You have to look at it from a Geographical perspective. 65% of all the voters are in the US and 35% are non US countries. It’s perfectly reasonable that the non US countries would vote for different majority of the characters then the US does. Let’s be nice and say that UK, Canada, and Australia all vote the same way that US does that’s 80.1% voting the same and 19.9% voting differently.
In my model, I’m calculating the chances of the 1st place character winning where she has a lead over both 2nd and 3rd place, but not a majority vote. This means that if you add 2nd and 3rd place characters together they would have more votes to defeat 1st place. This is realistic. Assuming that the 4th place character got the minimum of 10%-12.5% of the total vote to even be considered top 4, that only leaves 90% of the vote up for grabs. That means that the 1st place character would max at 40-45% of the vote while 2nd and 3rd would average 22.5%-25% of the remaining total votes each.
Now someone asks Rav if he knows who’s going to win and he replies that he does. So right there Example 3 Scenario
Example Case 3: "600 Votes split A:294(49%), B:240(40%), C:60(10%) D:6(1%)"
Would be flushed down the toilet. If the 1st place character was close to the 2nd place character, he would not say he was sure unless the 1st place character had a decisive lead over the 2nd place character.
Example Case 4 “A/B/C/D - 40/20/20/20” could not happen either. I had already whipped up a model of a possible top8 --> top 4 conversion that looked like this:
1st place 25%, 2nd 14%, 3rd 14%, (Aeon) 14%,
(Beowolf) 13%, (Stanley, Panzerfaust, Isaac) 6.67% each
Mike Z is specifically saying “Don’t vote for Aeon!” In order for this example to be true, not only would more than 14% of the total votes would vote for Aeon regardless, she would need another 30~% of the total vote of the males that lost. It’s most likely that Aeons vote would decrease this round and not increase.
Example 1 & 2 are the closest to explaining Rav’s logic.
Ex1: A:250(41%) // B:150(25%) // C:100(17%) // D:100(17%) =600 with 40% (400 votes) undecided
Ex2: A:200(33%) //B:150 (25%) //C:150 (25%) //D:100 (17%) =600 with 40% (400 votes) undecided
In both your examples the first place 1st place character’s trend would have to drastically decrease and the 2nd place character’s trend would have to increase in order for 1st place to be overtaken. And you’re saying that this is statically unlikely, but NOT impossible.
Okay so let’s go back to Geographic voters. Let’s assume that 80% of countries are going to vote the same way and 20% are going to vote differently.
The sweet spot for Rav to be confident that 1st place was going to win would have to be around 40% of the total votes.
Assuming 1000 votes, the first place character would need 400 votes. The last place character would get at least 100 votes meaning 500 votes would be up for grabs.
The max number of votes the english speaking countries have in a 1000 vote model is 800 votes. The max the non english speaking countries have is 200 votes. Assuming that they will vote differently, it would be very difficult for one character to pick up 400 votes total. Rav’s 1,000 vote model would have to break down similar to this:
1000 votes (english 800 + non english 200)
344 votes in the english countries ( 43%) + 56 votes (28%) in non english countries. = 400 votes (1st place character)
188 votes in the english countries (23.5% each) + 62 votes ( 31% each) in non english countries = 500 votes (2nd & 3rd place characters)
80 votes in english countries (10%) +20 votes (10% each) in non english countries = 100 votes (4th place character: Aeon)
That is what a decisive victory would look like with 100% of the votes in. Now let’s take a look with only 60% of the votes
600 votes (english 480 + non english 120)
206.4 votes in the english countries ( 43%) + 33.6 votes (28%) in non english countries. = 240 votes (1st place character)
112.8 votes in the english countries (23.5% each) + 37.2 votes ( 31% each) in non english countries = 300 votes ( 2nd & 3rd place)
48 votes in english countries (10%) + 12 votes (10% each) in non english countries = 60 votes (4th place character: Aeon)
So the current difference between 1st and 2nd place in a 1000 vote model would only be 93.6 votes. And there’s 400 votes (320+80) still undecided! Yes if the current trends continued on their course the 1st place character would win, but that’s the same as saying if the remaining 40% of the population voted exactly the same way as previous 60% vote, 1st place would win. That simply is not going to happen, the margin of error is really too big (93.6 of 400 votes) to say that he knows who’s going to win.