The course Derivatives at Aston University is an important course for students studying finance, economics, and related fields. This course provides students with a detailed understanding of derivatives, their uses, and the associated risks.
The summary of this course begins with an introduction...
Aston University, Birmingham (Aston)
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Derivatives (BS3385)
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Notes
Topic 1: Futures markets and trading
Visualisation :
Short F orward Contract :
P rofit(Loss) = #shares ∗ (contract price − share price)
Share price is at expiration.
Example : 340 shares ∗ ($3, 375 − $3, 280) = +$32, 300
Long F orward Contract :
P rofit(Loss) = #shares ∗ (share price − contract price)
Notes 1
, Share price is at expiration.
Example : 12, 000 barrels ∗ ($67 − $24) = +$372, 000
Margin Call :
Happens if the Margin Account falls below Maintenance margin
Cashflow in margin account (for each contract):
P rofit(Loss) = #contracts ∗ (share price −
contract price) = (Initial margin −
maintenance margin)
Solve for share price.
Example : 15, 000 pounds ∗ (Ft − $1.6) = −$1, 500 →
Ft = $1.5
Withdrawal of $X for Y contracts:
P rofit(Loss) = #contracts ∗ (share price −
contract price) = X
Y
Solve for share price.
Topic 2: Futures Pricing and Hedging
F orward P rice : F = (S − I) ∗ e(r−q)T
S : Current P rice
r : Riskfree Compounded Interest Rate
q : Dividend Yield on Stock Index
X
T = time in years = 12
I = P resent Value of all relevant dividend payments
P resent Value of all relevant dividend payments : I = ∑ vi ∗
−rT
e
v = value of dividend i
P erfect Hedge : Uncertainty about performance of investment is
completely eliminated.
Notes 2
, Imperfect Hedge : Hedging error can be either positive or negative,
which makes is possible for the Imperfec to have a better outcome.
Imperfect Hedge still has some price risk.
Topic 3: Options Markets and Trading
Topic 4: Principles of Options Pricing
Shortcuts :
Notes 3
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