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Copyright 2002 McGraw-Hill Australia Pty Ltd. 1
Chapter 2:
Consumption, Investment and
the Capital Market
Copyright 2002 McGraw-Hill Australia Pty Ltd. 2
Learning Objectives
● Explain how a company’s managers can, in
principle, make financial decisions that will
be supported by all shareholders.
● Explain how the existence of a capital
market makes this result possible.
● Identify the company’s optimal
investment/dividend policy under conditions
of certainty.
Copyright 2002 McGraw-Hill Australia Pty Ltd. 3
Fisher’s Separation Theorem:
A Simplified Example
● The foundation for many fundamental
results of finance theory.
● Assumptions:
▪ certainty
▪ frictionless capital markets
▪ interest rate for borrowers equals interest rate
for lenders
Copyright 2002 McGraw-Hill Australia Pty Ltd. 4
Fisher’s Separation Theorem:
A Simplified Example (cont.)
● Implication of theorem:
▪ A company can make dividend/investment
decisions that are in the best interests of all
shareholders, regardless of differences in the
preferences of individual shareholders.
Copyright 2002 McGraw-Hill Australia Pty Ltd. 5
Fisher’s Separation Theorem:
A Simplified Example (cont.)
● Simple example (without a capital market)
Assume:
▪ A company only has two shareholders (‘A’
and ‘B’) who hold equal shares.
▪ Only two projects are available (‘large’ and
‘small’), enabling dividends of $100 and
$300 respectively to be paid now.
▪ There is no capital market.
▪ Shareholder A wishes to consume $150 now and
shareholder B wishes to consume only $50 now.
Copyright 2002 McGraw-Hill Australia Pty Ltd. 6
Fisher’s Separation Theorem:
A Simplified Example (cont.)
● Given their respective consumption
preferences, A and B will desire different
dividend policies from the company.
● Likewise, A will want the company to
invest in project small, while B will prefer
project large.
● Clearly, the company cannot make a
decision that will satisfy both
shareholders simultaneously. Therefore,
it is not possible to say which investment
is optimal.
Copyright 2002 McGraw-Hill Australia Pty Ltd. 7
Fisher’s Separation Theorem:
A Simplified Example (cont.)
● Solution: introduce a capital market
▪ A solution can be found if there is a
capital market in which shareholders can
borrow and lend on their personal
accounts.
▪ Essentially, the shareholders can lend
excess income (dividends) in the capital
market or borrow to satisfy current
consumption if current dividends are
(temporarily) insufficient.
Copyright 2002 McGraw-Hill Australia Pty Ltd. 8
Fisher’s Separation Theorem:
A Simplified Example (cont.)
● A resolution is possible because the
capital market enables one of the
shareholders to achieve a result that is
better than the result the company alone
could provide.
● The introduction of the capital market
also enables a company to use the net
present value (NPV) rule to identify the
optimal investment.
Copyright 2002 McGraw-Hill Australia Pty Ltd. 9
Fisher’s Separation Theorem:
A Formal Approach
● The theorem attempts to provide a
consistent set of decision rules for making
investment, financing and dividend
decisions.
● While initially developed in a simplified
setting, the rules are applicable even when
more realistic assumptions are made.
Copyright 2002 McGraw-Hill Australia Pty Ltd. 10
Fisher’s Separation Theorem:
A Formal Approach (cont.)
● Assumptions in Fisher’s analysis:
▪ There are only two points in time: the present
(time 1) and a later time (time 2).
▪ There is no uncertainty, and hence, the outcome
of all decisions is known now to everybody.
▪ There are no imperfections in the capital market.
▪ All decision makers are rational.
▪ The company’s managers wish to use the
company’s resources according to the wishes of
the shareholders.
Copyright 2002 McGraw-Hill Australia Pty Ltd. 11
Fisher’s Separation Theorem:
A Formal Approach (cont.)
● The company
▪ Company is endowed with a fixed amount of
resources at time 1.
▪ Managers must decide how much to invest and
how much to pay out as dividends.
▪ The level of investment at time 1 determines the
resources available to pay dividends at time 2.
▪ These opportunities can be summarised in a
production possibilities curve (PPC).
