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.
⌘K Search by concept, model, instrument or tag.
Map uncertain outcomes to measurable numerical values.
The continuous-time noise behind classical diffusion models.
Value discounted payoffs under a measure that removes risk premia.
Separate executable sides from the midpoint used for analysis.
Keep observed quotes separate from calculated fair values.
Treat market data as a timed state, not a timeless number.
Distinguish official observations, delayed feeds and executable streams.
Interpret binary contract prices without treating them as certainty.
Keep event, market, outcome and CLOB token identifiers distinct.
Read bid, ask, midpoint, spread, depth and imbalance for outcome tokens.
Connect settlement rules, oracle resolution and linked mutually exclusive markets.
Separate trading activity, outstanding exposure and available book depth.
Update expected values using the information currently available.
Processes whose conditional future value equals their current value.
Reweight probabilities to move between pricing numeraires.
Differential calculus for stochastic processes with quadratic variation.
Estimate prices and risk by simulating many model paths.
Improve simulation precision without merely adding paths.
Approximate derivatives and solve pricing PDEs on a grid.
Translate no-arbitrage dynamics into boundary-value problems.
Choose parameters that reconcile a model with observed instruments.
Estimate values between liquid market pillars without inventing arbitrage.
Keep computed outputs reliable under finite precision and difficult inputs.