Clickd Inaugural Edition – Joomag
Clickd Inaugural Edition – Joomag.
Pan-IIM Systems/Technology Magazine featuring Mr.Subroto Bagchi on the cover page
नांव (Naav) – Udaan (2010)
चढ़ती लहरें लांघ न पाए
क्यों हांफती-सी नांव है तेरी, नांव है तेरी
तिनका-तिनका जोड़ के सांसें
क्यों नापती सी नांव है तेरी, नांव है तेरी
उलटी बहती धार है बैरी, धार है बैरी
कि अब कुछ कर जा रे पंथी ….
जिगर जुटा के पाल बाँध ले
जो बात ठहरी जान पे तेरी, शान पे तेरी
हैय्या-हो कि तान साध ले
जो बात ठहरी जान पे तेरी, शान पे तेरी
चल जीत-जीत लहरा जा, परचम तू लाल फेहरा जा..
अब कर जा तू या मर जा, कर ले तैय्यारी…
उड़ जा बनके धूप का पंछी
छुड़ा के गहरी छाँव अँधेरी, छाँव अँधेरी
तिनका-तिनका जोड़ के सांसें
क्यों नापती सी नाव है तेरी, नांव है तेरी
रख देगा झकझोर के तुझे
तूफानों का घोर है डेरा, घोर है डेरा
भंवर से डर जो हार मान ले
काहे का फिर जोर है तेरा, जोर है तेरा
है दिल में रौशनी तेरे, तू चीर डाल सब घेरे
लहरों कि गर्दन कस के डाल फंदे रे …
कि दरिया बोले वाह ! रे पंथी
सर आँखों पे नांव है तेरी, नांव है तेरी …
चढ़ती लहरें लांघ न पाए
क्यों हांफती-सी नांव है तेरी,नांव है तेरी
उलटी बहती धार है बैरी, धार है बैरी
कि अब कुछ कर जा रे पंथी ….
Lyrics – Amitabh Bhattacharya
जो मिल गया उसी को मुक़द्दर समझ लिया
जो खो गया मैं उसको भुलाता चला गया
ग़म और ख़ुशी में फ़र्क न महसूस हो जहाँ
मैं दिल को उस मुक़ाम पे लाता चला गया
मैं ज़िन्दगी का साथ निभाता चला गया
हर फिक्र को धुंए में उड़ाता चला गया
- From Movie Name: Hum Dono (1961)
Singer: Mohd Rafi
Music Director: Jaidev
Lyrics: Sahir Ludhianvi
Vedic Mathematics Lessons
I recently came across a book called ‘Vedic Mathematics’. I started reading it. Don’t ask me why. Because I don’t know.
Maybe its one of those psychological things. I’ve always been weak at mathematics. Particularly during the last years in school and during college. Add to that the catchy headline of the book:
VEDIC MATHEMATICS
OR
Sixteen simple Mathematical Formulae from the Vedas
(For One-line Answers to all Mathematical Problems)
Now that’s impressive ! One-line Ansers to ALL mathematical problems ? Really, for someone like me… its like finding Kryptonite ! Why didn’t I get hold of something like this during school days ?
One thing that really scared the shit out of me was the picture of the book’s author, which is on the first page of the book.
What I came to know for sure that this book is truly an ancient book. (The picture above obviously suggests so), and hence it is genuine.
Well, then I started reading this book. As I went on reading it, chapter after chapter, I realized how much at fault our system of primary education is. Really, the British Raj did so much damage to India economically, but the amount of damage they did to us intellectually is unfathomable. So much of ancient wisdom has been lost over the years, and that too, particularly in the last century. The present system of teaching mathematics seriously needs a revamp.
Throughout the book, the author takes care in pointing out the time / number of steps saved by following the Vedic method to solve a particular problem, in each case. Any major change in methodology requires a proof of effectiveness, and the author readily provides us the same at so many places in the book.
For example, lets say we want to multiply 321 by 213.
By following our regular procedure which is taught to us in school,
Huffffff …. So thats the answer. As it is clear, it takes 3 steps of multiplying a 3 digit number with a single digit and then addition of the 3 results to give the final result. In effect, it takes us 4 steps.
Now using the Vedic ऊर्ध्व तिर्यग्भ्याम् (Urdhva Tiryagbhyam) sutra, (which simply means, “vertically and cross-wise”), starting from the right side,
Yes, it just takes one line of calculation… And all of it need only be mentally done. How did this happen? Well, as the method name suggests, it was obtained by multiplying the digits “vertically and crosswise”.
To get the right-most digit of the answer, multiply the two right-most digits 3 x 1 = 3 .
To get the second-last digit, multiply 2 x 3 and 1 x 1 (crosswise) and add them together, giving 6 + 1 = 7.
For the next digit, 3×3 + 2×1 + 1×2 = 3 with 1 carried over to the next step.
For the next digit, 3×1 + 2×2 + 1(carry) = 8.
Finally, the first digit 3 x 2 = 6.
Hmmm…. that looks quite simple… doesn’t it? OK… I think if I were taught to multiply like this then I would have been much quicker in my calculations. 
Ok guys… Till next time……
Fake IPL Player
Couldn’t help posting about it. But this is just so cool.. Even more interesting than this year’s IPL, I would say.
This guy claims he’s a member of the KKR team and he’s blogging about what happens before and after a match, during parties, breakfasts, team meetings. Also giving a sneak peek at each of their characters.
And everything without naming anyone. He just uses hilarious nicknames for each of them.
Here’s the blog : http://fakeiplplayer.blogspot.com
