What Are Binary Options?

Total Page:16

File Type:pdf, Size:1020Kb

What Are Binary Options? PA R T I Introduction to Binary Options his section will provide you with an overview and discussion of the T main benefi ts of binary option trading. What You Will Learn: • What are binary options? • How do binary options differ from traditional options? • Which underlying instruments are binary options available to trade on? • Where can youhttp://www.pbookshop.com trade binary options? • What are the benefi ts of trading binary options? • What makes binary options unique compared to other instruments and options? COPYRIGHTED MATERIAL When you complete this section you should have a basic understand- ing of what binary options are and be familiar with their main advantages. 1 c01.indd 1 11/8/2012 4:12:44 PM http://www.pbookshop.com c01.indd 2 11/8/2012 4:12:44 PM CH A P T E R 1 What Are Binary Options? inary options are also known as digital options or all‐or‐nothing options. They are derivative instruments that can be considered a B yes‐or‐no proposition—either the event happens or it does not. Binary options are considered binary because there are only two po- tential outcomes at expiration: 0 or 100; 0 and 100 refer to the settlement value of a binary option and could be viewed in dollars. At expiration, if you are incorrect, you do not make anything ($0), and if you are correct, you make up to $100. The next section will go into further detail on the set- tlement value of binary options. ON WHAT ASSEThttp://www.pbookshop.com CLASSES ARE BINARY OPTIONS AVAILABLE? Binary options are available on four different asset classes. These include stock index futures, commodity futures, spot forex, and economic data re- leases. This section will explain the basics of what each of the asset classes are and how they work. Before we explain the different futures asset classes, it is important to fi rst understand what futures are. A future is a contract that says that the buyer or seller will purchase or sell a specifi c asset for a specifi c price at a specifi c time in the future. Investors trade futures contracts to speculate for profi t and to hedge their assets. One of the benefi ts of trading futures is that traders don’t have to physically buy a certain commodity in order to 3 c01.indd 3 11/8/2012 4:12:44 PM 4 BINARY OPTIONS speculate on its price movements. They can simply enter their trade with a smaller amount of cash on margin. Futures contracts are traded on an exchange, and their price typically moves with the price of the underlying asset. Since traders are speculat- ing on a future price of an asset, the futures price can be slightly higher or lower than the spot price. All futures contracts have specific expiration dates that vary by the as- set class on which the futures contract is based. Let’s look at an example of speculating with futures contracts: Let’s say the price of physical gold is currently $1000 per oz. and you believe the price is going to increase. Instead of buying physical gold, you can buy gold futures on margin for $1050 per oz. Let’s as- sume that after one month physical gold has gone up to $1200 per oz. and gold futures contracts are trading at $1210. You can exit your posi- tion and lock in a profit of $160. This profit is calculated by subtract- ing the futures purchase price from the futures sale ($1210 per oz.) or $1210 – $1050 = $160. For a trader, using futures on margin is a lot more convenient than actually buying and holding physical goods. To see real time futures quotes, simply visit www.traderschoiceoptions .net. Stock Index Futures Stock index futures are futures contracts based on a variety of global and domestic stock indexes. They can be used to speculate on the price direc- tion of a stock market index, or hedge (protect) against a sudden price decrease of a portfolio of stocks. Traders use futures to speculate on stock indexes so that they don’t have to buy or sell every single stock in an index. Futures allow traders to buy an entire indexhttp://www.pbookshop.com on margin, which is much more convenient. Stock index futures contracts are traded only for a certain period of time, typically one quarter of the calendar year. This means that the price of a futures contract is good only until the expiration date, on which the particular futures contract can no longer be traded. Let’s take a look at a binary option trade on a stock index future: Let’s say that Standard & Poor’s (S&P) futures are currently trading at 1000 and you think that the S&P futures are going to decline to 995 later today. You can sell one daily US 500 (S&P 500) binary options contract with a strike price of 1000 that will expire at the end of the day. With this binary option an assumption is made that at the end of the day the futures price will be below 1000. At the end of the day the S&P 500 futures are trading at 990 and your binary options contract has expired. Because you were c01.indd 4 11/8/2012 4:12:44 PM What Are Binary Options? 