I am not familiar with the maths behind the Black Scholes. However, I understand the basic concept behind it. I know volatility is important in options pricing.
I know that if there is an increase in the number of buyers of calls and or put options, there is an increase in implied volatility; Assuming every other factor is held constant the increase in IV should result in an increase in the options price.
Now, My question is with binary options. I know it is also priced with the Black Scholes valuation. However, imagine there is an increase in the number of people buying ITM binary call options from an OTC bank/broker. From my understanding of the pricing, the IV should go up and the price of the binary options should increase assuming all other factors like the stock price remain unchanged. Does the increase in IV affect the standard vanilla options of the same underlying that is traded on an exchange?
If there is no effect on the vanilla options does that mean the IV of the binary option is different from that of the vanilla options?
I know that if there is an increase in the number of buyers of calls and or put options, there is an increase in implied volatility; Assuming every other factor is held constant the increase in IV should result in an increase in the options price.
Now, My question is with binary options. I know it is also priced with the Black Scholes valuation. However, imagine there is an increase in the number of people buying ITM binary call options from an OTC bank/broker. From my understanding of the pricing, the IV should go up and the price of the binary options should increase assuming all other factors like the stock price remain unchanged. Does the increase in IV affect the standard vanilla options of the same underlying that is traded on an exchange?
If there is no effect on the vanilla options does that mean the IV of the binary option is different from that of the vanilla options?