WEBVTT

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Welcome. It is fantastic to have you joining

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us today for a brand new deep dive. Yeah, thanks

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so much for being here. We have a... a rather

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unique source to explore with you today. We really

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do. Because usually, you know, we find ourselves

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digging through these sprawling investigative

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articles or incredibly dense academic research

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papers. Or sweeping historical biographies. Right,

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exactly. But today, our source material is literally

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just a single Wikipedia article. Just one page.

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And the title is about as straightforward as

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language allows. It's called List of United States

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Senate Elections in Delaware. It is a document

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that is entirely devoid of narrative flair. I

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mean, we are looking at a plain table. Just rows

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and columns. Exactly. Comprised of rows and columns

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filled with dates, candidate names, and vote

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counts. And I know what you might be thinking.

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A giant table of election data. Right. A spreadsheet.

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That sounds like the audio equivalent of a dry

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textbook. It really does sound like that at first

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glance. But I promise you, if you look closely

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at this specific data set, it is secretly a century

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-long drama. Oh, absolutely. It's packed with

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family dynasties, stunning political upsets,

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razor -thin margins, and some truly wild statistical

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anomalies. Because stripping away the political

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rhetoric and focusing strictly on the raw numbers

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over a hundred -year period reveals a really

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vivid story. It does. It shows how power is gained,

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how it is held for decades, and how it is ultimately

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lost. Okay, let's unpack this. Let's do it. But

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before we jump into the numbers themselves, we

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to set some ground rules for our deep dive today.

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Very important. We are going to be looking at

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over a century. political data featuring both

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Democrats and Republicans going head -to -head

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and I want to be incredibly clear with you our

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goal today isn't to take a side exactly we are

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not here to endorse any political viewpoints

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platforms or parties not at all we are purely

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here to impartially marvel at the fascinating

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facts the historical milestones and the statistical

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shifts contained right here in the original source

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material Because by treating this data purely

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as a historical artifact, we can step back from

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the daily political noise and we can simply observe

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the math of American democracy at work in one

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specific state. So let's start at the very beginning

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of the timeline in our source. The first thing

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that jumps out from the text isn't actually about

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an election. It's about a lack of elections.

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Yes. It's about the distinct lack of them before

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a certain date. Right. Because the data in our

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table doesn't actually begin until 1916. Which

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seems late. It does. But the text explains the

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reasoning behind this clearly. Before 1914, the

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everyday residents of Delaware didn't vote directly

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for their United States senators. Those senators

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were chosen behind closed doors by the Delaware

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General Assembly. That is such a wild concept

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to wrap your head around from a modern perspective.

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It really is. You didn't get to check a box for

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your senator. Your state legislature handled

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the entire process for you. Right. Meaning the

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candidates only had to woo a small handful of

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local politicians rather than campaigning across

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the entire state. And if we connect this to the

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bigger picture, this data set captures a monumental

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shift in American civic life. The text notes

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that the 17th Amendment to the U .S. Constitution

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went into effect providing for the popular election

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of U .S. senators. Dawn of the popular vote.

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Exactly. This table represents the exact historical

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moment when the power to choose federal representatives

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shifted directly into the hands of the voters.

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And looking at the introductory text of this

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article, there's another quirky detail about

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how these elections were scheduled back in the

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early 20th century. Oh, the calendar trivia.

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Yes. The text tells us that elections are held

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on the first Tuesday after November 1st. Which

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we're all very familiar with. Right. That schedule

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hasn't changed. And today, a senator's term officially

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begins on January 3rd. But according to the source,

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before 1935, terms didn't begin until March 4th.

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That leaves a massive four -month gap between

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the moment the votes are tallied and the moment

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the newly elected official actually assumes their

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duties. Think about the reality of that for a

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second. You win your election in early November.

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The people have spoken. Exactly. But you don't

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actually take office until March 4th of the following

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year. It's a long wait. It's like waiting four

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entire months after the Super Bowl to actually

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hand the winning team the championship trophy.

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That is a great way to put it. And in the meantime,

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the politician who just lost gets to keep making

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decisions. Why on earth was there such a massive

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delay? Well, it perfectly reflects the logistical

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realities of the era. Consider communication

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and travel in the early 20th century. Right.

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No Internet. No Internet. No commercial flights.

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Counting votes by hand across an entire state

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took significant time. Yeah. Certifying those

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results took... even longer. And after all of

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that, the newly elected officials had to physically

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travel often by early trains or horse -drawn

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carriages in the dead of winter all the way to

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Washington, D .C. Wow. It was just a fundamentally

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slower world. That makes sense. By 1935, infrastructure

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and communication technology had improved enough

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that lawmakers could safely tighten that window

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up to January 3rd. Just reading the fine print

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at the top of a Wikipedia table gives you a hidden

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history lesson in American transportation. It

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really does. But let's dive into the actual elections.

