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2 votes
1 answer
91 views

FCFF of a stock and its derivatives

This is the table I have: I want to use the $FCFF$ to calculate the stock price, when I did this using the $DDM$ I got $£16$ as the stock price. I've never used FCFF before but I know there are a few ...
Charlie P's user avatar
13 votes
2 answers
355 views

Why do we need to split market and default information into 2 separate filtrations?

The reduced-form approach to modelling derivatives with credit risk normally assumes the existence of two filtrations: A market filtration $(\mathscr{F}_t)_{t\geq0}$ carrying market and economic ...
Daneel Olivaw's user avatar
3 votes
1 answer
2k views

Risk Neutral Valuation, Drifts and Calibration

Lets consider a pricing model like Vasicek. Apparently, if you calibrate a derivatives pricing model to market prices this gives you risk neutral parameters. Its not clear to me as to WHY this will ...
Trajan's user avatar
  • 2,662
12 votes
2 answers
3k views

Differences between main classes of interest pricing derivatives models

There seems to be 3 main classes of interest rate pricing models: 1) Short rate models, 2) Heath Jarrow models and 3) Libor Market Model. My book doesnt seem to explain why we need all these different ...
Trajan's user avatar
  • 2,662
2 votes
2 answers
735 views

multi asset option pricing

Assuming option on each single asset can be priced by Black Scholes, i.e. both S1 and S2 follow GBM. The correlation between vol of S1 and that of S2 is rho. Assuming constant interest rate, no ...
mzhmzh's user avatar
  • 21
1 vote
1 answer
118 views

Black 76 and Asian Style Options on Shaped Power Futures

I am attempting to price a monthly lookback option on the gen-weighted average price of power at a particular solar plant over a given month. If the option settles at hub H, am I right to shape the ...
CasusBelli's user avatar
2 votes
1 answer
215 views

Backshifting Price Timeseries with Memory Preservation

In Advances in Financial Machine Learning the author makes a case for fractionally differentiated price returns in chapter 5. The reason is to both maintain memory and to generate a stationary time ...
VVKK77's user avatar
  • 149
4 votes
2 answers
305 views

what does the cover page of Guyon and Labordere's Nonlinear Option Pricing represent?

It could be a bit offtopic, but I don't see the link between the contents of the book and the cover page. Thanks
stackoverflower's user avatar
1 vote
1 answer
238 views

Valuing an electricity swap

A colleague of mine and I are debating how to price an electricity swap. Keeping in mind that electricity futures are delivered over a period of time rather than at a point in time, I maintain that ...
CasusBelli's user avatar
4 votes
2 answers
385 views

Strategy of replicating a portfolio with payoff $\int_0^T \frac{dS_t}{S_t}$

Given the asset price $S_t$ which is defined as follows $$\frac{dS_t}{S_t}= r_tdt+\sigma_tdW_t$$ where $r_t$ is not necessarily deterministic. What is the strategy of replication of the portfolio with ...
NN2's user avatar
  • 1,043
1 vote
1 answer
619 views

Pricing of forwards contracts

Of the courses I am taking in college this semester, two are Financial Mathematics and Derivatives. In each course, we learn different formulas to calculate the forward price of a forward contract. ...
user avatar
2 votes
2 answers
2k views

Quasi Monte Carlo and Brownian bridge (how to combine them)

I am trying to understand how quasi Monte Carlo (QMC) and the Brownian bridge (BB) can be combined to price an asset, but I am having a hard time understanding how. I am just considering a European ...
user107224's user avatar
2 votes
1 answer
276 views

COS Method and existence of density

Hey in the COS method we use characteristic function of $\ln{S_T}$ to price european options (by recovering density from characteristic function). But how do we know that density exists? For example I ...
Johhn White's user avatar
0 votes
1 answer
107 views

Misconception about replicating portfolio [closed]

I am solving a problem in which following payoff is provided: With $S_0=100$ and $T=8$. Looking at the payoff it seems obvious that it is replicated with two european put options ($K=100$ and $K=150$)...
Gaussian's user avatar
0 votes
1 answer
124 views

Quantlib error initializing CapFloor C++ Class

I'd like to use QuantLib as a C++ library to price interest rate derivatives, in particular Cap&Floors. To semplify things a little, let's say I have a vector of EURLibor1Y rates for different ...
Matteo Campagnoli's user avatar
1 vote
0 answers
53 views

Why are futures contracts on the secondary market described as having 1 price, instead of 1 price for contract buyers and a 2nd price for sellers?

I'm first going to describe how I believe the futures contract mechanics work, and please correct me where I'm wrong: A contract seller (in a short position because usually they don't actually ...
Andres Sahagun's user avatar
-1 votes
1 answer
683 views

Delta of a forwards contract

in university's lecture notes, from what I understand using the replication of portfolio principle to price derivates, the forward price of a contract K should be: $K = P_0(1+r)$ where $P_0$ is the ...
user52091's user avatar
1 vote
0 answers
173 views

Why do I get different results from different credit pricing engines in QuantLib

I am trying to use three credit pricing engines: IsdaCdsEngine, MidPointCdsEngine and IntegralCdsEngine but I am getting different NPV results from each of them. The case is like this: When I have as ...
Amel B's user avatar
  • 11
0 votes
1 answer
229 views

No-arbitrage arguments: how do additional fees affect futures on an index?

