DFOL Cheatsheet — Payoffs, Strategies, Margin, Market Structure, Formulas & Glossary

High-yield DFOL review: options and futures payoffs, strategy intent, hedging logic, swaps and structured products (concept), plus the operational side (accounts, margin, order entry, clearing/exchanges, contract adjustments) with a large glossary and formula pack.

On this page

DFOL is a payoff exam. Get fluent with rights vs obligations and how positions behave when the underlying moves. Pair this with the Syllabus and Practice for repetition.


Official blueprint (CSI)

DFOL is currently 100 multiple-choice questions. Weightings below map directly to target question counts.

Topic (CSI)WeightTarget questions
An Overview of Derivatives3%3
Futures Contracts11%11
Exchange Traded Options14%14
Swaps7%7
How Investment Funds and Structured Products Use Derivatives6%6
A Review of the Risk and Reward Profiles of Common Option Strategies16%16
Opening and Maintaining Option Accounts25%25
The Role of Clearing Corporations and Exchanges in Listed Options Trading10%10
Contract Adjustments and Special Considerations and Risks of Non-Equity Options8%8

Source: https://www.csi.ca/en/learning/courses/dfol/exam-credits

\* If you enrolled before December 6, 2023, your DFOL exam will consist of 110 questions. (CSI)


Derivatives map (know what is linear vs non-linear)

InstrumentExchange/OTCExposure shapeKey features
ForwardOTClinearcustomized, credit exposure to counterparty
FutureExchangelinearstandardized, clearinghouse, daily settlement (mark-to-market)
OptionExchange/OTCnon-linearright (buyer) / obligation (writer), premium paid/received
SwapOTClinear (legs)exchange cash flows (rates/FX/commodities), typically institutional

Options essentials (terms you must read correctly)

  • Underlying price at expiry: \(S_T\)
  • Strike: \(K\)
  • Premium: \(P\) (paid by buyer, received by writer)
  • Expiry: \(T\)

Moneyness (quick table)

OptionITM when…ATM when…OTM when…
Call\(S>K\)\(S\approx K\)\(S<K\)
Put\(S<K\)\(S\approx K\)\(S>K\)

Intrinsic value (at any moment)

\[ \text{Call intrinsic}=\max(S-K,0) \] \[ \text{Put intrinsic}=\max(K-S,0) \]

What it tells you: Intrinsic value is the immediate exercise value (the “in-the-money” amount). It ignores time value.

Symbols (what they mean):

  • \(S\): underlying price now (spot).
  • \(K\): strike price.

How it’s tested (DFOL):

  • Identify ITM/ATM/OTM quickly.
  • Separate premium into intrinsic vs time value (conceptually).

Common pitfalls:

  • Using \(S_T\) (expiry) when the question is about current intrinsic value.
  • Forgetting intrinsic value cannot be negative (max with 0).

The four core option positions (profit at expiry)

Let \(S_T\) be the underlying price at expiry.

  • Long call: right to buy at \(K\)
    Profit: \(\max(S_T-K,0)-P\)
  • Short call: obligation to sell at \(K\) if assigned
    Profit: \(P-\max(S_T-K,0)\)
  • Long put: right to sell at \(K\)
    Profit: \(\max(K-S_T,0)-P\)
  • Short put: obligation to buy at \(K\) if assigned
    Profit: \(P-\max(K-S_T,0)\)

Breakevens (memorize)

\[ \text{Long call BE}=K+P \] \[ \text{Long put BE}=K-P \]

What it tells you: The underlying price at expiry where the long option position’s profit is zero.

Symbols (what they mean):

  • \(K\): strike price.
  • \(P\): premium paid.
  • \(S_T\): underlying price at expiry.

Quick checks:

  • Long call: needs \(S_T\) above \(K\) by at least \(P\) → \(K+P\).
  • Long put: needs \(S_T\) below \(K\) by at least \(P\) → \(K-P\).

Common pitfall: Mixing up call vs put (add premium for call, subtract for put).

