Asset Backed

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    Asset-Backed Securities

    ABS derive their cash flows from a pool of

    underlying assets

    MBS = mortgage backed securitiesCARS = certificates for automobile receivables

    CARDS = certificates for amortizing revolving

    debts

    HELS = home equity loan securities

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    Asset-Backed Securities

    The underlying assets generate cash flows of

    principal and interest which can be repackaged

    and sold to investors.

    Fixed income

    assets

    Principal

    Interest

    Asset-backed

    securities

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    Asset-Backed Securities

    In ABS, the underlying assets are collectedinto a pool.

    Pool assets are standardized.

    The asset pool is placed in trust.

    Claims on the cash flows generated by theasset pool are structured:

    Pass-through structuresMulti-class structures

    Securities representing these claims are sold.

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    Securitization

    By pooling and repackaging cash flows, ABSissuers can convert illiquid fixed income assetsinto marketable bonds.

    Requires trust structure to hold underlyingassets, and

    Credit enhancement to achieve investment

    grade bond ratingExternal: guarantees

    Internal: over-collateralization.

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    Issuers

    Mortgage related agencies

    Ginnie Mae (pass-thoughs)

    Freddie Mac (PCs)Fannie Mae (MBS)

    Private label MBS

    Citi, GE, Prudential

    Private label ABS

    GMAC and other auto companies

    Finance companies

    Credit card issuers

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    Investors

    Insurance companies

    Pension funds

    Mutual funds

    Wealthy individuals

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    MBS

    Backed by mortgage loans.

    A mortgage loan is a loan secured by real

    estateThe mortgage is a security agreement that gives

    the lender the right to seize by foreclosure theproperty securing the loan if the borrower defaults

    Mortgage loans are originated by banks andother financial firms.

    Once originated, a mortgage loan may be held,sold to an investor for cash, or pooled andsecuritized.

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    Mortgage Loan Types

    Fixed-rate, level pay (plain vanilla)

    Term of loan is fixed (30 years is common in US)

    Contract rate of interest is fixed for the life of theloan.

    Payments (usually monthly) are constant for the

    term of the loan

    The payments fully amortize the loan.FHA, conventional, conforming,

    nonconforming, jumbo

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    Mortgage Loan Types

    Graduated payment loans (GPMs)Low initial payments and period of negative

    amortization

    Graduated equity loans (GEMs)

    Fixed coupon with growing payments

    Balloons

    Adjustable rate mortgages (ARMs)Various index rates

    Caps and collars

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    Mortgage Loan Payments

    The payments on a plain vanilla mortgage are

    determined by

    X P0i12

    1 1 i12

    12T

    Initial

    principal

    Contract

    rate of

    interest

    Mortgage

    term in

    years

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    For Example

    The monthly payments on a $187,000 loan

    written at 10% for 15 years is

    X$187,000.10

    12

    1 1.1012

    180

    $2,009.51

    In Excel, you can use the financial function

    PMT(rate, nper, pv,fv,type)

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    Mortgage Loan Payments

    Each payment consists ofinterest equal to i/12 times the amount of principal

    owing at the time the payment is due, and

    scheduled principal repayment

    Payments are calculated such that the interestdue is paid first and then the remainder of the

    payment is used to reduce the principal owed.

    A table listing the payments and how they aredivided between interest and principal is calledan amortization schedule.

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    Amortization Schedule

    For example, here are the first few lines of an

    amortization schedule for a 15-year, 10% fixed

    rate loan with an initial principal of $187,000Balance Scheduled Balance

    Before Principal After

    Payment Due date Payment Payment Interest Repayment Payment

    1 1/15/93 $187,000.00 $2,009.51 $1,558.33 $451.18 $186,548.822 2/15/93 $186,548.82 $2,009.51 $1,554.57 $454.94 $186,093.88

    3 3/15/93 $186,093.88 $2,009.51 $1,550.78 $458.73 $185,635.154 4/15/93 $185,635.15 $2,009.51 $1,546.96 $462.55 $185,172.605 5/15/93 $185,172.60 $2,009.51 $1,543.11 $466.41 $184,706.206 6/15/93 $184,706.20 $2,009.51 $1,539.22 $470.29 $184,235.907 7/15/93 $184,235.90 $2,009.51 $1,535.30 $474.21 $183,761.698 8/15/93 $183,761.69 $2,009.51 $1,531.35 $478.16 $183,283.539 9/15/93 $183,283.53 $2,009.51 $1,527.36 $482.15 $182,801.38