5 correct in your assumption, your binary option contract yields a profit. The mechanics of binary options contracts will be covered in subsequent sec- tions of this guide. Binary options are available on the following stock index futures: • Wall Street 30 (Dow Futures). Futures based on the Dow Jones Industrial Average (DJIA). The DJIA is a stock index of the 30 largest publicly traded stocks on the New York Stock Exchange (NYSE). • US 500 (S&P 500 futures). Futures based on the S&P 500, an index made up of 500 large publicly traded companies that trade on either the NYSE or the Nasdaq. • US Tech 100 (Nasdaq Futures). Futures based on the Nasdaq 100 index. The Nasdaq 100 is an index composed of the 100 largest, most actively traded U.S. companies listed on the Nasdaq stock exchange. The Nasdaq is a stock exchange that is traditionally where many high‐ tech stocks are traded. • US SmallCap 2000 (Russell 2000 futures). Futures based on the Russell 2000 index. The Russell 2000 is an index measuring the per- formance of 2,000 “small‐cap” publicly traded companies. Small‐cap refers to the number of outstanding (owned) shares of a company, and in this case the companies are small. • FTSE (Liffe FTSE 100 futures). Futures based on the FTSE 100 index. The FTSE 100 index is an index of blue‐chip (large companies) stocks on the London Stock Exchange. • Germany 30 (Eurex Dax futures). Futures based on the DAX 30 index. The DAX 30 is an index of the 30 largest German companies traded on the Frankfurt Stock Exchange. • Japan 225 (Nikkei 225 futures). Futures based on the Nikkei 225 index. The Nikkei 225 index is made up of Japan’s top 225 companies on the Tokyohttp://www.pbookshop.com Stock Exchange. • Korea 200 (KOSPI 200 futures). Futures based on the KOSPI 200 index, which is made up of the 200 largest companies on the Korean Exchange. Commodity Futures Commodities are physical goods, such as oil, corn, or gold. Commodity futures are a financial instrument that can be used to speculate or hedge on various physical commodities. Commodity futures are usually priced slightly higher than the spot commodity in order to account for the convenience that the futures offer to the trader. Commodity futures are exchange traded and typically change along with the price of the underlying. c01.indd 5 11/8/2012 4:12:44 PM 6 BINARY OPTIONS Let’s take a look at a binary option trade on a commodity future: Let’s say that gold futures are currently trading at $1000 per oz. and you think the gold futures are going to reach $1100 later today. You can buy one daily gold binary option contract with a strike price of 1100. With this binary option an assumption is made that at the end of the day the futures price will be above 1100. At the end of the day the gold futures are trading at 1100 and your binary options contract yields a profit. Binary options are available on the following commodity futures: • Crude oil futures. Futures contracts based on current price if you were to buy or sell physical crude oil. Crude oil is the commodity that is used to produce heating oil and gasoline. Crude oil futures have contracts that expire each calendar month. • Natural gas futures. Futures contracts based on the current price if you were to buy or sell actual natural gas. Natural gas is used to heat homes. Natural gas futures have contracts that expire each calendar month. • Gold futures. Futures contracts based on the current price if you were to buy or sell physical gold. Physical gold is used to make jewelry and is also used in manufacturing. Gold futures have contracts that expire in February, April, June, August, and December. • Silver futures. Futures contracts based on current price if you were to buy or sell physical silver. Physical silver is used to make jewelry and is also used in manufacturing. Silver futures have contracts that expire in March, May, July, September, and December. • Copper futures. Futures contracts based on the current price if you were to buy or sell physical copper.
