# Why lower the deposit rate if it is already negative?

The European Central Bank (ECB) has been lowering the interest rate on its deposit facility, first to -0.1% in June 2014, then to -0.2% in September and eventually to -0.3% in December 2015.

But what difference does it make whether it is -0.1% or -0.3%, as long as it is negative? I would expect anyone to withdraw all their money immediately as soon as the interest rate gets negative, for you would always be better off just keeping it for yourself, even if the interest rate is just -0.0001%.

I do understand the intention of the ECB, but I do not understand why lowering the already negative interest rate further should make it more effective.

2. These costs are actually very low as goes. -0.1 percent a year is ten cents per \$100 of average balance, and since these costs are proportional to average balances which themselves are small relative to total spending, the value of transaction services provided by these accounts is probably large relative to total negative interest rate costs. 3. Assuming non-bank storage costs are high relative to negative rates it isn't the nominal negative rates (the advertised rate) that matters but rather the real rates (relative to inflation). Under these circumstances, you should be indifferent between 2 percent deposit rates under 4 percent inflation and -1 percent deposit rates under 1 percent inflation. So a rate can drop and the supply of funds can be unchanged if it is accompanied by a drop in inflation. An in the case of the EMU / ECB / Euro, that may well be what happened. Inflation fell for the five months after June 2014, which may explain why nominal rates had to fall: to keep the tightness of monetary policy unchanged or at least to keep real rates unchanged. • Thanks! So basically the reason why this works is because storage itself costs money and is risky? And my error was to assume that this costs are zero or negligible? – proskor Jan 28 '16 at 13:57 • That's my understanding. If you could safely and at no cost hold even huge amounts of cash it would be difficult or impossible to sustain negative nominal rates. – BKay Jan 28 '16 at 14:03 • Small nitpick: 2 percent interest with 4 percent inflation gives a real change of 1.02*0.96=0.9792, while -1 percent interest with 1 percent inflation gives a real change of 0.99*0.99=0.9801. So it is not exactly equal. – wythagoras Jan 28 '16 at 17:47 • Yes of course, you are correct. I was using the$r + i \approx (1+r) (1+i) -1 \$ approximation. – BKay Jan 28 '16 at 17:53