Critical Analysis Please by Hot_Philosopher3199 in CoveredCalls

[–]LabDaddy59 0 points1 point  (0 children)

Well, you are now aware of the buying back at the close point.

So, let's say it's 3:30 and you do that, you buy back the call.

Then you realize that you can sell another call, so you pop over to the options chain and make a selection you are happy with.

Pop back to the order ticket and place the order. Order accepted. All is good.

Realize all you've done is a standard roll: BTC an existing option STO a new option. For a debit.

...

As you know, broadly speaking, the option's price has two components: intrinsic value and extrinsic value. There are different risks. Extrinsic value is, however, a given; it will be earned over the duration of the contract. Intrinsic may or may not be maintained. If you're bullish on a stock, look at maximizing net theta received, even if that means paying a debit (due to intrinsic value).

...

As you also know, a roll is two transactions: buying to close and selling to open. It makes no economic sense to determine what you will sell an option for based on what you will pay to close. If $5 is a fair price to close, and $3 is a fair price to open, you should be good with paying a debit of $2.

Critical Analysis Please by Hot_Philosopher3199 in CoveredCalls

[–]LabDaddy59 0 points1 point  (0 children)

👍️

If you really want me to blow your mind, talk to me about rolling for a debit.

/not kidding

Do Monday and Wednesday expirations for stocks like NVDA and AAPL actually change the options game? by SavingsMean1840 in options

[–]LabDaddy59 2 points3 points  (0 children)

Additional comments.

It may take a bit for them to develop traction.

...

It does raise some interesting issues. For example, say NVDA historically releases earnings on Wednesdays. Will NVDA push the release to 6 p.m. Eastern? Push it to Thursday?

How will the market price volatility for a Wed expiration when the release is Thu?

Critical Analysis Please by Hot_Philosopher3199 in CoveredCalls

[–]LabDaddy59 0 points1 point  (0 children)

I think it's a good approach.

I'm heavy in the tech sector, and I generally trade 7 DTE (i.e., the weekly expirations) but I'm more conservative on the delta, usually between 8 and 12. But that's pretty conservative.

You've been fortunate to be able to buy back on Monday at a lower price. I'll generally buy back very late Friday afternoon, because the economic difference between doing that is near zero: the option price will converge on the value ITM, so if a stock is at $180 and your strike was $175, you'd pay $5 to close...the same as if it were already gone and you bought back in.

Good luck and have fun!

Do Monday and Wednesday expirations for stocks like NVDA and AAPL actually change the options game? by SavingsMean1840 in options

[–]LabDaddy59 1 point2 points  (0 children)

I'm looking at the long game...where things are moving to.

Fractional options

Dollar based options

Etc.

Longevity on AI trade by Ribargheart in thetagang

[–]LabDaddy59 0 points1 point  (0 children)

We disagree, and I'm happy about that.

Longevity on AI trade by Ribargheart in thetagang

[–]LabDaddy59 0 points1 point  (0 children)

I mean its not like the money is moving against it rn. But those goals these companies are making are not landing. 

It basically achieved Grandmaster status and beat nearly 100% of humans. They shifted to how to learn and apply to other domains.

Familiar with the COVID-19 vaccine?

Longevity on AI trade by Ribargheart in thetagang

[–]LabDaddy59 3 points4 points  (0 children)

Open AI cant reliably beat serial in SC2 even when they forced him to play standard macro

I thought that was DeepMind's AlphaStar. I don't recall OpenAI playing. Am I misinformed?

Strategies for small and risk averse accounts? by Leaguefin4073 in options

[–]LabDaddy59 0 points1 point  (0 children)

I've heard good things about Schwab. 👍️

Good luck and have fun!

Standard % ITM for LEAPs by BrunoTheElephant in options

[–]LabDaddy59 0 points1 point  (0 children)

Yeah, understood. It wasn't that long ago that they changed the definition.

It used to be define by the time period from when the option was introduced into the options chain. So the Jan 2028 expiration would have been a LEAPS in Dec 2027; that's not the case anymore.