Copyright 2002 McGraw-Hill Australia Pty Ltd. 12
Fisher’s Separation Theorem: A
Formal Approach (cont.)
Production Possibilities
Curve
Time
2
Resources
(C2)
250
Q
160
0 150
200
Time 1
Resources
(C1)
Figure 2.1
Copyright 2002 McGraw-Hill Australia Pty Ltd. 13
Fisher’s Separation Theorem:
A Formal Approach (cont.)
● PPC decisions (assuming 200 units of resources):
▪ Point (200, 0): whole 200 paid as dividend at
time 1, investment is zero, dividend at time 2
is zero.
▪ Point (0, 250): no dividend at time 1, whole of
resources invested at time 1, resources of 250
available for distribution at time 2.
▪ Point Q (150, 160): intermediate case. Time 1:
dividend of 150, 50 invested. Time 2:
resources of 160 available.
Copyright 2002 McGraw-Hill Australia Pty Ltd. 14
Fisher’s Separation Theorem:
A Formal Approach (cont.)
● The shareholders
▪ Forgo current consumption by investing in a
company at time 1 in order to earn a return that
increases consumption opportunities at time 2.
▪ A person’s preference for consumption at time 1
or 2 can be represented by indifference curves.
▪ The convex shape of indifference curves shows
that a consumer’s desire to increase consumption
at a given time decreases as the level of
consumption at that time increases.
Copyright 2002 McGraw-Hill Australia Pty Ltd. 15
Indifference
Curves
Time 2
resources (C2)
0
Time 1 resources
(C1)
Figure
2.2
Copyright 2002 McGraw-Hill Australia Pty Ltd. 16
Fisher’s Separation Theorem:
A Formal Approach (cont.)
● The company’s decision
▪ Bringing the company and shareholders
together: what investment/dividend decision
should be made?
▪ Assuming two shareholders, A & B, with
indifference curves A1, A2, A3 and B1, B2, B3.
▪ As can be seen in the following diagram,
shareholder A’s utility is maximised at point A,
while shareholder B’s utility is maximised at
point B.
Copyright 2002 McGraw-Hill Australia Pty Ltd. 17
Fisher’s Separation Theorem:
A Formal Approach (cont.)
A1
A
2 A3
250
228 A
B
144
B3
B2
B1
0 9
0
160
200
Figure 2.3
Copyright 2002 McGraw-Hill Australia Pty Ltd. 18
Fisher’s Separation Theorem:
A Formal Approach (cont.)
● As Figure 2.3 illustrates, there is no
investment decision that can
simultaneously lead to maximum utility for
both shareholders.
● No simple decision rule can be used to
satisfy all shareholders.
● However, such a rule exists if there is a
capital market.
Copyright 2002 McGraw-Hill Australia Pty Ltd. 19
Fisher’s Separation Theorem:
A Formal Approach (cont.)
● Solution: introduce a capital market
▪ Capital market can be thought of as a
place where current resources may be
transformed into future resources and
vice versa.
▪ Assume capital market is frictionless
(interest rate is the same for borrowers
and lenders).
Copyright 2002 McGraw-Hill Australia Pty Ltd. 20
Fisher’s Separation Theorem:
A Formal Approach (cont.)
● The market opportunity line can be used to show
the combinations of current and future
consumption that an individual can achieve from a
given wealth level, using capital market
transactions:
W1 = C1 + C2 / [1 + i ]
where C1 = income at time 1
C2 = income at time 2
i = interest rate per period
W1 = person’s wealth at time 1
Copyright 2002 McGraw-Hill Australia Pty Ltd. 21
Fisher’s Separation Theorem:
A Formal Approach (cont.)
Market Opportunity Line
C2
275
0 250 C1
Figure 2.4
Copyright 2002 McGraw-Hill Australia Pty Ltd. 22
Fisher’s Separation Theorem:
A Formal Approach (cont.)
● Figure 2.5 (following slide) shows that shareholders
A and B can maximise utility by:
▪ Accepting their income streams of A and B.
▪ Then converting them to streams A ’ and B ’ by
means of a capital market transaction.
● However, stream A should be chosen because it
corresponds to a higher wealth level which, in turn,
ensures higher utility, given access to a capital
market.
