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\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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-n1zlo7fj.nxe :where(*,*::before,*::after){box-sizing:inherit}#nxe-n1zlo7fj.nxe :where(section,header,footer,nav,aside){display:block;margin:0 0 32px}#nxe-n1zlo7fj.nxe :where(h1,h2,h3,h4){line-height:1.2;margin:24px 0 12px;font-weight:600}#nxe-n1zlo7fj.nxe :where(p,ul,ol,dl,table,figure,details){margin:0 0 16px}#nxe-n1zlo7fj.nxe :where(ul,ol){padding-left:20px}#nxe-n1zlo7fj.nxe a{color:inherit;text-decoration:underline;text-underline-offset:2px}#nxe-n1zlo7fj.nxe table{border-collapse:collapse;width:100%;display:block;overflow-x:auto}#nxe-n1zlo7fj.nxe :where(th,td){padding:6px 8px;text-align:left;vertical-align:top;border-bottom:1px solid;border-color:inherit}#nxe-n1zlo7fj.nxe svg{display:none}#nxe-n1zlo7fj.nxe svg.nx-i{display:inline-block;width:18px;height:18px;vertical-align:-3px}#nxe-n1zlo7fj.nxe :where([role=\"tablist\"],[role=\"toolbar\"],[hidden],button,.nx-theme-toggle,.nx-live-slot){display:none}#nxe-n1zlo7fj.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=\"console\" 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>A02 \u00b7 TOPIC \u00b7 capital-and-liquidity<\/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\">Banking Nexus<\/span><span class=\"nx-eyebrow\" aria-hidden=\"true\">\u00b7<\/span><span class=\"nx-eyebrow\">Established<\/span><\/div><div class=\"nx-accent-row\"><span class=\"nx-accent-rule\" aria-hidden=\"true\"><\/span><span>Topic dossier \u00b7 Banking Nexus<\/span><\/div><h1 id=\"nx-title-1\" class=\"nx-hero-title\">Capital and liquidity<\/h1><p class=\"nx-tagline\">Capital absorbs losses and liquidity keeps a bank paying its obligations as they fall due. A bank fails when either runs out, and a liquidity run can bring down a bank whose capital looked adequate. This page explains how capital and liquidity buffers are defined under Basel III, how they behave under stress, how funding can unravel quickly, and how supervisors and central banks use stress tests and facilities to judge whether buffers are enough.<\/p><div class=\"nx-actions\"><a class=\"nx-btn\" data-variant=\"primary\" href=\"https:\/\/globalriskalliance.com\/banking-nexus\/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\/banking-nexus\/topics\/\">Back to Topics<\/a><\/div><\/div><div class=\"nx-hero-panel\"><div class=\"nx-register\"><div class=\"nx-register-head\"><span class=\"nx-eyebrow\"><strong>Dossier<\/strong><\/span><span class=\"nx-eyebrow\">A02 \u00b7 topic<\/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\">Definition and scope<\/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\">4 mechanisms<\/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\"><span class=\"nx-register-num\">3<\/span><\/span><\/a><\/li><li><a href=\"#nx-sec-field\"><span class=\"nx-register-n\">04<\/span><span class=\"nx-register-k\">Field<\/span><span class=\"nx-register-v\">H3 field plate<\/span><\/a><\/li><li><a href=\"#nx-sec-indicators\"><span class=\"nx-register-n\">05<\/span><span class=\"nx-register-k\">Indicators<\/span><span class=\"nx-register-v\"><span class=\"nx-register-num\">8<\/span><\/span><\/a><\/li><li><a href=\"#nx-sec-pipeline\"><span class=\"nx-register-n\">06<\/span><span class=\"nx-register-k\">Pipeline<\/span><span class=\"nx-register-v\">Run graph<\/span><\/a><\/li><li><a href=\"#nx-sec-sources\"><span class=\"nx-register-n\">07<\/span><span class=\"nx-register-k\">Sources<\/span><span class=\"nx-register-v\"><span class=\"nx-register-num\">7<\/span><\/span><\/a><\/li><li><a href=\"#nx-sec-decisions\"><span class=\"nx-register-n\">08<\/span><span class=\"nx-register-k\">Decision holders<\/span><span class=\"nx-register-v\"><span class=\"nx-register-num\">4<\/span><\/span><\/a><\/li><li><a href=\"#nx-sec-methods\"><span