Sunday, June 21, 2009

An Excerpt from Vol. 4: A Primer on Bond Mathematics (2 of 2)

In its original form, the equation FV = PV (1 + i) assumes nothing. It merely takes the facts of the transaction – $100 lent at 4% for one year, in our example – and calculates how much money is due to the end of the term. Of course, the lender, like all lenders, assumed that he would be paid back in full, otherwise he would not grant the loan. But that is the lender’s assumption and does not affect the equation. Even if the borrower defaults, the validity of the relation would stand, as it only calculates what should be due to the lender.

Things change when we solve the equation for the present value, PV:

PV = FV/(1 + i)

Mathematically, all we did here was to rearrange the equation, a simple operation familiar to 6th graders. But that technical operation shifted the focus to the present value.

This emphasis and the name “present value” would confuse our borrower and lender. “What do you mean by the ‘present value’ of the loan?,” they would demand to know.

– “The present value is the current value of the loan: how much it is worth today.”

– “What do you mean by the ‘worth’ of the loan”?

–“That is how much the loan is worth! How can we say it? How much it cost the lender to finance the loan”

–“That is $100. It is the loan’s principal. Why do you call it the present value?”

But the present value is not the same as the principal. The new vocabulary is telling us that we are no longer in the private world of borrowing and lending between two individuals. Rather, we have entered the world of securities and markets. The relation PV = FV/(1+ i) expresses relations in the markets and presupposes them. Only then the concept of present value becomes meaningful.

To presuppose markets is to presuppose buyers and sellers. The new form of Eq. (1) assumes that when the creditor takes his IOU to markets, he will find Moneybag waiting for him, ready to buy the note at its “fair value”.

What happens if there are no buyers?

To answer that question, we must ask why and under what conditions would there be no buyers?

There could be two reasons; one particular, the other, general.

The particular reason has to do with the perceived “credit risk” of the individual security, credit risk being the risk that the borrower will fail to pay back the loan and interest on the due date. If there are concerns about our borrower’s ability to pay back the loan, Moneybag, like other potential buyers, will stay away. No one comes to market to suffer a loss, and with many securities to choose from, there is no reason to risk one’s capital on a risky bet.

Our creditor would react to this situation the only way sellers all over the world react when the demand for what they are selling softens: by discounting the price. Instead of asking $100, which is the note’s original “fair price”, he marks it down and offers it at say, $98.

In itself, this act of discounting is unremarkable. But something interesting happens on the technical side, when we substitute the new price in the PV equation. With the future value unchanged at $104 – it is the defining characteristic of the bond and cannot be altered – the one variable that must change is the rate i:

PV = FV/(1 +i)

98 = 104/(1+i), or:

i = 6.1%

Technically, this was expected. In equation FV = PV (1 + i), the bond price (PV) and interest rate i are inversely related. If rate increases, the price will decrease. Changing the order, it stands to reason that if price decreases, the rate will increase. This is no different than saying that if the area of the rectangle remains constant and its length decreases, then its width must increase.

Meanwhile, we have said nothing about interest rates in general. That is another way of saying that we assumed they remained unchanged. The increase in rate is therefore something specific to our particular security. That something is the borrower’s potentially deteriorating finances.

What is this rate? That is, what does 6.1% a year correspond to, or represent?

In the nomenclature of modern finance it means that if the borrower were to ask for additional loans, he would not be able to secure it at 4% and would have to pay 6.1%.

This conclusion is counter intuitive. Even primitive societies treat their vulnerable members with extra care. Certainly in the liberal democratic societies we are expected to see senior citizens, for example, on account of their reduced income, receive special discounts for a wide range of social and private services from transportation to movies. “Give me a break” is the cry of the hurt and vulnerable that demands a more lenient treatment. Obama administration’s Helping Families Save Their Homes Act fell squarely into this category before it was gutted out by the lobbyists.

In the case of the financially vulnerable, though, the fundamental relation of the bond mathematics dictates the opposite: if a borrower has trouble meeting his obligation, then interest rates on him must rise.

Such a “remedy” at once reveals the viewpoint of Eq. (1), which is that of finance capital. Far from being an abstract, neutral relation expressing a general truth, Eq. (1) expresses the power relation in a social structure in which finance capital dominates.

