# Jade lizard **ADV-17a · Advanced Options · Advanced** **Lesson question:** How does jade lizard express a bullish-to-neutral premium with a put tail view? Original fictional examples; educational writing, not live market data, orders or production approval. ## By the end - Read and reconstruct the priced ticket. - Reconcile leg P/L with the combined graph. - Explain the time, volatility and operational failure cases. **Prerequisites:** OPT-F01, OPT-F02, OPT-F03, OPT-F04 A jade lizard combines a short put and a call credit spread. Some constructions collect enough total credit to cover the call-spread width. That is a conditional arithmetic property, not a guarantee supplied by the name. ## Construction: read every leg The put collects 2.00 and the call vertical 3.00, giving 500 credit. The call wing is five points, so the far-upside terminal result is zero before costs. Between 95 and 105 profit is 500. Below 95, the short put creates substantial downside risk. ## Read the ticket before the graph BUY means you own an option right; SELL means you accept a short-option obligation. Positive quantities are long and negative quantities are short in the calculation. Check quantity, call/put, strike, multiplier and expiry before netting premium. All legs in this example share November 20, 2026 expiration. The entry observation is October 6, 2026, with fictional QLT at 100. These are independent illustrative premiums, not a current option chain or executable quotes. The terminal diagram assumes every leg and any shares are resolved at one common settlement price. ## Before expiry: time and volatility Net Delta and volatility exposure vary with location. The put can dominate a downside event. Protection on the call side does not define a small downside cap. ## Manage the position deliberately Check total credit against the exact wing width after costs. The put must pass an ownership and funding test independently. Compare a full iron condor if protection on both sides is required. ## Priced fictional ticket Read every leg before interpreting the combined payoff. | Action | Quantity | Type | Strike | Expiry | Premium per unit | Multiplier | |---|---:|---|---:|---|---:|---:| | SELL | 1 | put | 95 | 2026-11-20 | 2 | 100 | | SELL | 1 | call | 105 | 2026-11-20 | 4 | 100 | | BUY | 1 | call | 110 | 2026-11-20 | 1 | 100 | Opening option cash: 500 USD (positive received, negative paid). Entry option fees: 1.95 USD. $0.65 per option contract on entry only. No exit, assignment, financing or tax costs modeled. Independent fictional premiums, not one simultaneous arbitrage-consistent chain. All legs realized simultaneously at intrinsic at the same expiry; terminal calculations do not model American early exercise, temporary unhedged positions, forced liquidation or live liquidity. Displayed chart domain is not a tail-risk cap. **Before fees:** maximum terminal profit 500; maximum terminal loss magnitude 9,000; breakeven price(s) 90, 110. **After entry fees:** maximum terminal profit 498.05; maximum terminal loss magnitude 9,001.95; breakeven price(s) 90.0195, 109.981. Zero-P/L intervals before fees: [[110.0, None]] ## From opening cash to a settlement result Read the opening instructions: sell 1 95 put at 2.00; sell 1 105 call at 4.00; buy 1 110 call at 1.00. Option opening cash is $500.00 received as a credit. A received credit is not earned profit while the obligation remains open. Set the common settlement price to 80.00. Calls have intrinsic value max(S−K,0); puts have max(K−S,0). Subtract the opening premium from each intrinsic value, then multiply by signed quantity and the 100-unit multiplier. Shares contribute their price change from their own cost. The calculation popup shows every leg. The combined result is $-1,000.00 before costs and $-1,001.95 after illustrative opening fees of $1.95. Exit fees, slippage, funding, dividends and taxes are not included. Opening fees are 0.65 per option contract, not a statement of any broker's pricing. Maximum terminal profit is $500.00; maximum terminal loss magnitude is $9,000.00, before costs. Isolated zero-P/L settlement points in the model: 90, 110; zero-P/L intervals are shown in the ticket data, not single isolated breakevens. Move the scenario slider across each strike and explain why the slope changes there. A strike is a contract threshold, not a prediction. This terminal model is useful for comparing risk shapes, but actual American-style assignment, share delivery, forced liquidation or a failed multi-leg exit can produce a different path. A long protective leg is not an automatic instruction that a broker must exercise it when another leg is assigned. ## Calculation popup: Calculate this exact ticket ```text P/L = Σ[q × multiplier × (intrinsic − opening premium)] + shares × (S−share entry) − costs ``` Intrinsic is nonnegative before the signed quantity is applied. This is a fictional terminal calculation. 1. -1 × 100 × (15.00 − 2.00) = $-1,300.00: 95 put. 2. -1 × 100 × (0.00 − 4.00) = $400.00: 105 call. 3. +1 × 100 × (0.00 − 1.00) = $-100.00: 110 call. 4. Opening fees: 1.95. **Result:** Before costs $-1,000.00; after entry fees only $-1,001.95. ## Calculation popup: Maximum risk and breakevens ```text Evaluate S=0, all strikes and the final tail slope; solve P/L=0 on each linear segment. ``` Same-expiry payoffs are piecewise linear. A finite chart range cannot prove a tail is bounded. 1. Maximum terminal profit is $500.00; maximum terminal loss magnitude is $9,000.00, before costs. 2. Breakeven points: 90, 110; zero-P/L intervals are shown in the ticket data, not single isolated breakevens. 3. Costs shift net P/L downward without moving the strikes. **Result:** Maximum terminal profit is $500.00; maximum terminal loss magnitude is $9,000.00, before costs. ## Graph: The whole ticket at common expiry **Horizontal:** Underlying settlement price (USD) **Vertical:** P/L per complete ticket (USD) Solid combined curve is before fees; the second includes only the stated entry fees. Individual-leg lines explain construction. This is terminal intrinsic P/L, not current option value. Price can move outside the displayed range. Complete numerical data are embedded in `scripts/advanced-options/ADV-17a.js` and displayed as an accessible table in the HTML lesson. ## The failure case A large decline activates the put liability. The limited call spread does nothing to offset it. Even the nominally zero upside tail becomes slightly negative after fees. ## Check your understanding ### What is whole-position terminal P/L at QLT 80.00, before costs? **Answer:** $-1,000.00 **Why:** Use all signed legs, not just the winning leg. The popup and graph use the same ticket. ### Does a terminal loss bound guarantee every early-assignment or liquidation outcome? **Answer:** No. **Why:** It describes the specified common-settlement payoff. Product rules, stock delivery, capital and execution still matter. **Critical risk check.** ## Takeaway Explain the intended bullish-to-neutral premium with a put tail exposure, each leg's obligation and the adverse price region before using the strategy name. ## References and provenance The cited references support definitions and conventions. The teaching prose, tickets and numerical scenarios are original; they are not attributed as historical market observations. - [OIC Strategy Reference](https://www.optionseducation.org/strategies/all-strategies-en) - [OCC Options Disclosure Document](https://www.theocc.com/company-information/documents-and-archives/options-disclosure-document)