Max gain / max loss (single options)

PositionMax gainMax loss
Long callunlimited\(P\)
Short call\(P\)unlimited
Long put\(K-P\) (if \(S_T \to 0\))\(P\)
Short put\(P\)large (if \(S_T \to 0\): \(\approx K-P\))

Strategy intent map (what is each strategy “for”?)

StrategyBuilt fromOutlookPrimary reason
Covered calllong stock + short callmildly bullish/neutralincome + slight downside buffer
Protective putlong stock + long putbullish but risk-averse“insurance” against big drop
Collarlong stock + long put + short callneutraldefine a range; hedge cost reduced
Bull call spreadlong call + short call (higher \(K\))bullishlower cost vs outright call; capped upside
Bear put spreadlong put + short put (lower \(K\))bearishlower cost vs outright put; capped gain
Long straddlelong call + long put (same \(K\))volatileprofit from big move either way
Short straddleshort call + short putlow volatilitycollect premium; high tail risk

Covered call, protective put, and collar (high frequency test area)

Covered call (long stock + short call)

  • Goal: generate premium income; accept capped upside.
  • Upside capped above \(K\); downside still exists (premium provides small cushion).

Protective put (long stock + long put)

  • Goal: define downside floor (insurance).
  • Cost is the premium; upside remains.

Collar (long stock + long put + short call)

  • Goal: define both downside and upside; reduce net hedge cost by selling call.

Spreads (how to think quickly)

Bull call spread (debit spread)

  • Buy call at lower strike \(K_1\), sell call at higher strike \(K_2\).
  • Net premium paid: \(P_{\text{net}}=P_1-P_2\).

Max gain \[ \text{Max gain}=(K_2-K_1)-P_{\text{net}} \]

Max loss \[ \text{Max loss}=P_{\text{net}} \]

What it tells you: For a bull call (debit) spread, risk and reward are defined.

Symbols (what they mean):

  • \(K_1\): lower strike (long call).
  • \(K_2\): higher strike (short call).
  • \(P_{\text{net}}\): net premium paid (debit).

How it’s tested:

  • Max gain when the underlying finishes at/above \(K_2\) at expiry.
  • Max loss when the underlying finishes at/below \(K_1\) at expiry.

Common pitfall: Forgetting to subtract the net premium from the strike-width for max gain.

Bear put spread (debit spread)

  • Buy put at higher strike \(K_1\), sell put at lower strike \(K_2\).

Max gain \[ \text{Max gain}=(K_1-K_2)-P_{\text{net}} \]

Max loss \[ \text{Max loss}=P_{\text{net}} \]

What it tells you: For a bear put (debit) spread, risk and reward are defined.

Symbols (what they mean):

  • \(K_1\): higher strike (long put).
  • \(K_2\): lower strike (short put).
  • \(P_{\text{net}}\): net premium paid (debit).

How it’s tested:

  • Max gain when the underlying finishes at/below \(K_2\) at expiry.
  • Max loss when the underlying finishes at/above \(K_1\) at expiry.

Straddles and strangles (volatility trades)

Long straddle (same strike)

  • Buy call + buy put at same \(K\).
  • Net premium: \(P_c+P_p\).

Breakevens \[ BE_{\text{up}}=K+(P_c+P_p) \] \[ BE_{\text{down}}=K-(P_c+P_p) \]

What it tells you: A long straddle needs a large move in either direction to cover the total premium paid.

Symbols (what they mean):

  • \(K\): strike price (same for call and put).
  • \(P_c\): call premium.
  • \(P_p\): put premium.

How it’s tested: The distance from \(K\) to each breakeven equals total premium \((P_c+P_p)\).

Long strangle (different strikes)

  • Buy OTM call (higher \(K_c\)) + buy OTM put (lower \(K_p\)).
  • Cheaper than straddle; needs bigger move.

