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type=\"text\/x-nexus\" class=\"_iub_cs_skip\" id=\"nxe-mount\" 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auto;padding:0 16px;font-family:ui-sans-serif,system-ui,-apple-system,\"Segoe UI\",sans-serif;line-height:1.55;overflow-wrap:break-word}#nxe-n9l8rkl2.nxe :where(*,*::before,*::after){box-sizing:inherit}#nxe-n9l8rkl2.nxe :where(section,header,footer,nav,aside){display:block;margin:0 0 32px}#nxe-n9l8rkl2.nxe :where(h1,h2,h3,h4){line-height:1.2;margin:24px 0 12px;font-weight:600}#nxe-n9l8rkl2.nxe :where(p,ul,ol,dl,table,figure,details){margin:0 0 16px}#nxe-n9l8rkl2.nxe :where(ul,ol){padding-left:20px}#nxe-n9l8rkl2.nxe a{color:inherit;text-decoration:underline;text-underline-offset:2px}#nxe-n9l8rkl2.nxe table{border-collapse:collapse;width:100%;display:block;overflow-x:auto}#nxe-n9l8rkl2.nxe :where(th,td){padding:6px 8px;text-align:left;vertical-align:top;border-bottom:1px solid;border-color:inherit}#nxe-n9l8rkl2.nxe svg{display:none}#nxe-n9l8rkl2.nxe svg.nx-i{display:inline-block;width:18px;height:18px;vertical-align:-3px}#nxe-n9l8rkl2.nxe :where([role=\"tablist\"],[role=\"toolbar\"],[hidden],button,.nx-theme-toggle,.nx-live-slot){display:none}#nxe-n9l8rkl2.nxe img{max-width:100%;height:auto}<\/style><svg class=\"nx-defs\" aria-hidden=\"true\" focusable=\"false\" width=\"0\" height=\"0\"><defs><linearGradient id=\"nx-gi\" x1=\"0\" y1=\"0\" x2=\"1\" y2=\"1\"><stop offset=\"0\" class=\"nx-gi-a\"\/><stop offset=\"0.55\" class=\"nx-gi-b\"\/><stop offset=\"1\" class=\"nx-gi-c\"\/><\/linearGradient><linearGradient id=\"nx-giu\" gradientUnits=\"userSpaceOnUse\" x1=\"0\" y1=\"0\" x2=\"800\" y2=\"0\"><stop offset=\"0\" class=\"nx-gi-a\"\/><stop offset=\"0.55\" class=\"nx-gi-b\"\/><stop offset=\"1\" class=\"nx-gi-c\"\/><\/linearGradient><linearGradient id=\"nx-gp\" x1=\"0\" y1=\"0\" x2=\"1\" y2=\"1\"><stop offset=\"0\" class=\"nx-gp-a\"\/><stop offset=\"1\" class=\"nx-gp-b\"\/><\/linearGradient><\/defs><\/svg><section class=\"nx-hero\" data-layout=\"editorial\" aria-labelledby=\"nx-title-1\"><div class=\"nx-container\"><div class=\"nx-theme-toggle\" role=\"group\" aria-label=\"Appearance of this page\" hidden><button type=\"button\" data-mode=\"light\" aria-pressed=\"false\">Light<\/button><button type=\"button\" data-mode=\"dark\" aria-pressed=\"false\">Dark<\/button><button type=\"button\" data-mode=\"auto\" aria-pressed=\"true\">Auto<\/button><\/div><div class=\"nx-folio\" aria-label=\"Document reference\"><strong>A-P09 \u00b7 TOPIC \u00b7 sovereign-debt-sustainabilit<\/strong>GRA dossier \u00b7 service level R0<\/div><div class=\"nx-hero-grid\"><div class=\"nx-hero-text\"><div class=\"nx-eyebrow-row\"><span class=\"nx-eyebrow\">GRA<\/span><span class=\"nx-eyebrow\" aria-hidden=\"true\">\u00b7<\/span><span class=\"nx-eyebrow\">Public Finance and Sovereign Debt<\/span><span class=\"nx-eyebrow\" aria-hidden=\"true\">\u00b7<\/span><span class=\"nx-eyebrow\">In development<\/span><\/div><div class=\"nx-accent-row\"><span class=\"nx-accent-rule\" aria-hidden=\"true\"><\/span><span>Topic dossier \u00b7 Public Finance and Sovereign Debt<\/span><\/div><h1 id=\"nx-title-1\" class=\"nx-hero-title\">Sovereign debt sustainability<\/h1><p class=\"nx-tagline\">Public debt is sustainable when a government can meet its obligations without unrealistically large adjustment or default. Sustainability depends on interest rates, growth, the primary balance, debt composition and the ability to refinance. The IMF and World Bank frameworks assess it, and their judgements shape access to finance and restructuring. This page sets out how debt sustainability is analysed, where analysis goes wrong, the data used and who decides.<\/p><div class=\"nx-actions\"><a class=\"nx-btn\" data-variant=\"primary\" href=\"https:\/\/globalriskalliance.com\/public-finance-sovereign-debt\/contact\/\">Make an enquiry <svg class=\"nx-arrow\" viewBox=\"0 0 16 16\" aria-hidden=\"true\" fill=\"none\" stroke=\"currentColor\" stroke-width=\"1.5\" stroke-linecap=\"round\" stroke-linejoin=\"round\"><path d=\"M3 8h10M9 4l4 4-4 4\"\/><\/svg><\/a><a class=\"nx-btn\" data-variant=\"secondary\" href=\"https:\/\/globalriskalliance.com\/public-finance-sovereign-debt\/topics\/\">Back to Topics<\/a><\/div><\/div><div class=\"nx-hero-panel\"><div class=\"nx-register\" data-variant=\"contents\"><div class=\"nx-register-head\"><span class=\"nx-eyebrow\"><strong>In this dossier<\/strong><\/span><span class=\"nx-eyebrow\">7 parts<\/span><\/div><ol class=\"nx-register-rows\"><li><a href=\"#nx-sec-brief-answer\"><span class=\"nx-register-n\">01<\/span><span class=\"nx-register-k\">In brief<\/span><span class=\"nx-register-v\">The short answer<\/span><\/a><\/li><li><a href=\"#nx-sec-question\"><span class=\"nx-register-n\">02<\/span><span class=\"nx-register-k\">The question<\/span><span class=\"nx-register-v\">Sovereign debt sustainability: how the risk develops<\/span><\/a><\/li><li><a href=\"#nx-sec-terms\"><span class=\"nx-register-n\">03<\/span><span class=\"nx-register-k\">Key terms<\/span><span class=\"nx-register-v\">Terms used on this page<\/span><\/a><\/li><li><a href=\"#nx-sec-indicators\"><span class=\"nx-register-n\">04<\/span><span