Add training workflow, datasets, and runbook
This commit is contained in:
@@ -0,0 +1,16 @@
|
||||
Cl,apter 33: Mathematical Considerations for Index Products 651
|
||||
The astute reader will notice that the above example can be generalized by
|
||||
drawing a three-dimensional graph. The X axis would be the price of ZYX; the Y axis
|
||||
would be the dollars of profit in the spread; and instead of "sliding scales," the Z axis
|
||||
would be the price of ABX. There is software that can draw 3-dimensional profit
|
||||
graphs, although they are somewhat difficult to read. The previous tables would then
|
||||
be horizontal planes of the three-dimensional graph.
|
||||
This concludes the chapter on riskless arbitrage and mathematical modeling.
|
||||
Recall that arbitrage in stock options can affect stock prices. The arbitrage
|
||||
techniques outlined here do not affect the indices themselves. That is done by the
|
||||
market basket hedges. It was also known that no new models are necessary for
|
||||
evaluation. For index options, one merely has to properly evaluate the dividend for
|
||||
usage in the standard Black-Scholes model. Future options can be evaluated by set
|
||||
ting the risk-free interest rate to 0% in the Black-Scholes model and discounting the
|
||||
result, which is the Black model.
|
||||
)
|
||||
Reference in New Issue
Block a user