WEBVTT

NOTE A Note on the Austrian Theory of Foreign Exchange Rates

1
00:00:00.000 --> 00:00:11.000
Since my topic is only foreign exchange rates, maybe in the beginning I should clarify what we mean by foreign exchange rate.

2
00:00:11.000 --> 00:00:18.000
And the thing is that foreign exchange rate is the price of one currency in terms of another currency.

3
00:00:18.000 --> 00:00:29.000
Now, another question is what did Austrians say or what have they said about the foreign exchange rate theory?

4
00:00:29.000 --> 00:00:57.000
And the answer is that there hasn't been much done. In fact, there are probably, at most, two clear, genuine contributions to the theory of foreign exchange rates, which is Mises's theory of money and credit and Hayek's monetary nationalism and international stability, published in 1937.

5
00:00:57.000 --> 00:01:05.880
As you see, it's a long time ago, like, since something, at least apparently something genuine

6
00:01:05.880 --> 00:01:13.360
was written on the Austrian, or on the foreign exchange rate theory within the Austrian camp.

7
00:01:13.360 --> 00:01:19.180
And of course I'm not saying that there hasn't been written anything at all after this, but

8
00:01:19.180 --> 00:01:24.720
that mostly these were just re-statements of the argument mostly presented in Mises's

9
00:01:24.720 --> 00:01:52.720
No, but one of these or his statements which was or in fact these were two papers written by Professor Salerno in 1994 are interesting because although from the from like maybe maybe on the first reading it might it might appear that

10
00:01:52.720 --> 00:02:15.720
It might appear that he's just trying again to restate Mises' arguments, but in the end, at least for me, it comes out that, in fact, he's coming with his own exchange rate theory, at least in respect with the equilibrium exchange rate theory that is related with absolute purchasing power parities.

11
00:02:15.720 --> 00:02:35.720
Now, I argue in my paper that this theory is really genuinely written or created by Professor Salerno, and then in fact it is not Misesian.

12
00:02:35.720 --> 00:02:41.720
But I don't want to go much into detail into this, I want to get to the theory itself.

13
00:02:41.720 --> 00:03:01.000
Professor Salerno is trying to present the Misesian theory as he sees it in a way that

14
00:03:01.000 --> 00:03:06.120
encounters it with Castle's Absolute Purchasing Power Parity theory.

15
00:03:06.120 --> 00:03:11.680
But if you read Mises' theory of money and credit, there is like just after the exposition

16
00:03:11.680 --> 00:03:17.480
of the theory of this equilibrium theory of foreign exchange rates, he just has a quote

17
00:03:17.480 --> 00:03:22.120
where he says that, well, and this is exactly what Gustav Kassel is saying and calls it

18
00:03:22.120 --> 00:03:25.120
absolute purchasing power parity.

19
00:03:25.120 --> 00:03:34.920
But let me get to the very theory itself, which is, yeah, it is type of absolute purchasing

20
00:03:34.920 --> 00:03:41.780
Purchasing Power Parity Theory. Now, what does it mean or what it says? Let me clarify

21
00:03:41.780 --> 00:04:02.380
this on the example and try to contrast what Professor Sal

22
00:04:02.380 --> 00:04:23.380
So, let's say that we have two places, New York, London.

23
00:04:23.380 --> 00:04:31.620
Let's say that we have two currencies, dollars, pounds.

24
00:04:31.620 --> 00:04:40.620
And let's say, let's consider one good, one physically same good that is in both of the places, which is Apple.

25
00:04:43.620 --> 00:04:55.620
Now, let's first discuss the Cassellian case. Let's say that the price of Apple in New York is $6.

26
00:04:55.620 --> 00:05:07.020
And let's say that the price of apple in London is £2.

27
00:05:07.020 --> 00:05:14.860
Now the Castellian theory based on the absolute purchasing power parity says that there is

28
00:05:14.860 --> 00:05:21.400
an equilibrium condition in which if we assume away the transportation costs and that kind

29
00:05:21.400 --> 00:05:49.360
Now, in my interpretation of Professor Salerno, and in fact, this probably most of the audience

30
00:05:49.360 --> 00:05:56.980
would agree on this, including Mises, is that, okay, because this is based on the potential

31
00:05:56.980 --> 00:06:00.980
of arbitrage, that if the exchange rate would be different, we would just purchase the apple

32
00:06:00.980 --> 00:06:05.040
from another city or from another place.