class=\"nx-register-k\">Indicators<\/span><span class=\"nx-register-v\">What is measured, and how well<\/span><\/a><\/li><li><a href=\"#nx-sec-pipeline\"><span class=\"nx-register-n\">05<\/span><span class=\"nx-register-k\">Canvas<\/span><span class=\"nx-register-v\">From sources to decisions<\/span><\/a><\/li><li><a href=\"#nx-sec-sources\"><span class=\"nx-register-n\">06<\/span><span class=\"nx-register-k\">Sources<\/span><span class=\"nx-register-v\">Where the evidence comes from<\/span><\/a><\/li><li><a href=\"#nx-sec-decisions\"><span class=\"nx-register-n\">07<\/span><span class=\"nx-register-k\">Decisions<\/span><span class=\"nx-register-v\">Who decides, and what the evidence serves<\/span><\/a><\/li><\/ol><p class=\"nx-register-foot\">GRA \u00b7 In development \u00b7 service level R0<\/p><\/div><\/div><\/div><\/div><\/section> <nav class=\"nx-index-strip\" data-nx-spy=\"true\" aria-label=\"On this page\"><div class=\"nx-container\"><a href=\"#nx-sec-brief-answer\"><span>01<\/span>The short answer<\/a><a href=\"#nx-sec-field\"><span>02<\/span>Hazard geography and debt that can\u2026<\/a><a href=\"#nx-s-4-sec\"><span>03<\/span>Debt sustainability console, in\u2026<\/a><a href=\"#nx-sec-question\"><span>04<\/span>Sovereign debt sustainability: how\u2026<\/a><a href=\"#nx-sec-terms\"><span>05<\/span>Terms used on this page<\/a><a href=\"#nx-sec-indicators\"><span>06<\/span>What is measured, and how well<\/a><a href=\"#nx-sec-pipeline\"><span>07<\/span>From sources to decisions<\/a><a href=\"#nx-sec-sources\"><span>08<\/span>Where the evidence comes from<\/a><\/div><\/nav> <section id=\"nx-sec-brief-answer\" class=\"nx-section\" data-hue=\"finance\" data-variant=\"stack\" aria-labelledby=\"nx-s-2\"><div class=\"nx-container\"><div class=\"nx-section-head\"><div class=\"nx-eyebrow-row\"><span class=\"nx-eyebrow\">01<\/span><span class=\"nx-rule\" aria-hidden=\"true\"><\/span><span class=\"nx-eyebrow\">In brief<\/span><\/div><h2 id=\"nx-s-2\" class=\"nx-section-title\">The short answer.<\/h2><p class=\"nx-lede\">Sovereign debt sustainability is a government's ability to meet its debt obligations without exceptional financing or unrealistically large policy adjustment. It depends on interest rates, growth, primary balances, debt composition and market access. Finance ministries, IMF and World Bank staff, creditors and legislatures act on assessments of it.<\/p><\/div><\/div><\/section><section id=\"nx-sec-field\" class=\"nx-section\" data-hue=\"systemic\" data-tone=\"alt\" aria-labelledby=\"nx-s-3\"><div class=\"nx-container\"><div class=\"nx-section-head\"><div class=\"nx-eyebrow-row\"><span class=\"nx-eyebrow\">02<\/span><span class=\"nx-rule\" aria-hidden=\"true\"><\/span><span class=\"nx-eyebrow\">Spatial finance<\/span><\/div><h2 id=\"nx-s-3\" class=\"nx-section-title\">Hazard geography and debt that can pause.<\/h2><p class=\"nx-lede\">Hazard geography by country beside a debt clause that pauses payments after a disaster. Design index, not a rating.<\/p><\/div><div class=\"nx-section-body\"><div class=\"nx-canvas-wrap\"><figure class=\"nx-fk nx-sf\" data-fk=\"sovereign-debt\" data-gl=\"sf:sovereign-debt\" data-sf=\"sovereign-debt\" data-sx-credit=\"Natural Earth (public domain) | design index, not a rating\" data-sx-src=\"Natural Earth ~ public domain ~ https:\/\/www.naturalearthdata.com\/ | Design scenario values by the Global Risks Alliance ~ illustrative, not data\" data-sf-learn-views=\"flows\" aria-label=\"Interactive map: countries coloured by a design index of coast, cyclone and earthquake exposure, beside a clause explainer for a reference bond. The panel switches the clause and the event year.\" 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\"><figcaption class=\"nx-fk-cap\"><span>Countries by their exposure to coasts, cyclones and earthquakes, beside a debt clause that pauses payments after a disaster.<\/span><span data-honesty=\"true\">Geometric design index, not a rating; a reference bond, not any issuer's terms.<\/span><\/figcaption><\/figure><\/div><div class=\"nx-live-slot\" data-nxf-slot=\"map\" data-nxf-kind=\"map\" data-nxf-resource=\"nexus:\/\/gra\/A-P09\/topics\/sovereign-debt-sustainability\/#map\" data-nxf-title=\"Public Finance and Sovereign Debt live map\" data-nxf-height=\"560\" hidden><\/div><\/div><\/div><\/section><section id=\"nx-s-4-sec\" class=\"nx-section\" data-hue=\"finance\" aria-labelledby=\"nx-s-4\"><div class=\"nx-container\"><div class=\"nx-section-head\"><div class=\"nx-eyebrow-row\"><span class=\"nx-eyebrow\">03<\/span><span class=\"nx-rule\" aria-hidden=\"true\"><\/span><span class=\"nx-eyebrow\">Console<\/span><\/div><h2 id=\"nx-s-4\" class=\"nx-section-title\">Debt sustainability console, in outline.<\/h2><p class=\"nx-lede\">The working screen behind this subject: its structure, terms and states. Names are placeholders and values illustrative.<\/p><\/div><div class=\"nx-section-body\"><figure class=\"nx-fk nx-cx\" data-fk=\"cx-sovdebt-dsa\" data-cx=\"sovdebt.dsa\" data-variant=\"section\" aria-label=\"Debt sustainability console: illustrative console with placeholder names and values\" data-nx-z=\"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\"><figcaption class=\"nx-fk-cap\"><span>Debt sustainability console: the screen's structure, terms and states for Sovereign debt sustainability.