# Tag Archives: electoral vote forecast

## Probability of exactly forecasting the electoral vote in the last three elections

Richard Charnin
Feb. 11, 2017

I was asked to calculate the probability of my exact forecast of the Electoral Vote in the last three elections (365,332,306). It was a combination of experience and luck. I do not expect to exactly forecast the EV in 2020.

Note that the following calculation is just an approximation.

Assume the following:
1) the probability of Obama winning in 2008 was 0.95; it was also 0.95 in 2012. The probability of Trump winning in 2016 was 0.05.
Therefore the probability of forecasting all three winners correctly is
P1 = 0.045 =.95*.95*.05

2) the winning EV is in the 270-370 range.
The probability of exactly forecasting the EV in a given election is 0.01. The probability of exactly forecasting the EV in all 3 elections is 1 in a million:
P2 =.000001 = 0.01*0.01*0.01

Therefore, the probability of forecasting the winner and the EV in the three elections is
P3 = P1*P2 = .045* 0.000001 or 1 in 22 million.

To put it another way, forecasting the electoral vote exactly in three successive elections would be expected to occur just once in 22 million elections (88 million years).

Posted by on February 11, 2017 in 2016 election

## An Electoral Vote Forecast Formula: Simulation or Meta-analysis Not Required

An Electoral Vote Forecast Formula: Simulation or Meta-analysis Not Required

Richard Charnin

Oct. 31, 2011
Updated: Dec 9, 2012

Track Record:2004-2012 Forecast and True Vote Models https://docs.google.com/document/d/1zRZkaZQuKTmmd_H0xMAnpvSJlsr3DieqBdwMoztgHJA/edit

Regardless of the method used for state projections, only the state win probabilities are needed to calculate the expected electoral vote. A simulation or meta-analysis is required to calculate the electoral vote win probability.

Calculating the expected electoral vote is a three-step process:

1. Project the 2-party vote share V(i) for each state(i) as the sum of the final pre-election poll share PS(i) and the undecided voter allocation UVA(i):
V(i)= PS(i) + UVA(i)

2. Compute the probability of winning each state given the projected share and the margin of error at the 95% confidence level:
P(i) = NORMDIST (V(i), 0.5, MoE/1.96, true)

3. Compute the expected electoral vote as the sum of each state’s win probability times its electoral vote:
EV = ∑ P(i) * EV(i), for i = 1,51

The most efficient method for projecting the electoral vote win probability is Monte Carlo simulation. This technique is widely used in many diverse applications when an analytical solution is prohibitive. It is the perfect tool for calculating the EV win probability.

The 2012 Presidential True Vote and Election Fraud Simulation Model snapshot forecast exactly matched Obama’s 332 Electoral Votes. The model also forecast a 320.7 theoretical (expected) EV and a 320 simulation (mean) EV.

In the 2008 Election Model, Obama’s 365.3 expected theoretical electoral vote was a near-perfect match to his 365 recorded EV. His 365.8 simulation mean EV converged to the theoretical and his snapshot EV was 367. The projected 53.1% share was a close match to the 52.9% recorded share. His 100% win probability was based on 5000 election trials.

But the Election Model utilized pre-election Likely Voter (LV) polls which understated Obama’s True Vote. The National Registered Voter (RV) polls projected 57% which was confirmed by the a) True Vote Model (58%,420 EV), b) unadjusted state exit poll aggregate (58%,420 EV) and c) unadjusted National Exit Poll (61%).

What does this prove? That no more than 500 simulation trials are required to approach the theoretical forecast recorded EV. The simulation is based strictly on state win probabilities. The only reason a simulation is required is to calculate the electoral vote win probability (the percentage of winning election trials that exceed 269 EV). A simulation is not required to forecast the EV. It is merely the product sum of the state win probabilities and electoral votes.

Election blogs, media pundits and academics develop models for forecasting the recorded vote but do not apply basic probability, statistics and simulation concepts in their overly simplistic or complex models. They never mention the systemic election fraud factor. But it is a fact: the recorded vote differs from the True Vote in every election.

In each of the 1988-2008 elections, the unadjusted state and national presidential exit polls have differed from the recorded vote. The Democrats won the unadjusted poll average by 52-42% compared to the 48-46% recorded margin. The exit polls confirmed the 1988-2008 True Vote Model in every election.

The 2004 Monte Carlo Election Simulation Model calculates 200 election trials using final state pre-election polls and post-election exit polls.

2004 Election Model

The 2004 Election Model used a 5000 election trial simulation. The win probability is the percentage of winning election trials. The average electoral vote will approach the theoretical value (the EV summation formula) as the number of trials increase: the Law of Large Numbers (LLN) applies. The average and median EV’s are very close to the theoretical mean; no more than 5000 election trials are required to accurately derive the EV win probability.

The model projected that Kerry would have 337 electoral votes with a 99% win probability and a 51.8% two-party vote share. I allocated 75% of the undecided vote to Kerry.

Exit pollsters Edison-Mitofsky, in their Jan. 2005 Election Evaluation Report, showed an average within precinct discrepancy of 6.5%. This meant that Kerry had 51.5% and 337 electoral votes, exactly matching the Election Model.

The unadjusted state exit poll aggregate (76,000 respondents) on the Roper UConn archive website had Kerry winning by 51.0-47.5%. The unadjusted National Exit Poll (13,660 respondents) shows that he won by 51.7-47.0%.

Kerry had 53.5% in the post-election True Vote Model – a 67-57 million vote landslide. But it was not enough to overcome the massive fraud which gave Bush his bogus 3.0 million vote “mandate”.

The Election Model includes a sensitivity (risk) analysis of five undecided voter (UVA) scenario assumptions. This enables one to view the effects of the UVA factor variable on the expected electoral vote and win probability. Kerry won all scenarios.

Electoral vote forecasting models which do not provide a risk factor sensitivity analysis are incomplete.

Princeton Professor Wang projected that Kerry would win 311 electoral votes with a 98% win probability, exactly matching pollster John Zogby – and closely matching the exit polls.

But Wang was incorrect in his post-mortem to suggest that his forecast was “wrong” because Bush won the late undecided vote. All evidence indicates that Kerry easily won the late undecided vote and the historical recorded indicates challengers win undecideds 80% of the time.

Based on historic evidence, the challenger is normally expected to win the majority (60-90%) of the undecideds, depending on incumbent job performance. Bush had a 48% approval rating on Election Day. Gallup allocated 90% of undecided voters to Kerry, pollsters Zogby and Harris: 75-80%. The National Exit Poll indicated that Kerry won late undecided voters by a 12% margin over Bush.

Wang never considered that the election was stolen. Then again, neither did AAPOR, the media pundits, pollsters, academics or political scientists. But overwhelming statistical and other documented evidence indicates massive election fraud was required for Bush to win.

Meta analysis is an unnecessarily complex method and overkill for calculating the expected Electoral Vote; the EV is calculated by the simple summation formula given below.

2008 Election Model Graphs

The 2012 Election Model exactly projected Obama’s 332 Electoral Votes (the actual snapshot total). The Expected EV based on the summation formula was 320.7

This is a one-sheet summary of 2004 and 2008 True Vote calculations with many links to relevant posts and data.