What moves option prices? (exam-safe drivers)

Driver increases…Call valuePut valueWhy
Underlying price \(S\)updownintrinsic moves
Volatilityupupmore chance of ITM
Time to expiryup (usually)up (usually)more optionality
Interest ratesupdownPV of strike changes

Greeks (directional intuition)

  • Delta: sensitivity to \(S\). Calls \(0\) to \(1\); puts \(-1\) to \(0\).
  • Theta: time decay (often negative for long options).
  • Vega: sensitivity to volatility (positive for long options).

Put-call parity and synthetics (high-yield relationships)

For European options on a non-dividend-paying asset (concept model): \[ C-P=S_0-Ke^{-rT} \]

What it tells you: A no-arbitrage relationship linking calls, puts, spot price, and the present value of the strike (under simplified assumptions).

Symbols (what they mean):

  • \(C\): call price.
  • \(P\): put price.
  • \(S_0\): spot price today.
  • \(K\): strike.
  • \(r\): risk-free rate.
  • \(T\): time to expiry.

Exam use: Recognize synthetics and spot obvious inconsistencies conceptually (DFOL does not require heavy parity algebra).

Practical takeaway: combinations of options can replicate stock-like exposure (synthetics).

Synthetic positionBuilt from (same \(K,T\))Intuition
Synthetic long stocklong call + short putbehaves like owning the underlying
Synthetic short stockshort call + long putbehaves like shorting the underlying
Synthetic long calllong stock + long put“insured” stock resembles a call-like payoff
Synthetic long putshort stock + long callprotective upside resembles a put-like payoff

Forward / futures pricing (cost of carry intuition)

The exam often only needs direction: higher rates → higher forward/futures price (all else equal).

No income (simple discrete approximation): \[ F_0\approx S_0(1+r)^T \]

Continuous compounding (common finance form): \[ F_0=S_0e^{rT} \]

With dividend yield (or convenience yield) \(q\): \[ F_0=S_0e^{(r-q)T} \]

What it tells you: Forward/futures price is “spot grown at cost of carry” minus any income yield.

Symbols (what they mean):

  • \(F_0\): forward/futures price today for delivery at \(T\).
  • \(S_0\): spot price today.
  • \(r\): financing rate (risk-free proxy).
  • \(q\): income yield (dividends or convenience yield).
  • \(T\): time to delivery/expiry.

Exam takeaway: Higher \(r\) tends to increase forwards; higher \(q\) tends to decrease forwards (all else equal).


Credit spreads (defined-risk premium collection)

Bear call spread (credit spread)

  • Sell call at lower strike \(K_1\), buy call at higher strike \(K_2\).
  • Outlook: neutral to bearish (wants \(S_T\le K_1\)).
  • Net credit received: \(C_{\text{net}}\).

Max gain \[ \text{Max gain}=C_{\text{net}} \]

Max loss \[ \text{Max loss}=(K_2-K_1)-C_{\text{net}} \]

What it tells you: Bear call spreads collect a credit with defined loss if the underlying rallies beyond the spread.

How it’s tested:

  • Max gain when \(S_T\le K_1\) (both calls expire).
  • Max loss when \(S_T\ge K_2\) (spread is fully ITM).

Common pitfall: Using the wrong “width” (always higher strike minus lower strike).

Bull put spread (credit spread)

  • Sell put at higher strike \(K_1\), buy put at lower strike \(K_2\).
  • Outlook: neutral to bullish (wants \(S_T\ge K_1\)).
  • Net credit received: \(P_{\text{net}}\).

Max gain \[ \text{Max gain}=P_{\text{net}} \]

Max loss \[ \text{Max loss}=(K_1-K_2)-P_{\text{net}} \]

What it tells you: Bull put spreads collect a credit with defined loss if the underlying falls too far.

How it’s tested:

  • Max gain when \(S_T\ge K_1\) (puts expire).
  • Max loss when \(S_T\le K_2\) (spread is fully ITM).

Range strategies (iron condor in one minute)

An iron condor combines a bull put spread and a bear call spread to profit when the underlying stays in a range.