Under these conditions, the well being or survival of individual borrowers is not of concern – not because finance capital has “no heart” but because such matters are irrelevant. “So says the bond,” finance capital’s spokesman, Shylock, declares, further demanding that the judge second his view: “Doth it not, noble judge?” And when the judge asks him to bring a surgeon to attend Antonio's wounds lest he bleed to death in consequence of giving a pound of flesh, Shylock inquires: “Is it so nominated in the bond?” Therein lies the basis of the contract law which is the centerpiece of the Anglo-Saxon jurisprudence. All the learned erudition the law scholars at Yale and Harvard and the pompous musings of the U.S. Supreme Court judges on the subject of contract law never go beyond the self-serving utterances of this usurer.

As finance capital tightens its grip on the economy, its viewpoint is presented as a universal truth: the less credit-worthy the borrower, the higher the interest rate he must pay. Michael Milken’s junk bond operation in the 1980s was based on this idea. A straight line connects him to the recent sub-prime mortgage fiasco.

(A reader in the comment section asked whether interest rate is always positive. That, too, is the question that finance capital floats. Setting aside some technical exceptions such as when a security “goes special” in the repo market, the interest rate is always positive in the sense that the lender will always charge the borrower; a negative interest rate means that a lender will pay you interest to borrow his money. This is prima facie absurd. However, if the rate is 4% and inflation is running at 5%, the lender presumably loses 1% when lending. It is in that sense that the interest rate for him is negative. That, needless to say, is also the viewpoint of finance capital.)

The subject of the borrower’s deteriorating finances has been extensively researched in finance. The borrower’s probability of default (PD) and the lender’s exposure at default (EAD) and his loss given default (LGD) are extensively studied. Google these terms to see what I mean.

But then there is the general case of why there might not be any buyers in the market. In the aftermath of the Lehman bankruptcy in September 2008, the commercial paper market completely shut down.

Under this condition, no security, regardless of the financial health of the issuer or borrower, would find a buyer. The creditors holding the IOUs would cry in frustration: “But this security of mine is absolutely guaranteed to pay back $104 at maturity.” To which the market would reply by quoting the oft quoted line from The Godfather: It’s not personal Sonny!

Modern finance has nothing to offer on this topic. You will sooner find Taleban mullahs writing about distilling single malt whiskey than finance scholars of the Western liberal democracies writing about this subject – and for a good reason. The main pillar of modern finance, Equation (1), does not lend itself to even considering the question of the absence of buyers. Why there would be no buyers, i.e., why markets would break down, is something completely outside the realm of its consideration. In fact, the entire theoretical edifice of modern finance and economics is based on the assumption that every seller brings his own buyer to the market, a preposterous assumption that is refuted thousands of times a day every time a commercial is aired, an advertisement is posted, a sales call is made and a price is discounted. So in the aftermath of Lehman bankruptcy, when the CP market shut down, all the best and the brightest of finance in business and academia could offer was that buyers had “gone on strike”!

Why and under what condition buyers would disappear en masse from a market is the subject of Vol. 4 of Speculative Capital. The condition is the prerequisite for the realization of systemic risk, its trigger point.

It is under these conditions that the role and activities of the Federal Reserve call for a brief comment.

For the past several months, the Fed has been trying to reduce the interest rates and particularly, the mortgage rates. To that end, it has been buying Treasuries – that is called “quantitative easing” – and the agencies, the latter being the IOUs of Fannie Mae and Freddie Mac. The logic is that buying the securities would increase the demand for them and thus, their price. (Remember supply and demand! If the price of IOUs increases, “their” interest rates would decrease.) The understanding of the members of the Board of Governors of the Federal Reserve of the nature and role of interest rate in the country – and hundreds of analysts, economists, policy makers, ex-banker, MBAs and quants that they employ – boils down to this embarrassingly crude logic. Therefore, in the face of rates behaving in the most unexpected manner, they have nothing to say. “Learned helplessness” has become de rigeur.


