Banking And Finance Mathematics | Derivatives, Forwards, Futures and Swaps Mathematics

Connection. This feeds into commodities. Ryan would revalue under a small market shock and compare the predicted hedge P&L with full repricing. That keeps the derivative tied to the risk factor it is meant to transform.

92. Calendar spread

Calendar spread is position in two maturities of same/similar derivative. It isolates curve/roll exposure. The cleanest derivative explanation always begins with dated cash flows before any model shorthand.

Mathematics. Long one expiry, short another. Use consistent units for notional, rates, accrual fractions, discount factors and contract multipliers. Derivative leverage makes small unit mistakes economically large.

Failure mode. Spread risk is not directional spot risk alone. Jo’s diagnostic is to compare the terminal payoff with the proposed replication or hedge. If the cash flows differ in any state, the pricing/hedging identity is incomplete.

Connection. This feeds into futures. Ryan would revalue under a small market shock and compare the predicted hedge P&L with full repricing. That keeps the derivative tied to the risk factor it is meant to transform.

93. Curve swap

Curve swap is derivative structure exposed to relative rate points rather than outright level. It can hedge slope/curve shape. The cleanest derivative explanation always begins with dated cash flows before any model shorthand.

Mathematics. Receive one tenor, pay another under specified instrument. Use consistent units for notional, rates, accrual fractions, discount factors and contract multipliers. Derivative leverage makes small unit mistakes economically large.

Failure mode. Basis and convexity matter. Jo’s diagnostic is to compare the terminal payoff with the proposed replication or hedge. If the cash flows differ in any state, the pricing/hedging identity is incomplete.

Connection. This feeds into rates. Ryan would revalue under a small market shock and compare the predicted hedge P&L with full repricing. That keeps the derivative tied to the risk factor it is meant to transform.

94. Model risk

Model risk is risk pricing/hedging model omits relevant dynamics or conventions. It is inherent in derivatives because value is model-dependent. The cleanest derivative explanation always begins with dated cash flows before any model shorthand.

Mathematics. Compare models, calibration and hedging residuals. Use consistent units for notional, rates, accrual fractions, discount factors and contract multipliers. Derivative leverage makes small unit mistakes economically large.

Failure mode. A precise price does not imply correct model. Jo’s diagnostic is to compare the terminal payoff with the proposed replication or hedge. If the cash flows differ in any state, the pricing/hedging identity is incomplete.

Connection. This feeds into governance. Ryan would revalue under a small market shock and compare the predicted hedge P&L with full repricing. That keeps the derivative tied to the risk factor it is meant to transform.

Worked Example 1: Equity Forward Price

A non-dividend-paying stock is S$100 and the one-year effective financing rate is 4%. In the simplest frictionless model, one-year forward price is 100×1.04=S$104.

Replication: borrow S$100, buy the stock, repay S$104 in one year and deliver the stock into a short forward at S$104. Net terminal cash flow is zero. A materially higher forward would permit cash-and-carry arbitrage under the assumptions.

Known dividends would lower fair forward price because the spot owner receives them while the forward holder does not before maturity.

Worked Example 2: Existing Forward Value

Three months after entering a one-year long forward at K=S$104, suppose the current fair forward for the same remaining delivery date is S$110. Ignoring complications and using a remaining-period discount factor D=0.97, the long contract value is roughly (110−104)×0.97=S$5.82 per underlying unit.

The contracted delivery price remains S$104. The value changed because a new market participant would now need to agree to S$110 for the same future purchase.

This separates price from value cleanly.

Worked Example 3: Futures Variation Margin

A futures contract multiplier is S$50 per index point. A trader is long 10 contracts. Futures price rises 8 points during the day. Variation margin gain=8×50×10=S$4,000.

If price falls 12 points the next day, cash loss=12×50×10=S$6,000. Daily settlement means cash arrives/leaves before final expiry.

That timing can create liquidity pressure even if the hedge works economically over the full horizon.

Worked Example 4: Minimum-Variance Futures Hedge

A commodity exposure changes with spot price standard deviation 5%, futures changes have standard deviation 4%, and correlation is 0.8. Minimum-variance hedge ratio h*=ρσ_S/σ_F=0.8×5/4=1.0.

If correlation were only 0.4, h*=0.5. One-for-one notional hedge would then over-hedge under the variance-minimisation model.

The hedge ratio is estimated from history and should be stress-tested for correlation breakdown.

