Question

Most states have a winner-take-all system for the Electoral College, meaning if a candidate wins the majority of a state's popular vote, the candidate wins all the electoral votes for that state. Only Maine and Nebraska split their electoral votes between candidates.

Imagine two candidates, Alexis Wilson and Charles Smith, received the following votes in California. In which cases would Alexis Wilson win all 54 of California's electoral votes? Select all that apply.

Answers

GPT-4o mini
To determine when Alexis Wilson would win all 54 of California's electoral votes, she must receive the majority of the popular vote in the state. Here are the possible scenarios where Alexis Wilson would win all electoral votes:

1. **Alexis Wilson receives more than Charles Smith**: If she receives more votes than Charles Smith, she would win all the electoral votes. For example:
- Alexis: 10,000,001 votes
- Charles: 10,000,000 votes
- Here, Alexis has the majority.

2. **Alexis Wilson ties with Charles Smith**: In a tie situation where both candidates receive exactly the same number of votes, Alexis Wilson would typically not win all the electoral votes, unless the state rules specify otherwise. However, in California's case, a tie usually results in a scenario where no electoral votes would be awarded, or the state would proceed with existing rules which generally don't allow splitting.

3. **Any scenario where Alexis Wilson receives a majority (more than 50% of the votes)**: If the total votes in California are, say, 20 million, Alexis needs at least 10,000,001 votes to secure a majority. Here are some more potential examples:
- Alexis: 15,000,000 votes, Charles: 5,000,000 votes
- Alexis: 30,000,000 votes, Charles: 29,999,999 votes

In summary, Alexis Wilson would win all 54 electoral votes if:
- She receives more votes than Charles Smith.
- She receives a majority of votes (more than 50%).

To be specific in your scenarios, please provide the voting results for each candidate directly, and I can assess them for you.