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The very first popular election on the board

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happens in 1916. Right. And before we name the

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winners, the table divides everything into Class

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1 and Class 2 seats. Which is standard for the

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Senate. Yeah, for anyone who needs a quick refresher,

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the Senate staggers its elections so that only

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about a third of the chamber is up for grabs

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at any one time. Class 1 and Class 2 just designate

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which cycle the seat belongs to. And... The inaugural

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popular vote for the class one seat sets a dramatic

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tone immediately. Right out of the gate, we have

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a major upset. We do. Josiah O. Wolcott, the

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Democratic candidate, defeats the Republican

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incumbent, Henry Adypont. The name DuPont is

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woven into the very fabric of Delaware history.

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Oh, completely. They are a massive industrial

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and family dynasty. So seeing Henry A. DuPont

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lose this very first direct popular election,

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taking roughly 23 ,000 votes, to Wolcott's 25

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,000 signals how the new voting format immediately

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disrupted established power structures. So Wolcott

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takes the seat, seemingly settling the matter.

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But if we scroll down the table just a few years

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to 1922, the spreadsheet... suddenly gets incredibly

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complicated. It really does. Here's where it

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gets really interesting. Because 1922 was a uniquely

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bizarre election day for the voters of Delaware.

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It was a doubleheader. They didn't just hold

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one Senate election. They held two Senate elections.

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For the exact same seat. On the exact same day.

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This is where the footnotes in our source become

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absolutely essential reading. Love the footnotes.

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According to footnote B, the winner of that 1916

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election, Josiah O. Wolcott, resigned from his

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post. That sudden vacancy triggered a special

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election on November 7, 1922, simply to fill

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the remaining months of his original term. Got

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it. So the matchup for this special election

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features Thomas F. Beyer Jr., the Democrat, running

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against T. Coleman DuPont. Another Republican

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from the DuPont dynasty. Right, who happened

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to be serving as the appointed incumbent at that

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exact moment. And the results of this special

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election are staggering. They really are. Tom

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Seth Baer Jr. received 36 ,954 votes. T. Coleman

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DuPont received 36 ,894 votes. Meaning out of

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roughly 73 ,000 total ballots cast. the margin

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of victory was exactly 60 votes. 60 votes. 60

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votes. You could easily fit the people who decided

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the balance of power in that United States Senate

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race onto a single school bus. It serves as the

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ultimate mathematical testament to the idea that

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single votes carry immense weight. Absolutely.

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However, the voters in Delaware weren't quite

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done for the day. No, they were not. Because

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November 7, 1922, wasn't just the date of the

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special election to finish the old term. It was

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also the date of the regular 1922 election to

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decide who would get the brand new full six -year

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term. And the candidates facing off for the full

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term were, predictably, Thomas F. Bayard Jr.

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and T. Coleman DuPont. So you literally walk

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into the polling place, vote in the special election

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between these two guys. Right. And then move

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further down the same ballot. to vote in the

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regular election between the exact same two guys.

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It's wild. And Bayard ended up winning the regular

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election as well. This time, his margin of victory

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expanded to a total of 325 votes. Now, while

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325 votes is slightly more comfortable than 60,

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it remains an incredibly fragile margin. Definitely.

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But the true underlying narrative of the 1922

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doubleheader lies buried at the bottom of the

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page in footnotes C and D. The unsung statistical

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variable of the 1922 Senate race. Exactly. Footnote

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C &D introduces us to a third party candidate

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named Frank Stevens. OK. The spreadsheet doesn't

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give him his own dedicated column. His results

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are just tucked away. In the special election,

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Frank Stevens received 581 votes. Wow. In the

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regular election, he received 688 votes. Let's

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do the math on that and think about what it means

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for the main candidate. Right. In a special election

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decided by exactly 60 votes, a third -party candidate

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walked away with 581 votes. That is massive.

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In the regular election decided by 325 votes,

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that same candidate took 608 votes. Wow. This

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is the classic spoiler effect laid bare in raw

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data. Because we cannot know for certain who

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those Stevens voters would have chosen if forced

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into a strict binary choice between Bayard and

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DuPont. We can't know, but we do know that their

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collective presence in the race mathematically

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dwarfed the margin of victory. Those 581 people

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possessed enough voting power to flip the election

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nearly 10 times over. It makes you wonder what

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the political conversations were like in Delaware

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the morning of November 8th, 1922, when they

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realized just how tight the margins were. I can

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only imagine. But as we move further down the

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timeline, the data shows a very distinct behavioral

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shift. We transitioned away from these razor

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-thin 60 -volt nail biters into what we can only

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call the eras of ironclad incumbency. Yes. A

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very clear pattern emerges in the mid to late

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20th century. Once the voters of Delaware find

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a senator they prefer, they tend to keep them

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in office for a very long time. They really do.