  • Max gain: total net credit.
  • Max loss: one spread width minus net credit.
  • Risk is defined, but still meaningful (gap moves happen).

Forwards and futures (linear exposure + margin mechanics)

Futures P/L (concept)

If price changes by \(\Delta F\) and the contract multiplier is \(M\): \[ \text{P/L}\approx \Delta F \times M \times (\text{# contracts}) \]

What it tells you: Futures profit/loss scales with the price move, contract size (multiplier), and number of contracts.

Exam cue: Futures are marked-to-market; gains/losses flow through margin daily (concept).

Hedging intuition

Hedge needTypical futures positionWhy
Protect against price fall in an owned assetshort futuresgain on futures offsets spot loss
Lock in future purchase pricelong futuresgain on futures offsets higher spot price

Approx. number of contracts

If exposure value is \(V\) and one contract notional is \(F\times M\): \[ N\approx \frac{V}{F\cdot M} \]

What it tells you: A rough contract count to hedge a notional exposure.

Common pitfalls:

  • Not rounding to whole contracts.
  • Ignoring basis risk (spot and futures don’t move identically).

Basis and basis risk (language traps)

  • Basis (simple): spot price minus futures price.
  • Basis risk: hedge is imperfect because spot and futures don’t move identically.

Swaps (DFOL Section 4) — what you need at exam depth

Swaps are generally OTC contracts exchanging cash flows. DFOL tends to test structure, terminology, and why swaps are used, more than heavy valuation.

Swap basics

  • A swap is an agreement to exchange cash flows based on a notional principal (notional is usually not exchanged).
  • A swap dealer intermediates, prices, and manages exposures (concept).
  • Key risks: credit/counterparty risk, liquidity, and basis/hedge mismatch (concept).

Interest rate swaps (plain vanilla)

  • “Pay fixed / receive floating” vs “receive fixed / pay floating” is the core direction logic.
  • Day count and payment conventions matter for cash flow amounts (concept).
  • Credit risk matters; early termination/novation can occur (concept).

Currency swaps

  • Typically involve exchanging principal and interest in two currencies (concept).
  • Key idea: manage FX and funding costs across currencies (concept).

Credit swaps

  • CDS provides credit protection linked to a reference entity (concept).
  • Index CDSs reference a basket/index; know the “single-name vs index” distinction (concept).

Other swaps

  • Equity swaps: exchange equity return vs a funding leg (concept).
  • Commodity swaps: exchange commodity price exposure vs another leg (concept).

Funds & structured products using derivatives (DFOL Section 5)

DFOL expects you to recognize how derivatives show up inside common vehicles—and the extra risks that can come with them.

Mutual funds

  • Derivatives can be used for hedging, exposure management, and portfolio efficiency (concept).
  • Key risks: leverage/volatility amplification, liquidity mismatch, and complexity/disclosure risk (concept).

Alternative mutual funds, closed-end funds, hedge funds

  • Derivatives are often used to implement alternative strategies (long/short, hedged exposures, volatility ideas) (concept).
  • Know the difference between a fund’s strategy intent and the risks introduced (leverage, liquidity, complexity).

Principal-Protected Notes (PPNs)

  • Structure often resembles “bond-like protection + option-like upside” (concept).
  • Know the key idea behind CPPI vs a zero-coupon bond + call-option style structure (concept).

Derivative-based ETFs

  • Commodity ETFs may use futures/derivatives to obtain exposure (concept).
  • Swap-based ETFs can use synthetic replication (concept).
  • Leveraged/inverse ETFs reset and can behave very differently than “times the long-run return” (concept).

Margin and daily settlement (what DFOL expects you to know)

  • Initial margin: good‑faith deposit (performance bond).
  • Maintenance margin: minimum level before action is required.
  • Variation margin: additional funds due after adverse moves (margin call).
  • Mark‑to‑market: gains/losses realized daily; margin balance updated.

