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The  causal  relationship  between  dividends  and  economic  

growth:  An  analysis  for  Germany  and  The  Netherlands  

 

Bachelor  thesis   Daniela  Rojas  Morales   Student  number:  10167706   Faculty  of  Economics  and  Business  

Finance  and  Organization   Thesis  supervisor:  Philippe  Versijp  

February  2014            

Abstract:  The  purpose  of  this  paper  was  investigating  if  there  is  a  causal  relationship  

between  the  dividend  payout  ratio  of  stock-­‐listed  firms  and  the  economic  growth  for   Germany   and   The   Netherlands.   For   this   purpose,   stationarity-­‐,   co-­‐integration-­‐   and   Granger-­‐causality-­‐  tests  were  applied.  Due  to  restrictions  with  the  stationarity  of  the   data,  it  was  not  possible  to  form  a  conclusion  for  The  Netherlands.  For  Germany,  the   results   indicated   that   there   is   a   uni-­‐directional   causality   running   from   economic   growth  to  dividends,  without  any  feedback.  This  means  that  the  dividend  payout  ratio   of  the  stock-­‐listed  firms  in  Germany  is  affected  by  the  economic  growth  in  Germany.   Contrarily,  the  economic  growth  of  Germany  is  not  affected  by  the  dividend  payout   ratio  of  the  stock-­‐listed  firms.  

       

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Table  of  Contents

   

 

1.   Introduction                   3  

2.     Literature  review                 4  

2.1  Dividends  and  earnings               4  

2.2  Earnings  and  economic  growth             6  

2.3  Dividends  and  economic  growth           6  

2.4  Variables  analyzed               8  

2.4.1  Economic  growth             8  

2.4.2  Dividend  payout  ratio             8  

2.5  Hypotheses                 9  

2.5.1  Possible  explanations  hypotheses         9  

3.   Methodology                   10  

  3.1  Stationarity                   10  

  3.2  Co-­‐integration                 11  

  3.3  Granger-­‐causality               11  

  3.4  Hsiao’s  version  of  the  Granger-­‐causality  test         13  

4.     Empirical  results                 13  

  4.1  Data                   13  

4.2  Results  of  stationarity  test             15  

4.3  Results  of  co-­‐integration  test             16  

4.4  Results  of  Hsiao’s  causality  test             17  

5.   Discussions  and  Conclusion               17  

References                   19   Appendix                   23                

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1.  Introduction  

 

Dividends   are   the   most   common   method   to   distribute   cash   between   firms   and   shareholders   (Bodie,   Kane   and   Marcus,   2005).   The   amount   of   dividend   paid,   varies  per  firm  and  year.  Shareholders  tend  to  prefer  dividends  stocks  because   these   are   generators   of   cash   and   are   commonly   known   as   a   sign   of   financial   strength.  Yet,  from  a  research  by  Eaton  Vance  (2006)  it  was  found  that  only  one   in   seven   investors   is   aware   that   dividend-­‐paying   stocks   in   the   S&P   500   Index   have  outperformed  non-­‐dividend  payers  by  8.21  percent  over  the  past  10  years.    

A  lot  of  research  has  been  done  about  the  relationship  between  dividends   and   the   rate   of   return,   and   dividends   and   the   corporate   earnings.   From   a   different   point   of   view,   what   this   paper   tries   to   find   out   is   if   there   is   a   relationship  between  the  amount  of  dividends  paid  and  the  economic  growth  of   a  country.  Has  the  increase  in  dividend  payout  ratio  in  the  last  years  something   to   do   with   the   positive   economic   growth   we   have   been   experiencing   with   the   crisis   recovery?   According   to   the   literature,   dividends   tend   to   increase   when   earnings   increase   and   earnings   tend   to   follow   the   trend   of   economic   growth.   With   this   said,   can   a   significant   relationship   running   from   economic   growth   to   dividends   be   expected?   Moreover,   the   relationship   could   also   be   expected   running   from   dividends   to   economic   growth   as   a   consequence   of   dividend   spending  and  consumer  confidence.  

Until   today,   research   investigating   this   topic   has   been   minimal.   Greg   IP,   The  Economist  US  economics  editor,  stated  that  a  raise  in  dividends  suggests  a   negative   sign   for   the   economy   growth,   that   firms   are   paying   the   cash   out   as   dividend   due   to   pessimism   expectations   about   the   future.   On   the   other   hand,   Mark   Zandi,   Moody’s   analytics   chief   economist,   argues   that   this   raise   in   dividends  is  a  benefit  for  the  economy  because  about  one  third  of  this  paid-­‐out   dividend  is  spent.  Furthermore,  Zandi  argues  that  a  raise  in  dividends  indicates   that  companies  are  confident  enough  in  their  cash  flows,  think  that  it  is  safe  to   raise   dividends   and   are   performing   better   (“Dividends   and   Economic   growth”,   2013).  

Therefore,  this  study  seeks  to  answer  the  following  question:  Is  there  is  a   causal   relationship   between   the   amount   of   dividends   paid   by   the   stock-­‐listed  

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firms  of  a  country  and  the  economic  growth  of  that  country?  It  is  focused  on  two   European  countries:  Germany  and  the  Netherlands.  