I am considering a fund that replicates the returns of an index minus a fee, using the following case-study my lecturer used regarding SPY: In practice, futures and forwards can be written on assets ...
user107224's user avatar
1 vote
3 answers
414 views

Are there really closed-form pricing formulas? [closed]

Good morning to all, I wanted to post this question here hoping to have more details. The concern, in my opinion, comes from the fact that the concept of "closed-form" is not clear. Because, ...
KACEFMA.'s user avatar
  • 361
1 vote
0 answers
255 views

CMS Convexity adjustment with negative interest rates

I need to price bonds with CMS-linked coupons. In order to determine the convexity adjustment to apply to the forward rates, I would use the formula that appears in Hull's Futures, Options and other ...
Jorge's user avatar
  • 11
1 vote
0 answers
74 views

Historical data on valuations for internet companies during dot-com bubble

I am looking for data on historical valuations for internet companies during the years of the dot-com bubble (2000 - 2002). I know that big auditors have or at least have access to such data on ...
vonjd's user avatar
  • 27.7k
2 votes
1 answer
2k views

DV01 on LIBOR vs. SOFR basis Swaps

If I had entered into a USD 10mn pay SOFR, receive 3M LIBOR swap with a 5yr maturity, I would have had a positive NPV of about 80k by the beginning of March due to the massive drop in SOFR (1.55 to 0....
Penelope's user avatar
0 votes
2 answers
565 views

When you rollover a FX Forward, do enter the FX swap at the spot rate or previous forward rate?

from below link: https://www.linkedin.com/pulse/distinction-between-fx-swaps-currency-risk-management-akubue-cfa/ "if the date of settlement of the export proceeds has been extended by three ...
Student's user avatar
  • 361
0 votes
1 answer
150 views

Price a contingent claim with payoff $(S_T-K)1_{\{S_T>K\}}1_{\{L\leq X_T\leq U\}}$

I'd like to price the following contingent claim using a copula model. $$V_T = (S_T-K)1_{\{S_T>K\}}1_{\{L\leq X_T\leq U\}}$$ where $S$ and $X$ are two stock price processes which follow a non-flat ...
John Doe's user avatar
  • 387
1 vote
1 answer
128 views

Copula analytic formula for $max(S_T^1 - K, 0) 1_{\{L<S_T^2<U\}}$

Consider the payoff function $$ V_T = max(S_T^1 - K, 0) 1_{\{L<S_T^2<U\}} = (S_T^1 - K)1_{\{S_T^1 > K\}}1_{\{L<S_T^2<U\}}$$ where $S_T^1$ and $S_T^2$ are two GBM distributed stocks with ...
Ryan J. Shrott's user avatar
0 votes
3 answers
431 views

FX swap par value

What is the relationship to apply so that an FX swap value is 0 at inception? For example, for a short 1y EURUSD swap with 1mm euro notional, at inception spot = 1.1000 and 12m fwd = 1.1022, EUR 1y ...
Student's user avatar
  • 361
-2 votes
2 answers
69 views

What is IV % actually measuring? [closed]

If the Implied IV of an option is 40%, what is the 40% representing, 40% of what? Does that mean the underlying stock is estimated it may move up or down 40% in a day, month year? The option price may ...
Ethan T.'s user avatar
1 vote
1 answer
181 views

Premium of FX Option with American Barrier [closed]

I have been trying to understand how to price FX options with barriers. In Hull (Options, Futures, and Other Derivatives), there are closed formulas how to calculate the premiums of European Call and ...
Candidate's user avatar
3 votes
3 answers
372 views

Using Quantlib to pricing a FR007 swap (which is compounding interest rate in floating leg)

You can treat the FR007 swap like this: The fixed-rate leg is the same as the fixed-rate leg of the LIBOR swap. The floating rate can be treated as the combination of some 3-months maturity compound ...
Eli Hu's user avatar
  • 31
0 votes
1 answer
764 views

Monte Carlo simulation for OTM options under stochastic volatility

I'm looking to simulate the stochastic price and volatility process (Heston model) using some form of Euler method for Monte Carlo approximation of option prices. The results that I get are acceptable ...
spud's user avatar
  • 9
2 votes
1 answer
2k views

Valuation of Corridor Variance Swaps

Given that the payout of the Corridor Variance Swap (CVS) is $V \left(\frac{\sum_{n=0}^{N}I}{T_2 - T_0} (\sigma^2 - K^2) \right)$, where $\sigma^2$ is the realized variance within the pre-specified ...
AK88's user avatar
  • 1,910
2 votes
2 answers
480 views

Appropriateness of the Bloomberg CLO Cashflow Generator

Since CLOs seem to gain in popularity because of the COVID-19 crisis, I came across the possibility in Bloomberg to generate cashflows for newly issued CLOs through the function "weighted average ...
simzoor's user avatar
  • 383
1 vote
1 answer
232 views

How to construct a GBP FVA curve from a USD FVA curve

Our business funds itself in 2 currencies, USD and ZAR. As a consequence we have a USD funding curve. I need to price a GBPZAR cross-currency swap (XIRS) against a counterparty with which we have no ...
acchan94's user avatar
2 votes
1 answer
186 views

No-arbitrage Pricing

We have a contract whose value is $A(S_t,t) = S_t^3$ at all times, not just at expiration. $S_t$, the underlying stock, follows a Geometric Brownian Motion, $\frac{dS}{S} = \mu dt + \sigma dB$. How ...
John Paris's user avatar
2 votes
2 answers
691 views

If I have the present value of an amortizing bond's cashflows, how do I figure out price?