class=\"nx-register-n\">09<\/span><span class=\"nx-register-k\">Methods<\/span><span class=\"nx-register-v\"><span class=\"nx-register-num\">4<\/span><\/span><\/a><\/li><\/ol><p class=\"nx-register-foot\">GRA \u00b7 Established \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>A loan book under scenario families<\/a><a href=\"#nx-sec-question\"><span>03<\/span>Capital and liquidity: how the risk\u2026<\/a><a href=\"#nx-sec-terms\"><span>04<\/span>Terms used on this page<\/a><a href=\"#nx-sec-indicators\"><span>05<\/span>What is measured, and how well<\/a><a href=\"#nx-sec-pipeline\"><span>06<\/span>From sources to decisions<\/a><a href=\"#nx-sec-sources\"><span>07<\/span>Where the evidence comes from<\/a><a href=\"#nx-sec-decisions\"><span>08<\/span>Who decides, and what the evidence\u2026<\/a><\/div><\/nav> <section id=\"nx-sec-brief-answer\" class=\"nx-section\" data-hue=\"finance\" data-variant=\"band\" 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\">Bank capital and liquidity are the two buffers that keep a bank alive: capital absorbs losses and liquidity keeps it paying obligations as they fall due. A bank fails when either runs out, and a liquidity run can bring down a bank whose capital looked adequate. Basel III defines both, and stress tests probe them.<\/p><\/div><\/div><\/section><section id=\"nx-sec-field\" class=\"nx-section\" data-hue=\"climate\" 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\">A loan book under scenario families.<\/h2><p class=\"nx-lede\">How physical and transition risk could reach a loan book under different scenarios. Illustrative design values.<\/p><\/div><div class=\"nx-section-body\"><div class=\"nx-canvas-wrap\"><figure class=\"nx-fk nx-sf\" data-fk=\"climate-stress\" data-gl=\"sf:climate-stress\" data-sf=\"climate-stress\" data-sx-credit=\"Natural Earth (public domain) | relief: Mapzen Terrain Tiles | design values; NGFS names as labels only\" data-sx-src=\"Natural Earth ~ public domain ~ https:\/\/www.naturalearthdata.com\/ | Mapzen Terrain Tiles relief (SRTM, GMTED2010, ETOPO1) ~ attribution as published by Mapzen ~ https:\/\/github.com\/tilezen\/joerd\/blob\/master\/docs\/attribution.md | Design scenario values by the Global Risks Alliance ~ illustrative, not data\" data-sf-learn-views=\"waterfall\" aria-label=\"Interactive map: a design loan book over Europe, coloured by a design loss-sensitivity score. The panel chooses layers, a scenario family and a horizon.\" 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\"><figcaption class=\"nx-fk-cap\"><span>A loan book across Europe under physical and transition risk.<\/span><span data-honesty=\"true\">Design values; NGFS scenario names are labels only, not stress test results.<\/span><\/figcaption><\/figure><\/div><div class=\"nx-live-slot\" data-nxf-slot=\"map\" data-nxf-kind=\"map\" data-nxf-resource=\"nexus:\/\/gra\/A02\/topics\/capital-and-liquidity\/#map\" data-nxf-title=\"Banking Nexus live map\" data-nxf-height=\"560\" hidden><\/div><\/div><\/div><\/section><section id=\"nx-sec-question\" class=\"nx-section\" data-hue=\"finance\" data-variant=\"split\" 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\">The question<\/span><\/div><h2 id=\"nx-s-4\" class=\"nx-section-title\">Capital and liquidity: how the risk develops.<\/h2><p class=\"nx-lede\">Buffers, funding and stress. 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=\"M21.21 15.89A10 10 0 1 1 8 2.83\"\/><path d=\"M22 12A10 10 0 0 0 12 2v10z\"\/><\/svg><\/span><span class=\"nx-eyebrow\">Mechanism<\/span><\/div><h3 class=\"nx-h4 nx-mt-2\">Losses deplete capital<\/h3><p class=\"nx-p nx-mt-1\">Credit, market and operational losses reduce common equity. As capital ratios approach buffer levels, restrictions on distributions apply and banks may cut lending to rebuild ratios, passing the stress on to borrowers.