Options Premiums: Rapid Fire
Chapters in this video
- 0:00 Why intrinsic value can never go negative
- 1:31 The core identity: premium equals intrinsic value plus time value
- 1:59 Call climb, put plunge: the mirror-image formulas
- 2:55 Time value as the melting ice cream cone
- 4:12 Delta as Fiona's dynamic hedge ratio
- 5:49 The negative put delta trap
- 6:22 Quoted premium to real dollars: the point value multiplier
- 6:58 Rapid-fire exam recap
What this video covers
- Why an option premium always equals intrinsic value plus time value, and which piece drops to zero at expiration
- How to set up the mirror-image intrinsic value formulas for calls (futures price minus strike price) and puts (strike price minus futures price) without flipping them
- Why intrinsic value can never be negative, and what a negative mathematical result actually signals
- Where time value is largest (at-the-money) and why deep in-the-money premiums look rich for the wrong reason
- How delta measures premium sensitivity to the underlying, why call delta is positive and put delta is negative, and why dropping the negative sign collapses hedge ratio math
- How to use at-the-money delta of roughly 0.5 as a concrete hedge ratio: two options behaving like one futures contract
- How to convert a quoted premium into actual dollars using the contract-specific point value (multiplier)
Read the full lesson, free
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