Worked Example 5: Plain Interest-Rate Swap Fixed Rate

Suppose annual discount factors for years 1,2,3 are 0.97,0.94,0.90 and the floating leg of a par swap is worth approximately 1−D_3=0.10 per unit notional under a simple single-curve intuition. Fixed annuity factor is 0.97+0.94+0.90=2.81. Par fixed rate≈0.10/2.81=3.56%.

At inception, PV fixed and floating legs match, so swap value is zero. After curves move, the old fixed coupon can become valuable or costly.

Modern collateralised swap valuation often uses separate projection and discount curves; the example is foundational, not production methodology.

Worked Example 6: Swap Mark-to-Market

A receive-fixed swap was struck at 4%. One year later, comparable remaining-maturity par swap rate is 3%, and fixed-leg annuity PV factor is S$2.7m per 1.00 rate unit on the notional scaling. Rough value of receiving an extra 1% fixed versus current market is 0.01×2.7m=S$27,000 under a simple approximation.

Exact value depends on all remaining discount/projection cash flows. The sign intuition is robust: receiving above-market fixed is valuable.

A pay-fixed position has the opposite sign.

Worked Example 7: Basis Risk in a Hedge

A firm hedges jet-fuel exposure using crude-oil futures because no perfect jet-fuel contract is available. If jet fuel rises 12% while crude rises only 7%, the futures gain offsets only part of the physical cost increase.

The residual is basis risk: exposure and hedge share a factor but not perfectly.

This is why hedging effectiveness should be measured from covariance/sensitivity, not merely product similarity.

Worked Example 8: Currency Swap Intuition

A Singapore company has SGD funding access but needs USD fixed-rate funding. A counterparty has the opposite advantage. Through a cross-currency swap they can exchange principal and interest streams, transforming currency/rate exposure.

Each leg is valued on its own curve and converted consistently. Cross-currency basis means simple CIP is not the whole production price.

The contract solves a funding transformation problem rather than forecasting FX.

Worked Example 9: Commodity Cost of Carry

Spot commodity is 100, annual financing 5%, storage cost 3%, no income and convenience yield 2%, with one-year horizon under simplified continuous carry. Forward≈100e^{(0.05+0.03−0.02)}≈106.18.

If observed forward were far higher and the commodity could be stored/financed/shorted frictionlessly, arbitrage logic would apply. Real commodity markets have storage capacity, quality, location and convenience constraints.

Cost-of-carry pricing is an economic identity bounded by actual tradability.

Worked Example 10: CDS Expected Protection Intuition

A S$10m one-year exposure has simple physical PD 2% and LGD 60%. Expected default loss is S$120,000. A CDS premium spread cannot be set mechanically to 120bp and assumed fair because pricing uses risk-neutral default probabilities, discounting, premium accrual, recovery assumptions and market risk premia.

The example connects credit-risk mathematics to derivative pricing while preserving the distinction between expected loss forecasting and market valuation.

Specialist CDS algorithms remain in the deeper algorithm library.

Pricing and Valuation Are Different Jobs

At inception, derivative pricing chooses contract terms that make value consistent with the market. After inception, valuation asks what the old contract is worth under current market inputs. This is clearest in forwards and swaps: original delivery/fixed rate is fixed by contract, while today’s fair forward/par swap rate changes.

The distinction matters operationally for P&L, collateral, accounting and counterparty exposure. A contract with zero initial value can later become a large positive asset to one party and equal negative liability to the other.

Mira’s check is to ask: are we solving for the rate/price that makes a new contract fair, or valuing an existing contract with historical terms?

Derivatives Transform Risk Rather Than Destroy It

A fixed-rate borrower can pay fixed and receive floating through a swap, converting the economic exposure. An importer can buy currency forward, converting FX uncertainty into a known domestic payment. A commodity producer can sell futures, turning uncertain future sale price into basis risk plus margin liquidity.

The original risk is not magically erased. It is transferred, reshaped or exchanged for new risks: counterparty, basis, liquidity, model, collateral or opportunity cost.

A good hedge report therefore lists both the risk reduced and the residual/new risks introduced.

