This is the Yin Yang binomial.
My Jesus of St. Thomas bhakti and the Dragon.
Goodbye
. . . It is about me
Here are two more binomial results
And the Wolfram Alpha results to confirm they are correct
My three consecutive number model fetch all the major constants.
I hope you like the expressions. Have a nice day !!
This result is the combination of the results posted in my last two blog posts.
This result is interesting because children often wonder there is a formula for (a+b)^n but no formula is there for a^n-b^n. Now these children have something to feel happy about.
The formula is
And the Wolfram Alpha screenshot to confirm above is true.
Have a nice day !!
The following expression is similar to the expression in my earlier blog post.
And the Wolfram Alpha screenshots to confirm the above is correct.
Have a nice day !!
Most of my mathematics was developed from intuition. I would have an intuition. And I would type them in Wolfram Alpha. And the results were obtained.
Many, many thanks to Wolfram Alpha for I was able to express my intuitions mathematically.
The following result is also one from my intuition.
Here are the Wolfram Alpha expressions to confirm that the above expression is correct. I have used a equal to 5, b equal to 7, m equal to 4 and k equal to 6.
Did you like the expression ? There are two standard binomial statements on RHS multiplied by two algebraic expressions. The numerator binomial statement starts from 1. The denominator binomial statement start from 0.
Have a nice day, guys !!
KAAL number is a memory of a few months.
Yesterday, I did an expression and got 1 by e. Today, I tried the same expression with alternate negation. I got 0.216. And inverse of 0.216 is about the same value as KAAL number.
This is interesting.