Showing posts with label Rare. Show all posts
Showing posts with label Rare. Show all posts

Friday, August 6, 2010

New Indian browser with latest technology




Epic browser.

Mozilla has launched new Epic Browser with many features.

It included social network support like Orkut, Twitter, Facebook, Likedin etc.

It included YouTube facility and video download.

The best feature i found in this is Language Converter. It support many Indian languages like Sanskrit, Hindi, Malayalam, Tamil, Marathi, Gujarati and many more. It is very simple converter as same as we type our mother tongue language in English.

It has built in antivirus scanner.

It has My computer access to explore our files.

Epic has high security and privacy.

You can download it free from its webpage www.epicbrowser.com

Thank you.

For more details, visit www.epicbrowser.com

Tuesday, January 26, 2010

Number Gossip : Get digitized


It wrote this post simply as a timepass. If you are really a number geek. you can vist this website which is just like google search engine for numbers, figures and every thing related to digits.

Website : http://numbergossip.com


0 s the additive identity.
1 is the multiplicative identity.
2 is the only even prime.
3 is the number of spatial dimensions we live in.
4 is the smallest number of colors sufficient to color all planar maps.
5 is the number of Platonic solids.
6 is the smallest perfect number.
7 is the smallest number of integer-sided rectangles that tile a rectangle so that no 2 rectangles share a common length.
8 is the largest cube in the Fibonacci sequence.
9 is the maximum number of cubes that are needed to sum to any positive integer.
10 is the base of our number system.
11 is the largest known multiplicative persistence.
12 is the smallest abundant number.
13 is the number of Archimedian solids.
14 is the smallest number n with the property that there are no numbers relatively prime to n smaller numbers.
15 is the smallest composite number n with the property that there is only one group of order n.
16 is the only number of the form xy=yx with x and y different integers.
17 is the number of wallpaper groups.
18 is the only number that is twice the sum of its digits.
19 is the maximum number of 4th powers needed to sum to any number.
20 is the number of rooted trees with 6 vertices.
21 is the smallest number of distinct squares needed to tile a square.
22 is the number of partitions of 8.
23 is the smallest number of integer-sided boxes that tile a box so that no two boxes share a common length.
24 is the largest number divisible by all numbers less than its square root.
25 is the smallest square that can be written as a sum of 2 squares.
26 is the only number to be directly between a square and a cube.
27 is the largest number that is the sum of the digits of its cube.
28 is the 2nd perfect number.
29 is the 7th Lucas number.
30 is the largest number with the property that all smaller numbers relatively prime to it are prime.

31 is a Mersenne prime.
32 is the smallest 5th power (besides 1).
33 is the largest number that is not a sum of distinct triangular numbers.
34 is the smallest number with the property that it and its neighbors have the same number of divisors.
35 is the number of hexominoes.
36 is the smallest number (besides 1) which is both square and triangular.
37 is the maximum number of 5th powers needed to sum to any number.
38 is the last Roman numeral when written lexicographically.
39 is the smallest number which has 3 different partitions into 3 parts with the same product.
40 is the only number whose letters are in alphabetical order.
41 is the smallest number that is not of the form |2x - 3y|.
42 is the 5th Catalan number.
43 is the number of sided 7-iamonds.
44 is the number of derangements of 5 items.
45 is a Kaprekar number.
46 is the number of different arrangements (up to rotation and reflection) of 9 non-attacking queens on a 9x9 chessboard.
47 is the largest number of cubes that cannot tile a cube.
48 is the smallest number with 10 divisors.
49 is the smallest number with the property that it and its neighbors are squareful.
50 is the smallest number that can be written as the sum of of 2 squares in 2 ways.
51 is the 6th Motzkin number.
52 is the 5th Bell number.
53 is the only two digit number that is reversed in hexadecimal.
54 is the smallest number that can be written as the sum of 3 squares in 3 ways.
55 is the largest triangular number in the Fibonacci sequence.
56 is the number of reduced 5 x 5 Latin squares.
57 = 111 in base 7.
58 is the number of commutative semigroups of order 4.
59 is the smallest number whose 4th power is of the form a4+b4-c4.
60 is the smallest number divisible by 1 through 6.