The Fed, at the same time, is being assigned the role of supervising the financial system with the purpose of preventing a systemic collapse. But with its mechanical view of how markets work, it would not know why buyers might suddenly vanish. The subject of finance is not the psychology of buyers and sellers but the laws of movement of finance capital. This subject is not simply within the Fed’s theoretical ken.

The setup reminds me of an Iranian poem on the eve of the Mongolian attack on Iran. The poet wrote:

The king is drunk, the world is in chaos and the enemies are front and back;

It is well too obvious what will come out of this.

Write your own Will for FREE ?

You can write your own will. All you need is 2 witnesses. It will be as legitimate as any 'standard Wills' created by professionals. But if you think your will may be challenged, you should consult a real lawyer whose focus is on wills business, preferably also your 'real' friend.

Witnesses DO NOT need to see the content. Just get them to sign their parts, seal the envelop in front of them and thanks them.

Safe keep your will and only share with those need-to-know bases. Usually the Executor and/or the Beneficiary. Whoever they are, they are the ones who know . . . when you die.

There are many more tips and tricks but the relevancy really depends on your own specific situation. Consult wills experts to skip all the convoluted knowledge and convenient yourself. That is what the RM100-RM300 you pay for.


LAST WILL AND TESTAMENT

of

____________________________________

(Full Names and Surname)

____________________________________

( NRIC / Police Number / Army ID )

____________________________________

____________________________________

(Address)

1. Declaration

I hereby declare that this is my last will and testament and that I hereby revoke, cancel and annul all wills and codicils previously made by me either jointly or severally. I declare that I am of legal age to make this will and of sound mind and that this last will and testament expresses my wishes without undue influence or duress.

2. Family Details

I am married to _____________________________ hereinafter referred to as my spouse.

I have the following children:

Name: ______________________ Date of Birth _________

Name: ______________________ Date of Birth _________

Name: ______________________ Date of Birth _________

3. Appointment of Executors

3.1. I hereby nominate, constitute and appoint _________________________ as Executor or if this Executor is unable or unwilling to serve then I appoint _______________________ as alternate Executor.

3.2. I hereby give and grant the Executor all powers and authority as are required or allowed in law, and especially that of assumption.

3.3. I hereby direct that my Executors shall not be required to furnish security and shall serve without any bond.

3.4. Pending the distribution of my estate my Executors shall have authority to carry on any business, venture or partnership in which I may have any interest at the time of my death.

3.5. My Executors shall have full and absolute power in his/her discretion to sell all or any assets of my estate, whether by public auction or private sale and shall be entitled to let any property in my estate on such terms and conditions as may be acceptable to my beneficiaries.

3.6. My Executors shall have authority to borrow money for any purpose connected with the liquidation and administration of my estate and to that end may encumber any of the assets of my estate.

4. Guardian

4.1. Failing the survival of my spouse as natural guardian I appoint _____________________ or failing him / her I appoint ______________________ to be the legal Guardian of my minor children named:

__________________________

__________________________

__________________________

until such time as they attain the age of _____________ years.

4.2. I direct that my nominated Guardian shall not be required to furnish security for acting in that capacity.

5. Beneficiary

I bequeath the whole of my estate, property and effects, whether movable or immovable, wheresoever situated and of whatsoever nature to my spouse ________________________.

6. Alternate Beneficiaries

6.1. Should my spouse not survive me by thirty (30) days I direct that the whole of my estate, property and effects, whether movable or immovable, wheresoever situated and of whatsoever nature be divided amongst my children named in 2. above in equal shares.

6.2. Should my said spouse and I and my children all die simultaneously or within thirty (30) days of each other as a result of the same accident or calamity, then and in that event, I direct that the whole of my estate, property and effects, whether movable or immovable, wheresoever situated and of whatsoever nature shall devolve as follows:

__________________________________________________________

__________________________________________________________

__________________________________________________________

7. Special Requests

I direct that on my death my remains shall be cremated and all cremation expenses shall be paid out of my estate.

OR

I direct that on my death my remains shall be buried at _______________________ and all funeral expenses shall be paid out of my estate.

8. General

8.1. Words signifying one gender shall include the others and words signifying the singular shall include the plural and vice versa where appropriate.

8.2. Should any provision of this will be judged by an appropriate court of law as invalid it shall not affect any of the remaining provisions whatsoever.