The   purpose   of   this   paper   is   to   contribute   to   the   beginning   of   future   research   to   completely   disclosure   the   relationship   between   dividends   and   economic   growth.   Analyzing   if   the   decision   each   firm   makes   regarding   the   amount  of  dividend  paid  influences  the  economic  growth  of  the  country  may  be   relevant  for  the  government  in  behalf  of  the  investment  decisions  and  economy   stimulation.  If  a  causal  relationship  running  from  dividends  to  economic  growth   is  found,  the  government  can  boots  the  economy  by  investing  or  subsidizing  in   dividend-­‐paying  firms.  On  the  other  hand  analyzing  if  the  economic  growth  of  a   country  influences  the  amount  of  dividend  paid  may  be  relevant  for  investors  as   one  of  the  determinants  for  the  investment  decisions.  

Using  data  of  stock-­‐listed  firms  and  performing  an  ADF  unit  root  test,  an   Engle-­‐Granger   co-­‐integration   test   and   Hsiao’s   version   of   the   Granger-­‐causality   test,  this  paper  will  attempt  to  answer  this  question.  The  paper  is  organized  as   follow:  Section  2  highlights  the  review  of  related  literature;  Section  3  describes   the  used  model  and  tests;  Section  4  contains  the  data  and  the  results  and  lastly   section   5   contains   the   discussion,   conclusion,   limitations   and   suggestions   for   future  research.      

 

2.  Literature  review  

 

2.1  Dividends  and  earnings  

The  first  relationship  to  be  considered  is  the  relationship  between  dividend  and   earnings.     Modigliani   and   Miller   (1959)   came   up   with   a   theorem,   which   stated   that   dividends   are   irrelevant   in   a   perfect   capital   market.   Specifically,   a   firm’s   value   is   not   affected   by   a   firm’s   choice   of   dividend   policy.   A   perfect   capital   market  is  a  market  without  taxes,  transaction  cost,  information  asymmetry  and   large  buyers  and  sellers.  However  these  perfect  capital  market  assumptions  are   unrealistic  and  are  inconsistent  with  the  reality  (Berk  &  DeMarzo,  2011).  

The  preference  of  investors  for  dividends  certainly  has  consequences  for   the  decisions  a  firm  makes.  The  amount  of  dividends  a  company  should  pay  out   and  how  much  they  should  keep  for  investment  has  been  largely  studied  and  has  

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contradicting   results.   On   this,   depends   how   many   investors   want   to   own   the   shares  and  at  what  price  these  will  trade.  Paying  out  too  much  dividend  can  lead   to   little   cash   left   over   for   further   investment   or   the   risk   that   investors   believe   that  there  are  not  enough  investment  opportunities.  On  the  other  hand,  keeping   cash  for  investment  and  paying  too  little  dividend  or  non  at  all  can  lead  to  a  lack   of  investors  and  the  risk  of  signaling  a  weak  growth  (Berk  &  DeMarzo,  2011).      

Researchers   have   suggested   many   factors   that   influence   a   company’s   dividend  policy.    Some  focus  on  the  aspects  managers  take  in  to  account  when   determining   the   dividend.   Others   include   market   imperfections   like   taxes,   agency  costs,  asymmetric  information  and  behavioral  explanations  (Baker  et  al.   2001).      

Information  asymmetry  arises  when  companies  and  managers  have  more   or   superior   information   than   the   investors.   What   information   the   dividends   convey,  has  also  been  an  intensely  researched  topic.  Lintner  (1956)  was  the  first   that  suggested  that  companies  only  raise  dividends  when  managers  believe  that   earnings   have   permanently   increased,   which   results   in   a   different   payout   ratio   than   the   firm’s   targeted   one.   Subsequently,   Miller   and   Modigliani   (1961)   suggested  that  managers  use  dividend  policy  to  signal  their  expectations  about   future  prospects  of  the  firm,  this  hypothesis  is  known  as  the  dividend-­‐signaling   hypothesis.    

When  a  firm  increases  its  dividends  it  sends  the  signal  to  investors  that   the   manager   believes   the   firm   is   able   to   afford   higher   dividends.   Conversely   when   a   firm   decreases   dividends,   it   sends   the   signal   to   investors   that   the   firm   needs   to   save   cash   and   cannot   afford   the   current   dividend   (Berk   &   DeMarzo,   2011).   Several   papers   researching   this   topic   support   the   signaling   theory   (see   e.g.   Bhattacharya  1979,   Fama   and   French   2001,   John   and   Williams  1985,   and   Miller   and   Rock  1985,   Nissim   and   Ziv   2001),   while   others,   contradicting   the   dividend-­‐signaling   hypothesis,   fail   to   find   significant   evidence   (see   e.g.   Watts   1973,   DeAngelo   et   al.   1996,   and   Benartzi   et   al.   1997,   Grullon   et   al.   2005).   Therefore   the   conclusion   about   the   validity   of   the   dividend-­‐signaling   theory   is   indecisive.  

On  the  other  hand,  dividends  and  earnings  could  also  be  negatively   related  because  of  the  investment  opportunities.  When  companies  have  more  

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investment  opportunities  the  money  available  is  used  for  these  investments,  thus   less  money  is  available  to  pay  dividends.  This  implies  that  a  decreasing  dividend   payout  ratio  is  not  related  with  decreasing  earnings  but  with  increasing  future   earnings  (Berk  &  DeMarzo,  2011).  

