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Unit-24: Trade Cycles: Meaning and Types




                       recovery. In the same way, credit contraction cannot bring depression. If much happens, it   Notes
                       may merely create conditions for depression. In this way expansion or contraction of credit
                       can neither bring boom nor depression in the economy.
                   2.   Prosperity cannot be continued and depression cannot be delayed indefinitely: Haberlar
                       has criticised this argument of Hawtrey that, “For dissolving trade boom always monetary
                       reasons are responsible and if money supply is endless then prosperity will go on forever
                       and depression may be stopped.” But the fact is that even if supply of money in the country
                       is infinite, still neither prosperity may be continued for an uncertain period nor depression
                       may be cancelled.
                   3.   Traders not dependent only on bank credit: What workpart Hawtrey has given to wholesale
                       dealer, Prof. Hamburg has criticised it. In Hawtrey’s theory, main people who take loan for
                       banks are traders or wholesalers and start bringing rise or fall. In reality traders do not only
                       depend on banks but use their hoarded reserves and by taking loans from their personal
                       sources arrange finance for their business.





                    Task      Express your thoughts about theory related to trade cycle.



                24.5   Samuelson’s Trade Cycle Model


                Prof. Samuelson by assuming various values of one period lag MPC (α) and accelerator (β), has
                prepared a Multiplier-accelerator model related to five different types of trade cycles. This is Samuelson
                model-

                                                 Y  = G  + C  + I                           ...(i)
                                                  t   t   t  t
                Where Y  is national income (Y) at time t which is sum total of government expenditure G  , consumption
                       t
                                                                                    t
                expenditure C and induced investment I .
                           t
                                                t
                                                   C  = α Y                                ...(ii)
                                                    t    t–1
                                                 I  = β (C  – C )                          ...(iii)
                                                  t
                                                           t–1
                                                       t
                On substituting equation 2 in equation 3 we get
                                               I  = β (α Y  – α Y )
                                                t      t–1   t–2
                                               I  = β α Y  – β α Y                         ...(iv)
                                                      t–1
                                                              t–2
                                                t
                                                     G  = 1                                ...(v)
                                                      t
                On substituting equations 2, 4 and 5 in equation 1 we get
                                          Y  = 1 + α Y  + β α Y  – β α Y                   ...(vi)
                                           t
                                                           t–1
                                                                  t–2
                                                   t–1
                                           = 1 + α (Y  + β α Y ) – β α Y t–2
                                                  t–1
                                                          t–1
                                            = 1 + α (1 + β) Y  – β α Y                    ...(vii)
                                                         t–1    t–2
                According to Samuelson "We national income of two periods is known to us then by taking weighed
                sum, national income of the next period can easily be calculated. Weight, no doubt will depend on
                values chosen of relation with marginal consumption tendency. By assuming this that value of marginal

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