<\/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=\"M22 12h-2.48a2 2 0 0 0-1.93 1.46l-2.35 8.36a.25.25 0 0 1-.48 0L9.24 2.18a.25.25 0 0 0-.48 0l-2.35 8.36A2 2 0 0 1 4.49 12H2\"\/><\/svg><\/span><span class=\"nx-eyebrow\">Mechanism<\/span><\/div><h3 class=\"nx-h4 nx-mt-2\">Funding can run quickly<\/h3><p class=\"nx-p nx-mt-1\">Uninsured deposits, wholesale funding and secured financing can be withdrawn within days, faster still with digital banking and rapid information spread. Concentrated deposit bases and maturity mismatch make a run self-reinforcing.<\/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\"><circle cx=\"12\" cy=\"4.5\" r=\"2.5\"\/><path d=\"m10.2 6.3-3.9 3.9\"\/><circle cx=\"4.5\" cy=\"12\" r=\"2.5\"\/><path d=\"M7 12h10\"\/><circle cx=\"19.5\" cy=\"12\" r=\"2.5\"\/><path d=\"m13.8 17.7 3.9-3.9\"\/><circle cx=\"12\" cy=\"19.5\" r=\"2.5\"\/><\/svg><\/span><span class=\"nx-eyebrow\">Mechanism<\/span><\/div><h3 class=\"nx-h4 nx-mt-2\">Liquidity stress becomes solvency stress<\/h3><p class=\"nx-p nx-mt-1\">To meet outflows a bank sells assets. Fire sales depress prices, unrealised losses on securities become realised and haircuts widen, so a liquidity problem turns into a capital problem for the seller and for others holding similar assets.<\/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=\"M20 13c0 5-3.5 7.5-7.66 8.95a1 1 0 0 1-.67-.01C7.5 20.5 4 18 4 13V6a1 1 0 0 1 1-1c2 0 4.5-1.2 6.24-2.72a1.17 1.17 0 0 1 1.52 0C14.51 3.81 17 5 19 5a1 1 0 0 1 1 1z\"\/><path d=\"m9 12 2 2 4-4\"\/><\/svg><\/span><span class=\"nx-eyebrow\">Mechanism<\/span><\/div><h3 class=\"nx-h4 nx-mt-2\">Buffers have to be usable<\/h3><p class=\"nx-p nx-mt-1\">Buffers exist to be drawn down in stress, yet banks may hesitate to use them for fear of market stigma. Central bank facilities and pre-positioned collateral decide whether liquidity support can arrive in time.<\/p><\/div><\/div><\/div><\/div><\/section><section id=\"nx-sec-terms\" class=\"nx-section\" data-hue=\"climate\" 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\">Key terms<\/span><\/div><h2 id=\"nx-s-5\" 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\">Leverage ratio<\/td><td data-label=\"Definition\">Tier 1 capital divided by total exposure, a backstop that ignores risk weights.<\/td><\/tr><tr><td data-label=\"Term\">Net stable funding ratio<\/td><td data-label=\"Definition\">Available stable funding relative to required stable funding over one year.<\/td><\/tr><tr><td data-label=\"Term\">Capital buffer<\/td><td data-label=\"Definition\">Capital held above minimum requirements that can be drawn down in stress without breaching them.<\/td><\/tr><\/tbody><\/table><\/div><\/div><\/div><\/section><section id=\"nx-sec-indicators\" class=\"nx-section\" data-hue=\"finance\" data-variant=\"band\" 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\">Indicators<\/span><\/div><h2 id=\"nx-s-6\" 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\" data-lv=\"register\"><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\">Common equity tier 1 ratio<\/td><td data-label=\"Unit\">percent of risk-weighted assets<\/td><td data-label=\"Cadence\">quarterly<\/td><td data-label=\"Source type\">Supervisory returns, Pillar 3 disclosures<\/td><td data-label=\"Label\"><span class=\"nx-chip\">OFFICIAL<\/span><\/td><\/tr><tr><td data-label=\"Indicator\">Leverage ratio<\/td><td data-label=\"Unit\">percent of total exposure measure<\/td><td data-label=\"Cadence\">quarterly<\/td><td data-label=\"Source type\">Supervisory returns<\/td><td data-label=\"Label\"><span class=\"nx-chip\">OFFICIAL<\/span><\/td><\/tr><tr><td data-label=\"Indicator\">Liquidity coverage ratio<\/td><td data-label=\"Unit\">percent of net cash outflows over a thirty-day stress<\/td><td data-label=\"Cadence\">monthly<\/td><td data-label=\"Source type\">Supervisory