Divergentie is problematisch
Deze divergentie tussen landen binnen een muntunie is problematisch, omdat monetair beleid in de muntunie hierdoor minder effectief is. Daarnaast brengt deze divergentie ook politieke instabiliteit met zich mee.
Een van de grootste problemen die de EMU momenteel kent, is dat juist de Zuid-Europese landen met beperkte begrotingsruimte een achterstand in competitiviteit hebben ten opzichte van Noord-Europa. Wij duiken dieper in de onderliggende redenen voor deze divergentie. In deze analyse vertegenwoordigen Spanje en Italië Zuid-Europa, terwijl Nederland en Duitsland Noord-Europa vertegenwoordigen.
Hoe groot zijn de verschillen?
Om een inschatting te kunnen maken van de verschillen binnen de eurozone, kijken we hoe de reële effectieve wisselkoers (REER), een maatstaf van competitiviteit, zich de afgelopen jaren heeft ontwikkeld. De REER is een gewogen wisselkoers, die corrigeert voor de handelsrelatie tussen landen. China is een belangrijkere handelspartner voor Nederland dan Kenia, dus de Renminbi weegt zwaarder bij het berekenen van de REER dan de Keniaanse Shilling. Daarnaast corrigeert de REER ook voor de kosten per geproduceerde eenheid. Een hogere REER duidt op een slechtere concurrentiepositie. Er is kritiek te geven op de REER omdat deze maatstaf bijvoorbeeld niet de kwaliteit van exportproducten meeneemt, maar het beeld dat de REER schetst, wordt ondersteund door tal van andere competitiviteitsmaatstaven.
De concurrentiepositie van Italië is sterk verslechterd ten opzichte van die van de andere lidstaten.
De REER laat over de afgelopen twintig jaar een duidelijk beeld zien. De concurrentiepositie van Italië is sterk verslechterd ten opzichte van die van de andere lidstaten. Voor de financiële crisis was dit ook het geval in Spanje, maar dat is daarna weer aardig recht getrokken, ook al heeft het land het al bestaande gat niet kunnen dichten. Ondertussen zijn Duitsland en Nederland concurrerend gebleven of zelfs nog concurrerender geworden.
Figuur 1: De reële effectieve wisselkoersen zijn flink uit de pas gaan lopen in de eurozone
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)
Bron: Macrobond, IMF
Welke (nationale) oorzaken liggen hieraan ten grondslag?
De bovenstaande effecten zijn deels toe te schrijven aan Europa maar voornamelijk aan nationaal beleid. Ten eerste de effecten van de EMU. Toen de euro werd geïntroduceerd, bestempelden financiële markten schuld van verschillende landen ten onrechte als even risicovol. Zij namen aan dat risico’s binnen de muntunie zouden worden gedeeld. De rentes daalden in heel Europa even hard en het plotselinge goedkope geld leidde in sommige landen tot een explosie van de vraag. Toen de financiële crisis van 2008/2009 toesloeg, begonnen de rentes echter sterk uiteen te lopen en werd de schuld van sommige landen opeens veel minder draagbaar (figuur 2).
Figuur 2: Rendementen op staatsobligaties waren praktisch gelijk voor de financiële crisis
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)
Bron: Macrobond
Door dit goedkope krediet vormde zich in Spanje een enorme huizenbubbel. Loonstijgingen in de relatief grote Spaanse bouwsector sijpelden door naar de rest van de economie en dit ging niet gepaard met de benodigde stijging van productiviteit. Het knappen van de huizenbubbel en de klap van de financiële crisis kwamen dan ook erg hard aan en resulteerden in een flinke stijging van de werkloosheid en de schuldquote van de overheid. Jaren van loonmatiging en een verschuiving van de relatief onproductieve bouwsector naar andere sectoren hebben Spanje na de financiële crisis weer concurrerender gemaakt.
