[hxta98596]

You're right. And I agree, the missing info about the contracts and the overall derivatives market here plus the expiration and strike being so far away makes calculating IV or delta or vega or convexity or well calculating anything pretty irrelevant and has little to zero practical use.

Plus we are talking about Bitcoin! so none of this is relevant. The old option theory bullshit has even less rigor beyond fun mental exercise. I still think it's interesting and gota start somewhere, and we'll see how things develop in this market. I did try to qualify in my comment writing something how calculation not really applicable to Bitcoin and doesn't even work on equities properly. But again you're right and I should have worded my comment differently, probably a bad lazy old habit to even use weird finance terms on non-finance forum like HackNews, so maybe could have said something like 'wow interesting to see someone paid 20% of the current price for an option with a strike that has bitcoin gaining +200% in the next 12 months'?

I would guess this is some sort of covered call as you suggest. It's only 275 bitcoins and a 20% premium on the spot price seems like a decent yield for so far out the money. I'm not a bitcoin trader but it's my understanding from what I've read there was no short side price discovery until very recently when derivatives started trading so volatility has no historical nor frame of reference. Bitcoin options could be super inexpensive deal right now or way overpriced there's no basis to say either way but there does seem to be enough inefficiency across various markets for arbitrage if someone wants to make the effort.

[FabHK]

> The old option theory bullshit has even less rigor beyond fun mental exercise.

Well, it actually tells you how to hedge and thus replicate the option. That's quite valuable in practice (even if it needs modification from pure theory), despite Taleb's rants.

[hxta98596]

Hedging is a valuable practice. But my point was the old option modeling, Black-Scholes for example, doesn't work in Bitcoin markets: firstly because Bitcoin markets don't have the same structure or offer the same inputs as equities markets. And secondly because equity option theory doesn't even work in real world equities if we're being honest. Options do a decent job as rough short term guidelines for hedging and replication, in a few corners of the market that have gained enough efficient liquidity in options (such as large indexes and small number of single names) but hedging beyond there is an active challenge. One obvious sign maybe that option models don't work so well outside of their assumption-filled theory is how the options market makers still need so many humans involved in subjectively managing the risk on their books every day - if a theory and its models are strong and "tells you how to hedge" why can't computers calculate the next move and hedge risk with a click of a button automatically? Hedging in bitcoin would be questionable (if not laughable) right now, you can still do it of course and maybe shoddy guess hedging is better than nothing? But what's a fair price for bitcoin insurance over the next day, month, year?

[totalZero]

The problem is that the volatility of BTC should be priced off tail risk more than gaussian drift, and that's not a rigorous part of the theory. Black-Scholes certainly doesn't characterize the tails very well.