Zero sum game
The property that the net positions of buyer and seller in a derivative always amount to zero, assuming no taxes and no transaction costs.
This one is not written up yet
The definition above is the short version. A full explanation — how it works, a worked example and the exam traps — is still being written. In the meantime the chapter below covers it in context.
Written up from the same chapter
- BasisThe difference between the spot price and the futures price of an asset — positive when spot exceeds futures, negative when futures exceeds spot, and zero at expiry.
- Call optionA contract giving its buyer the right, but never the obligation, to buy the underlying at a fixed strike price — so the loss is capped at the premium and the gain is not.
- Daily Settlement PriceThe price at which every open futures position is marked and reset at the end of each day — the last 30 minutes' volume weighted average price of that contract, computed separately for each expiry.
- DerivativeA contract whose value is derived from the value of something else — the underlying — rather than from anything the contract itself owns or produces.
- Exchange traded derivativeA derivative traded on an organised exchange on standardised terms, with prices set by anonymous auction and performance guaranteed by a clearing corporation — as against a bilateral, customised OTC contract.
- Forward contractA bilateral, over-the-counter agreement between two parties to buy or sell an asset on a fixed future date at a price agreed today — customised to suit them, and binding on both.
Where this is taught
- Series X-A · Chapter 10: Understanding Derivativesintroduced here
- Series XII · Chapter 6: Derivative Marketsintroduced here
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