anonymous-submission-acl2025's picture
add 42
2a8276b
clc
%{
ind = 558;
initage = 150;
dVc = (squeeze(Vallcsim(ind, 4, initage, 1 : S) - Vallcsim(ind, 5, initage, 1 : S)))./squeeze(Ccsim(ind, initage, 1 : S).^(-p.sigma));
dV = squeeze( Vallsim(ind, 4, initage, 1 : S) - Vallsim(ind, 5, initage, 1 : S))./squeeze(Csim(ind, initage, 1 : S).^(-p.sigma));
Pc = squeeze(Pallcsim(ind, 4, initage, 1 : S));
P = squeeze( Pallsim(ind, 4, initage, 1 : S));
Ac = squeeze(Acsim(ind, initage, 1 : S));
A = squeeze( Asim(ind, initage, 1 : S));
LTVc = squeeze(Thcsim(ind, initage, 1 : S).*Ocsim(ind, initage, 1 : S));
LTV = squeeze( Thsim(ind, initage, 1 : S).* Osim(ind, initage, 1 : S));
Y = squeeze( Ysim(ind, initage, 1 : S));
Hc = squeeze( Hcsim(ind, initage, 1 : S));
H = squeeze( Hsim(ind, initage, 1 : S));
Cc = squeeze( Ccsim(ind, initage, 1 : S));
C = squeeze( Csim(ind, initage, 1 : S));
Sav = p.thetam.*H(2).*(p.mbar0 - p.mbar1);
fprintf('\n')
fprintf('\n')
fprintf('Savings if refinance in period 2: quarterly, PV at old rm = %9.3f %9.3f \n', [Sav, Sav*(1 - (1 + p.rm0)^(-p.D))/p.rm0]);
fprintf('\n')
fprintf('\n')
fprintf('%s %s \n', [' Date', ' Gains from Refi', ' Prob Refi', ' Liq Asst', ' LTV', ' House Size', ' Income', ' Consumption'])
fprintf('\n')
fprintf('\n')
fprintf('\t%d %5.2f %5.2f %5.2f %5.2f %5.2f %5.2f %5.2f %5.2f %5.2f %5.2f %5.2f %5.2f %5.2f \n', [(1 : 1 : S)', dVc, dV, Pc, P, Ac, A, LTVc, LTV, Hc, H, Y, Cc, C, ]')
fprintf('\n')
fprintf('\n')
%}
% People who absent utility cost would benefit from refinance
time = 2;
% Absent Rate Drop
borr = Hsim(:, :, time) > 0 & Osim(:, :, time) > 0;
good = Hsim(:, :, time) > 0 & Osim(:, :, time) > 0 & squeeze((Vallsim(:, 4, :, time) > max(Vallsim(:, [1, 2, 3, 5], :, time), [], 2)) );
Vother = squeeze(max(Vallsim(:, [1, 2, 3, 5], :, time), [], 2));
Vrefi = squeeze(Vallsim(:, 4, :, time));
Vgap = (Vrefi - Vother)./Csim(:, :, time).^(-p.sigma);
Prefi = squeeze(Pallsim(:, 4, :, time));
Refi = squeeze(Dsim(:, :, time) == 4);
% After Rate Drop
borrc = Hcsim(:, :, time) > 0 & Ocsim(:, :, time) > 0;
goodc = Hcsim(:, :, time) > 0 & Ocsim(:, :, time) > 0 & squeeze((Vallcsim(:, 4, :, time) > max(Vallcsim(:, [1, 2, 3, 5], :, time), [], 2)) );
Votherc = squeeze(max(Vallcsim(:, [1, 2, 3, 5], :, time), [], 2));
Vrefic = squeeze(Vallcsim(:, 4, :, time));
Vgapc = (Vrefic - Votherc)./Ccsim(:, :, time).^(-p.sigma);
Prefic = squeeze(Pallcsim(:, 4, :, time));
Refic = squeeze(Dcsim(:, :, time) == 4);
fprintf('\n')
fprintf('\n')
fprintf('Table 5 \n')
fprintf('\n')
fprintf('A. Refinancing in Steady State \n')
fprintf('\n')
fprintf('monetary cost of refinancing, 2016 USD = %9.0f \n', p.F0m*12896);
fprintf('fraction who would refinance absent utility cost = %9.2f \n', sum(good(:))/sum(borr(:)));
fprintf('average welfare gains from refinancing, 2016 USD = %9.0f \n', mean(Vgap(good))*12896 );
fprintf('fraction who refinance = %9.2f \n', mean(Refi(borr)) );
fprintf('\n')
fprintf('B. Refinancing After Decline in Mortgage Rate \n')
fprintf('\n')
fprintf('decline in pre-tax mortgage rate = %9.2f \n', dR/(1 - 0.2391)*100);
fprintf('\n')
fprintf('fraction who would refinance absent utility cost = %9.2f \n', sum(goodc(:))/sum(borrc(:)));
fprintf('average welfare gains from refinancing, 2016 USD = %9.0f \n', mean(Vgapc(goodc))*12896);
%fprintf('Proportion of those that benefit who refinance = %9.2f \n', mean(Refic(goodc)));
% Naive measure of benefit from refinancing:
% Is PV of savings (discounted at old rate) above the cost of borrowing
PVgains = Osim(:,:, time).*Thsim(:, :, time).*Hsim(:, :, time).*((p.mbar0 - p.mbar1)*(1 - (1 + p.rm0)^(-p.D))/p.rm0 - p.F1m) - p.F0m;
goodc = PVgains > 0;
fprintf('\n')
fprintf('fraction with positive savings from refinancing = %9.2f\n', sum(goodc(:))/sum(borrc(:)));
fprintf('average savings from refinancing, 2016 USD = %9.0f\n', mean(PVgains(goodc))*12896);
fprintf('\n')
fprintf('fraction who refinance = %9.2f\n', mean(Refic(borrc)));