Copyright 2002 McGraw-Hill Australia Pty Ltd. 23
Fisher’s Separation Theorem:
A Formal Approach (cont.)
Market Opportunity
Line
Market Opportunity
Line
C2
27
5
A
16
0
A′
B′
B
0 17
0
25
0
C1
Figure 2.5
Copyright 2002 McGraw-Hill Australia Pty Ltd. 24
Fisher’s Separation Theorem:
A Formal Approach (cont.)
● Proving there is an optimal policy
▪ Figure 2.6 (following slide) shows a
company, with E units of resources,
which is considering three investment
policies (P1, P2 and P ).
▪ Shareholders will unanimously prefer
policy P because the resulting wealth
level W is the maximum achievable.
Copyright 2002 McGraw-Hill Australia Pty Ltd. 25
Fisher’s Separation Theorem:
A Formal Approach (cont.)
C
C 2
P2
P
P 3
E
W1 W2 W
C
1
Figure
2.6
Copyright 2002 McGraw-Hill Australia Pty Ltd. 26
Fisher’s Separation Theorem:
A Formal Approach (cont.)
● Proving there is an optimal policy
▪ Figure 2.7 combines preferences of shareholder
A and B with companies optimal choice.
▪ Choices P1 and P2 provide shareholders with
inferior utility to the choice of P.
▪ Shareholders do not consume at point P.
▪ The capital market allows them to consume at
PA and PB respectively.
▪ This is the best they can do, given the interest
rate.
Copyright 2002 McGraw-Hill Australia Pty Ltd. 27
Fisher’s Separation Theorem:
A Formal Approach (cont.)
“Insert Figure 2.7 here”
Copyright 2002 McGraw-Hill Australia Pty Ltd. 28
Fisher’s Separation Theorem:
A Formal Approach (cont.)
● Identifying the optimal policy
▪ The following decision rule should be used:
▪ Accept the project if and only if
Return at time 2 / (1 + i ) – Δ > 0
Where Δ = outlay of units of resources required
i = interest rate per period
Copyright 2002 McGraw-Hill Australia Pty Ltd. 29
Fisher’s Separation Theorem:
A Formal Approach (cont.)
● The previous decision rule is called the net
present value rule.
● The return next period is divided by the
factor (1 + i ) to convert the future return
to present value. The investment outlay is
then subtracted from the present value to
give the net present value (NPV ).
● If the NPV is positive, the project will
increase the wealth of the shareholders
and should, therefore, be accepted.
Copyright 2002 McGraw-Hill Australia Pty Ltd. 30
Fisher’s Separation Theorem:
A Formal Approach (cont.)
● Implications for financial decision making
● Implications for investment, financing and
dividend decisions:
▪ Implications hold where there are perfect
markets for both capital and information.
▪ Implications unaffected by the introduction of
uncertainty, provided all participants have the
same expectations.
▪ Implications unaffected by extension to the
multiperiod case.
Copyright 2002 McGraw-Hill Australia Pty Ltd. 31
Fisher’s Separation Theorem:
A Formal Approach (cont.)
● The investment decision
▪ The theorem means that a company
can make investment decisions in the
interests of every shareholder,
regardless of differences between
shareholders’ preferences.
▪ NPV analysis can be used to identify
the optimal decision.
Copyright 2002 McGraw-Hill Australia Pty Ltd. 32
Fisher’s Separation Theorem:
A Formal Approach (cont.)
● The financing decision
▪ Fisher’s analysis uses a single market
interest rate.
▪ No distinction between debt and equity
securities, and cost to company of acquiring
funds is independent of the type of security
issued.
▪ Value of company and wealth of
shareholders is independent of the
company’s capital structure.
▪ Financing decision is irrelevant.
Copyright 2002 McGraw-Hill Australia Pty Ltd. 33
Fisher’s Separation Theorem:
A Formal Approach (cont.)
● The dividend decision
▪ Dividend decision is irrelevant, provided the
company does not alter its investment
decision.
▪ This is possible because, unlike the situation
in Fisher’s analysis, companies can lend or
borrow in the capital market themselves.
▪ For example, a company can pay a higher
dividend and still maintain the optimal level
of investment by borrowing in the capital
market.