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The streaks are remarkable, appearing on both

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sides of the political aisle. Looking at the

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Republican streaks first, we find John J. Williams.

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He wins his first election in 1946. He then successfully

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defends that seat in 1952, 1958, and 1964. That

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is four consecutive terms. Spanning 24 continuous

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years. in the Senate. And shortly after Williams

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leaves, we see William Roth, another Republican.

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He wins his seat in 1970 and then goes on to

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win again in 1976, 1982, 1988, and 1994. Five

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consecutive terms. 30 straight years holding

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that class one seat. A massive block of the 20th

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century in Delaware is dominated by just two

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Republican names. And the Democrats have their

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own legendary streaks recorded in this table.

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Moving over to the class two section, we find

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Joe Biden. Right. His very first election in

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1972 was surprisingly close. He defeated the

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incumbent J. Caleb Boggs by roughly 3 ,000 votes

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out of a total of about 228 ,000 cast. Surviving

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that initial highly competitive race allowed

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him to establish a formidable run of incumbency.

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From that narrow 1972 win, Biden holds that seat

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through 1978, 1984, 1990, 1996, 2002, and 2008.

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Seven victories spanning nearly four decades.

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And jumping back to class one, we have Tom Carper.

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Right, the giant slayer. Exactly. In the year

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2000, Carper goes up against William Roth, the

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incumbent who had won five consecutive terms,

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and Carper dethrones him. Winning by nearly 40

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,000 votes. taking roughly 181 ,000 to Roth's

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142 ,000. Carper then starts his own modern streak,

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winning in 2006, 2012 and 2018. What's fascinating

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here is how the data shows us the exact moments

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when these multi -decade political reigns suddenly

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end. You have these streaks that seem invincible,

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like Roth dominating for 30 years or Boggs serving

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as an established incumbent before encountering

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Biden. And they conclude either by a sudden defeat

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or, in one particular case in this table, an

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entirely unrecorded departure. The 2010 mystery.

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Yes. This is easily one of my favorite quirks

00:12:35.000 --> 00:12:37.299
of relying solely on this specific Wikipedia

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table as our primary text. It stands out as a

00:12:40.179 --> 00:12:42.620
glaring anomaly in the spreadsheet. Because if

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you look at the class two table, the data shows

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Joe Biden winning his reelection in 2008 with

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a massive total of over 257 ,000 votes. A decisive

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victory. But then the very next row down on the

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chart is a 2010 special election. And the winner

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of that election is Chris Coons. And unlike the

00:12:58.450 --> 00:13:01.830
1922 special election, where footnote B explicitly

00:13:01.830 --> 00:13:04.029
informed us that Josiah O. Wolcott resigned,

00:13:04.409 --> 00:13:07.289
the source text provides absolutely zero explanation

00:13:07.289 --> 00:13:10.809
for this 2010 vacancy. Nothing. There is no footnote,

00:13:10.889 --> 00:13:14.230
no parenthetical explanation. Joe Biden wins

00:13:14.230 --> 00:13:17.350
in 2008, and just two years later, Chris Coons

00:13:17.350 --> 00:13:19.610
is winning a special election for the exact same

00:13:19.610 --> 00:13:21.830
seat. It's just a gap. The spreadsheet simply

00:13:21.830 --> 00:13:24.009
leaves it as a curious blank spot in the narrative.

00:13:24.840 --> 00:13:27.720
If this single table was the only surviving document

00:13:27.720 --> 00:13:30.200
of American history, future researchers would

00:13:30.200 --> 00:13:32.139
be scratching their heads wondering what on earth

00:13:32.139 --> 00:13:34.200
happened to the candidate who won a quarter million

00:13:34.200 --> 00:13:36.940
votes in 2008 and then vanished from the chart.

