BBA - British Bankers' Association - Calculation of = the Annual Equivalent Rate (AER)

From: Subject: BBA - British Bankers' Association - Calculation of the Annual Equivalent Rate (AER) Date: Thu, 8 Nov 2007 15:45:44 -0000 MIME-Version: 1.0 Content-Type: multipart/related; type="text/html"; boundary="----=_NextPart_000_0007_01C8221E.6C84B9A0" X-MimeOLE: Produced By Microsoft MimeOLE V6.00.2900.3198 This is a multi-part message in MIME format. ------=_NextPart_000_0007_01C8221E.6C84B9A0 Content-Type: text/html; charset="Windows-1252" Content-Transfer-Encoding: quoted-printable Content-Location: http://www.bba.org.uk/bba/jsp/polopoly.jsp?d=135&a=1575&view=print BBA - British Bankers' Association - Calculation of = the Annual Equivalent Rate (AER)

<= /TR>

Printed from=20 = http://www.bba.org.uk/bba/jsp/polopoly.jsp?d=3D135&a=3D1575

Calculation of the Annual Equivalent Rate = (AER)

31/01/2007

a) The most general case of the calculation is the rate of interest = which, if=20 applied each year to the deposits made by the customer, would result in = the same=20 end-value as the contractual interest rates and interest bonuses (if = any), ie=20 the solution to the following equation:

3D"formula_for

If deposits are made at more frequent intervals than whole years, the = calculation can be made using monthly interest and the result expressed = as an=20 annual rate using the formula given at (d) below.

The equation, in its general form, is soluble only by iterative = computation.=20 For specific cases, general solutions are available and these can be = used.

b)only one deposit is made at the start of the period, then the AER = is

3D"formula_for

c) If the interest rate is quoted as the total payable over the = period=20 (longer than one year) on the initial deposit, then the AER is

3D"formula_for

d) Where interest is payable more frequently than annually, then the = AER=20 is

3D"formula_for

Notes

The general formula set out at (a) is complicated because it attempts = to=20 cater for any sort of deposit. The following notes aim to clarify = its=20 assumptions and application:

It envisages a depositor making a series of payments (some of = which may be=20 zero) into the account at annual intervals and the product provider = paying or=20 crediting interest annually which may be at a different rate (possibly = zero)=20 each year.=20
Deposits are assumed to be made at the beginning of a year and = interest=20 paid at the end of the year.=20
If deposits or interest payments are not made on anniversaries of = the=20 start date, the formula can be operated using shorter periods and = fractions of=20 the annual rate(s), and the answer compounded up to an annual rate = using the=20 formula at (d). =20
The interest payable in each year is the amount actually payable = or to be=20 added to principal, not an accrual, so that, if paying 7% a year = (simple)=20 after 2 years, the interest is 0% in year 1 and 14% in year 2. =20
The formula treats all interest as compounded because interest = paid (say)=20 annually is worth more to the depositor than interest paid only after = two=20 years. Interest paid is compounded at the contract rate to avoid = the=20 introduction of an arbitrary reinvestment rate.

Guidelines relating to AER calculations

In order to ensure consistency of calculation and fair comparison of=20 products, the AER should be derived on the following basis:

A1. The only changes to the amount deposited to be taken into = account=20 are those that are required by the terms of the account. So, = for=20 example, on an account from which withdrawals may be made, the AER = calculation=20 is based on an initial deposit with no subsequent movements. On = the other=20 hand, on a monthly savings account, each monthly deposit is taken into = the=20 calculation. If certain deposits are required to qualify for a = conditional=20 bonus, then the AER including conditional bonus must be = calculated=20 assuming that the necessary deposits have been made. See paragraph 8 of = the=20 Code.

A2. The only changes to rates that are taken into account are = those=20 that are stated at the outset. No allowance is made for change = that may=20 occur because market rates generally move up or down. So, for = example, if=20 an account has a rate which will increase the longer a deposit is held, = the=20 higher rate will be used after the requisite time. Where an = initial higher=20 rate is guaranteed for a number of months (an =93unconditional = bonus=94), the rate=20 after that period will reduce to the =93normal=94 rate applicable at the = time of the=20 advertisement. If a monthly savings account has a tiered interest = rate,=20 then the appropriate rate will be used as the balance builds up.

A3. If an account has a fixed or minimum term, the = calculation is to=20 be made for that period.If the term is indefinite, the = calculation is=20 to be done on the first year, or until the first interest payment if = that is=20 after one year. If a conditional bonus requires that you leave the = deposit=20 in the account for a certain time, then the AER including = conditional=20 bonus will be calculated over that period. See paragraph 8 of the = Code.

A4. If there is an unconditional charge that is payable = whenever the=20 customer makes a withdrawal (for example, 30 days loss of = interest,=20 irrespective of how much notice is given by the customer) = the=20 AER must take this into account. If the account has a fixed or minimum = period=20 the calculation is made for that period. If the term is indefinite, the=20 calculation is to be based on the first year. (A4 does not apply to = early=20 withdrawals from a fixed-term account where the account can earn the = advertised=20 AER [unmodified by A4] if it is held for the full term. Nor does it = apply to the=20 non-payment of conditional bonuses).

A5. All interest paid is treated as if it is invested and = earns a=20 rate of interest equal to that being earned on the deposit. = This may,=20 in fact, happen if the interest is added to principal. However, = even on an=20 account making monthly interest payments, this assumption is made to = illustrate=20 the value of receiving these payments during the year. If a = deposit has a=20 very short term (for example, a six-month bond), for AER purposes it is = assumed,=20 again for illustrative and comparative purposes, that the principal and = interest=20 can be invested at the end of the period at the same rate for the rest = of the=20 year.

A6. AERs are to be rounded and displayed to two decimal=20 places.

A7. Where the AER varies according to the date of the deposit = (for=20 example, where an unconditional bonus is offered until a fixed calendar=20 date):

all advertising should include a statement that the AER assumes = that=20 investment was made on a specified date;=20
the date specified should be=20
-relevant to the date the advertisement or literature will appear = or be=20 available; and=20
-not more than 1 month away from that date.=20
-Advertisements showing a recalculated AER will need to be amended = on a=20 monthly basis.

A8. Where regular monthly savings products are advertised = which have=20 a limited life of one year and interest is only credited once a year the = AER=20 should not take account of any interest earned after the account=20 matures. The AER will be the same as the nominal rate for the = account.=20

Worked Examples

1. If an account pays or credits interest once a year, then = the AER=20 is equal to the gross rate.

In this simple case of a single deposit of =A3100 at the beginning of = Year 1=20 and interest of 10% payable at the end, the formula reduces to:

3D"formula_for

It follows that if an account pays inteest once a year on say the = 31st March=20 then the AER, no matter when the acount is advertised, will always equal = the=20 gross rate.

2. If an account pays interest at intervals greater than 1 year, the = AER is=20 the rate which will give the same answer if applied and compounded each=20 year.

In the simple interest example of 7% for two years quoted above, = using=20 =A3100,

3D"formula_for

(which can also be reached using formula (c) directly)and the = resultant AER=20 is 6.77% to two decimal places.

3. Now suppose a deposit of =A3100 is to be made at the beginning of = the first=20 year and =A350 to be added at the start of Year 2 (as part of the = product=20 requirement, not an option), and interest is to be 10% for Year 1 and = 11% for=20 Year 2 (eg an escalating interest rate, not a prediction of interest = rate=20 movements). The calculation should be approached as follows:

First work out what the eventual return at the end of year 2 (T) is = going to=20 be, using the right hand side of the formula:

3D"formula_for

This process of iterative computation yields the AER of 10.59% to two = decimal=20 places.

4. If in the above example there were not an additional deposit = contracted in=20 the second year, the calculation is simpler and formula (b) can be = used:

3D"formula_for

giving an AER of 10.50% to two decimal places.

If an account pays interest more often than once a year, then = the AER=20 is calculated by adding each interest payment to the deposit and = calculating the=20 next interest payment on the total =96 compounding the = interest.

The treatment of monthly income accounts shows the basic use of = formula=20 (d).

Suppose a fixed deposit offers two options:
A)interest paid = annually of 6%=20 per annum
B)interest paid monthly at a rate of 5.8% per annum.

Option A will have an AER of 6.00% (see example 1 = above)

For option B, the AER is calculated using formula (d) as=20

3D"formula_for

giving an AER of 5.96% to two decimal places.

This demonstrates the value to the depositor of the monthly interest = but also=20 shows that the two options are not quite identical in terms of = return.

6. A short-term bond, for example an 8-month bond paying 5.5% per = annum, has=20 to be treated using a combination of formulae (c) and (d).

First of all, use formula (c) to find the AER on a monthly basis:

3D"formula_for

Then use formula (d) to convert this to an annually compounded = rate

3D"formula_for

giving an AER of 5.55% to two decimal places. This is higher than the = gross=20 rate reflecting the value of interest paid after 8 months rather than a=20 year.

7. Unconditional bonuses, for example a launch bonus of 0.5% paid at = least=20 until 30 June 2000 (this example was drafted in November 1999) on an = account=20 paying 5% annually on 30 April without a fixed term, are treated as a = step down=20 in the rate when the guarantee expires. So, assuming a deposit on = 1=20 November 1999, the depositor would receive 5.5% for 8 months and then 5% = for 4=20 months (following guideline A3, the calculation is for the first year of = the=20 deposit).

Formula (b) can be applied in two half-years:

3D"formula_for

Again, use formula (d) to convert this to an annually compounded = rate

3D"formula_for

Giving an AER of 5.40% to = two=20 decimal places. The advertisement would contain a statement "AER = calculated=20 assuming an investment on 1 November 1999." If it were a branch leaflet, = it=20 would be displayed only during November 1999 (see paragraph 11 of the = Code and=20 Guideline A6).

Finally, consider a hypothetical product with irregular (but = committed) cash=20 flows.

The pattern of this product is :

Deposit =A33,000 on April 1 in year 1, then
=A31,800 on January 1 = each year=20 for three years, and then
=A3600 on January 1 in year 5,
a total = of =A39,000=20 to be repaid on April 1 in year 6.

Interest at 7% per annum is added to the account on December 31 each = year and=20 at repayment, together with a 2% bonus of the total amount deposited = (=A39,000)=20 for making the required deposits and holding to maturity.

Because the subsequent deposits and interest are not added on the = anniversary=20 of the first deposit, the AER including conditional = bonus has=20 to be calculated on a quarterly basis and then compounded up to an = annual=20 rate. The calculation (in summary here, the spreadsheet overleaf = shows the=20 full calculation) is as follows:

The pattern of this product is :=20

Deposit =A33,000 on April 1 in year 1, then=20
=A31,800 on January 1 each year for three years, and then=20
=A3600 on January 1 in year 5,=20
a total of =A39,000 to be repaid on April 1 in year 6.

Interest at 7% per annum is added to the account on December 31 each = year and=20 at repayment, together with a 2% bonus of the total amount deposited = (=A39,000)=20 for making the required deposits and holding to maturity.

Because the subsequent deposits and interest are not added on the = anniversary=20 of the first deposit, the AER including conditional bonus has to be = calculated=20 on a quarterly basis and then compounded up to an annual rate. The = calculation=20 (in summary here, the spreadsheet overleaf shows the full calculation) = is as=20 follows:

First calculate the total T to be repaid at the end of the contract, = using=20 the formula:

Then find the AER including conditional bonus by solving

which, by trying various values, yields a =3D 1.8127=85 = ≡ 7.2511...% per=20 annum paid quarterly.

Use formula (d) to convert this to an annually compounded = rate
giving an=20 AER including conditional bonus of 7.45% to = two=20 decimal places.

giving an AER including conditional bonus of 7.45% to two decimal = places.

Detail of the calculation of T:

Note: It is possible that the AER may very slightly depending on when = the=20 initial deposit is made relative to the first interest payment = date. Where=20 this is the case, either the assumption about this relationship should = be=20 clearly stated (see guideline A6) or the lowest potential result should = be used=20 (this usually results when the period from initial deposit to first = interest=20 period is at a maximum).

Explanation of the AER

The following 2 pages give a simple explanation of the AER which is = intended=20 for distribution to staff and/or customers.

Any comments on the explanation or on this appendix should be sent to = the=20 BBA, preferably by e-mail to aer@bba.org.uk=20 .

The BBA is not in a position to undertake AER calculations but will = do its=20 best to advise on the interpretation of this appendix.

An AER calculator for PCs is available from the BBA Publications=20 Department.

AER - an explanation

The Annual Equivalent Rate is a notional rate quoted in = advertisements for=20 interest-bearing accounts which illustrates the contractual (gross) = interest=20 rate (excluding any bonus interest payable) as if paid and compounded on = an=20 annual basis.

Advertisements may also quote an AER including conditional = bonus=20 clearly identified as such.

If an account pays or credits interest once a year, then the AER = is equal=20 to the gross rate.

If an account pays interest more often than once a year, then the = AER is=20 calculated by adding each interest payment to the deposit and = calculating the=20 next interest payment on the total =96 compounding the = interest.

For example, an account offering 5% gross interest paid quarterly on = =A3100=20 pays=20

=A31.25 (1.25% (=BC of 5%) of =A3100) after 3 months,=20
=A31.26 (1.25% of =A3101.25 (=A3100 + =A31.25)) after six months*, =
=A31.28 (1.25% of =A3102.51) after nine months, and=20
=A31.30 at the end of the year (1.25% of =A3103.79),=20
giving a total including interest of =A3105.09.

The AER is thus 5.09%.

*In practice, the calculation is worked to more decimal places to = avoid=20 rounding errors.

If an account pays interest at intervals greater than 1 year, we = are=20 looking for a rate which will give us the right answer if applied and=20 compounded each year.

For example, an account which pays 5% for five years but pays it only = at the=20 end of the five years will pay back =A3125 after the five years on = =A3100 deposited=20 (the original =A3100 plus =A325 interest).

The AER is 4.56% and we can see how this works as follows:=20

=A34.56 (4.56% of =A3100) would be the interest at the end of year = 1,=20
=A34.77 (4.56% of =A3104.56) at the end of year 2,=20
=A34.99 (4.56% of =A3109.33) at the end of year 3,=20
=A35.21 (4.56% of =A3114.32) at the end of year 4, and=20
=A35.45 (4.56% of =A3119.53) at the end of year 5,

giving a final total of =A3124.98.

Not exactly =A3125 but as close as we can get to 2 decimal places = (try the=20 calculation with 4.57% instead - you will get =A3125.05).

The AER is a notional rate =96 it is not = necessarily=20 equal to the cash return because, in calculating it, we make = assumptions:

The only changes to the amount deposited that are taken into = account are=20 those that are required by the terms of the account. So, for = example, on=20 an account from which you can make withdrawals, the assumption is that = you=20 make just an initial deposit and leave it there. On the other = hand, on a=20 monthly savings account, it is assumed that you will make the deposits = each=20 month. If certain deposits are required to qualify for a = conditional=20 bonus, then the AER including conditional bonus will be = calculated=20 assuming that you have made the necessary deposits.

The only changes to rates that are taken into account are those = that are=20 stated at the outset. No allowance is made for change that may = occur=20 because market rates generally move up or down. So, for example, = if an=20 account has a rate which will increase the longer a deposit is held, = the=20 higher rate will be used after the requisite time. Where an = initial=20 higher rate is guaranteed for a number of months, the rate after that = will be=20 assumed to reduce to the =93normal=94 rate applicable at the time of = the=20 advertisement. If a monthly savings account has a tiered = interest rate,=20 then the appropriate rate will be used as the balance builds up.

If an account has a fixed or minimum term, the assumption will be = made=20 that you leave your deposit there for that period. If the term = is=20 indefinite, the calculation is done on the first year, or until the = first=20 interest payment if that is after one year. If a conditional = bonus=20 requires that you leave the deposit in the account for a certain time, = then=20 the AER including conditional bonus will be calculated = over=20 that period.

All interest paid is treated as if it is invested and earns a rate = of=20 interest equal to that being earned on your deposit. This may, = in fact,=20 happen if the interest is added to principal. However, even on = an=20 account making monthly interest payments, this assumption is made to=20 illustrate the value to you of receiving these payments during the = year. =20 If a deposit has a very short term (for example, a six-month bond), = for AER=20 purposes, it is assumed that you can invest the principal and interest = at the=20 end of the period at the same rate for the rest of the year.

The full specification of the AER is contained in the Code of Conduct = for the=20 Advertising of Interest-bearing Accounts, please see link below. This=20 explanation is intended to help you understand the AER, not as a = substitute for=20 the Code.

Related Links

C= ode of=20 conduct for the advertising of interest bearing accounts (Internal Link)

=A9 1998-2007 British Bankers' Association & BBA = Enterprises Ltd. All=20 rights reserved.
For permission to copy please contact BBA Publication = Unit.
Any=20 reproduction, republication, transmission or reuse in whole or = part=20 requires our consent.