Italië kende niet zo’n sterke boom-and-bust als Spanje maar erfde wel een hoge staatsschuld van de periode voor de euro. Toen de twijfels over de houdbaarheid van deze schuld begonnen toe te nemen, werd Italië meegezogen in de eurocrisis. De problemen van Italië werden versterkt door een zwakke bankensector die is vervlochten met het lot van de overheid door het bezit van een grote som Italiaanse staatsobligaties. Italië kende de afgelopen decennia een zwakke productiviteitsgroei en heeft (mede door de last van de hoge staatsschuld) weinig efficiëntie verhogende hervormingen kunnen doorvoeren. Anders dan Spanje heeft het land na de financiële crisis dan ook weinig verbetering van de concurrentiepositie laten zien.
Zo becijferde de OESO dat de Italiaanse bbp-groei met maar liefst een volle procentpunt per jaar kan toenemen als Italië een lijst van hervormingen doorvoert, bijvoorbeeld op het gebied van onderwijs en belastingen.
In Noord-Europa zien we het tegenovergestelde beeld. Nederland en Duitsland zijn juist concurrerender geworden. Sterker nog, Nederland was al heel erg concurrerend voor de eeuwwisseling door een matige loongroei vanaf de jaren tachtig, mede door het Akkoord van Wassenaar. Duitsland heeft vanaf 2004 een vergelijkbare tactiek toegepast met de Hartz-hervormingen. Dit effect is duidelijk terug te zien in de relatieve nominale lonen van Nederland en Duitsland (figuur 3).
Figuur 3: Nominale loonkosten ten opzichte van andere EU-leden zijn in Duitsland voor de crisis sterk gedaald
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)
Bron: Macrobond, AMECO
Dit zou allemaal geen probleem zijn als…
Verschillen in lonen, productiviteit en competitiviteit zijn er natuurlijk overal. Zo ligt de gemiddelde productiviteit in Brainport een stuk hoger dan in Oost-Groningen en zijn de lonen in Noord-Holland gemiddeld hoger dan in Limburg. Binnen landen zijn deze verschillen echter geen probleem. Dit komt doordat een land beter voldoet aan de voorwaarden van een zogeheten ‘optimaal valutagebied’ , waarin kapitaal en arbeid zich vrij bewegen, de conjunctuur aardig op elkaar is afgestemd en financiële overdrachten eventuele regionale schokken kunnen opvangen.
Het kan nog wel even duren voordat de EMU serieuze stappen heeft gezet om een optimaal valutagebied te worden.
De EMU voldoet helaas nog niet aan deze vereisten. Er kunnen grote verschillen zijn tussen landen op het gebied van faillissementswetgeving of pensioenen, om maar wat te noemen. Hierdoor bewegen kapitaal en arbeid zich niet volledig vrij door Europa. Daarnaast zijn de culturele verschillen binnen Europa ook een stuk groter (denk bijvoorbeeld aan taal), wat de arbeidsmobiliteit beperkt. Voor een Groninger is het nu eenmaal gemakkelijker om naar Amsterdam te verhuizen dan voor een Let om naar Barcelona te verhuizen.
Het kan nog wel even duren voordat de EMU serieuze stappen heeft gezet om een optimaal valutagebied te worden. Daarom is het belangrijk om de verschillen in concurrentiekracht te verkleinen, zodat landen het beter zelf kunnen rooien wanneer zij worden geraakt door een asymmetrische schok. Financiële overdrachten (transfers) kunnen helpen om deze verschillen te verkleinen.
Zijn transfers dan de ‘simpelste’ oplossing?