Recommended publications
  • V. Black-Scholes Model: Derivation and Solution
    V. Black-Scholes model: Derivation and solution Beáta Stehlíková Financial derivatives, winter term 2014/2015 Faculty of Mathematics, Physics and Informatics Comenius University, Bratislava V. Black-Scholes model: Derivation and solution – p.1/36 Content Black-Scholes model: • Suppose that stock price follows a geometric ◦ S Brownian motion dS = µSdt + σSdw + other assumptions (in a moment) We derive a partial differential equation for the price of ◦ a derivative Two ways of derivations: • due to Black and Scholes ◦ due to Merton ◦ Explicit solution for European call and put options • V. Black-Scholes model: Derivation and solution – p.2/36 Assumptions Further assumptions (besides GBP): • constant riskless interest rate ◦ r no transaction costs ◦ it is possible to buy/sell any (also fractional) number of ◦ stocks; similarly with the cash no restrictions on short selling ◦ option is of European type ◦ Firstly, let us consider the case of a non-dividend paying • stock V. Black-Scholes model: Derivation and solution – p.3/36 Derivation I. - due to Black and Scholes Notation: • S = stock price, t =time V = V (S, t)= option price Portfolio: 1 option, stocks • δ P = value of the portfolio: P = V + δS Change in the portfolio value: • dP = dV + δdS From the assumptions: From the It¯o • dS = µSdt + σSdw, ∂V ∂V 1 2 2 ∂2V ∂V lemma: dV = ∂t + µS ∂S + 2 σ S ∂S2 dt + σS ∂S dw Therefore: • ∂V ∂V 1 ∂2V dP = + µS + σ2S2 + δµS dt ∂t ∂S 2 ∂S2 ∂V + σS + δσS dw ∂S V. Black-Scholes model: Derivation and solution – p.4/36 Derivation I.
    [Show full text]
  • Computation of Binomial Option Pricing Model with Parallel
    View metadata, citation and similar papers at core.ac.uk brought to you by CORE provided by KHALSA PUBLICATIONS I S S N 2 2 7 8 - 5 6 1 2 Volume 11 Number 5 International Journal of Management and Information T e c h n o l o g y Computation Of Binomial Option Pricing Model With Parallel Processing On A Linux Cluster Harya Widiputra Faculty of Information Technology, Perbanas Institute Jakarta, Indonesia [email protected] ABSTRACT Binary Option Pricing Model (BOPM) is one approach that can be utilized to calculate the value of either call or put option. BOPM generally works by building a binomial tree diagram, also known as lattice diagram to explore all possible option values that occur based on the intrinsic price of the underlying asset in a range of specific time period. Due to its basic characteristics BOPM is renowned for its longer lead times in calculating option values while also acknowledged as a technique that can provide an assessment of the most fair option value. Therefore, this study aims to shorten the BOPM completion time of calculating the value of an option by building a computer cluster and presently implement the BOPM algorithm into a form that can be run in parallel processing. As an outcome, a Linux-based computer cluster has been built and conversion of BOPM algorithm so that it can be executed in parallel has been performed and also implemented using Python in this research. Conclusively, results of conducted experiments confirm that the implementation of BOPM algorithm in a form that can be executed in parallel and its application on a computer cluster was able to limit the growth of the completion time whilst at the same time maintain quality of calculated option values.