Copyright 2002 McGraw-Hill Australia Pty Ltd. 34
Investors’ Reactions To
Managers’ Decisions
supplies funds
to
transact
in
transmits information
to
Figure
2.11
COMPANY
makes an investment,
funding or dividend
decision
CAPITAL MARKET
There is a
consequent effect on
the company's share
price
INVESTORS
adjust their
expectations
Copyright 2002 McGraw-Hill Australia Pty Ltd. 35
Investors’ Reactions To
Managers’ Decisions (cont.)
● A company’s managers make an investment,
financing or dividend decision.
● Information about this decision is transmitted to
investors.
● Investors may adjust their expectations of
future returns from an investment and revise
their valuation of the company’s shares.
● Investors compare the market price with their
revised valuation and either buy or sell shares in
the company.
Copyright 2002 McGraw-Hill Australia Pty Ltd. 36
Investors’ Reactions To
Managers’ Decisions (cont.)
● Certainty
▪ If managers knew with certainty an
investment’s cash flows, they would
know its NPV.
▪ All investors would also know the NPV
of the investment and there would be
an immediate increase in the price of
the company’s shares.
Copyright 2002 McGraw-Hill Australia Pty Ltd. 37
Investors’ Reactions To
Managers’ Decisions (cont.)
● Uncertainty
▪ In practice, there is uncertainty.
▪ The effect on the share price of decisions made
by managers is no longer perfectly predictable.
▪ A simplification is to assume that the share price
will adjust immediately to reflect the new best
estimate of the ‘true’ value of the company.
▪ Empirical evidence suggests investors react
quickly to the receipt of new information with this
information being reflected in security prices.
Copyright 2002 McGraw-Hill Australia Pty Ltd. 38
Summary
● How can diverse investors all be satisfied
with the decisions of management?
● Fisher’s Separation Theorem tells us that if
there is a capital market, managers are able
to make decisions that will satisfy all
shareholders.
● Companies should maximise shareholder
wealth and let shareholders use the capital
market to allocate this wealth over time.
● Company and shareholders decisions are
separate.

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C02_PPT.pptx

  • 1. Copyright 2002 McGraw-Hill Australia Pty Ltd. 1 Chapter 2: Consumption, Investment and the Capital Market
  • 2. Copyright 2002 McGraw-Hill Australia Pty Ltd. 2 Learning Objectives ● Explain how a company’s managers can, in principle, make financial decisions that will be supported by all shareholders. ● Explain how the existence of a capital market makes this result possible. ● Identify the company’s optimal investment/dividend policy under conditions of certainty.
  • 3. Copyright 2002 McGraw-Hill Australia Pty Ltd. 3 Fisher’s Separation Theorem: A Simplified Example ● The foundation for many fundamental results of finance theory. ● Assumptions: ▪ certainty ▪ frictionless capital markets ▪ interest rate for borrowers equals interest rate for lenders
  • 4. Copyright 2002 McGraw-Hill Australia Pty Ltd. 4 Fisher’s Separation Theorem: A Simplified Example (cont.) ● Implication of theorem: ▪ A company can make dividend/investment decisions that are in the best interests of all shareholders, regardless of differences in the preferences of individual shareholders.
  • 5. Copyright 2002 McGraw-Hill Australia Pty Ltd. 5 Fisher’s Separation Theorem: A Simplified Example (cont.) ● Simple example (without a capital market) Assume: ▪ A company only has two shareholders (‘A’ and ‘B’) who hold equal shares. ▪ Only two projects are available (‘large’ and ‘small’), enabling dividends of $100 and $300 respectively to be paid now. ▪ There is no capital market. ▪ Shareholder A wishes to consume $150 now and shareholder B wishes to consume only $50 now.
  • 6. Copyright 2002 McGraw-Hill Australia Pty Ltd. 6 Fisher’s Separation Theorem: A Simplified Example (cont.) ● Given their respective consumption preferences, A and B will desire different dividend policies from the company. ● Likewise, A will want the company to invest in project small, while B will prefer project large. ● Clearly, the company cannot make a decision that will satisfy both shareholders simultaneously. Therefore, it is not possible to say which investment is optimal.
