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IPS184 Sanvi Avouyi-Dovi et al.
                  its  parameters  from  the  restrictions  conditions.  We  add  two  exogenous
                  variables (uncertainty or risk factor and demographic factor). The system is
                  estimated with three-stage least squares over the sample 1999-2016. The set
                  of instruments variables contains the lagged values of the endogenous and
                  exogenous variables. Elasticities corresponding to wealth, interest rates and
                  additional exogenous variables are derived from the estimates. The Student-t
                  statistics  are  heteroscedasticity  and  auto-correlation  consistent.  The
                  conventional validation tests (Wald, ADF, autocorrelation, normality, Arch, etc.)
                  are also conducted.
                      Table 1 displays the results of the estimates of the coefficients of the fully
                  constrained model with two exogenous variables. As regards the effects of the
                  interest rates, we note that each asset is significantly and positively correlated
                  with its own return. In the end all things being equal, an increase in the real
                  return on asset “i” (i= M1, M2M1, ..., Lifebonds) leads to a rise in asset “i”. The
                  sensitivity  of  the  share  to  the  real  return  depends  on  the  asset,  with  the
                  reactions of M1, M2M1 and Lifebonds to their own real returns being stronger
                  than  those  of  M3M2,  Asset  and  PEL.  However,  whatever  the  asset,  the
                  uncompensated elasticity is significantly different from zero. One can also note
                  cross-effects between real returns and financial assets. In particular, overall,
                  the real interest rate of M1 negatively impacts the other shares; in this case, a
                  substitution effect prevails. A similar pattern exists regarding the effect of the
                  real interest rate of M2 on the other shares. In fact, overall, substitution effects
                  prevail.
                      As  regards  wealth  elasticity,  the  empirical  results  bring  to  light  three
                  situations.  In  the  first  case,  there  is  a  strong  positive  effect  of  wealth  on
                  Lifebonds.  Only  the  richer  households  seem  to  react  to  the  variations  in
                  Lifebonds. In the second case, we note a negative link between some financial
                  assets (M1, M3M2) and wealth. According to Blake (2004), these assets are
                  wealth-inferior assets with a long run negative elasticity. It is worth noting that
                  these assets are relatively liquid. Maybe the changes in wealth are offset by
                  the opposite variations in these liquid assets. In the last case, we note a weak
                  correlation  between  two  assets  (M2M1  and  Assets)  and  wealth  as  their
                  coefficients  in  the  corresponding  regressions  are  not  significantly  different
                  from  0.  In  particular,  Assets  seem  to  be  substantially  driven  by  their  own
                  returns and the substitution effects induced by Lifebonds.
                      Finally, only M1 is significantly correlated with the business cycle (through
                  the de-trended unemployment rate)  and financial uncertainty (via  financial
                  market volatility). Unexpectedly, the other shares, especially the Assets one,
                  are not significantly impacted by real or financial risk factors.




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