    [Show full text]
  • Opposition, CFTC V. Banc De Binary
    Case 2:13-cv-00992-MMD-VCF Document 37 Filed 08/08/13 Page 1 of 30 Kathleen Banar, Chief Trial Attorney (IL Bar No. 6200597) David Slovick, Senior Trial Attorney (IL Bar No. 6257290) Margaret Aisenbrey, Trial Attorney (Mo Bar No. 59560) U.S. Commodity Futures Trading Commission 1155 21 St. NW Washington, DC 20581 [email protected], [email protected], [email protected] (202) 418-5335 (202) 418-5987 (facsimile) Blaine T. Welsh (NV Bar No. 4790) Assistant United States Attorney United States Attorney’s Office 333 Las Vegas Boulevard, Suite 5000 Las Vegas, Nevada 89101 [email protected] (702) 388-6336 (702) 388-6787 (facsimile) UNITED STATES DISTRICT COURT DISTRICT OF NEVADA ) U.S. COMMODITY FUTURES TRADING ) COMMISSION, ) ) Case No. 2:13-cv-00992-MMD-VCF Plaintiff, ) ) PLAINTIFF’S OPPOSITION TO v. ) DEFENDANT’S MOTION TO ) DISMISS COUNTS ONE, THREE ) AND FOUR OF THE COMPLAINT BANC DE BINARY LTD. (A/K/A E.T. ) BINARY OPTIONS LTD.), ) ) Defendant. ) ) 1 Case 2:13-cv-00992-MMD-VCF Document 37 Filed 08/08/13 Page 2 of 30 The United States Commodity Futures Trading Commission (“CFTC” or “Commission”) opposes Banc de Binary’s Motion to Dismiss Counts I, III and IV of the Complaint (“Defendant’s Motion”),1 and states as follows: I. SUMMARY Since at least May 2012 Banc de Binary Ltd. (A/K/A E.T. Binary Options) (“Banc de Binary” or “Defendant”) has been violating the CFTC’s long-standing ban on trading options contracts with persons located in the United States off of a contract market designated by the CFTC for that purpose (i.e., “off-exchange”).
    [Show full text]
  • How to Trade Binary Options Successfully
    How to Trade Binary Options Successfully A Complete Guide to Binary Options Trading By Meir Liraz ___________________________________________________________________ Revealed At Last! The Best Kept Secret Among Successful Binary Options and Forex Traders The Easiest Way to Make Money Trading Online ___________________________________________________________________ Published by BizMove Binary Options Trading Center Copyright © Meir Liraz. All Rights Reserved. Our Preferred Binary Options Broker We currently trade at this broker. After testing several Binary Options and Forex platforms we find this one to be the best. What made the difference is a unique feature that allow us to watch and copy the strategies and trades of the best performing traders on the platform. You can actually see each move the "Guru" traders make. This method works nicely for us. Since we started trading at this broker we noticed an increase of our successful trades and profits when compared to our former brokers. Having said that, please note that all trading involves risk. Only risk capital you're prepared to lose. Past performance does not guarantee future results. This post is for educational purposes and should not be considered as investment advice. Table of Contents 1. The Single Most Critical Factor to Binary Options Trading Success 2. What are Binary Options 3. The Flow of Decisions in a Binary Options Trade 4. Advantages and Disadvantages of Binary Options Trading 5. Binary Trading Risk Management 6. What You Need to Succeed in Binary Options 7. How Much Money You Need to Start Trading 8. Technical Analysis As a Tool for Binary Trading Success 9. Developing a Binary Options Strategy and Entry Signals 10.
    [Show full text]
  • On Black-Scholes Equation, Black- Scholes Formula and Binary Option Price
    On Black-Scholes Equation, Black- Scholes Formula and Binary Option Price Chi Gao 12/15/2013 Abstract: I. Black-Scholes Equation is derived using two methods: (1) risk-neutral measure; (2) - hedge. II. The Black-Scholes Formula (the price of European call option is calculated) is calculated using two methods: (1) risk-neutral pricing formula (expected discounted payoff) (2) directly solving the Black-Scholes equation with boundary conditions III. The two methods in II are proved to be essentially equivalent. The Black-Scholes formula for European call option is tested to be the solution of Black-Scholes equation. IV. The value of digital options and share digitals are calculated. The European call and put options are be replicated by digital options and share digitals, thus the prices of call and put options can be derived from the values of digitals. The put-call parity relation is given. 1. The derivation(s) of Black-Scholes Equation Black Scholes model has several assumptions: 1. Constant risk-free interest rate: r 2. Constant drift and volatility of stock price: 3. The stock doesn’t pay dividend 4. No arbitrage 5. No transaction fee or cost 6. Possible to borrow and lend any amount (even fractional) of cash at the riskless rate 7. Possible to buy and sell any amount (even fractional) of stock A typical way to derive the Black-Scholes equation is to claim that under the measure that no arbitrage is allowed (risk-neutral measure), the drift of stock price equal to the risk-free interest rate . That is (usually under risk-neutral measure, we write Brownian motion as , here we remove Q subscript for convenience ) (1) Then apply Ito’s lemma to the discounted price of derivatives , we get [ ] [( ) ] (2) Still, under risk-neutral measure we can argue that is martingale.