  • 7. Copyright 2002 McGraw-Hill Australia Pty Ltd. 7 Fisher’s Separation Theorem: A Simplified Example (cont.) ● Solution: introduce a capital market ▪ A solution can be found if there is a capital market in which shareholders can borrow and lend on their personal accounts. ▪ Essentially, the shareholders can lend excess income (dividends) in the capital market or borrow to satisfy current consumption if current dividends are (temporarily) insufficient.
  • 8. Copyright 2002 McGraw-Hill Australia Pty Ltd. 8 Fisher’s Separation Theorem: A Simplified Example (cont.) ● A resolution is possible because the capital market enables one of the shareholders to achieve a result that is better than the result the company alone could provide. ● The introduction of the capital market also enables a company to use the net present value (NPV) rule to identify the optimal investment.
  • 9. Copyright 2002 McGraw-Hill Australia Pty Ltd. 9 Fisher’s Separation Theorem: A Formal Approach ● The theorem attempts to provide a consistent set of decision rules for making investment, financing and dividend decisions. ● While initially developed in a simplified setting, the rules are applicable even when more realistic assumptions are made.
  • 10. Copyright 2002 McGraw-Hill Australia Pty Ltd. 10 Fisher’s Separation Theorem: A Formal Approach (cont.) ● Assumptions in Fisher’s analysis: ▪ There are only two points in time: the present (time 1) and a later time (time 2). ▪ There is no uncertainty, and hence, the outcome of all decisions is known now to everybody. ▪ There are no imperfections in the capital market. ▪ All decision makers are rational. ▪ The company’s managers wish to use the company’s resources according to the wishes of the shareholders.
  • 11. Copyright 2002 McGraw-Hill Australia Pty Ltd. 11 Fisher’s Separation Theorem: A Formal Approach (cont.) ● The company ▪ Company is endowed with a fixed amount of resources at time 1. ▪ Managers must decide how much to invest and how much to pay out as dividends. ▪ The level of investment at time 1 determines the resources available to pay dividends at time 2. ▪ These opportunities can be summarised in a production possibilities curve (PPC).
  • 12. Copyright 2002 McGraw-Hill Australia Pty Ltd. 12 Fisher’s Separation Theorem: A Formal Approach (cont.) Production Possibilities Curve Time 2 Resources (C2) 250 Q 160 0 150 200 Time 1 Resources (C1) Figure 2.1
  • 13. Copyright 2002 McGraw-Hill Australia Pty Ltd. 13 Fisher’s Separation Theorem: A Formal Approach (cont.) ● PPC decisions (assuming 200 units of resources): ▪ Point (200, 0): whole 200 paid as dividend at time 1, investment is zero, dividend at time 2 is zero. ▪ Point (0, 250): no dividend at time 1, whole of resources invested at time 1, resources of 250 available for distribution at time 2. ▪ Point Q (150, 160): intermediate case. Time 1: dividend of 150, 50 invested. Time 2: resources of 160 available.
  • 14. Copyright 2002 McGraw-Hill Australia Pty Ltd. 14 Fisher’s Separation Theorem: A Formal Approach (cont.) ● The shareholders ▪ Forgo current consumption by investing in a company at time 1 in order to earn a return that increases consumption opportunities at time 2. ▪ A person’s preference for consumption at time 1 or 2 can be represented by indifference curves. ▪ The convex shape of indifference curves shows that a consumer’s desire to increase consumption at a given time decreases as the level of consumption at that time increases.
  • 15. Copyright 2002 McGraw-Hill Australia Pty Ltd. 15 Indifference Curves Time 2 resources (C2) 0 Time 1 resources (C1) Figure 2.2
  • 16. Copyright 2002 McGraw-Hill Australia Pty Ltd. 16 Fisher’s Separation Theorem: A Formal Approach (cont.) ● The company’s decision ▪ Bringing the company and shareholders together: what investment/dividend decision should be made? ▪ Assuming two shareholders, A & B, with indifference curves A1, A2, A3 and B1, B2, B3. ▪ As can be seen in the following diagram, shareholder A’s utility is maximised at point A, while shareholder B’s utility is maximised at point B.
