Naya saal aane ko Hai aur hame chalna nahin daudna hai
Taqdeer ke rukh ko theji se aur tareeqe se hame modnaa hai
Good wishes to all my blog readers for a joyful and fulfilling new year !!
Naya saal aane ko Hai aur hame chalna nahin daudna hai
Taqdeer ke rukh ko theji se aur tareeqe se hame modnaa hai
Good wishes to all my blog readers for a joyful and fulfilling new year !!
Past, Present and Future
"India has been known throughout the world for its mangoes. The government is taking steps to increase exports of mangoes. It is hoped that every Indian gets an opportunity to taste mangoes at an affordable rate in days to come."
PDCA
"The government is planning to increase export of high quality mangoes. It is taking immediate steps to relax Forex norms and regulations to achieve this aim. But the poor don't get to eat mangoes even of inferior variety. Perhaps the government will act on this aspect and show a tough hand on handling local prices effectively."
SWOT
"India is known for great high quality mangoes and exports them. But lesser varieties get over-ripe and are considered waste. Over-ripe mangoes can be made into ready-made mango juices and sold in market. But given the apathy of Indians, such a step is unlikely to be taken."
What is my grade for written English?
Before discussing on calculus one should be clear of timing. My argument is time of humans as alternate sway of hands and legs or a refined application of above is the timing. The individual's timing which he perceives as his Qayanat timing.
n by (n+1) is made as n into (n+1). This I believe to be my timing. And hence my Qayanat timing.
n by (n+1) can be made into n into (n+1) by Rational Number Series. Rational Number Series fetches me all the major constants. Because it is of constants, it is of time. I believe so. Though AI do not agree to my argument.
So let the professors of mathematics agree to my point, first.
Below is the equation that relates golden ratio function to rational number series.
And
Have a nice day !!
I seemed to have got an approximate gamma function. It was observed when I tried to apply Wallis pi formula for n less than 1 and greater than 0. You may be aware that I have made a sum series formula with Wolfram Alpha and this sum series gives 0 to 1 factorials accurately.
This is the background.
Then I thought the approximate gamma function is dependent on how you choose. I made a Devils formula for gamma and made equation like 10 by 3 is 3, 3.3, 3.33 etc. Now I realize the accuracy factor could be any number to the power of a polynomial of n when considered in a range.
Then I thought sum of numbers could be continuous and not necessarily for integers. I discovered the accuracy factor could be any number to the power of a polynomial of n when considered in a range.
The above two made me write Qayanat calculus.
The expressions were similar to rational number series of mine and this reiterated to write Qayanat calculus.
Other points too. Like accurate explanation while using a ruler. Qayanat calculus term got firmer in my mind.
This was the reason.
Then I realized Gottfried Willhelm Leibniz idea must have been this only. I saw one or two paragraphs of Leibniz calculus in Wikipedia and was convinced the idea was similar to Leibniz calculus.
I never used the term Qayanat calculus thereafter and was delighted that masters like Leibniz and Gauss were there.
When I see great masters I get delighted. And say to myself how great they were.
I want to be their chela.
Thanks.
Have a nice day!!
Sarvesa is a prayer to Lord in heaven by KJYesudas in Sanskrit language.
It was glorious that Sanskrit could be used to spread Lord's word.
May the love of Lord spread in India!!
I recommend these movies. I have seen three movies by Sriram Raghavan. I liked the pace, screenplay, music, concept.
Don't forget to watch one of these, this weekend. Enjoy !!
By Ranchi people, I mostly mean the Muslim and Christian junta.
The Muslims in Ranchi are liberal, welcoming and decent talkers. They are friendly too unlike Muslims in other parts of India.
The Christians are Godly and believe in the Majesty of Virgin Mary and Jesus Christ.
Ranchi people do not believe in forcing people into development. Development should be left to individuals, they seem to say.
They prefer Chinese, south Indian and North Indian dishes. In that order.
They like to take up simple tasks and strive to complete them.
Bengalis and business community guys like bania, kayasth, marwari are important here, apart from localites. Bengalis for their service to government organizations and business communities for shops, trading and consulting.
I like Ranchi. But I prefer Delhi, mainly because I have been living there since childhood.
Have a nice day !!
This post is to outline my plans of Qayanat calculus and Approximate integrals.
Strengths
I believe I have accurate ruler theory backing up my calculus.
I believe (number)^(polynomials of n) can make towards accuracy n, (n(n+1))/2 and (((n+1)(n+2))/2)^n.