    [Show full text]
  • Introduction Section 4000.1
    Introduction Section 4000.1 This section contains product profiles of finan- Each product profile contains a general cial instruments that examiners may encounter description of the product, its basic character- during the course of their review of capital- istics and features, a depiction of the market- markets and trading activities. Knowledge of place, market transparency, and the product’s specific financial instruments is essential for uses. The profiles also discuss pricing conven- examiners’ successful review of these activities. tions, hedging issues, risks, accounting, risk- These product profiles are intended as a general based capital treatments, and legal limitations. reference for examiners; they are not intended to Finally, each profile contains references for be independently comprehensive but are struc- more information. tured to give a basic overview of the instruments. Trading and Capital-Markets Activities Manual February 1998 Page 1 Federal Funds Section 4005.1 GENERAL DESCRIPTION commonly used to transfer funds between depository institutions: Federal funds (fed funds) are reserves held in a bank’s Federal Reserve Bank account. If a bank • The selling institution authorizes its district holds more fed funds than is required to cover Federal Reserve Bank to debit its reserve its Regulation D reserve requirement, those account and credit the reserve account of the excess reserves may be lent to another financial buying institution. Fedwire, the Federal institution with an account at a Federal Reserve Reserve’s electronic funds and securities trans- Bank. To the borrowing institution, these funds fer network, is used to complete the transfer are fed funds purchased. To the lending institu- with immediate settlement.
    [Show full text]
  • Pricing Credit Default Swaps with Parisian and Parasian Default Mechanics
    University of Wollongong Research Online Faculty of Engineering and Information Faculty of Engineering and Information Sciences - Papers: Part B Sciences 2019 Pricing credit default swaps with Parisian and Parasian default mechanics Wenting Chen Jiangnan University, [email protected] Xinjiang He University of Wollongong, [email protected] Sha Lin Zhejiang Gongshang University, [email protected] Follow this and additional works at: https://ro.uow.edu.au/eispapers1 Part of the Engineering Commons, and the Science and Technology Studies Commons Recommended Citation Chen, Wenting; He, Xinjiang; and Lin, Sha, "Pricing credit default swaps with Parisian and Parasian default mechanics" (2019). Faculty of Engineering and Information Sciences - Papers: Part B. 3189. https://ro.uow.edu.au/eispapers1/3189 Research Online is the open access institutional repository for the University of Wollongong. For further information contact the UOW Library: [email protected] Pricing credit default swaps with Parisian and Parasian default mechanics Abstract This paper proposes Parisian and Parasian default mechanics for modeling the credit risks of the CDS (credit default swap) contracts. Unlike most of the structural models used in the literature, our new model assumes that the default will occur only if the price of the reference asset stays below a certain level for a pre-described period of time. To work out the corresponding CDS price, a general pricing formula containing the unknown no-default probability is derived first. It is then shown that the determination of such a probability is equivalent to the valuation of a Parisian or Parasian down-and-out binary options, depending on how the time is recorded.