A Professional Derivatives Workflow

1. Define underlying variable and contract payoff.
2. Write every dated cash flow and settlement rule.
3. Identify whether contract is forward commitment or contingent claim.
4. Construct no-arbitrage replication where possible.
5. Derive fair inception price/rate from spot, curves, carry and income.
6. Separate contract price/rate from current mark-to-market value.
7. Apply discount/projection curves consistent with collateral/funding conventions.
8. Measure first- and higher-order sensitivities.
9. Size hedge against defined risk factor, not nominal amount alone.
10. Model collateral, margin and liquidity cash flows.
11. Measure counterparty exposure after legally enforceable netting.
12. Full-reprice under stress and compare with sensitivity approximation.

Common Failure Modes

1. Forward price equals expected future spot

No-arbitrage carry, not forecast, determines fair forward under the basic model. The repair is to draw the payoff, identify the replication and name the exact risk factor being priced or hedged.

2. Forward price equals forward value

Price is delivery rate for new contract; value is current MTM. The repair is to draw the payoff, identify the replication and name the exact risk factor being priced or hedged.

3. Futures margin equals investment cost

Margin is collateral/performance security. The repair is to draw the payoff, identify the replication and name the exact risk factor being priced or hedged.

4. Swap notional treated as market value

Notional only scales cash flows. The repair is to draw the payoff, identify the replication and name the exact risk factor being priced or hedged.

5. Swap as one loan

It is a set of net exchange cash flows and can be viewed as forwards. The repair is to draw the payoff, identify the replication and name the exact risk factor being priced or hedged.

6. Hedge notional matched one-for-one

Sensitivities and multipliers may differ. The repair is to draw the payoff, identify the replication and name the exact risk factor being priced or hedged.

7. Basis risk ignored

Related hedge instrument may not track exposure perfectly. The repair is to draw the payoff, identify the replication and name the exact risk factor being priced or hedged.

8. Daily margin ignored

Futures can create liquidity stress before hedge horizon. The repair is to draw the payoff, identify the replication and name the exact risk factor being priced or hedged.

9. Single curve used blindly

Modern collateralised derivatives may require separate discount/projection curves. The repair is to draw the payoff, identify the replication and name the exact risk factor being priced or hedged.

10. Counterparty notional used as exposure

MTM/netting/collateral determine current exposure more directly. The repair is to draw the payoff, identify the replication and name the exact risk factor being priced or hedged.

11. Clean price treated as all-in value

CVA/FVA/MVA/KVA may matter depending on institution/methodology. The repair is to draw the payoff, identify the replication and name the exact risk factor being priced or hedged.

12. Derivative hedge described as risk removal

Risk usually transforms rather than disappears. The repair is to draw the payoff, identify the replication and name the exact risk factor being priced or hedged.

Formula Map

Authoritative Reference Map

• CFA Institute 2026 — Forward Commitment and Contingent Claim Features and Instruments
• CFA Institute 2026 — Arbitrage, Replication and Cost of Carry in Pricing Derivatives
• CFA Institute 2026 — Pricing and Valuation of Forward Commitments
• CFA Institute 2026 — Pricing and Valuation of Futures Contracts
• BIS — 2025 Triennial Survey, final 2026 results

Connected Banking And Finance Mathematics Route

• Complete Banking And Finance Mathematics System
• Foreign Exchange Mathematics
• Yield Curves and Forward Rates
• Finance & Banking Algorithms

Applied Case Study 1: Airline fuel hedge

Situation. Airline hedges future fuel purchase using commodity futures. The mathematical task is to define the original exposure and the derivative payoff in the same units.

Method. Map physical fuel exposure, contract multiplier and cross-hedge basis. Adrian draws terminal cash flows, Jo derives fair price/rate, Aisha checks margin/collateral, and Ryan measures residual basis and sensitivity.

Boundary. Futures can reduce price risk while creating variation-margin liquidity risk. Mira then identifies the new risk introduced by the hedge so the derivative is not described as magic risk removal.

Applied Case Study 2: Fixed-rate corporate borrower

Situation. Borrower wants floating-rate exposure. The mathematical task is to define the original exposure and the derivative payoff in the same units.

Method. Use receive-fixed/pay-floating swap matched to debt notional/amortisation. Adrian draws terminal cash flows, Jo derives fair price/rate, Aisha checks margin/collateral, and Ryan measures residual basis and sensitivity.

Boundary. Basis and counterparty/collateral terms remain. Mira then identifies the new risk introduced by the hedge so the derivative is not described as magic risk removal.

Applied Case Study 3: Floating-rate borrower

Situation. Borrower wants payment certainty. The mathematical task is to define the original exposure and the derivative payoff in the same units.