liquidity returns<\/td><td data-label=\"Label\"><span class=\"nx-chip\">OFFICIAL<\/span><\/td><\/tr><tr><td data-label=\"Indicator\">Net stable funding ratio<\/td><td data-label=\"Unit\">percent of required stable funding<\/td><td data-label=\"Cadence\">quarterly<\/td><td data-label=\"Source type\">Supervisory returns<\/td><td data-label=\"Label\"><span class=\"nx-chip\">OFFICIAL<\/span><\/td><\/tr><tr><td data-label=\"Indicator\">Uninsured deposit share<\/td><td data-label=\"Unit\">percent of total deposits<\/td><td data-label=\"Cadence\">quarterly<\/td><td data-label=\"Source type\">Regulatory filings<\/td><td data-label=\"Label\"><span class=\"nx-chip\">REPORTED<\/span><\/td><\/tr><tr><td data-label=\"Indicator\">Stressed capital depletion<\/td><td data-label=\"Unit\">percentage points of CET1 ratio<\/td><td data-label=\"Cadence\">annual<\/td><td data-label=\"Source type\">Supervisory stress tests<\/td><td data-label=\"Label\"><span class=\"nx-chip\">MODELLED<\/span><\/td><\/tr><tr><td data-label=\"Indicator\">Unrealised losses on securities<\/td><td data-label=\"Unit\">percent of CET1 capital<\/td><td data-label=\"Cadence\">quarterly<\/td><td data-label=\"Source type\">Financial statements<\/td><td data-label=\"Label\"><span class=\"nx-chip\">REPORTED<\/span><\/td><\/tr><tr><td data-label=\"Indicator\">Asset encumbrance ratio<\/td><td data-label=\"Unit\">percent of total assets<\/td><td data-label=\"Cadence\">quarterly<\/td><td data-label=\"Source type\">Asset encumbrance reporting<\/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\/A02\/topics\/capital-and-liquidity\/#indicators\" data-nxf-title=\"Indicators\" data-nxf-height=\"520\" hidden><\/div><\/div><\/div><\/section><section id=\"nx-sec-pipeline\" class=\"nx-section\" data-hue=\"climate\" data-tone=\"alt\" 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\">Canvas<\/span><\/div><h2 id=\"nx-s-7\" 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 Capital and liquidity 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-a02-topics-capital-and-liquidity-capital--t nx-dag-a02-topics-capital-and-liquidity-capital--d\" data-nx-z=\"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\"><title id=\"nx-dag-a02-topics-capital-and-liquidity-capital--t\">Capital and liquidity: capital adequacy assessment<\/title><desc id=\"nx-dag-a02-topics-capital-and-liquidity-capital--d\">Exposures are aggregated and weighted; the capital stack and buffers are set against requirements; stress scenarios test the ratio; the internal assessment (ICAAP or ORSA) goes to the board and the supervisor. 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=\"finance\" data-variant=\"split\" 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\">Sources<\/span><\/div><h2 id=\"nx-s-8\" 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\" data-lv=\"register\"><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\">BIS Basel III monitoring reports<\/td><td data-label=\"What it gives\">Aggregate capital, leverage and liquidity positions of internationally active banks<\/td><td data-label=\"Licence class\">Free, BIS terms of use<\/td><\/tr><tr><td data-label=\"Source\">Federal Reserve supervisory stress test results<\/td><td data-label=\"What it gives\">Scenario design, projected losses and post-stress capital for large US banks<\/td><td data-label=\"Licence class\">Public domain<\/td><\/tr><tr><td data-label=\"Source\">Bank of England stress testing results<\/td><td data-label=\"What it gives\">Scenario design and outcomes of concurrent and exploratory stress tests for major UK banks<\/td><td data-label=\"Licence class\">Free, Bank of England terms of use<\/td><\/tr><tr><td data-label=\"Source\">EBA EU-wide stress test<\/td><td data-label=\"What it gives\">Bank-level stressed capital projections under a common methodology<\/td><td data-label=\"Licence