    [Show full text]
  • AP-15-12 BINARY ACADEMICS, ) ) Respondents
    STATE OF MISSOURI OFFICE OF SECRETARY OF STATE IN THE MATTER OF: ) ) SPOTFN.COM, SPOT FN, LLC; ) JAMES KINGSLEY; BINARY HOLDINGS; and ) Case No. AP-15-12 BINARY ACADEMICS, ) ) Respondents. ) FINAL ORDER TO CEASE AND DESIST AND ORDER AWARDING COSTS, RESTITUTION, AND CIVIL PENALTIES Now on the 11th day of February, 2016, the Commissioner, having reviewed this matter, issues the following findings and order: I. PROCEDURAL BACKGROUND 1. On March 27, 2015, the Enforcement Section of the Securities Division of the Office of Secretary of State (the “Enforcement Section”), through Director of Enforcement John Phillips, submitted a Petition for Order to Cease and Desist and Order to Show Cause why Restitution, Civil Penalties, and Costs Should not be Imposed in the above- referenced matter. 2. On April 2, 2015, the Commissioner issued an Order to Cease and Desist and Order to Show Cause why Restitution, Civil Penalties, and Costs Should not be Imposed (“Order”) in the above-referenced matter. On that same day, a copy of the Order and Notice of Right to Request a Hearing were sent via registered mail, return receipt requested, to Respondents at the following addresses: a. SpotFN.com, Spot FN, LLC, and James Kingsley at 25 Old Broad Street, 6th Floor, London, EC2N 1HN, United Kingdom; and b. Binary Holdings and Binary Academics at 405 Lexington Ave., 26th Floor, New York, NY 10174. 3. On or around April 2, 2015, a copy of the Order was made available to the general public 1 on the Missouri Secretary of State’s website. 1 http://www.sos.mo.gov/cmsimages/securities/orders/AP-15-12.pdf.
    [Show full text]
  • 12 CFR Ch. I (1–1–21 Edition)
    Comptroller of the Currency, Treasury Pt. 3 be consistent with the requirements agreeing to compensate the bank for and principles of this section. the use of its premises, employees, or (b) It is an unsafe and unsound prac- good will. However, the employee, offi- tice for any director, officer, employee, cer, director, or principal shareholder or principal shareholder of a national shall turn over to the bank as com- bank (including any entity in which pensation all income received from the this person owns an interest of more sale of the credit life insurance to the than ten percent), who is involved in bank’s loan customers. the sale of credit life insurance to loan (b) Income derived from credit life in- customers of the national bank, to surance sales to loan customers may be take advantage of that business oppor- credited to an affiliate operating under tunity for personal profit. Rec- the Bank Holding Company Act of 1956, ommendations to customers to buy in- surance should be based on the benefits 12 U.S.C. 1841 et seq., or to a trust for of the policy, not the commissions re- the benefit of all shareholders, pro- ceived from the sale. vided that the bank receives reasonable (c) Except as provided in §§ 2.4 and compensation in recognition of the role 2.5(b), and paragraph (d) of this section, played by its personnel, premises, and a director, officer, employee, or prin- good will in credit life insurance sales. cipal shareholder of a national bank, or Reasonable compensation generally an entity in which such person owns an means an amount equivalent to at interest of more than ten percent, may least 20 percent of the affiliate’s net in- not retain commissions or other in- come attributable to the bank’s credit come from the sale of credit life insur- life insurance sales.
