<?xml version="1.0" encoding="utf-8" standalone="yes"?><rss version="2.0" xmlns:atom="http://www.w3.org/2005/Atom"><channel><title>Florin O. Bilbiie | Macro Paper Warehouse</title><link>https://macropaperwarehouse.com/authors/florin-o.-bilbiie/</link><description>Florin O. Bilbiie</description><generator>Hugo -- gohugo.io</generator><language>en-us</language><atom:link href="https://macropaperwarehouse.com/authors/florin-o.-bilbiie/index.xml" rel="self" type="application/rss+xml"/><item><title>Monetary Policy and Heterogeneity: An Analytical Framework</title><link>https://macropaperwarehouse.com/papers/monetary-policy-and-heterogeneity-an-analytical-framework/</link><guid>https://macropaperwarehouse.com/papers/monetary-policy-and-heterogeneity-an-analytical-framework/</guid><description>&lt;p&gt;This paper builds THANK, a tractable heterogeneous-agent New Keynesian (HANK) model with two household types &amp;ndash; savers and hand-to-mouth agents who move between the two states via a Markov process &amp;ndash; that nests the representative-agent (RANK) and two-agent (TANK) models as special cases and admits closed-form solutions for dynamic properties that quantitative HANK models can only compute numerically. Its central object is χ, the elasticity of hand-to-mouth households&amp;rsquo; income to aggregate income, which pins down whether income inequality is countercyclical (χ&amp;gt;1) or procyclical (χ&amp;lt;1); the paper shows this single statistic governs whether the model&amp;rsquo;s aggregate Euler-IS equation exhibits &amp;ldquo;compounding&amp;rdquo; or &amp;ldquo;discounting&amp;rdquo; relative to the representative-agent benchmark. Countercyclical inequality delivers the aggregate-demand amplification and positive fiscal multipliers that much of the quantitative HANK literature is built to generate, but simultaneously makes the model&amp;rsquo;s Taylor-rule determinacy condition more stringent than the standard Taylor principle and worsens the forward guidance puzzle &amp;ndash; the counterfactual prediction that a monetary policy change further in the future moves consumption today by more than a near-term change; procyclical inequality does the reverse, weakening the Taylor principle&amp;rsquo;s necessity for determinacy and curing the puzzle. Because amplification and puzzle-curing require opposite cyclicalities of the same χ, the author calls this a &amp;ldquo;Catch-22&amp;rdquo; for HANK models. The paper offers two classes of resolution: combining cyclical inequality with a separately modeled cyclical income-risk channel of the opposite sign (empirically, the author reports that U.S. disposable-income inequality was mildly procyclical while income risk was countercyclical in the last two recessions), or switching to policy rules &amp;ndash; Wicksellian price-level targeting, or a nominal-debt rule &amp;ndash; that restore determinacy regardless of the sign of cyclicality. Finally, solving a Ramsey optimal-policy problem to second order, the paper derives a novel &amp;ldquo;inequality-stabilization&amp;rdquo; motive that makes the central bank optimally tolerate more inflation volatility whenever inequality is cyclical, while the cyclicality of idiosyncratic risk itself is shown to be irrelevant to the optimal-policy objective (though not to the interest-rate rule that implements it), because the policy target is the perfect-insurance, no-inequality efficient allocation.&lt;/p&gt;</description></item></channel></rss>