00:13:37.059 --> 00:13:39.820
And this is a fundamental lesson in data literacy

00:13:39.820 --> 00:13:42.940
for anyone doing research. A primary source table

00:13:42.940 --> 00:13:44.799
like this will give you the what with absolute

00:13:44.799 --> 00:13:47.179
mathematical precision. But it is completely

00:13:47.179 --> 00:13:50.200
blind to the why. Without secondary context to

00:13:50.200 --> 00:13:52.519
explain career shifts or higher political aspirations,

00:13:53.019 --> 00:13:55.320
historical data is just a puzzle missing half

00:13:55.320 --> 00:13:57.679
its pieces. Speaking of the pieces hidden in

00:13:57.679 --> 00:13:59.139
the margins, I want to spend some time talking

00:13:59.139 --> 00:14:01.720
about the footnotes. The footnotes at the bottom

00:14:01.720 --> 00:14:04.559
of this table are where the unsung heroes and

00:14:04.559 --> 00:14:07.259
the most uniquely persistent candidates live.

00:14:07.659 --> 00:14:10.580
The fine print contains several fascinating subplots

00:14:10.580 --> 00:14:13.059
of its own. Let's track one specific candidate's

00:14:13.059 --> 00:14:15.279
name through the data. According to Footnote,

00:14:15.419 --> 00:14:18.779
a candidate named Christine O'Donnell ran in

00:14:18.779 --> 00:14:22.080
the 2006 Class 1 election against Tom Carper.

00:14:22.159 --> 00:14:26.299
Okay. She secured just over 11 ,000 votes. In

00:14:26.299 --> 00:14:28.899
a statewide Senate race, that is a fairly small

00:14:28.899 --> 00:14:31.419
number. But her statistical footprint doesn't

00:14:31.419 --> 00:14:34.720
stop in 2006. Unphased by the loss, she returns

00:14:34.720 --> 00:14:38.059
two years later. In 2008, she makes it out of

00:14:38.059 --> 00:14:39.860
the footnotes and into the main columns of the

00:14:39.860 --> 00:14:42.480
table, running class two against Joe Biden. Right.

00:14:42.600 --> 00:14:45.419
She loses that race as well, but she vastly improves

00:14:45.419 --> 00:14:48.460
her numbers, winning over 140 ,000 votes. Demonstrating

00:14:48.460 --> 00:14:50.580
a remarkable commitment to the process. And then

00:14:50.580 --> 00:14:52.700
she runs a third time in that mysterious 2010

00:14:52.700 --> 00:14:55.039
special election against Chris Coons, securing

00:14:55.039 --> 00:14:58.200
over 123 ,000 votes. Over the course of four

00:14:58.200 --> 00:15:01.980
short years, she mounts three separate statewide

00:15:01.980 --> 00:15:05.419
Senate campaigns. You have to admire the sheer

00:15:05.419 --> 00:15:08.139
persistence required to keep returning to the

00:15:08.139 --> 00:15:10.679
ballot. It illustrates a clear trajectory of

00:15:10.679 --> 00:15:13.480
building name recognition. Even when a campaign

00:15:13.480 --> 00:15:16.320
doesn't culminate in a victory, the escalating

00:15:16.320 --> 00:15:18.740
numbers strictly document the effort and the

00:15:18.740 --> 00:15:20.559
growing infrastructure behind the candidate.

00:15:20.820 --> 00:15:23.100
Then we have the micro vote getters. Oh, I love

00:15:23.100 --> 00:15:25.019
these. These are the candidates whose numbers

00:15:25.019 --> 00:15:28.179
make you pause and marvel at the sheer improbability

00:15:28.179 --> 00:15:30.820
of their campaigns. The ultimate fixtures of

00:15:30.820 --> 00:15:33.720
the footnotes. In 1934, footnote. documents a

00:15:33.720 --> 00:15:36.539
candidate named John T. Ludkoski. Okay. In the

00:15:36.539 --> 00:15:39.000
entire state of Delaware, Ludkoski received exactly

00:15:39.000 --> 00:15:43.799
69 votes. 69 votes. Jumping ahead to 1964, Footnote

00:15:43.799 --> 00:15:46.840
G introduces us to Joseph B. Holland. His grand

00:15:46.840 --> 00:15:48.659
total for a seat in the United States Senate

00:15:48.659 --> 00:15:51.820
was exactly 71 votes. In an electoral environment

00:15:51.820 --> 00:15:54.120
where the primary candidates are pulling in tens

00:15:54.120 --> 00:15:57.000
of thousands of votes, seeing a final tally in

00:15:57.000 --> 00:15:59.340
the double digits provides quite a stark contrast.