33
00:06:05.040 --> 00:06:11.640
But the Austrian point in respect to this theory is that, okay, but these two apples are two

34
00:06:11.640 --> 00:06:15.340
different goods because they have different spatial locations.

35
00:06:15.340 --> 00:06:32.100
So, in fact, for someone in London, even at the exchange rate like $6 per 1 pound, he

36
00:06:32.100 --> 00:06:39.900
might still buy an apple in London for 2 pounds, even though he would be able to buy 2 apples

37
00:06:39.900 --> 00:06:44.900
in New York at this exchange rate.

38
00:06:44.900 --> 00:06:49.620
Because he just prefers to have an apple in London and not to buy two apples in New York.

39
00:06:49.620 --> 00:06:54.980
He doesn't care about apples in New York.

40
00:06:54.980 --> 00:07:02.980
Now we are coming to the Salernian point or we are approaching it.

41
00:07:02.980 --> 00:07:14.420
And he comes up with alternative specification of the equilibrium conditions for the exchange

42
00:07:14.420 --> 00:07:21.700
exchange rate, which is that we don't care about physically same good in different locations.

43
00:07:21.700 --> 00:07:26.980
We shouldn't care about this in terms of, in case of specific, when we specify the equilibrium

44
00:07:26.980 --> 00:07:34.340
conditions. What we really should care about are the same economic goods and their prices.

45
00:07:34.340 --> 00:07:47.660
They should be important for the determination of the equilibrium exchange rate.

46
00:07:47.660 --> 00:07:53.260
So what he says in fact, he says that it is not important what is the price in dollars

47
00:07:53.260 --> 00:07:57.780
of Apple in New York and the price of Apple in London, but he says that the important

48
00:07:57.780 --> 00:08:02.600
is what is the price of Apple in London in terms of dollars and the price of Apple in

49
00:08:02.600 --> 00:08:17.960
in London in pounds. So, if the dollar price of apple in London is, let's say, six dollars,

50
00:08:17.960 --> 00:08:28.320
and the pound price of apple in London is two pounds, then, of course, if the exchange

51
00:08:28.320 --> 00:08:34.280
Exchange rate, let's assume that if it was $6 per 1 pound, that wouldn't be equilibrium,

52
00:08:34.280 --> 00:08:38.640
because you don't care for which currency you buy the good, you care about the end you

53
00:08:38.640 --> 00:08:43.960
want to attain, not about the means in this case, because you care about the apple in

54
00:08:43.960 --> 00:08:44.960
London.

55
00:08:44.960 --> 00:08:52.040
So, of course, if there is, for example, exchange rate $6 per 1 pound, you assume that people

56
00:08:52.040 --> 00:09:00.440
So we'll just start exchanging pounds for dollars and buying apples for dollars, and not buying

57
00:09:00.440 --> 00:09:02.800
and seizing, buying apples for pounds.

58
00:09:02.800 --> 00:09:08.640
So the pound price of apples will go down, the dollar price of apples will go up and

59
00:09:08.640 --> 00:09:11.520
the exchange rate will go down.

60
00:09:11.520 --> 00:09:17.780
Now this is, in my view, this is perfectly true, like I have nothing, nothing critical

61
00:09:17.780 --> 00:09:19.240
to say about this.

62
00:09:19.240 --> 00:09:29.240
The problem is that this is the case when the currencies fluctuate in a parallel way at a certain geographical space.

63
00:09:29.240 --> 00:09:37.240
So we are assuming that the currency, that all the prices are expressed in London in both pounds and dollars.

64
00:09:37.240 --> 00:09:49.200
But, Professor Salerno, following in some way Mises, is trying to say that in fact there

65
00:09:49.200 --> 00:09:54.840
is no difference between the determination of the exchange rate in this parallel case

66
00:09:54.840 --> 00:10:00.880
and in the case when we have just two geographically separate areas with two separate currencies

67
00:10:00.880 --> 00:10:08.000
the trade together and that have some exchange rate between these currencies that there is no

68
00:10:08.000 --> 00:10:16.800
i will call this separate standard for just sake of being short so that there is in fact no difference

69
00:10:16.800 --> 00:10:21.120
between exchange rate determination in the parallel standard and in the separate standard

70
00:10:21.840 --> 00:10:30.240
and that in fact he claims that the same type of type of parity i was explaining here the type

71
00:10:30.240 --> 00:10:38.240
The same type of parity that determines the exchange rate in the case where the price is expressed in both currencies in one geographical area.