Exam-safe answer: recognize leverage risk, margin calls, and forced liquidation mechanics.


Option accounts, conduct, margin rules, and order entry (DFOL Section 7)

This is one of the highest-weight areas. DFOL often rewards operational correctness: what must be collected, approved, documented, and entered.

Conduct and practices (Chapter 21)

  • Recognize the purpose of options regulation and why supervision/disclosure exist (concept).
  • Know the “core compliance vocabulary”: suitability, KYC/KYP, conflict management, and documentation expectations (concept).

Opening and maintaining retail option accounts (Chapter 22)

Fast checklist (concept):

  • Client identity and account type
  • Investment knowledge/experience and objectives
  • Risk tolerance and risk capacity
  • Time horizon and liquidity needs
  • Approvals: who completes the form, who reviews it, and who gives final acceptance (concept)

Client margin requirements (Chapter 23)

  • Margin is the performance bond protecting the dealer/clearing system against adverse moves.
  • Margin required depends on position type, underlying risk, and strategy structure (concept).
  • Know the idea of minimum margin requirements for equity vs index option strategies (concept).
  • Know what happens in a margin call scenario and why time matters (concept).

Entering listed option orders (Chapter 24)

Order ticket fields candidates miss (concept):

  • Buy/sell, quantity, price type (market/limit), time-in-force
  • Underlying symbol
  • Option details: call/put, strike, expiry
  • Open/close (where required), account identifier

Canadian tax aspects (Chapter 25)

Concept-first reminders (not tax advice):

  • Professional vs non-professional treatment matters (concept).
  • Know that tax consequences can differ by trading style and instrument structure (concept).
  • Recognize special long-dated option language such as LEAPS® (concept).
  • Recognize that some registered-plan constraints may apply to exchange-traded options (concept).

Institutional option accounts (Chapter 26)

  • Additional governance and policy constraints can apply (concept).
  • Recognize “acceptable institutions” language and the continued importance of KYC/KYP/suitability framing (concept).

Clearing corporations, exchanges, and market makers (DFOL Section 8)

Clearing corporations (Chapter 27)

  • Clearing corporations reduce counterparty risk by stepping between buyers and sellers (central counterparty concept).
  • Know the purpose and basic role of clearing bodies named in the CSI curriculum (concept).

Options exchanges (Chapter 28)

Exchanges do more than “match buyers and sellers” (concept):

  • Provide a trading forum and rule framework
  • Add/delete option classes and series
  • Set expiration cycles and reporting levels
  • Set position/exercise limits and related rules

Listed options trading and market makers (Chapters 29–30)

  • Recognize the Bourse de Montréal and U.S. exchanges as listed options venues (concept).
  • Market makers have obligations and use hedging to reduce/eliminate exposure (concept).

Contract adjustments and non-equity options (DFOL Section 9)

Contract adjustments (Chapter 31)

  • Stock splits and stock dividends can trigger option contract adjustments (concept).
  • Cash dividends can affect option premiums and may require special handling depending on contract rules (concept).
  • Rights issues can also lead to contract adjustments (concept).

Stock index options (Chapter 32)

  • Index options have unique characteristics (e.g., settlement conventions, multiplier) and distinct risks (concept).
  • Know the idea of “key index option contracts” without memorizing every symbol (concept).

Currency options (Chapter 33)

  • Be fluent in exchange rate quoting conventions (what the quote means) (concept).
  • Selecting the “right option” depends on the exposure direction and the currency quote (concept).
  • Currency options carry unique risks for retail candidates (concept).

Common DFOL traps (read these before every practice set)

  • Mixing up payoff vs profit (profit subtracts premium).
  • Forgetting premium sign for long (pay) vs short (receive).
  • Confusing writer (obligation) with buyer (right).
  • Forgetting multiplier (contract size).
  • Calling a position “hedged” when it’s actually leveraged/speculative.
  • Ignoring early assignment risk on written options (style-dependent).
  • Leaving out required order details (strike/expiry/call-put/open-close/time-in-force).
  • Missing contract adjustments logic (splits/dividends/rights issues) and what changes (deliverable, strike/multiplier).
  • Misreading index/currency option conventions (quote, multiplier, settlement).

