Richard Charnin – Dec. 22, 2020
The probability that Biden would win PA, WI, GA, MI independently, given Trump’s lead and the number of votes outstanding, is P = 2.02E-109 =1/ trillion^9 = 1 in 1,000,000,000,000^9. There are approximately 1 trillion trillion or 1,000,000,000,000^2 stars in the universe. Perhaps more surprising, there are roughly 7.5 x 10^18 (7.5 million trillion) grains of sand on earth.
In the four states, 14.26m of 20.33m votes were counted. Trump led by 7.84-6.42m (54.7-44.7%). Biden needed 3.75m (61.7%) of 6.07m outstanding votes to tie Trump’s 4 state total – a 17.0% increase in vote share.
Dr. Charles J. Cicchetti Ph.D., a USC economics professor and Statistician in the Texas Lawsuit Against Georgia, Michigan, Pennsylvania and Wisconsin, says that the probability of Biden winning the election was less than One in a Quadrillion in the brief submitted to the Supreme Court, Texas, by the Pacific Economics Group.
Dr. Cicchetti is the former Deputy Director at the Energy and Environmental Policy Center at Harvard University’s John Kennedy School of Government and received his Ph.D. in economics from Rutgers University.
According to Dr. Cicchetti, his calculations show the probability of Joe Biden winning the popular vote in the four states independently given President Trump’s early lead in those states as of 3 a.m. on November 4, 2020, is less than one in a quadrillion (1 in 1,000,000,000,000,000).
Three independent calculation methods each give Trump a 52.9% share https://richardcharnin.wordpress.com/2020/12/21/simple-math-proves-2020-fraud-exact-match-using-two-methods-voter-registration-and-fraud-adjustments/