<\/span><span data-honesty=\"true\">Placeholder names and illustrative values; a design, not a record or a live system.<\/span><\/figcaption><\/figure><\/div><\/div><\/section><section id=\"nx-sec-question\" class=\"nx-section\" data-hue=\"systemic\" data-tone=\"alt\" aria-labelledby=\"nx-s-5\"><div class=\"nx-container\"><div class=\"nx-section-head\"><div class=\"nx-eyebrow-row\"><span class=\"nx-eyebrow\">04<\/span><span class=\"nx-rule\" aria-hidden=\"true\"><\/span><span class=\"nx-eyebrow\">The question<\/span><\/div><h2 id=\"nx-s-5\" class=\"nx-section-title\">Sovereign debt sustainability: how the risk develops.<\/h2><p class=\"nx-lede\">Debt structure, servicing and shock sensitivity. The dossier below sets out how the risk develops, what is measured, where the data come from, how it is modelled and who decides.<\/p><\/div><div class=\"nx-section-body\"><div class=\"nx-cells\" data-cols=\"2\"><div><div class=\"nx-glyph-row\"><span class=\"nx-glyph\" data-tone=\"accent\"><svg class=\"nx-i\" viewBox=\"0 0 24 24\" aria-hidden=\"true\" focusable=\"false\" fill=\"none\" stroke=\"currentColor\" stroke-width=\"1.5\" stroke-linecap=\"round\" stroke-linejoin=\"round\"><path d=\"M3 3v18h18\"\/><path d=\"m19 9-5 5-4-4-3 3\"\/><\/svg><\/span><span class=\"nx-eyebrow\">Mechanism<\/span><\/div><h3 class=\"nx-h4 nx-mt-2\">Interest and growth set the path<\/h3><p class=\"nx-p nx-mt-1\">When the interest rate on debt exceeds growth, debt rises unless the government runs a primary surplus. Shifts in rates or growth can turn a stable path into a rising one quickly.<\/p><\/div><div><div class=\"nx-glyph-row\"><span class=\"nx-glyph\" data-tone=\"accent\"><svg class=\"nx-i\" viewBox=\"0 0 24 24\" aria-hidden=\"true\" focusable=\"false\" fill=\"none\" stroke=\"currentColor\" stroke-width=\"1.5\" stroke-linecap=\"round\" stroke-linejoin=\"round\"><path d=\"M5 22h14\"\/><path d=\"M5 2h14\"\/><path d=\"M17 22v-4.172a2 2 0 0 0-.586-1.414L12 12l-4.414 4.414A2 2 0 0 0 7 17.828V22\"\/><path d=\"M7 2v4.172a2 2 0 0 0 .586 1.414L12 12l4.414-4.414A2 2 0 0 0 17 6.172V2\"\/><\/svg><\/span><span class=\"nx-eyebrow\">Mechanism<\/span><\/div><h3 class=\"nx-h4 nx-mt-2\">Refinancing needs create rollover risk<\/h3><p class=\"nx-p nx-mt-1\">Large maturities falling due in a short period expose a government to market conditions at that moment. A loss of market access can turn a liquidity problem into a solvency problem.<\/p><\/div><div><div class=\"nx-glyph-row\"><span class=\"nx-glyph\" data-tone=\"accent\"><svg class=\"nx-i\" viewBox=\"0 0 24 24\" aria-hidden=\"true\" focusable=\"false\" fill=\"none\" stroke=\"currentColor\" stroke-width=\"1.5\" stroke-linecap=\"round\" stroke-linejoin=\"round\"><path d=\"M21.54 15H17a2 2 0 0 0-2 2v4.54\"\/><path d=\"M7 3.34V5a3 3 0 0 0 3 3v0a2 2 0 0 1 2 2v0c0 1.1.9 2 2 2v0a2 2 0 0 0 2-2v0c0-1.1.9-2 2-2h3.17\"\/><path d=\"M11 21.95V18a2 2 0 0 0-2-2v0a2 2 0 0 1-2-2v-1a2 2 0 0 0-2-2H2.05\"\/><circle cx=\"12\" cy=\"12\" r=\"10\"\/><\/svg><\/span><span class=\"nx-eyebrow\">Mechanism<\/span><\/div><h3 class=\"nx-h4 nx-mt-2\">Currency mismatch amplifies shocks<\/h3><p class=\"nx-p nx-mt-1\">Debt in foreign currency rises in local terms when the exchange rate falls, often at the same time as growth slows and revenue weakens.<\/p><\/div><div><div class=\"nx-glyph-row\"><span class=\"nx-glyph\" data-tone=\"accent\"><svg class=\"nx-i\" viewBox=\"0 0 24 24\" aria-hidden=\"true\" focusable=\"false\" fill=\"none\" stroke=\"currentColor\" stroke-width=\"1.5\" stroke-linecap=\"round\" stroke-linejoin=\"round\"><path d=\"M2 12s3-7 10-7 10 7 10 7-3 7-10 7-10-7-10-7Z\"\/><circle cx=\"12\" cy=\"12\" r=\"3\"\/><\/svg><\/span><span class=\"nx-eyebrow\">Mechanism<\/span><\/div><h3 class=\"nx-h4 nx-mt-2\">Optimism bias in projections<\/h3><p class=\"nx-p nx-mt-1\">Projections often assume growth and adjustment better than history suggests. Realism checks compare assumptions with past performance and peers.<\/p><\/div><\/div><\/div><\/div><\/section><section id=\"nx-sec-terms\" class=\"nx-section\" data-hue=\"finance\" data-tone=\"alt\" data-variant=\"inset\" aria-labelledby=\"nx-s-6\"><div class=\"nx-container\"><div class=\"nx-section-head\"><div class=\"nx-eyebrow-row\"><span class=\"nx-eyebrow\">05<\/span><span class=\"nx-rule\" aria-hidden=\"true\"><\/span><span class=\"nx-eyebrow\">Key terms<\/span><\/div><h2 id=\"nx-s-6\" class=\"nx-section-title\">Terms used on this page.<\/h2><p class=\"nx-lede\">Each term as this page uses it. Where a standard-setting body defines the term, the wording follows that body.<\/p><\/div><div class=\"nx-section-body\"><div class=\"nx-table-wrap\"><table class=\"nx-table\" data-stack=\"true\"><thead><tr><th scope=\"col\">Term<\/th><th scope=\"col\">Definition<\/th><\/tr><\/thead><tbody><tr><td data-label=\"Term\">Risk of debt distress<\/td><td data-label=\"Definition\">The LIC DSF rating, from low to in distress, of a country's likelihood of difficulty servicing debt.<\/td><\/tr><tr><td data-label=\"Term\">Rollover risk<\/td><td data-label=\"Definition\">The risk that maturing debt cannot be refinanced at acceptable cost.