------=_NextPart_000_0007_01C8221E.6C84B9A0 Content-Type: image/jpeg Content-Transfer-Encoding: base64 Content-Location: http://www.bba.org.uk/bbaimages/printlogo.jpg /9j/4AAQSkZJRgABAQEASABIAAD/4QAWRXhpZgAATU0AKgAAAAgAAAAAAAD/2wBDAAUDBAQEAwUE BAQFBQUGBwwIBwcHBw8LCwkMEQ8SEhEPERETFhwXExQaFRERGCEYGh0dHx8fExciJCIeJBweHx7/ 2wBDAQUFBQcGBw4ICA4eFBEUHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4e Hh4eHh4eHh4eHh7/wAARCABZAJADASIAAhEBAxEB/8QAHQABAAICAwEBAAAAAAAAAAAAAAYIAwQB BQcCCf/EAD0QAAEDAwIDBQUHAgQHAAAAAAECAwQABREGIQcSMRMUIkFRCDJhcYEVIzdidZGzQqEW M1JzNnJ0hLGytP/EABoBAQEBAQEBAQAAAAAAAAAAAAABBQYDBAL/xAAtEQABAwIEBAQHAQAAAAAA AAAAAQIDBBEFEyExIpHB4RIVQfAGFCMyYYHRof/aAAwDAQACEQMRAD8AuXSlKA0b7c41lsU68TA4 Y0GMuQ6G05UUISVHA23wKgWieNmj9XaniaetTN1TMl8/Zl9hKUeBClnJCz5JPlUl4sfhdqr9Hl/w qqpnsyfjfp//ALn/AOZ2tmgoYp6WWV+7UW3K5k1tbLDUxRt2da/MuzSlKxjWMM6S3DgvzHgotsNq cXyjJwkZOP2rzLTHHfRWodQQbJAYvCZU14MtF2OgJCj6kLO1eg6p/wCGLr/0T3/oapFwQ/FvTH6g 3/5rZw2hiqYZXv3amnJTJxCtlp5o2M2dvzQvfSlKxjWFKUoBSlKAUpSgFKUoBSlKAjPFf8LtVfo8 v+FVU24KahtuleJdr1BdluJhxESFOdmjmUSWHEpSB6lRA9N98Vcniv8Ahdqr9Hl/wqqgldXgEaS0 0rHbLpzQ5jHJFjqI3pumv+nuOq/aS1XNlLTp6BBtUQHwF1HbPEepJ8I+QH1Na2nvaO1vClJN3j26 7Rs+NBa7FePyqTsPqk16HwU4H6dY0zDverIIuVxmtJeTHdJ7KOhQylPKPeVgjOcgdANsntOKPArS 15sUh/TNubtN4aQVsBgkNPED3FJ6DPTIxg9cjaotThTX5GXptfvv+ypT4m5mdma727bEo0/rqxa8 4eXW52Z1QW3DdTJjOYDrCi2rZQ9D5EbH5ggU84X3WFY+INkvFxcLcSHLS88oJKiEjc4A6mtjhfqi VpPVCnAtSI0xlyFMbOwKFpKckflVhX0+NROtOjw1tMssafa61v8ATOq8QWoSN6/c2/Q941j7SeoZ Utbel7bEt0QHCHZKe1eUPUjPKn5YPzrqrJ7RevYcpK7im23NjPjbXH7NWPgpGMH5g1NuAPBWxS9M RNUati9/enIDsWItRDbbR91SgPeKhvvtgjbNTLiBwM0XfrO8mzW1iy3NKCY78fKUFXkFo6FJ9QMj +1Zj6jC4n5Cx3RNFW3Xc0WwYnKzOSSyrrbtsSPhXxGsXEG1Lk20qjzGMd6hOkdo0T5j/AFJPkofU A7Vm4ncQLDoCzpnXdxTj72RGiNY7R5Q649EjbKj0+JwKpxw6v8/QPEeHOcK2FRJRjz2s9W+blcQf XG5+YB8qz8XtRzdbcS7hLSpbzfeDEgNA5w0lXKgAfH3vmo1PIWfNaL9O1+3v0L5275bVPqXt3Jlq D2jdczZSlWpi3WqPnwISz2y8fmUrYn5AVu6S9pPVEOWhGo7fCukQnxqZR2LyR6jHhPywPmK9T4cc CtIWKysG/wBuZvN2WgGQ4/lTSFHqlCOmB6kEnrt0qN8duCWn06Xm6i0lD+zpkFpT70VtRLTzaRlW AfdUBkjGxxjGTmq2pwqR+Rl6bX77kdT4mxmdma727bHXao9pZ6NfH2bBZYk62hKFMvPrWhw5QkqC k+RCiR9K940Td3NQaPtF8eZQy5PhtyFNoOQgqSDgZ+dfntV9uD/4VaW/So/8YrxxqggpYWZbbLfo euD1s1TK/MW6WJXSlK5s6EUpSgIzxX/C7VX6NK/hVVBKv3xWBPC/VIAyTZ5XT/ZVVH9HaXuuqtQx 7FbG0iZIQ6poOnlSoobUvlz5EhOBnbJFdb8OvayCRzlsiL0OWx5iumja1LqqdS7nCjVNu1doa23O A8hS0sIaktA+Jl1KQFJI8t9x6gg12esdRWzSunZd8uz6Wo8dBOCcFxWPChPqonYCqK82sNB3pxoO XbT9wHhWEqWypQ+myk/uK+Ztz1drW5Mx5Uy736X0ZaUtbyh/yp3x9BX4d8PtdJ40fwb/AK9+p+0x 1zY/ArOPb3/DSgRZWoNQpYZR99MeUohI2SDlSj8gMn5Cuuq0fB3hC/pHTd21LqNtH207b3kR44IV 3VCmzkkjYrI226DI8ziuOmbBP1Bf4dlhpCJEx0NNKdBCeY9MnGwrbp66KZz0YvC22vO5jz0UkTWK 5OJ19OVi5nADVNu1LwztLcV5vvVtitw5TGfE2ptISCR6KABB6dR5Gplfrtb7FaJN2uspuLDjIK3X FnAA9B6k9AOpO1UOnQtY6AvxS8i6WG4IykONrU2Vj8q0nCk/IkVjul+1drCSxDn3O7Xp3m+5jqcW 74vyoHn8hWJJgDZZVka9PAupsR446ONI3M400Pi4uSNXa8kvRGCl+83Na2mvRTzpIH7qr6msSNIa 9cZeaKn7RcvdV/UWnMj6HH96sL7OfBuZYZzerdVsBqchJ7jCVglnIwXF/mwdh5Zyd+m17RnB6Tqi QrVWmGkruoQEy4uQnvISMBSSducDAweoA8xv9vm9OlRkX4LWv6X/AJ+T4/Kp1p8+3Fe9vW39/B7H pi+WzUdji3m0SUSIklAWhQO49UkeSgdiPI1GuN2qrdpXh3dX5jyBIlxnI0NknxOuLSUjA8wM5PwH yqmluvOr9Fzn4sKfd7FJzh5gLWySfzIOM/UVyy1rDXt8ShH2rf7ivCQVqU6Uj4k7JT88AV8TMAay XMc/gTX36fs+x+OOfH4Gs410I/V9uD/4U6X/AEqP/GKpJrHTFz0tqOTYrglK5UYN9qWsqSCptK8A +eObH0q7nCAEcK9Lgggi1R9j/tivT4hej4I3NW6KvQ88BYrZntcmqJ1JVSlK5E6oUpSgFK4WtLaC takpSOpJwBWJqVFdVytSWVq9ErBNAJkOJNa7KZFYkt9eR1sLH7GviDAgwEFEGFGipPVLLSUA/sK2 aVfEtrEsl7ilcKISkqUQABkk+Vc1CmKVGjy2SzKYafaPVDiApJ+hrFAttugc3cYEWLzdexZSjP7C tquFEJSVKIAAySfKr4ltYlkvc5pXAUkkAKByMjfqPX+9c1CmtOgQJwSmbCjSgn3Q80leP3FfcSLG hshmJGZjtj+hpASn9hWUkDGSBk4GaZHNy5GcZxVutrEsl7nNKUqFFKUoBSlKA+XG0Otlt1CXEKGF JUMg/SoXGtqO7wBGb7m4b9LBdZaSFhHNJ9R0xgftU2rqdM3tF7jOPNx1NBBT/WFe8kK5SR0WM4Un yNARWVdr8068z9oIbLCXExC+4EKkLTIdQByhpXaHlS2ClOD4s9SCJHqeXcYT7Xc1LKZjaorYCAoN SFEdm4dvdA5yc7eEV8xdUwHXnu1UiPHbccbDriyCpSFoR7pHmpYAxny9cVuLv9nQyl5c1CUq585S rKeUgKKhjKQMjJOMZGaoIreLjPTbJgRcHX5xExt+CtpCkttJbd5FFPLnHhb8RyFc3TcY3ZNznoRO cYuDy7q2qWEW7skqSEoS52RKQOYA4QrmyeYqx5gCQJvVqVLMUTWu1SpSD1wFJBKk83TmABOM5wM9 Kxf4gtaghTctktlWHFLVyciezWsL8XVJCDg9CATnY0BoaVmzpBnBUxie0222plSH+1+8PNzJKw2g eSTjcjJzgECujnSZVxtbcZN1ky+3jIXPR2aMx3e1aHIRy+DPM4ORWThPwOZczeYciUwxGUXC6tSF ZBSWyEc26SAdxj96yLu9tblriuTGkOozzcxwkEJ5iOY7ZCdyM5xv0oDpdRqaj6jtHb3Jy3RxBlJL 6eVIJ5o+ElSgQnOCfLOMfA9Si/XTtoi3pa23kuxG3WXOVsrQso53Oz5CSOVZyoqSEkEeRzKxf7P2 aVme2kKWG0hQKVFRGQAkjO43Hr5VlfusNDUdxD7S+8OJQ2OfHNlaUE/QqG3rgedAQyQ9fe5adWJD k+RNYakuIkhKEJeC2cbpTlI+8Vkb9PXNbESXdJd4gMGZJYce5G5ygwhK0KCZSlNg8pwkKQjHXbBB PNkydF+tC23HEz2ihsAk7+IKPKkp/wBQJ2BTnJ2FHL7aENNurnNhDnMQcHwhJwoq28IB2JVjB60B EbneLpHtN0ckXaXFehx3+5KSyk94W268nKvDhRwhGQMYB5vPI9ArRn2iBOf7aS0tSigIWEurSlxI JIStIICxknZQI3Pqa3qgFKUoBSlKA1rlHXMtkmI2+uO4+yttLyfebKkkBQ6bjOfKuosFkl266OSu 0isRHGuTuUcKDaF7feJycAqxuMeQOclRMgpQEcd0245MYf7yjDUh14go688lp4D6Boj61r3nTE6b IuJanISzOCwUlTiey5kITzYQRz+77qtv75ldKAjUjTC5Vk+zn5SElch51xaE+TiHEkDPmOfz9K5u tlu9zbQp6dEjvNnwFlo4/wAl1BOSc7l0HHkBsSTmpJSgI3aNPy4t5NwfkNlJWF9mFuOKB5CjHOsk q8jnb0xWO7aZkz5UsCWiOxK7TnU2VgqC2ijCkZ5CQSDz7KISB6mpRSgI5btPPtXZi5SXkFxpYPL2 rrpIDbiR4nFEjd0nHQfHOa4k6YL78wqlAMuvNrYQE4LI7ZLrwB9VqTn4bVJKUBGX7BcpMCNGflxh 3JLYYLSVtlwpI3UpJCkZAxhJ2O++wrC/peaqOeykstyHA5zOhx3naKyMEL5uZwAAZSvZRA6dKllK ADYDJz8aUpQClKUB/9k= ------=_NextPart_000_0007_01C8221E.6C84B9A0 Content-Type: image/jpeg Content-Transfer-Encoding: base64 Content-Location: http://www.bba.org.uk/images/aer1.jpg /9j/4AAQSkZJRgABAgAAZABkAAD/7AARRHVja3kAAQAEAAAAHgAA/+4ADkFkb2JlAGTAAAAAAf/b AIQAEAsLCwwLEAwMEBcPDQ8XGxQQEBQbHxcXFxcXHx4XGhoaGhceHiMlJyUjHi8vMzMvL0BAQEBA QEBAQEBAQEBAQAERDw8RExEVEhIVFBEUERQaFBYWFBomGhocGhomMCMeHh4eIzArLicnJy4rNTUw MDU1QEA/QEBAQEBAQEBAQEBA/8AAEQgAigGQAwEiAAIRAQMRAf/EAIIAAQADAQEBAQAAAAAAAAAA AAABAgQDBQYHAQEAAAAAAAAAAAAAAAAAAAAAEAACAQQBAwIEBAMDCAgHAAABAgMAERIEITETBUEi UWEyFHGBIxWRoUJyM7OxwVJignQGNvDR4ZKyQyQ18aJTg9OUdREBAAAAAAAAAAAAAAAAAAAAAP/a AAwDAQACEQMRAD8A/QKUpQKUpQKUpQKUpQKVk8hPImrINWRBtC3bDFbXuOoYji1R4ubZk1V+9eNt oFs+3bGwYhSArP6fOg2UqKUClebLNNN56LUV2SHV1zsyopt3HlYxRA/FRi5I+NutelQTSopQTUVl 2PJ6mtII5WORJX2qzDIKXwuoPuIXhep/MVqIuCD0Pw4/yUFXljjAMjhAxCqWIF2Y2VRf1NWvXi+M TY24vtp5y58ZtSQyswJeYIuUJzDLyEkUk2+ofnXXY8Cj6UenDsSxLG7SiQu7Pk1+Ms1IHu6XoPVq a8zb8Q+zqJrDakjwVFuL/wBAtkCGVwT6+7pxXpUE0qGZVF2IAHqeK8rb2vIjyEI1ZYfsroJ8ihb6 vfj+opHt+R+VB61KgEMAQbg9CKUCucmxBFJFFI4WSclYkPVyAWNh8gK6V5QtJ/xOwfn7bSRovkZ5 XDn+ES/zoPVpXmeQ39aWPY0YNho9qPFXaNJWaImzA3jX/R6f5xU+G2U7X2T7L7O1CC8jSK6vg7Ng WzVfT/JQenSopQTUUrJvzvE2qiEAzzohuGN1F3a2DLbhfmPiLXoNdTXNJo3leJWBeO2YHOOQuAfg bc10oOS7EDTvrK4M8aq7x/1BWuFb8DY11ryN8mLz/inThp12IJD8UCd4fwZB/P4169ApUUoJpSoo JpSlApSlApSlApSlApSlApSlApSlAqKmooPE8v4kRzN5nSiibaRf/UwyhRHsxLzZmYe1x/S/5Hit +lraTCPfh1RrTSRW5QRyKj2fBwvzFZN+XzLbeMXjl2dSKxjvsLHm/XJ1Ktwv9I/P4Wvr7/ln3Iot zTi04JMhkZ1ld3AyVUUBfQEmgruSzh9zZjndBrhY9eG4wknC5WIIuciyr1r1q4R+P0Ype9FrRJKS SXVFDXY3JuB6muQ8cB5RvI9w5NH2u3awtcEHg8nr1FBmi/5o2f8Acdf/ABtitWo83c3Vkdpu1PaM EKCFMUUmAsFHVj1rLF/zRs/7jr/42xXpJBDGzvHGqPKcpGUAFza12I68UGTR3dnY2NmOXXeJIpAq sxjso7UT4nCRje7E11l8hrwyGNxLktr4wyuORf6kQg1psBe3r1rzd/Y2daeV4nLBdOeVISAV7kRT E8AMevxoOSN4xJ1nH3LMjySKGhnKgzG7cdv49PUdBxW6LyGvLII0EuTdMoZUH5s6ACvOfY2Elk1R sN2o+46zkrmSkccqqWtja7k2t0Hwr1teRpdeKRxZ3RWYdLEi560Hm+C/v/Mf/wBB/wDBgr168jwX 9/5j/wDoP/gwV69ArFv7G3AU+2i7ga+XtZrWtb6K21FBnRBu6Xb3IlZZlKyxMpxIPFirV5Gj49fG 7q+Lk1k2tKRWbUnKK0kKp1imuLlR/S/5Gvb2XmjgkfXj70yqTHEWCBm9AWPSvHg2P+IIsmbxKyTS cySHaS5t0A/T4Ueg/wA9zQexr68OrCsGugjhQWRF4CjrYV5scs+UeyJ3ZtrYKxazWKdjKxIFgeEU v146c+urx88+3qsN1I0nDvHNBGwlVBf2ozepwIvXWDR0tUk60EcJIse2irwPT2gUHevKi/5o2f8A cdf/ABtitOn48amztbAcudpg5W1gtix4F7f1fD5ms0X/ADRs/wC46/8AjbFBHjP/AHzzX9vW/wAB atq/8x+R/wB21P8AxbNRAh0fKb2zsvGse+yNCAxyCwRYuWDKvS1+CajWeIeam2e/AY96GKPWQSfq udcylyEKi49/oT0oNjvLLvNro5jSKISMQASzSl0T6gfpwJ/G3wqmlPOfGQTOr7MxRcguCsx9T7ii 1oeBGnSfkOgK8dGVuqt+Yv8A9DVoYYYI1ihRYol+lEAVR68AUGTxu7NsePj2dmJ427auzWVs7rcl FiZz+XWr/umr/oz/AP68/wD+OtYAAsBYDoK8JO0I8JCzace5Os9yz+jYZHlj7yLfO3yoNett60LS ySNPLJM+TP8AbTLZQMUQfp9AB/G59avsb4MX3GuXAhdBIkkbxh1kYIR+oq9OvH51i0htfc6/3Gf3 l4+4T17H2y53PS3f6/61exNAkxTMnGNg+HozLyuX4Hmg8zyf/vnhf7ez/gNWry2xJr6qGO95ZoIC w/pWaVI2b+DVl8n/AO+eF/t7P+A1epNDHPG0UgujdfxBuCPmDQZt6fZ11jGrF3L3DDFmsBa30VeJ tnY0/eft53DC4U3TkgEK/r+NaFBAAY5H1Pxoyq6lWAZWFiDyCD6Gg8/xkM7f+qbalkicyBIZMSML hUa+IPRcvzt6Vfyk76y680Yux2IYmA/qSVxGw/LK/wCVa4YYYI1igjWKJOFRAFUevAHFJIVkdGfk RnJR6ZWIv/Og6UpSgUpSgUpSgUpSgUpSgUpSgUpSgVFTSg8/Y8TDs733crEjtNA0Y4BVgRe4/tHr V4PGR676/ZbGDWD4RWv7pDy2X8a20oFRU0oMM2lKfKQeQhZRjG8GyjXGcbHNCLf1K44v6E1tqaUC uZhiMonKL3guAksMwpN8cutq6UoOI1dYRiIQoIlbJUxGIa+WQFrXvzXU3sbcn0B4qaUGLxOlJpap SdlfZmd5th1HtMkhyNr82X6Rf0ArbSlApSlBWRc0ZAbFgRewNrj4GvNg8BpRa0Gu+Uq6zs8TE2Iy N7evSwFepSgz6es2tDg8nddnd3e2Ny7Fun52rRSlBFeS5Gv/AMSJJJwm9q9mNvTua7tLh+LLIT/s 161LCgzyaay7PelbuRiMxrAwBQF/rY/EkC34X+NQPG6YmhmSMI2vfsqntRcg2VkHt5y54+HwrTU0 EVNKUClKUClKUHkbQGz/AMQ6MUZ50Y5diY9bd5ezGp/te4/7Pzr16iw6/GpoFKUoFKUoFKUoFKUo FKUoFKUoIJABJ4A5JqI5EkRZEOSOAysOhBFwa8JdLyuCK5JRmEEiZHiGA5o3x92LC9+chf5V+w3I deOOJCsIi1jsRsGlzYLMsvsDoWOXbv7vT16UH0FK8X7HfdL3b7hNaQa7sSAkrM2HtzblVIHJJ/1u prR4uKeJWL5JEzL24xGYwCA2RKtJKQD+PX09SHp0pSgUpUUE0rxPHy+Wl24m2O+kbBmnRkQRhiSU jRvawWMcE85G1vWvaoJqrMFUsegFzbnp+FWrN5FJX8ftJCCZWhkEYXg5FTa350GiqCeIyCIOC5DE KDc2QqrfwLCvPihlTyzuI2ZXJLSMpUquPFpA5VlvYBMfn6VhbxjNNtFddlYDcdWF1DSyNE0JHPJ4 NvgaD6GqSTwxMiyOFaU4xgm2R+ArytfX3x5JZJSbBmZnwPMJBwQyGTHg29uF7j8zbyelv7mwzwMk Y1owYO4hbOUsJLgq642wUXt6mg9aleS2tPJtttiN1czQFMjysWC9wWyIHqGt1rPDqbWsurII5fbH E+yAS7M6k5XFySbH+FB71cZNzWjhad5AI0btswuffl28bDm+XFeDPB5B4l/RlWUZvDxm6s00j/Vn hHZcfiT6Hit0+vP+3SrhIG+87towDJh9yJMlHP8ATzQehr7cGzl2STja+SsnX+2BXavJIeSALbZm hSQNsJMuLvGUcYoAFyAfEkf/AArGBtHSk7EUziSPdgjUNkyuZ3wDEvxYDrf5UH0KsGFx8SOluhtU SSxxRtJIwVFF2Y9AK8r7TeLqBkItiWZNkEm4iE8ksZX4ZISv5j8Rk+235DOTFIDJryLMuNlMuURU ZsxMjAZe7hbdAKD6KoLqGCkgM17D1Nutq8JtTyRO79XcaOcEqpUyZhuwO4ZCGIFrWUW+XQ9F0O15 SFzAzQRse23L4M8aXa5JPLLyaD0ZfI6cUphkks62y9rELfkZMBYcfE1pvXkz6m+0+5JDIyRu0d4g E/VQIiyYswJDWuB864HW2D5CIpDIsaSKo9pIGvhazSM3T/UUXv1vQe4rK6h0IZWAKsOQQehBq1fN a2jvJFqRxRtAEhiSMGMloplv3my7iqt+OSGyHx6V9JQTSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKB SlKBSlKBSlKBSlKBSlKBUVNUk7gjYxANJY4BiVUtbi5ANh+VBmi8lBLMYsZE97RK7qQjOl7qrevQ 1rrxm1PJxacKhYhLrEPGFLy92dziXk9sWKkuWa34+leloyzzakcmwMZWF2GJjPXi6Pypt6UGiqSy LFE8rfSiljcgcAX6sQB+dXrhvQNs6WxroQHmieNSegLKVF7UEja1jOdYSoZwLmIMMwP7PWsw8z44 zGHvKCpkRmYhVV4mRGU3PW78fnRNTYTfMyYprli7gOzZkrb+7ZbKb85BvlbmuDeL2XknLGMK6bSR G5JvsmMi4x4tgb2JoPRGxAZjAJFMwGRjyGVvjbrXPa39bUCiZwHcgJHcZtdgvAJHxrHB4qaLcWVn yiSRph72+t1Zce3YLxkeb/l61fb0dmSWUw9tk2GhZzISCnZZW9oCtle3xFj8aDWd3TBkBnjBhsJb uBhc2GXPFDvaYhGwZ4xAxssmQxJ+F72rx5vEbUMJxPeMZVYQzO+QaaKRi0dgFAw5tf8AKtg0txZj uARGd2ctCWbtgOsScPhckdr/AEfUj50GuTd1Y3MbSoJQpftl1DYgXv7iPQVEW/qytOqSKW1SBOLj 2XUPz+Rrz28PtJH2IHURmHtyOXb9RhD2AWixIvwPcG6C1q26mvPDJsh8cJWR42UktxFHEwZSotyn HJ/KgtB5HR2EgeKZCNlcoRcBnHyHXipO7qxbX2buscpVXUMQufcZxZeeTdDesEHi9xNdIJDGM1gW ZlZmKHXtbC6DLLH1tb5123NHZnn2O32xDtQJruzEiRMTKSygKQf7zjkc0G1diBpWgWRWmQXeMEFl B+I61STf0onaOXYjSROWRnUEcA8i/wADWTX8ZLFu953yiSSWWO7seZi5I7dgq2zPqb/AVdvHu2w0 t0sdpNj54pCsNunXIXoNJ3dNe3lPGO9zFdh7/wCz8aofIag2RqiRTLZi4BHsCAE588da81/D7pUx q0ZVrEnN0taVpOVRP1OD/UbD4GrzeI2pVWAtGsMSyhJQW7jGRlcXXEBfp59xv14oPVinhnjEsLrJ Gb2dSCOPmKzv5Xxyosn3EZR5BCGVgRmwuFJH4Vyg0J01NpGYCfZy5ZmnCnARrkZAuXT/AER8Kzx+ M31lM5wzygIRppJLiIyZXkaP/X4AW3+Wg3bPk9TVeSKR/wBWOLvmMWyMdyLi9vhV/v8AS7Qm78fa ZsFfMYlvhe/Ws2/o7GzJNhh259fsnIkEMGZh7QpBBv8AGuWz4rZk2pNmJwC7tZA7R+ySOBCWKqbk GHp6g9RQejPs6+sofYlSJSbAuwUX/OuX7lo5zIZ0VtbHu5MAFzAZTc/G9cdjQl+3149exk11wVzI 8RAxC8MFkPp0P8a4v4/yF2xaNrvHJkGMTMVi7TAYxt2+ebrfj20Gqfy3jddFeXZjCvhj7gSRI2Ct b4X9a7y7MECCSaRY0YgBnYKCT05NeXD4nbhhkAMbSs0TKMntePal2iC7KzdHtfnmt2zBsNNFsQhG kjR4zHISFtIUJa4VuRh8Ob+lBaDegn2NiCM3bVKrKbjhmGVrXv0+X+Q1dtvVRBI8yKjL3AxYAFOB kD8PcP41w8dotpRyRM3cUlMW9SEhih93zJjJrBH4ueQO6My9iULqglobwxiQKt7FlA7pF8ecR6Wo PVfc1IxGZJo1E390SwGd/wDR+PWrR7EEzOsUiyNGcZApDYtcizW6HivI2PDbj6zQRMhEsToxMkiW d2kdixVS0g9/QkD5c2radGX9vn1AVDTvNduoCTyu5NiOWCP68X+VBuqaxeM0n045UcgmSVnByZyV sqIWZv6sVF/nW2gUqKUE0pSgUqKUE0pSgUqKUE0pSgUpSgUpSgVWR1jRpGvigLGwLGw54AuTVq5z wrPBJAxKrKpQsvDAMLcXvQRrzpPEkike9Fe3PAcXHDBW/iBXWsuhqvrLKHN85Cy+4tZAqon1dOF5 +dzWqgVx25hr6k05vaKNnNhc+0FuhIrtXPYhTYgk15L4SoyNbg2YYm1Bni8gku7JqKhvHfJslvxb nC+ePPW1Yz5nZWdw+sTDH9yWKspJXXaMZ8sLcMeK2vrQrsptTTNw36UbsoRZHHb9vGVzci17c9Kp +1wF5mLOe8sqlSRZRPiZMbLfkoOt6CsfmNSTcGopGTMUU5LcyKCzLhfMcKebW/lVpvI9qdoVieaQ yLEiLivLRtL9TMOLJXSPQhim7qM4AJYR3GGbcM/Avc/jb1tepOlCdgbPPcDiTrxkI2h/8LGgxHzi Bmd4sdbswyJIzKt3mZ0CNc2H09auvnNdlzCMY0jeWeQMrJGsfDe4N7uf9Gug8RrCwV5ABGkai6mx iZnjflfqUsfl8QauPG69mD5S9yMxSZn61Y5Ne1rX+VvlQZv37W7WQUFwwRl7keC5BmBMobDkKfW9 adfcll3J4GhKRwpG6uWBJLi5UqCelP2+0ZVdiYOSCZboWNuAMShS3+z8+tW19CHWctCWVDGkXbuC toxip5GV7cdaDJJ56KLVj2pYWjjlTugMyBu3bK4GXuNv6Vvb1tcUbzQhknSeIIUlaKG8iKJFVVZm ydgB9Q4/7a6y+H15IRCJJI4+yNZwjAF4lBVQxKki2R+m3zqzeLiaSSUSSJJI+YZcboSoVwt1PDBR e9/lags26JI9OTWIZdx1wYj/AMsqZSf+6tcP3hViifsySK8CbEjjFQiP8Rl1+QrTLqXGt2TidZ1Z ciT7cTGwub/0saoPF6wh7Puw7C63Xntp09OtBSTyMhXOKIiMzRxLK1irBplheyg5DqbXqf3aHCNh G5Mylo14uSJEhC9fVnFdP26LkZv281kWK4wRlcTe3i/LD1J+Vq5Dw+uGJzkNgViBYWiu6yjDjqGU G5v87ig4x+XcfdPsxMn2yyydoBS2MKxkjLKxJy4/zVoHkyzGEa7nZViphul7KqOWyyx6SL6+tQPE a4SZWeSQ7CSJK7MMiJQoY8AAfTx8Kjb0JTIZ9QhZnYs7lihAKohxOD8ERi4t8wQRQRJ5KVo9GbWh Ljc93aNg4UxmUclsRa3PWrfu0JsyI7RKAZn4HayJUXF7nkc2qR4xBrakAlkRtNVWKVCA3Cdu5yDA 3Hxqf2vW9oXJY7ASRg+2XE5LncE8E34Iv63oOTeZjTus8MixxCcq/t951iRJiA3y4vVtry0WvK0W BLq2F2ZI1PtV/qdgL+/gevPwro3jNV1wcMVPeuL9RsktJ0/HiqftalZB9xNnM2UshKEt7QlrFMQL D0H+egq3m9Rdk65+pbqRkpfuBc8O2Dn09bWrvobo3YzIq4qDYEOkgPF+sbGx+VVTxsEcmSF1Qf8A lBrLkBjnf6r2/wBa3ra/NIdFoXzSZ2dmUyu4Ul0UMAntVQOWve16Djt786bSa2uuTtLGjEgWVWSS QkXYX/u7V08j5SHx4DSqSti7G6r7V64hiC5+S/nbiuraMLbA2Tl3Ayv14uivGP5OapueNi2y5aSS MSx9mURkDNPdYElSRbI/Tb50HI+YjUvnDIsamQCQlbEQSCGVuG4Vb5c+lXfePfQIP0hOdeQn1Ypk GXn0b281c6ESjKMFnUT4qzWUnYbuOGIBNsv4Vyg8aYYNODIFNZjJIefe9m6fD3Nl/KgufIhdiSIw uI4pEhee649yQIUFr5c9wDpXFfOa5laMoRjY3DKbL3EiYuAfZiXBIbm1dV8cDtTzyyMySSpKsIPs vGkaqWFr3DJfg26VQeJjjjYIzy2hfXiikbGNY3x9l0W/9A93JoK7Xm9fWVndCY0ZwWuq3ERxcoGI LWYEWHw+BF+cnl5o9TYkeLF0O0uvIbFHaAylVxDZfTH/ACPyrr+ywtrLA0si3hEE7RkL3V9173DF eXY+0jrV28RrusiO8jxyGVghYWRp8+4ycXBs5HyoEPl9WbcOopGWTxqclJLx3zBQHJbYnki38rzv eVi0pFSRSQQCxuosCbe1WILflXWLRiinMqs1iWYR3GCs5JdgLX5JPUn5VTa8bFsyO7SSRiRQkqoQ A6qSVBJUn19CL+t6DkvkNg+Kn3ngCywrKyxZAhu1lb3D441VfKTLsvHPAViBiUuCpwaYCyn3e73H 0FaV0YxqTahZ2im7gNyLqJb5KpAHx4vUft0JBzZ3ZmidmYi7NDbG+IA9OaCmh5bV32ZISL49xbMr 3Q9GOBOP4HmqDzemZpYgQTH3ALMpZmhDGRcA2S2xPJFv5X0aulFq3wZmFsUVjwiDoigAdPibn51T 9tgyk9z4SZ/pggKplvmw4vc3PUn5UHJPLZ2Qa7id8THCSl2V1ZwS2RUcIb81o8fsSbWok8i4uxa6 9LYsy2PJ54qj+NhLdxHeOUBFSRSMl7YZRbIEchyDcV21ddNWBYIyxVL2LHJjcljc+vWg7UpSgUpS