Binomial Probability

This webpage is referring to 37 of 100 patterns in the 7 Hebrew words of Genesis 1:1 that are significantly beyond chance and significantly beyond mortal capability. The significance of all 100 patterns is in 3 for trinity and 7 for divine perfection which give 37 and 73.

PROVERBS 25:2 It is the glory of God to conceal a thing: but the honour of kings is to search out a matter.

probability website

(k) times occurring out of (n) opportunities with (p) possibilities

how many (k) do occur (n) can occur (p) reciprocal of should occur

------------ * ((1/p)^k)((1-(1/p))^(n-k))

var show = "";
function knp(k1,n,p)
   var sum = 0;
   for (var k = n; k >= k1; k--)
      var a = factorial(n) / (factorial(k) * factorial(n-k));
      var b = Math.pow(1/p,k)
      var c = Math.pow(1 - (1/p),n-k);
      sum += a * b * c;
   show += Math.floor(1/sum) + " * ";
function total()
   show = "";
   var sum = 1.0;
   sum *= knp(1,1,2701);
   sum *= knp(1,1,777);
   sum *= knp(23,128,18);
   sum *= knp(1,1,892130741015);
   sum *= knp(8,128,49);
   sum *= knp(1,1,7);
   sum *= knp(7,28,7);
   sum *= knp(1,1,2401);
   sum *= knp(1,1,117649);
   sum *= knp(1,1,343);
   sum *= knp(1,7,2401);
   sum *= knp(4,12,7);
   alert(show + " = " + sum);
function factorial(f)
   var out = 1;
   for (var i = 1; i <= f; i++)
      out *= i;
The n of 28 is the summation of 7 adjacents words.
The n of 128 is the number of possible combinations of 7 words.
The n of 7 is the count of possibles.
The n of 12 is the number of combinations of + * and /.
The p powers of 7 are the number of things found that are evenly divisible by 7.

Theoretical and emperical differ because of distribution anomalies.

Emperical data is from testing 27,288,799 psuedo sentences from

On March 29, 2019, an earlier version of this webpage was verified by Dr. Sidong "Max" Zhang of the Mathematics department of Campbell University, Buies Creek, North Carolina. On November 8, 2020, Matt Dillahunty, a world renowned atheist, asked me to get additional confirmation from other mathematicians. If you are in STEM and are familiar with probability calculations, please confirm that given "how many (k) do occur (n) can occur and (p) reciprocal of should occur" that this is the correct binomial equation to use and that you have either confirmed that the javascript accurately calculates these values or have manually verified the numbers, and that if the k, n, and p are correct, which is very provable and confirmed by the similar emperical results, that the probability of any other sentence containing all of these 37 patterns is about 1 in 1e43. If you can confirm this, then please let me know so that I can inform Matt Dillahunty of how many have confirmed this equation.

Credentials (limit 500 characters) example: PHD Mathematics Campbell University