Method. Use pay-fixed/receive-floating swap or cap depending desired asymmetry. Adrian draws terminal cash flows, Jo derives fair price/rate, Aisha checks margin/collateral, and Ryan measures residual basis and sensitivity.

Boundary. Swap removes upside from falling rates; cap preserves it for premium. Mira then identifies the new risk introduced by the hedge so the derivative is not described as magic risk removal.

Applied Case Study 4: Exporter currency hedge

Situation. Foreign receivable is locked with forward. The mathematical task is to define the original exposure and the derivative payoff in the same units.

Method. Match amount/date, then monitor forecast error. Adrian draws terminal cash flows, Jo derives fair price/rate, Aisha checks margin/collateral, and Ryan measures residual basis and sensitivity.

Boundary. Forward transforms FX risk into counterparty/settlement and opportunity cost. Mira then identifies the new risk introduced by the hedge so the derivative is not described as magic risk removal.

Applied Case Study 5: Bond portfolio duration hedge

Situation. Manager uses bond futures. The mathematical task is to define the original exposure and the derivative payoff in the same units.

Method. Size using DV01 rather than face amount and monitor basis/cheapest-to-deliver effects. Adrian draws terminal cash flows, Jo derives fair price/rate, Aisha checks margin/collateral, and Ryan measures residual basis and sensitivity.

Boundary. One futures contract may not hedge all curve points. Mira then identifies the new risk introduced by the hedge so the derivative is not described as magic risk removal.

Applied Case Study 6: Equity index overlay

Situation. Portfolio manager changes beta quickly with index futures. The mathematical task is to define the original exposure and the derivative payoff in the same units.

Method. Use contract beta/notional and multiplier. Adrian draws terminal cash flows, Jo derives fair price/rate, Aisha checks margin/collateral, and Ryan measures residual basis and sensitivity.

Boundary. Futures overlay changes market exposure without selling underlying holdings. Mira then identifies the new risk introduced by the hedge so the derivative is not described as magic risk removal.

Applied Case Study 7: Commodity producer

Situation. Producer sells forward production. The mathematical task is to define the original exposure and the derivative payoff in the same units.

Method. Hedge expected volume with delivery-quality/location terms. Adrian draws terminal cash flows, Jo derives fair price/rate, Aisha checks margin/collateral, and Ryan measures residual basis and sensitivity.

Boundary. Production shortfall creates over-hedge risk. Mira then identifies the new risk introduced by the hedge so the derivative is not described as magic risk removal.

Applied Case Study 8: Cross-currency funding

Situation. Bank issues debt in one currency and swaps into another. The mathematical task is to define the original exposure and the derivative payoff in the same units.

Method. Value both currency legs and basis. Adrian draws terminal cash flows, Jo derives fair price/rate, Aisha checks margin/collateral, and Ryan measures residual basis and sensitivity.

Boundary. Synthetic funding cost can diverge from simple CIP. Mira then identifies the new risk introduced by the hedge so the derivative is not described as magic risk removal.

Applied Case Study 9: Cleared swap margin stress

Situation. Swap hedge gains economically but initial/variation margin rises. The mathematical task is to define the original exposure and the derivative payoff in the same units.

Method. Project collateral cash flows alongside MTM. Adrian draws terminal cash flows, Jo derives fair price/rate, Aisha checks margin/collateral, and Ryan measures residual basis and sensitivity.

Boundary. Solvency hedge can produce liquidity stress. Mira then identifies the new risk introduced by the hedge so the derivative is not described as magic risk removal.

Applied Case Study 10: Counterparty default

Situation. OTC derivative is positive MTM when counterparty fails. The mathematical task is to define the original exposure and the derivative payoff in the same units.

Method. Apply netting, collateral and recovery to replacement cost. Adrian draws terminal cash flows, Jo derives fair price/rate, Aisha checks margin/collateral, and Ryan measures residual basis and sensitivity.

Boundary. Notional does not equal loss. Mira then identifies the new risk introduced by the hedge so the derivative is not described as magic risk removal.

Applied Case Study 11: Commodity contango

Situation. Forward curve sits above spot. The mathematical task is to define the original exposure and the derivative payoff in the same units.

Method. Decompose financing/storage/convenience yield and roll mechanics. Adrian draws terminal cash flows, Jo derives fair price/rate, Aisha checks margin/collateral, and Ryan measures residual basis and sensitivity.