class\">Free, attribution<\/td><\/tr><tr><td data-label=\"Source\">ECB Supervisory Banking Statistics<\/td><td data-label=\"What it gives\">Capital adequacy, leverage and liquidity aggregates for significant institutions<\/td><td data-label=\"Licence class\">Free, attribution<\/td><\/tr><tr><td data-label=\"Source\">IMF Financial Soundness Indicators<\/td><td data-label=\"What it gives\">Regulatory capital and liquid asset ratios across countries<\/td><td data-label=\"Licence class\">Free, IMF terms of use<\/td><\/tr><tr><td data-label=\"Source\">Pillar 3 disclosures<\/td><td data-label=\"What it gives\">Bank-published capital composition, risk-weighted assets, LCR and NSFR<\/td><td data-label=\"Licence class\">Public, bank terms<\/td><\/tr><\/tbody><\/table><\/div><div class=\"nx-live-slot\" data-nxf-slot=\"evidence\" data-nxf-kind=\"evidence\" data-nxf-resource=\"nexus:\/\/gra\/A02\/topics\/capital-and-liquidity\/#evidence\" data-nxf-title=\"Sources\" data-nxf-height=\"520\" hidden><\/div><\/div><\/div><\/section><section id=\"nx-sec-decisions\" class=\"nx-section\" data-hue=\"climate\" 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\">Decisions<\/span><\/div><h2 id=\"nx-s-9\" class=\"nx-section-title\">Who decides, and what the evidence serves.<\/h2><p class=\"nx-lede\">Banking Nexus 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\"><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\">Bank board and asset liability committee<\/td><td data-label=\"The question\">What capital target and management buffer to hold, and how to structure funding<\/td><td data-label=\"Evidence this page serves\">Capital and liquidity projections under internal and supervisory scenarios<\/td><\/tr><tr><td data-label=\"Who decides\">Prudential supervisor through SREP or CCAR<\/td><td data-label=\"The question\">Whether Pillar 2 requirements, guidance or a stress capital buffer should change<\/td><td data-label=\"Evidence this page serves\">Stress test results, ICAAP and ILAAP reviews, peer comparison<\/td><\/tr><tr><td data-label=\"Who decides\">Macroprudential authority<\/td><td data-label=\"The question\">Whether to raise or release the countercyclical capital buffer<\/td><td data-label=\"Evidence this page serves\">Credit-to-GDP gaps, system-wide stress results, lending conditions<\/td><\/tr><tr><td data-label=\"Who decides\">Central bank<\/td><td data-label=\"The question\">Which collateral and terms to accept in standing and lender-of-last-resort facilities<\/td><td data-label=\"Evidence this page serves\">Pre-positioned collateral, encumbrance and run scenarios<\/td><\/tr><\/tbody><\/table><\/div><h3 class=\"nx-h4 nx-mt-4\">Outputs this topic produces<\/h3><ul class=\"nx-list\"><li>Explainers on the Basel III capital stack, buffers and liquidity ratios<\/li><li>Comparative notes on supervisory stress test designs and their assumptions<\/li><li>Liquidity run and fire-sale scenario narratives for training and exercises<\/li><li>Research on the usability of buffers and on central bank liquidity facilities<\/li><\/ul><\/div><\/div><\/section><section id=\"nx-sec-core-questions\" class=\"nx-section\" data-hue=\"finance\" data-variant=\"band\" 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\">Core questions<\/span><\/div><h2 id=\"nx-s-10\" class=\"nx-section-title\">Shared questions the industry asks.<\/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\">How much loss can buffers absorb?<\/h3><p class=\"nx-p nx-mt-1\">How capital and provisions behave under severe but plausible scenarios.<\/p><\/div><\/li><li><span class=\"nx-eyebrow nx-index\">02<\/span><div><h3 class=\"nx-h4\">How stable is funding?<\/h3><p class=\"nx-p nx-mt-1\">Which deposits and market funding are likely to run in stress, and how fast.<\/p><\/div><\/li><li><span class=\"nx-eyebrow nx-index\">03<\/span><div><h3 class=\"nx-h4\">How do liquidity and solvency interact?