  • 17. Copyright 2002 McGraw-Hill Australia Pty Ltd. 17 Fisher’s Separation Theorem: A Formal Approach (cont.) A1 A 2 A3 250 228 A B 144 B3 B2 B1 0 9 0 160 200 Figure 2.3
  • 18. Copyright 2002 McGraw-Hill Australia Pty Ltd. 18 Fisher’s Separation Theorem: A Formal Approach (cont.) ● As Figure 2.3 illustrates, there is no investment decision that can simultaneously lead to maximum utility for both shareholders. ● No simple decision rule can be used to satisfy all shareholders. ● However, such a rule exists if there is a capital market.
  • 19. Copyright 2002 McGraw-Hill Australia Pty Ltd. 19 Fisher’s Separation Theorem: A Formal Approach (cont.) ● Solution: introduce a capital market ▪ Capital market can be thought of as a place where current resources may be transformed into future resources and vice versa. ▪ Assume capital market is frictionless (interest rate is the same for borrowers and lenders).
  • 20. Copyright 2002 McGraw-Hill Australia Pty Ltd. 20 Fisher’s Separation Theorem: A Formal Approach (cont.) ● The market opportunity line can be used to show the combinations of current and future consumption that an individual can achieve from a given wealth level, using capital market transactions: W1 = C1 + C2 / [1 + i ] where C1 = income at time 1 C2 = income at time 2 i = interest rate per period W1 = person’s wealth at time 1
  • 21. Copyright 2002 McGraw-Hill Australia Pty Ltd. 21 Fisher’s Separation Theorem: A Formal Approach (cont.) Market Opportunity Line C2 275 0 250 C1 Figure 2.4
  • 22. Copyright 2002 McGraw-Hill Australia Pty Ltd. 22 Fisher’s Separation Theorem: A Formal Approach (cont.) ● Figure 2.5 (following slide) shows that shareholders A and B can maximise utility by: ▪ Accepting their income streams of A and B. ▪ Then converting them to streams A ’ and B ’ by means of a capital market transaction. ● However, stream A should be chosen because it corresponds to a higher wealth level which, in turn, ensures higher utility, given access to a capital market.
  • 23. Copyright 2002 McGraw-Hill Australia Pty Ltd. 23 Fisher’s Separation Theorem: A Formal Approach (cont.) Market Opportunity Line Market Opportunity Line C2 27 5 A 16 0 A′ B′ B 0 17 0 25 0 C1 Figure 2.5
  • 24. Copyright 2002 McGraw-Hill Australia Pty Ltd. 24 Fisher’s Separation Theorem: A Formal Approach (cont.) ● Proving there is an optimal policy ▪ Figure 2.6 (following slide) shows a company, with E units of resources, which is considering three investment policies (P1, P2 and P ). ▪ Shareholders will unanimously prefer policy P because the resulting wealth level W is the maximum achievable.
  • 25. Copyright 2002 McGraw-Hill Australia Pty Ltd. 25 Fisher’s Separation Theorem: A Formal Approach (cont.) C C 2 P2 P P 3 E W1 W2 W C 1 Figure 2.6
  • 26. Copyright 2002 McGraw-Hill Australia Pty Ltd. 26 Fisher’s Separation Theorem: A Formal Approach (cont.) ● Proving there is an optimal policy ▪ Figure 2.7 combines preferences of shareholder A and B with companies optimal choice. ▪ Choices P1 and P2 provide shareholders with inferior utility to the choice of P. ▪ Shareholders do not consume at point P. ▪ The capital market allows them to consume at PA and PB respectively. ▪ This is the best they can do, given the interest rate.
  • 27. Copyright 2002 McGraw-Hill Australia Pty Ltd. 27 Fisher’s Separation Theorem: A Formal Approach (cont.) “Insert Figure 2.7 here”
  • 28. Copyright 2002 McGraw-Hill Australia Pty Ltd. 28 Fisher’s Separation Theorem: A Formal Approach (cont.) ● Identifying the optimal policy ▪ The following decision rule should be used: ▪ Accept the project if and only if Return at time 2 / (1 + i ) – Δ > 0 Where Δ = outlay of units of resources required i = interest rate per period
  • 29. Copyright 2002 McGraw-Hill Australia Pty Ltd. 29 Fisher’s Separation Theorem: A Formal Approach (cont.) ● The previous decision rule is called the net present value rule. ● The return next period is divided by the factor (1 + i ) to convert the future return to present value. The investment outlay is then subtracted from the present value to give the net present value (NPV ). ● If the NPV is positive, the project will increase the wealth of the shareholders and should, therefore, be accepted.