72
00:10:38.240 --> 00:10:45.240
The same type of parity works also in the case where you have separate currency areas.

73
00:10:45.240 --> 00:10:53.240
Now, let me quote him, how this work, how this is supposed to work.

74
00:11:03.240 --> 00:11:05.240
I still have like 10 minutes, right?

75
00:11:05.240 --> 00:11:30.240
Okay, so first he explains how the problem, or first let me just bring some evidence that he understands the determination of the exchange rate to be the same for the parallel and the separate cases.

76
00:11:30.240 --> 00:11:54.840
According to Prof. Salerno, the problem ultimately stems from Mises's analytical coup in perceiving the artificiality of the distinction long maintained in the classical monetary analysis between the case of a parallel standard, i.e. two different monies circulating side by side in domestic use, and the case in which there is only one kind of money employed in domestic transactions, while another kind is in use abroad.

77
00:11:54.840 --> 00:12:22.840
Prevailing opinion distinguishes two cases, that in which two or more domestic kinds of money exist side by side in the parallel standard, and that in which the money in exclusive use at home is of a kind different from money used abroad.

78
00:12:22.840 --> 00:12:33.840
Both cases are dealt with separately, although there is no theoretical difference between them as far as the determination of the exchange ratio between the two sorts of money is concerned.

79
00:12:52.840 --> 00:12:55.160
that Professor Salerno is proposing.

80
00:12:55.160 --> 00:12:56.000
So,

81
00:13:03.400 --> 00:13:05.840
what is then the equilibrium condition?

82
00:13:05.840 --> 00:13:07.720
We have discussed the equilibrium condition

83
00:13:07.720 --> 00:13:09.120
for the parallel case.

84
00:13:09.120 --> 00:13:11.820
Now let's take a look at the equilibrium condition,

85
00:13:11.820 --> 00:13:14.380
how possibly it could work or how could it look like

86
00:13:14.380 --> 00:13:17.180
in the case that you have two separate standards.

87
00:13:17.180 --> 00:13:19.980
And what Professor Salerno is saying is the following.

88
00:13:22.840 --> 00:13:36.840
As in the case of domestically coexisting parallel currencies, each and every specially differentiated good finds expression in the purchasing power array of each of the two national currencies.

89
00:13:36.840 --> 00:13:49.840
Thus, for example, if the final or PPP exchange rate between the US dollar and the British pound is 2 to 1, then the pound price of a house located in London must be exactly one half the dollar price of this same house.

90
00:13:49.840 --> 00:13:59.440
Now, it is true that if the two countries with separate standards trade with each other,

91
00:13:59.440 --> 00:14:07.000
you could in fact buy goods, any goods in foreign country for the domestic currency,

92
00:14:07.000 --> 00:14:09.780
but with the use of the exchange rate.

93
00:14:09.780 --> 00:14:14.240
This is a different case when you compare it with the case of a parallel standard, where

94
00:14:14.240 --> 00:14:18.480
you could directly purchase any good with any of the two currencies, let's say that

95
00:14:18.480 --> 00:14:23.160
we assume only two currencies. So this is, and this in my opinion is the fundamental

96
00:14:23.160 --> 00:14:28.900
difference which in the end will lead us to the conclusion that these two cases are in

97
00:14:28.900 --> 00:14:33.920
fact different and then there is no such a parity in the case of the separate standard

98
00:14:33.920 --> 00:14:46.800
as it is in the parallel standard. Now let me use again an example. Why in the case of

99
00:14:46.800 --> 00:14:53.760
of Separate Standard, the parity that Professor Salerno is talking about is not in fact any

100
00:14:53.760 --> 00:15:00.480
equilibrium condition at all because it holds all the time. Let's say that the exchange

101
00:15:00.480 --> 00:15:14.780
Let's say that the exchange rate is $3 per 1 pound, right?

102
00:15:14.780 --> 00:15:22.160
Now let's say that the price of an apple, and that we are in London, and all apples

103
00:15:22.160 --> 00:15:25.000
in London are sold only for pounds.

104
00:15:25.000 --> 00:15:38.440
Now let's say that the price of Apple in London is £2.