61 is the 6th Euler number.
62 is the smallest number that can be written as the sum of of 3 distinct squares in 2 ways.
63 is the number of partially ordered sets of 5 elements.
64 is the smallest number with 7 divisors.
65 is the smallest number that becomes square if its reverse is either added to or subtracted from it.
66 is the number of 8-iamonds.
67 is the smallest number which is palindromic in bases 5 and 6.
68 is the last 2-digit string to appear in the decimal expansion of .
69 has the property that n2 and n3 together contain each digit once.
70 is the smallest abundant number that is not the sum of some subset of its divisors.
71 divides the sum of the primes less than it.
72 is the maximum number of spheres that can touch another sphere in a lattice packing in 6 dimensions.
73 is the smallest number (besides 1) which is one less than twice its reverse.
74 is the number of different non-Hamiltonian polyhedra with minimum number of vertices.
75 is the number of orderings of 4 objects with ties allowed.
76 is an automorphic number.
77 is the largest number that cannot be written as a sum of distinct numbers whose reciprocals sum to 1.
78 is the smallest number that can be written as the sum of of 4 distinct squares in 3 ways.
79 is a permutable prime.
80 is the smallest number n where n and n+1 are both products of 4 or more primes.
81 is the square of the sum of its digits.
82 is the number of 6-hexes.
83 is the number of zero-less pandigital squares.
84 is the largest order of a permutation of 14 elements.
85 is the largest n for which 12+22+32+...+n2 = 1+2+3+...+m has a solution.
86 = 222 in base 6.
87 is the sum of the squares of the first 4 primes.
88 is the only number known whose square has no isolated digits.
89 = 81 + 92
90 is the number of degrees in a right angle.

91 is the smallest pseudoprime in base 3.
92 is the number of different arrangements of 8 non-attacking queens on an 8x8 chessboard.
93 = 333 in base 5.
94 is a Smith number.
95 is the number of planar partitions of 10.
96 is the smallest number that can be written as the difference of 2 squares in 4 ways.
97 is the smallest number with the property that its first 3 multiples contain the digit 9.
98 is the smallest number with the property that its first 5 multiples contain the digit 9.
99 is a Kaprekar number.
100 is the smallest square which is also the sum of 4 consecutive cubes.


101 is the number of partitions of 13.
102 is the smallest number with three different digits.
103 has the property that placing the last digit first gives 1 more than triple it.
104 is the smallest known number of unit line segments that can exist in the plane, 4 touching at every vertex.
105 is the largest number n known with the property that n - 2k is prime for k>1.
106 is the number of trees with 10 vertices.
107 is the exponent of a Mersenne prime.
108 is 3 hyperfactorial.
109 is the smallest number which is palindromic in bases 5 and 9.
110 is the smallest number that is the product of two different substrings.
111 is the smallest possible magic constant of a 3 x 3 magic square of distinct primes.
112 is the side of the smallest square that can be tiled with distinct integer-sided squares.
113 is a permutable prime.
114 = 222 in base 7.
115 is the number of rooted trees with 8 vertices.
116 is a value of n for which n!+1 is prime.
117 is the smallest possible value of the longest edge in a Heronian Tetrahedron.
118 is the smallest number that has 4 different partitions into 3 parts with the same product.
119 is the smallest number n where either n or n+1 is divisible by the numbers from 1 to 8.
120 is the smallest number to appear 6 times in Pascal's triangle.