I believe Qayanat hour glass are of n/(n+1) to n(n+1)
I have rational number series or consecutive numbers which can make possible n/(n+1) to n(n+1). And Rational number series have given me all the major constants.
Weaknesses
No mathematician friend.
SAIL management uncooperative.
No access to library resources.
Opportunities
Indians get jobs by getting to work on Leibniz calculus, which is the truth behind Qayanat calculus.
Threats
I personally see no threats except JEE, GATE, NEET enthusiasts and their meaningless opposition.
My SWOT analysis is ready. Is the mechanism ready with PDCA?
Have a nice day !!
We have numbers. Fingers.
Then we use ruler or scale.
We measure 7cm.
Our eyes see 1+2+3+4+5+6+7. Though only 7 cm. And We come out with an accurate formula of (n(n+1))/2.
Next step.
We see inches. We don't get confused. We multiply. By 2.54.
Multiply.
And (n(n+1))/2 is multiplied. We come out with accurate formula of ((2n)!) =2(1)2(1+2+3)2(1+2+3+4+5) . . . .2(1+2+3+4+5+....(2n-1))
We come out with accurate formula in both cases. Possibly proudness. An internal thing.
Qayanat calculus is above psychology.
Approximate integral the reverse.
Mornings
Practicing the bust of head at various angles
Mornings/ Afternoons
PDCA cartoon human improvement.
Evenings
Wacom monochrome practices
Kirti was a half blind man. He was educated and a post graduate
He remembers his route-path like below.
200 steps straight, then 50 steps left. Then restaurant.
Or. 500 steps right, then 20 steps right, then 300 steps left. Then electronics shop.
Then he had a brainwave and made a model in Braille.
What could be the model ?
Am I a better artist than Anupam Sinha or his team ?
Certainly not.
Can I get into Raj Comics ?
Yes. It is possible.
We don't understand. How?
. . . By marketing. Marketing Raj Comics.
What?
Why should people buy Raj Comics from you ?
Because I have constants power. Delhi professors can be convinced to buy Raj Comics.
. . . Hmmmmm. You have a point.
Bandhu was the chief of Aroma Inside Ltd.
Sid and Nakul were two managers working under Bandhu.
Bandhu wanted to check how Sid and Nakul maintain their files. Bandhu wanted to reduce old data and keep Aroma Inside Ltd. tidier.
Sid maintains Finance, Purchase, Sales and there in datewise.
Nakul maintains yearwise and there in Finance, Purchase, Sales.
Who is more liked by Bandhu? Sid? or Nakul ?
Shukla was the chief in Hopemann Industries Inc.
Mukherjee and Chatterjee are two men working under Shukla. Both Mukherjee and Chatterjee try to please Shukla by going to any manageable level trying to downsize one another.
Hopemann Industries Inc were supplied raw materials by No Money Needed Ltd. Shukla was irritated by erratic supply by No Money Needed Ltd. in recent times.
Shukla calls both Mukherjee and Chatterjee and asks them to get evidence of erratic supply by No Money Needed Ltd. from the Hopemann's data kept as scanned images of receipts. Shukla said he will be contacting No Money Needed Ltd. in 20 minutes.
Mukherjee and Chatterjee each in order to please Shukla decide to work individually and go through the data.
Mukherjee finds the first instance of erratic supply by No Money Needed Ltd. and goes to Shukla.
Chatterjee waits; decides to get all instances of erratic supply by No Money Needed Ltd. and then goes to Shukla.
Whom is Shukla pleased with? Chatterjee? Or Mukherjee ?
The bust of head has arrived.
I am hopeful of drawing better heads. And gain confidence in making funny caricatures thereby.
The funny cartoons stay. On paper. In color.
The comics shall be black and white. Over Wacom.
The business idea of delivering customer selfie images stay. In color. 500 rupees for artwork. And 500 rupees for constant based horoscope. 0, 1, root 2, root 3, phi, pi etc.
Thanks. Have a nice weekday ahead.
World leaders meet in Jivanis, Pulsandin.
A 10 cm wide concrete slab is placed at a height of 5 feet in a room
US leader and Chinese leader have to walk from opposite sides and have to exchange big spherical fragile gifts which can be carried if both the hands are used.
Near the centre of the slab are Sri Lankan leader, Pakistani leader, Bangladeshi leader and Nepalese leader watching the show.
Were the leaders from US and China able to exchange the big gifts?