IN WITNESS WHEREOF I hereby set my hand on this _________________ day of _________________20_____ at _______________________________________ in the presence of the undersigned witnesses.

SIGNED: _______________________________

WITNESSES

As witnesses we declare that we are of sound mind and of legal age to witness a will and that to the best of our knowledge ____________________ is of legal age to make a will, appears to be of sound mind and signed this will willingly and free of undue influence or duress. We declare that he / she signed this will in our presence as we signed as witnesses in the presence of each other, all being present at the same time. Under penalty of perjury we declare these statements to be true and correct on this ________________ day of _________________ 20 __ at ________________________________.

Witness 1.

Name: ______________________

Address: ________________________________________

Signature: ________________________

Witness 2.

Name:______________________

Address: ________________________________________

Signature: ________________________



Friday, June 19, 2009

A Wrong Way in Gold Investment - Pawning

Recently I came across a blog that teaches people in gold investment. Basically it is asking you to buy gold, then pawn it to get back 65% (Arahnu) cash, then use the money to buy more gold. It then shows you if the gold price goes up a little bit, you earn a lot more than just simply buy once. At the very end it also mention there is 'a bit risky' but absolutely in a misleading way.

Basically this is a method called Leverage. You have $10 and you know you can earn $1 out of it but if you apply Leverage techniques you can get more than $1. It is also the same way how Bank can lend out 10 times more than what they actually have. ( currency turns evil story )

However, his teaching is one of those 'seems cool' but Absolutely 'Digging your own grave' case! Which also shows how absolutely a nonsense fool can spread knowledge to make more fools. Also exactly the reason why there are still 90% of world population will NEVER achieve true finance freedom, while digging deeper to their own graves.

This so called Gold Pawn is a very common pratice among one of Malaysia's ethnic group. There is even a standard govern policy for it. Basically you can pawn your gold with them, get back 65% cash. Then you need to pay about 0.75% safekeeping fee per month. Usually You will need to repay your borrowed amount in 6 months.

If you have been following malpf, you may have known one key preaching topic is that 'you must look at the real numbers and NOT just the general concept'. To simplify this discussion, lets ignore the normal 4% price gap in gold trading. Lets just assume we only need to pay 0.75% for one month and the price move up down 10% in one month.

Case 1 : Buy Gold
You invest $10,000 and price moves up 10% in one month, you earn 10%

Case 2 : Buy Gold, Pawn Once and use the pawn money to buy gold again.
The price moves up 10% only, but after minusing the safekeeping fee and repawn back the gold to sell all, you will get 16.46% net return. (sample calculation)

Case 3 : Pawn twice so its as if you have 3 golds, but 2 at the pawn shop, 1 at your hand.
Price moves up 10% a month, your net earning would be 20.66%

As you can see, the total amount of capital is the same, $10,000 but you could earn 10% - 16% or 21%. That is the power of Leverage. But wait, lets see what happened when the price goes DOWN 10% instead.

Case 4 : Buy Gold once
Price goes down 10%, you lost 10%.

Case 5 : Pawn Once
You lost 16.54% (sample calculation)

Case 6 : Pawn Twice
You lost 20.79%

You may already observe that there is a slight difference between winning and losing ratio.
When you win, you win less and
when you lose, you lose slightly more.

Pawn Once : Win 16.46% Lost 16.54% Difference 0.08% Disadvantage
Pawn Twice : Win 20.66% Lost 20.79% Difference 0.13% Disadvantage

Basically there are 2 facts you can get out of this :

1) The longer you use this Leverage technique, the more you will lose.
2) The more number of times you pawn, the more you will lose.

Back to the beginning of this article, the Risk of this technique is NOT a bit but the Risk is DEFINITELY higher than the Reward. The best argument he can legitimately comes up with is the disadvantage rate is not that high. Ie. compares to casino gambling where the disadvantage is at the range of 4%.

Think you found a golden goose ? Look carefully next time ....

Wednesday, June 17, 2009

Mutual Fund vs Unit Trust

Practically both the terms Mutual Fund and Unit Trust can be used interchangeably in Malaysia but there could actually be slight differences between the 2.

