tsanikidis (@ctsank) 's Twitter Profile
Christos Tsanikidis

@ctsank

Quant Researcher. PhD, Columbia University. Ex ML @ Microsoft. Algos & Random Walks.

ID: 1259989848724815873

calendar_today11-05-2020 23:33:02

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The (a) *Gaussian distribution* and (b) *Convexity (of sets)* are in some sense, similarly universal. How? (a) Summing non-gaussian r.v. often gives you approximately a gaussian rv. (b) Summing non-convex sets gives you approximately a convex set*. figure: arxiv.org/pdf/1712.08559…

The (a) *Gaussian distribution* and (b) *Convexity (of sets)* are in some sense, similarly universal. How? (a) Summing non-gaussian r.v. often gives you approximately a gaussian rv. (b) Summing non-convex sets gives you approximately a convex set*. figure: arxiv.org/pdf/1712.08559…
Christos Tsanikidis (@ctsank) 's Twitter Profile Photo

In chess, they say when you find a good move, look for a better one. Nassim Nicholas Taleb mentions a related “contamination principle” in the value of financial contracts. This “contamination” often holds true in research too. Eg when you have a good algorithm, look for a better one.

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What does Strong Duality really tell us: All these complicated constraints can be *summarized* by a single plane! It’s remarkable that such a reduction is possible (when it is / under mild conditions in convex programs).

What does Strong Duality really tell us: All these complicated constraints can be *summarized* by a single plane! It’s remarkable that such a reduction is possible (when it is / under mild conditions in convex programs).
Christos Tsanikidis (@ctsank) 's Twitter Profile Photo

Luck often narrows edges. Impact of your skill versus impact of randomness (the SNR ratio), should be a determining factor in taking bets. Suppose your life depends on beating either the chess champion (Magnus Carlsen) or the poker champion (choose one). What should you choose?

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Markov Chain based sampling: sampling from various distributions using MCMC and Metropolis-Hastings. more: tsan.me/post/mcmc/

Christos Tsanikidis (@ctsank) 's Twitter Profile Photo

Simulated Annealing on the Maximum Independent set Problem is very cool. The random solution at any time follows a random walk in the space of valid graphs. At the same time, its objective value itself is very Brownian-motion like.

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Research is like a diffusion out of a labyrinth. Each researcher is a particle that faces obstacles in their effort to expand the frontier, yet they may bias their random walk around the challenges.

Christos Tsanikidis (@ctsank) 's Twitter Profile Photo

How long before frontier AI labs start taking **some** business away from Hedge Funds and Prop shops? Edge tied to insanely hard-to-get data will likely remain for several years.

Christos Tsanikidis (@ctsank) 's Twitter Profile Photo

Here’s a trading game where you are betting on the fair value of barrier contracts on 2D brownian motions hitting bubbles. Go long if the market % is too low, short otherwise.