2.2  Earnings  and  economic  growth  

The   second   relationship   considered   is   the   relationship   between   earnings   and   economic  growth.    It  is  well  known  in  the  literature  that  corporate  earnings  are   strongly  pro-­‐cyclical  (see  e.g.  Blanchard  and  Perotti  2002,  Longstaff  and  Piazzesi   2004).  They  have  tended  to  move  together  with  the  economic  growth  over  the   decades,  except  for  the  Great  Depression.  Brown  and  Ball  (1967)  revealed  that   around  35-­‐40  per  cent  of  the  variability  of  a  firm’s  earnings  could  be  associated   with   the   variability   of   the   economy-­‐wide   earnings.   Later,   among   other   studies,   Ball  et  al.  (2009)  confirmed  that  there  exists  a  significant  systematic  influence  to   earnings.      

 

2.3  Dividends  and  Economic  growth  

The   last   relationship   that   might   apply   and   is   studied   in   this   paper   is   the   relationship   between   dividends   and   economic   growth.   Although   there   is   little   literature  about  this,  a  relationship  could  be  expected  and  reasoned  as  follows:   The  relationship  might  run  from  economic  growth  to  dividends  and  rely  on  the   previously   explained   dividend-­‐signaling   hypothesis   and   the   relationship   between   earnings   and   economic   growth.   If   dividends   tend   to   increase   when   earnings   increase   and   earnings   follow   economic   growth,   then   a   relationship   between   dividends   and   economic   growth   can   be   expected.   Furthermore,   earnings  expectations  increase.  

On  the  other  hand,  the  relationship  might  run  from  dividends  to  economic   growth   and   could   be   explained   by   the   fact   that   around   one   third   of   these   dividends   is   spent   (“Dividends   and   Economic   growth”,   2013).   In   addition,   dividends  are  known  as  a  sign  of  financial  strength,  and  thus  a  rise  in  dividends   increases   consumer   confidence.   This   theory   is   linked   with   the   self-­‐fulfilling   prophecy   proposed   by   Robert   K.   Merton   (1948)   and   the   previously   explained   asymmetric   information.  If   the   investors   believe   that   a   rise   in   dividends   is   the  

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result  of  an  increase  in  earnings  and  economic  growth,  consumer  confidence  will   increase   in   addition   to   investment   and   consumption   and   in   effect,   the   belief   becomes   reality.   This   is   supported   by   many   studies;   among   others,   Acemoglu   and   Scott   (1994)   investigated   the   relationship   between   consumer   confidence   and   the   economy   and   found   out   that   consumer   confidence,   measured   with   surveys,  has  a  significant  predictive  power  for  growth  in  both  consumption  and   labor  income,  even  adding  other  economic  indicators.  Fig.  1  portrays  the  possible   relationships  between  dividends  and  economic  growth.  Fig.  2  and  3  describe  the   trend  of  dividend  payout  ratio  and  real  GDP  growth,  respectively,  for  Germany   and  the  Netherlands  over  the  period  2003–2012.    

                    0   10   20   30   40   50   60   70   80   90   2003  2004  2005  2006  2007  2008  2009  2010  2011  2012   %   Di vi d end  p ayo u t   Ra ti o   Year   Germany   Netherlands   Figure  1   Figure  2  

Source:  Author.  Based  on  data  from  database  DATASTREAM.   Dividend  payout  ratio    

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2.4  Variables  analyzed    

2.4.1  Economic  growth  

Economic  growth  will  be  measured  by  the  yearly  growth  of  real  GDP.  Real  GDP  is   the  measurement  for  the  economic  output,  adjusted  for  prices.  The  growth  in   percentage  is  calculated  dividing  the  change  of  GDP  by  the  value  of  real  GDP  in   the  past  year  and  multiplying  it  by  100  (Boyes  &  Melvin,  2010).    

   

2.4.2  Dividend  Payout  ratio  

The   dividends   of   the   stock-­‐listed   firms   of   the   country   will   be   measured   by   the   yearly   average   of   the   dividend   payout   ratio.   The   dividend   payout   ratio   is   calculated  dividing  the  annual  dividend  paid  by  the  net  income.  This  ratio  reveals   how  much  of  the  net  income  is  received  by  investors  rather  than  what  goes  to   the   retained   earnings   account.   A   negative   dividend   pay   ratio   implies   that   the   company  is  paying  out  more  than  the  net  income  or  that  it  is  paying  out  dividend   and  incurred  losses  (Stock  &  Watson,  2012).    

    Figure  3   Real  GDP  Growth     -­‐6   -­‐5   -­‐4   -­‐3   -­‐2   -­‐1   0   1   2   3   4   5   2003   2004   2005   2006   2007   2008   2009   2010   2011   2012   %  R ea l  G D P  gr ow th   Year   Netherlands   Germany  

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2.5  Hypotheses  

The   research   question   of   this   paper   is:   is   there   a   causal   relationship   between   dividends   and   the   economic   growth   of   a   country?   Based   on   this   question   the   hypotheses  can  be  formulated  as  follows:  

 

H01:   There   is   no   uni-­‐directional   causality   running   from   dividends   to   economic  

growth.  

H11:   There   is   uni-­‐directional   causality   running   from   dividends   to   economic  

growth.  

H02:   There   is   no   uni-­‐directional   causality   running   from   economic   growth   to  

dividends.  

H12:   There   is   uni-­‐directional   causality   running   from   economic   growth   to  

dividends.  

H03:   There   is   no   bi-­‐directional   causality   between   economic   growth   and  

dividends.  