    [Show full text]
  • 1. Credit Derivatives. Credit Default Swap. Total Return Swap. Credit Forward
    FINANCIAL RISK MANAGEMENT AND DERIVATIVES [235221] 1. Credit Derivatives. Credit Default Swap. Total Return Swap. Credit Forward. Credit Options. Credit forward Credit forward contracts provide symmetrical payoffs. The payoff at maturity of the forward contract may is determined by the following formula: [spread at maturity – contracted spread] x notional capital x risk factor Binary credit options There are two types of binary options with predetermined payouts, based on credit rating. payout predetermined payout option premium Credit Quality default no default Figure 1. Binary option with predetermined payout payout Credit Rating B2 B1 Ba3 Ba2 Ba1 investment grade Figure 2. Binary option based on a credit rating 1 FINANCIAL RISK MANAGEMENT AND DERIVATIVES [235221] Credit Swaps Cash Payment if Credit risky Investment Credit Default Dealer Z assets protection (credit buyer protection (bank Y) seller) Total return Swap Premium Figure 3. Credit Default Swap with a Cash Payment Upon Default Credit risky Investment Credit LIBOR + spread Dealer Z assets protection (credit buyer protection (bank Y) seller) Total return Total return Figure 4. Credit Default Swap with a Periodic Payment Investor 1 Payment for a credit event associated Investor 2 Bond A with bond A Bond B Payment for a credit event associated with bond A 2 FINANCIAL RISK MANAGEMENT AND DERIVATIVES [235221] Figure 5. Reciprocal Credit Default Swap Total Return Swap Credit risky Investment Credit LIBOR + spread Investor Y assets protection (credit risk buyer buyer) (dealer Z) Total return Total return Figure 6. Total Return Credit Swap 3 FINANCIAL RISK MANAGEMENT AND DERIVATIVES [235221] Problem 1. Credit Forward Bank Y buys a credit spread forward.
    [Show full text]
  • Giant.Exchange White Paper
    Giant.Exchange White Paper Giant.Exchange White Paper 2 Introduction 3 Binary Options Industry 5 What is Giant.Exchange 8 Giant.Exchange Platform 10 Giant.Exchange Underlying Asset 15 Giant.Exchange Use Cases 17 Giant.Exchange Budget 20 Giant.Exchange Reputation System 21 Giant.Exchange Voting System 22 Giant.Exchange Airdrop 23 Summary 24 Reference 25 Giant.Exchange White Paper version 1.2 11 September 2018 2 Introduction A Binary Option is a contract which provides either a fixed amount of payoff or no payoff at all depending on the fulfillment of the agreed terms at a specified time. Usually, an option is bought in advance at a fixed price and the result of this purchase is either positive (the difference between the reward and the cost of the option) or negative (the cost of the option). Commonly, the size of the reward is several times the size of an option. Usually, the substance of a binary option is whether the stock price of the underlying asset will be above or below the certain level. Herewith, the reward is paid in case when option wins, regardless of the degree of a price change. In order to receive a payoff it is enough to specify the correct price movement. Binary options provide an opportunity to accurately calculate the amount of payments and potential risks before the option is purchased. This gives an opportunity to easily manage a large portfolio of such contracts. There are three main types of Binary Options: ● Call and put options. Betting on the price fixed in a certain time point.
    [Show full text]
  • A Study on the Pricing of Digital Call Options
    Numerical Methods For The Valuation Of Digital Call Options A STUDY ON THE PRICING OF DIGITAL CALL OPTIONS Bruce Haydon, Citigroup Treasury Finance ABSTRACT This study attempts to examine the valuation of a binary call option through three different methods – closed form (analytical solution) using Black-Scholes, Explicit Finite-Difference, and Monte Carlo simulation using both the Forward Euler-Maruyma and Milstein methods. It was concluded that all three numerical methods were reliable estimators for the value of digital call options. INTRODUCTION A standard option is a contract that gives the holder the right to buy or sell an underlying asset at a specified price on a specified date, with the payoff depending on the underlying asset price. The call option gives the holder the right to buy an underlying asset at a strike price; the strike price is termed a specified price or exercise price. Therefore the higher the underlying asset price, the more valuable the call option (digital or vanilla). If the underlying asset price falls below the strike price, the holder would not exercise the option, and payoff would be zero. The digital call option is an exotic option with discontinuous payoffs, meaning they are not linearly correlated with the price of the underlying. The contract pays off a fixed, predetermined amount if the underlying asset price is beyond the strike price on its expiration date. Digital options (also known as binary options) have two general types: cash-or-nothing or asset-or- nothing options. In the first type, a fixed amount of cash is paid at expiry if option is in-the-money, whilst the second pays out the value of the underlying asset.
    [Show full text]