Formula pack (one place)

Explanations are provided above next to each formula; this section is a quick reference.

  • Long call profit: \(\max(S_T-K,0)-P\)
  • Short call profit: \(P-\max(S_T-K,0)\)
  • Long put profit: \(\max(K-S_T,0)-P\)
  • Short put profit: \(P-\max(K-S_T,0)\)
  • Put-call parity (concept): \(C-P=S_0-Ke^{-rT}\)
  • Forward/futures price (concept): \(F_0=S_0e^{(r-q)T}\)
  • Long call BE: \(K+P\) • Long put BE: \(K-P\)
  • Bull call spread max gain: \((K_2-K_1)-P_{\text{net}}\) • max loss: \(P_{\text{net}}\)
  • Bear put spread max gain: \((K_1-K_2)-P_{\text{net}}\) • max loss: \(P_{\text{net}}\)
  • Bear call spread max gain: \(C_{\text{net}}\) • max loss: \((K_2-K_1)-C_{\text{net}}\)
  • Bull put spread max gain: \(P_{\text{net}}\) • max loss: \((K_1-K_2)-P_{\text{net}}\)
  • Futures P/L: \(\Delta F \times M \times N\)

Glossary (DFOL terminology)

American-style option — Can be exercised any time up to expiry (assignment risk can occur before expiry).
Assignment — Notice that an option writer must fulfill the contract (buyer exercised).
At-the-money (ATM) — Underlying price approximately equals strike.
Basis — Difference between spot and futures price (definition varies by market convention).
Basis risk — Hedge imperfection due to spot/futures not moving identically.
Backwardation — Futures curve with lower prices for longer maturities (often supply/convenience related).
Breakeven — Underlying price where profit/loss is zero at expiry (including premium).
Butterfly — Strategy combining spreads to profit from low volatility around a central strike (capped gain/loss).
Calendar spread — Options spread using different expiries (time spread); view often on volatility/term structure.
Call option — Right (buyer) to buy; obligation (writer) to sell at strike.
Cash settlement — Contract settles in cash rather than physical delivery.
Clearinghouse — Central counterparty reducing credit risk in exchange-traded derivatives.
Closing transaction — Trade that offsets an existing derivative position to flatten exposure.
Collar — Long underlying + long put + short call; defines a range of outcomes.
Contango — Futures curve with higher prices for longer maturities (often storage/carry related).
Contract multiplier — Units per contract (shares, barrels, etc.); scales P/L.
Covered call — Long underlying + short call; income strategy with capped upside.
Credit spread — Spread that receives premium (net credit) with defined max loss.
Credit exposure (OTC) — Counterparty default risk in OTC contracts (mitigated by collateral).
Delta — Option sensitivity to underlying price; directional exposure proxy.
Delta hedging — Offsetting delta exposure (often with underlying) to reduce directional risk (concept).
Derivative — Instrument whose value depends on an underlying (equity, rate, FX, commodity).
Early exercise — Exercising before expiry (relevant mainly for American options; can create assignment risk).
Exercise — Holder uses the option right (buy/sell at strike).
Forward contract — OTC agreement to trade at a future date at a set price; linear exposure.
Forward price — Agreed price for a forward; linked to spot via cost of carry.
Futures contract — Standardized exchange-traded forward with daily settlement and margining.
Gamma — Rate of change of delta; curvature of option price response (concept).
Hedge — Position intended to reduce an existing risk exposure.
Hedge ratio — Size of hedge relative to exposure (often approximated in DFOL).
Iron condor — Range strategy combining a bull put spread and bear call spread; defined risk/return.
Implied volatility — Volatility level consistent with market option price (concept).
Initial margin — Funds posted to open/maintain futures position (performance bond).
Intrinsic value — Immediate exercise value (if positive).
In-the-money (ITM) — Option has positive intrinsic value.
Leg — One component of a multi-instrument strategy (e.g., spread legs).
Leverage — Small price move causes large percentage P/L due to small margin/premium.
Long — Position that benefits from price increase (underlying) or has the right in an option context.