Erdos numbers of some mathematicians/physicists
Chandrasekhar Subrahmanyam 2
Alladi Krishnaswami 1 (He lived in older times)
Roger Penrose 3
Stephen Hawking 4
Srinivasa Ramanujan 4
Manjul Bhargav 2
Srinivasa Varadhan 2
Akshay Venkatesh 2
Asghar Qadir 3 (From our neighbor Pakistan)
Ritabrata Munshi 3
Sudhir Ghorpade 3
Manindra Agrawal 3
Alon Amit 2
Stephen Wolfram 2
Neena Gupta 5
Renu Laskar 1
Parimala Raman 3
Kalpana Mahalingam 3
CS Seshadri 3
Kamakoti Veezhinathan 4
Srinivasa Ramanujan 3
I am writing from my memory. Do I have a good memory ?
I was having confusion as to what sort of comics should I be making. Manga, Superhuman, Tintin, Archies, Amar Chitra Katha, Diamond, Raj etc.
I had to follow one of them. And draw at their level. Only then can I be expected to be absorbed by them.
Then I came across this comic drawing book. By an American Roy Lichtenstein. The drawings are a little simple. Moreover, it is monochrome. And it offered me the opportunity to say I have a guru.
I have ordered the book.
So practicing head drawing from the head I ordered and drawing comics from the above book will I be doing in present and future.
Have a nice day, folks !!
I am tempted a lot by drawing art. I have a lot of greed in drawing my art very very good. I started off my artistic journey by following what R K Laxman did. Cartoon jokes and caricatures.
I thought because I have formulas in golden ratio; I can become a very good artist. But not quite!!
I thought my caricatures of VIPs were decent. But golden ratio did not help to improve further much.
So I made a plan. I decided to get myself "Statue Drawing Ability" on my own.
So I bought this item from Amazon India. I will draw light and shadows of it and thereby improve my portraits/caricatures drawing ability.
Namaste 🙏
Consider
And
Add the sum of expression above. It can be delivered by a single result given below. And all the three have similar base of ((-1)^n)((4^n)/((2n)!)
Have a nice weekend!!
You may be aware that I have approximate expressions for factorial, to the power n and the next number.
So I tried on Wolfram Alpha using above.
I always thought where there is cos(x) , there is sin(x). And they have same number of parameters.
But not so.
The above happens at only one place. At x = 4 or x=1/4 depending on whether x^n is in numerator or denominator.
Have a nice day!! May God bless us !!
Now that we in India have approximate 2n factorial formula; and now that we in India have approximate (a/b)^n formula; and now that we have the next number approximation; and now that we have many other formulas for approximate functions: . . . . . . it is time that Indian mathematicians apply their brain and work towards approximate integral.
Just as Taylor series gives function as infinite series of to the power n, factorial and next level derivative; I am suggesting a function of approximations with my approximate values of (a/b)^n, (2n)! and next number.
PM Narendra Modi should form a high power mathematics committee to explore, try and make approximate integral statements.
The benefits are Indian people will develop to behave approximately. Indian people will improve intelligence. Indian people will develop devotion.
If you think my idea is even 10 percent feasible, do comment below.
Imagine you never experienced gravity. You were born in space, devoid of much gravitational field. Will you be having bhakti for Shiva? For Vishnu?
Sitting in my home at Ranchi, I am hearing devotional hymns and chants being played on loudspeakers. Chatt festival season, it is. A local festival of Bihar and Jharkhand.
Can there be taal without gravity? Imagine tabla being floating around. Can a tabla player still play the tabla? If he cannot, then there is no rhythm. If there is no rhythm, then there is no hymns. If there are no hymns, how can bhakti be developed?
My earlier approximate formula for 2n!, I believe is devoid of gravitational numbers. So I claim. So I believe.
My point is this. Rhythm may not possible in absence of gravity. Is it possible to see truth, meaning God through my 2n factorial formula?
I wonder.
The (2n)! formula with ((((n+1)(n+2))/2)^n) gave me many sleepless nights since April 2024. On April 2024, I discovered that ((((n+1)(n+2))/2)^n) is approximately connected to (2n)!. But how to give an expression? My education is limited. My mathematical prowess is hardly comparable to champions of IIT JEE.
But I felt it is my duty to complete the formula. Till calculator range. Till 170!. Or when n equals 85.
I carried on. I used the formula of Stirling formula and other expressions of (2n)! to get (2n)! through ((((n+1)(n+2))/2)^n). Well that was incorrect method. But I continued.
Now, I have finally made it. Without the use of any other approximate or accurate formula of (2n)!
Here is the formula
Here is an excel sheet that confirms 99 percent accuracy.
Have a great weekend folks!!
Most of my blog readers might be confused with my earlier blog post.
This post is for them.
Actually 2n factorial formula is much simpler.
They are
And the proof