gUpSgUpUEgAkmwHJNBNK4JvaUhVY9iJ2ewUK6ktkua2sfVefwrtQTXHbM41ZjrC+wI27I4+uxx6/ Ou1ctmZYNeWdiAsSM5JuRZRf05oPJWIzbmqyGd9WKYMjSNKGz7U/cyyscb4deOSB8K67sm+u22rr liZx9xG1/p7S2aPqPaXCX/tH41uTciknaBA5KEqXxOGQ5K59L1g/d9ZdtmfXdComR5sCWx13QXFh 9HvJoMyTb668hfudstGre6a6v7zIS5j7ig2UWRbA9Lc27+IXakmL7LzFYktFl3I0b9bZQEq5JJ7Y T6ifQ9bGvQXe12mEKk3JKq9jgXAuUD9MgB0/6q57m3pBjp7SlwyoZFKFkCyMVQsbWF2WgtpSPK2z KbdszMkVhY4xgRtf/bVq11ibyGjrxLyVjXNFVEY/3UggYBVHo5ArlN5rXSGWRUfOJXOLoyAvGpkM d7fViL0HpUrIfI6+BNn7gOPZwPdJIJFk62sCb1aHf155uzEWdgodmCnEBr2uxFr8Hjr8aDTSsr+Q 11d0GTFcrEKcXZAWaNG6FhY8fj8DVdTeE2rqzzKYn2+ESx4JVpADcf6K0GylZE8lquyhWZgzY9wK cAxOKgt0939PxBB9RVG8vpoSGLg2Up7GPcDOsQMYAuwydRf50G6lZdfei2HwRZOLjNkYLkvDLl0u Dwa4r5Ve/sRPG47EgijVVZnkbEOxVQOgBH/Qig9ClZoN7X2JTFCWcqoYuFOFmAZfceLkHpVP3TS/ +pzh3MLHK2Xbtj1yz9uPW/FBspXnReXikGLgxydwxgENiwWca5Ktbnll/j8KtP5SKOGaWNWcQC+W LYNZsWxYA3sfhQb6Vjk8jEmlsbio7fbKxkiKlXui542PxBBqieViOw8EiPGFKBXZTb9RA4Dm1lPN rUG+lZ9fch2CVjyBAyAZSuSHo636qa4L5jSaITXkCMEaO8bgyCRlRSi2u3ucD86DfSsg8lqlsWYo LG7uCqBlGTIWPGSgG49LH4GucflYXneNleNFEOLOrKWad3jX2kdPZ1oN9KyjyGuzhEydizK2KM2G LtFdrDgZKQDXL90B8fs7yxMv2xmGDgqW7JZeOvBxoN9KxnyevgWtIWVirR4NmuIViSvoMWBv8xVo fIa2xIEgLSKQD3FVjH7lEigtbi6sDQaqVhbycS7E+u0cgaEoFIUt3Gdc8Ut1Nv8APVtjyEcWvHsR qZEkkWOwByBZsCMbXyB4tQbKVjPk9UKrXY3vkoUlowvDGReqgVO5ujVSFwpkWaQR+y7GzKzAqFBv 0oNdKxjyeo2FixD2LNibR3OI7h/p5Fua4HzKDXSTtlpWKhkUEqmb9sZsBxeg9OlKUClKUClKUClK UClKUCuc8ZmgkiVsDIpUOOStxa9dKggkEA2J9R1H8aDzYPBwa+xHNE1hGSSlr3AXGNcmJtjdj8yS x5r0q8jxerrSyvtQzyyJDKY4v13kVhGuDFwXZSWYk/8Adr16Ca47cA2dWbWLYiZGjLDm2YK3/nXa svk5Gi8dtyLbJIZGGQBFwpPIPBoKL4+2/wDeZqOvCoFdrjHF5Afcvra3W3PFcz4kl5y03tmWdFAX lRslC1zfmxTjpVY9uX91bXkmyViwSNDGygBchko/VVuOp9vp6ivPaXZXZnkj23LwLvPicGxCPCyx 2x4X8ebdCKD0ofDwQ7g2hgSGaQHtr3O44Kt+p1x5PH87cV12NBZ3lcuV7qxIRa9uy7SfzyrHr+R3 JfIiJhZS7I0ZKWEaqSsgUfq3Ygcn22P4EvI+Rmh3BFFKECNECjFFDiR1U8MGd+DxjiPiaDq/hy8l zOe0ru8aBBcGSZNlsmvz7ksOnHxq2x4hZ4pI+6V7kksmQAJBmiaH1+GV6w/e+QGt3ztEkasm3jgg GUZ9qfTfE393r8Ctd339oPJhJnLedW1gATCkQk7UtgMvdiv1cHLig7T+HGyO5sOkuxkrBnjvFZAy KDFlzw5/q6/Liu+noR6ZbttdWVFC2CgYZei2HOXwrz/3KfYmSHX2VCs2ujvGEcqZEmaQC9xf2D8K v43Zmn3rzbBJ7AtD7QrFZZkL42veyi9uP5UGr9u/Vv3D2VeSWOPHlZJQ4clr8j9RrC3r+FRtaT/t a6kF2ljWNYXBCkPHbFyfQcc25t0rzkM8k0YXcfNJt67exmQI5xj5Ww4t9QPHT0t01fKbs+1CrAAP 27x3QKUeNZGkC8y3yJ5+nj86DSPB6q7EcqBbJ2yco1Z7whVTFz9P0i/H4WqkfggsqSNMCUtYiMB3 xlhmyle5Lue1Ynjre1U8jsOZ+08/ZCbOqsUHt/WVpYSX593Uke3jjm9Zl8tvtEXdxBl2u6W7bfbs 80UZTFeR7Xb+85uPxsHqx+Pw323M1F78KgR2v6SOD7gPTiofx7CV9iGXCdpDIjMuSqGRImUrdb/R frWT76bLtttCPXUyYbpCWlwWJlXpgbl3Bx648W5rhseT2gkxmfCR9dnXWAjZUb7cylZEYdwEMDyf bawtc0HraWimmHEbFlfCwPUYIqdfnauH7NBllkb/AHP3X53yw/C/NZF2pU29mF90xRmd8pGMZ7Nk jZIxkthnkfq+HHPNavF7G3tPLLsOVCiNRAFChWeKKViSfd1Y+v8A2BJ8Sp7P6p/RZ3HA5z2I9r/L HjVj45zBJrd62u3MaYjJSW7hu1/dz06fO9Yl8j5E4pbhpRp54jLuq/umta1u3c2+I+Fc/HStLu6j sQC8MLELwtzAx4UcCg9WTQEkG7DmR97ldrfRnGsXHx+m9UbxvcyMst2kkjlcquIvGoQgC5sDb41k 2tzcjfYdZD2l2BBZe2oiTsrLnlKMblzj7jbnpera+9sSvENiddYYq0f0H7gmSRLXPB9iqfYerdbW oNHjvFQ6BYx4cgIuEaxnBemZH1N8T0+QrhqeJm+21V25bya6RKgVQMAjxSupIPuuYgL8cVli8nuy kCUAZNF3I27bdpjPDHgFW7Dhm+vm4uPl32d/yETTxILtrEGR7KMo5nURkZWUYKzEk+q/C9Bqk8Uk rMkkhOqxkftAWbOZXRznfpZ24t+fpVT4yZ2kkk2cpW7PbPbAVft3aRLqG5uW55HytVIN6f8AbZ9m Q37RIikOLllsvubtFUPuJHtNuPTmsepuzz+QhSTbPbR3UAPE3cyjRwjlI1Ukf6v8TQehr+Nl1mDx 7BLuT32KA5gyyTgLzZbGVh68VcePY6WxpvLdZ2mKsFsUEzM9jyb2LHnivP2mlbc2IxssD91rBI/a e2pVLsq2vzz1uL+lVfym+riNTkUyWMkxqJ2SaWHFgfcTjGt+2Op6dBQbtjxXemeUSLd5DIUkQSIL pFHcKSPcO3w3pc8VGt4ga8uu4kBGtGkYIjCyPgnaszg8r62t19aeW3J9doUjJjjcOXlBjWzLhil5 yF92RPx44rgN3eMokd+3h9or64UY5bLBJLlhnxf29PnfpQapfHO+y+zHMEYsskYKZYyKjRXPuF1K sRb+dWfx5OqkEcpSRJe/3Coa8mZla6/AsTxWPx+w2x5CF32BJK2q7ywDEdh2eK6e2x46e7n51x2d 3ak0tkCciR9Wd5UUKG1XjHtXpcXufq54uLUGqbwcM9nkZXlOXdd4w4IkN2wVvoPHHX55Vul1Vk7H uxGu4kAt1srJb/5qy7k7+MghZBnBGhiKBQCWx/SPsUAcrjYAfV8qxp5Lfj2TFMSxiyWRThyqRlu6 I0/VuWH9n0HxoNA8DB3UkJVyD7y8as3tdpFwY/Ty3PB+VjzVv2dhH2o5yqOUM10BLdts1xN/b8D1 +VjWKDyO7PsrrrsgLI0V3UxSOoddgsvsXBf7oY3LH4n0rb5TyWzqOI9aITv2yxUm1nZlSFf/ALjX A/DrwaD06Vi8bunciaRsAc3VBG2V1Q43/j/11toFKUoFKUoFKUoFKUoFRU0oKqqrwoAHy4q1KUCo 61NKCuK3ysMjxe3NMVuTYXPXjrVqUEYi97c9L/KoKKSGIBI6G3NWpQRYfCmIBJtyepqaUFQqgWAA /AUxW97C46GrUoK4qLkAAnk0xW97C9rX9bfCrUoK4gkEi5HQ1WSCKVcXW4yV/h7o2DqePmorpSgr gtgLCw6C3AtTFb5WF7Wvbm3wq1KCpRDe4HNr8dbVNhU0oIsKYj4VNKCCoIIIuD1FMV44HHT5VNKC uK3JsLnqfjU2H8amlBAUAYgcdLelQI0AACiw6cDirUoK4re9hf4+tMV4NhcdPlerUoIKg8EX/Glh U0oKhVFyAAT1pitybC56/OrUoOc0Ec4QSAkI6yAAkDJDdb262PNWxW+Vuel/W1WpQVCKvCgD8Bap sKmlBAUDoLVNKUClKUH/2Q== ------=_NextPart_000_0007_01C8221E.6C84B9A0 Content-Type: image/jpeg Content-Transfer-Encoding: base64 Content-Location: http://www.bba.org.uk/images/aer2.jpg /9j/4AAQSkZJRgABAgAAZABkAAD/7AARRHVja3kAAQAEAAAAHgAA/+4ADkFkb2JlAGTAAAAAAf/b AIQAEAsLCwwLEAwMEBcPDQ8XGxQQEBQbHxcXFxcXHx4XGhoaGhceHiMlJyUjHi8vMzMvL0BAQEBA QEBAQEBAQEBAQAERDw8RExEVEhIVFBEUERQaFBYWFBomGhocGhomMCMeHh4eIzArLicnJy4rNTUw MDU1QEA/QEBAQEBAQEBAQEBA/8AAEQgATAEZAwEiAAIRAQMRAf/EAHsAAQEBAQEBAQAAAAAAAAAA AAAFBAYCAwcBAQAAAAAAAAAAAAAAAAAAAAAQAAEDAwICBQgJAwMFAAAAAAIAAQMREgQhBSITMRR0 FQZBUTKSs9Q1VWFCwiMzNLRFdXGBJFJiJUODVJQ2EQEAAAAAAAAAAAAAAAAAAAAA/9oADAMBAAIR AxEAPwD9AREQEREBERAReJJAijKWUmCMGcjMnZhEWark7v0MzKP4Xky8zBPdcwpOZuMhSxwSOVsE DO4wxgOg0ta65ha6tXr0oLaLNHlc7LlgjCoY9Bmld6UlIRkGMRprwGxO/RqzNV7rdKAizZ2YOFjv OUZy8ccYxx23EU0gwgzXkI+kbdLr4d5ZvynL9fE96QUEU/vLN+U5fr4nvSd5ZvynL9fE96QUEU/v LN+U5fr4nvSd5ZvynL9fE96QUEU/vLN+U5fr4nvSd5ZvynL9fE96QUEU/vLN+U5fr4nvSd5ZvynL 9fE96QUEU/vLN+U5fr4nvSd5ZvynL9fE96QUEU/vLN+U5fr4nvSd5ZvynL9fE96QUEWDvGUBjkyM STGhORoSeUo3MTkcAie2E5GcTIra3VZ6cNtSHegIiICKFmZGRt3iTDIpTfA3QCxzAyflRZMTXxEL nVmKVuBgG2r68Tq6gIiICIiAiIgIiICIiAiIgn+IPgO59kn9mSeH/gO2dkg9mKeIPgO59kn9mSeH /gO2dkg9mKBsn5OTteb+rnVBT9k/Jydrzf1c6oIJ258WTtcb6geW94P6JWY+RKFW8tpgJN9LM/Sy oqdLxb9jW68rEyOZTWzmyY3Lu813LKnntenQ6l7G+6bj3hz90yB6nnTYkdgYrVjittcrsd+LXVB5 2vK8RHuWOGVJI+DI5PSXFsksaM5QGWSMbBKk0bPwi1wGLaj97065rxI+6bTsmTuGNumQU0NloyBi uPHIEb1YccX6C866KMCCMRI3kIWZnkKjETs3pPawtV/oaiD2i+U88WNEU0xWgNKvRyd3d6CIiNXI nd6Mzau+jarOe5RR5GLiyxShPmeiLg7iD8s5XE5RrHczRu1GJ3/tqg2oi+Us8URxRyFaU5vHE1He 4mApafRwg76oPqiIgyY+bHkZeRjgT3Y7BfGcUkZM5FIN7HIzMYlZpa3kfV66a1Ow8fNxj3DInEJH nmeaKKF6kTAAxBrJYLEQRg1Oi6r3UKg+tp3fG3fHLIxhkABcRdpRsKpxxzNp5rZG18vkq1HcN6Iv gOUBZJ4pM4Si14MVKSBpU43rqwk9peVtKtQhdwzeIPgO59kn9mSoKf4g+A7n2Sf2ZKggIiyY+4QZ OXkYcYyNJisBSPJGUYvzCkBrL2a5qxvxNw+Z3QSvFv7L/LYv210C5/xb+y/y2L9tXZJAja6QmAXc RZydma43YBbXyuTszIPaLw8gNIMTkzSEzkIVa5xFxYiZvMzk1f6ss+buEGC8LTDITzyBEHLjIhYp DCJnM2a0Gqbek7V8lX0Qa0WTKz48eRomjknkpfIEIsZRxVduYTVbSrPQWqRUe0So9PM25wBZyRPL vBpn6uzSWwF0TPR9Rf6rDUi1sEqPQNqLxHIEsYyxExxmzEBi7OJC7VYmdulnZe0BERBi3bN6ht8u UzgJDaEZSvSIZJSGIClerUBiJnL6K0UknfM3iTGwc2RubikeTIUpszxZJC8UuEA/du8Yg4XizMzk zu5lcz9GiDFueD1+AYbcc7TY6ZcHWY9GJtA5kdC16arHgbF1TLjyOVt42V4sfB5EuouPDLzzt6dd OjRWUQT/ABB8B3Psk/syTw/8B2zskHsxTxB8B3Psk/syTw/8B2zskHsxQNk/Jydrzf1c6kbXt+/Q 7ljy5MuU2JUiKA5gmCNnjMxjMiLmEzFkOF1S1jZ3a0g5dfZPycna839XOpW7wBtu+7PuYObBPkSY mTxmchvlj9yPGX4QGN1taD0iNUFTH4t8zTHURx8WMibVmMTyZHB3/wBTDIL08zs/lWDwl+9fy2V9 hb9r459xnHWKbLfll5+TFDjSadOkkRD/AGq2lFL8G5GPN3zyZQkrueRI1hMVY5LbD0+qVr0fy0Qf Xx3/APKZ3/Z9tGugXOePZIw8LZYmTCUjxDGzuzORc0CoPne0Xf8Aoy6COQJYxliJjjNmIDF2cSF2 qxM7dLOyDDun4223/gdbbnV9D8KblX+T8ay2v17aa0Xz3bIx4s/ZwllCMzyysEiZnL/GyI9Gfp4j Fv6uzeVUJ4IsmIoZhuAqVari7Oz1EhIaOJM7VZ21Z9W1XqMCCMRI3kIWZnkKjETs3pPawtV/oaiD 2om47bmyZuDIGdlWdaMnYQgcYBeDIo7P1d9Kuwcbv0/6qOraIPlBEcUQxySnOQ1rLIwMRVeuvLEB 06NBWWSbemkJosTFKNnewiyZBJxro7i2KVHp5Kv/AFW9TCacN/gZ8iQoJsXILq72tGBRniixDaLO 78T+k70rpRkHnIbecmCXGnwcQ4ZgKOQeuStcBs4k1RxGdtHXnGi3fFGQYMHFEZZDmJnzZia+V7zc b8V7WctaNpVfHrGRyu9OafN691PlXPyOR1zqVOV0XU47vSu8tnAnWMjld6c0+b17qfKufkcjrnUq croupx3eld5bOBBt52/f+Hif+3J7mvGW8j5u0u4sOS8knOGN3KkXIk5jXUF3j5vL6WZrrKtWipr4 DigOSeUTucpNYDlSkYaVCNqaMRNcXlfSr0EWYM3iD4DufZJ/Zktc5TjCT4wBJM1LQkN4xfXWpiEj tp/tWTxB8B3Psk/syVBB8oCnKEXyQCOZ63BGbyC2ulDII3fT/ap+PkQF4jzoBlB5hxMW6NiZza2T JJ6j06NIPrN51VRBz/i39l/lsX7as5bEWNIAwtkubWcg3ZgNj4XY3KvDR+LR9K0Z30Ubxb+y/wAt i/bXQIJ23YeRhymE3+RzAF+uO73fdswtCbSGZWtV3Cjv9a/jqcnz8Q5GPj4MRzyhEL5eHQpCYW4c mKQtS8wi7v8AQzuqqIJUs8WDu8+TllyocjHgigJ2d+ZLEeQRRCw1dzpKNo9Ja2s9Hpj23/h+R3j9 xdt+FjBXiunx+dzIQsuuP7xrRbUtba0ddCiDFs8EuNtODjTjZNDjwxyDVnoQAIk1Rq3S3kW1EQER EBERAREQT/EHwHc+yT+zJPD/AMB2zskHsxWvIghyYJcacb4ZgKOQau1wmziTVHXodR/CeRK22vtm WVc7ajfFnZ2YeAfwTBtHsKOlpOzXUdBt2T8nJ2vN/VzrN4sxes7BlkJ8qbFDrUEzNUozx/vWcHqz iTsLjcz6VVCPF5OXLPGdAyKFNE7VrKIjGMglXTgBhdujRnaj3XaUEzw88h7RDkSCwllvJlsAu5MI 5Uh5Ijc7DV2GRmfRZ90n3YN1xQwjkHFJ4gyWeDmx8ct1RMBcheyIxN3qI3Bo1XMa0GPBjRDBjRBD CFbY4xYBar3PQRozauvqglQQb2O5PJNNdg3m7R82MuF7rGsbCAtNP+tp5y8rZ2CbJ3DcWhOEsmYY x5sRwSPFAAgDmJiNak5kxava7M78No1UQEREBERAWKTDyD3SDOGYBhhikheF43cy5xATk0nMZm1i H6r+Xz6bUQTu6vvbOb/gc7rXVreLn8zn15t1bOZx20rd9azgTur72zm/4HO611a3i5/M59ebdWzm cdtK3fWs4FRRAREQT/EHwHc+yT+zJUFmysXrRRNIdIIzaUo2bUzjIZIqnXQRIbqM2r01tqxaUBER Bz/i39l/lsX7a6Bc9uP/ACfiTA28OPH2yudmt9UZaW4o3Bqxs9TtejOOuq6FAREQEREBERAREQER EBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERB//9k= ------=_NextPart_000_0007_01C8221E.6C84B9A0 Content-Type: image/jpeg Content-Transfer-Encoding: base64 Content-Location: http://www.bba.org.uk/images/aer3.jpg /9j/4AAQSkZJRgABAgAAZABkAAD/7AARRHVja3kAAQAEAAAAHgAA/+4ADkFkb2JlAGTAAAAAAf/b AIQAEAsLCwwLEAwMEBcPDQ8XGxQQEBQbHxcXFxcXHx4XGhoaGhceHiMlJyUjHi8vMzMvL0BAQEBA QEBAQEBAQEBAQAERDw8RExEVEhIVFBEUERQaFBYWFBomGhocGhomMCMeHh4eIzArLicnJy4rNTUw MDU1QEA/QEBAQEBAQEBAQEBA/8AAEQgAbQGLAwEiAAIRAQMRAf/EAH8AAQADAQEBAQAAAAAAAAAA AAAEBQYDAgEHAQEAAAAAAAAAAAAAAAAAAAAAEAACAQQBAgMEBAoJBAMAAAABAgMAERIEBSETMSIU QVEyBmFxIxWBQjOzJFR0lLTUkVLCgzQ1RXU2oWJT00NzxBEBAAAAAAAAAAAAAAAAAAAAAP/aAAwD AQACEQMRAD8A/QKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKgc3yK8XxO3vkgNBGxjyBZ TIfLGpC9bFyBU+s/89/8U3v7n89HQTfl/jm43iYIJQfVOO9uM5DO+xL55S7r8RyNr9egHWu2psS7 exNMrY6kTvBEoA+0aMhZZGJ8wxcMgHTwLeYMuM2q/hP8HJ+17v8AFz0FhSlctieHWgl2Z2whhRpJ GsTiqAsxsvXwFBXw7/LbQkk1tPXMKTTQqZNl0ZuxK8JYquq4Fyl/iNde9z36nqfvcn8nXvh4Jdbi dHWnXCaHXhjkW4NmRFVhdbjxHsqbQV/e579T1P3uT+Tp3ue/U9T97k/k6sKUFf3ue/U9T97k/k6d 7nv1PU/e5P5OrClBX97nv1PU/e5P5One579T1P3uT+Trlw/K7vJJHO+l2NSVHZJ+5fIq4CFEaNHw kQ5KxAPQ3W2Ja1oK/vc9+p6n73J/J182tnd1dRN+cJGILtuQI3cj7OQzlWRkR8o0GdsevmWxJVhY 1X/MH+Q8n+yT/m2oLClKUCo2/o6/I6U2lsjKHYQo3QEi/gy5AjJT1HToetSaUFN8rbuxucRGm4b7 2m76m4LliJYDj5nJbJiuJJBIuauaz/yl/rX+7bX9itBQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQ KUpQKUpQKUpQKUpQKgPzXHRyTRtKQdeOSaRu3IUwgIExWTHFyhazBSSD0tevXLa2xt8fLra4QtLi jpIxRXiLL3oy6q5XOPJbgXF7io44/a2OUTc31heCKJPTxoz3hmuGlDDELKpZVZWa2JVbID5qC1qB JyG2kjIvGbUiqSBIrawVgD8Qy2VNj9IqfUCTg+FlkaWXj9WSRyWd2hjZmZjckkr1JoJUEryxLJJE 8DNe8UhQstjbr22devj0aqT57/4pvf3P56OruDXg1olg1okhhS+McahFFzkbKtgOpqk+e/8Aim9/ c/no6DQVX8J/g5P2vd/i56sKr+E/wcn7Xu/xc9BGk+ZtKLfPHywbCziUQX7eUd2aBFbuIxUKfUKe puPaASoaRz3m4jagHxbSekjPsEm0RroW/wC0NIL/AEeFVfLHU4vag2TxziAbcQl3jsNEsZleZ+9Z GbyK2xIH7mI8wHmHhact530NU/BsbaZkeI9Okm4lvreBQfov7etAabdTnItdpUOnNrzyJEsdmDRP rLd5CzZflGtYL9N6nSSJFG0srBI0BZ3YgKqgXLEnwAFQ5tfbbmNbaRYzqxQTRSMXYSZTNE91TtkE Dsj8b2/R1n0FMnzLxB35oG39Qa6RRPHJ3k80jtMsi5Z2OIRT+Hr4irmoyauG/Nu5370UMOFvDstM +V7+3u+72VJoFctiHvwSwZvF3UZO5GcXTIEZI3sYX6VF2uP0pZxJNNOkkxxVU254VZlUnFI45VW+ Kk9B7zXF+M4uOWOCTZ2Emmy7Mbb+0HkwF2wXv3Nh42oLKONIo1iiUJGgCoigBVUCwUAeAAr3VU/G cXHLHBJs7CTTZdmNt/aDyYC7YL37mw8bV1+5NP8A8m3++7f/AL6Cwqv+YP8AIeT/AGSf821PuTT/ APJt/vu3/wC+nzB/kPJ/sk/5tqCwpXiRBJG0bXCuCpKsUaxFujKQQfpBrnq6sWrGY4mkZSciZZZJ mvYD4pmc26eF6CLvTbsXI8escqLqTzNFLFheRiIJ5b9wtYLdB0C3/wC63SrGoHIa+3NtcfJrrG0e tOZZjI7I2JikgsgWN7m0pPUjwt7bifQZ/wCUv9a/3ba/sVb7W16TGSRf0Xr3pr/kvDF2W3weOTX8 vQkY5MtR8pf61/u21/Yq5n1Y55ImlJZITmIumDOCCjsLdShF162v1tkFIBqzSTxmVojCjH7IPcO0 dhZnQgYEn8U9bWvZrqIvLzbsEevLrSpHH6jXjnVo82dJp4oiEbIBejG91P0WPWpWrqpqxmKIntXv HGbYxLYeROnRR7B7PAWUACPy+tt7OqkeosbSLPBKRK7RrjBKk9rrHJ1JS3h7b+yxDzPJt7G/Jp68 3pvTRRzlwqydxpWlRUcN+IO0csSGa4sy280fW39vlez6eT0V9TX3T0WXJtnuYRtkB5F7ZyxszXFm S3WVsau2m223pGMyTxpBKJssUWNpGSVMB5iDI10NsunmW3m4x8ZsaHa+7WRsdeHTb1BPlj18+3KO 2PMw7jZL5culmS3UJnH7XrdDW3MO36mKObC+WPcUPjewva/uqTXDT1Y9PUg04iTHrxpEhaxYrGoU E2A62Fd6BSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBWf+e/8Aim9/c/no60FUXzpB LsfLG/HCuTKiyEXA8sUiSuevuVSaC9qv4T/Byfte7/Fz1L154dmCLZgbOGZFkjaxGSuAymzdfA1D 439Gkn4+To4mm2ISendinkM7Mv8A9bylCL36BjYOtA5/Q+8eG3dMJ3XlibtJfG8qjOLrcfjgeJt7 +lV/Fb/3r9x7Dv3r6k+w7Ww/SouzrO1rL4d2Rf6vW/urQ1TcJwH3Rtb0yz9yHbcGHXCYLroHlkEa eZhjeU+AH1daC5pSlApSlBVclrwfenE7XaT1HqHj72I7mHpdpsM/HG/W1Q9/rpfMkx6yw37Tn4k7 OpDPFifEYSMXW3gxJHWrjZ0dfal15pg5fVfuQ4ySIA1sblUZQ3S481+hI8CaS6GrPsJsSx5Sx2sb sFbA5JmoOL4N5kyBxPVbGgp9/rpfMkx6yw37Tn4k7OpDPFifEYSMXW3gxJHWtDUaXQ1Z9hNiWPKW O1jdgrYHJM1BxfBvMmQOJ6rY1JoFV/zB/kPJ/sk/5tqsKrua+30pOOj6z76NAqjqVje0csxH9WJX y62ubLe7CgsaUpQKUpQZ/wCUv9a/3ba/sVoKz3yf9pq8huJ1197kNnY1n8M4mZUDW8R1U9CL1oaB SlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBXiSNJY2ilUPG4KujAFWU ixUg+IIr3SggcPx0nF6KaLTnZjhLDXdwQ6xXuiOcjkVHS4Ci1hYVPpSgUpSgUpSgUpSgUpSgUpSg UpSgUpSgVG34NjZ0ptfWm9NNKhRZ7FjHl0LKFZDkB4deh61JpQRtDR1+O0odLWGMOugRegBNvFmx AGTHqenU9ak0pQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKU pQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKV4kkSMZSMEUlVBYgDJyEU dfaWIAoJEMjRBgZFAZkuMgrFgrEe4lTb6jQe6VXQc1oSzSRPPFH9qsOsTKv6RnFDOGi8L/lgOl/Z 76lTbmpryRRbE8cUk5xhSR1VpGuBZAx8x6jwoO9K4bG5qaq5bU8cC2LXldUGIKoW8xHTJ1H4R76N uaibKabzxrtSDKOAuokZevmVL3I8p/ooO9K8LJG5dUYM0ZxkAIJVrBrN7jiwP4a90ClcpJcHiW6D uuUszYsbIz+QWOTeXw6dLn2Wrn94aHq/Reph9Z+rdxe78OfwXy+Hr4eHWgk0qFv8tocc+um7MkPq XZEZ2VAMUaQsxdh5elr+8qPbXlOW1BtTauxJHryJONeFZJFVpmMUM3kVrXN5gthf/rQT6Vwm3NTX kii2J44pJzjCkjqrSNcCyBj5j1HhXSSRIo2llYJGgLO7EBVUC5Yk+AAoPdKgavNcZtccvJJsRpqk KZHd0AiZwpwlORCsMgCL163OW0NLUj3J5kGtM8SRyBlxbvMArBmYAqAcib/CCaCbSok3KcZrxxS7 G5BDHOMoXklRVkWwOSFj5hYjwr0m1nvzaWFuzFDNnfx7zTJja3s7Xv8AbQSaVwGzGvqGleNI9c+d 8wcFCLITLcDAgNe1/hsb9aj7PNcZr623snYjkXQBOykbozowuAhGQs7MMQD7elBPpURuU4xNZNt9 uBdWQ4x7BlQRs3Xor3sT5T/RXabY19dc55UiU3szsFHlVpG6t7lUk/QCaDrSozchoJ2M9mJfV29N eRR3r2t2uvmvkPD302+Q0NLD1mzDrdy+HekWPLG18cyL2uKCTSoS8toNyT8X3kG4iI/bLLk2ebYq uWRZVTI9PAg+2u2xuamquW1PHAti15XVBiCqFvMR0ydR+Ee+g70qNNyGhBOmrPsxRbEtu3C8irI+ RxXFCbm5Fhauery2ht7ezpwTI2xqOUkjDKW6KjMwVWJxBfEm3xAigm0rhq7mpuRmXUnj2I1OJeJ1 kUMADa6k9bGmxuamquW1PHAti15XVBiCqFvMR0ydR+Ee+g70rl6iD0/qu6np8O53sh28LZZ5+GNu t65w8hobERng2YpYQ4i7iSKy5sVCpkptkSwsPpFBJpXgyIJFiLASMCypcZFVKhmA9wLC/wBYqDLz Wh6Dc3dOeLd9FE8zpDKrfCrOFYpljlj7qCxpXCHc1NiSWLXnjlkgOMyRurNG1yLOFPlPQ+NR4eW1 DxmryO5JHpx7UcbjuyKqhpU7mGbY3NqCfSlcF3NR9l9NJ422oxlJAHUyKvTzMl7geYf00HelcvUQ CJ5zKghjz7kmQxXtkq+TeAxKm/u9teW3NRNlNN5412pBlHAXUSMvXzKl7keU/wBFB3pXA7moJ11j PGNhiVWHNcyyqsjALe9wrBj9BB8K70ClK8CRDI0QYGRQGZLjIKxYKxHuJU2+o0HulRpuQ0NeITz7 MUUJcxdx5FVc1LBkyY2yBU3H0Guk+xBrRNPsypDClspJGCKLnEXZrAdTQdaVGHIaBgXaGzEdd8sJ hIvbbAMz2e9jiEYn3WPury3KcaskMTbkAk2ArQIZUDSrIbIyC/mDHwt40EulKUELl4Jdji9uHXXL