Say that I correctly compute the sum of the cash flows of a given bond. How does this relate to the quoted price that most people understand? For example, based on the stream of cashflows of a bond ...
souptaco's user avatar
2 votes
2 answers
364 views

Autocall pricing: what does "Lipschitz continuous parameterization" mean?

I've been reading through this research paper (A Monte Carlo Pricing Algorithm For Autocallables That Allows for Stable Differentiation by T. Alm, B. Harrach, D. Harrach, M. Keller) about a method for ...
Metrician's user avatar
  • 223
1 vote
4 answers
3k views

What book(s) would you recommend for structuring and pricing Exotic Products?

I've been looking for good books on structuring equity derivatives (Principal Protected Notes, Autocalls, Lookbacks, Reverse Convertibles etc). I only found ones that discuss mainly the theoretical ...
Metrician's user avatar
  • 223
4 votes
1 answer
1k views

Pricing of autocallable structured product

I'm looking at this paper: https://doi.org/10.1057/jdhf.2011.25, which is on pricing autocallable structured product. The author uses the Black-Scholes equation to describe the product's dynamic value,...
Van Tom's user avatar
  • 143
1 vote
0 answers
97 views

Can arbitrage arguments be rearranged to avoid selling? (Hull, Chapter 5)

Suppose forward contracts are traded on a consumption asset, so there aren't necessarily people ready and willing to sell the asset to jump on an arbitrage opportunity. Suppose the asset has no yield, ...
Barry's user avatar
  • 111
0 votes
1 answer
61 views

I have missing data on my portfolio weightings but it can be solved through stock prices - how can I code to find this? [closed]

firstly I would like to say sorry for the title - its not the best. In fact its crap. Here is my problem (I am new to coding btw - still learning) I am using Python on my MacBook - using Terminal. I ...
Newbie56809's user avatar
3 votes
1 answer
375 views

Why are some metals in contango (inverted) forward curve and some in backwardation (normal) forward curve?

I am scrolling through the various metals on lme.com and some are in contango and some in backwardation. For example: Copper: backwardation Aluminium: contango Further examination of other metals ...
s5s's user avatar
  • 472
2 votes
0 answers
304 views

Stocks with same volatility but different drifts

In the book Quant Job Interview Questions & Answers, in section 2, question 2.4 says suppose two assets in a Black-Scholes world have the same volatility but different drifts. How will the price ...
Xiaohuolong's user avatar
2 votes
0 answers
169 views

Linear factor representation Pricing kernel APT

following Cochrane (2005) and other insights, we know that under Arbitrage Pricing Theory (Ross, 1976), if investors believe returns follow a linear multifactor structure of the form $x^i=r^f+\sum_{j=...
user9875321__'s user avatar
1 vote
1 answer
527 views

Market Maker option's pricing with reference spot

When a option's market maker receives a quote from a broker, usually the underlying spot prices is locked with a reference. Let's suppose the following example: Broker: "Buy 10k call 2800 of ABC ...
DUM03's user avatar
  • 65
1 vote
1 answer
628 views

Quantlib: How do I price a bond after having built a term structure

I below are my codes using QuantLib to build a term structure What I would like to do is use that to price any hypothetical bond lets say startdate : 8 Feb 2016 end date : 8 Feb 2021 coupons : 10% ...
TRex's user avatar
  • 179
2 votes
1 answer
364 views

Modelling Geometric Browian Motion price model with stochastic volatility

I'd like to generate scenarios (simulate several paths of the process) for several stocks using multinomial Geometric Brownian Motion under Stochastic volatility assumption. I'm going to use it in my ...
Kirill  Degtyarev's user avatar
3 votes
0 answers
113 views

Operator splitting method on three assets black scholes equation

Currently I am studying finite difference method on derivatives with three (or more) underlyings and little bit confused on operator splitting method because two papers have different result. For the ...
whatamisaying's user avatar
3 votes
3 answers
1k views

Which measure is used to price a swap?

When we value the floating leg of a standard vanilla swap, we replace the expectation of the future floating rates by the forward rates known today. However my understanding is that the forward rate ...
Martin's user avatar
  • 31
4 votes
0 answers
74 views

Confused about discretization

I am reading a paper here: https://pdfs.semanticscholar.org/5f91/2d46b02b03230a4ffaaa42d655b2b6147d56.pdf The following is my confusion. The paper has the following continuous time model for the price ...
Xiaohuolong's user avatar

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