I have figured out why there is a disparity between the U.S. Senate fundraising numbers in Brian Mooney’s Boston Globe story today and in the chart that accompanies his story. It involves the difference between itemized contributions (those of $200 or more) and non-itemized contributions. (My earlier item.)
Mooney’s story mentions it, but it’s unclear from the context what the significance is. Now I understand it, thanks to some labeling that’s been added to the chart since this morning. The Globe’s metro editor, Jen Peter, walked me through it as well.
I’ll explain this with the numbers reported for Sen. Scott Brown’s Democratic challenger, Elizabeth Warren. Warren reported raising $5.7 million in the fourth quarter of 2011. That number comprises both itemized and non-itemized contributions. Mooney reported that 61.3 percent of Warren’s itemized contributions were from out of state.
Now let’s turn to the chart, to which the phrase “Itemized donations available from FEC” was appended sometime after my first post. Here we learn that Warren raised $1.2 million in itemized in-state contributions during the fourth quarter and $1.9 million in itemized out-of-state contributions. That’s a total of $3.1 million. And yes, $1.9 million is 61.3 percent of $3.1 million.
What you can’t do, as I did earlier today, is take that 61.3 percent and apply it to Warren’s $5.7 million total. That’s because $2.6 million of that total is non-itemized, and thus there’s no way of knowing how much came from out of state and how much came from Massachusetts residents.
Bottom line: Brown beat Warren in itemized, in-state contributions by a margin of $1.5 million to $1.2 million. And we just have no way of knowing with respect to non-itemized contributions of less than $200.
Both Mooney’s story and the chart are accurate, but they are reporting different facts. Mooney does not mention Brown and Warren’s itemized totals; the chart does not mention their overall totals.
Much ado about not much? Yes. But it was a puzzle, and it reached a point where I was determined to solve it. So there you go.