Mutual Fund is more a USA term while Unit Trust is a UK term.

Instinctly implied, Mutual Fund is just a pool of collected investment money. The money is usually pooled for a specific purpose. Its also implied some special people are 'in charge' of the pool of money to achieve the purpose.

Unit is a special measurement method when there are more than one type of items to refer to; And yet one needs to use ONE system to measure all the items. So generally instead of gram, meter etc. 'Unit' is used instead. Trust instinctly implied confidence and someone who we can rely on. So Unit Trust is basically a 'system' you can rely on while it may consist of multiple elements in it. Despite its potential complexity, it should be easily understood by using its 'unit'.

As you may see by comparison now, Mutual Fund does not necessary have to have the Trust element in it. Unit Trust on the other hand, doesn't have to have more than 1 investor. In short, I can pool up all my friend's money and invest for them as a mutual fund. Nonetheless an illegal one because such activity require licenses in most part of the world. On the other hand, I can use part of my wealth to set up a unit trust to earn money from Melbourne real estates.

A little more than just layman talks

Trust is also a finance term where a 3rd party is brought into the transaction between 2 persons, acting as a balance entity fullfilling the interest for all. For example, Sandy has a oil mill that she wants to pass down to Benny but Benny doesn't know anything about it. So Sandy passes the ownership to Tan with the agreement that Tan will manage the whole operation but pass all the benefits to Benny.

Sandy is usually caleed the Settlor
Tan is Trustee
Benny is the Beneficiary

Usually Tan will charge a service fee and usually only large and stable finance institution can be considered as the real Trustee.

There are also some sayings that Unit Trust is part of Mutual Fund because Unit Trust is basically a Mutual Fund that has an extra element of Trust in it. The reason why both of these terms are used interchangeably is because all legitime Mutual Funds must setup a Trust in Malaysia. Which mean the fund company can manage the money but can NEVER take the money to their own possession as its own by the Trustee, not them. That way, the investors' money is safeguarded.

Frequently the corporate finance guys may also refer Mutual Fund and Unit Trust as Open End Fund. Which basically means investors buy and sell directly with the Fund Manager without the need to worry about other investors.

Tuesday, June 16, 2009

No Changes to FBM KLCI

extracted from OSK circulation - for full report, subscribe OSK services :)

FTSE and Bursa Malaysia announced in their half-yearly review yesterday that there is no
revision to the component stocks in the FBM30 index. As such, all existing FBM30 members will
make up the new FBM KLCI on July 6, ‘09. The weightage of the Banking, Plantation, Utilities,
Telco and Gaming sectors on the new FBM KLCI will go up, with Resorts, YTL Power and
Parkson being the biggest beneficiaries given that they are now members of the new FBM30
although they are not part of the present KLCI. IJM, Gamuda and Lafarge are the 3 biggest dropouts
from the new index. Over the next 1 month, stocks ranked 31st to 50th in the current 100-
member KLCI may experience the most selling pressure except for IJM, Gamuda and Lafarge,
due to portfolio rebalancing.


Sunday, June 14, 2009

An Excerpt from Vol. 4: A Primer on Bond Mathematics (1 of 2)

I am busy with Vol. 4 of Speculative Capital. Its subject keeps expanding because I digress. Each digression then proves to be the main subject. Here is a short excerpt on “bond mathematics” from the manuscript, with only minor editing for the blog, so you would see what I mean.

***

Consider a borrower who borrows $100 at the going rate of 4% a year for one year. As the evidence of his obligation to pay, he gives the creditor an IOU, a promissory note saying that, at the end of the year, he, the borrower, will pay back the original sum plus the accrued interest, for a total of $104. The calculus of the note is as follows:

100 + 100 x .04 = $104, or:

100 (1 + .04) = $104

The amount presently borrowed, $100, is the present value of the loan. The amount to be paid back in one year, $104, is its future value. If we designate these values by PV and FV, respectively, and let i stand for interest rate, we can generalize this relation as Eq. (1):

PV (1 + i) = FV

Eq. (1) is the fundamental relation of fixed income mathematics. It contains three parameters that uniquely define a debt instrument: principal, interest and maturity. In any lending and borrowing, you have to know how much you are lending or borrowing (principal), at what rate (interest) and for how long (maturity). (Maturity is hidden in Eq. (1) because we assumed it to be one year. This assumption has no bearing on our discussion.)

