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The Saber Manifesto

Lesson 0.1 — The Moneyball Argument

By the end of this lesson you can explain why two option trades with identical greeks can be opposite bets — and what Saber measures instead.

Hook

It is 2002, and inside the Oakland Athletics' front office two rooms are talking past each other. In one, the scouts trade the language they have always trusted — a hitter's swing, his frame, the batting average that says how often he gets a hit. In the other, a small stats desk keeps asking a flatter question: which of these players actually produces runs? The answer was hiding in a number nobody bragged about — on-base percentage, how often a batter reaches base at all, by any route. The A's spent that season buying wins the rest of the league had mispriced, because everyone else was paying for the wrong statistic. Options sellers do the exact same thing every day: they chase the number that looks impressive instead of the one that produces income they keep.

The Concept

Mainstream options education stops at the greeks. It teaches you to read delta — the market's rough odds the option finishes in the money — then theta, gamma, and implied volatility, and it stops right there, at the edge of the actual decision. That is the gap this course exists to close. They teach you the greeks; we teach you what the greeks are for.

Here is the reframe, and it is the only baseball you need after the hook: the greeks are a box score. A box score is the raw stat sheet from a game — hits, walks, innings — every number true, not one of them a decision. Delta, theta, gamma, and IV are exactly that: honest inputs, and an input is never a verdict. A trader who picks a trade by a single greek is reading one line of the box score and calling the game. It also means two trades can carry the same greeks and still be opposite bets — one a durable paycheck, the other a trap — because a shared input was never a shared verdict.

Saber's job is to turn that box score into decisions. It takes the same greeks your broker already shows you and computes six plain-English income-and-risk stats built for premium sellers — traders who sell options to collect the premium and take on the obligation that comes with it. You will spend all of Module 5 taking each stat apart; for now, just meet them:

  • the Saber Score — one 0–100 number for the whole trade;
  • TYE, Theta Yield Equivalent — the rent your premium pays on the cash you set aside;
  • τ, Total Secured Yield — that rent plus the T-bill your reserved cash was already earning;
  • κ, Theta Efficiency — whether the premium pays you enough for the assignment risk you take;
  • ψ, Theta Stability — whether that income is durable or living on borrowed time;
  • σ, Volatility Sale Quality — whether the volatility you are selling is Rich, Fair, or Thin.

No formulas here, and none in the whole course — what these measure is plain English; how they are calculated is Saber's edge. If you already wheel cash-secured puts by feel and delta, that instinct has been right often enough to keep you doing it, and blind to why. If instead you are the one sitting on a large cash balance, weighing whether a little extra yield is worth the risk to earn it, that is the same question asked from a colder chair. Both chairs get one answer from Saber: a number that has already priced the risk into the yield.

Real Numbers

Two cash-secured puts, both realistic to the shape of the market, both illustrations rather than recommendations or any track record.

The first: sell the AAPL $290 put with 30 days to expirationDTE, the days left until the contract expires. The premium is $1.957 a share, and an equity option controls 100 shares, so you collect $1.957 × 100 = $195.70. To secure the put you reserve the strike in cash: $290 × 100 = $29,000, set aside in case you are assigned the shares. That $195.70 on $29,000 annualizes to a TYE of about 8.1% — a gross figure that assumes the trade keeps repeating at similar premiums, before fees, taxes, and assignment. Saber scores it about 84.

The second: sell the GME $22 put with 7 DTE. The premium is $0.171 a share, so you collect $0.171 × 100 = $17.10, against $22 × 100 = $2,200 in secured cash. Because that week repeats so many more times a year, the same math annualizes to a TYE of about 40.4%. Saber scores it about 31.

Trade Premium collected Secured cash TYE Saber Score
AAPL $290 put · 30 DTE $195.70 $29,000 ≈ 8.1% ≈ 84
GME $22 put · 7 DTE $17.10 $2,200 ≈ 40.4% ≈ 31

Read the headline and the GME trade wins in a landslide: five times the annualized yield of the Apple trade. Read the Saber Score and it collapses to a third. That is not a contradiction — it is the message. The premium on the GME weekly is fat because the risk under it is fat: a short-dated put on a violent stock, where a single gap can erase weeks of collected rent. Saber has already weighed that risk against the income and told you which trade actually pays for the danger you take.

Five times the yield. A third of the score. That gap is the whole point of Saber.

In Remora

You can see this contrast before you own a single share or create an account. From the marketing navigation, open Saber to reach the public /saber page. The hero is a dial, and it is sitting on the AAPL trade at 84. Underneath it, a live strip of real trades scrolls past — the Apple line reads:

AAPL 290P · 30d · 8.1% TYE · Saber 84

Screenshot/saber hero dial at 84 with the ticker strip visible

That strip is the whole thesis in one row: a modest 8.1% yield the system is proud of, because the shape underneath it is sound. Inside the app, the full stat line — all six numbers — lives on every screener row for Ultimate members and for anyone inside the 14-day trial, and this course teaches every click of that workflow in Module 6.

The Mistake

The classic error has a name we will keep using: batting-average thinking. In the wild it looks like this — a seller opens the screener, sorts by yield, and sees the GME weekly paying roughly 40% annualized. Free money, the headline says. So they sell it, collect the $17.10, and do it again next week, and the week after, right up until the Monday the stock gaps through the strike and one loss swallows a quarter of the premiums they had banked. The failure was not greed, and it was not stupidity. It was a curriculum that trained a generation of sellers to read the premium and never price the risk sitting under it. The fat yield was real — it was also the tell. The trade that looks the most exciting to sell is very often the trade that runs you, and until now the seller had no instrument that said so out loud.

Mantra

Greeks are the box score, not the verdict.

Check

Q1. Saber reads the same greeks your broker already shows you. What does it measure that the raw greeks do not?

Q2. Saber only ever scores one kind of trade. Which kind — and which trades does it deliberately leave unscored?

Q3. A friend pitches you the GME $22 put "for the yield" — about 40% annualized against a $2,200 reserve. In one sentence, what is the Saber reply?

Q4. Two cash-secured puts can carry the same delta and still be opposite bets. Name one reason that can be true, without doing any math.

Answers

Show answer 1

A1. Durable income measured against the risk taken to earn it — the decision the greeks stop just short of. — The greeks are honest inputs; Saber turns them into an income-and-risk verdict.

Show answer 2

A2. Out-of-the-money income (premium-selling) trades only; it leaves in-the-money contracts unscored. — The income framing collapses in the money, so Remora shows no Saber Score there.

Show answer 3

A3. "The yield is five times the Apple trade's, but the Saber Score is a third of it — the premium is that fat because the risk is, and I'll take the 84." — Yield means nothing until you price the risk, and the Score already did.

Show answer 4

A4. The same assignment odds can still sit on very different durability of the income and richness of the volatility being sold — differences delta cannot see, which Module 4 pulls apart trade by trade. — Delta is one input, not the whole shape of a trade.