105
00:15:38.440 --> 00:15:46.480
Now if the two countries have trade relationships with each other, it is clear that you could

106
00:15:46.480 --> 00:15:52.280
obtain pounds for dollars and that you could purchase pounds for dollars at the current

107
00:15:52.280 --> 00:15:57.240
exchange rate and you could in fact by the use of dollars you could purchase the apple.

108
00:15:57.240 --> 00:16:00.920
So what is the cost of the apple in terms of dollars?

109
00:16:00.920 --> 00:16:13.920
Well, under the given exchange rate it is 2 pounds times 3 which is 6 dollars, right?

110
00:16:13.920 --> 00:16:23.440
Now what is the parity that is supposed to hold in the equilibrium?

111
00:16:23.440 --> 00:16:31.200
What is the equilibrium condition of the exchange rate?

112
00:16:31.200 --> 00:16:38.700
Well, it is supposed to be the price ratio, the price ratio of the goods sold in terms

113
00:16:38.700 --> 00:16:48.700
In this case, the price of the goods sold in pounds is equal to the price of the goods sold in dollars.

114
00:16:48.700 --> 00:16:51.700
And this is supposed to be equal to the exchange rate.

115
00:16:51.700 --> 00:16:57.700
In that case, in the case of the parallel standard, we have equilibrium.

116
00:16:57.700 --> 00:17:02.700
But here, the problem is that such an equilibrium holds all the time.

117
00:17:02.700 --> 00:17:05.700
Let us take a look at that.

118
00:17:05.700 --> 00:17:29.700
So, in this case, the price ratio of the apple sold for dollars as compared to the price sold for pounds is $6 per 2 pounds, which is $3 per 1 pound.

119
00:17:29.700 --> 00:17:33.700
And this miraculously is equal to the exchange rate.

120
00:17:33.700 --> 00:17:38.700
But the problem is that whatever is the exchange rate, this will hold all the time.

121
00:17:38.700 --> 00:17:42.700
The price ratio will always be equal to the exchange rate.

122
00:17:42.700 --> 00:17:45.700
And let me show why this is so.

123
00:17:45.700 --> 00:17:56.700
Here we know that the price ratio is foreign price of the good divided by domestic price of the good.

124
00:18:00.700 --> 00:18:13.700
And this, in case of separate standards, is equal to domestic price times the exchange rate divided by domestic price.

125
00:18:15.700 --> 00:18:25.700
Well, and it doesn't need much of a rocket science that this will go away and we are getting the exchange rate.

126
00:18:25.700 --> 00:18:42.700
Well, okay. So, whatever the exchange rate is, the price ratio of the goods that is supposed to be the equilibrium condition of the exchange rate

127
00:18:42.700 --> 00:18:51.940
is always equal to the to the actual exchange rate because just as I have just demonstrated so either

128
00:18:51.940 --> 00:18:57.780
we will accept that in case of separate standards we always have equilibrium basing on this theory

129
00:18:57.780 --> 00:19:06.020
or that this kind of concept of equilibrium is kind of meaningless in this respect because the

130
00:19:06.020 --> 00:19:17.340
And here I am getting to the conclusion.

131
00:19:17.340 --> 00:19:26.980
The case of exchange rate determination in case of two parallel standards has an equilibrium

132
00:19:26.980 --> 00:19:32.420
condition where there is an equilibrium where exchange rate has to be equal to the price

133
00:19:32.420 --> 00:19:44.060
price ratio of the goods in terms of the price ratio is result of the division of the price

134
00:19:44.060 --> 00:19:49.740
of the goods of the same economic good in terms of one currency divided by the price

135
00:19:49.740 --> 00:19:52.980
of the same economic good in terms of another currency.

136
00:19:52.980 --> 00:20:00.460
This doesn't have to be always so because these two concepts or these two, the exchange

137
00:20:00.460 --> 00:20:30.460
The exchange rate and the price ratio are a result of independent actions, but in case of separate standard, the supposed condition resulting from the price ratio is direct result of the existing exchange rate, and in fact, as I have showed, is always equal to the exchange rate, therefore, supposedly the equilibrium holds always, but then, if the equilibrium holds always, it is not very meaningful for us

138
00:20:30.460 --> 00:20:55.460
This is the end of my presentation and I would like to thank you for your patience.