  • 30. Copyright 2002 McGraw-Hill Australia Pty Ltd. 30 Fisher’s Separation Theorem: A Formal Approach (cont.) ● Implications for financial decision making ● Implications for investment, financing and dividend decisions: ▪ Implications hold where there are perfect markets for both capital and information. ▪ Implications unaffected by the introduction of uncertainty, provided all participants have the same expectations. ▪ Implications unaffected by extension to the multiperiod case.
  • 31. Copyright 2002 McGraw-Hill Australia Pty Ltd. 31 Fisher’s Separation Theorem: A Formal Approach (cont.) ● The investment decision ▪ The theorem means that a company can make investment decisions in the interests of every shareholder, regardless of differences between shareholders’ preferences. ▪ NPV analysis can be used to identify the optimal decision.
  • 32. Copyright 2002 McGraw-Hill Australia Pty Ltd. 32 Fisher’s Separation Theorem: A Formal Approach (cont.) ● The financing decision ▪ Fisher’s analysis uses a single market interest rate. ▪ No distinction between debt and equity securities, and cost to company of acquiring funds is independent of the type of security issued. ▪ Value of company and wealth of shareholders is independent of the company’s capital structure. ▪ Financing decision is irrelevant.
  • 33. Copyright 2002 McGraw-Hill Australia Pty Ltd. 33 Fisher’s Separation Theorem: A Formal Approach (cont.) ● The dividend decision ▪ Dividend decision is irrelevant, provided the company does not alter its investment decision. ▪ This is possible because, unlike the situation in Fisher’s analysis, companies can lend or borrow in the capital market themselves. ▪ For example, a company can pay a higher dividend and still maintain the optimal level of investment by borrowing in the capital market.
  • 34. Copyright 2002 McGraw-Hill Australia Pty Ltd. 34 Investors’ Reactions To Managers’ Decisions supplies funds to transact in transmits information to Figure 2.11 COMPANY makes an investment, funding or dividend decision CAPITAL MARKET There is a consequent effect on the company's share price INVESTORS adjust their expectations
  • 35. Copyright 2002 McGraw-Hill Australia Pty Ltd. 35 Investors’ Reactions To Managers’ Decisions (cont.) ● A company’s managers make an investment, financing or dividend decision. ● Information about this decision is transmitted to investors. ● Investors may adjust their expectations of future returns from an investment and revise their valuation of the company’s shares. ● Investors compare the market price with their revised valuation and either buy or sell shares in the company.
  • 36. Copyright 2002 McGraw-Hill Australia Pty Ltd. 36 Investors’ Reactions To Managers’ Decisions (cont.) ● Certainty ▪ If managers knew with certainty an investment’s cash flows, they would know its NPV. ▪ All investors would also know the NPV of the investment and there would be an immediate increase in the price of the company’s shares.
  • 37. Copyright 2002 McGraw-Hill Australia Pty Ltd. 37 Investors’ Reactions To Managers’ Decisions (cont.) ● Uncertainty ▪ In practice, there is uncertainty. ▪ The effect on the share price of decisions made by managers is no longer perfectly predictable. ▪ A simplification is to assume that the share price will adjust immediately to reflect the new best estimate of the ‘true’ value of the company. ▪ Empirical evidence suggests investors react quickly to the receipt of new information with this information being reflected in security prices.
  • 38. Copyright 2002 McGraw-Hill Australia Pty Ltd. 38 Summary ● How can diverse investors all be satisfied with the decisions of management? ● Fisher’s Separation Theorem tells us that if there is a capital market, managers are able to make decisions that will satisfy all shareholders. ● Companies should maximise shareholder wealth and let shareholders use the capital market to allocate this wealth over time. ● Company and shareholders decisions are separate.

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