YaJ/T9QCJgC0TKxtiwcAg+w9ao9w7r6D8vqu/e5HvQxlXxUQzq0XHsnUMrF1iIufKZZCQtzjqaUG a2deCHjfmjsxJHZGjGChbJHoQ4J0/FW5sPZevW280G/yC7GzqwR7ZQQRbUDbD7EIiRDHFjPHmO5n 9kFJu17ecX0dKCkg12XkeHTZvLPr6GxeSYAydwHUjZyQ0nmIJvZj4nqRVfONvt7vHvuQRbWzPO8W sYGk3XykZteWJ/UxhiqBMHtjHjYkdtraulB4WSNy6owZozjIAQSrWDWb3HFgfw1T7GnNyfLbCrtz 6+prQDXkGvI8bNsSfbeOVlMSFGBVfNlZmKgpV3Sgr+S/xnE/tb/wm1Vd6mLW2fRQ7Ovsq23keNkj I3FabY7ryC8nwxs5lU9r4ADf8etDSgquZ2INWfi59mVIYU22ykkYIovq7IF2aw8TUHdjjGj81ShQ JGDqz2GRVdGEqCfcCxt9ZrR0oM5tvNBv8guxs6sEe2UEEW1A2w+xCIkQxxYzx5juZ/ZBSbte3nF7 rj45YtDWinZ3mjijWR5LdxmVQGL4s4yJ8fMfrNSaUGY4nc1BpcJtyTxnR1dMwzyl1McG0Y9cIJDe yNh3FubWyx8XAPTZkjTQ2tssE0JOS1J9eQkLH2u7qdyRb2AVpQ7ZeDXL9Q1zo6UGel5CA72wV3ot FZe3gygTbe1H21eN9UyM6lCzlFRYnu2ePmbp9+WP/h/2njP/ANNaClBn97/Lfmn+9/gNevHzFHHF HJFEoSNOI5FURQFVVA1gFAHgAK0dKDPbW7bkRyEPIakGjLrpHr7U696FnWSXvJHIs8Sox8lxfz49 PgNketjBwkOwO4BvSyIrxdoKOztyw4QszmNUGOCk3UAXCkWGhpQZzbeaDf5BdjZ1YI9soIItqBth 9iERIhjixnjzHcz+yCk3a9vOL+mb7u9O0vJRae4+pBDO3Ipl3eznZlYbEa55SNnZ38V+ttDSgouM 2oBygjkRNKbY4/SMOixCsuLbTNEiWUntjobL0qVsRo/zBoM6hmj1dtoyQCVbPVS6+44sR+GrOlBk OX3I/u7loTuR6kjDaJ0I1D7krKHjVpWkaRjHIihuka4pjZgi3qVtv3TzWlryIds7evM+v+UY6yx6 XeZoFYPIhQMCo+L4R1NaWlBScbJJtcn6tdyDdjSBopJNOIpFkXRkWSQ7EuTKMsVA8oYk2yGXrkp9 LW5zj59xkjRNfbwmkHljcvqrkXPRLglbkjxx8TY3NQpOx97a2WfqPT7Hbtbt4Z62eXtyvjj+GgqZ ZVSKXYUxx6U++JdbZmudWJBAr99kDxgq+wjY3YAuyyC5xJ86ka8luckib3qmbX02i21Re1HMkuzJ G0ISwdI5ADYs3UFWY2NaWuWxn2JO3n3MGx7eHcysbYd3yZX8Munv6UGfbZbe1NrlNjXwUpr6vZly aOEFkk2pHPkuiNJjMnQHskOfYsPkdldn1brvpvn7p5DJoFUa0Z/R/LGVzORFiwaRiOh8oYCtJxPp /Qp2M7Zy9zuW7nf7j9/PDy37uV8fL/V8tqm0FMs+ltbfHJxbI3o3YbEcQxMGuYZE7Uq9DH9p2/s2 sbrfHyHGr0ZZ9XX47afb19LXbjNSOGbbjMkedmaVEbvQhGIwJB+O3T4DbW0oIHDQyQ8dFHISTeRl yjMOKNIzRqsRdyiqpAVSbhbAgHoKvXkjbjuP45GB5jXk1n2YQR343WRG3JX9oDqZLuej5dC2Yy0d KCi2YJfvI8Yq/oO867Uq3HwR5eqRR4YPIIc1I83dk8bnGDONvt7vHvuQRbWzPO8WsYGk3XykZteW J/UxhiqBMHtjHjYkdtraulBWcZGg5Dl5QoEjbUas9hkVXV1yqk+4Fjb6zUHk5tpt/amhkca2tFHq vGkrxmbanYMmuo6qjNnEO8Oqh2F7+aPQ0oM9wo2l5Iau1uPs7OjqJFtBS5iMr9th5W8GVRfNushd rWCFVlctNJxs68nDEZjJG2vNCtxmyLJNreazWPcvGoA8zSDxIUVb1Xcp2+7qep73pe8meHb7Xd7k fp+7f7X8rjj2+l/j8tBVtDscRtRZ7uvrQpqRQrt7kRZZZ85H2SG78QR5SUdrkl/HrgaB20dfjxNN Dq4+pki292No4IsnHbhTXM6iNjHIRHk+SorLiLsBpaUGU1BDsbsZMp3Yzy+azzKt3KcbkjgIiLYE AowXr0YE+NSuS2YtKbeWPZ13fY+1l4vZjJm2m7SRdrXJkS6yKgQWjfzZDr8I0NKDwJEMjRBgZFAZ kuMgrFgrEe4lTb6jXulKD//Z ------=_NextPart_000_0007_01C8221E.6C84B9A0 Content-Type: image/jpeg Content-Transfer-Encoding: base64 Content-Location: http://www.bba.org.uk/images/aer4.jpg /9j/4AAQSkZJRgABAgAAZABkAAD/7AARRHVja3kAAQAEAAAAHgAA/+4ADkFkb2JlAGTAAAAAAf/b AIQAEAsLCwwLEAwMEBcPDQ8XGxQQEBQbHxcXFxcXHx4XGhoaGhceHiMlJyUjHi8vMzMvL0BAQEBA QEBAQEBAQEBAQAERDw8RExEVEhIVFBEUERQaFBYWFBomGhocGhomMCMeHh4eIzArLicnJy4rNTUw MDU1QEA/QEBAQEBAQEBAQEBA/8AAEQgAdwGQAwEiAAIRAQMRAf/EAHwAAQACAwEBAAAAAAAAAAAA AAABBQIDBAYHAQEAAAAAAAAAAAAAAAAAAAAAEAACAgIBAgQEAgcECQUAAAABAgADEQQSIQUxQSIT UWEyFHEjgZGhQlKzBjPTFTaxYnJzkyR0NVXwgmM0dREBAAAAAAAAAAAAAAAAAAAAAP/aAAwDAQAC EQMRAD8A+gREQEREBERAREQEREBERAREQEREBMLbK6q3ttYJXWpZ3Y4CqoySSZnODv3/AGPuP/S3 /wAtoGHZtvZ2O2DuG8eHv8r1Qjj7VJ6ovhn6Rk5z1+WJ1aO3XvalW3SGFVy86+YwSp+lsfMdZR92 sev+iVKHHPX1am+aWtVU4/SrET0KiumtUGFRcIoJ/wDao6wM4kSYCRJmrZsFWvbaXFYRGY2N1VcD PI9R0EDZJnJ2t2s7fr2Px5WIHYIOK5b1EYy3+mdcDCx+CM/EvxBPFfqbAzgZwMysv7/q16eru0o+ xTuEe2EwHGR0PFiP3sL+JA85ayj/AKerrde56zor06/cL0pRgG4qwruI6+PrcnrAvIMSOShguRyI JA88DxP7YFd2Xdv2E2dXbYNuaNzU2nAUun11W8RjHJG+GCQcdJZyk7V/mLvv+1qfyZdZgTExDqSQ CCV6MM+HTPWYfca/si/3U9lsYt5DgeRwMN4dTA2xIkwEREBERAREQEREBERAREQEREBERAREQERE BERAREQEREBERAiUu53mz3eGpYgevaTW9joWtY8WYMzYFWVDhc/UQMeOJdRA4tlO6nTqXXsr+7BH uuTwQjB5YzXb5/KcvcF3V/pvuI3mVr/ttjJQ8hj22x19uv8A0S3nD37/ALH3H/pb/wCW0Co71/km r/d6X8yiWfe/tVTUtv4B026BU74BBaxeQQn4geUrO9f5Jq/3el/MonpYFb3qvuFlC/augX3KMoa2 d8i5DnK2L6QPHp+mdJs3KdcM9f3d+cMtAFQwfPF1nl/tTpmNriut7GIARSxJ8AAM9YHH99vf+Nu/ 4lH99B3d0gg9suIPiOdH97NXae6bO+xF2t9uBVXYQWJYNZn0lSq4HTI8/iAeky09vYtvRLX/ACcN 7FvHH3QH73wXA69Pq+pfT0gZjd3QMDtlwA8Bzo/vY++3v/G3f8Sj++nHt2Xatvd7KrX5Lq1W1hmL BHJ2AeAPQfSJi447g7arv9k91aspdicNRfaV9zPLq6KfH/TAsqNratsCW6VlC4P5jvUw/DFdjH9k 4P6c/te8/wD6V38umd3arXt0laxi5V7UVj1JSux0Qk+fpUdfOcP9Of2vef8A9K3+XTAs7LrkurrW h7Ef67VKBU/EMwY/oBnHZ9qn9Q0Y9tdm3Vu54wLHUPRxz5nGGx+mWUQKPtuP8f7/AJzj/lc8c5/s PLHWdfb03Vt/5r3Cvt/kcmBCrn6beOM2Yx16/LzLc3av8xd+/wBrU/ky6gUDLTy7vTrBfTta77Fd WM8GFLXF1Xx5KGz8esK+v90dm0qe0tdaa3ODQeVNChh+76n9zB8yT/F1v4gcvaluTtuqt/IXLUgs D/Vy4jOc+c65EmAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAnL3TXs2+27e rUQLL6LakLeHJ0KjOM/GdUiBS6lNPef6Vq1h6RdrLUCwGa7axxzgZwUdc/oll287TaVP3ie3shAL lyG9a9CQyk5B8R+3rM9fU19VXXXT21sdrGUE45v1YgHwyevTz6zbAmYWVpbW1dih0cYZWGQQfIzO IGpNemu2y5K1W24g2uB1cqOIyfwE2YkxA0rq6632bC1qLrQFssx6mVfAH8JgNDSGsdUUINdupq4j iTnPhOmIGtvyqj7acuC+itMDPEdFXJA+U4ux6N2logbOPu73fY2SDn8y08iOXnxGFz8pYRAmRJkE ZgUvZPzu7d63k/sLb66EPmW1qwlhHljkcD9Mu5p1dXX06F19ZPbqTOFyT1J5EknJJJOSTN0BERAR EQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREB ERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQ EREBERAREQEREBERAREQEREBERAREQEREBERAREQIkc058OQ545cc9ceGcSp3tnuCbz6mqSWsRNi pmBIAQWe4np/dLIgPn6z16rOA337Vt++t1lONW66pVwvprsK1A9D0wnI9epJ8sQPTRPPnf7g20WA YFLaa0HNFqZLFrZiav7RieTYI+HyMyt2N5a7rlsss9zcbW4AogqqBOOLMAASwxyb44HXEC+iV/a7 dm2lhaQBXayLzIsdkCjoXQhSwfPUZ6DB9WcWAgTERASJM4e6bl2pXV9uq2X2WKoqb96vObTy5Djx TJ5HP4dYHY7oilnYKo8WJwBJlS2/sW9ifdDoLTy4PUDx4i3ivRi3Xj4/OQbr07p+ba5qa0V1+26G sZXpW9X1cs9c/hAtmdUGWYKCQAScdWPED9JMmef7pSW7jsFbnRmHbQFBBC53GHIKQfDEXbO9Xe2g jW20rc6e6HRLelNFyobbMDqbGPxwPgDA9BE5O33XXdvS67BsIbqOuVDEI2R0OVAOR0Pl0lOu3vU9 vFv3Nltt3bW2iz8TxtUV4KAKAPrgejkM6opdyFRQSzE4AA8STKXZ2rr+6jTp2WSk21Vv7RXIzRs2 sucHBPBTOLet2V7Xa77FlguXf13V8cQlCbAQgAD1fljJ8+sD1ESj2tvZ1FsXVubbratLGtJVjX7l qVllfARQUZmHL0jjnwzMK7t6yynUa2ymptn2y3NLLuP291rIbFBXxVT/ABD9UC/mNltVXH3HVObB E5EDkzeCjPmZx9xewNrUCxqar7CltynDKAjMoDHoOTACcFRs2d7t7WWuRU+2qODj3UrZVRmwMNkD ygXjOiAF2CgkKMnGSegH6ZMob2sp7vs213OGezRQ15HHi78W9OPgP2mKvu7n1+W3cPutnaqcKVAW ulruAT09PoHXxgX0TzTdx7g9a+p/yqPdSxXrrDOLLaz7nufWFCLkD49fETs+42V31e+x+DPWgFTp 7aF0T8uypvXksSc+QIgXMSt33Ldx1tZtptaqym9yEZULtW1HHqwPgGPhK63uXcXRGPNSmutyOj11 K7l7F5OLPqXCIcL/ABfMQPRxK7trbF2zt232sfbsWtafCtM002NgY5Z5MfGcmxv71Xva1JNm1q/c Xnpn3K0T3KUwPnai48enjAvIlBXu7lddw5uUZKyjM9d1nO6wVrwavCKGz05dB44IBmFe1ukXa3vs hXZ1awwsW6xFuI5qz8MBseXXHkTA9FIV0cEqwYAkEg56g4I/RKzu9IKdvrNroF2awbA2GPocepsT koe3Vf7gXPwt3dtHqIBrVFGxbkKMEnlXnx+UC/kF0VlUsAzZ4gnqcdTieU279q1DTbc617FIvPK1 Gsyl+uAwRFxWp5n94/sl/dZZVtdvpRyUcurk4JcLWSCT+PWB2xPK7lm0/bM27Nr/AHdGw9mSAF9p 04cMDp0OD8Z12be8m46IXIotqpqLWJwdHWvLOh9bluTdR8OnnAv4lDfsbyLsXJZZZy2/tuAKoKqu nVWYYBz05N8cDyke93CylU5txS10CLdWt7qqp42/Q3FiwOPlnqDAv5Cuj54sG4kqcHOCPEGU/Zyt u9s7IussFtOswVyB0asHkVAGD0mNt25algSw4XbtTgjpVYyKPSEZ+nQ9TAu4lNusNrs2rYLrFDX6 p9zIV+t9a+rAxJTY2PdS73ma5tptZtUkFRUrsobhjln2wLM/PP0wLfmpYoCOYAJXPUA5wcfPBkym 2+I7ttN90dZq9OixVVlXlxfZ6tyByB+rrOZ+4d0e02FGqsq9gJXyVK/zUrZudTfmNl2ZRj4YHqBg eiiV/dbGW3RpF7a6X3tXYylVLD2bXCgsD+8onC+3tWqmstrth7gtiutXOuplRbHuIPQcuvFcnx8s EL0OhYoGBZQCy56gHwyPniA6FioYFlxyAPUZ8Mzz2p3Pct0za1v1VafKxcEIt1tldtobGOiDOT06 Znd2lVTe7ii3G8K9Q5sQzD8sHiSuP2wLPgvIPgcgMBvPB8s/omIppAwEUDjxxgfT/D+E2RA1nXoN q3GtDag4pZxHJVPkG8QJJpqKNWUUpZnmpAw3L6sjzzM4ga1ppRUREVUq/s1AACdOPpHl0OJnJiAi IgJg4ryGcL06KWx+96cdfj4TOcHcntW3SStrF9zYUPwUMCigseWVbAyB8Pj5QOo10VUe2KwKUAAr VMgAeACKJH22v7/3HtJ7+OPvcRzx8OWMzR3hbG7betYJcgYC5J+ofCcBRa+98ggutewHLVut1alP 3bweJrGPpgWWw2hW1mxeK/c16w9jlQzpVksD4FsZQkfMTbbr69yNXbUliWEF1ZQwYjGCQfHwEpO6 69R2u6Fac7N/b1FdioeTYN6uFdR4449M58JjvattF11WtWK9HnS96MjWVMpS7mWRCC+X4cseP72R mB6Dp4Y6TEVVjACKOK8BgDov8I+UrtL7qrtF7AM7AWNrIi+0eOPQtQsLkDP08v1YwJUCpzXvLq5Z LNK3kaKbKVa3IC+p8u9mDnJOevzgemq1dakKtNKVhOqhFCgePhgf6x/XMjTSy8TWpXqcEDHqzy/X k5lLs6XC2/WpqZdVrtJuCBgpzb+a3p+IHqP64QHTurYo1epr7loVVViqVtSQvFEH0828h4wLmuii oOtVaothLOFUAMzeLHHiTNdI00Y6tCIh1sN7arxCe5ywVwMdfV4Tzdwss061vrZT7LvSttD3P7jW WnFaeCWDC5LfEYx1zc9rW77m57Q2Wo1cs2erBX5dT4n4wLC2qu5DXai2Vt0ZHAZSPmDIHsLYlQ4i xVJrToCEGFPEfDwE899rXT23ttVtQRLaVfaa6p7wbuFQ/MrHUvjPHl0HHGPDGuui/wBvWsWpv8RO jsV61r1kOtgb0DJHoPHOBkfAQPStr67W+81SG7AHuFQWwDyA5ePj1iv7ds+2FJqYg8celz1b8D16 yr7Gjrbca+I1iqgJXS9Ke4C3JsWuzFsY5HH6SZyinWr2NoWUY1zuM+8BUSLK2rJqLYX1r7nwz84F 1srpU0+/sVoKtbNqsUDe2R1LKACQfwmZ1tc3jYNSG8DiLSo5gfAN4+cq7q7m/p3cQI5DJf8Ab1gH 3PaJb2lA+rPHGPOaLkZq9j/C0NemRT7qmtwpYWfnnh6Xb8v6uPj+MC4v0dbZuS29BZwR6xW4DIQ7 I+SrA9QaxibbKKbWRra1dqzyrLKGKt8Vz4GcHY0sWi3qPYNmaFStqa1XiuRWjszAcs/D5CV3bSnG h9Ot/vA15224sC9YF3AF3BVvXw4eOPLpmB6A8Kwz8cZOW4qSSei5woyZoKU6ltu5bYxa81VZbBCj lwrRQijpzsPU5PXxx4ecRLWYmhSTZQxv9umxCbBdrFfdsfJsfBfr+J8zO3erRr3F9TvvHboOu6ox xri6o9HUcQg68h+kwLtdXWWt6lpQV2kmxAoCuW+osMYOfOTXq61ShKqURBghVUAAg5HQD4yr71f3 JLCdN3rqqpY2lU5lntYJSKxwb1Ag5PgB4jwItq+XtoGPJsDLEccnHjjygam+021Fbqt9Z5HBXmma 24nJIK5Df+uk2+3X0wgGCWHQdGOct+JzPLprCvT2qtWhqyut3NHVEZPzGtT2/ADJKY448vCde722 upt9tegg1a9VmtxDHF5a3nYn/wAhwuW+rwyYFwujoorImtUqWZ5qEUBuWM8hjrnAmwVVqECooFYx WAAOIxj0/DpKKqvc/wAVy5UbPvuWYUubDq824Kbi4r4cOPTHj5c+s29kVath60QNiv8AN2BXZS5Z SB/zHM4ssbqeXlhv4oFu1FDLwatWTBXiVBHFvqGPgZC6usrVutKB6l4VMFAKL4cVOOg/CUer7TX2 ewjf4l97Zm0q3/1xsH3F5t6eHDPp/i645dZPaa90btZtKjYHL78rS6s/pOPdtd+DerHHiPDouFzA vTVWyMhRSlmeakDDcuh5DzzMH09Syldd6K3oTHCpkUoMdBhSMTh7ZoV/4DVqspqfZ1kGwxz7nN6g jFi3XkPn4eEr7m3tyo7lihUR11tmtkaxDXWrm5iiMGKm4qpX/VOcqSIHoBRQtvvLWot48PcCjlx/ h5eOJFmrrXIa7qUsrY8mR1DKW+JB85QOtg1Ka9jidR3sZOdDtQqDgK0FAZn82ZOfQY+n6cbOy0EW HZ3Ec/b66e01iMOGLtsemvyYV4HTqB0HQwL2zXotqNFlavSQAa2UFMDwHE9IGvQtvvCtRcV4GwKO XEdePLxx8pnJgarNbXtdXsqR3QhkZlBKlc8SCfDGTiS1FLWpc1atbXkJYVBZQ3jxbxGZsiBz7OnR tGo3rzWpiwQgFW5I1ZDAg5GHmVmpq2oldtNbpXj20ZVYLgYHEEdJuiBgKagCAigMOJAA6jr0P65F NFFC8KK1qT+FFCj9SzZEBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERATVrLQtKjW4+y M8eJyvic9fxiIG2IiAiIgIiICQYiBr11oVWFHHiXctxOR7hYl8/PlnM2xECDgjrNWpXrV0ivWINS kjIbn6gTyyxJJblnOeuYiBuiIgIiICIiAiIgIiIH/9k= ------=_NextPart_000_0007_01C8221E.6C84B9A0 Content-Type: image/jpeg Content-Transfer-Encoding: base64 Content-Location: http://www.bba.org.uk/images/aer5.jpg /9j/4AAQSkZJRgABAgAAZABkAAD/7AARRHVja3kAAQAEAAAAHgAA/+4ADkFkb2JlAGTAAAAAAf/b AIQAEAsLCwwLEAwMEBcPDQ8XGxQQEBQbHxcXFxcXHx4XGhoaGhceHiMlJyUjHi8vMzMvL0BAQEBA QEBAQEBAQEBAQAERDw8RExEVEhIVFBEUERQaFBYWFBomGhocGhomMCMeHh4eIzArLicnJy4rNTUw MDU1QEA/QEBAQEBAQEBAQEBA/8AAEQgAWwGQAwEiAAIRAQMRAf/EAHwAAQADAQEBAQAAAAAAAAAA AAABBAUDAgYHAQEAAAAAAAAAAAAAAAAAAAAAEAACAQMDAgQDBQYEBAcAAAABAgMAEQQhEgUxE0FR IhRhcTKBQiMzBpFSYrMkFaFydDXwgjQ2waKyQ2ODdREBAAAAAAAAAAAAAAAAAAAAAP/aAAwDAQAC EQMRAD8A/QKUpQKUpQKUpQKUpQKUpQKVFKCailVOWzPYcZlZliTBEzi1ibgadfjQWldGvtYNtNms b2I8DXqs7gcL2PE48LWMzKJJ3Fzvlk9cj3OupNaFBNKivMsscMTzSsEjjUs7HoFAuTQeqhnRSFLA FtFBOpPwrPXmFOacF8eRJvQYwdt3jZnQyWBuFXYb3+HnXL9T4zS8NPPCQuThD3WPIfuPD67/AGqC KC5JyEEWRNBLeMQRLO0rW2FGLLpY3uCvl8qgclju+Ksd5EzAxilW2wbV7lmud2o+HztXCHEx+S28 lIXeHNxY0OM4QoEb8VT9O7cN371df7VAj4ZgZoI8EsY4Ywuxty7PXuUnofAig95XIQ4syxTBlV45 Je76dgEIBYNdr3sfK1czy2J2ZXXc00ERmlxRYTKANxUqxADC/nXPL4ODIRI45HgjjimhWJNu0jIF nJLqzfsNdDxcckMpktFl5URjyJoierAB9gk3D5XFB2hzYppuyoIYxLMu6w3I9x6dfu+PzFWao42A 0OUkzSb1hx1x4ibb21u7PYAfdW1vjV6gUqKUE1FKUEb03BNw3kXC31sPG1eqw+Ctl8hyfKPqxnOH Bf6kix/Sy6aavc1t0E1FKqcp3f7dktDK0EixO6yJt3Aqpb76sKC3QkDU+FZJknyZsXF7zxK2L7kv GbOZFKKLnW49V7ePjcaVd4+dsvj8bJkADzwxyOo+m7qGIF76a0FhWV1DIQynUEG4Ir1WH+nT7XK5 Phx+XgzLJAB9KQ5K9xUHj6SGrbJA60E0qKmgUqKUE0qKXH7aCaVFTQKUpQKUpQKUpQKUpQKUpQKU pQKipqKDL47KkzM3OJllHt5GgSIxlYQAFs92QFmvfo3Tw6Vxjzc5cHZJNvyJM18TvhQu1e4yblTU XAGl/wDGrWBxL4T395NMpJkkWTZ+JIw2l2ZVB6eHSpj4lFx5IHmeQvO2SkhCho5GbfddoA0bzoKi 5eXLkji+8yFZZYzlAL3WWKOKVdCu257tibeHQX048vkvlfo/NnkAEhglVraAlGZL2+O29aJ4lAil JnTLDNIcobS5dwFckEbbEAC1tLC3Sqn6hx4sb9LZ8EQsiY7gX1OupJPmTQds6XKh4zGmxpREVbHE g2hiyO8aMoJ6aN1q1yGcmFA0jBy21imyKSUXUX9XaVrD51zmwvfcbDj91odIn3oFJvGVkH1gjqoq 5JGsiNG30uCrfIixoKvGZ652LHJtcSdtGk3RSRDc639PcVdw+V665mIuZjmB3aMEowdLBlaNhIpG 4MOq+Io+NAuGcZlZoEj2bFLbiqjQDb6r6VkJjcLJhplJjTXkkeGKBpJFleRGZNu1pBb6Cdeg62oN XGwI8aeedZJHfI2mTeQw3IuzcugtcAXA08gK5c5/snI/6Wb+W1Z5x+FMaGLGmlmcsDjpJJ3FMRAl 3XlA9Fx466WvcV3zIsOP9N5zYX5EuLNIp3M190R19ZJoLPB/7Jx/+lg/lrV+qHB/7Jx/+lg/lrV+ gUpSg5zSdqGSXT0KW9R2r6RfVj0HxrJxv1AJ54of6T8RgvozEdtf3VCC5+FbNKDM5fKeOfCxFklh GVIytJBGXcBELCx2SKNbXuOl/nXuaXKj5jEiEv8ATTRy7otovvj2WYv9vSvWZxj5OXHlplSwvCu2 JVCMisbhn2upuxU7a9tx+7KxMnvv/SI6bTtPc3gAl2Ivf0jpQZo5PLiijz2buJktkL7cgBY+wksi lWA3XPa9V/PwtVrAyMkZUcE0pmGRj+5uQBsbcqlF2j6fVpfX4muqcRjrISzM8A3mLHa2yMygiQjS 53Bj16XNq94nHJjSGQyPM4XtRF7fhxA3CCwF/mdTQZ36XucTPANj7/Lsf/sNXeKnyGxJmy5O9JDN OhdUtdY3YCyLc9B8ap/pX/pc7/8AQy/5hrSwcL2aSp3Wm7srzXcKNpkO4qNgGl6Cnjc3HPyE+Nsm EaiHtXxp1N5N27eWj9I0GptWjkwDJx5cdmZFlRkZltuAYWNrgiiY0STy5Cg9yYKHN+ojvt/9VZb4 PEPyRw2x5u86POZC8ojNmQMA28Am8nQdKC43GRNFCnckV4EEQmVgsjR6BkZgOjW8LeYsatxxpEix xqERAFRVFgFAsABWEkHAsSXikig2tJFO8sgSVIxd2S0hNl+NrjUaVZ43H433BaLHlx8mIb1SV3JM b3VX2l2Fjr11HjY0HDiv+5+e+WF/KetNpw3ILi63WIzfA3bYP2VmcV/3Pz3ywv5T1rvEBOs4AvtM bG2u0m4/xoM/P5sYeS2P/TekA/i5Swvr/AymrmLmifCGWdtrMT2W76+kkelkHq6eA+FWa45eO2Tj yQJM+OziwlisHXW/p3AigzMKfKyOBbNiyZBkzRCbdNFYRtsDssaMsd18ib/M17zMnMHC4+XDN25S IGlYqGLhygYeQvu8q7w8W0OLJiDJkaNo+xDcL+FGBtXaNupA8WvUzcX3eLTjvcOoRY17wCbyIiCN Cu37vlQVuQzcqOXNkik2JxsKz9sAETFg7FXuLgWSwt8/hWjmOI8WWU3HaRpLjr6Bu/8ACuOTxcWR KXZ2VZVCZMa22zot7K+lx18PDSrE6b4mjtfuAqb9LHrf7KD1DIJYklGgdQwH+YXr3XlVCqFUWVRY D4CvVApSlApSlApSlApSlApSlApSlApSlApSlArM/UkMk/A8hFEu6RoH2r56X8a06hlDKVYAqRYg 6gg0Ffjpo58DGmibdHJEjI2ouCo86s1T4zj143F9pHI0kKMxhD9URjuEYPkvh8NKuUEViww5Rw4Z jjur4ubPkGBtod45HnI22Yi+2W/XwtW3UUGLDjZeLMvIdhpC7ZBbHQjuIMlonS9zt07Xq18fhTPQ cd+ksiHJYAxYbxMwuRuZCgA+bG1bVU+S46PkY4oZnYQJIsksQtaUJqEe/wB2+pFBPEQyQcVhQSrt lix4kdT4MqKCNPjVyoqaBSlKBSlKBSlKBUVNRQYn6Y/DTkcd9Jos/IZ18hK3cQ/apvW5VKHjkh5K bPidl9yirNDpsZ0+mT/NbSrtAqhMJf7zisInaJYJ1eYW2KztCyg63/8AbPh5VfqKD5/+1Zk+LFx7 J2vaY80HfaxSRpozEhS2ttbm/TpWhhpkS50mbLE2OvZSAI5BYsjMzMNpI2+rStChBIIBsfA0GHw3 4n6g53ITWEvjQh//AJIYz3F/5dwrcqpxnHR8djGFHMru7SzTPbfJI5uzNb/i1XKCKmlKBSlKBUVN KCKmlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBS lKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSqk/JYePN2ZXIfTcQjsqX6dx1Uqn/ADEVCcrg PkHGWW8ocxH0ttEi/cL7dob4XufCguUrPl5jHXLgxIjvklmMLXDKuiO7bGI2uVKWIU6eNWMrOxsQ L32K772AVnNh1YhAxCjxY6DxoLFKpHkYkyMhJCFhx4ope6Dfd3jILADr9Glut69jkcQ4xyt9olO0 3Vg4bps7ZG/d5La9BapVFuY49Y1kaQqHYxqhjcSFwu/Z2iu++3UC2o6V6xeQSfKycU2WSB7Kut2T bG274avaguUquc2H2b5kZ7kSK7XGl+3fcBf/AC1Tj5bL3Yxnwu1FlMqJIJVexdS4uoHwoNSlcJMh I544mZVDo72N72j2XI8LDdrevGLyOJlsUgclgNwDI8e5f3k7iruHxW46edBapVHJ5BoczGxViLLN JsklPpVLpI62/eJ2eHTxrjLysyNNOsanBxpO1OxJ7u4EBii2tYE+dBqUqKqnksMZHti57lwhOx+2 HPRDLt2Bvhe/7aC3SqacrgPkHHSW8ocxH0ttEi9UL22hvIXufCucvL465cGJEd8ksxha4ZV0R3bY xG1ypSxCnTxoNClU5uShhz4MB1cyZCM6sqMyjYyLYsqkD6vs8eorlxnM42fFEQ22aRN5Szbbj6lW QgKxXxAOnjQaNKrY2fi5ZZYH3FNSCrLdT0ZdwG5T4Mtx8a8clnPhQB4ojPM7bY4l6tYFmsBc/SKC 5Ss3K5HI34ceCsTnLV5A8rEIFQK2hQNe+6vM2bymPBvkTHaSSWKGEI77byvsJclb6X8KDUpVCHLz