Rates & curves
Discounting → OIS → multi-curve → Hull–White → HJM
A structured quantitative-finance curriculum linking derivation, Python, interactive state, market practice and macro transmission.
A sequenced path through measurement, option-implied coordinates, surface construction, dynamics, calibration and hedge risk.
Discounting → OIS → multi-curve → Hull–White → HJM
Monte Carlo → schemes → Fourier / COS → PDE
Greeks → P&L attribution → VaR / ES → model risk
The existing typed catalog remains intact and now sits beneath the sequenced flagship curriculum.
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Present value of one unit of currency paid at a future date.
Single-period rates implied by discount factors.
Rates implied today for borrowing over a future interval.
Term structures linking maturity to discounting or yield.
Fixed-versus-compounded overnight indexed swaps.
Contracts fixing a future simple interest rate.
Exchange fixed coupons for floating-rate cashflows.
Solve discount factors sequentially from market instruments.
Convert calendar dates into contractual accrual fractions.
Translate rates consistently across simple, periodic and continuous forms.
Separate discounting from tenor-specific projection curves.
Measure value change for a one-basis-point rate shift.
Allocate curve sensitivity to selected maturity nodes.
Decompose expected horizon P&L with an unchanged curve.
Limit floating-rate payments through a strip of caplets.
Protect minimum floating-rate receipts through floorlets.
Grant the right to enter an interest-rate swap.
Model the instantaneous funding rate to generate a term structure.
Use a mean-reverting Gaussian short rate fitted to today’s curve.
Model a family of market forward rates under linked measures.
Correct linear forward intuition when payoff and discounting are nonlinear.
Handle rate distributions and quotation when strikes can cross zero.