<\/td><\/tr><tr><td data-label=\"Term\">Currency mismatch<\/td><td data-label=\"Definition\">A gap between the currency of debt and the currency of revenue, which raises debt when the exchange rate falls.<\/td><\/tr><\/tbody><\/table><\/div><\/div><\/div><\/section><section id=\"nx-sec-indicators\" class=\"nx-section\" data-hue=\"systemic\" data-tone=\"alt\" data-variant=\"split\" aria-labelledby=\"nx-s-7\"><div class=\"nx-container\"><div class=\"nx-section-head\"><div class=\"nx-eyebrow-row\"><span class=\"nx-eyebrow\">06<\/span><span class=\"nx-rule\" aria-hidden=\"true\"><\/span><span class=\"nx-eyebrow\">Indicators<\/span><\/div><h2 id=\"nx-s-7\" class=\"nx-section-title\">What is measured, and how well.<\/h2><p class=\"nx-lede\">Each indicator carries its unit, its cadence, the kind of source behind it and the evidence label a value would carry. No values are shown: a programme supplies them under its own authority.<\/p><\/div><div class=\"nx-section-body\"><div class=\"nx-table-wrap\"><table class=\"nx-table\" data-stack=\"true\"><thead><tr><th scope=\"col\">Indicator<\/th><th scope=\"col\">Unit<\/th><th scope=\"col\">Cadence<\/th><th scope=\"col\">Source type<\/th><th scope=\"col\">Label<\/th><\/tr><\/thead><tbody><tr><td data-label=\"Indicator\">Public debt<\/td><td data-label=\"Unit\">percent of GDP<\/td><td data-label=\"Cadence\">annual<\/td><td data-label=\"Source type\">IMF World Economic Outlook and national data<\/td><td data-label=\"Label\"><span class=\"nx-chip\">OFFICIAL<\/span><\/td><\/tr><tr><td data-label=\"Indicator\">Gross financing needs<\/td><td data-label=\"Unit\">percent of GDP<\/td><td data-label=\"Cadence\">annual<\/td><td data-label=\"Source type\">Debt sustainability analyses<\/td><td data-label=\"Label\"><span class=\"nx-chip\">ESTIMATED<\/span><\/td><\/tr><tr><td data-label=\"Indicator\">Interest-growth differential<\/td><td data-label=\"Unit\">percentage points<\/td><td data-label=\"Cadence\">annual<\/td><td data-label=\"Source type\">National and IMF data<\/td><td data-label=\"Label\"><span class=\"nx-chip\">ESTIMATED<\/span><\/td><\/tr><tr><td data-label=\"Indicator\">Debt service to revenue<\/td><td data-label=\"Unit\">percent<\/td><td data-label=\"Cadence\">annual<\/td><td data-label=\"Source type\">World Bank International Debt Statistics<\/td><td data-label=\"Label\"><span class=\"nx-chip\">OFFICIAL<\/span><\/td><\/tr><tr><td data-label=\"Indicator\">Share of debt in foreign currency<\/td><td data-label=\"Unit\">percent<\/td><td data-label=\"Cadence\">annual<\/td><td data-label=\"Source type\">Debt management reports<\/td><td data-label=\"Label\"><span class=\"nx-chip\">OFFICIAL<\/span><\/td><\/tr><tr><td data-label=\"Indicator\">Risk of debt distress rating<\/td><td data-label=\"Unit\">low, moderate, high or in distress<\/td><td data-label=\"Cadence\">per assessment<\/td><td data-label=\"Source type\">IMF-World Bank LIC DSF<\/td><td data-label=\"Label\"><span class=\"nx-chip\">OFFICIAL<\/span><\/td><\/tr><\/tbody><\/table><\/div><div class=\"nx-live-slot\" data-nxf-slot=\"indicators\" data-nxf-kind=\"indicator\" data-nxf-resource=\"nexus:\/\/gra\/A-P09\/topics\/sovereign-debt-sustainability\/#indicators\" data-nxf-title=\"Indicators\" data-nxf-height=\"520\" hidden><\/div><\/div><\/div><\/section><section id=\"nx-sec-pipeline\" class=\"nx-section\" data-hue=\"finance\" data-tone=\"alt\" aria-labelledby=\"nx-s-8\"><div class=\"nx-container\"><div class=\"nx-section-head\"><div class=\"nx-eyebrow-row\"><span class=\"nx-eyebrow\">07<\/span><span class=\"nx-rule\" aria-hidden=\"true\"><\/span><span class=\"nx-eyebrow\">Canvas<\/span><\/div><h2 id=\"nx-s-8\" class=\"nx-section-title\">From sources to decisions.<\/h2><p class=\"nx-lede\">The topic as a computational graph: named sources feed the methods, an evidence review gates the outputs, and the decisions stay with the authorities that hold them.<\/p><\/div><div class=\"nx-section-body\"><div class=\"nx-plate\" data-wide=\"true\"><div class=\"nx-plate-label\"><span class=\"nx-eyebrow\"><strong>Pipeline canvas<\/strong> \u00b7 Sovereign debt sustainability as a run graph<\/span><span class=\"nx-eyebrow\">Design, not a record<\/span><\/div><div class=\"nx-figure-frame\" data-scene=\"true\"><svg class=\"nx-figure nx-ui nx-dag\" viewBox=\"0 0 1200 564\" data-nx-dag=\"true\" data-w=\"1200\" data-h=\"564\" role=\"img\" aria-labelledby=\"nx-dag-a-p09-topics-sovereign-debt-sustainabilit-t nx-dag-a-p09-topics-sovereign-debt-sustainabilit-d\" data-nx-z=\"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\"><title id=\"nx-dag-a-p09-topics-sovereign-debt-sustainabilit-t\">Sovereign debt sustainability: debt sustainability analysis<\/title><desc id=\"nx-dag-a-p09-topics-sovereign-debt-sustainabilit-d\">A macro baseline drives debt dynamics; standard and tailored shocks (growth, rates, exchange rate, disasters, contingent liabilities) give a fan of paths; thresholds and the heat map give a risk rating that informs the debt strategy. Design of the process, not a record of a run.<\/desc><\/svg><\/div><\/div><p class=\"nx-caption\"><strong>Fig. 02<\/strong><span>Nodes carry their type, two metric rows and a state; connectors show what feeds what; dashed frames name the owners; the timeline is the cadence. Design of the pipeline, not a record of a run.