Boundary. Contango is not automatically a bearish forecast. Mira then identifies the new risk introduced by the hedge so the derivative is not described as magic risk removal.

Applied Case Study 12: Futures roll program

Situation. Hedge must be maintained beyond nearest expiry. The mathematical task is to define the original exposure and the derivative payoff in the same units.

Method. Model close/open prices and roll basis each period. Adrian draws terminal cash flows, Jo derives fair price/rate, Aisha checks margin/collateral, and Ryan measures residual basis and sensitivity.

Boundary. Long-horizon hedge cost is uncertain. Mira then identifies the new risk introduced by the hedge so the derivative is not described as magic risk removal.

Final Principle

Derivatives are contracts that reshape cash flows. Pricing asks what terms make those cash flows consistent with the market; valuation asks what an existing contract is worth now.

Forwards teach spot-carry replication. Futures add daily settlement and margin. Swaps turn a single future exchange into a stream of exchanges. Options add contingent asymmetry and therefore require richer state modelling. Across all of them, the durable method is the same: define payoff, replicate where possible, discount coherently, measure sensitivities and verify by full repricing.

That architecture leads directly into the next owner: no-arbitrage, replication and discount-factor mathematics—the theorem layer beneath nearly every derivative price.

Deep Practice Lab 1: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 2: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 3: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 4: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 5: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 6: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 7: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 8: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 9: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 10: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 11: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 12: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 13: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 14: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 15: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 16: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 17: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 18: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 19: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 20: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 21: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 22: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 23: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 24: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 25: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 26: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 27: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 28: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 29: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 30: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 31: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 32: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 33: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 34: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 35: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 36: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 37: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 38: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 39: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 40: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 41: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 42: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 43: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 44: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 45: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 46: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 47: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 48: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 49: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 50: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 51: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 52: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 53: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 54: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 55: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 56: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 57: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 58: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 59: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 60: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 61: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 62: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 63: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 64: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 65: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 66: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 67: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 68: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 69: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 70: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 71: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 72: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 73: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 74: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 75: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 76: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 77: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 78: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 79: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 80: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 81: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 82: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 83: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 84: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 85: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 86: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 87: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 88: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 89: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 90: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 91: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 92: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 93: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 94: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 95: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 96: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 97: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 98: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 99: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 100: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 101: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 102: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 103: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 104: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 105: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 106: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 107: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 108: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 109: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 110: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 111: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 112: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 113: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 114: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 115: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 116: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 117: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 118: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 119: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 120: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 121: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 122: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 123: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 124: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 125: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 126: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 127: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 128: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 129: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 130: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 131: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 132: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 133: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 134: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 135: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 136: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 137: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 138: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 139: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 140: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 141: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 142: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 143: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 144: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 145: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 146: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 147: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 148: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 149: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 150: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 151: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 152: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 153: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 154: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 155: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 156: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 157: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 158: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 159: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 160: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 161: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 162: Separate price and value

Create a forward at fair K, then move spot and rates six months later. Calculate the new fair forward price and the old contract’s discounted MTM. Explain why one is a rate/price and the other is currency value.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 163: Build a swap from forwards

Write each future fixed-versus-floating period as a forward-rate exposure. Discount every net cash flow and show how the collection becomes the swap PV.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 164: Stress a futures hedge

Model exposure and futures over ten days with imperfect correlation. Calculate daily variation margin, final hedge P&L and maximum cash call. Separate hedge effectiveness from liquidity burden.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 165: Reconcile derivative exposure

For a small portfolio of opposite-sign swaps/forwards, compare gross notional, gross MTM, netted MTM and collateralised exposure. Explain why each number serves a different risk purpose.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.

Deep Practice Lab 166: Replicate a forward

Use spot purchase plus borrowing to reproduce a long forward terminal asset/payment. Derive the fair delivery price and test a too-high/too-low market forward for cash-and-carry arbitrage.

Complete the lab with payoff diagrams and cash-flow dates before using compact formulas. Ben should reconcile notional to actual payments, Clara should document settlement/margin conventions, and Ethan should identify the assumption whose failure breaks replication.

Then change the contract from OTC to exchange-cleared or from single settlement to daily settlement. Record which economic exposure remains and which cash-flow/liquidity risks change. This is how instrument structure becomes visible rather than memorised.