Maintenance margin — Minimum margin balance before a margin call.
Mark-to-market — Daily realization of futures gains/losses.
Margin call — Request for additional funds after adverse price moves.
Moneyness — ITM/ATM/OTM state of an option.
Net credit / net debit — Premium received vs paid to enter a multi-leg options strategy.
Open interest — Number of outstanding contracts not closed/settled.
Open outcry / electronic — Execution methods (modern markets are primarily electronic).
Option premium — Price paid for an option; buyer pays, writer receives.
Outright — Single contract position (vs spread/combination).
Out-of-the-money (OTM) — Option has zero intrinsic value.
Parity — Relationship linking option prices and the underlying/financing (e.g., put-call parity).
Protective put — Long underlying + long put; downside insurance.
Put option — Right (buyer) to sell; obligation (writer) to buy at strike.
Rolling — Closing a position and opening a new one (new strike/expiry) to extend/adjust exposure.
Settlement — How obligations are fulfilled (cash or physical delivery).
Short — Position that benefits from price decrease or has obligation in option context.
Spread — Combination of options at different strikes/expiries to shape payoff.
Straddle — Call + put at same strike; volatility bet.
Strangle — Call + put at different strikes; cheaper but needs bigger move.
Synthetic — Position constructed from derivatives that replicates another payoff.
Theta — Sensitivity to time passing; time decay.
Time value — Option premium above intrinsic value; depends on time and volatility.
Underlying — The asset a derivative references (stock, index, commodity, rate, FX).
Vega — Sensitivity to volatility; long options usually have positive vega.
Variation margin — Funds exchanged daily after mark-to-market; reduces credit risk.
Volatility — Magnitude of price fluctuation; key driver of option pricing.
CDS (Credit default swap) — Credit swap providing protection linked to a reference entity (concept).
CDCC (Canadian Derivatives Clearing Corporation) — Canadian clearing organization referenced in the CSI curriculum (concept).
Clearing corporation — Organization that clears trades and acts as central counterparty in cleared markets (concept).
Contract adjustment — Change to option contract terms to reflect corporate actions (splits/dividends/rights issues) (concept).
CPPI (Constant proportion portfolio insurance) — Dynamic strategy used in some principal-protected note structures (concept).
Currency option — Option on an exchange rate; requires careful interpretation of quote conventions (concept).
Exchange-traded fund (ETF) — derivative-based — ETF that uses derivatives (futures/swaps/options) to obtain exposure (concept).
Expiration cycle — Pattern of expiries listed for an option class (concept).
Index CDS — CDS referencing a basket/index rather than a single name (concept).
Index option — Option on an index; often has different settlement and multiplier conventions than equity options (concept).
LEAPS® — Long-dated options (term used in the CSI curriculum; concept).
Market maker — Participant providing liquidity by quoting bids/asks and managing risk, typically via hedging (concept).
OCC (Options Clearing Corporation) — U.S. clearing organization referenced in the CSI curriculum (concept).
Option class / series — Class: options on a particular underlying; series: specific strike/expiry within a class (concept).
Position limit / exercise limit — Limits designed to reduce market manipulation and systemic risk (concept).
PPN (Principal-Protected Note) — Structured product combining protection features with derivative-linked returns (concept).
Swap — OTC contract exchanging cash flows (rate/FX/credit/equity/commodity) (concept).
Swap-based ETF — ETF using swaps for synthetic index replication (concept).
Leveraged / inverse ETF — ETF designed to amplify or invert daily returns; path dependence can be a key risk (concept).

Always confirm contract specifications, margin rules, and current market conventions from official sources; DFOL questions are typically about directional logic and risk management, not memorizing exchange minutiae.