Aangezien landen een gedeelde munt hebben, kan het verschil in competitiviteit niet worden opgelost met behulp van de wisselkoers. Simpelweg met minder competitieve landen concurreren gaat ook lastig, omdat internationale handel niet zo gemakkelijk te verplaatsen is en vaak afhankelijk is van de onderlinge afstand. De enige optie die dan overblijft, is om de kosten per geproduceerde eenheid te verlagen. Dit kan óf door het verlagen van de lonen óf door het verhogen van de productiviteit. Nominale lonen zijn doorgaans moeilijk te verlagen en gezien het kleine verschil in inflatie tussen de lidstaten kan het wel even duren voordat een relatieve daling van de reële lonen het verschil kan compenseren. Verhogen van de productiviteit lijkt dan ook de enige optie die er nog is. Financiële transfers kunnen daarvoor zorgen onder de voorwaarde dat deze worden aangewend om inefficiënties aan te pakken en daarmee de productiviteit te verhogen.
Nominale lonen zijn doorgaans moeilijk te verlagen en gezien het kleine verschil in inflatie tussen de lidstaten kan het wel even duren voordat een relatieve daling van de reële lonen het verschil kan compenseren.
Er is nog genoeg ruimte voor verbetering van de productiviteit (figuur 4). Zo becijferde de OESO dat de Italiaanse bbp-groei met maar liefst een volle procentpunt per jaar kan toenemen als Italië een lijst van hervormingen doorvoert, bijvoorbeeld op het gebied van onderwijs en belastingen. Extra economische groei verlicht daarnaast de schuldenlast van Zuid-Europa.
Figuur 4: Productiviteit in Italië en Spanje blijft sterk achter bij die van Nederland en Duitsland
Bron: ECB
Gaat Noord-Europa hier wel mee akkoord?
Het is onwaarschijnlijk dat de noordelijke lidstaten zonder slag of stoot met dit voorstel zullen instemmen, want niet alle zuidelijke lidstaten hebben de reputatie efficiënte hervormers te zijn. Daarnaast moet er natuurlijk draagvlak zijn voor zo’n ingrijpend besluit. Gegeven de publieke perceptie van Zuid-Europa in Nederland en Duitsland is het draagvlak hiervoor waarschijnlijk nog niet groot genoeg.
Daarnaast is het maar de vraag of een stijging van de productiviteit niet direct teniet wordt gedaan door een stijging van de lonen in Zuid-Europa. Het is immers goed voor te stellen dat de burgers van Italië en Spanje na een flink aantal magere jaren weinig trek hebben in nog een paar jaar loonmatiging.
De omgekeerde weg bewandelen is gemakkelijker
Het is ons inziens dan ook beter dit probleem van twee kanten aan te vliegen. Enerzijds door financiële transfers die een verhoging van de productiviteit en verbetering van de competitiviteit in Zuid-Europa moeten teweegbrengen. Anderzijds door een verhoging van de lonen en dus een verslechtering van de competitiviteit in Noord-Europa. Dit laatste punt is waarschijnlijk beter te verkopen aan het Noord-Europese electoraat dan de eerdergenoemde transfers. Zeker aangezien zowel Duitsland als Nederland de afgelopen decennia een beperkte loongroei hebben gekend. Daarnaast kunnen loonsverhogingen ook een boost geven aan de binnenlandse economieën in Noord-Europa.
Het duidelijke nadeel van deze aanpak is wel dat er minder focus ligt op de structurele problemen van economieën in Zuid-Europa. Voor een écht duurzame eurozone moeten die problemen vroeg of laat wel worden aangepakt om verdere frictie binnen de EMU te voorkomen.
Te citeren als
Erik-Jan van Harn, Michiel van der Veen, “Kunnen financiële transfers de verschillen in de eurozone overbruggen?”,
Me Judice,
19 oktober 2020.
Copyright
De titel en eerste zinnen van dit artikel mogen zonder toestemming worden overgenomen met de bronvermelding Me Judice en, indien online, een link naar het artikel. Volledige overname is slechts beperkt toegestaan. Voor meer informatie, zie onze copyright richtlijnen.
Afbeelding
Afbeelding 'Strasbourg, Europe' door 'TeaMeister'