H13:  There  is  bi-­‐directional  causality  between  economic  growth  and  dividends  

 

2.5.1  Possible  explanations  hypotheses  

Rejecting   the   first   null   hypothesis   means   that   there   is   uni-­‐directional   causality   running   from   dividends   to   economic   growth,   which   implies   that   increasing   dividends   leads   to   an   increase   in   economic   growth.  Uni-­‐directional   causality   running  from  dividends  to  economic  growth  could  be  explained  by  the  increase   in  consumer  confidence  and  the  spending  of  the  dividends.  

On  the  other  hand,  rejecting  the  second  null  hypothesis  means  that  there   is   uni-­‐directional   causality   running   from   economic   growth   to   dividends,   which   means   that   a   higher   economic   growth   leads   to   an   increase   in   dividends.   This   supports   the   dividend-­‐signaling   hypothesis.   If   there   is   economic   growth,   firms   are  performing  better,  earnings  and  earnings  expectations  are  higher  and  firms   raise  the  dividends.    

Finally  rejecting  the  third  null  hypothesis,  which  occurs  if  the  first  and  the   second   null   hypothesis   are   rejected,   means   that   there   is   a   bi-­‐directional   causal   relationship  between  dividends  and  economic  growth.  Economic  growth  causes   more  dividends  whereas  more  dividends  lead  to  economic  growth.  

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3.Methodology

 

 

3.1  Stationarity    

In   the   past,   macroeconomic   models   were   estimated   by   linear   regressions   without  taking  into  account  whether  the  variables  were  stationary  or  not.  This   caused   spurious   results,   suggesting   a   significant   relationship   that   was   untrue   (Granger  &  Newbold,  1973).  This  is  why,  according  to  Engle  and  Granger  (1987),   the  first  step  to  study  if  there  is  Granger-­‐causality  is  to  analyze  if  the  variable  set   is   stationary.   Stationarity   is   when   the   joint   distribution   of   the   time   series   variable  and  its  lagged  value  does  not  change  over  time,  at  least  in  a  probabilistic   sense.   In   other   words,   the   variables   have   no   clear   tendency   to   return   to   a   constant   value   or   a   linear   trend.   Stock   and   Watson   define   it   as   follow:   “A   time   series   Y   is   stationary   if   the   joint   distribution   of   (Ys+1,   Ys+2,....,   Ys+t)   does   not  

depend  on  s,  regarding  of  the  value  of  T”.    This  is  called  being  integrated  of  order   zero   and   is   usually   notated   as   yt~I(0)   (Granger,   1988).   If   the   variables   are  

integrated  of  order  zero  the  statistical  results  of  a  linear  regression  hold.    

Using   non-­‐stationary   variable   sets   can   result   in   biased   results;   basically   because  it  is  difficult  to  predict  the  future  if  it  is  fundamentally  different  than  the   past  (Stock  &  Watson,  2012).  If  the  variables  are  stationary  with  the  true  values   they  are  integrated  of  order  zero.  If  instead,  the  variable  is  at  first  non-­‐stationary,   it  can  be  examined  if  using  differences  results  in  a  stationary  variable  set.  A  time   series  variable  that  is  integrated  of  order  d  has  been  differentiated  d  times.  If  the   first-­‐differences  are  used  the  variables  will  be  integrated  of  order  one,  notated  as   Δyt~I(1).   If   the   second-­‐differences   are   used   the   variables   will   be   integrated   of  

order  two,  notated  as  Δyt~I(2)  (Stock  &  Watson,  2012).      

Two   tests   to   investigate   for   stationarity   are   the   ADF   and   Phillips-­‐Perron   tests   (PP-­‐test).  The  regression  for  the  ADF  test  for  the  variable  X  is  estimated  in  the   form:  

ΔXt=βXt-­‐1+ !!!!(δjΔXt-­‐j)+εt  

 

Using  OLS  the  following  hypothesis  are  tested:   H0=  β=0     Xt~I(1)  or  Xt~I(2)        (unit  root)  

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The   problem   with   the   ADF   is   that   it   doesn’t   take   autocorrelation   and   heteroskedasticities   into   account.   However   using   the   HAC   variance   estimator   suggested  by  Newey  and  West  (1987)  in  the  co-­‐integration  test,  these  problems   can  be  confronted.    Phillips  and  Perron  (1988)  developed  a  unit-­‐root  test  based   on   the   ADF   test,   robust   to   serial   correlation   and   time-­‐dependent   heteroskedasticities  (Cheng  &  Lai,  1997).  The  reason  the  ADF  test  is  preferred  in   this   paper   over   the   Phillips   and   Perron   test   is   that   is   works   better   with   small  

samples  (Schwert,  1989).  

 

3.2  Co-­‐integration  

Some  of  the  approaches  to  examine  co-­‐integration  that  have  been  proposed  are   the   Engle-­‐Granger   test   by  Engle   and   Granger   (1987),   the   autoregressive   Distributed   Lag   (ARDL)   approach   suggested   by   Pesaran   et   al.   (2001)   and   the   maximum  likelihood-­‐based  approach  proposed  by  Johansen  and  Juselius  (1990).   In   this   study,   following   Engle   and   Granger   (1987),   the   Engle-­‐Granger   test   is   employed  because  it  is  intuitive  and  easy  to  perform.  