If, after lending the money, the creditor has a change of heart or suddenly needs $100, he cannot go to the borrower and demand the money. The term of the loan is one year. The borrower will not return it before the designated maturity date, before he had the full use of it, as contractually agreed. So the creditor’s $100 is “locked”, meaning that he has to wait one year before he could get back the principal and interest of his investment. His note, in financial jargon, must be “held to maturity”.

Thanks to the existence of capital markets, though, there is a way out for our creditor. He could sell his note there. What takes place in capital markets is the conversion of securities form of finance capital into money form. But these abstract concepts have as yet no meaning for us. For the time, simple buying and selling would do. So the creditor takes his IOU to market and presents it to a potential buyer, Moneybag.

– “How much are you asking for your note?”, asks Moneybag.

– “Well, the total amount due is $104”.

– “You have to stop trying to put one over us, my boy,” says Moneybag. “We the bond people are math savvy. Your note promises $104 1 year from now. Now is not "one year from now", if you know what I mean! You are selling your note today. The question before us is how much is the note worth today.”

We already know the answer. We only need to solve Eq. (1) for PV:

PV = FV/ (1+ i)

Substituting FV = $104 and i = .04, the PV of the promissory note is $100:

PV = $104/(1 + .04) = $100

We were expecting this result. In the absence of any change in the future cash flow, the term or the interest rate, the present value of the loan had to be what the creditor originally lent to the borrower.

Now, if Moneybag buys the note for $100, he would in fact be paying back the creditor and replacing him as the lender. The borrower need not even be aware of this change in his note's ownership. That is the critical function of financial and capital markets. They are the central pooling places for finance capital. In that regard, they provide capital at a scale beyond the reach of any single individual.

Note also the role of interest rate. If the rates rise to 5%, the creditor will not be able to get $100 for his note. Moneybag would pointedly remind him that he, Moneybag, could lend $100 with 5%, so he would be a fool to replace the creditor in a loan that only pays 4%. Under the new conditions, then, the creditor would have to accept less than $100 for his note. (Eq. 1) gives us the exact amount. We only have to remember that the future payment, $104, remains unchanged as that is all the borrower has agreed to pay. The overall rate, however, is now 5%. Substituting these into Eq. (1), we get:

PV = $104/(1 + .05) = $99.05

If the rates increase by 1%, the creditor will lose about 95 cents.

If the rate drops to 3%, the promissory note will be more valuable, as it pays 4% interest where others could only get 3%. The creditor will demand more for what, under the new circumstances, is a more profitable investment. The “extra” profit is 97 cents that we can calculate using Eq. (1):

PV = $104 /(1 + .03) = $100.97

This relation holds generally: Interest rates up, bond prices down, and vice versa. We see it in Eq. (1) as well. As interest rate i in the denominator of Eq. (1) increases, the present value of all promissory notes would decrease, and vice versa.

Eq. (1) is the fundamental relation of fixed-income mathematics, “fixed-income” being the universe of all the bills, notes, bonds, swaps, mortgages, accounts receivable, annuities – in short, any stream of future cash flows. The “mathematics” part is finding their present value , which should be the price at which the fixed income instruments is bought and sold.

You can take Eq. (1) and run amok. You could, for example, observe that a 1% increase in rates resulted in 95 cents fall in price while 1% decrease in rates resulted in 97 cents rise in price. So the price change of notes in response to a change in interest rates is not symmetric. You could spent a few years of your life studying the non-linearity of price-yield relations in bonds and then branch out and focus on the “convexity” issue, which is a second-derivative of sorts, dealing with the sensitivity of the sensitivity of price-yield relations in bonds.

Or, you could try to determine what happens if the borrower’s finances deteriorate. That, presumably, will increase the likelihood of the borrower's default, which should adversely affect the bond price.

Or, you could consider what would happen if the borrower could pay back his debt early. This “option” should obviously impact the bond price. That is a promising area of research worth a few hundred PhD dissertations on the subject of options adjusted bonds spreads/prices.