Y8mPGz0iDThjC0LMwuguwbeB4dK6vnQxNkd11CwbAQAxa7j0iwGpbwC3vQWqVxxsuHKQvCSQDtYM rIynrZkcKw011FZeP+o4Z8zMiMTRYmHjjJ78gKF1u25gjAEL6dCaDapWNx3N5GRkwQ5uMMVc6Nps FhIHLooViriws21gdL1HIc5kY+RkR4mMMmLAjWXPcyBCisC4VFsbttW+tqDapWDlfqSRHmlw8YZO BhokmZP3ArBZFEg7a2O6ym51Fe0/UO7kRjCH+nac4qvf8TeIu/3NvTt7T1vQbdKp8dmvnRPkhAmO zkYzX1kjGncI8Nxvb4VaZ1RSzkKqi7MTYADqTQeqVSTl8B1dxIVEY3HejxkqTtBQOql7nT031t51 2xsyDLVmhJO02ZXVo3B8LpIFYX+VB3pVcZ2K0UUyyAxzsEiax9TMbAdPhXmDkcPILiKTd2xuN1ZQ V/fQsBvX+JbigtUrhHl48phEbhjkRmaLQ+qMbLt/51qPe4pCnuCzytAuh1lUsrL+1TQWKVUl5TBh 3b5DdXMbBVd2DKAW9KKTZdwueg867DIhMiRK4LyIZEA13IpUFgen3hQdaVRTlIXnAUr7ZsYZQnJs Npa3j4W1picpFmZcuPCDtiijkJZWjcGRpF2tHIqsNEuPOgvUqsc/FGSMUv8AjHS21tu4i+wvbZut rtve3hQ5+IELmQABzERY7t69V22voBf5a9KCzSquJyWFmm2NJv8ASHU7WUOh+8hYAONeq3qcfkMT JZ1hkuUFzcMoK/vqWADL/EtxQWaVmT89gRRCVS8imWOKyxyFvxTZXC7LspsbMND4a1pAggEdDr5U Hz3KcdnZHvYlgllMxvBslSLHGi+p13B2fQ9QVOnzFr2GV2kXZqOQbJOo/KMjNu6+R6Vr0oMWHFzk HG4ftz2uPkXuZO9NrokUkSsihi2u4XBAt4butW50yYM58yGE5ImiSExqyoUMbO4Y9xlG09zW2ot0 N9L9KDF5DjMvJypchLptGM6dtgGZoTP3ERm6G0gsSLH4dR4HHZiwtMqzdyWZXcGSNssRpG0Y2uT2 la5HQ/TfUk2rdpQYWBxuXHmLOYGii9081pJBK4RsVYbsdza7x0BNvDSvGdj5WO8+TEVjyMjJMcO4 /mRzxRQj0jrtlAY+QBNfQVwn/wCoxvyfqb8z8z6T+V8fP4UHObEC8XJhY40WAwxAnyTYutUQM6de OhbBlhGNJG8sjtCVASNlP5czt1PlWzSgpZWNJLnwShA0KQ5Eb3NheQxbR567TXDi4MyGYqyTRYqx 7e3kPHJZwRs7JiJ9AW991j0+NalKCpmwSzTYTRi4hyO5JqBZe1Kl/wBrCqU2BlGPKwFjLR5kxm91 ddkauQzKyFt+4W0sLHzFbFKDks6vkSY4Vg0So5Yj0kSFgLHzGzWsOTjs6SZA0ErNHlpNv7qJjJGs wkJjjRtxbb1DL1uRra/0NKDI9hldpF2ajkGyTqPyjIz7uvkeleYcXOQcZhe3Pa4+Re5kl02uiRSR KyLuLa7hcEC3hu61s0oKWQk45PEnSJpYhFNFI6lB2zI0LKzB2Ukfhn6b1nNw+XLx+DhuBGyY80Mz XB2GWIxg6HXU+Fb1KDI47ByVzFyMgTDsxtEPcSpLdnKFjF2/u+jq1j/CK7ZvHy5udE7SSQQYyFo3 iYBmlkO0+BttQfbu+FaNKD55uLmi9nDNhHkMXBM8casYWJjcIYW2zOg9I9HnpfxrvLgrkYoxoOOb Bj9xBJIoMUW5VcF2BxpG1AX4HyrapQZ+Jx4wc12hQvBMos7uzvEy9VvKxOxtDp4/PTlPhSvLnu0T SJMYHhCOqOTEB6kLaBlIuN1hetaooKXFplpFIMnubd94ROyPME2rfuNESv1XtY9LVRyOJnyuV5Jp F24mbgpirLcfUTIG0vfQNW3Sg+dwcDlWycKbNxVi/s8EkOPslD+5d0SPcNBsWy/e1rnk4PMM2bJB hrfnII48pXmUe0kWNomvYetbH7vjX01KD5efhOSxo8zjcGFZsPko442yWkCHH2RLAxZCLtdVuLeP WtPkOL7sMOLjRKvdC4+Tl2USLjKPUgb6jvtt+29atKDBw+O5eDlw5criJJLdgw7TYpQLjwJFu9LR nqdo+ZvWhO8mfxkrYqWkkDKiygdVYrqDceGlXqUHzycZkSZMkz4s5Q4+wnInQzvIsqSLt2M6KVC+ nzI9VutaXFpmIsoye6Iyw7K5DI8wFvVuaIstr9Nav0oMA8e2VmZeArqMWGOVodvq7b5aGPbYfukS Hb4Ar9ltcbLyZ4Xlh9uMWKSK7MrCRpAq3TYSdo29WAP8NXcX6p/yvzT+V16D83+Pz+yu9Bj8dj5q T4QmxzFFhYj4zSM6HfITBqqozekiM2JsfMDxifh5p83MkZgsci78ZrA7Z2SOMPa9/wAPsg/G/wAK 2aUGLh4ebgFMrsmeSWNllgRkDRu8smR9TsFYDubSQfC4Bvp6gwsvjzhtHF7owwSwOEZUs8rxyBj3 CvoGwgkXP8NbFKD5+Lic7sYisiq8GJjKwLC3ex5Y5jHceey261aGGuVJyU+XNjtjxPBFFGHZGclH mZtwjZwPrHia0KUGCeIyvcNCTM8L5Jyd3cUY4Uy9/aY/zNwP2Hrf7tdcrEyBPk8i0YCvHJCY7jes e0AS3va/p1H7tvEWrZqH+hunQ/V0+2gwYcTK5Pj8SKSM4qRYxXuEq6uZoDCNgVr2G653BfK3iITh svISSOYzKRjS46vkSLKu6VQhaJY7enTq1j/CK3o/y1+n6R9P09PD4V6oMrNbPycdT7J1eCeCTt9y ItII5Az7PWFtYabiCfIVpq7FiChUWBubWJN9NCeleqUH/9k= ------=_NextPart_000_0007_01C8221E.6C84B9A0 Content-Type: image/jpeg Content-Transfer-Encoding: base64 Content-Location: http://www.bba.org.uk/images/aer6.jpg /9j/4AAQSkZJRgABAgAAZABkAAD/7AARRHVja3kAAQAEAAAAHgAA/+4ADkFkb2JlAGTAAAAAAf/b AIQAEAsLCwwLEAwMEBcPDQ8XGxQQEBQbHxcXFxcXHx4XGhoaGhceHiMlJyUjHi8vMzMvL0BAQEBA QEBAQEBAQEBAQAERDw8RExEVEhIVFBEUERQaFBYWFBomGhocGhomMCMeHh4eIzArLicnJy4rNTUw MDU1QEA/QEBAQEBAQEBAQEBA/8AAEQgAhAGQAwEiAAIRAQMRAf/EAIQAAQADAQEBAQAAAAAAAAAA AAABBAUDAgYHAQEAAAAAAAAAAAAAAAAAAAAAEAACAgIBAgQCBQYIDgMBAAABAgADEQQSIQUxQSIT URRhgTIjBnGhsVJ0FZHRcrMkNFQ2wUJiktIzU3OTw9OUtHWCozUWEQEAAAAAAAAAAAAAAAAAAAAA /9oADAMBAAIRAxEAPwD9AiRECYkRA8X3Va9T33OK6q1LO7HAVR1JMUXV30pdUSa7AGQkFSQeo6MA RMf8VMX1tPRzxTuG3Vr2MPEJ1sPTwOeGCD5TbUBQFAwB0AHgBAmJEQEQTgZPQCZN3fDXZUK9Zrad qtn1LA2GucKHVQmMgNy8T9ORgZgaO1tUamvZs7DcKahysYAtxXzOFBOBOGxuNXbpGnhZRt2FGcEk 8TU9qsnHofsS09a21NXYoZHUq6sAQQRggg9DMD8N61Oz22qrYDWt2nZup17C7BvuWKK7Ybxx0x4Y 6QNHS7sncE2flan9zXdqwtqvUHI8PU6DH5PET1o9w+YqC3GtNhnsrrAb03GrxesHqVlp9al6rKmQ Cu7IsC+nlyGGOVwcn4znqaGrpa/y2rX7dPU8csftePqYkwM2r8QH5dNjYqAVaRbscWC4ay001hDa yDB4PnJ+HjmWdnudqadG7rVq9NnElWYc25kKqVhOQLHPx8p11e1aulYragNVa1mpq8lgw5e4pJck +klsfyjPW52zS3zU23X7hpJNfqZQCfoUgH64HrU2WvbYrsULZr2ms8eoIIWxDn6Udc/TLM4a2qNc 3NyLvfY1rucZOcKo6fqqAo/JO0CYkRAmREQKu13HX1dnV1X5NfuOUpRBnog5O7ZxhVHjLcwtb778 Xbr2eOpqU1046em5md8/Hqgm5AmQSAMnoImd3QC3Z0Nawcte+1xdWfsuFqsdQw8xyA6QNHIHUxPn tdnvevTZi1FDblqocuGXWu9qlGA6sq8gfqE7Vd07i9qK3HizAH+h7i9Cf1mXA+uBtxkShvX3LvaN CBClrsXDFlYcFzkFTj6iOs6XLrdy0yabQytlqdiohijrkB0PhlT/ABGBO73DX0W1xscguzaKEsAy q2P9gN5jkeknuG/r9t07N3aJFNQGeI5MSSFVVHxJOJmd3K9y/B+xfeOJt0hslVPQOqC9cH4chK25 fZv2/hivYwV2nG1bx9P3tNHvJj4DkfCB9IjFkVipUkA8W8RnyOMz1IEQETxbUl1bVPko4w2CVOD8 CpBEwNbYensmhqotyLdWQ99VdlvtojdR90rnk2cDP0nPSB9FkYznpE+b7bYNnS7ZrAEUJq2bBrZW 9bUstaKyEcmUF+X04Es1d07k1qK3HizAH+h7i9Cf1mXA+uBtwSB1PhKHdb7ql10qCH3r0rZXLL0J 5dGQjGOP+DzloW6uwbdcOlpT0XVZDY5D7Lr9I+MD3a5rrZwpfiCeC45NgZwMkDM5aG7r9w1KtzWY tTcvJSRg/Agj4gyv2l34bGuzFxqXtSjMcsUwtig/yQ/H6vjKf4d+62+76if6mjbLJnxzci2vk/yj A25M8lgoyZMCYkRAmJEQJiRIDA5wfDoYHm92Smx0UsyqSqrjkSB4DkQJm9jr97s9VjLdTdtVK9tj Pl2d0GbV9Thc5yPD8kvbunVu6z6txda7McjWxrboQ3RlwR4Txqduo0wwpZyCAiBnLCtB9lEB8AIG XqNbZ23t2s9jsuzs203MWPuOiDYsxz8evtjOPKNZrNrYXtt1jnXR9sdGKuRrvStXJ1PI8fcP5szR q7Tq1aQ0gbGRWLo7OTYjkluSv4g5M9N2vUahKVDJ7ZJW1GK2Zb7Z5+J5f40DB3r7dnT/AA9dc3Kx u41hm+PEWr/gmv3hXDaVqW2Jx2aVKI3FXDuAeY85S/ENVdL9iqqUJWncaQqjwA4WTX3NKrcWtbWd RVYtq+2xX1J1XOPEQKXft/a1NOw69FzN6CL6/b4rlwCp5uGzj/J85fo2DZUbLqX1cHBW4pnHxzW7 jH1z3dRVsVmq5Q9bYyp8Dg8h+cRfWllLrZWLkIOaiAQ/njD9P4YHHYfR2de3WtuQ13I1bgOAeLji eufplejW7fRsJtDaL3rWaS72huacuQ5DwyD4Sqg7S2kmwe10pdbc+vVrtXVk2I71gMygqPsZPj9c jHamC019s123y7VHXKIEV61V3zb7Z9PFgQcZ6+A64DZrtqsJFbq+PHiQf0TH/Cf9U3f2/a/nJodt TQNPzGlrpRzyrhUVG5IxRlbj48WBH6Jn/hP+qbv7ftfzkDciIgIiIFbf2/k9Zr/u+hA++s9pOpx9 vi36JT0O8/O7Aozq9QT9zs+8/T/I9pP0zVkQMjbZru/a+rZVa9C0m4FGCotgdQHbDqxx4YwfHwnQ B6++2feuyPql/bZsopDhfSvlOlvZNO3at2y1q3XYFhW1gCijHtgZ6KcdcTv8jV86N7k/uiv2ePI8 OGeX2fjmBhHc2dXSo3q7Sb9zQu2ri55Kba6ktRlU9FALYwPKaWop1u6WaSO7UmhbyLGLt7jOys3J vjjw8JZq7Zp1O7KnIOCoRzyREb7SIp6Kp+E9auhRqFjXyLN0Luxdgo+ygZuvEeQgZmj/AHr7t+z6 v/Mljtoevd7nWbLLglqFA7ciOVSNxXOABmV9D+9fdv2fV/5k06NGqjY2NhGcvtFWsDMSoKjiOI8u kChV3TcbuttR0tkViikismj0FnuBc4u8wB/B4fHQ2107azRtFOLdeLNxPTwIOQR+UToKaxa14Ue6 yqjP5lULFR9RYznfo6WywfY16rnAwGsRXIHwywMCtdVpn5d9W+qizV6VYI48COLIwBHQj8+DLfzW r/tq/wDOH8czu5a3a9DX98drpuHJVbjXUoUMwXk3IeHXyBM8bdfadayxV7bRauvWLtpvbrX26jyw VBX1H0E4+A+OAQvWL2yzYr2rGqa+oFa3LDKg9fjiUtatz259S++nXa225rGqt5n2rrHtIRsJxb14 zjp4zzYOzpaxHbaG1anSq6/26wVstCFAE45Yetcn6fPri/8AujtP9i1/+En+jAr97NX/APO9xFJX 211LlUJjiAK2GBiZI/rH4Q/3T/8AiiavetejX/D3cq6K0qT5W88UUKMmtuuFmUv9Y/CH+6f/AMUQ NjuCON/ttotdQ17VtUGxWw9i9ssvmcic+8dw2tYVrRrXMDfQptT2uLK1iBk9dgb1A48Prl7Z0q9m 3XtdnVtV/crCMVBYgr6h5+kkfXOltNVyqtqhwrK6g+TIQyn6iIHhLhZr87621g2QyWlQw8vGt2HX 8s5ao7dp0Lr6z110pninPOMnP+MxMsW0U31mq9FtrPijgMpx18DK/wC6O0/2LX/4Sf6MDjZRpKNc 6l1VD6nSr1ArwPRkYZyQR+fBlz5rV/21f+cP45nbut2vUs10/ddNi7Fq1GwV1BayxwOWfUfqH8E5 3p2im1x+7aG16HWrYu9usFLLApUBOOWHrXJ+npnrgL969s2Hqe9qnahuVRLD0k/XKVHvDuOzsu2r UnttXqFbOXi3PlYgVPtN1PX+OeQnaDeqnttA1rLW167/AG68m5CyspTjkLlSAfiPDGCb/wC6O0/2 LX/4Sf6MCdBNair2arVtsJZ7HyCzuxyzHH5fqHSZ3Yf/ANXvv7Un80k1KdDR139zX1qqXxjlWiqc fDKgTL7D/wDq99/ak/mkgaN9xHcNXXx0dLbeXwNfBQP/ALJX7l3X5G1a/wCj+peX3+x7LeOOi+2+ RL1qZZLB9qsn6wRgidIFPtu989S1n3Ppbj9xb76+APVuCYPXwlPs3LZfd2La7q7veupFruMFBYyq qKrsAUCgZ4/wzXdA6MjZwwIODg9enQiUtLs+rolPYa3gmeNb2My8m+0+CerNk5J+MDl2qp7O33UN faSNjZrFxbNuFucD1H6JRq7otHZu3a9myKdjZpUnZub7KLx5tybxc5wPp6+U2NXQq1KbKansK2u9 hZnLMGsOW4k+HXrPelqV6WrXq0lmqqHFObFmx5DJ+ECt2G4X9l0bQ/u5pTLk8iWAw2W8zkdZ0F3H uh1gOj0e6W8sq3DH5531terV16tarIqpUIgJyeKjA6mFT7xrSOpHEfkH8cDrERAREQML8UjgvbNp ulOrv02XN8FPKsHHifU48JuThu6dG9q26mwM1XKVbHQjPmD5ET3r1Gmiuku1hrULzbHJsDGTxAGY HWRJkQMarT3H0qy1Jrv19y3aWlmQmxGsssChkZlB42efmPh1hdHcqvXuQr52m2y1tQMocLbXXVgO SELL7eT1x1OD067MQKvb9Z9TUFVhBflZY3HqAbXa0qPjjljPnM78I+rtluyvWra2ti+lv1q3sPE4 8vyTU3tX5zUu1fcakXqUayvHMK3RuPIHynvW16dXXr1qF4VUqERfgqjAgdYiICIiAiIgIiICRJkQ MPV+6/F28j9G2tWmykeOVqZkc/RgsPGbsp7Xbadnb1d3k1expsxR0x6kccXrcEHKn83lLkBERAz+ 907F/bratao3WsUwgKr9l1Y9XKjwE47+ntWWbXs1h17hrrrsSwX2SvuDm36wxZ5eY+nI1YgZFvbt om7VRQ1OzdTedjIAr9kUgoU8ST7XTHx64x114iBl/ia+uj8Pdxe08VOvZWDjPqsX208P8phM3aps 0rfwu+yOC6zfK24PLF1tHtIvTxyw8Zt7/bae4ewt7N7VFq3GoY42MnVA/TJAPXH8MnufbqO56dmn sFlR8EOhw6Mp5K6nyIIgWpM8oCqhWYuQACxwCT8enSeoCIiBn91q2LRq+xUbfb2arHwVXiiHJPrZ fzThtaG1Y+zrooNO7dXeb8gCr2xUpUp4kn2umPj1xjrrRAyRo7Rtq1yoFNG1ZuDYyMMLHssFfD7Q YGzHwwM+eBrCIgJifh77zd7ztJ1pt3CqN4dakWt+nj0YTZtUvWyKxrZlIDjBKkjxHLI6fTOHbtCj t2nXp6+TXUMcmOWYnqzMfMkwLMRJgIiICIiBESYgIiICIiBESYgIiICIiBESYgIiICIiAiIgIiIC IiBEmIgIiICIiAkSYgREmIESYiAiIgIiICIiBESYgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICI iAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgI iICIiAiIgIiICIiBzuuporNt7rVWv2nchVH5Sek9g56iYnef6X3jtfbW/wBVyfbsB8H9jHFenXPJ gZtwESh3gl6aNVWZDtX11l1YoQq5ucZQhvUtZXofOVtfT7Ts27FVQ2Q2qwWzldsp1Iz6eVgJH0/w QNmRMfT1O0btT3U/MqlbtWxsv2ayCnj6XsBH1ydLS7RvVNbrnYNau1fI7GwMlfMZt8D5QNeTOGtq U6iFKefFjyPOx7Dnw8bGYzvA8W21U1tbc611oMs7kKoH0k9J6BBAIOQeoInm2uu6tqrRyrsUq6nz VhgiY/4Tts/dtmjaeb9s2LdL3PJlqOU4jyAVgPqgbcSJMBERAREQEREBERAREQEREBERAREQEREB ERAREQEREBERAREQEREBETE75vGvYp1VueolfcZKyEttDHiopYhuTjB9GOuR1EDbifO6uzt23UoN q2zbW4Vvr8RwqoQ4dtniv2nRSVPT1EYE+hgTEifPdx7pZclwo2Goso2V160Tp6yQobYbi3BCyvj4 jHn0gfRRM+7X3zoGsWNZtM5clbPZxyblwV+D+lR0HTrOHbtXudWyH2S/tYIPLa94Z8vR7Ff6YHLd /vb2z9m2f01zXs2KKnSuyxUstJFaMQCxHX0g+MyNz+9nbP2XZ/TXOnfPcN2pWq0iq22sW2WMVswl iOqrxRunIeZHXA84HffPudy7dQeihrb8+eak4BfyH3TI0i3727jlHVT7PF2RlVuKYPFmGGx9EP8A ed9rVvCjWZ6/L1WPwbP1KJ6+Y71/YaP+5b/oQKVOvubNG7Vrk0c92xnF9diC2kjwU+g4Y+Y8unnL PYqdumnZTaREJ2bCgrVlXj0wVDeXwnT5jvX9ho/7lv8AoR8x3r+w0f8Act/0IGhPLMqKWYgKoySf AATyjXGkNYirdjJrDclDfDlxH6J41n2nQnaqSlweipYbQRjxyUT9EBq7etu0+/q2C2osyh1+yShK tg+fUTI/C3j3j/2mz+hJb7FbVbrbDVsHA29nJH02uw/MQZV/C3j3n/2mz+hIG3yGM5GPDP5px2d3 V1OHzNq1e6y11hvFnYhQqjz6mUH0tg7RvFOdX3uR1OQ9TA4+Yxnj49eP/wAvtdJ07/bXV27lawRf f1+p+i6tj+YEwLd29q0WpTbZxsfwGCQMnALEDCgnoOXiekHe1V2Rqmwe8fLBxkjIUtjiGI6gZzMj uSstndaCD7ncdda9NQM+64R0Kj8hbrnwHXwhlYPsaRU/M3b9WzXXj7VKWUu1mfDACH6+niRA3pM8 tniQPHHTymEmj3oMpY24BGf6bnp+T5aBuu6opdyFRRlmJwAB5mcaNyi+prkLCpM5axGrGAM8h7ir lceY6Sr32qy7t5rTIQ2V++VHIikODZ6fP0ye2bLMjK9nu0mzhp3v9u9AgYnyzg8hnzAzAn999v5B WaxOQJRrKbUVuI5HizoAenw8Z7p7rp3WNWGet0Q2kXVWU/dqQGbNqL0Ges8Ip2O72Wkfd6dYqT4e 7bix+h81Thgj9YiNIe9u7e4R05DWp/kU55sM9RmxmU/HiDAtau1r7lIv1rBbSxYK6+BKMUbH1idp l9l2tdtNmW1SG2tlVOfFmvsdR9anMvrsUsVVXUlywUZ8Shw+PyHxgdYkSYCIiAiIgIiICIiAiIgI iICIiAiIgIiICIiBESYgJEmIERJiBh7n97e2fsuz+muam/rfN6V+sDxa2tkV8Z4sR6WH0qesy+6f cfiLtW2/+qsW7VGPJ7AHUnPTHom3Ax+0bHzm9sbLLxcU66hCcmvkHNlefiHGD9InK22/SHfbKrXZ 6a1tqNjc+DGtmwoPQAHymj2/tyaHzAQ8hsXPf18V59SuSf1sn657Tt+ul+xeeTttgC5HYshCjiAE PQdIGVstZpbNmlr2utNg1SSzFnDbGx7FrKzdQWX8/WXu2Zr2N3TUk0a1iClWJYqr1q5HJsk9TOtf a9OuqyrgXW3o5sYu3EfZUMTkBf8AF+E66urVqoUrySx5O7ks7t8WY9TA7RJiBEw/wt495/8AabP6 Em4SAMk4A8SZh/hMGzS290DFW/u7GzSp+0EZgg5fT6M9IG5ESYERJiBESYgREmIERJiBESYgRJiI CIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiBn97/AHd8kP3jy9r3K/b4cvc97kPb9vh6 uXLwxL48IiBMREBERAREQKvcvl/kNj5nn8v7be77eefDHqxw6+HwnvS+V+To+Sx8p7a+xx+z7ePR jPliIgd4iICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiB/9k= ------=_NextPart_000_0007_01C8221E.6C84B9A0 Content-Type: image/jpeg Content-Transfer-Encoding: base64 Content-Location: http://www.bba.org.uk/images/aer7.jpg /9j/4AAQSkZJRgABAgAAZABkAAD/7AARRHVja3kAAQAEAAAAHgAA/+4ADkFkb2JlAGTAAAAAAf/b AIQAEAsLCwwLEAwMEBcPDQ8XGxQQEBQbHxcXFxcXHx4XGhoaGhceHiMlJyUjHi8vMzMvL0BAQEBA QEBAQEBAQEBAQAERDw8RExEVEhIVFBEUERQaFBYWFBomGhocGhomMCMeHh4eIzArLicnJy4rNTUw MDU1QEA/QEBAQEBAQEBAQEBA/8AAEQgA+wGQAwEiAAIRAQMRAf/EAIMAAQADAQEBAQAAAAAAAAAA AAABBAUDAgYHAQEAAAAAAAAAAAAAAAAAAAAAEAACAQMDAgMEBgUKBQQDAAABAgMAEQQhEgUxE0FR ImFxMhSBkUIjFQahUjOzNrFicoKSJDR0tHXR4bJzNcGiQ2PxhBYRAQAAAAAAAAAAAAAAAAAAAAD/ 2gAMAwEAAhEDEQA/AP0ClKigmlRSgV5jmhkLCN1codrhSDtbyNuhrnNmYsB2yzxxPa4V3Vf5TVDi Hgj3iTIxXy53uRjMLbVFkULf7NBrUqKUGfyOfNDl4WDihTPlyHeWBISGMb5GsPHoo8Lmr0j9uNn2 s+0X2qLsfYKypv4rxP8AIz/vYa9ZXI8fmfM8cfmS8dlyFhimDLu1HqROjAfSKDQxMlcrHWdVZFe9 le19CV+ySPDwNccLPXNlyVjQiLGkMIlJ0kdR95tHkp099644/KYMUmPxyidZWXbCskMoZljspYs6 eFxcmq/5R1/L+LIdXkMjux6sxle7MfEmg2qilKBQ1mY2aqSZ007ntrOIYtyBCTYKFDWXddztF/r1 rT60GNPzcp4qbkcePbJhSlM3Gf1Moia0qqVtrtO5T9fWthGV1V0IZWAKkagg6g1823pl/NSLogjV go6bmxfU1vM+NbHCf+G4/wDy0P7taC9SlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBS lKBSlKBSlKBSlKBSlKBVXkEibFdpndIY/vJO0xVmVPVt3KQdbeB16VarnPBDkxGGeNZYmtuRwGU2 NxcGgpcVx5xo0meSUzSRjuI8jyIGY7ztDk9L7R7BXjKyeVSd1giLRA+k9hX8P1jlR3/sitJEVEVE AVFACqOgA0AFTQUM/jkyljyl2xZsC3jmZQRYj1JINbofEX9oNTDiQ5UONkZGMsOREwlULb0uAV0Y DoQa8cnJyyyRphYceVDbdJvm7PqvoLbHuK4Jl/mGSaJJ8KDEhZ1EswyO422/wqvbXU9KDpkpDk58 hyHaPHw4gHZZXiXfId3q2MoO1V/T7qt8a88mDC+RcystyToSD8JPttQ8Zx5mM5xYjKx3M+xdxY+J NutcPwofig5HeN1ySlj07faX7Vr6m5troPsig4TfxXif5Gf97DXnjP4i5v8A/U/dGvU38V4n+Rn/ AHsNesbFbC5TMzJ8qMjNCM0ewp2xEO2h3lyNQfEanpQecr+KOO/yuV/1QVn8VvH5JieOR4mjSR1a M7TcSPpfyrUlxWn5fG5CPKi2QI8Sw7dzMsu1m9YkGvo00qt+VoIcj8r4kM6LLE4fcjgMptK51BoL vNZOXjYE0mLHuZY3Jk3he2QNDZgb12+ceOESZUDxsW27I1ac+/7pTVjaNu2w22tbwtVXlJsjH4+e fGZVliRnBdSw9Iv0BWgq5WVFkvDf5lYY23yRfKTnuFSCmuzQAjyq3FyEMjiNUnBbQF4JUX6WZABV fJzshMqQIQIsZoFdCL9z5hgl932dt9KYWdkTTRdwgx5SSyIgFu12WRLX+1u3UGZJ/iPzV/2Y/wDS 1scJ/wCG4/8Ay0P7tax5P8R+av8Asx/6WtjhP/Dcf/lof3a0F6lKUClKUClKUClKUClKUClKUClK UClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUGdy2DmZgQYs7QFVYErI8ZJbaNdgPwi5 Htt4XrkvFZKdmJ5/mYRMJpjMzFh2xdFQNvB9WvUVq0oJpSlBjZREf5owXf0rLi5EUZ/WkDRSbf7K k1ZPG/M5GRJnKjJIqxRLGWU9pW7nqYbTctbT2e012zMGDMMLS7g+PIs0LobMrrp9RBsRVmgzk4PE jy4sqPRoSNoIDHYqMqruPq0LsevjbpavPB4s+BHkYDoVggmdsR9NrQykyKo6n0ElTf3+NaleJJoo tvcdU3sETcQNzHoov1NB7rjl4yZeNLjSMypMpRihs1j1sda63F7X162pQVn4+CSVZXLFht3i9lkM eqGQeJU6ikODBjymVASbEIpN1jDHcwjHhuIuf+FWaUHzzwyY3Dc1yOcvamzhM5VtWSJY+zAjbdL2 F/p16Vr8TFJDxeFDKuySPHiR1PUMqKCNK9ZuFDnRLDPuMSusjIDYPsO4K382/hVigmlRS4va+vW3 soJpUXAIF9T0FKCaVFKCaVFKCaVFCQLXNr6D30E0rwJomkaJXUyoAXQEblDdCR1F7V6oJpSlApSl ApSlApUUBBFwbjzFBNKVFBNKilBNKilBNKgEHUG/hpU0ClKUClKUClKUClRWZlcw+PkPCI42CG12 eQHpfosDD9NBp0vWfn5UqzYMEZkjGU5DvEgcqFXcNWVgBfzHSvGVm5WLPnMWWSKDFE8Me3bZgZAd zXub7aDTpesk5OYMr8OMxLtIq/M7V3gNHJKbLbb1jsNOnt1rxFy+RJEJiEAhjVpV1Ad5GZBqFkIA 236dfZQbNL1R4/kWzGdSiJsAPoZ26/04o6rzz5ROdlxZLJBiaRw7YyjyRrucElN1iSF+K9waDWvW POfmPzRjwP8ABh4rZKDzklfs3/qqDb3mrmZkywYqZgNlj2tNHa90NgwHjdb3H1GqY/i9/wDbl/ft QOEtk5vJ8i/7RshsRL6lI8X0bR/Sa7fTr0rYrA4dpl43lmgcRyrnZrK5XeARIT8NxWk2c0PGxZLo 8kjxBvu0L+opuuQnQUFjK7vy0hhcRyBSVcjdYjX4dL1lPyGWcZJFfa0OCua5sPvXsbo2mim3hVqD ksfJ49ZctjirKgV2lvACzrc9suR9Fq5bvy+YoYjlQlYFEa3nF2QfYc7vUvsNAk5OdGkmAVohI0CR sXGsWjuTHFKblr26aW8a9jlHbD+YMdmMqwgR3axcgA2mWC+p8KQZvGQTTFM7H7MrdzZ3Eush+Kx3 