Co-­‐integration   can   be   described   as   the   co-­‐movement   among   economic   variables   over   the   long   run,   when   two   or   more   variables   share   a   common   stochastic  trend.  According  to  Engle  and  Granger  (1987)  one  can  expect  that  if  x   and  y  are  non-­‐stationary  any  linear  combination  would  also  be  a  random  walk.   However   if   x   and   y   are   non-­‐stationary   and   any   linear   combination   stationary,   performing   a   Granger   causality   test   would   lead   to   biased   results   and   hence   an   error-­‐correction  model  should  be  applied.  Therefore  it  is  necessary  to  test  for  co-­‐ integration.   To   test   for   co-­‐integration   the   variables   should   be   integrated   of   the   same  order  (Dakurah  et  al.  2001).  A  I(1)  and  a  I(0)  variable  for  example  can  not   be   tested   for   co-­‐integration   or   causality.   Here   the   null   hypothesis   is   that   the   regressors  are  not  significant  different  from  zero,  and  thus  are  not  co-­‐integrated.  

3.3  Granger-­‐causality                           If  both  variable  sets  are  integrated  of  order  zero  or  integrated  of  the  order  one,   but   co-­‐integrated,   causality   and   direction   of   the   causality   can   be   tested.   The   method   that   will   be   used   to   answer   the   question   of   causality   is   a   Granger-­‐

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causality   test.   This   test   proved   to   be   better   over   alternative   tests   in   a   Monte   Carlo   experiment   by   Geweke   et   al.   (1983),   especially   for   small   samples.

  Wiener   wrote   the   first   literature   about   Granger-­‐causality   in   1956.   He  

stated   that   if   including   a   time   series   improves   the   prediction   of   another   time   series,  then  we  could  speak  of  causality.  Later,  Granger  (1969)  ratified  this  idea   with  a  linear  regression  model.  Granger  defines  Granger  causality  as  “...X  causes   Y   if   we   are   able   to   predict   Y   using   all   available   information   than   if   the   information   apart   from   X   had   been   used”.   If   the   minimum   error   variance   of   Y   using  values  of  X  is  less  than  the  minimum  error  variance  of  Y  using  only  values  

of  Y,  X  Granger-­‐causes  Y:                

        σ2  (X|X,  Y)<  σ2  (X|X)    

If   this   holds   then   X   is   a   useful   predictor   of   Y.   Similarly,   bi-­‐directional   causality   occurs  when  X  is  causing  Y  and  Y  is  causing  X.            

  In   the   standard   Granger-­‐causality   two   regression   models   and   two  

autoregressive   distributed   lag   (ADL)   models   are   specified.   The   regression   models   (the   restricted   form)   relate   the   time   series   with   its   past   value   and   the   ADL   models   contain   lags   of   the   dependent   variable   and   of   a   single   additional   predictor  (the  unrestricted  form).  The  models  can  be  specified  as  follows:  

Yt=α11+ !!!!!!β11Yt-­‐i+u11t         (1)  

Yt=α12+ !!!!!!β11Yt-­‐i+   !!"!!!β12Xt-­‐j+u12t     (2)  

Xt=α21+ !!!!!!β21Xt-­‐i+u21t         (3)  

Xt=α22+ !!"!!!β21Xt-­‐i+   !!!!!!β22Yt-­‐j+u22t     (4)  

 

Where  X  is  natural  logarithm  of  the  dividend  payout  ratio,  Y  the  change  of  real   GDP,   L   the   number   of   lags   and   α   and   β are   parameters.   Using   a   F-­‐test,   the   restricted   form   with   the   unrestricted   form   are   compared   and   tested   for   significance   of   the   coefficients   β12  and   β22  for   the   lagged   values. The   null  

hypotheses  of  no  uni-­‐directional  causality  are  rejected  if  one  the  coefficients,  is   different  from  zero.    

   

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3.4  Hsiao  version  of  the  Granger-­‐causality  test  

Hsiao   (1981)   developed   a   causality   test   based   on   Granger’s   causality   test   combined   with   Akaike’s   Final   Prediction   Error   (1969).   This   method   is   used   in   this   paper   because   it   is   easy   to   implement   and   simplifies   the   choice   of   the   optimal  lag  length.  The  first  step  is  to  compute  the  sum  of  squared  errors  of  Eq.  1   with  the  different  lag  orders.  Subsequently,  the  FPE  can  be  calculated  as  follows:  

 

FPE  (L)=!!!!!!!!!!  SSE  (L)/T    

Where  T  is  the  sample  size,  L  the  lag  size  and  SSE  is  the  sum  of  squared  errors.   The   smallest   FPE   indicates   the   optimal   lag   L1*.   Similarly,   the   sum   of   squared  

errors   of   Eq.   2   with   the   different   lag   order   and   the   optimal   lag   L1*   has   to   be  

calculated.  Lastly,  the  FPE  has  to  be  computed  as  follows:    

  FPE  (L1*,  L2)=!!!!∗!!!!!!!!!∗!!!!!  SSE  (L1*,  L2)/T  

 

The  smallest  FPE  indicates  the  optimal  lags  L1*,  L2*.  If  FPE  (L1*,  L2*)<FPE  (L1*),  X  

Granger-­‐causes  Y.  Following  the  same  steps  for  Eq.  3  &  4  it  can  determine  if  Y   causes  X.  