If you could do one or all these things, you would become a “quant”, a “rocket scientist”, a math wizard responsible for creating complex new products that would spearhead the globalization of finance. You could become a respected professor of finance at an Ivy League school of your choice. With a little luck, you might even receive a Nobel Prize in economics or become a policy maker at the Federal Reserve Board.

In short, in the realm of “mathematical finance”, you could be all you can be, and still understand absolutely nothing about finance, including its most fundamental relation in Eq. (1).

Let us look at it closely.

Eq. (1) belongs to a large class of physical, social and natural relations in the form of A = mB. These relations, without exceptions, have limits beyond which they are not valid. That is another way of saying that they are based on certain assumptions that limit their applicability. There is no ultimate equation of everything that is unconditionally valid across time and space.

Take, for example, Newton’s relation between force (F), mass (m) and acceleration (a), that is arguably the most profound relation in the universe. It states that

F = ma

The relation applies to all forces – gravity, electro-magnetic and weak and strong nuclear forces – and to all masses. In focusing on the seeming multiplicity of forces in nature and relating them to mass (matter), the equation defines the very discipline of physics which seeks to determine how the natural forces are related to one another and what is the nature of the matter. The equation is valid across the known universe, and helps plot the trajectory of satellites even outside the solar system.

Yet, it has limits. If force (F) increases, the acceleration (a) and, with it, the speed, will increase. But that is true only within “ordinary” speeds. As the speed approaches the speed of light, the mass also increases, countering the acceleration. At 300,000km/s, the relation is no longer valid. A different kind of physics governs.

What is the limit of PV = FV/ (1 + i)? That is, what are the assumptions and suppositions behind it?

First and foremost, this relation expresses a social relation, as evidenced by the presence of interest, i. That limits the applicability of the relation. Charging interest, for example, is forbidden in Islam. So in the Taleban controlled areas of Afghanistan and Pakistan, for example, Eq. (1) is not valid. If you try to enforce it, you would jeopardize your long term business prospects. Short term business prospects, too.

Shylock of The Merchant of Venice, by contrast, insists on interest. He lives by it. That is how relation (1) is a social relation, a product of historical development.

“That is an interesting observation, Mr. Saber. Very intellectual! But surely you realize that we do not live under the Taleban rule. We are citizens of Western liberal democracies where markets rule – the recent black eye they have gotten notwithstanding. So let us please focus on practical matters and leave the intellectual parts of finance to ivory tower academics.”

What else does Eq. (1) presuppose?

Sunday, June 7, 2009

MALPF : 21st Century Personal Finance

A very good day to all who are reading this page right now! MalPF is an initiative promoting TRUE personal finance especially in this 21st century.

About 50 years ago, personal insurance was perceived very negatively and talking about it was like hinting earlier death. 30 years ago, mutual fund or unit trust was once considered a Big Scam among the wet market talks. Then 15 years ago, Personal Finance has slowly sipped into both insurance and unit trust industries.

Today enough evidences have shown that the introduction of Personal Finance is splitted by both insurance and unit trust industries. Despite their differences, both are tweaked into a revenue generating machine rather than true education to general public. Many certifications are adopted, created and twisted with the purpose of earning more course and exam fees; At the cost of more confusion if not deeper ignorance in True Personal Finance.

Not all are evil, some used to be great concepts are just getting old by nature and may no longer be applicable in today's world. Likewise, some very distinctive fundamentals are never taught and has caused all sort of finance problems even among the most 'qualified' personal finance consultants.



MalPF or short for Multiple Attitudes and Leverages Personal Finance will try to focus on discussing all the above issues. If enough momentum can be gathered, hopefully such an effort can be continued in a systematic manner through all education channels.

MalPF can also be short for Malaysia Personal Finance, Major At Laugh PF etc. Can you think of some other funny names for MalPF ? suggest here ...

some of MalPF sharings ...
  • income is NOT a part of Personal Fniance
  • Getting RICH has NOTHING to do with Personal Finance
  • Truly understand the Concepts is Great but NOT a MUST
  • Executing the RIGHT actions bluntly may mean more than you can ever think of

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