00:15:59.740 --> 00:16:03.289
I want you to picture the reality of this. Imagine

00:16:03.289 --> 00:16:07.590
being John T. Lodkoski in 1934. You decide to

00:16:07.590 --> 00:16:09.669
run for the United States Senate. That's a big

00:16:09.669 --> 00:16:12.149
decision. You campaign. Perhaps you print up

00:16:12.149 --> 00:16:14.210
some flyers. You talk to your neighbors. When

00:16:14.210 --> 00:16:15.909
all the dust settles, you didn't even break 100

00:16:15.909 --> 00:16:19.529
votes. You got exactly 69 people to endorse your

00:16:19.529 --> 00:16:22.250
vision for the country. Yeah. But because of

00:16:22.250 --> 00:16:24.799
the strict rules of record keeping. Your name

00:16:24.799 --> 00:16:27.460
is permanently etched into the historical record

00:16:27.460 --> 00:16:30.080
of the United States Senate elections. You are

00:16:30.080 --> 00:16:32.519
forever part of the data, sitting right alongside

00:16:32.519 --> 00:16:35.080
the legendary dynasties. It grants a specific

00:16:35.080 --> 00:16:38.100
kind of immortality, tucked away neatly in footnote

00:16:38.100 --> 00:16:40.600
E. It really does. And that brings us to the

00:16:40.600 --> 00:16:43.340
end of our timeline. We started today by looking

00:16:43.340 --> 00:16:45.259
at a source that initially seemed like nothing

00:16:45.259 --> 00:16:47.399
more than a boring list of dates and numbers.

00:16:47.600 --> 00:16:50.460
A dry spreadsheet. Right. But by unpacking it,

00:16:50.519 --> 00:16:53.379
we found a vibrant tapestry. We found a 60 -vote

00:16:53.379 --> 00:16:56.539
nail -biter in 1922 that had to be decided on

00:16:56.539 --> 00:16:58.620
the exact same day as a regular election. We

00:16:58.620 --> 00:17:01.139
tracked century -long family dynasties. We observed

00:17:01.139 --> 00:17:04.140
legendary streaks of incumbency from John J.

00:17:04.200 --> 00:17:07.599
Williams, William Roth, Joe Biden, and Tom Carper.

00:17:07.920 --> 00:17:10.900
And we found the unsung heroes of the footnotes.

00:17:11.359 --> 00:17:14.019
So what does this all mean? This raises an important

00:17:14.019 --> 00:17:15.980
question about perspective and scale. When you

00:17:15.980 --> 00:17:17.900
look at the entirety of this list from top to

00:17:17.900 --> 00:17:20.299
bottom, the sheer scale of the numbers grows

00:17:20.299 --> 00:17:23.799
exponentially alongside the population. We analyzed

00:17:23.799 --> 00:17:27.000
Thomas F. Bayard Jr. and T. Coleman DuPont fighting

00:17:27.000 --> 00:17:30.099
over margins of 60 votes and 300 votes back in

00:17:30.099 --> 00:17:33.410
the 1920s. Scrolling all the way down to the

00:17:33.410 --> 00:17:35.990
most recent entry in the table, you see Lisa

00:17:35.990 --> 00:17:38.930
Blunt Rochester winning her 2024 election with

00:17:38.930 --> 00:17:42.210
over 283 ,000 votes. The electorate has become

00:17:42.210 --> 00:17:44.670
incredibly massive by comparison. It has. The

00:17:44.670 --> 00:17:46.190
final thought I want to leave you with is this.

00:17:46.269 --> 00:17:48.930
Think about those 60 people who decided the 1922

00:17:48.930 --> 00:17:51.309
special election. Or think about the 69 people

00:17:51.309 --> 00:17:54.450
who believed in John T. Budkoski in 1934 enough

00:17:54.450 --> 00:17:56.950
to give him their vote. Today, we frequently

00:17:56.950 --> 00:17:59.710
hear about massive sweeping mandates in modern

00:17:59.710 --> 00:18:24.890
elections involving millions. That is a brilliant

00:18:24.890 --> 00:18:27.529
thought to end on. A single vote can often feel

00:18:27.529 --> 00:18:29.900
like a drop in the ocean. But sometimes, as the

00:18:29.900 --> 00:18:32.039
historical data mathematically prove, it is the

00:18:32.039 --> 00:18:34.299
exact drop that overflows the glass. Exactly.

00:18:34.339 --> 00:18:36.220
Thank you so much for joining us on this deep

00:18:36.220 --> 00:18:38.319
dive today. We hope we proved that even the driest

00:18:38.319 --> 00:18:40.559
spreadsheet can hide an incredible story if you

00:18:40.559 --> 00:18:42.880
just know where to look. Keep exploring, keep

00:18:42.880 --> 00:18:44.920
questioning everything you read, and whatever

00:18:44.920 --> 00:18:47.819
you do, never, ever ignore the footnotes. We

00:18:47.819 --> 00:18:48.720
will catch you next time.