<\/h3><p class=\"nx-p nx-mt-1\">How fire sales, margin calls and funding loss turn liquidity stress into losses.<\/p><\/div><\/li><li><span class=\"nx-eyebrow nx-index\">04<\/span><div><h3 class=\"nx-h4\">How do new channels change runs?<\/h3><p class=\"nx-p nx-mt-1\">The effect of digital banking and social media on the speed of deposit outflows.<\/p><\/div><\/li><\/ol><\/div><\/div><\/section><section id=\"nx-sec-mechanisms\" class=\"nx-section\" data-hue=\"climate\" data-tone=\"alt\" data-variant=\"band\" 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\">Mechanisms<\/span><\/div><h2 id=\"nx-s-11\" class=\"nx-section-title\">How the risk arises and transmits.<\/h2><\/div><div class=\"nx-section-body\"><p class=\"nx-p\">Leverage means that a small fall in asset values can erase a large share of capital. Capital requirements set minimum buffers, and additional buffers are designed to be usable in stress, though banks may be reluctant to draw on them.<\/p><p class=\"nx-p\">Maturity transformation creates liquidity risk. Banks fund long-term loans with deposits and short-term borrowing that can be withdrawn. Liquid asset buffers and stable funding requirements aim to cover outflows for a period of stress.<\/p><p class=\"nx-p\">Runs are coordination problems. Depositors who fear others will withdraw have reason to withdraw first. Uninsured deposits, concentrated depositor bases and fast digital channels can make outflows sudden.<\/p><p class=\"nx-p\">Liquidity and solvency feed each other. Selling assets in a hurry realizes losses; losses reduce confidence and funding. Central bank facilities exist to break this loop, under their own terms.<\/p><p class=\"nx-p\">Interest rate changes affect both. Rising rates reduce the value of fixed-rate assets and can prompt deposit outflows to higher-yielding alternatives.<\/p><\/div><\/div><\/section><section id=\"nx-sec-methods-and-limits\" class=\"nx-section\" data-hue=\"finance\" data-variant=\"split\" 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\">Methods and limits<\/span><\/div><h2 id=\"nx-s-12\" class=\"nx-section-title\">How evidence is gathered, and where it stops.<\/h2><\/div><div class=\"nx-section-body\"><div class=\"nx-table-wrap\"><table class=\"nx-table\" data-stack=\"true\"><thead><tr><th scope=\"col\">Method or data<\/th><th scope=\"col\">What it shows<\/th><th scope=\"col\">Its limit<\/th><\/tr><\/thead><tbody><tr><td data-label=\"Method or data\">Stress testing<\/td><td data-label=\"What it shows\">Capital and liquidity under scenarios<\/td><td data-label=\"Its limit\">Scenarios may miss the shock that occurs<\/td><\/tr><tr><td data-label=\"Method or data\">Behavioural funding models<\/td><td data-label=\"What it shows\">Expected deposit outflows<\/td><td data-label=\"Its limit\">Calibrated on past behaviour<\/td><\/tr><tr><td data-label=\"Method or data\">Regulatory reporting<\/td><td data-label=\"What it shows\">Buffers and funding profiles<\/td><td data-label=\"Its limit\">Point-in-time; aggregated for research<\/td><\/tr><tr><td data-label=\"Method or data\">Market indicators<\/td><td data-label=\"What it shows\">Funding costs and confidence<\/td><td data-label=\"Its limit\">Noisy and reflexive<\/td><\/tr><\/tbody><\/table><\/div><\/div><\/div><\/section><section id=\"nx-sec-methods\" class=\"nx-section\" data-hue=\"climate\" 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<\/span><\/div><h2 id=\"nx-s-13\" 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\/banking-nexus\/stem\/financial-engineering\/\"><span class=\"nx-mledger-n\" aria-hidden=\"true\">01<\/span><span class=\"nx-mledger-body\"><span class=\"nx-mledger-name\">Financial and risk engineering<\/span><span class=\"nx-mledger-role\">Expected credit loss modelling \u00b7 Counterparty exposure and valuation