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    Amortization Schedule

    A better way to visualize the amortization

    process is to look at a graph of the payments

    $0.00

    $500.00

    $1,000.00

    $1,500.00

    $2,000.00

    $2,500.00

    1 23 45 67 89 111 133 155 177

    Principal

    Interest

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    Amortization Schedule

    The principal balance remaining after any

    number of payments can be determined by

    constructing an amortization schedule or byemploying the formula

    Ps P0

    1 1 i12

    12Ts

    1 1 i12

    12T

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    Amortization Schedule

    The logic of this formula is that the principal

    balance remaining after s payments is always

    the present value of the remaining 12T-spayments discounted at the contract rate of

    interest

    Ps P0

    1 1 i12

    12Ts

    1 1 i12

    12T

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    Amortization Schedule

    Graphically

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    Mortgage Servicing

    Servicing

    Collection and forwarding of payments

    Administration of escrow accountsServicing fees

    Typically 50 basis points

    Right to service loan is sold by owner of

    mortgage loan

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    Mortgage Servicing

    For example

    Scheduled Balance

    Servicing Principal After

    Payment Payment Fee Interest Repayment Payment

    1 $2,009.51 $77.92 $1,480.42 $451.18 $186,548.822 $2,009.51 $77.73 $1,476.84 $454.94 $186,093.883 $2,009.51 $77.54 $1,473.24 $458.73 $185,635.154 $2,009.51 $77.35 $1,469.61 $462.55 $185,172.605 $2,009.51 $77.16 $1,465.95 $466.41 $184,706.206 $2,009.51 $76.96 $1,462.26 $470.29 $184,235.90

    171 $2,009.51 $8.00 $152.03 $1,849.48 $17,354.50172 $2,009.51 $7.23 $137.39 $1,864.89 $15,489.61

    173 $2,009.51 $6.45 $122.63 $1,880.43 $13,609.18174 $2,009.51 $5.67 $107.74 $1,896.10 $11,713.08175 $2,009.51 $4.88 $92.73 $1,911.90 $9,801.17176 $2,009.51 $4.08 $77.59 $1,927.84 $7,873.34177 $2,009.51 $3.28 $62.33 $1,943.90 $5,929.44178 $2,009.51 $2.47 $46.94 $1,960.10 $3,969.34179 $2,009.51 $1.65 $31.42 $1,976.43 $1,992.90180 $2,009.51 $0.83 $15.78 $1,992.90 ($0.00)

    This servicingannuity is worth

    about $5,450 at a

    9.5% discount

    rate

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    For Example

    Consider a mortgage thats been outstanding

    for two years and rates have fallen 2%

    Original loan amount: $187,000.00Term (yrs): 15

    Contract rate of interest: 10.00%

    Monthly payment $2,009.51

    Balance after 24 payments $175,067.73

    New rate 8.00%Value of balance remaining $194,517.70

    Benef it of ref inancing $19,449.97

    New montly payment $1,808.58

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    Prepayments

    To the extent that prepayments cannot be

    perfectly predicted, they create uncertainty

    about the term of mortgage loans.This uncertainty is a disadvantage from the

    standpoint of an investor.

    Whats worse: Prepayments are more likely

    when rates fall and less likely when they rise,so prepayment risk is positively correlated with

    interest rate risk

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    Pass-throughs

    The simplest type of MBS

    Similar mortgages are pooled and

    Principal and interest payments are passed throughto investors (pro rata)

    Less servicing and insurance (credit enhancement)

    fees

    Pass-through cash flows are uncertain becauseprepayments of mortgages within the pool are

    uncertain.

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    Prepayment models

    To price a pass-through bond, an estimate of

    prepayments is needed.

    Prepayments will affect the duration of the bonds(Can you see how?)

    There are several models for estimating

    prepayments

    However, none of these models is designed todescribe borrower response to changes in

    interest rates.

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    CPR

    The constant prepayment rate model assumes a

    constant percentage of the outstanding principal

    will prepay each month.CPR is an annual rate that can be translated to

    a single monthly mortality rate (SMM) as

    SMM

    1

    1

    CPR

    112

    An SMM of z% means that z% of the principal remaining

    in the pool after all scheduled payments have been made

    will prepay during the month

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    CPR

    For example, a CPR of 6%

    Translates to an SMM of .514%

    So if you owned a pass-through with abeginning of the month balance of $181,824.99

    and $494.30 of scheduled principal payments,

    then prepayments would be predicted at

    .00514 $181,824.99 $494.30 $932.58

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    PSA

    The Public Securities Association standardspecifies that the CPR is .2% during the firstmonth of a pool,

    Increases by .2% per month until the 30thmonth

    Levels off at 6% for the remainder.

    Prepayment speeds are quoted as % of PSASlow: less than 100% PSA

    Fast: greater than 100% of PSA

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    FHA Experience

    HUD publishes data on FHA insured

    mortgages that can be used to extrapolate

    prepayment speeds.Patterns can be discerned for different types of

    pools.

    The pattern for a given pool type can then be

    used to estimate a prepayment speed for otherpools of that type.

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    Example with 165% PSA

    $0.00

    $500.00

    $1,000.00

    $1,500.00

    $2,000.00

    $2,500.00

    $3,000.00

    $3,500.00

    $4,000.00

    1 21 41 61 81 101 121 141 161

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    Effect of Changing PSA

    Impact on duration

    Excel spreadsheet

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