<\/span><\/p><\/div><\/div><\/section><section id=\"nx-sec-sources\" class=\"nx-section\" data-hue=\"systemic\" data-tone=\"alt\" aria-labelledby=\"nx-s-9\"><div class=\"nx-container\"><div class=\"nx-section-head\"><div class=\"nx-eyebrow-row\"><span class=\"nx-eyebrow\">08<\/span><span class=\"nx-rule\" aria-hidden=\"true\"><\/span><span class=\"nx-eyebrow\">Sources<\/span><\/div><h2 id=\"nx-s-9\" class=\"nx-section-title\">Where the evidence comes from.<\/h2><p class=\"nx-lede\">Named public datasets and institutional records, each with its licence class. Sources by agreement are used only under their terms and never republished.<\/p><\/div><div class=\"nx-section-body\"><div class=\"nx-table-wrap\"><table class=\"nx-table\" data-stack=\"true\"><thead><tr><th scope=\"col\">Source<\/th><th scope=\"col\">What it gives<\/th><th scope=\"col\">Licence class<\/th><\/tr><\/thead><tbody><tr><td data-label=\"Source\">IMF World Economic Outlook database<\/td><td data-label=\"What it gives\">Government debt, deficits and macro projections<\/td><td data-label=\"Licence class\">Free, IMF terms<\/td><\/tr><tr><td data-label=\"Source\">World Bank International Debt Statistics<\/td><td data-label=\"What it gives\">External debt stocks and flows by country<\/td><td data-label=\"Licence class\">CC BY 4.0<\/td><\/tr><tr><td data-label=\"Source\">IMF and World Bank debt sustainability analyses<\/td><td data-label=\"What it gives\">Country assessments in programme and surveillance documents<\/td><td data-label=\"Licence class\">Free, IMF and World Bank terms<\/td><\/tr><tr><td data-label=\"Source\">World Bank and IMF LIC DSF ratings list<\/td><td data-label=\"What it gives\">Published risk of debt distress ratings<\/td><td data-label=\"Licence class\">Free, IMF and World Bank terms<\/td><\/tr><tr><td data-label=\"Source\">IMF Fiscal Monitor<\/td><td data-label=\"What it gives\">Fiscal developments and risks<\/td><td data-label=\"Licence class\">Free, IMF terms<\/td><\/tr><\/tbody><\/table><\/div><div class=\"nx-live-slot\" data-nxf-slot=\"evidence\" data-nxf-kind=\"evidence\" data-nxf-resource=\"nexus:\/\/gra\/A-P09\/topics\/sovereign-debt-sustainability\/#evidence\" data-nxf-title=\"Sources\" data-nxf-height=\"520\" hidden><\/div><\/div><\/div><\/section><section id=\"nx-sec-decisions\" class=\"nx-section\" data-hue=\"finance\" data-tone=\"alt\" data-variant=\"inset\" aria-labelledby=\"nx-s-10\"><div class=\"nx-container\"><div class=\"nx-section-head\"><div class=\"nx-eyebrow-row\"><span class=\"nx-eyebrow\">09<\/span><span class=\"nx-rule\" aria-hidden=\"true\"><\/span><span class=\"nx-eyebrow\">Decisions<\/span><\/div><h2 id=\"nx-s-10\" class=\"nx-section-title\">Who decides, and what the evidence serves.<\/h2><p class=\"nx-lede\">Public Finance and Sovereign Debt prepares evidence. The decisions below are taken by the authorities named, under their own rules, and never by the platform.<\/p><\/div><div class=\"nx-section-body\" data-lv=\"ledger\"><div class=\"nx-table-wrap\"><table class=\"nx-table\" data-stack=\"true\"><thead><tr><th scope=\"col\">Who decides<\/th><th scope=\"col\">The question<\/th><th scope=\"col\">Evidence this page serves<\/th><\/tr><\/thead><tbody><tr><td data-label=\"Who decides\">Finance ministries and debt offices<\/td><td data-label=\"The question\">How much to borrow, in which currency and at what maturities<\/td><td data-label=\"Evidence this page serves\">Debt dynamics, financing needs and risk analysis<\/td><\/tr><tr><td data-label=\"Who decides\">IMF and World Bank staff and boards<\/td><td data-label=\"The question\">How to assess sustainability and what programme conditions apply<\/td><td data-label=\"Evidence this page serves\">Debt sustainability analysis and country data<\/td><\/tr><tr><td data-label=\"Who decides\">Creditors and investors<\/td><td data-label=\"The question\">Whether and on what terms to lend<\/td><td data-label=\"Evidence this page serves\">Published analyses and market information<\/td><\/tr><tr><td data-label=\"Who decides\">Legislatures<\/td><td data-label=\"The question\">What fiscal rules and debt limits to set<\/td><td data-label=\"Evidence this page serves\">Debt paths and comparative fiscal rules<\/td><\/tr><\/tbody><\/table><\/div><h3 class=\"nx-h4 nx-mt-4\">Outputs this topic produces<\/h3><ul class=\"nx-list\"><li>Guide to debt dynamics and the interest-growth differential<\/li><li>Method note on realism checks in debt projections<\/li><li>Brief on the IMF and World Bank sustainability frameworks<\/li><li>Questions for finance ministries on financing needs<\/li><\/ul><\/div><\/div><\/section><section id=\"nx-sec-core-questions\" class=\"nx-section\" data-hue=\"systemic\" data-tone=\"alt\" data-variant=\"split\" aria-labelledby=\"nx-s-11\"><div class=\"nx-container\"><div class=\"nx-section-head\"><div class=\"nx-eyebrow-row\"><span class=\"nx-eyebrow\">10<\/span><span class=\"nx-rule\" aria-hidden=\"true\"><\/span><span class=\"nx-eyebrow\">Core questions<\/span><\/div><h2 id=\"nx-s-11\" class=\"nx-section-title\">What specialists ask.