dG6++9esnL4XKVFmzISI3EigTqvqXpfawuNelB3zpJYsWSeFhuhBkIOoZUF2U+8fprO5ZxDmcTyc Ys0ky4rjoXiyhoD/AEWAb+TrXiKbDONk4z5mLCmRPI52TIxMMhubfDZm8etTzzxPBxTQMrxfiGLs ZCCtgxGhFB0wF+a57kcuTU4nbw4FP2BtE0jD+mXH1VsVjcSHObzgjYK5ylCsRuAPy8Nja4vVvCzZ PwrHysgPNI6KX7SFiWI1OxKC64YowQ7WIIViL2PgbeNZJy808Lj5QmAn3x919g9atII2AHRb3rvx vKLl4IyMgNBZQ0jyKYo9dPSz/wDGuO7gfkVwPnY+wpBH95G+4bePXv3daDpk8hPFNM6hTFA6w7G3 Dc7IJSxMccp0BAGnnfwr1j8mZMafIkjAEA3EIzagAk6zRwjwrymbxseVJMmfj9ucAyIZU/aKAodf V4rofcK95Gdw+TA+PLmQ9uQbW2zKpt71a9BahZpcdCxZHdAxuAHUsPFfUAfrrLzkbkeFy4pSBk4x cLKBoJsc745Vt7gfrHSvHzOEvJrNDkYaQRwlFk+YBkdrKFDr+qttPV5mrKnF/C8tcedMl+3K88iM rXd1YknaTb2eygojJ7ubwPKou2TkIjDKvmkkXzK3I67WXT3mvoa+Xxv8J+Uvcn+ketfM5Y42bBji GZldmEjLE7A2QsNhGh1oNG9L1QyMqT8RxMVDLGkqPKzIgN9hjAV2ZW2j1G/j01qtLmchivKck2lk /wANGpV4ghlji3fAr7lEi3Bax8PYGxelZJzslZXww+6SJ33TMAC0UUcUpuFUjcTKF0Xpc2vpXTD5 Z8nIWExxqGvqryMdBfo0KD9NBpXpeqGScmfkExoMh4I44jJOUEbXLHbGPvEe3wtXXBnkysNZHO12 3jcviFZkV1Bv8QG4UFf8xZcmHwuVNESspVY0YfZaZliDa/ql71cw8WLCxIcSEBY4UCKB7B1+msPn 8h5vy3lrLYywTwxSMNAxXIisw94IrWyZshORxI1cCCbuK8e3UlVLA7v+VBcqnlSzx52GqSAQys6S R7Rc2jdwd30VyzOWONmQY4hldXZhIyxOwICFxsI0OtesnI4tp4XyMlIpsc70jaURkF1t603D7J8a DlJm5OPLn72EoiERx027QrTFlAYjUjda5ry/LT4zmBlSVoztMjGVSx89seMyj6CamaTg5TkMc2IN lKque+pC9v4GRS1gVOvvqxFyvHiNRNnYzSAWZlkQAnzsWoOiZW7Nkx9rKIo1csdu07yba7rj4T1F RPNLDl44veHIJiK+KuFaRWHvCkH6KoZk3EsmTNjz4s2TkBAUnyB2jsta4uwsOtra16xp8E/JiXOg Y4saqsYmVyZivbLFifVYaDTxNB5wb4v5izsJf2OTDHmqo0COWaGT+3tBrarGX+L3/wBuT9+9bNAp SlApSlApSlAqKmlBTyuMx8rIXJkaRZUXYhSRkABNzZVNrnpfravfyGOZnmYFjJEIGRmLIYwSbbTp 4mrNKCn+GY3aMfr3Ftwl3t3QwG0Wkvu0XT3VMeEsGQsuPaOMoI5I7aFUuUK+0E1bpQRVCLhsSM6t LKgbf25ZWdN5O7cVJ1N/OtClBlw8fkNHPBMFjglyXmZVO4vGSHC9ABuPxVyH8Xt/ty/v2rZrGk+5 /NcUr/BlYTQxH+fDJ3GB/qtp9NB4/L8SzYnJxNcLJn5isVNjZpCNCK14oI4sdccXaNEEYDHcSoG3 UnrWXwdsbM5Pjn/aLkNlJfQvFlesMPYGuv0e2tig8LFGsaxqoCIAqrbQACwo8ahGKRqzAHapsLnw F7V0qKDLjz3mx8do8aMZGQJH7bH0KsLbXG/b11FtKR8nFKUkjgHyrNFGzGwcPkKjpZelgHF9f5K9 xcVLFjwIMgfMQdxRME0KStuYbCx16WN/+Fek4iONkWNyMZTE5iIuS8CqkZ330FkW48be+4Xe1H+o v1Csj8yABOMAFh+I4un9Y1s1j81/ec/i+PT4xkDMkI1KR43quR5M5C//AIoHDi+fzY6Xy1Fx1/YQ 1p4uNHiY8eNFuMcY2ruJZre861mcewxee5LEk0OX28yBj9sbRDIo/oFB9dbFB4jhiijWGNAsSiyq OgFT2o/1F+oV7pQZkmcsL5iy46hcYRmPaQTJ3SyrfQbdRUfOyF/lRjxnNVmVxe0VkWOUkNtvqsi2 06+6u0vG96bKeST7vJWJVRVsyGIlg265vqfKvP4ZIG74ntmFmZ5tnoO9UjYCMtp6Y1tr1HjqKCzj NBk48WQiAJMiyKCBezDcL/XXjOVVwMraALxSdNPsmu0EKY8EcEd+3Eqol9TtUbRVPncpcTismQjc 7IYok8Xkl+7RB72NBjY3+E/KXuT/AEj19K8UbukjKC8dyjeKkjabfRWC2L8vlfl3jFbfJhI0kh6f dxQdgk2va7OLfTX0NBTm4zGmyfmnaQSlQh2yOq7AbldoNrN4+dhXpeOx7yGTdMZAVJlYvZSd21b/ AA6gHT2eVW6UFL8PWMwyY52zRMSXcljIHAWQO3U3sPpA8NKuVNKCi/FQPPJO0k15iO4glcKwAsBY Hp7K5fJzryaTQwRx48cJRXDEMzWAVCgX4FtoL+2tOlB89+Ysb5b8t5Clt8jywySv03O2RETp5eA9 lbUuLHLPDkMW345YxgMQvrG07gOulU/zHiyZfC5UMILShVkRR9poWWYL/W2Wq5hZUWbiQ5cJDRzo rqR/OFB7aKN3SRlBeIkoT1UkbTb6DXoxoTcqCfMivVKClyE3ykAmjgSX1orgkLtV2Cbuhva/Sucm YqZJTsqYElTHd9N/dkCstltbb6xf/lVjPxXy8ZoEkETFkbeV3j0MH6bl8vOub8cHyDKZPumkSd4r amWMKqkNfQWUXHs99w54OYuS6rJCqCaIZEBGv3TWA36Cza1e7cf6i/UKq4fHDFcMZDJ24xBALbdk S6hTr6j7f0ed2gxl/i9/9uT9+9bNYuF/evzHnZqfscWGPCVhqHkDNNJ/Y3AVtUClKUClKUClKUCl RWZlcZlzZDypOqIx0Utki2n/ANeSi/UKC/PkwY6h55FjUnaCxtcnwFQ+XioZA8yBoQGlBYXRT0Le V6zeSklTkMAKJtmOGkleOFpUIZdgXdZjuJ/RrXeJVPMSt2mUPjxEsUIBZXc2L22lhceNB0/GOLKF xlR7QdpO4dSL2qxHPDLCJ45FeFhuEgI2ked6op30xMrNWJjl5DN2kIO4D9nCp+0BoGbyua85uIV4 1MKAvshMXeKrd2iDXcjSzMbXNqC4ufhtHHIJ02TNsia+jN5CrFYM0eZJG7yxvIcjGlxoDtO4lmPa MgA9BK2JJsPdW5GCqKD1AAP1UHuuM2Lj5DRPMgZoHEkTagq4Frgj2G1dqUEbVvusN1rX8bUqaUCl KUClKUCo2ru3WG61r+NqmlBBVSQSNR0PiL0qaUClKUClKUCoKq1rgGxuL+dTSg4riY65T5YQfMSI I2k6nYpJCi/QXPhXWppQKUpQKUpQKUpQRRVVRZQAPIaVNKBSlKBSlKBSlKCAoHQAeOnmamlKBSlK BSlKBSlKBSlKCKWqaUEUqaUEVNKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKU ClKUClKUClKUClKUClKUClKUClKUClKUEUrKxsUpyc6fMZDJBHC6I0rMt3Mu64J1+EVwxuZycfBg bMVS0mPDIjhibmRo4ryenxZwTtFBu1FZKcvkSxIIY0eZ5xj7iXSI3jaXeu5dxtbp+mveTnZLcJkZ UO2PJjWRb6lQ0TtGxHj9m4oNOlZEWbloVxIkVpjM0BeSR2UduJZC1yCx8rfTXPJ5bMyOOnmw0WMx Y/clLMQyl0LDt2B+G19aDbqaqchlnEhDrt3O20Fydo0v0W7Hp0A/RXLH5CefjnylhvNGXUxG6lu0 xVrBhuBIGgNBfpWXLzBILYwRo2YJDKxYh2tueyICzdQBbxvfwvw/GJztytpC/LMzQG4G9ZhETqLi g3KisvM5g480kG1VcSduN33FbCNJWLBAT9qwr1l588nBzZuKO1NsYrvBsCrbSel/DTTyoNKlZsWd kR2VkVoIJI8WZizGQyuUTcu7qt3HU3rph5mTkcc2ZKiRl0LxKpLWAGm4kCgvUrJxpM1G42STKeYZ Y+9R1iC6wtJpsjU9R51d5OWaDjsqbHIE0UTuhbUAqpPSgs0rHfOz8fJmZwjxRR45lUEgAyM6nti3 u614zOayU7yQql9syxMAzbHijeQM7W2a9s6A/wDrQbdKpy5WTBxyzsiyT2Xdt3bBuIBf9baoNzVZ +WmGPEydlpZC1ipd1O22ixqvc3a+X09KDVpWJi8rl5GQjuqjGmkgESAlXTuw90h9LNXmfk86fGlW PtwzFol2EussYklSJg3p62b4l6fVQbtTWM3LmCKOP0rM7zqGkLutseTttqqs2txava8xLJLABGsM Uyow7+5S28kEKQtht9vWg1aVRyp8tOQxoYiggkjmaUMDu9Bjttt/Sqjj8zk4+FC2Yql3ghkRwxOs hSL7z0/rNc7RQblKqcdmnMidiAGibYzKGCNoGum8A+P11m4/OskOOj/eukUJnuGMsjSor3TapX7X iaDdpWJiZPK/MY4d42XIyMlZRdj6IWKKEv8ADbbXbOzcvFzZ3jCvjwYyTSIzEfblvsAHxMB4+VBq 1NZb8tIueuOEVoml7J27mZWN7MzAbBe3S9/p0rnFzWQIkmyIVCTozwqjEm6yRwgOSB8RkB9ntoNe lZ+BLmvnZcWWVvGsJRYySnq33I3AEdP0VXbl5ik/cRFMfSHc6Sj1qmvpset/T/60GxSsnKzst2Vs cKuMmVFjyNciQkSqr6WI2np+mpweabNkVIlUiZDJCQH9AFjaUlQLkH7J/wCNBrUqKmgUpSgUpSgU pSgUpSgUpSgUpSg5LBGs0k4H3kqqrm/gm7b/ANRrh+G4mxE2m0UQgj9RuqKVK2P6wKjXrVylBVTA gQR33O0b90O7FmZ9pS7MevpNqk4WOcV8QqezLvLi5v8AeMXbX3tVmlBWXBx1m74U9wSNLe5+N1Eb H+yK4ScLgyQiAh1i2dt1R2Xeg6B7HW19K0KUFfKxI8pVDllaM7kkRirqbFTYjzBtU42LDixGGIHY WZzuJYlnJZiS1+pNd6UFI8ViiOOOLfD2i2x42KsA5uw3eRsPqFQvEYKRdoIdgjaIAsxO1m7h1Jvf drer1KCiOJxlRgGl7jt3DN3G7u7aEuH8Lqtq7vh474rYhX7ll2lQTex669b13pQVWwMdp++Q17hz GGIjZ16OU6FhbrXSLGhixlxUBEKrsAJJO3312pQUcfiYMeSJxJNJ8uLRJJIzKvpKdD/NNqtTwpkQ yQSAmOVWRwDY7WG0610pQVPw7HKOr73Mixq7MxLMIiWS595rk3DYTsS3cK+srH3G2IZVdH2re2oc 1oUoK/yqfLDG3ybQAA+89zTUHf1rj+E4wC7WlV1LEyrIwd99i29vG+0VepQUIuIwoXjeMOBFs2Jv YqDEvbQ2Pjt0r1+FYxcs5kkNxs3uzbArrLZL9BuRfqq7SgqPx2OybV3xkO7h42KuDK29xuHgT4VE nGY0hS+8Rpt+5VyIzsN13L0NjVylBXmxI5pop2LB4dwXaxAIe25WHiPSK5/huJsRdpAjiWFDuN1V CCtj+sCOtXKUHHHx0x02oWYk3Z3JZ2PS7Ma4LxeIvaChlSJVTthjtcINqdwfatbxq7SgqHjse8JX epgkeVCrEeqQlnDeYJbpXqbCx5zKZFJ78YhksSLoCxt/7jVmlBS/C8Xvia8npkMyR727ayG5ZgnT Usfrr0ONwxHHHsukSNGgJJ9LlWb6boLHwq3Sgq4uDDivJIhd5JtvceRy7Nsvt+L31zbisV2ZpDJJ uBADuzBAWDkJfpcqKvUoKcnGYss4mbeLOsvbVysZkU3DlBoTpUx8fBExZC4uNqDcSIgeojB+Ee6r dKCKmlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlRQTSopQTSopQTSlRQTSopQKVU5DksLj0Q5 kva77duIlGcFz0X0A1kcWuFxDzzyZE7xsgvvgyQqBLkn1BgBa3Sg+iqa8RSxzRJNE26ORQ6MPFWF wa9UHgzwiYQF17zKXWO43FQbFreVe6x+IHf5bl8yTWRJkxEHULFFGsmn9JpCTWxQTSorjk5KwBBY vJISsaD7TAFvoGmpoO1VMnk8aCCSdWWVYJFjnCsLxlmVTu8tu69eeOzps1WZoe2i3XuBiyOwZlvG Sq7lKgMG9tZ8uPC35llxHUmLOxFyJQrMh7mLKqI10Km9mH1Cguf/ANBxIxUy2yAuPIxjWQhrb112 kgGxt511k5jjYo4pXnURzlVjYAkEuNyg2HpJHS9e5+NwshEjliBRN2xQSoG74vhIqJOMwZBHuiH3 VihBYG62sSQbn4R1oLVTUVNApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlA rjkxRzY8kcrFYmUiQg7fT9r1eGldq8squpRwGVhZlIuCD4EUGRxHHYZReRiTY8jSPEFJ2hG9CC17 fAPdck17xjzHfTviTtX9e5YALf1JS31CtOOKKJBHEixoOiqAoF9egr1agyJ8iJ+fWKRomjx4Q7bp LNFKzek7LdSLdT0r1DBiySclFkMXgSdXcSSMQv3MbHdub4R1t0FaJxsdpO60SGQENvKjdcCwN/O1 SIIQXIjUGX9oQo9fh6vOgwm4/GPEoWiHfymtjoxb7r5hrqFW/p2obtbyJ8Kucq0oXGxYmQQuzLM8 pITaiEhHZf1vf/wOmUU2uAduq+w2tpXloYXVkZFZWO5lIBBPW5H0UGGs29hKitDIhxBhwm4ZIpSn dVV8dN1/d7KvZx5QT/3QP2rD4VhIv4/tJFP6K0DHGXWQqC6XCsQLgHrY+2ptQVXxI83A+W5CPurK gEyOB1/qEgH3GqXDDkMaefjJ3+bxcYD5fNJ9dj/8M3m6jxHh11qxy83JRQKvHY/zEsjWc9xIiieJ Uvf1eWlZq8ty2HCFHDrHGpC/4yM+p22jcdpN2Y9TQWcpeOyOQb5sxjHwYtpDMFAeQ7rdbelVHuv7 avcY0pw4u+SZSCbN8YUklN19b7bXvXjBxd8MWTnYsMfIEbpSiqdr+x9T9N6heLiHLNym68rR9rbt A9PptqPcevn7KCpwYDZPNA3sc5hobH9jD4iu/GNMOMX5YLO6yzKO7Iw0E0g1fbISa48D/iuZ/wA+ 37mGtaOKKJdkSLGl77VAUXPsFBn8VlZv4VFPlxF27SEdtjLLJcallZEsfpNJsuCcxmbj8iQxNvjL RX2sPEeqtF1LIyhihYEB1tuX2jcCP0ViRT5MmHhq8zhvlJMhpAbO0kXbClj4j1EkdD7qC3BmQ48a wwYGRFEt9qLEAoub6Dd7a4SfxdB/t8v76KvEGbkyPFktIQzTw45iGkeySFJW9H625ute5P4ug/2+ X99FQbNKUoFKUoFKUoFKUoFKUoFKUoFKUoFKUoFKUoFKUoFKUoFKUoFKUoFKUoFKUoFKUoFKUoFK UoFKUoFRU0oKHLcWnKY6wSPsCsHB27tQCPMHx8DXMcJBHOs0DGMd0SzIRu7hW5XW422JvWnSgilT SgzMXDycTmMuVBfBzVSU2IHbyEGx/T/PWxv7K0qmlBDAMCD0OhqsOOwhBHjCFezCbxp4L46VZqp+ IK3Jnjo4y7Rxd6eW42xhjtjX+k1j9AoO3y0HfGT2x3wNok8bVTxsTIbmMrkMhQqhFxsQXBPbHrkf Tpvbw/mitGpoIqailApWZPzEccmdjSh8eXERJFYL3O5HL6VeNR19QK++rfHNM+FDJO/ckdd+4jab N6lBFl1CkA6Cgs0pSgUpSgUpSgUqKqY/ILk5uTixRkpibVkmv6TKw3GNR/NWxPvoLlKipoFKi9Cd PbQTSqfG8gnIY7SqhikjkeGeFiC0ckZsym31j2VcoFKUoFKUoFKUoFKUoFKUoFKUoFKUoFKUoFKU oFKUoFRUMNylfMW8+tZuLwcWNkJOroShuAIIEPS3xJGGH0UF18qJJ0xySZXG4Kqs1l6XYqCFGnjX heRw2jllWTckL9pyAb9ywOwC1yfUOlUymWObkyexN2e2kCMHTttqzs5W+4AbvrqJMfJdslxEw2Zk eQgO28qRpGp2err6Da9qC63JYaojmT0yXtobqAbMXFvSAdCW6V2WeNpWhVrugDMB0APS56XPlWM/ H5mydhFc5sc8W0EXiM7s6mTXoA2tr17Xj0yjPjTMqzRztL6o45dyOBsYd5W0Cjbp5W8KDaqnHyeJ JM0ClwyuYizRuqbx9kOyhb+WutRjYv4diyCJe8RdwkaRxFjb4QECLfTqap40OXLiwYrY7w7HWfJk lKjdIr9+yBGfrJ9QoNUzRiYQE2kZdyg3FwNDY+NvGsriSPxXm3bUrPGu49QiwRsF9wLE2r38wc4c XKq7Z3IyHUG+yMxsG9VhoSwHtrzw3/lOb/zMf+nioNLGyoMuET4774iWUNYjVCUbr7RXuKWOVBJG wdG6MNQao4ePLJiSxS93GZp5nBUqH2vK0ikFS2hDV547AnwMDY2Qe6F1Mx7kaWJN7DZ4e2gs5xyd sSY6sQ8gWZk27kjIN2G4jxsNNR1qvw+JkQxtJkl0cs4THZ+4IkLFrb9zb/YT4aWFQcjMEK5Bz8Ts uQEk7TbWJNtD8xXovyAmWA5mKJmBZY+y+4geNvmKDhken804RXQvh5Acj7QV4dt/O24299azusaM 7kKigszHoANSaycj+KMD/KZP/XBV3ksN8zEkhSR43KMF2Nt3EqQA2h0oOzzxRwnIdwIVXeX8Ntr3 rk3IQKIyRJuluUjETmSymxJQLuABI1NUc3Byo+FfCh72TNMFjJ7igx3ABbc230i3vpkRPkRIEw5F zAmyDMl7ZeK32ndWJHnYXv8ATQaC5mO07QK/3i3voQpK/EA3QlfEDpXSGaOeMSxHcjX2tYi9ja4v 4Vj5OBmvHJDGhBiOXKktxZzkiXYq21BBk1/510bicXkCMuJkVJFXapx4GKhQF2kuhOlrW8OlBp5E 8eNBJkSkiKJS7kAsQo1JstzXjHzIckkR7lZdSkiNG9j0ba4Bt7aq8kkwxocaKF50LoJe2EFo4yGO hZPitbSuU02TC0vKvAECRiNIZHCsUuXYnbuG5jZVXz60Gms0bStCD94gBZTobHoR5isbg8iHG4/O y8ltiLm5RlkNybLKyC9rk2AAq8x7vKwGMaxQuZz5CTZsViPHQm1Z3EK78LySRqXkbJzlVFtckySA AXIFBu9xBF3SQI9u4sdBtte9SrK6hlN1YXBHQg1Snw5crjFhDyQSdq21WCncUtte24da8pjz4OCo GUqFAplkyvvFUAAWBDRWF6D3yHzbNHFDG0kLLIZdjBLsANiFrhlDfrLenE40+PiJ8y7vOyrvVzfZ tGi/E2o8TfXrXNpc9e1uzcVe8bRXhf13F/T/AHjWukMmYckwyZWPIyANJEkTK+09OszW+qgqcR6e a5yNdEE0DBRoNzwIWNvMnrWzWNxP/nOd/wC7j/6dK2aBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKB SlKBSlKBSlKBSlKCKWF7216XqaUCoIDAqRcHQj2VNKDlDjwY8axQRrFGosqoAoA1NgB76zOI9PLc 0jaOZ4pAp67GhjUN7iVI+iteqn4ei8l+IxuySPF2ZoxbZIFO5Gb+ctzY+2gt1DAEEMLqdCDrcVNK DCxEePFwZmhkMcceRE0fbbeGkYbPuyAbEKRf2+VMfDyoljxZI2M3dxZe4LlAkEcSSXk87o2njf2m t2lBkT+r804YXUx4c5kA+yHeIIW8t20291a9VYOPjizsjPZ2knyAiDda0ccfwxp7Lkk+2rVBNKUo IoAB0FvH66mlArjk4mNlx9rKiSeMHcEkUMLjxsa7UoPIUL0AF+tvqrI/LXpxsyM6Omdlb1PVd0rO tx7VYH3VsVUg49MbNycqJ2C5e1pYdNncUbe4Pay2B9woLdcM9Q2FOrLvBjf0bdxJsbWUXvXelBgy wTvjbRE5bJwY8eL0m6yjcTvuPR8QNz5edqsQQTDLiQxsGhyMiaRyCFMc3c7dn+18Q08La+Fa1D00 oMfh/VzPOSrrGZ4UDjoWSBFdb+anrWzVTjsCPj8cxIxkZ3aWaV7bpJJDuZmt9Xuq3QKUpQKUpQKU pQKUpQKVmpyOYMiWKfGiijx0WSaXvFgqNv1A7QvbYasxchhzRvJHKGSNd7trYJ6rNr4HabGgs0qm eUw0ijlklULKWEe2779hIO0Bbk6a6VM3KYEARpZ1VXXeraldp6EsNBfwv18KC3SquXmfLNFGsLzy TsVREKj4VLEkyMo6CvWJl/NLJeJoXicxuj7SQwCt1RmHRh40FilV48/Cll7MWRFJLr92rqzadfSD fSvM2cI8yDFEbMZiQZOiJZHkGp6k7D0+mgtUqjDyXdkj+62487NHBLuuWZAxbclvSPQ1tfqrxJyh /ETgQLE7oEL75hG92uxVY9jFrLY/TQaNK5ZGTDjR9yZtq3sNCSSfABbk1xi5LDmZRFMjrJYRsrX3 FjItun/1t9RoLdKrScjhRNteVQd5jPXRha97dANwuTpU/P4nzHyvcHe6bbG17XtuttvbwvQWKVQk 5GUZkmNDj91IFRpnDgN67myJb1EAX6j2V1OcPn1whGxJR3Mp0W6bPSL9dH91BapWfFnZ75EuM2LG HjjEl1mLLuY2VG+6Fr2Jrrg5c+SZhLCsXZfthkfuBiBdrXROh099BbpVA8oEyuxPH2kKyOjsw3bY bb2ZPsrrob14wuUmy8Y5Kwxsu0FUhmEr7mtZXsqhbX11oNKlVMLPXKRrqFkSRomCt3E3J8W1wB/I NdKnNzlxBH920hkdEsugUO6xlmY6abveaC1SqMnJbJXAivjxSLDNNusVkfbtAS2o9a3N6ZvJLjTJ Aqq0rAMQ8giG0kqAhb4mJGg+sigvUrjJkwww9+Y9tLDqDu16DaNb+yuK8nhuC6zIYgpJe5uLN2zp bwbT30FylV587FxywlkCsm0lQCzeu+2yqCTfaa8ycjhRtGryi8oDIRdhtbQMWUEAHzNBapVLLzpY cmLFghE0sitId0gjCohVfENcktp/LUy8iI5MaPtPuyWCm429vcGI3e302sKC5SqLZmYmdHinHQpL vIkWUlgiD42TtjxIHXxpi5uVLlyY0+OkfaRXZ0lMgux9K2MaeAvQXqVQj5RZcxseNAyqWRiHHdBU 7WYxddm7Td+i2teoc+ZskQzwdhZEaSFi+5iEI3B1A9J9Q8TQXaVTw+SiyxKyqyxxyKiMde4HRHVw B0B3+NTyGcMHHMxjaUjoi+XiSx0AFBbpVHI5LsyS2j3w41vmpN1im4BhtW3q0NzqPZc6VPJcimAk ROwvM+xBLIIk6FiS5B6AUF2lUG5CdbKsCvKsYmmVZLqsZLBSjlRvJ2mw099WGzcdMZcp32wuFZSQ bkMLrZRrf2UHelVI+Tw5GXZKjI9grAm5YuY7Wt+sLe+vUvIYcJIllClW2MNSQ20PrbwAYEnpQWaV XbPxFyBjGQd1rWFiRc6gFrbQT5XrllZ0sWVHi48ImkdGkbdIIwFUhdLg3JJ0/loLtKpy8gsc2NF2 nvksASRtEd1Zxu9votYV5ObmLnJitjpskDssiykkInRmTti1yQOtBepVLFzMqbKlx54Ej7KqzOkh kG572TWNNbC/1Vyi5bvZc8EaxGLHZlkbvDu2QDe3ZCE2DenrQaVKzRzCrH3Z4jHHJH3schgxdNyK N3TabyL7NeulWMHLOVEXKqLH4o3Esbf0ZABf26UHHIwZpWzypX+9Y6wx3J0YCUerTp6xXDkMVpMj EiQ2Mo7eSoBIMKESXJ8NRtHj6q16UGbj4E8cmK7lT2XyWexP/wA7lltp7dazJYMnFxX42NVlyMmG KMg7xZkRY/Qdm1hYeJFvGvpaUFLOhymmxZ8ZFkMDOWR37dw6FdDtbzqePhyI/mJMhVjeeYyBFbeA NiJ8W1f1fKrlKCtFiyxy9xsmSRdfu2WILr7UjVtPfTIgeWfEkW22CRne/Wxikj0+lqs0oMzGwcmN 4In29jEkeWOQE7pC4kXaVt6bdw+Jr1l4uXkAxBIkSbYzygnuRMu29tPWdNDcVo0oM7lH7EmPmCxa EuoVgwVt4A1dFfadNNKqYfG5b4szShYpZ0BjAv6JFnnyEbUaftF9tblKDEl4XIshjcszxCKe0rwj cWeRpDsHru0huNK7JgZUOYjQWjgBUyMJG2uqqEsYSCN2g9V61aUGW+DkpyknIQw47F0WJWa6yWF7 uWCnz6eQq3JBI2dBkC2yKOVGHjeQxkW/sGrNKCtiwSxNkySW7k8rSC3TaFWNP/agv7ajDgkxcKOK weZRdxey73O57G3S5NqtUoMz5LKlyhLKkKFS+6eMHdMjBlSORCOguCfV1GlqfLcg0jT7IY5VjEKx 3LRyrvVmZtFt6QQo1tfxrTpQZ2FDNivsMIjjyGJ7URvFjhV9y/GR4DrVjOgfIxxGlg3cifXpaORJ G/QtWaUGZNgZLSTRLt+XyJkyHkJO9DH2/QEtrftjW9esrEyHyTkxxRyNJEcdlkOioWLb77Te/iv6 a0aUGZmRnExsNy+9sJhZnDWc9tojvZFcrfde9utceNwppWkyMmNRFkLOrR66rLLvGhANivnWzSgw /wAGy1hikMplyo3cvtkaEyBgsa/eKL6Kg8K9txeXCsK4tlkC2ecSuLHe0nrRg3dALm1z5+dbNKDN z8GabOx8yKGCQ4wYju6OzHoFYKdtv5T7K75GPPOMUnaHhlWWUAm1grA7dPbVulBVjx5BnTZL22tG kcYHWylmbd9LUx4JYRkSMA0s0ryBQbLawSMXtp6UW/tvVqlBlrx06zbFVBD8wcvvg2kLMSxjK7fb bdf4fCvAwc3MaX59BA0oA7sMofaituEQR4rbT9q/X3dNelBnY2Pk4L5EjM+WMiaLb8AZV2xxMzbE Qem31Cu/IY8mVhTY8dg8i2XdoL3q1SgzMvAyJXyo49phztvdkJIaLaoQ7Vt6rgaairWSMkkPDFHI YzdVkNiwIsbNY7D9BvVmlBjTcTkGBY1CMWEgk2u8WwSuz7bp8ca7rbdOnhXXMjGHj4bhtxwyAu4M Ff7tovUyK+3r5eytSlBh4fHZGRHNLOBH8wkoW17qzzyTRuAwHTcDr4+FS3D5SiGVXLT7GScLK0I3 yN3GfcguwBPStulBkpx2Tj5EIxrRxIIg8gkbayxqqMGgIILFVsG3aaeVe87Bml5CDNihgkOMrAd3 RyzHwYKbWtp7606UFSeCaY4jHaGhlEktibfA6Hb9LV6ix5Bmz5LkWdY44wP1U3N6vbuc/RVmlBUx YJYEncgNNNK8u0Gy6+lBe2noVb+29cZcTJmnRSsaQxSmZZU0Zr39BS3ju1O7XyrRpQYZ4OWbf3Qq bYzHGu9pI2BeOW2x/wBmn3Vtov19lX8WHJSWXJlRUecoDCrXVAlwX3bRdjfy8BV2lB//2Q== ------=_NextPart_000_0007_01C8221E.6C84B9A0 Content-Type: image/jpeg Content-Transfer-Encoding: base64 Content-Location: http://www.bba.org.uk/images/aer8.jpg /9j/4AAQSkZJRgABAgAAZABkAAD/7AARRHVja3kAAQAEAAAAHgAA/+4ADkFkb2JlAGTAAAAAAf/b AIQAEAsLCwwLEAwMEBcPDQ8XGxQQEBQbHxcXFxcXHx4XGhoaGhceHiMlJyUjHi8vMzMvL0BAQEBA QEBAQEBAQEBAQAERDw8RExEVEhIVFBEUERQaFBYWFBomGhocGhomMCMeHh4eIzArLicnJy4rNTUw MDU1QEA/QEBAQEBAQEBAQEBA/8AAEQgAPwF0AwEiAAIRAQMRAf/EAIkAAQADAQEBAQAAAAAAAAAA AAADBAUCBgEHAQEAAAAAAAAAAAAAAAAAAAAAEAACAQMCBAEGBwoMBgMAAAABAgMAEQQhEjEiEwUU