edit: it isn't annualized, but rather YOY
edit2: annualized == YOY, so either statement is correct
edit: it isn't annualized, but rather YOY
edit2: annualized == YOY, so either statement is correct
Personal savings rate jumped to over 30% in mid 2020 and again above 25% recently (lines up w/ stimulus payments). Historically this value has been 3 - 10% for the last 30 years or so. So there's a lot of money on the sidelines
What you see is a supply side inflation (less goods due to supply chain interruption) and not demand side (more money).
There have been large liquidity injections since April of 2020, it's possible that we're looking at a very weird covid April/May + inflation.
So there's going to be a lot of economic "whiplash" in comparing YoY metrics over the next few months.
You can see the effect here in cars sales:
https://www.goodcarbadcar.net/usa-auto-industry-total-sales-...
Apr 2020 was the lowest sales month by a healthy margin going back to 2005.
Different industries saw this same effect over the April-May period. You can see the looking at the performance of the total US stock market:
https://www.marketwatch.com/investing/fund/vtsmx
March-April prices collapse, and April-May, its on the upswing, by September, there's a total recovery.
Source: https://fred.stlouisfed.org/series/CPIAUCSL#0
May 2019: 255.371 May 2020: 255.942 Apr 2021: 266.832 May 2021: 268.551
thanks, edited that in too.
edit3: These are not defined as the same, they are coincidentally the same number
Monthly annualised and and quarterly annualised are a common measure - those both run between 8-9%. Not that that is anything to worry about - it's just the reversal of the -2% quarterly annualised inflation this time last year. (I.e. oil prices are back up at their previous price of $70/bbl after having gone to zero a year ago)
It's not even annualized, according to the WSJ title it's 5% from May 2020.
Thanks, edited my comment reflect that.
Look at chart 1:
Apr2021 had 0.8% month to month May2031 had a 0.6% month to month.
Which annualize ((1+i)^12) to: 10% and 7% respectively.
Or, a better estimate:
((1.008)*(1.06))^6=1.087
Or 8.7%
And, this doesn't include that most of the money printed hasn't been allowed to slosh around yet and instead are being used to prop up financial markets.