<\/h2><\/div><div class=\"nx-section-body\" data-lv=\"columns\"><ul class=\"nx-list\"><li>How do the interest rate, growth rate and primary balance together determine the debt path?<\/li><li>How do currency, maturity and creditor composition affect vulnerability?<\/li><li>How sensitive are debt paths to shocks, and which shocks matter most?<\/li><li>When is debt merely high, and when is it unsustainable?<\/li><li>How should liquidity problems be distinguished from solvency problems?<\/li><\/ul><\/div><\/div><\/section><section id=\"nx-sec-mechanisms\" class=\"nx-section\" data-hue=\"finance\" data-variant=\"stack\" aria-labelledby=\"nx-s-12\"><div class=\"nx-container\"><div class=\"nx-section-head\"><div class=\"nx-eyebrow-row\"><span class=\"nx-eyebrow\">11<\/span><span class=\"nx-rule\" aria-hidden=\"true\"><\/span><span class=\"nx-eyebrow\">Mechanisms<\/span><\/div><h2 id=\"nx-s-12\" class=\"nx-section-title\">Drivers and dynamics.<\/h2><\/div><div class=\"nx-section-body\"><p class=\"nx-p\">The basic arithmetic of debt is well established: debt as a share of the economy falls when growth exceeds the interest rate and the primary balance is not too negative, and rises otherwise. But structure matters as much as level. Debt in foreign currency rises when the exchange rate falls; short maturities expose governments to rollover risk; and debt held by non-resident investors can be withdrawn quickly. Concessional debt from official lenders carries different risks from market debt.<\/p><p class=\"nx-p\">Frameworks used by the International Monetary Fund and the World Bank project debt under baseline and stress scenarios and assess the risk of distress, combining models with judgement. Experience shows that sustainability assessments can be optimistic, particularly about growth, and that debt can move from sustainable to distressed quickly when several shocks coincide.<\/p><\/div><\/div><\/section><section id=\"nx-sec-methods-and-limits\" class=\"nx-section\" data-hue=\"systemic\" data-tone=\"alt\" aria-labelledby=\"nx-s-13\"><div class=\"nx-container\"><div class=\"nx-section-head\"><div class=\"nx-eyebrow-row\"><span class=\"nx-eyebrow\">12<\/span><span class=\"nx-rule\" aria-hidden=\"true\"><\/span><span class=\"nx-eyebrow\">Methods and limits<\/span><\/div><h2 id=\"nx-s-13\" class=\"nx-section-title\">How it is studied.<\/h2><\/div><div class=\"nx-section-body\"><ol class=\"nx-rows\"><li><span class=\"nx-eyebrow nx-index\">01<\/span><div><h3 class=\"nx-h4\">Debt dynamics analysis<\/h3><p class=\"nx-p nx-mt-1\">Projecting debt under assumptions about growth, rates and balances, drawing on <a class=\"nx-link\" href=\"https:\/\/globalriskalliance.com\/public-finance-sovereign-debt\/stem\/economics\/\">economics and development economics<\/a>.<\/p><\/div><\/li><li><span class=\"nx-eyebrow nx-index\">02<\/span><div><h3 class=\"nx-h4\">Stress testing<\/h3><p class=\"nx-p nx-mt-1\">Applying shocks to growth, rates, exchange rates and contingent liabilities, using <a class=\"nx-link\" href=\"https:\/\/globalriskalliance.com\/public-finance-sovereign-debt\/stem\/scenario-stress\/\">scenario design and stress testing<\/a>.<\/p><\/div><\/li><li><span class=\"nx-eyebrow nx-index\">03<\/span><div><h3 class=\"nx-h4\">Empirical analysis<\/h3><p class=\"nx-p nx-mt-1\">Studying past distress episodes to identify warning signs, using <a class=\"nx-link\" href=\"https:\/\/globalriskalliance.com\/public-finance-sovereign-debt\/stem\/econometrics\/\">econometrics<\/a>.<\/p><\/div><\/li><li><span class=\"nx-eyebrow nx-index\">04<\/span><div><h3 class=\"nx-h4\">Limits<\/h3><p class=\"nx-p nx-mt-1\">Projections depend on uncertain assumptions, thresholds for distress vary by country, and data on debt can be incomplete.<\/p><\/div><\/li><\/ol><\/div><\/div><\/section><section id=\"nx-sec-methods\" class=\"nx-section\" data-hue=\"finance\" aria-labelledby=\"nx-s-14\"><div class=\"nx-container\"><div class=\"nx-section-head\"><div class=\"nx-eyebrow-row\"><span class=\"nx-eyebrow\">13<\/span><span class=\"nx-rule\" aria-hidden=\"true\"><\/span><span class=\"nx-eyebrow\">Methods<\/span><\/div><h2 id=\"nx-s-14\" class=\"nx-section-title\">How it is studied, and what the methods cannot say.<\/h2><\/div><div class=\"nx-section-body\"><div class=\"nx-methods\" data-limits=\"true\"><ol class=\"nx-mledger\" aria-label=\"Methods\"><li><a class=\"nx-mledger-main\" href=\"https:\/\/globalriskalliance.com\/public-finance-sovereign-debt\/stem\/economics\/\"><span class=\"nx-mledger-n\" aria-hidden=\"true\">01<\/span><span class=\"nx-mledger-body\"><span class=\"nx-mledger-name\">Economics and development economics<\/span><span class=\"nx-mledger-role\">Debt dynamics \u00b7 Fiscal multipliers \u00b7 Fiscal federalism<\/span><\/span><span class=\"nx-mledger-go\"><span class=\"nx-mledger-go-label\">Applied here<\/span><svg class=\"nx-arrow\" viewBox=\"0 0 16 16\" aria-hidden=\"true\" fill=\"none\" stroke=\"currentColor\" stroke-width=\"1.5\" stroke-linecap=\"round\" stroke-linejoin=\"round\"><path d=\"M3 8h10M9 4l4 4-4 4\"\/><\/svg><\/span><\/a><div class=\"nx-mledger-aside\"><a class=\"nx-mledger-canon\" href=\"https:\/\/therisk.global\/stem\/science\/economics\/\" aria-label=\"Economics and development economics: canonical page on the