adjustments<\/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\/engineering\/financial-engineering\/\" aria-label=\"Financial and risk engineering: canonical page on the STEM Commons\" target=\"_blank\" rel=\"noopener\">Canonical \u00b7 STEM Commons <span aria-hidden=\"true\">\u2197<\/span><\/a><\/div><\/li><li><a class=\"nx-mledger-main\" href=\"https:\/\/globalriskalliance.com\/banking-nexus\/stem\/financial-economics\/\"><span class=\"nx-mledger-n\" aria-hidden=\"true\">02<\/span><span class=\"nx-mledger-body\"><span class=\"nx-mledger-name\">Financial economics and macro-finance<\/span><span class=\"nx-mledger-role\">Macro-financial stress scenarios \u00b7 Credit cycle and buffer calibration<\/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\/financial-economics\/\" aria-label=\"Financial economics and macro-finance: canonical page on the STEM Commons\" target=\"_blank\" rel=\"noopener\">Canonical \u00b7 STEM Commons <span aria-hidden=\"true\">\u2197<\/span><\/a><\/div><\/li><li><a class=\"nx-mledger-main\" href=\"https:\/\/globalriskalliance.com\/banking-nexus\/stem\/probability-statistics\/\"><span class=\"nx-mledger-n\" aria-hidden=\"true\">03<\/span><span class=\"nx-mledger-body\"><span class=\"nx-mledger-name\">Probability and statistics<\/span><span class=\"nx-mledger-role\">Estimating default and loss parameters \u00b7 Operational loss modelling<\/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\/probability-statistics\/\" aria-label=\"Probability and statistics: canonical page on the STEM Commons\" target=\"_blank\" rel=\"noopener\">Canonical \u00b7 STEM Commons <span aria-hidden=\"true\">\u2197<\/span><\/a><\/div><\/li><li><a class=\"nx-mledger-main\" href=\"https:\/\/globalriskalliance.com\/banking-nexus\/stem\/network-science\/\"><span class=\"nx-mledger-n\" aria-hidden=\"true\">04<\/span><span class=\"nx-mledger-body\"><span class=\"nx-mledger-name\">Network science and contagion<\/span><span class=\"nx-mledger-role\">Interbank and counterparty contagion \u00b7 Overlapping portfolios and fire sales<\/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\/network-science\/\" aria-label=\"Network science and contagion: canonical page on the STEM Commons\" target=\"_blank\" rel=\"noopener\">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\">Regulatory ratios are snapshots and can be managed around reporting dates. Risk weights from internal models vary between banks for similar assets. Stress tests depend on the chosen scenario and on assumptions about bank behaviour, and they rarely capture second-round effects through markets in full. The speed of digital runs has outpaced some liquidity assumptions. Banking Nexus explains these measures; it does not assess any bank's solvency or give financial advice.<\/p><\/aside><\/div><\/div><\/div><\/section><section id=\"nx-s-14-sec\" 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\">Questions<\/span><\/div><h2 id=\"nx-s-14\" class=\"nx-section-title\">Questions and answers.<\/h2><\/div><div class=\"nx-section-body\"><div class=\"nx-faq\"><details><summary>Why do banks need both capital and liquidity?<\/summary><div class=\"nx-answer\">Capital absorbs losses so a bank stays solvent; liquidity lets it meet payments as they fall due. A solvent bank can fail if it cannot fund itself, and ample liquidity cannot save a bank whose losses exceed its capital.<\/div><\/details><details><summary>What is the difference between a requirement and a buffer?<\/summary><div class=\"nx-answer\">Minimum requirements must be met at all times. Buffers sit above them and can be drawn down in stress, with automatic limits on distributions such as dividends and bonuses as the buffer is used.<\/div><\/details><details><summary>What does a supervisory stress test show?