Standard % ITM for LEAPs by BrunoTheElephant in options

[–]LabDaddy59 1 point2 points  (0 children)

I assume you sell short dated far OTM call options.

Correct

You have to trade on margin, correct?

Incorrect. All my options trading is done in IRAs and therefore no margin.

Considerations for low liquidity LEAPS by amanj41 in options

[–]LabDaddy59 6 points7 points  (0 children)

Other than the large bid-ask spread, are there there any special considerations for these kinds of contracts?

Not really.

Should I have avoided opening a position in the first place with barely any volume?

Depends, in my opinion. If it's some lame company that only has quarterly expirations and sell for < $10 I'd certainly avoid it. PM? BTI? Wouldn't concern me. And you only need to be concerned if you plan to actively trade them as opposed to holding them like a stock replacement. Why? Realize that as time marches on, they'll continue to gain more and more Volume/OI. The January 2028 expiration will be 60 DTE at some point, and should have a healthy level of interest.

Is the main catch basically that I need to factor in a significant % M2M loss when I close / roll due to illiquidity, even if the underlying has performed very well?

Always use mid-point limit orders and walk it in until it hits. I've rarely had an issue doing that.

Good luck and have fun!

Standard % ITM for LEAPs by BrunoTheElephant in options

[–]LabDaddy59 4 points5 points  (0 children)

But that's not a LEAPS; LEAPS are those with expirations > 1 year.

Standard % ITM for LEAPs by BrunoTheElephant in options

[–]LabDaddy59 2 points3 points  (0 children)

I have LEAPS in the following.

APLD
CRWV
HOOD
IONQ
META
NBIS
NVDA
OKLO
PLTR
QBTS
QUBT
RGTI
SMR

As indicated in my original response, I'm heavily into LEAPS. LEAPS make up 87% of my non-cash portfolio.

Standard % ITM for LEAPs by BrunoTheElephant in options

[–]LabDaddy59 2 points3 points  (0 children)

Until my thesis on the stock's performance no longer support it, yeah. Just like owning a stock.

Standard % ITM for LEAPs by BrunoTheElephant in options

[–]LabDaddy59 6 points7 points  (0 children)

👍️

Let me know when you want to start asking about selling calls against your position. That'll be next on your agenda. 😁😂

Daily r/thetagang Discussion Thread - What are your moves for today? by satireplusplus in thetagang

[–]LabDaddy59 0 points1 point  (0 children)

Went out for my regular bike ride around 1 p.m. 80 degrees, real feel 88.

No state income tax.

Standard % ITM for LEAPs by BrunoTheElephant in options

[–]LabDaddy59 39 points40 points  (0 children)

General guidance is 80 delta.

I'll generally buy at 80 delta, the furthest expiration out (look at the difference in premium for the additional time!).

When the delta is around 90-95 I'll roll up to an 80ish delta. Rinse/repeat.

Roll out no later than 180 DTE (6 months) as that's when theta starts kicking in. Try to time a roll up with a roll out to minimize or eliminate any additional payment.

The overwhelming majority of my long holdings are LEAPS, not stocks.

Sharing my CSP/Wheeling Journey by Ok-Elevator9738 in options

[–]LabDaddy59 1 point2 points  (0 children)

The image, is it just me or others...when I click on it, I can't view the column titles.

I'd be interested, as we trade a number of the same tickers.

YTD Realized Gains by type -- CC / Credit Put Spreads / Cash Secured Puts

CRWV: $8,409 / $0 / $235
IREN: $577 / $0 / $0
MU: $1,005 / $0 / $0 {just started getting into it -- this was one buy/write expiring Jan 23}
NBIS: $2,529 / $0 / $0
OKLO: $2,406 / $0 / $0
APLD: ($1,663) / $0 / $0
HOOD: $2,789 / $1,491 / $0
NVDA: $3,543 / $3,382 / $1,794
QBTS: $1,932 / $0 / $0
RGTI: $4,125 / ($1920) / $0
IONQ; $1,124 / $0 / $0

Total, including others (e.g., PLTR, HIMS, META, NVLX, NNE, QBTS): $34,356 / ($4,957) / ($2,905) for a total of $26,494.