STEM Commons\">Canonical \u00b7 STEM Commons <span aria-hidden=\"true\">\u2197<\/span><\/a><\/div><\/li><li><a class=\"nx-mledger-main\" href=\"https:\/\/globalriskalliance.com\/public-finance-sovereign-debt\/stem\/econometrics\/\"><span class=\"nx-mledger-n\" aria-hidden=\"true\">02<\/span><span class=\"nx-mledger-body\"><span class=\"nx-mledger-name\">Econometrics<\/span><span class=\"nx-mledger-role\">Fiscal reaction functions \u00b7 Revenue volatility \u00b7 Disaster effects on public finance<\/span><\/span><span class=\"nx-mledger-go\"><span class=\"nx-mledger-go-label\">Applied here<\/span><svg class=\"nx-arrow\" viewBox=\"0 0 16 16\" aria-hidden=\"true\" fill=\"none\" stroke=\"currentColor\" stroke-width=\"1.5\" stroke-linecap=\"round\" stroke-linejoin=\"round\"><path d=\"M3 8h10M9 4l4 4-4 4\"\/><\/svg><\/span><\/a><div class=\"nx-mledger-aside\"><a class=\"nx-mledger-canon\" href=\"https:\/\/therisk.global\/stem\/mathematics\/econometrics\/\" aria-label=\"Econometrics: canonical page on the STEM Commons\">Canonical \u00b7 STEM Commons <span aria-hidden=\"true\">\u2197<\/span><\/a><\/div><\/li><li><a class=\"nx-mledger-main\" href=\"https:\/\/globalriskalliance.com\/public-finance-sovereign-debt\/stem\/scenario-stress\/\"><span class=\"nx-mledger-n\" aria-hidden=\"true\">03<\/span><span class=\"nx-mledger-body\"><span class=\"nx-mledger-name\">Scenario design and stress testing<\/span><span class=\"nx-mledger-role\">Standard DSA stress tests \u00b7 Contingent liability shocks \u00b7 Climate and disaster scenarios<\/span><\/span><span class=\"nx-mledger-go\"><span class=\"nx-mledger-go-label\">Applied here<\/span><svg class=\"nx-arrow\" viewBox=\"0 0 16 16\" aria-hidden=\"true\" fill=\"none\" stroke=\"currentColor\" stroke-width=\"1.5\" stroke-linecap=\"round\" stroke-linejoin=\"round\"><path d=\"M3 8h10M9 4l4 4-4 4\"\/><\/svg><\/span><\/a><div class=\"nx-mledger-aside\"><a class=\"nx-mledger-canon\" href=\"https:\/\/therisk.global\/stem\/mathematics\/scenario-stress\/\" aria-label=\"Scenario design and stress testing: canonical page on the STEM Commons\">Canonical \u00b7 STEM Commons <span aria-hidden=\"true\">\u2197<\/span><\/a><\/div><\/li><li><a class=\"nx-mledger-main\" href=\"https:\/\/globalriskalliance.com\/public-finance-sovereign-debt\/stem\/decision-analysis\/\"><span class=\"nx-mledger-n\" aria-hidden=\"true\">04<\/span><span class=\"nx-mledger-body\"><span class=\"nx-mledger-name\">Decision analysis under uncertainty<\/span><span class=\"nx-mledger-role\">Debt management strategy \u00b7 Fiscal rule design \u00b7 Guarantee approval<\/span><\/span><span class=\"nx-mledger-go\"><span class=\"nx-mledger-go-label\">Applied here<\/span><svg class=\"nx-arrow\" viewBox=\"0 0 16 16\" aria-hidden=\"true\" fill=\"none\" stroke=\"currentColor\" stroke-width=\"1.5\" stroke-linecap=\"round\" stroke-linejoin=\"round\"><path d=\"M3 8h10M9 4l4 4-4 4\"\/><\/svg><\/span><\/a><div class=\"nx-mledger-aside\"><a class=\"nx-mledger-canon\" href=\"https:\/\/therisk.global\/stem\/mathematics\/decision-analysis\/\" aria-label=\"Decision analysis under uncertainty: canonical page on the STEM Commons\">Canonical \u00b7 STEM Commons <span aria-hidden=\"true\">\u2197<\/span><\/a><\/div><\/li><\/ol><aside class=\"nx-limits\" aria-label=\"What the methods cannot say\"><span class=\"nx-eyebrow\">What the methods cannot say<\/span><p class=\"nx-limits-text\">Debt sustainability judgements rest on projections of growth, rates and policy that are uncertain and often optimistic. Data coverage of public debt differs by country and may omit some liabilities. Framework results are judgements as well as calculations. Public Finance and Sovereign Debt explains methods and data; it does not assess any country's debt, rate any sovereign or give investment advice.<\/p><\/aside><\/div><\/div><\/div><\/section><section id=\"nx-s-15-sec\" class=\"nx-section\" data-hue=\"systemic\" data-tone=\"alt\" aria-labelledby=\"nx-s-15\"><div class=\"nx-container\"><div class=\"nx-section-head\"><div class=\"nx-eyebrow-row\"><span class=\"nx-eyebrow\">14<\/span><span class=\"nx-rule\" aria-hidden=\"true\"><\/span><span class=\"nx-eyebrow\">Questions<\/span><\/div><h2 id=\"nx-s-15\" class=\"nx-section-title\">Questions and answers.<\/h2><\/div><div class=\"nx-section-body\"><div class=\"nx-faq\"><details><summary>What makes public debt sustainable?<\/summary><div class=\"nx-answer\">A government's ability to meet current and future obligations without exceptional financing or an unrealistically large policy adjustment, as the IMF frames it.<\/div><\/details><details><summary>What is the interest-growth differential?<\/summary><div class=\"nx-answer\">The difference between the effective interest rate on government debt and nominal growth. When it is positive, debt rises unless offset by primary surpluses.<\/div><\/details><details><summary>Who decides if a country's debt is sustainable?<\/summary><div class=\"nx-answer\">The IMF and World Bank publish assessments that influence lending and restructuring; the government, its creditors and markets act on them in their own decisions.<\/div><\/details><details><summary>Is there a debt level above which debt is unsustainable?