Merged in irs-documentation (pull request #47)

First IRS documentation
This commit is contained in:
Richard Green 2016-04-12 11:29:28 +01:00
commit 19ecbcd863
6 changed files with 116 additions and 4 deletions

View File

@ -54,6 +54,9 @@ the issuing party after a certain time. Commercial paper states define the face
at which they may be redeemed. The contract allows the paper to be issued, traded and redeemed. The commercial paper
contract is implemented twice, once in Java and once in a language called Kotlin.
``InterestRateSwap`` implements a vanilla OTC same currency bilateral fixed / floating leg swap. For further details,
see :doc:`irs`
Each contract comes with unit tests.
Kotlin

BIN
docs/source/irs.png Normal file

Binary file not shown.

After

Width:  |  Height:  |  Size: 100 KiB

108
docs/source/irs.rst Normal file
View File

@ -0,0 +1,108 @@
The Interest Rate Swap Contract
===============================
The Interest Rate Swap (IRS) Contract (source: IRS.kt, IRSUtils.kt, IRSExport.kt) is a bilateral contract to implement a
vanilla fixed / floating same currency IRS.
In general, an IRS allows two counterparties to modify their exposure from changes in the underlying interest rate. They
are often used as a hedging instrument, convert a fixed rate loan to a floating rate loan, vice versa etc.
The IRS contract exists over a period of time (normally measurable in years). It starts on its value date
(although this is not the agreement date), and is considered to be no longer active after its maturity date. During that
time, there is an exchange of cash flows which are calculated by looking at the economics of each leg. These are based
upon an amount that is not actually exchanged but notionally used for the calculation (and is hence known as the notional
amount), and a rate that is either fixed at the creation of the swap (for the fixed leg), or based upon a reference rate
that is retrieved during the swap (for the floating leg). An example reference rate might be something such as 'LIBOR 3M'.
The fixed leg has its rate computed and set in advance, where as the floating leg has a fixing process whereas the rate
for the next period is fixed with relation to a reference rate. Then, a calculation is performed such that the interest
due over that period multiplied by the notional is paid (normally at the end of the period). If these two legs have the
same payment date, then these flows can be offset against each other (in reality there are normally a number of these
swaps that are live between two counterparties, so that further netting is performed at counterparty level).
The fixed leg and floating leg do not have to have the same period frequency. In fact, conventional swaps do not have
the same period.
Currently, there is no notion of an actual payment or obligation being performed in the contract code we have written;
it merely represents that the payment needs to be made.
Consider the diagram below; the x-axis represents time and the y-axis the size of the leg payments (not to scale), from
the view of the floating leg receiver / fixed leg payer. The enumerated documents represent the versions of the IRS as
it progresses (note that, the first version exists before the value date), the dots on the "y=0" represent an interest
rate value becoming available and then the curved arrow indicates to which period the fixing applies.
.. image:: irs.png
Two days (by convention, although this can be modified), before the value date (ie the start of the swap) in the red
period the reference rate is observed from an oracle and fixed in the instance at 1.1%. At the end of the accrual period,
there is an obligation from the floating leg payer of 1.1% * notional amount * days in the accrual period / 360.
(Also note that the result of "days in the accrual period / 360" is also known as the day count factor, although other
conventions are allowed and will be supported). This amount is then paid at a determined time at the end of the accrual period.
Again, two working days before the blue period, the rate is fixed (this time at 0.5% - however in reality, the rates
would not be so significantly different), and the same calculation is performed to evaluate the payment that will be due
at the end of this period.
This process continues until the swap reaches maturity and the final payments are calculated.
Creating an instance and lifecycle
----------------------------------
There are two valid operations on an IRS. The first is to generate via the ``Agree`` command (signed by both parties)
and the second (and repeated operation) is ``Fix`` to apply a rate fixing.
To see the minimum dataset required for the creation of an IRS, refer to ``IRSTests.kt`` which has two examples in the
function ``IRSTests.createDummyIRS()``. Implicitly, when the agree function is called, the floating leg and fixed
leg payment schedules are created (more details below) and can be queried.
Once an IRS hase been agreed, then the the only valid operation is to apply a fixing on one of the entries in the
``Calculation.floatingLegPaymentSchedule`` map. Fixes do not have to be applied in order (although it does make most
sense to do them so).
Examples of applying fixings to rates can been seen in ``IRSTests.generateIRSandFixSome()`` which loops through the next
fixing date of an IRS that is created with the above example function and then applies a fixing of 0.052% to each floating
event.
Currently, there are no matured, termination or dispute operations.
Technical Details
-----------------
The contract itself comprises of 4 data state classes, ``FixedLeg``, ``FloatingLeg``, ``Common`` and ``Calculation``.
Recall that the platform model is strictly immutable. To further that, between states, the only class that is modified
is the ``Calculation`` class.
The ``Common`` data class contains all data that is general to the entire swap, e.g. data like trade identifier,
valuation date, etc.
The Fixed and Floating leg classes derive from a common base class ``CommonLeg``. This is due to the simple reason that
they share a lot of common fields.
The ``CommonLeg`` class contains the notional amount, a payment frequency, the effective date (as well as an adjustment
option), a termination date (and optional adjustment), the day count basis for day factor calculation, the payment delay
and calendar for the payment as well as the accrual adjustment options.
The ``FixedLeg`` contains all the details for the ``CommonLeg`` as well as payer details, the rate the leg is fixed at
and the date roll convention (ie what to do if the calculated date lands on a bank holiday or weekend).
The ``FloatingLeg`` contains all the details for the CommonLeg and payer details, roll convention, the fixing roll
convention, which day of the month the reset is calculated, the frequency period of the fixing, the fixing calendar and
the details for the reference index (source and tenor).
The ``Calculation`` class contains an expression (that can be evaluated via the ledger using variables provided and also
any members of the contract) and two schedules - a ``floatingLegPaymentSchedule`` and a ``fixedLegPaymentSchedule``.
The fixed leg schedule is obviously pre-ordained, however, during the lifetime of the swap, the floating leg schedule is
regenerated upon each fixing being presented.
For this reason, there are two helper functions on the floating leg. ``Calculation.getFixing`` returns the date of the
earliest unset fixing, and ``Calculation.applyFixing`` returns a new Calculation object with the revised fixing in place.
Note that both schedules are, for consistency, indexed by payment dates, but the fixing is (due to the convention of
taking place two days previously) not going to be on that date.
.. note:: Payment events in the ``floatingLegPaymentSchedule`` that start as a ``FloatingRatePaymentEvent`` (which is a
representation of a payment for a rate that has not yet been finalised) are replaced in their entirety with an
equivalent ``FixedRatePaymentEvent`` (which is the same type that is on the ``FixedLeg``).

View File

@ -77,10 +77,10 @@ The file looks like this::
# Some pretend noddy rate fixes, for the interest rate oracles.
LIBOR 2016-03-16 30 = 0.678
LIBOR 2016-03-16 60 = 0.655
EURIBOR 2016-03-15 30 = 0.123
EURIBOR 2016-03-15 60 = 0.111
LIBOR 2016-03-16 1M = 0.678
LIBOR 2016-03-16 2M = 0.655
EURIBOR 2016-03-15 1M = 0.123
EURIBOR 2016-03-15 2M = 0.111
The columns are:

Binary file not shown.

View File

@ -0,0 +1 @@
This is the source for the IRS screenshot