QVPTlBUGUWEyIzR0tHGBQpIzs9RFVTbwUnLCQ4MkVIQ1dUeRsWIlZaUWdhcRAQAAAAAAAAAAAAAA AAAAAAD/2gAMAwEAAhEDEQA/AP0ClKUCosieHGglyZ22Qwo0kjWJ2qgLMbLrwFS1ge+8kkfutntG xRiI1JUkHa8qIy6eQqSDQWu1dznn7QndO5KmOJ/nYokBYrFIbQJoWMjuCLWAuSFC3rSjdnjVmQxs wBMbWLKSPknaWFx8RtWfnxxxy9pxkULj+K29FQAm2LGnkjXbwsrIrL8BAI4Vp0FTL7ji4ckcU3UM koZo0ihlnYrGVDNaFHsAXHH4ai9t4fm8v1LL9BWV7ydylwp558Yf2zGxFhxEFi8s3cZgi7FIN2j8 Lu22O74rVudvxWw8KHGeV8iSJArzyFmaRvwnJdmOp8l9OA0oIPbeH5vL9Sy/QU9t4fm8v1LL9BWh Sgz/AG3h+by/Usv0FPbeH5vL9Sy/QV349/ai9vOO6q0Uky5DMm1+m0KlUVWZv6XXcF4aXqP2r87v 6X9g63hfE7ubr9ToW6W2+zqcm69934OznoPvtvD83l+pZfoKe28PzeX6ll+gr7L3bEgnkWeSODHg IilyJpFjXruqyrEof5R6Z3E3+C27m29Qd47TkyrBjZ2PNM99sccyO7WG42VWvwFBx7bw/N5fqWX6 CntvD83l+pZfoKusxDIAhYMbMwtZBYm7biNLi2l+PwXNQ52V4OA5TJugi5shgbGOIAlpAtubbxI4 2va5spCD23h+by/Usv0FPbeH5vL9Sy/QVx7wQ5cvaZ2wZZIczHHXx2i3FmeLn6exTzhwNu0gjXga 59uwf/HvbvJs8P1+n1Bt37fyPUt8rfycOPkvQS+28PzeX6ll+gp7bw/N5fqWX6CuPd+HLi7TA2dL JNmZA6+Q0u4Mry8/T2MeQIDt2gAacBWnQZ/tvD83l+pZfoKe28PzeX6ll+grQqlk574+diYnh3ZM tyniNyCNSI5Zdtt28t83/FtrxvpQce28PzeX6ll+gp7bw/N5fqWX6Cu8nPfHzsTE8O7JluU8RuQR qRHLLttu3lvm/wCLbXjfSmT3KDGn6UjJHHEiy5U8riOOKOQskXM3FndSAPiNzfaGDj23h+by/Usv 0FPbeH5vL9Sy/QV9j752WWRYou4YskjkKiLNGzMzGwAAbUmrjMQyAIWDGzMLWQWJu24jS4tpfj8F zQUvbeH5vL9Sy/QU9t4fm8v1LL9BV2QyCNjEoaQA7FYlVLW0BYBrC/xH7lQwTRZ+IWXeivvidblJ EZGaKRd0Z0ZWUi6t8YPloIU7tjysUihynksxVGxp4gxUFtu+eOOME2sNzDWrUE8WTEs0Lbka9jYq QQbMrK1irAixB1B0OtZPuzl5UmNkdvzpDLmdsnfGeSTSSWMc0MzJxAdToSTute5q12zlye6RjREy xsQfJXfj48r2Hk3O7MfjJPE0GjVbPbNXCmbt4RsxULQJILo7DUIedPlcL7tONWaUFLtHcou69tx+ 4QiyToGK6naw5XS5C32sCL21q7XnvdDli7rAukMHc8qOCMaJGgKkIi8FW5Ogr0NApSlApSlApSlA pSlApSlApSlApSlApVbPyvB4kk4XqOLLFFfb1JZGEcUe6x273YLc6C9zpWXNN3N+6TYeFl9VjE4n ULEI8FpWXw0hBBkZumrnbubc1rhFYWDdrz/v3+6md/U/no6eyu5f3f8A9xn+iqL3zVk9zcpHFmVI Aw3tLYiWK46j2Z/5R1PE0Gr3L6Z2n62/2TKrQrP7l9M7T9bf7JlVUnzsZfeHHw4swnLcnr45e6LD 0ZHWNYl03Fl6m4i4GhYBkVgyveXm75hOuqrndrjLDUCRXzJChP8AGCyKbfAwPlr0+Vn4WG0SZMyR SZDiOFGPNIzMqAIvE6sL24cTpXmO9/TY/wD7DhfZIK9B3v6HH9bwvtcFBoVxHIkg3RsHUFlJUgjc hKMNPKGBBqPKXLaMDDljhkvctLG0q7bHTaskWt/jrL7BH3MRM0uRA0AyswPGsDq5bxMwJDmdgBu1 +SdNL+WgsTufb+GNkhUYuQpkEbmNWkeBlDSBdgJETcT/AMxer4fI6XsvpP1fHeM6u09DoeM8bfq8 N1uTb8rd5NnPV6TuGWkjIvbMqRVJAkVsYKwB+UN2SpsfjFfPaWb+ycv8fE/SqCDAgllxcjFTIkxZ 4MzJMrRCNmtNK+Si/PRyLZo5kbQfFxuKtQYOTFKskncMjIUXvFIuOFa4tr0oEbTjoar+Ln8R4n2P libZ0ywfFF1vuAYeKsbG9r8Lm3E3l9pZv7Jy/wAfE/SqCDIhjl948SQ4pZseCRjldMABnuiDreUK u8FL/hq202LJYxu5K/bpc/MUY645nGQFYyqoxpJI3YNsUsPm7/Jr57Szf2Tl/j4n6VVDESfHgEEn bs/KVZ2yVMz4Q+cdjIbrFPGpAdi4uNG1HBbBpdnglxu04ONOuyaHHhjkW4NmRFVhdbjiPJXjP9qf 4f32vc4s8s8ZeXHkxWBsI5TGWIsOb5mSQW+/Xhv9qf4f32g9vnZ+F2+A5OdOmPCt+Zza5ALbVHFm sNANTVms/wB4P8h7n9Un/NtVudZ2hYYzpHMbbXkQyKNdborxk6f9VB0skbl1RgzRnbIAQSrWDWb4 DtYH79Z/dHK5varJI4GUzM0cbyKimCaHc7IpCjdIvH7vAGqva4u7+P7juyccqMtOuBjuC/8AZsa+ w+JO3lsNQ2uvxVek7hlpIyL2zKkVSQJFbGCsAflDdkqbH4xQR90crm9qskjgZTMzRxvIqKYJodzs ikKN0i8fu8Aa5x43bL7rjCV8eaWaLISSMIXETwxQqw6iyJq8DrYi+l/KDUvtLN/ZOX+PifpVRPlz vNHO3Z8vqw7um4fFBAcWZTbK1U2Gh0uAeIFBNH2/LSRXbueVIqkExsuMFYA/JO3GU2PxGq+RDHL7 x4khxSzY8EjHK6YADPdEHW8oVd4KX/DVtpsWSf2lm/snL/HxP0qntLN/ZOX+PifpVB3h5ss+RNjZ EHh5okjmChxJ81MZFTeQAA94m3KNwGlmao+188/cZ11imyz02+HoxQ40mnHSSJl+9caWrPwosrE8 Vuw+55JzPypllw1YHmuyGCeIhrNa/EBVAsFUDUwZ5GtB7PmwoY0ATeYOmAtlCKsE0hGnDS1Bmdm/ ev3j/wAD+ZatDtv0zu31tPsmLWf2b96/eP8AwP5lqu4LMmT3hlRpGXKUiNbBmIxMblG4qLn4zag0 6rYefhZ6yPhTpkJE/Td4zuTftV7BhodGHD7nGusWeWeMvLjyYrA2EcpjLEWHN8zJILffqt236Z3b 62n2TFoM/wB0v11/q2V/Mr0Fea92hEYO/idOpCe55nUj2GTctk3LsUMWuPJbWr2FBkpkwtnJI6WY Ye5uqcc83LMVGshj0EhLDim7cd8wXlz8Js04Czo2YqGR4FN2RBs1cD5Py1tfj5KePxfF+D6nz/C1 m27tu/Zvts37ObZfdt5rW1qCb/PsL6pl/nMOs79WeH/p/a35L8P/ADDxXyeP5H5z+RzcNaDY8fi+ L8H1Pn+FrNt3bd+zfbZv2c2y+7bzWtrVmvPfqzw/9P7W/Jfh/wCYeK+Tx/I/OfyObhrW5kb/AA8v T379jbOns6l7G2zq8m74N2nw6UEtVsrPwsNokyZkikyHEcKMeaRmZUAReJ1YXtw4nSsj/vP/AJb/ ANVWh3v6HH9bwvtcFBPlZ+Jh7PESbN9yOVmsq23O+0Hai3G525VuLnWrNZgkjg71lyzsIozhwMHc hVKwyZJlN28iCRd3wXF+NR4RzsX3awlx8cyZkeLjp0GsrK21Ee6yNHqgudpZb2tccaDQjy8aXJmx I5A2RjhGmjGpQS7tm74yFJt9/wAoqHE7t2/LgfJhltCiCVmlVobRMCyy2mVDsIBs3DQ66GsfBxRk Znce2zY2RjxZGDGs0krQmQmaXMaR/mZJFDO0rEWFhY6AbQU0zZGRmz9w6M+D27ByYMoYpY9QylGk UNcbX2wHdHe6XXnbdyhtYvccXKkMUfUSQDcEmhlgZlBAJUTom4AkXtwuL8RVusjEXJj7nCncXE2U 2LJ4eSPRURXi66vou5mZo+cAA20SPXdr0ClKUEU+PBkxNBkxJNC9t0cih1NjuF1a4OormPDxIpFl igjjkjjECOqKrLEpuIwQNFB8nCp6UCvP+/f7qZ39T+ejr0Fef9+/3Uzv6n89HQaHcvpnafrb/ZMq uMhZMfu+JkdaR0yzJimAsRGnzZyFdVGlx0GGo3c/yrKFrvuX0ztP1t/smVXzvPLDjTrpLDl43Tb4 OtKuNJpw1jlZfv3GtqDA7pzw9unbWWb3hHUb4ejLNjR6cNI4lX71zrevU5WHiZkYiy4I8iNTuCSo sihgCL2YHWxry3dOXsPa+5tpiR9zj7nM/ljxsieWZSy8SwEyghb68LjWvYUClKUCuJBIY2ETBZCD sZgWUNbQlQVuL/GPu13SgxoO4ZqdoM8zJLlnLfEEm3bGC2Y2IjdMNfagIO3dc2tuvzUlz8vCM+GZ PEyx+E6ORKqhv7bM2MOokQjVumy7uXbccuhG49Y3bct+2yYuX04ZzlPlRNEzTIGOR4yPduSIkB+V gOIGhBOnTdsyMoTT5TJDlzeH2LETLFH4OQ5ENywjZ7uxLaLpyixG4hNhSzplz9vmlOQYI4pkncKr sszSrscRqq3UxHUAaEC1wWa/VLDxsgZEublhEyJ0jiMUTF40jhMjLzsqFmJkYk7R5BbTc12gV+f/ AO1P8P77Xu8ieHGglyZ22Qwo0kjWJ2qgLMbLrwFeM8Bl/wD5h0On870vEbbr+S6/id172/J81uPk 46UHs58eDJiaDJiSaF7bo5FDqbHcLq1wdRXUcaRRrFEoSNAFRFACqoFgoA4ACuceeHJgiyYG3wzI skbWI3K4DKbNrwNS0ClKUCs7Fmzfa+bjZEqSQpFBLAqR7NglfIUhiWcs1oxc6D4FFaNUIcfLXvGT lOsYxZYIYo2DsZN0LSvdk6YAB6x/C8nx6BVws/LcduzJX3xd3tbHsoXH3QvkpsYDc3Km1919xO5d gG0sLPy3HbsyV98Xd7Wx7KFx90L5KbGA3NyptfdfcTuXYBtMmJ2zIiOHjysnhO128IykmWW0TY69 UEbV2xuQdpO42bkHKWJ2zIiOHjysnhO128IykmWW0TY69UEbV2xuQdpO42bkHKQ1aUpQef7N+9fv H/gfzLVodt+md2+tp9kxazuxfPe8HvBmR82O82Pjq/C8uNFsmWx15Sw8lj5K0e2/TO7fW0+yYtBo VBDh4mPJLLjwRxSTndM8aKrSNcm7lRzHU8anpQef90v11/q2V/Mr0Fef90v11/q2V/Mr0FBA2HiP kpmPBG2VGNsc5RTIq68qva4HMf8AjXXh4PEeK6SeI2dPrbR1Nl92zfx231tUtKCLw8HiPFdJPEbO n1to6my+7Zv47b62qWlKBUGVh4mZGIsuCPIjU7gkqLIoYAi9mB1sanpQRTY8E+zrxJL0nEke9Q2y Rfkut+DDyGuhGgkaUKBIwCs9huKqWKqT8ALG33TXdKCJ8eCTqdSJH6yCOXcoO9Bu5HvxXmOh+E11 HGkUaxRKEjQBURQAqqBYKAOAArulBUh7X2zHjlix8OCGOcbZkjiRVkWxG1wo5hYnjUz48EnU6kSP 1kEcu5Qd6DdyPfivMdD8JqWlApSlApSlArI96sCTuHu/nYsV+oY+oiqpdmaJhMECjysU2/frXpQZ UcvtnteF3HEKLOOnlQjduVZLFZYmZQeKs8ZO07b323FXpIo8zEaHJiIjyIyk0LEBgsi2ZCY2Otjb lb7hqHtcHbYcX/tRQ4cjvInSfqRAsTvEfMyqu6/KtgDfSrtBQftGJJ2cdmku+KIFxwW2l9qKFV9V tuFgQbcdamwIMjGwocfJm8TNEgRp7FTJt0DMGZzuI466nWrNKBSlKBSlKBSlKBSlKCh3jt0ndMF8 FZzjRzFRkOgJdor3dEO4bSw0uQwtcWNWvDweH8L0k8Ps6fR2jp7LbdmzhttpapaUFDs/bpO14KYL TnJjhLDHdwQ6xXuiOdx3FRpcBRawsKv0pQKUpQKUpQKUpQK4kEhjYRMFkIOxmBZQ1tCVBW4v8Y+7 XdKDO7X21ez9t8PGXyphvlmkO0S5Ez3Z2JYgbmOg3NwsC3lqbAxZMdJHnIbJyZGmnK3K7iAioNBc JGqpew3bdxFyat0oFcSSJFG0srBI0BZ3YgKqgXLEngAK7qtnwYuRhTw5ptiMh653tEOmNW3OrKQt hrrw46UGT7nxyN2yXuEimJu6ZU2cIWBvGsrWUXNtwKruDWF71v1Fj9Dw8fhdnh9i9Hp26fTtybNu m23C1S0ClKUClKUClKUClKUClKUClKUClKUH/9k= ------=_NextPart_000_0007_01C8221E.6C84B9A0 Content-Type: image/jpeg Content-Transfer-Encoding: base64 Content-Location: http://www.bba.org.uk/images/aer9.jpg /9j/4AAQSkZJRgABAgAAZABkAAD/7AARRHVja3kAAQAEAAAAHgAA/+4ADkFkb2JlAGTAAAAAAf/b AIQAEAsLCwwLEAwMEBcPDQ8XGxQQEBQbHxcXFxcXHx4XGhoaGhceHiMlJyUjHi8vMzMvL0BAQEBA QEBAQEBAQEBAQAERDw8RExEVEhIVFBEUERQaFBYWFBomGhocGhomMCMeHh4eIzArLicnJy4rNTUw MDU1QEA/QEBAQEBAQEBAQEBA/8AAEQgASAF2AwEiAAIRAQMRAf/EAH8AAQADAQEBAQAAAAAAAAAA AAADBAUCBgEHAQEAAAAAAAAAAAAAAAAAAAAAEAACAQMDAwEEBgYIBQUAAAABAgMAEQQhEgUxIhMU QTIVBlFTs9OUNmFxI4MkhIGRoUJSYnIzwZLSk1U0dLTUFhEBAAAAAAAAAAAAAAAAAAAAAP/aAAwD AQACEQMRAD8A/QKUpQKUpQKVBl5eNg40mXlyCHHhG6SRugH/ABJOgA69BUkbiSNZFuFcBgGUo1iL 6qwBB/QRQd0pSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpVZ8/FjzY8CST ZkzI0kKMGAkCe8EcjaWHUqDe2trUFmlKUClKUClKUClKUClKUClKUClKUClKUClKUHnvmX+L5Dhu HbSHMyGnnv3K8eGvlMLx9GVyfb0t0NXue5STjMESY8YmzMiRMfDhYkK88psoJ9gAudSOlriqXM/m v5c/nvsVr5zff8y/L0D90LPlyGM6qZIogY329NyE9p9nsoN6MSCNRKwaQAb2UFVLW1IUlrC/6T+u u6UoFKUoFKUoFKUoFKUoK03IYEE6Ys+TFFkS28cLyKsj7jtXahNzciwtUk+RBjRNPkypDClt0kjB FFztF2awGprNmgl4uaTOjyJJkzMqET48gj2XnaLFVo2SNWBQbepNwCDqdwm5bQ4bx92WmQDiRn3J HMcqurn+6viLnd7LXAY9jBcgyIMmJZ8aVJoXvtkjYOpsdpsy3B1FdRyJLGssTB43AZHUgqykXDAj qCKwf91vSzaS5/I+PkYhqq+LG8yxIejI8cEYa/vKzXVCdqyZHJcgmRKiT7UV2Cj4Vmy2AJsPIkgV /wDUND1FBu1wJEMjRBgZFAZkuNwViwViPoJU2/Uaz5c3Ij4SXPMg8sMckrO2NJGNsRLMPTTSo4O0 WF3/AE9Kjyo5MXD47IZY48rGkxoGWAFYduQ8eNLGo0Pj79yr9KoT0oNelKUClKUClKUCsrkeTyOP 5LASRUPHZznGaSx8keS3dD0J3LJYr7unUt7K1a89889vy1kzr2zQPDJDINGjkEqAOjdVaxOooOsr 0sfJ8q82JPLE+LjGVYYJW9Q8Ty3QMihZDtdFILWK3Ddoa17ggw4yPcjxd8u2J0aPxqZX2RqjhWCK tgl1Xtt2r7o0aUCvPfOP8Nx8HMJpNxWRFOLdrSRuwikh8nVVcP3db21Fehrz/wA9/lTO/c/bR0Ho KUpQKUpQKUpQKUpQKUpQKUpQKUpQKUqhyuPl5EeOMVY5BHOkssUrtErrGGdBvSOQgrKEbprax0oO fjnHskrRM8hi8VlCMvk9Q5ig8TSBUdZHFlYNt9t7a19+JZv/AInL/wCfE/8AtVFDxTS8hmZXJJFk CS0eKRusMcqy+OSFrpuG9++5JDsO1e2pf/z/AAP/AIzE/wCxH/00GfzP5r+XP577Facz+a/lz+e+ xWnM/mv5c/nvsVpzP5r+XP577FaC/nTZsXI8escqLiTzNFLFsvIxEE8t/IWsFug0C3/zW0qPledw MAeM5eOuSJoEkhkkUMscskauxXcCLRsW/t6VNyGPlzZXHyY6xtHjTmWYyOyNtMUkFkCxvc2lJ1I6 W9txNnYvq4Vi3bNs0M17X/2JUn29R12WoOsXMxMyMy4k8eRGp2l4nWRQwANrqTrY1PUWRAmRE0Mh dVa1zG7xNob6PGysP6DWTjwcFkwzZGPmzyY+OSs0y5+UY1Kosjd/n22CsLm9Bt0rGxcLisveIZc4 PHbfHLk50MgDX2tsmlRtpsbG1tD9BqSHi+Nn3+KbLYRuY2YZmXbcvvAHzWNjobdDcdQRQatKz/gm H9Zl/jcv7+nwTD+sy/xuX9/QaFKz/gmH9Zl/jcv7+oMfj+KymmXHyMqQ48hhm25uWQsihWZL+bqA wvb9XWguJx2KmScr9o8t2ZfJNLKiM17mOOR2RDYkdoGhIGhrqbBx54vFKHIDmRWEjrIjsWJKSqwd feI0Punb7ulQfBMP6zL/ABuX9/T4Jh/WZf43L+/oPr8VAMYRY5MUqSLPHO5aWTypazO7tvYFRsbu uUulwKuRmQxqZVCyEDeqksoa2oDELcX/AED9VUvgmH9Zl/jcv7+nwTD+sy/xuX9/QWcvEgzIDj5A JjJVu1mjYNGwkQh4yrAhlB0NQyYPklx4wEjwcTa8cKC250BVFZbbQkejKP8AFtI27O7j4Jh/WZf4 3L+/p8Ew/rMv8bl/f0GhSs/4Jh/WZf43L+/p8Ew/rMv8bl/f0GhSsrH4vjcmJZoZstka9j6zLBBB 2srK011ZSLEHUHQ61L8Ew/rMv8bl/f0GhSsaXD4aLLhwpMvIXLnv4oPXZRkYBWfdt899tkOp09nW kuHxEGQmPLkZayyWsPWZhC7ztTe4m2pvbtTcRuOi3NBs15/57/Kmd+5+2jqeXD4iDITHlyMtZZLW HrMwhd52pvcTbU3t2puI3HRbmqvzuix/KOZGtyqCFQWYu1hNENWYkk/pJoPR0pUGVixZUYjlaRVB 3AxSyQtexHvQshtr0vQVeemzcficrJwpUhmgikl3Onk0RGayjcoDXAsTcfSpqh89/lTO/c/bR1o8 nhzT8Pk4GJYyTQNjxmZ2sA6+Pc72kYkA316+0+2sv53Mh+UcwygLIRBvVSWUN5orgMQtxf8AQP1U G1lZXpNski/wuvmmv/tdNrstvc67mv26EjbuZeVly8nGeSEDFdj/AA5nRnOzTukiDRFS2tl3XGha xuoknxY55ImlJZITvEWmxnBBR2FtShF11tfW24KRzDjekgePFG4C5ghdtsaaaRqwViqX6aHbew7Q qgM/Hz8ubiuIJktk8mkSSZFluhbHfId1S23cfGQNLAm9iBtL1+Xu+H7/ANv6v0XrLLu2+m9b5dlt m/b2f4d3dtt2V1jcZlxcVx0L+MZ3GBPGAzNDI0cTY9mbYrAOjnXb2n/EBZuvhmRb1e5PX+o9Zsuf B5PD6Txbrbtvi03W97u227KCbCy5AmZHkEytgSeJpVUl5V8Uc4bxxj3tsliFGpFwBfaPnxvD+ry/ wWX9xXeLhMkeSchv22c5knETMoQmNIQsbja+iRju0JPcAvujj4Jh/WZf43L+/oPnLSciqwx4MUri Rz6iWAweSNFUkbPVME3M+0aqe3d0O2rGA6viRss75QN/20gVZCQxBV1RIwrKe0jaCLWOt6ZT56bf RwwzXvv80rQ26W27IZb/ANlc4WLJiRLBcSKxllmk1U+WaQzMESzdhZ26tcaDu60Gbg8hkB8B8jJ8 rcq8g9G4RWxSiSTFE2KrHxbfFJvud1j2+6ZMGfOkzQ3INkYbSPJ4MRxjHHkVd2xVeLyybwgDsDIL ncVuoNpsXjZDnHksuOCOciwjgBbusE3yTMFMjBRZDsXarMut710kGflZEE2dHFAuI5liWGRpi8jI 8PczxRbVCyNoAbm2otZgr8XyS8pkepjy3WPvaHFVFEUsKkosvkePc7ahmCMNhKo43A7tmsrE4zIi OHjysnpOLt6RlJMstomx18oI2rtjcg7Sdxs3YO06CGc+PyIi3QmXa5ba/b2r2LuXrqbdBproEtKi 3ZHg3bE9Rsv4958fkt7vk2X239u3+j2UoJaUpQKUpQef5n81/Ln899itOZ/Nfy5/PfYrXzm+z5l+ Xp37YVfLjMh0USSxARpu6bnI7R7fZT5p/g5eM53+5x2RtyCdVTGyh4ZX2juLDt22/qNB6GlKUCsr F9P5ea9Vs9P6gebyW8fj9Hjb9+7TbbretWqy8fgJ59mNEvq7+ptGo81738undfcev00GXyE8ogyu VVvTTwYOUcCJgBKVskjzSRv07kSy27R7+rbVklhyoc/C4vByfSYAxJbKiK8q+naBE2yTbx0cDVTp uvckFb2NxfGYchlxMODHkI2l4okjYrcHbdQNLioYOFwI1VJYIZxChgxnkiVpI8Yrs8BdrllAZh/p 0a5uzBn4vKckIMfLl/i3zOPlzxixpsCvEIGSKG25+/y2bcW1sV2jtpn5/IY2FlnGzEynODLnJkiN SsJTaVCqhsUlBbxbySNrEmQaDWi4vjYJI5YcOCOSAFYXSJFaNWLEqhA0BLHp9JrpuPwGilgbGiaH IcyTxmNSskhIYu62szXA1NBh8p65vJgy5jkxzcbOJUSNSGny2iZFVkYbEMYZL3a/vMw0pBNkQzZm ZBl+aD12HEBtjKzjIiwoWld1Gva4ZPHtF+u4HaNg8PxLbr4OOd6LG94U7o027EPbqq7FsP0D6KPw /EyeTyYOO/mcSS7okO+Qbu9rrq3cdT9JoKuFkZT8rIk+QSjCfxQKImgdYpUj3RyJ+1DRAhZFk/vs dui1Jz2Vk4mAMjHnjxis+Osssyb0EckyRvfvSws2pv0v0PcLkOHiY8ksuPBHFJOd0zxoqtI1ybuV HcdT1qHlMPIzcdIYJkgZZopizxmUHwSLMo2rJH1ZBfXpf9dBn5ebyGLDlYsMvqZonxY4sqTajB8y URNG5jjMYeNSHB2dGS6Hq8fl51WxMWTMiR5Mt4JmjCzyiM4z5Chn8cCK42kj9l0KE3G4PtJh4keM cOOCNMUhl8Cooj2vfcNgFrG5vUY4vjAIFGJAFxSWxgIktCxO8tHp2ncL6UDLgzG4+SHEyCmYI7Q5 LhL+QDtZx4ytmPvWXpe1qwxyWfLBlZeFkyOinEwo4MgRI0eTO0Kzs5jhbayrKo1uFffdCABXop1n aFhjOkcxtteRDIo11uivGTp/mqODBghxDiEeWJ95l8gDeQzMzylxbb3sxJAFtbAAUGX6jk4sP0+T kbsxsjwxjEMU2Qw8Xn2F5o4IVewLd0YGywHeQ1V8DO5XkZMJBmpFDNFmeSSBUlZ2xchIEkSV18Z3 KRr4wPe7Rddm03F8Y+MmI+JA2LGd0eOYkMatrqqWsD3H+ukfF8ZHk+rjw4EyiWYzrEgk3Pfcd4F7 m5vQQ43ZzOfEmiPFjZDD6ZXM0DN/SkCC3TT6SaqzwSGSZ1hk+FGQnKxRfdM128skcW3cYy2roD+1 1IBBIn0sPF9MsjO3knnfy5EltoZ9qx9q3O1QqBQL9BqS1ybNBn8l/wCs4n/3b/8AxMqs7P0wvmSE 6SzX8SH3n82JDBFtHU75FKLbqwIGtbU2HiZEkUuRBHLJAd0LyIrNG1wboWHadB0rp8eCSWOeSJHm h3eGRlBePeLNsbqLjragw8/TC+ZITpLNfxIfefzYkMEW0dTvkUoturAga19+e/ypnfufto623x4J JY55IkeaHd4ZGUF494s2xuouOtqw/m3+MiwuCXV+VyEWVRowxoCJp3Rj2hlsvXr7AaD0NKUoFef+ e/ypnfufto69BXnvnnu+WsmBe6ad4Y4Yxq0khlQhEXqzWB0FB6GlKUClKUClKUClKUClKUClKUCl KUClKUClKUGZz3FycngiPHkEOZjyJkYczAlUniN1JHtBFxqD1vY1e2eaDx5UaHyJtmi/3IzuFmXu Vdy+zVdfopSg6jjSKNYolCRoAqIoAVVAsFAHQAV3SlApSlApSlApSlApSlApSlApSlApSlApSlAp SlApSlAqL08HqPVeJPUbPH5to8my+7Zv67b62pSglpSlArK5HjMjkOSwHkZBx2C5yWjufJJkr2w9 ANqx3Le9r0K+2lKDVpSlApSlApSlApSlApSlApSlApSlB//Z ------=_NextPart_000_0007_01C8221E.6C84B9A0 Content-Type: image/jpeg Content-Transfer-Encoding: base64 Content-Location: http://www.bba.org.uk/images/aer10.jpg /9j/4AAQSkZJRgABAgAAZABkAAD/7AARRHVja3kAAQAEAAAAHgAA/+4ADkFkb2JlAGTAAAAAAf/b AIQAEAsLCwwLEAwMEBcPDQ8XGxQQEBQbHxcXFxcXHx4XGhoaGhceHiMlJyUjHi8vMzMvL0BAQEBA QEBAQEBAQEBAQAERDw8RExEVEhIVFBEUERQaFBYWFBomGhocGhomMCMeHh4eIzArLicnJy4rNTUw MDU1QEA/QEBAQEBAQEBAQEBA/8AAEQgAcgFDAwEiAAIRAQMRAf/EAHoAAQADAQEBAQAAAAAAAAAA AAADBAUCBgEHAQEAAAAAAAAAAAAAAAAAAAAAEAACAQQBAgIFCQcEAgMAAAABAgMAERIEIRMFMSJB MhQVBlFhI1Oz03SUNXFCUjMkhDaBoVTUYjSxchYRAQAAAAAAAAAAAAAAAAAAAAD/2gAMAwEAAhED EQA/AP0ClKUClKUClKpd4nl1u072zA2E0OvNJG1gbMiMymzXHiPTQR9p7r709pliix04pmh158sv aOnw8igDHDLhSGN+fCtGsr4Ygi1/h7t0cK4q2vHIRcnzSqJXPPysxNatBnHvehk6qNiTpu8bNHq7 Mi5RsY3AdIWU2YEcGvvvvT+r2/yW39xXzsfPbhKPU2JtjYiP8UWxPJPE3zZI4PPPy81o0Gf770/q 9v8AJbf3FPfen9Xt/ktv7itClBn++9P6vb/Jbf3FPfen9Xt/ktv7itCq2/LtxaU0mlF19tUPQiuo DSHhcs2QYg8nzeHhzQQe+9P6vb/Jbf3FPfen9Xt/ktv7ivnankPVSefYedcc9fbECyRA5YsPZUVW V/lyYcEcMGFV+4T743WDtsaXbYkX+thGsy5Nlm0om6rhF8oBCC3mLeUZALPvvT+r2/yW39xT33p/ V7f5Lb+4q3O8scTPDH1pFsRHkFLC/mCluMreF7C/BIHNQ6u8u3ITAhOsos0zAp9JcfRqjC5K853t i3l5bIKEXvvT+r2/yW39xU+ruw7efSWZcLX60MsHrX9Xrol/D0Vl+1b3tmHtL+2+0Y+7MY+n7J1c evfp9THoefLqY9TyeP0dbtAriQyCNjEoaQA4KxKqWtwCwDWF/mP7K7pQUOzd0j7roJtKhhkBaOfX cjOGWM4vG/yEH5QDaxsKv157sX0PxB8Qacfl10m19hU8bS7MWczXPPmKj02Hor0NApSlApSlApSl ApSlApSlApSlApSlApSlApSlApSlApSlArP+IP0Huf4Sf7Nq0Kz/AIg/Qe5/hJ/s2oHw/wDoPbPw kH2a1oVn/D/6D2z8JB9mtT9w2vYtDZ3MOp7NFJNhfHLpqXxvY2vb5KDL0N99LsHZiuu8yzRacLSK yKsXV6MIL5NkfX4xU/PbxrQ2d2VNg62pB7TNGizTqXEeMTllXEsLM7FGxXgcHJl4vR3tc9v7Ho6Y EmwdaTRjyiieRmXXlid3wiDkDGMn/bxtVidpNPucu4YZJo9mCGGMQqXbqwvO+LfwhxLwx8oscmXi 