 

4.  Empirical  results  

 

4.1  Data  

The   sample   of   this   study   is   a   time-­‐series   for   the   time   period   2003-­‐2012.   The   decision  concerning  the  time  period  is  due  to  availability  restrictions  of  the  data.   Furthermore,   it   is   five   years   before   the   financial   crisis   and   four   years   after,   so   this  provides  the  possibility  to  study  it  in  the  different  market  conditions.    

Using   Compustat   and   Datastream,   the   annual   dividend   and   net   income   of   30   firms   that   trade   in   the   most   important   stock   market   indexes   of   each   country   were  collected  (see  appendix  5  &  6  for  list  of  the  companies).  The  reason  of  using   these  stock-­‐listed  firms  in  the  study  is  because  these  firms  are  almost  always  the   largest   and   most   influential   in   the   country.   Therefore   a   relationship   is   more  

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expected.   To   have   enough   data   points   companies   of   more   than   one   index   per   country  were  used:  

• The  AEX  and  AMX  for  the  Netherlands     • The  DAX  and  MDAX  for  Germany  

To   remain   in   the   sample   companies   must   have   fulfilled   the   following   requirements:  

• It  must  have  paid,  at  least  once,  dividend  in  the  time  period  

• The  firm’s  income  and  annual  total  dividend  paid  for  the  time  period  must   be  available  on  Compustat  or  the  Annual  Report  

The  variables  used  in  the  models  are:  LD,  natural  logarithm  of  dividend  payout   ratio;   and   the   real   GDP.   Because   the   dividend   payout   ratios   were   all   positive,   transforming  it  to  natural  logarithm  can  help  if  the  variable  is  positive  skewed.   Including   additional   variables   may   mislead   the   principal   objective   and   distract   us  when  choosing  the  optimal  lags.    

Working  with  time  series  there  are  a  couple  of  challenges  like  time  lags,   autocorrelation   and   heteroskedasticity   of   the   errors.   To   deal   with   this   challenges,   as   stated   before,   the   heteroskedasticity-­‐   and   autocorrelation-­‐ consistent  (HAC)  estimator  of  the  variance  proposed  by  Newey  and  West  (1987)   is   used   in   the   co-­‐integration   test.   Additionally,   using   this   estimator   of   the   variance,   Newey   and   West   also   proposed   a   formula   to   define   the   optimal   lags:   L*=0.75T1/3.    

 

 

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4.2  Results  of  stationarity  test  

 

As   said   before,   because   of   the   small   sample,   The   ADF   test   is   used   as   unit-­‐root   tests.  First  of  all,  plotting  the  variable  could  indicate  if  a  drift,  a  trend  or  nothing   was  needed  to  add  to  perform  the  ADF  test.  Adding  a  drift  is  adding  an  intercept,   and  this  has  to  be  done  when  the  variable  has  an  approximate  zero  mean.    When   an  ADF-­‐test  is  performed  on  differenced  variables  a  drift  should  not  be  included   because  differencing  makes  the  constant  part  zero.  When  the  plot  of  the  variable   shows  an  upward  trend  over  time,  a  trend  has  to  be  added  (See  appendix  7  for  an   overview  when  drift  or  trend  was  added  for  each  variable).  The  results  for  the   unit-­‐root   test   for   the   variables   LD   and   Real   GDP   for   Netherlands   and   Germany   are  reported  above  in  table  2.    A  critical  value  of  0.10  is  chosen,  which  is  a  proper   level  of  significance  for  small  samples  (Yoo,  2005).  

For  Germany,  the  null  hypothesis  of  no  stationarity  for  LD  is  rejected  at  a   significance  level  of  10%  and  for  real  GDP  at  al  level  of  5%.  This  means  that  for   Germany  both  the  dividend  payout  ratio  and  the  real  GDP  are  integrated  of  order   zero.    For  the  Netherlands,  the  null  hypothesis  of  no  integration  of  order  zero  is   not   rejected   for   the   dividend   payout   ratio   and   rejected   for   the   real   GDP   at   a   significance  level  of  10%.    

The  next  step  for  the  Netherlands  after  determining  that  the  logarithm  of   dividend  payout  ratio  is  not  integrated  of  order  zero  and  thus  the  variables  are   integrated  of  different  orders,  is  adding  lags  to  the  regression.  Adding  more  lags   resulted   as   showed   above,   in   a   higher   p-­‐value,   which   means   that   there   is   less   statistical  evidence  to  reject  the  null  hypotheses  of  no  stationarity.  The  next  step   is  investigating  if  by  differentiating  the  variable  it  results  in  a  stationary  variable.   With   the   null   hypothesis   of   integration   of   order   one   and   the   alternative   hypothesis  of  integration  of  order  two,  the  Dickey  fuller  test  is  performed.  This   results   in   a   p-­‐value   of   0.0002,   which   indicates   that   the   null   hypothesis   of   integration   of   order   one   is   rejected.   Concluding,   the   variables   dividend   payout   ratio   and   real   GDP   are   integrated   of   different   order   for   the   Netherlands   and   integrated  of  order  zero  for  Germany.  

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4.3  Results  of  co-­‐integration  test  

Since  it  has  been  determined  that  the  real  GDP  and  the  logarithm  of  the  dividend   payout  ratio  of  Germany  are  integrated  of  the  same  order,  the  co-­‐integration  test   can  be  performed.  As  said  before,  testing  for  co-­‐integration  is  examining  if  there   is  a  long-­‐run  linear  relationship  between  the  variables.  The  optimal  lag  length  is   defined   with   the   Newey-­‐West   formula   to   confront   heteroskedasticity-­‐   and   autocorrelation.  

