Speaker A
As a trader, you can't avoid risk entirely, but you can maximize your chances of making big profits with the right tools, data, and strategy. You'd be amazed by the tools we have access to today, and you're missing out if you're not using them. In this video, I share with you a webinar I sold for hundreds of dollars a couple of months ago, in which I go over everything you need to know to understand the effects of options on the market and predict price movements before they happen, so you never get trapped again. We'll cover all the fundamentals about options Greeks, the role of market makers, how they influence the market, and how you can profit from it. This is basically a full-length options trading course for free. This isn't going to be your basic trading video. I'm going to be showing you exactly how to perfect your entries through options positional insights while taking less risk than ever before. Let's get into it. So, the title of this course is going to be "Beneath Options: Decoding Positioning Effects for Traders." Right, I think we're all traders here, and we want to understand better the effect of positioning and how we can benefit from it. So, let's begin. This is going to be the broad outline for today's presentation. So, we're going to go over the technicals of options, you know, just some basic fundamental definitions. Then we're going to go over market makers, delta hedging, and how we can use this information to be able to play some trades, right, applicable uses. So, technicals, this section is going to be split into three different parts, of course: option fundamentals, just going to go quickly over that, then we're going to go onto the first order Greeks, and then positioning. So, to begin with option fundamentals, what is an option? I think all of you guys know what an option is, but let's just go over it pretty quickly. It is basically a financial contract that grants rights to owners. Right, there's always a buyer and a seller in the option contract, and it grants the right to the person who buys the option to either buy or sell the underlying asset at a set price within a defined time frame, which is an expiration. Okay, so there's two types of different options. There's the calls and there's the puts. The call grants the owner the right, but not the obligation, to buy the underlying. When you buy a call, usually it has a bullish outlook for the person who buys the call. Right, on the other hand, the put grants the owner the right, but not the obligation, to sell the underlying. So, when you buy a put, generally this has some form of bearish outlook. So, there are different parameters with respect to an option that defines it. Right, so of course, there is the underlying to which it is tied. So, for instance, we're going to be covering mostly SPX here, so SPX, right. So, there's the underlying, there's going to be the type, whether it's a call or a put, there's going to be a strike price, all right, and an expiration date. And on the right-hand side, you can see Interactive Brokers option chain, mobile version, on which you have different combinations of expirations, strike prices, and of course, you have the calls and the puts separated on each hand. So, one thing to note with respect to options is that their pricing is not linear. There is what we call convexity to it, and not only that, it is multifactorial. All right, there's a lot of different parameters that come into play that help define the pricing of an option, and we're going to dive into them very shortly. And to help compute this in a better manner for us to be able to understand how this pricing is going to be changing, well, there are some different formulas or, you know, Greeks. Sorry, there's different formulas, factors that we call Greeks that help to describe how an option is going to change in value. All right, so these are going to be the Greeks, and we're going to dive into them very shortly. So, like we can notice here, we have the pricing of an option. On the top-hand side, we have the call, and on the bottom, we have a put. What we can notice is that, so just for reference, the x-axis is the underlying price. So, as the underlying price is moving up towards the right, well, we have an increase in the value of the call. Right, so like we said, someone who buys a call has a bullish outlook, meaning that as the underlying price is going up, the value of a call is going to be going up. Similarly, a put has a bearish outlook, so as the underlying price goes towards the left-hand side, meaning towards a drop, well, the value of a put is going to be increasing. Right, but one thing to note, I kind of circled it very subtly in yellow, you're going to notice that it is not linear. Right, there is some form of curve, and that curve is extremely interesting and important in the world of options. Right, this is the fundamental of everything that is going to be coming up after in this presentation. So, it is not linear, and it has some convexity. So, these guys, Black, Scholes, and Merton, they made this famous formula. They won the Nobel Prize for it. So, let's just be clear here, this is not a calculus class. Okay, don't be scared. This is just for reference. All right, so this is the Black-Scholes and Merton. This is one of the most accepted options pricing models, and we're going to be using it to describe the different characteristics of an option pricing. So, looking at this formula, there are different parameters that come into play to define the pricing of an option. So, first of all, there are the parameters that define the option: the strike price, the contract type, and of course, the underlying, which is SPX here. So, the strike price is defined, and it is static. Right, you cannot change the strike price of a contract midway. Right, the contract type, a call is always going to be a call; it's not going to switch to a put. Right, so this is defined and static. So, now we have different other parameters that are somehow static during a trading session, which is the risk-free rate. So, it is defined and common for every single option contract. Right, the risk-free rate is common; however, it can change a bit, but generally it is static during a trading session. And of course, a dividend, it is static for the SPX as there is no dividend, and for instance, for a stock, for example, it is going to be static during a trading day unless the company announces a new dividend rate. However, there are three different parameters here that are extremely dynamic and have a very important factor in determining the pricing of an option, which is the underlying price. The underlying price can move a lot during a trading day. Also, the time to expiration, time always moves. Right, I think so, time always moves forward, and this is dynamic for every single contract. This is common for every single contract. So, the underlying price is impacting all the option contracts, the time to expiration too. These two elements are defined and dynamic, and the other one is the implied volatility. Every single option contract has a unique individual value of IV. Right, so this is not necessarily defined and set. Right, also, it is very dynamic. Okay, the IV of every single option contract can be changing during the trading session. Before we move on, there is a question here: Is there a link to PowerPoint so we can take notes on our devices? Let me check here on the platform if there's a way for me to share. Hold on. Yes, we are. Does everyone hear me properly? I feel like there's some people who say that the speaker is getting ready. I do, I do hear you properly, so you just can confirm that. Okay, everyone hears, but the silence, silence is not hearing us. Maybe try to refresh the page. Everyone seems to be hearing us properly here. You, could you try to just share the PowerPoint to everyone while we proceed? Yeah, sure. Let me do that. Great. Wait, let me send you the PowerPoint. Hold on. Okay, it works on the web, not on the app.