4dHuvW6fu6L2vKKPabzdL6CXLplc15d8TipxHByZeL3NeeHZgi2YGzhmRZI2sRkrgMps3Pgax9LX 2Oz9HrRPsX0dXTHs6mT6fW6t1Pq4q/U8rNZRY5leL6Xa9WTT7bqakpBk14IonK3Klo0CG1wOLigm WeJth9YNeaNEkdbHhZC6ob+HJjak7TrCx1kSSYWxSRzGp55u6pIRx/41mwdhih7nJtiScxmOFYwd rZZs4nmds8pPMtnWym48eOeb20m++Psc0MNr59aJpr+FscJorf70EOvr7azS70yxjanEUTQo7GNI onc3EjRgs30rt6qjwX0Fzzvwb+6s+gY4k0dhDFJsdVjNg64vjF0guXJAOfHrEH1a+9Hv3/M1Pykn /cp0e/f8zU/KSf8AcoLc8PXiaLN4w9smjOLY35AbxFxxccj0EGxqOHSg15eprjooUCNClliOAVUb EDhlUYi1uLA3xXGDo9+/5mp+Uk/7lOj37/man5ST/uUFb3bv9XpWh6Xtftft2be0fzOph0+nb+X9 Bfqep6LeStms/o9+/wCZqflJP+5V2MSCNRKwaQAZsoKqWtyQpLWF/nP7aDulKUHn+zf5X8R/2P2L V6CvP9m/yv4j/sfsWr0FApSlApSlApSlApSlApSlApSlApSlApSlApSlApSqmxtSdb2PVAO00Zky e5jiXNUBkxN7m7FF4yxYZL40FulZXaN7f3QGlRDCnWV51Ro1mYSW13gDO90aIZFrkeZcWPmtq0Cs /wCIP0Huf4Sf7NqpbHcu4JsSok+KK7BR7q3ZbAE2HUSQK/8A9hwfEVJ3GWSb4W35JWzdtTZu3Rk1 r2Rx/JnLOv8AqefHwoIYZJIvhDReNihGtqBmUlbIREJMpBzGmJOUg5RbuORSaSSX4Q3nkYuTrbYV mJa6ASiPGQ8yJiBjIeXWznk1c7GJD8O9vETBZDpw4MwLKG6S2JUFbi/ouP21T2JZ37TuaG1KZ5Rt L2+eYhQWi3JYlVlwVVyWDYX922Y8CPEN+lVNruOvqyCOVJ2YjK8WvPMtrketDG4vx4XqL33p/V7f 5Lb+4oNClZ/vvT+r2/yW39xT33p/V7f5Lb+4oNClZ/vvT+r2/wAlt/cU996f1e3+S2/uKDQrM731 1i15odiSEJtaqvHHiFlWTZhQhyVLWsT6rC/puK7996f1e3+S2/uKpd034t3XSGA7EDLLFMWft25K D0JFmVcVSPxZBfnwv+0Bc7hroWbb2NqaGGNFEKws6FJcm82KG0zOSiqjKwuLAHIirWm2y+pA+2gj 2mjQzxryqyFRmo5bgN89Yu5uvNux7WvJMixJaOKbtm7MEc5B5Fw6XmZTjyDYXtbJr3NfvEEevFHN 7XNMiKsk3sG0nUYCzPisNhc82FBq0rP996f1e3+S2/uKs6u1FtRmSJZFUHEiWKSFr2B9WZUNufG1 BPXAkQyNEGBkUBmS4yCsWCsR8hKm37DUMO7DNsProsweO+ReGWOM4nE4yuio3zWPPiOKp6evBB37 uHQiSLq6+rJJgoXN2l28na3ix9JNBU7N/lfxH/Y/YtXoK8/2b/K/iP8AsfsWqWeeQSTIs0nuoSEb W0L5QtdurHHLlkIw3DuB9FyAQATAGxJIkUbSysEjQFndiAqqBcsSfAAVzPsQa0TT7MqQwpbKSRgi i5xF2awHJrP+JdeCfsO/14kl6WvNJHmobB1jfF1v4ML8GpNjzd80kblV19qRVPIDq+tGHA/iCyML /ISPTQXJ9iDWiafZlSGFLZSSMEUXOIuzWA5NS157tfO7pwnmKH3p0oz6qdHbjgiwHgMI2KLbwUkD itDsnGiUHCR7G1HGvoWOPZmjRFHoVVUAD0Dig0aUpQKUpQKUpQKUpQKUpQKUpQKUpQKqS9t05tk7 UqFpGj6Mil36ckfn8kkWXTcfSN6ynxq3SgwO6do3Braej2d59WKAOnWjnYlEkxhwKyucgqyGQele nihUsCNDsybidtiG8ZPamMjyCZkd1LyM4UtEcCFBsLW4/dX1RfpQKz/iD9B7n+En+zatCs/4g/Qe 5/hJ/s2oHw/+g9s/CQfZrWd3D6Lb24F5WTY7VtsT49STaTXIH/jjrL/rfn5NH4f/AEHtn4SD7Nap d4glf4g7FLjlrB9mOa5FixiE8QK+mzQZDjgqD42oN2lKUClKUFLZ33197U1PZ3ZNtyntGSCNSI5Z cbZZlvo/4bc+N+Kj2e69B52WLPV0v/emyxaLyLL5Esc8UYM/I4Plza6jnujld3tVkkcDaZmaON5F RTBNDk7IpCjKRfH9vgDVXe19jp920Vid5O75eyyKpaJc9ePWbqv4JgUyN/Eepk11oLmz3XoPOyxZ 6ul/702WLReRZfIljnijBn5HB8ubXUaNYW9r7HT7torE7yd3y9lkVS0S568es3VfwTApkb+I9TJr rW7QKUpQKUpQKrJo66bsm+of2iZFjcmRyhVPVAjLYC1z4L6T8pqzSg8/2b/K/iP+x+xavQV5/s3+ V/Ef9j9i1egoINvUg3daTV2AWgmGMiqzIWX0jJCpsfTzz4GuZtHXn1015A5SK3TcSOJVKjHITKwk yxJBOVyCQfE1ZpQVptDVm1012TCKK3RERaJo8RiOm0RVk8pK+U+Fx4Gpo40ijWKJQkaAKiKAFVQL BQB4ACu6UClKUClKUClKUClKUClKUClKUClKUClKUClKUCs/4g/Qe5/hJ/s2rQrP+IP0Huf4Sf7N qB8P/oPbPwkH2a1daONyjOoZozlGSASrWK3X5DixH+tUvh/9B7Z+Eg+zWtCgUpSgUpSgUpSgUpSg UpSgUpSgUpSg8/2b/K/iP+x+xavQV5/s3+V/Ef8AY/YtXoKBSlKBSlKBSlKBSlKBSlKBSlKBSlKB SlKBSlKBSlKBSlKBVTumrJudt29SIgSbEEsSFrhQ0iFBewPFzVulBkfCu1HtfDnbpYwQqwJEcrXy h+hY8E8ZIbVr1S0e16+hLtya7OF3ZTsSRMQVWVgA7Jxl57c3Yj5LVdoFKUoFKUoFKUoFKUoFKUoF KUoFKVxIjPGyq5jZgQJFsWUkesMgwuPnFqDB+H/6jvff+4JxDJsRaoU+tnpx9OQ28MSW8vP7bV6G qnbO3a3a9GHQ1QwggBC5HJiSSzMT8pYk/wDxxVugUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSg g2p5YIw8WvJtMTYxxGMMBY+b6aSMW/1qGDe2ZZVjk7fsa6m95ZG1yq2F+elO7c+HAqba09TcjEW3 BHsRqcgkqLIoYAi9mB5sahg7P2nWlWfW0deGZL4yRwojrcYmzKt/A0EM6ybnc5dMzSQx60EM0ZhY o3VmedMm/iCCLhT5Tc5K3FpNLuKydn1e5bZEZmgilkCAkZyqpxRfMxJZrKouTwBc11s6Ur7B2dSf 2aaRFhnYoJMokLMuIY2V1Lti3I5OStxbodv1vZhovFHJ29I44o9aRcwBH4ZFy2QsFtcX4vc34Cjo S9yPcd/rm8h14JYNVmxjizk2wiEoHsxVF6jDLzXtdQop2mKfWnWHuJc9ykiLmRdmaeCYIUErrHJi kTB2HlCAAMApPmAm1+yamlt7G3oRQa0k0CQxhIVCoyNI5c4FLhiy3HHqjn5JtbT2BsDb3Zkn2ERo ojFGYY0RyrP5WkkJZii3Jb0CwHmyCHtHXWbuMM2xJsmHaCrJLjlidbXe1o1RQLsfBf8AetOqGtpb evLvy9eNm3JOrCOkwETCNYVD/S+cYxr4Y+n5eLTic9Tpui3QCLJC2L+bzN51yXw4FvA888BLVLue 7Ppa6ywQ9dmcKUtMbAhjf+ng2G9H8Nvnq7UG1p6m5GItuCPYjU5BJUWRQwBF7MDzY0FXtXcdne6v X1/Z+njjxsDLLK//ALOtr+FvRf57emxvrutpTL28ou4yFYHkNkRjwHPkf1fG2PPhTU7foaWfsetD rdS2fRjWPLG9ssAL2uaknWdoWGs6RzG2LyIZFHPN0V4yeP8AyoKPalWGSbWdZI9tAjyxvszbaYOX EbxvOfAlWB8qm45FsSa/ddvZlaI6chj1YNrXj2JV46sjbUMRhVvSqqW6lv3rLc2kWr2vp7ETvsSz JJuzdNZJBGVj6UTEiNI+oSOHbksxya/qgKK+98O9p3AWOprpM00c0k3RRmfCRZXDGwJ6gBU8+nm9 B13Drp3LtkibEixSTtFJrjERt/T7MmTeXMm6jjLHi9r81X72FhZZuttJPMcYp0aYa2oqjmWZYfoi qnzfSg5E2YhASt7d09jZ2NKaKVIk1JjM6tGXMl0eHEMJEx8sjeg82+Sx529Lb3GkglnjHbphhLAs TCZkIs6dbqkWbkGyXseCD5qC/Wd3jqdKD+d7L1v6z2fqdXpdOTHHofS/zcL4c28fLlVwrseazoLu pS6E2QY5qfPyx81m4tccG3PM0ey8M8ccwikcEa8oTIxEqAGZWYhyGufR8nzkMlN/YMGpHuu6S6vR HcemC0k210RL7PHHrgs1shI5Ty4i3mUvjtRyJLGssTB43AZHUgqykXDAjxBFU5+2L0dddNhBJqSG aFnUyqXdZI3MozVnLCViTlctySeb2NPVj09SDTiJMevGkSFrFisahQTYDmwoK+33WPV249JdefY2 ZY2ljSJBiVRlVvpJGSMHzX5b/dlDQ73xD27TiglZs/ac+muUcJ+iIWTI7UkKqyMQpUnK/o4a0fcB tP3zSGqzwyJr7AMrQPNr3keAqkrLiORGxFnU3AvwcWmPapITBJozCPYhEyl50Myye0us0zMqPDZm kQHg4jkBfCwIe+a2zsrr6kM+wWjhn6qx4RiHYyxkzmMdwAOQOfQASrY3p5uhE0mDykWCxxjJmJOI A9HifEkAeJIFzVXW0dmHuEu3JsCWOSCKDEx4yXhLsHZ1bEljI17IPRbw5k7lqSbum+tHIImcoSzq ZEZVdXZHQMmSuoKsL8gmgp//AKLUIjVYZ3nknfVMEarIyTxoZTG7xs0QNrfv8fvWCvj17+1zJFBD rbE2xMkrCFEHlMEghlRpHZYgyte/ntx4+ZMq+v2Hd19mKVNyLox7C7XSGtjYjX9jMaFJlVUEfqeU kcXLenrU7N3PW2EnO7A5QbeK+zOPNuSDYYn+pPCyKLD+G48fMAmfv+qsGzsxwzSw62vFuZKEHV15 g7B4w7qeBG1w2J44Bo/xBqpLOhh2OnqzCCebpNisjhOmFX+Y+bOFGCt8p8pVjVPw5s+7/YV3Qhk0 10J5Vh5aOESCIorSHE2kOd75fu4HmpH7L3Ex7CjejZp9qDaEj65LX1hFirYTICW6CXIC/vWAuMQ0 tPcXbWT6N4ZYX6c0MmOSPisgBMbOhurqeGPj8txU0jiONpGuVQFiFUu1gL8KoJJ+YCqulp7Gtsbs 0sqSptzCZFWMoY7IkOJYyPl5Y19A5v8ALYWpHEcbSNcqgLEKpdrAX4VQST8wFBR0O8wbywusU0Ee 0gfVedQgl8ubKvmJyUfLbIAsmSgtVfa7/pJFtJtQ7EPT122AgFppNcHAyIsL9SPkj+ZgR48YtjH8 PaM57d219yR2GpEnQgkiMMkUvTML9TKxbEFlTyqMTc5mzVXPwtu9AxLvRB5NebVnf2X+YNgRiSdr TBjM3T8zsxB48o5uFr4j7i0Xbd+PWM4ligcybOuAeg+GaK58QW4viCVU5HAWatusjd7Ps7WvswR7 Yg9vjK7pWLLKQxiHqRB3OAZVAZTl5R5SrXc6kaMkaqzmRlABkawZiB6xxCi5+YWoMuL4i1pVVo9b aKSSSQQkxYmSeMuDEquQwJCFsmARfBmUggWB3aFoI5Io5Jp5S6Lqpj1coWMcwOTqgEbCxbLG9gCS y3qwdn34/ZctuJvZtubba0DLn7R1MkH05xt13sef3eODl1rdo24Iw42ozuxybDxzCFhHhtydeWN4 jMSRnyCHBFl9GWQSSd81hNDr68M+1LsRvLGsUdhaJ1jdWeUxqjKT5lYgi1jZiobN7p3nZ2dXuMem sseuvb03NffiKKR1EmkDHN8wrdMKLJkDl4eVq0F7TsQbUM+rsIqQxbCESxGR3l2nWaSVmSSMcyIG xCgesBa4xp//AJvdGk2ou+ih9GPQdhB6yxdZFYgyn9yY+B9YA3xuhCbf7i2xCqwmfUlh2tJmRgEa WCfYWJSfWIV7N5Ti/FmABsZoe+CX2f8AothfadiTUXIw+WSHLMtjMfKOm/hf1T8q3h2+zdz2dh5x uwIXGpkvsznzach2FI/qRw0jG4/hsPHzGTR1Vm7tP3dFkihePpxpIpjZ5HwE0pjkUOoxgiRb29Vj jYhmDXpSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApS lApSlApSlApSlApSlB//2Q== ------=_NextPart_000_0007_01C8221E.6C84B9A0 Content-Type: image/jpeg Content-Transfer-Encoding: base64 Content-Location: http://www.bba.org.uk/images/aer11.jpg /9j/4AAQSkZJRgABAgAAZABkAAD/7AARRHVja3kAAQAEAAAAHgAA/+4ADkFkb2JlAGTAAAAAAf/b AIQAEAsLCwwLEAwMEBcPDQ8XGxQQEBQbHxcXFxcXHx4XGhoaGhceHiMlJyUjHi8vMzMvL0BAQEBA QEBAQEBAQEBAQAERDw8RExEVEhIVFBEUERQaFBYWFBomGhocGhomMCMeHh4eIzArLicnJy4rNTUw MDU1QEA/QEBAQEBAQEBAQEBA/8AAEQgAPgFGAwEiAAIRAQMRAf/EAHkAAQADAQEBAAAAAAAAAAAA AAADBAUGAgcBAQAAAAAAAAAAAAAAAAAAAAAQAAIBAwMDAQMKAwYHAAAAAAECAwARBCESBTEiExRB MgZRcULCI8RFdYVGYSQV0pM0RFUWobHBUmIzJREBAAAAAAAAAAAAAAAAAAAAAP/aAAwDAQACEQMR AD8A+gUpSgVS5Pk4ONiikmV5GnmTHgijA3SSymyqN5VR7TdmAq7XPZP8z8a4UD6LgYMuXCV6s87j HYP8q7Rpb2+2g6GlY3OZ+XHl8bxeFJ4cjkZm3TkK2yCBfJNt3BhvI0W6kdb261s0ClKUClKUClKU ClVMbkcXLkKY/kYAbhIYZVhdbjVJWQRuDfTaxuNRpUmXl42DjSZeXIIceEbpJG6Af9SToAOvQUE9 KrZWfhYbRJkzJFJkOI4UY90jMyoAi9Tqwvbp1OlecrkcXFkEUnkeQjcUhhlnZVJIBYQI+0Eg2v1s bdDQW6V4jkSWNZYmDxuAyOpBVlIuGBHUEV7oFKUoFKVWz4suXCmjwpfBlsh8EtlIWQaru3q42k6H t6dNaCSbIgg2eeVIvK4jj3sF3yN7qLfqx9gomRBJLJBHKjzQ7fNGrAvHvF13r1Fx0vWHHyGRzXw5 g52PjPNNLNjySxRlEscadXmK+WRRtvEdvdfUX9trWNHlNzTSNgnGxII50gmDRbZGmkikkcojM15G UkXAtYk3L2QNeq2fmLgYU2a8byx46GR0j27tq6sRvZRoNevza1ZpQRY88OTBFkwNvhmRZI2sRuVw GU2bXoalrnvg37Lj8vj11h43OycSBj7zRq3kBc9C13PQD5q6GgUpSgUpSgUpSgUpSgUpSgUpSgUp SgUqKaeKBd0rWvfaoBZ3KqXKoi3Zm2qTZRfSsub4hjjifdD6fISbwvHlyRxIlo0mMkksRmCpaRVv r3sq6XoNmuf/AH5+k/ea94/xD5siKHy8YfI6paPkPJJ3EDsT067m+QXF68fvz9J+80D9+fpP3mug rn/35+k/eausJ05+AHIkaCbFyG9OdojRo3xVDLtUEnuPvE2vpYUGnSsjmOYXDQRxicTLPjKzLjTS IUkmiEgEgiZCSjEaG99B3VoYuVFlRmSJZFUHaRLFJC17A+7MqG2vW1BPSlKBXiRBJG0bXCuCpKsU axFtGUgg/wAQa914kjSWNopVDxuCrowBVlIsVIPUEUGbhwJx2fHxuGXOJ6dpHid3l8BRo44QrSMz KrqXAUm3Z2gWa+f8SnLkxs8y4Uz42NjzHFljaHx73x3R5pN8qydodlChflPcSu3ch4/Agx3xYMaK LHlv5IUjVY33Da25VFjcaGppI0ljaKVQ8bgq6MAVZSLFSD1BFBn8uzPx8DMhjZsrBJRrFlJyoO07 SwuP4G1TcrHkSYTiHKTCA7pp3UsBEuri6yRFLjq264F7WNiJsrDxMyMRZcEeRGp3BJUWRQwBF7MD rY15m4/AnnTKnxopciK3jmeNWkTady7XIuLE3FqBx778DGfwek3RRn01reG6j7K1ltt6dBVmonx4 JPJ5IkfzII5dyg70G7se/Ve46H5TXoRoJGlCgSMArPYbiqliqk/ICxt85oPdKUoFKUoOf+Evxr82 yvqV0Fc/8JfjX5tlfUroKBSlZnEedZuRhmyJMkw5QVZJdu7acbHe1o1RQLsei/8AGgpfCX41+bZX 1K6Cuf8AhL8a/Nsr6lXYuQyZMkceRGMuI3yJAfszGuxi0abt25g69p/9d7sWGzyBp0rM5DzpyXGS JkSLFJO0UmONojb+XyZNzdu8m6jTdt0va+tVc7IyPHy2csrpJxG70sasVibZjx5LeVOj7y+036D3 NrXag3aVhZ2RkePls5ZXSTiN3pY1YrE2zHjyW8qdH3l9pv0HubWu1amVkzQbPFiTZW69/CYhttb3 vPLF1/hegs0qpi5eRPIUlwp8VQL+SVoCpNx2/YzSG+vyWrPkjyo+QbK5IEYrTpHiPBlTARhikcSz Y6LEjB5Op7tWCm6DcA26VS5SPPlxPFgbBK7p5C8jQ/ZAgyKrxpIwZlG0EWIvuBuKoiPKk4+XF44F MpJ1jzEyMqZygskkix5DLK9pIyNpG2wbd2uCtBt0rCSQLHBgRmaF5ss42aGnknkjIx3ySsU8rM21 1RbEWIVjoj+7axBPMmdgjIkj9JOsMOQNrzBDFDPZmmWQMR5Ct2BNut2u1Bp0qhwckkvC8fLKxeR8 WFndiWZmaNSSSepNX6BSlKCllYeRNm4mVFMiLjb98UkZkDeTYN6WkTY4UMoax0Y6V54zjjgrMZZB kzzSM75RjCTOlyUWVlPcUBKiwUAWAUVfpQK5/wDfn6T95roK5/8Afn6T95oH78/SfvNacmHkPykG csyLDDFJCYTGS7eZkYsJPIANYl+ifb8umZ+/P0n7zXQUEGVix5USxSEhVkilG2190MizL1B03IL1 6nx4MmJoMmJJoXtujkUOpsdwurXB1FS0oMCHH+FZcfLyjxkEUGCWE7S4axsAsaTs3jeMPba/tX5t KkxuN4GeQwy8NBiZAG9YZoMfc6A2LqYjIpAJse640uBuW/rBz8KOfnJmmQpjZAkn2neUVMWAMSqX OhjYfOCOoqnNyEHIQZs2LkpLynocn0eNiSCWSCMhL3aAteVn2e32AJezMwXsXifh3KjMsXF4vhJt HIceLbKth3p26qT0Pt6i6kEz/wC3+B/0zE/uI/7NVuRLSrxuHxLom91njaN2SJcWBR3DwkK6bnjX Z9IHTb765kEmUZcTyZsvi5HLXIwEEjtI2PEIi0sm0LdZbD7FQFjWRmK2TsDc/wBv8D/pmJ/cR/2a f7f4H/TMT+4j/s1lYuU2W2LJHlTS8pLMrTQqzGLBiLeWXHyIorRqyxhogZV3s/yW7IkmyJMnHdsq SODk8wZPHwpJI7emj8bM7X1KyWH2I0jWRnYEJ2Bqvwvw+vkVOMxJZo0DmBIYfIQ27bowUDcVIFyB XnD4n4dzMSDLi4zGEeRGkqBseIMFkUOAbKdbGsmKXHzONzvQSeoyebyGiKGVzF45N62V28ixOMSM yFSNymwK22JXp+RCNnGTkCDLPHhmV3MWOJYRLNMA5b+XEm1obLd1skncXDENReJ+HmyXxW4vFSVR vQNjxWkTS7xkLqFY7W9o0uLMpMg4P4eMhiHH4ZkUBmTwRbgrFgpI29CVNvmNUcRU8nGTQNMWmyJn ZZJnyCsAgkifxyyd7Y7SpG6k6Esh0uorQ5HDyMyVEh/l/GjH1gJ3faAqYUEbo202Be5H0dnfZ4wh k4r4ajgbI/p2LJGhKt4cVZm3K3jYBIo2YkNobDTW9QphfDT4GPnLxWOwy0RseEY8XlkMq+RUC2tu t11sACSQoJrUx3WDCVp40wo4EIdNy+KJY9LqwsNlhcaDTqFOgxcGSM8H8PZgYNjYgibIlBBWNRiy 47FrexZHAb/t1LWAJATei+GfB5f6Xj+Xf4fS+ni8/mtu8O21t1u699u3v3bO6r3Fw8ZHG74GLHhu SEyIkjSJ1dRfZII/aA1xqQQbqSpBOb/mP6p/kP6j6n1H0fB6H0nm+XZ5PpdNvf7ndWhxXfJn5Saw ZWQJMeT2SRrBBDvX/wAS0ZsfaNRdSDQUPhL8a/Nsr6ldBXP/AAl+Nfm2V9SugoK0PH4EE75UGNFF kS38kyRqsj7jubc4Fzci5vUeFh5GNkZs0sqSplzCZFWMoY7IkO0sZH3dsa+wa3+Wwu0oOf8AhL8a /Nsr6la64GKsUUKx2WBxJGbtvElyS+++4s247iT3XO69zWR8JfjX5tlfUroKClm4eRk5GFNFKkSY kxmdWjLmS6PDtDCRNvbI3sOtvksY8nivO86rLsxc3/HQ7dzS9ixdj3GzcihX0Og7djXY6NKDOyeK 87zqsuzFzf8AHQ7dzS9ixdj3GzcihX0Og7djXY2Mvj8DN2esxocnx32eaNZNu619u8G17CrNKCpj cXxmHIZcTDgx5CNpeKJI2K3B23UDS4qN8LLyJh6ueN8RJFljhjiaNy0biSISSNK9wrAHtVbkD6N1 N+lBWmTPaICCaKObeTveJpF2XbauxZkO4C1zu+XQX0hXCy4YXONPGMyeTy5M0sTOjttEdljSWPaA qKF7joNdzXar9KDO/pX2W/y/z/m9V6nb2+fx+C/i3W2ePs23vt+lv76mx8STHhmKyBsvIJklmZTs M21Y1PjDDtVUUBd17DVi12NulBS47DyMHAw8MzJJ6VFidxGV3xopRLDyNtb3bm59ugvpYC5Hbd0N nYvZCLod2xR36MO27a3sdBfSWlApSlApSlArnpvsPjjGll7UzOPfHxz13yxS+d106WTW5/510NY3 PQ4s0vHA5PpeSXID4DqjSuxA+1Rkjs/iZPf7lHTcaCvzn/zeZ43nPcxzuweQkGtopjugZ93aiJLq zXB1A16V0NKUClKUClKUEGLipixmKInxXvHGbbYlsOxNNFHsHs6CygAT0pQKUpQKUpQQLiouS+Ux LysNiFrWjTS6Ri2gZhub2nS5sqgT0pQKUpQKrZ+dj8dhTZuSdsOOhdtQCbdFXcQNzHQa6nSrNKDG +FsLIw+IjfMFs7Md8vMNipMs53dyELtYLtBAAFxWzSlApSqnJxzS8fkxwTHHkaNgJlRpXQEasiRs rFre7b2269KDJ+D/ALTF5DMTXHzuQycjGfpviZlQNbqNVOhF66GqHCrxycTiJxbiTCWMCGQW7gOr NYL3Fr7tPevfWr9ApSlApSlApSlApSlApSlApSlApSlB/9k= ------=_NextPart_000_0007_01C8221E.6C84B9A0 Content-Type: image/jpeg Content-Transfer-Encoding: base64 Content-Location: http://www.bba.org.uk/images/aer12.jpg /9j/4AAQSkZJRgABAgAAZABkAAD/7AARRHVja3kAAQAEAAAAHgAA/+4ADkFkb2JlAGTAAAAAAf/b AIQAEAsLCwwLEAwMEBcPDQ8XGxQQEBQbHxcXFxcXHx4XGhoaGhceHiMlJyUjHi8vMzMvL0BAQEBA QEBAQEBAQEBAQAERDw8RExEVEhIVFBEUERQaFBYWFBomGhocGhomMCMeHh4eIzArLicnJy4rNTUw MDU1QEA/QEBAQEBAQEBAQEBA/8AAEQgAbAGQAwEiAAIRAQMRAf/EAIYAAAIDAQEBAAAAAAAAAAAA AAAFAQMEAgYHAQEAAAAAAAAAAAAAAAAAAAAAEAACAQMCAwIICwUGBAcAAAABAgMAEQQhEjETBUEi UWGT0xQVVQZxsTJzo7NkdDUmNoFCUrJ1kWIjMyQ0ocHDtNHh8XKSJRYRAQAAAAAAAAAAAAAAAAAA AAD/2gAMAwEAAhEDEQA/APoFFFFAVRnZUeFhz5ct+XAjSPbU2UXNX0h99f07kfOQfXR0GrD6hlL0 zGyc1VfLyyOTBFoC0gLogJPYguSfHTOl+SP/ALrAHZysnTyNMKBfJ1hFnlgixcmcwNskeJAV3bVe wJYdjCo9cP7PzPJr5ykyf6/3nk6eCWx8ads3IUaBmEUMUPiYBg1x2EV6qgXeuH9n5nk185R64f2f meTXzlMqrmkMULyBTIUUsEUXZrC9gPCaDD64f2fmeTXzlHrh/Z+Z5NfOVHSMzKyg5y2CS2DNiGIx SRbvCWdt47LgCuJ+oZg6n6N/tcVSgE8kJdJmbUqsgdQngFwbmgs9cP7PzPJr5yj1w/s/M8mvnKY0 UC71w/s/M8mvnKPXD+z8zya+cpjRQLvXD+z8zya+co9cP7PzPJr5ymNFAu9cP7PzPJr5yj1w/s/M 8mvnK4948WTI6XLJj6ZWLbIx2B22ePvcfARoax9X6o+R0DGbCYrP1YxQQMLobzfLsf3TtDWNBv8A XD+z8zya+co9cP7PzPJr5ytmLjRYuPHjQi0UShFHiAtV1At9cP7PzPJr5yj1w/s/M8mvnKY0qwM/ LycxlnvjJd+ViywlHdFO1XWUvY6WYjbpe3joLPXD+z8zya+co9cP7PzPJr5yuOqZ+XjzxQwqYoSp ebMaEzRJqAFYK6W7ST2W8da5sxMZYnm1hcd/IX5CnTaW1Ng3h4UGf1w/s/M8mvnKPXD+z8zya+cq 9cmebEeeCA8yzGCOU7N9vkk9qhvHVeJk5QzJMHKZJpEjEomjUotmO3Yylnsf260HHrh/Z+Z5NfOU euH9n5nk185XZ6x08Z4wTNHzCpYnelgwYJy+N92vCuOrZuXjclMaNiJCebkCIzLCqi92RWUm58fj oD1w/s/M8mvnKPXD+z8zya+cq45nJxYZ5D6RG1ubkRCyAEf5m3cx23+G1dQ5sU0Uk9imOhO2Z7Kr qo1cf3fGfhoM/rh/Z+Z5NfOUeuH9n5nk185R0vqM2bPlCSMRRxFOSuu/Y63Be/aePwUxoF3rh/Z+ Z5NfOUeuH9n5nk185TGigXeuH9n5nk185R64f2fmeTXzlMaKBd64f2fmeTXzlHrh/Z+Z5NfOUxoo F3rh/Z+Z5NfOUeuH9n5nk185TGlnvDhyZXS5eR3crH/x8ZwdpWWPvL3uwHgfFQWr1MHltLjzY8cj iLdKApDsVEegJ0Ynbfw1uFJszMXP91pc1DpNilwbEaldbA+OnNAUr6P1HIyZc7BzNpysCbYzoLK8 cg3xNa5sSvEU0pFD+s8kDt6fEfpWoHtTUVNAUUUUBRRRQFIffb9O5HzkH10dPqQ++36dyPnIPro6 DblfjWB8zk/HDTCl+V+NYHzOT8cNMKDynQP1Pl/d5f8AvZ69XXlOgfqfL+7yf97PXq6Ca4k5gjYx ANIAdgYlVLdlyAbD9ld1RkwzzRhYJ2xnvfeqq5t4LSAigzQYuZ6S+fkCIZDIsKxRsxQRhtzEuyAl tT+6PB46MzGzc1jjSLEmFuRzIHZpW5bLIBsKBRdl47jpVGTHkYiCTK6y0KE2DPHAov4NY6tGD1Eg EdUlIOoIig83QX5ucMUxxqu+WUnapNlCoNzuzWNgo/8ACqV690hmCrlISxsBrxP7K4ywIuqY80pK xTQyYvMGm2R2R1u3ZfbYeOu16OisG9LyzYg2M7kftoNOXNkRqi40ImlkbaNzFI0FixZ2VWIHdtwO tq4xs05GPJIkZ50LNHJCCP8ANTioY2HwGuepvmpAow4mld2CuYym+NLEl1ErKpPYNe2+trVHTd6Q LEcR8VbvYO6O1gR35CrHvPe/b4zQUr1HNizFx82GFEMTzPJDK0nLVLaurRJoarxetTZOJJnJDG+P GA5RJGM6p8pg8ZjUB1X90E+AGtEEE65mZmyxkmwjx4wVLGNBuO03AG9jwPgqnmvHkS9WyYXxo44O SIGKNLK27eLct2W/7qi9zfs7Q15rpJ0zIkQ7kaByp8IK