The   null   hypothesis   is   defined   as   no   presence   of   co-­‐integration   and   is   rejected   if   the   coefficient   is   not   significant   different   from   zero.   The   results   are   reported   above   in   table   3.   As   shown   in   the   table   for   both   tests   the   p-­‐value   is   higher  than  0.10,  which  means  that  the  null  hypothesis  of  no  co-­‐integration  is  not   rejected.  That  is,  there  exists  no  long-­‐term  relationship  between  dividend  payout   ratio  and  real  GDP  in  the  Germany.  As  previously  mentioned,  when  the  variable   set  is  integrated  of  order  zero,  co-­‐integration  is  not  a  requirement  for  testing  for   causality.  

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4.4  Results  of  Hsiao's  version  of  the  Granger-­‐causality  test  

The   results   for   Hsiao’s   version   of   the   Granger-­‐   causality   test   for   Germany   are   reported  above  in  table  4.  The  F-­‐values  were  computed  with  the  restricted  and   the  unrestricted  formulas  1,2,3,4  using  the  optimal  lag  lengths  L11*,  L12*,  L21*,   L22*.   As   indicated,   if   FPE(L11*,L12)<   FPE(L11*)   then   dividend   Granger-­‐causes   economic   growth   and   if   FPE(L21*,L22)<   FPE(L21*)   economic   growth   Granger-­‐ causes  dividends.    

As  illustrated  in  the  table,  it  appears  that  dividend  payout  ratio  does  not   Granger-­‐cause   economic   growth,   given   that   12,9692>11,0659.   This   is   also   evident  from  the  F-­‐value  (1,62)  and  the  p-­‐value,  that  is  higher  than  0.1.  Hence,   there   is   not   enough   evidence   to   reject   the   first   null   hypothesis   of   no   uni-­‐ directional   causality   running   from   dividends   to   economic   with   a   significance   level   of   10%.     On   the   other   hand   given   that   0,0346652<0,035989   it   can   be   concluded   that   economic   growth   Granger-­‐causes   dividends.   This   is   also   supported   by   the   F-­‐value   (3,661)   and   the   p-­‐value,   that   is   smaller   than   0.1.   Therefore,  there  is  enough  evidence  to  reject  the  second  null  hypothesis  of  uni-­‐ directional   causality   running   from   economic   growth   to   dividends   with   a   significance  level  of  10%.  

 

5.  Discussion  and  Conclusion

   

The  purpose  of  this  paper  was  to  investigate  if  there  is  a  relationship  between   dividends  and  economic  growth.  Previous  literature  only  offered  research  on  the   relationship  between  dividends  and  return  and  dividends  and  earnings.  To  this   end,  the  yearly  average  dividend  payout  ratio  of  30  stock-­‐listed  companies  and   the  economic  growth  data  of  the  Germany  and  the  Netherlands  were  collected.   Subsequently,   the   stationarity   of   the   data   was   analyzed   with   an   ADF   unit-­‐root   test  and  the  co-­‐movement  of  the  variables  with  an  Engle-­‐Granger  co-­‐integration   test.  Lastly,  Hsiao’s  version  of  the  Granger-­‐causality  test  was  performed.  Due  to   the   restrictions   with   the   stationarity   of   the   data   it   was   not   possible   to   form   a   conclusion  for  The  Netherlands.    

The  main  conclusion  that  emerges  from  this  empirical  research  is  that  for   Germany,  as  expected,  there  is  a  uni-­‐directional  causal  relationship  running  from  

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economic  growth  to  dividends.  With  this,  the  second  null  hypothesis  of  this  study   is  rejected.  This  implies  that  the  economic  growth  of  a  country  has  an  impact  on   the   amount   of   dividends   paid   by   the   stock-­‐listed   firms   of   the   country.   In   other   words,   economic   growth   stimulates   more   dividends.   As   mentioned   previously,   this  supports  the  dividend-­‐signaling  hypothesis  of  Miller  and  Modigliani  (1961).   When  the  economy  grows,  measured  by  an  increase  in  real  GDP,  firms  perform   better   and   earnings   and   earnings   expectations   increase.   Managers   signal   this   increase  by  raising  the  dividend  payout  ratio.  In  the  last  years  with  the  economic   crisis  there  has  been  an  economic  decline  in  Germany.  This  decline  could  be  the   cause  of  the  fact  that  German  firms  are  paying  fewer  dividends  out.  

The  absence  of  a  uni-­‐directional  relationship  from  dividends  to  economic   growth   might   indicate   that   the   spending   of   dividends   and   the   increase   in   consumption  because  of  consumer  confidence  is  not  large  enough.  Thus,  with  a   significance  level  of  10%,  the  first  and  third  null  hypotheses  of  this  study  are  not   rejected.  Any  increase  in  dividends  will  not  significantly  affect  real  GDP.  

The  results  of  this  paper  implicate  the  decisions  investors  make  regarding   investing   in   one   stock   or   another   because   of   the   dividend   paid.   Investors   can   take   the   economic   growth   and   earnings   as   determinants   for   the   investment   decisions.  