<\/summary><div class=\"nx-answer\">How a bank's capital would evolve under a severe but plausible scenario set by the supervisor. It tests resilience to that scenario; it is not a forecast of what will happen.<\/div><\/details><details><summary>Why can modern bank runs move so fast?<\/summary><div class=\"nx-answer\">Concentrated uninsured deposits, mobile banking and rapid spread of information allow withdrawals at a pace that older liquidity assumptions did not anticipate.<\/div><\/details><details><summary>Does GRA comment on any bank's capital adequacy?<\/summary><div class=\"nx-answer\">No. It assesses no bank. Research uses aggregated data and published frameworks.<\/div><\/details><details><summary>Why can a solvent bank fail?<\/summary><div class=\"nx-answer\">Because if it cannot meet outflows, it may have to sell assets at a loss or close, even if its assets exceed its liabilities over time.<\/div><\/details><details><summary>Are GRA scenarios regulatory stress tests?<\/summary><div class=\"nx-answer\">No. They are research scenarios and set no requirement.<\/div><\/details><\/div><\/div><\/div><\/section><section class=\"nx-section\" data-tone=\"alt\" aria-labelledby=\"nx-rel-15\"><div class=\"nx-container\"><span class=\"nx-eyebrow\">Related<\/span><h2 id=\"nx-rel-15\" class=\"nx-h3 nx-mt-2\">Around Banking Nexus.<\/h2><nav class=\"nx-related nx-mt-3\" aria-label=\"Related\"><a href=\"https:\/\/globalriskalliance.com\/banking-nexus\/topics\/credit-and-counterparty-risk\/\">Credit and counterparty 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\/banking-nexus\/topics\/bank-operational-resilience\/\">Bank operational resilience <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\/banking-nexus\/topics\/climate-and-nature-bank-risk\/\">Climate and nature risk in banking <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\/banking-nexus\/topics\/payment-dependencies\/\">Payment dependencies <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\/banking-nexus\/topics\/model-and-ai-risk\/\">Model and AI 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\/banking-nexus\/topics\/banking-and-real-economy\/\">Banking and the real economy <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\/banking-nexus\/\">Banking Nexus 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\/banking-nexus\/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-16\"><div class=\"nx-container\"><span class=\"nx-eyebrow\">Banking Nexus<\/span><h2 id=\"nx-close-16\" class=\"nx-section-title\">Bring your expertise to this field.<\/h2><p class=\"nx-lede\">The current service level is R0: information and enquiries. An enquiry receives a reference and names the next step; applications, payments, compute allocations and registrations open only when their team, terms and review capacity exist.<\/p><div class=\"nx-actions\"><a class=\"nx-btn\" data-variant=\"primary\" href=\"mailto:contact@globalriskalliance.com?subject=Banking%20Nexus%3A%20Capital%20and%20liquidity\">Write to the team <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\/banking-nexus\/contact\/\">See all contact routes<\/a><\/div><\/div><\/section><\/div><\/div><script class=\"_iub_cs_skip\">window.__nxMount ? window.__nxMount(document.currentScript) : null;<\/script>\n\n\n<script type=\"application\/ld+json\">{\"@context\":\"https:\/\/schema.org\",\"@graph\":[{\"@type\":\"FAQPage\",\"@id\":\"https:\/\/globalriskalliance.com\/banking-nexus\/topics\/capital-and-liquidity\/#faq\",\"isPartOf\":{\"@id\":\"https:\/\/globalriskalliance.com\/banking-nexus\/topics\/capital-and-liquidity\/#webpage\"},\"inLanguage\":\"en\",\"mainEntity\":[{\"@type\":\"Question\",\"name\":\"Why do banks need both capital and liquidity?\",\"acceptedAnswer\":{\"@type\":\"Answer\",\"text\":\"Capital absorbs losses so a bank stays solvent; liquidity lets it meet payments as they fall due. 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