<\/summary><div class=\"nx-answer\">No single threshold applies to all countries. Sustainability depends on structure, institutions, growth prospects and market access.<\/div><\/details><details><summary>What is the difference between liquidity and solvency?<\/summary><div class=\"nx-answer\">A liquidity problem is an inability to refinance in the short term; a solvency problem is an inability to repay over time without unrealistic adjustment.<\/div><\/details><details><summary>Does GRA produce debt sustainability assessments?<\/summary><div class=\"nx-answer\">No. It explains the concepts and methods at sector level.<\/div><\/details><details><summary>Does GRA give advice on this topic?<\/summary><div class=\"nx-answer\">No. GRA does not lend, underwrite, rate, invest, advise on or arrange transactions, including sovereign borrowing or debt restructuring, and it introduces no counterparties. Readiness work is not approval. Its analysis is shared, sector-level understanding.<\/div><\/details><\/div><\/div><\/div><\/section><section class=\"nx-section\" data-tone=\"alt\" aria-labelledby=\"nx-rel-16\"><div class=\"nx-container\"><span class=\"nx-eyebrow\">Related<\/span><h2 id=\"nx-rel-16\" class=\"nx-h3 nx-mt-2\">Around Public Finance and Sovereign Debt.<\/h2><nav class=\"nx-related nx-mt-3\" aria-label=\"Related\"><a href=\"https:\/\/globalriskalliance.com\/public-finance-sovereign-debt\/topics\/fiscal-contingent-liabilities\/\">Fiscal contingent liabilities <svg class=\"nx-arrow\" viewBox=\"0 0 16 16\" aria-hidden=\"true\" fill=\"none\" stroke=\"currentColor\" stroke-width=\"1.5\" stroke-linecap=\"round\" stroke-linejoin=\"round\"><path d=\"M3 8h10M9 4l4 4-4 4\"\/><\/svg><\/a><a href=\"https:\/\/globalriskalliance.com\/public-finance-sovereign-debt\/topics\/subnational-fiscal-risk\/\">Subnational fiscal risk <svg class=\"nx-arrow\" viewBox=\"0 0 16 16\" aria-hidden=\"true\" fill=\"none\" stroke=\"currentColor\" stroke-width=\"1.5\" stroke-linecap=\"round\" stroke-linejoin=\"round\"><path d=\"M3 8h10M9 4l4 4-4 4\"\/><\/svg><\/a><a href=\"https:\/\/globalriskalliance.com\/public-finance-sovereign-debt\/topics\/commodity-and-revenue-risk\/\">Commodity and revenue risk <svg class=\"nx-arrow\" viewBox=\"0 0 16 16\" aria-hidden=\"true\" fill=\"none\" stroke=\"currentColor\" stroke-width=\"1.5\" stroke-linecap=\"round\" stroke-linejoin=\"round\"><path d=\"M3 8h10M9 4l4 4-4 4\"\/><\/svg><\/a><a href=\"https:\/\/globalriskalliance.com\/public-finance-sovereign-debt\/topics\/public-investment-efficiency\/\">Public investment efficiency <svg class=\"nx-arrow\" viewBox=\"0 0 16 16\" aria-hidden=\"true\" fill=\"none\" stroke=\"currentColor\" stroke-width=\"1.5\" stroke-linecap=\"round\" stroke-linejoin=\"round\"><path d=\"M3 8h10M9 4l4 4-4 4\"\/><\/svg><\/a><a href=\"https:\/\/globalriskalliance.com\/public-finance-sovereign-debt\/topics\/social-and-health-expenditure\/\">Social and health expenditure <svg class=\"nx-arrow\" viewBox=\"0 0 16 16\" aria-hidden=\"true\" fill=\"none\" stroke=\"currentColor\" stroke-width=\"1.5\" stroke-linecap=\"round\" stroke-linejoin=\"round\"><path d=\"M3 8h10M9 4l4 4-4 4\"\/><\/svg><\/a><a href=\"https:\/\/globalriskalliance.com\/public-finance-sovereign-debt\/topics\/climate-and-disaster-fiscal-risk\/\">Climate and disaster fiscal risk <svg class=\"nx-arrow\" viewBox=\"0 0 16 16\" aria-hidden=\"true\" fill=\"none\" stroke=\"currentColor\" stroke-width=\"1.5\" stroke-linecap=\"round\" stroke-linejoin=\"round\"><path d=\"M3 8h10M9 4l4 4-4 4\"\/><\/svg><\/a><a href=\"https:\/\/globalriskalliance.com\/public-finance-sovereign-debt\/\">Public Finance and Sovereign Debt home <svg class=\"nx-arrow\" viewBox=\"0 0 16 16\" aria-hidden=\"true\" fill=\"none\" stroke=\"currentColor\" stroke-width=\"1.5\" stroke-linecap=\"round\" stroke-linejoin=\"round\"><path d=\"M3 8h10M9 4l4 4-4 4\"\/><\/svg><\/a><a href=\"https:\/\/globalriskalliance.com\/public-finance-sovereign-debt\/counterparts\/\">Counterparts across the Consortium <svg class=\"nx-arrow\" viewBox=\"0 0 16 16\" aria-hidden=\"true\" fill=\"none\" stroke=\"currentColor\" stroke-width=\"1.5\" stroke-linecap=\"round\" stroke-linejoin=\"round\"><path d=\"M3 8h10M9 4l4 4-4 4\"\/><\/svg><\/a><a href=\"https:\/\/globalriskalliance.com\/\">The Global Risks Alliance home <svg class=\"nx-arrow\" viewBox=\"0 0 16 16\" aria-hidden=\"true\" fill=\"none\" stroke=\"currentColor\" stroke-width=\"1.5\" stroke-linecap=\"round\" stroke-linejoin=\"round\"><path d=\"M3 8h10M9 4l4 4-4 4\"\/><\/svg><\/a><a href=\"https:\/\/globalriskalliance.com\/trust\/\">GRA governance and trust <svg class=\"nx-arrow\" viewBox=\"0 0 16 16\" aria-hidden=\"true\" fill=\"none\" stroke=\"currentColor\" stroke-width=\"1.5\" stroke-linecap=\"round\" stroke-linejoin=\"round\"><path d=\"M3 8h10M9 4l4 4-4 4\"\/><\/svg><\/a><\/nav><\/div><\/section><section class=\"nx-closing\" aria-labelledby=\"nx-close-17\"><div class=\"nx-container\"><span class=\"nx-eyebrow\">Public Finance and Sovereign Debt<\/span><h2 id=\"nx-close-17\" class=\"nx-section-title\">Bring your expertise to this field.<\/h2><p class=\"nx-lede\">The current service level is R0: information and enquiries. 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