  The  research  question  can  now  be  answered.  According  to  the  empirical  

evidence  of  this  study,  there  is  causal  relationship  between  economic  growth  and   dividends.  This  relationship  is  not  bi-­‐directional  but  runs  from  economic  growth   to  dividends.  

  There   are   limitations   to   this   research.   One   of   the   biggest   limitations   of   this  study  is  that  the  research  sample  is  small.  Only  30  companies  were  used  for   each   country   and   the   availability   of   the   data   was   restricted   to   10   years.   Even   though  the  tests  applied  were  chosen  for  working  better  with  small  data,  these   test  have  a  higher  statistical  power  with  large  samples.  Future  research  can  take   in   to   account   more   countries   and   it   is   recommended   to   use   a   larger   sample   of   companies   and   time   period.   In   the   future   research   using   a   larger   period   might   conclude  in  a  bi-­‐directional  relation  and  a  conclusion  for  The  Netherlands.  This   paper   serves   as   the   beginning   of   further   investigation   to   disclosure   the   causal   relationship  between  economic  growth  and  dividends  completely.  

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References

   

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Appendix

 

 

Appendix  1    

Average  dividend  payout  ratio  for  The  Netherlands  for  the  period  2003-­‐2012  

Year   2003   2004   2005   2006   2007   2008   2009   2010   2011   2012   Dividend     Payout  ratio   30,63     63,67     35,49     34,61     36,28     24,61     38,28     46,93     41,29     78,26       Appendix  2    

Average  dividend  payout  ratio  for  Germany  for  the  period  2003-­‐2012  

Year   2003   2004   2005   2006   2007   2008   2009   2010   2011   2012   Dividend     Payout  ratio   27,02     38,40     42,57     34,50     42,96     55,54     74,27     45,24     60,53     49,81         Appendix  3    

GDP  growth  rate  for  The  Netherlands  for  the  period  2003-­‐2012  

Year   2003   2004   2005   2006   2007   2008   2009   2010   2011   2012   GDP  growth   rate   0,337     2,237     2,046     3,394     3,921     1,804     -­‐3,668     1,528     0,945     -­‐1,247       Appendix  4    

GDP  growth  rate  for  Germany  for  the  period  2003-­‐2012  

Year   2003   2004   2005   2006   2007   2008   2009   2010   2011   2012   GDP  growth     rate   -­‐0,387     0,694     0,846     3,886     3,389     0,807     -­‐5,085     3,857     3,399     0,896       Appendix  5    

List  of  the  30  DAX-­‐  and  MDAX-­‐  listed  firms   ALLIANZ  SE  

AURUBIS  AG  

AXEL  SPRINGER  VERLAG  AG   BEIERSDORF  AG  

BILFINGER  SE  

BMW-­‐BAYER  MOTOREN  WERKE  AG   DAIMLER  AG  

DEUTSCHE  BANK  AG   DEUTSCHE  BOERSE  AG   DEUTSCHE  EUROSHOP  AG   DEUTSCHE  POST  AG   DEUTSCHE  TELEKOM   ELRINGKLINGER  AG  

FRESENIUS  MEDICAL  CARE  AG&CO   FUCHS  PETROLUB  SE  

(24)

LEONI  AG   LINDE  AG   MERCK  KGAA   METRO  AG  

MTU  AERO  ENGINES  AG   MUNICH  RE  CO  

SAP  AG   SIEMENS  AG  

THYSSENKRUPP  AG   VOLKSWAGEN  AG  

WEBER  (GERRY)  INTERNATNL  AG   BASF  SE   BAYER  AG   ADIDAS  AG     Appendix  6    

List  of  the  30  The  AEX-­‐  and  AMX-­‐  listed  firms  

AEGON  NV   AIR  FRANCE  -­‐  KLM   AKZO  NOBEL  NV   ASML  HOLDING  NV   CORIO  NV   FUGRO  NV   HEINEKEN  NV   KONINKLIJKE  AHOLD  NV   KONINKLIJKE  KPN  NV   KONINKLIJKE  PHILIPS  NV   POSTNL  NV   RANDSTAD  HOLDINGS  NV   REED  ELSEVIER  NV   ROYAL  DSM  NV  

ROYAL  DUTCH  SHELL  PLC   ROYAL  IMTECH  NV   SBM  OFFSHORE  NV   UNILEVER  NV   WOLTERS  KLUWER  NV   ARCADIS  NV   BINCKBANK  NV   BOSKALIS  WESTMINSTER  NV   CSM  NV   HEIJMANS  NV  

KONINKLIJKE  BAM  GROEP  NV   KONINKLIJKE  TEN  CATE  NV  

(25)

 

 

Appendix  7    

Overview  when  drift  or  trend  was  added  for  each  variable  

  Log  dividend  payout  

ratio   Real  GDP  growth    

Germany       -­‐   Drift     Levels   Netherlands     -­‐     Drift   Levels     Appendix  8    

Variables  used  in  research  

  Variable  construction  

 

Dividend  payout   ratio  

Total  dividend  paid

Net  Income  

 

Real  GDP  growth   For  year  n=( !"#$  !"#  !"  !"#$  ! !(!"#$  !"#  !"  !"#$  !!!))  

(!"#$  !"#  !"  !"#$  !!!)  *100  

 

 

NIEUWE  STEEN  INVESTMENTS  NV   NUTRECO  NV  

VOPAK  (KONINKLIJKE)  NV   UNIT  4  NV  

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