121 is the only square known of the form 1+p+p2+p3+p4, where p is prime.
122 is the smallest number n>1 so that n concatenated with n-1 0's concatenated with the reverse of n is prime.
123 is the 10th Lucas number.
124 is the smallest number with the property that its first 3 multiples contain the digit 2.
125 is the only number known that contains all its proper divisors as proper substrings.
126 = 9C4.
127 is a Mersenne prime.
128 is the largest number which is not the sum of distinct squares.
129 is the smallest number that can be written as the sum of 3 squares in 4 ways.
130 is the number of functions from 6 unlabeled points to themselves.
131 is a permutable prime.
132 is the smallest number which is the sum of all of the 2-digit numbers that can be formed with its digits.
133 is the smallest number n for which the sum of the proper divisors of n divides phi(n).
134 = 8C1 + 8C3 + 8C4.
135 = 11 + 32 + 53.
136 is the sum of the cubes of the digits of the sum of the cubes of its digits.
137 is the smallest prime with 3 distinct digits that remains prime if one of its digits is removed.
138 is the smallest possible product of 3 primes, one of which is the concatenation of the other two.
139 is the number of unlabeled topologies with 5 elements.
140 is the smallest harmonic divisor number.
141 is a Cullen number.
142 is the number of planar graphs with 6 vertices.
143 is the smallest quasi-Carmichael number in base 8.
144 is the largest square in the Fibonacci sequence.
145 = 1! + 4! + 5!
146 = 222 in base 8.
147 is the number of sided 6-hexes.
148 is the number of perfect graphs with 6 vertices.
149 is the concatenation of the first 3 positive squares.
150 is the smallest n for which n + n times the nth prime is square.

151 is a palindromic prime.
152 has a square comprised of the digits 0-4.
153 = 13 + 53 + 33.
154 is the smallest number which is palindromic in bases 6, 8, and 9.
155 is the sum of the primes between its smallest and largest prime factor.
156 is the number of graphs with 6 vertices.
157 is the largest number known whose square contains the same digits as its successor.
158 is the number of planar partitions of 11.
159 is the number of isomers of C11H24.
160 is the number of 9-iamonds.
161 is a hexagonal pyramidal number.
162 is the smallest number that can be written as the sum of of 4 positive squares in 9 ways.
163 is the largest Heegner Number.
164 is the smallest number which is the concatenation of squares in two different ways.
165 = 11C3.
166 is the number of monotone Boolean functions of 4 variables.
167 is the smallest number whose 4th power begins with 4 identical digits
168 is the size of the smallest non-cyclic simple group which is not an alternating group.
169 is a square whose digits are non-decreasing.
170 is the smallest number n for which phi(n) and sigma(n) are both square.
171 has the same number of digits in Roman numerals as its cube.
172 = 444 in base 6.
173 has a square containing only 2 digits.
174 is the smallest number that can be written as the sum of of 4 positive distinct squares in 6 ways.
175 = 11 + 72 + 53.
176 is an octagonal pentagonal number.
177 is the number of graphs with 7 edges.
178 has a cube with the same digits as another cube.
179 has a square comprised of the digits 0-4.
180 is the total number of degrees in a triangle.


181 is a strobogrammatic prime.
182 is the number of connected bipartite graphs with 8 vertices.
183 is the smallest number n so that n concatenated with n+1 is square.
184 is a Kaprekar constant in base 3.
185 is the number of conjugacy classes in the automorphism group of the 8 dimensional hypercube.
186 is the number of degree 11 irreducible polynomials over GF(2).
187 is the smallest quasi-Carmichael number in base 7.
188 is the number of semigroups of order 4.
189 is a Kaprekar constant in base 2.
190 is the largest number with the property that it and its ditinct prime factors are palindromic in Roman numerals.
191 is a palindromic prime.
192 is the smallest number with 14 divisors.
193 is the only known odd prime n for which 2 is not a primitive root of 4n2+1.
194 is the smallest number that can be written as the sum of 3 squares in 5 ways.
195 is the smallest value of n such that 2nCn is divisible by n2.
196 is the smallest number that is not known to reach a palindrome when repeatedly added to its reverse.
197 is a Keith number.
198 = 11 + 99 + 88.
199 is the 11th Lucas number.
200 is the smallest number which can not be made prime by changing one of its digits.



201 is a Kaprekar constant in base 4.
202 has a cube that contains only even digits.
203 is the 6th Bell number.
204 is the square root of a triangular number.
205 is the largest number which can not be writen as the sum of distinct primes of the form 6n+1.
206 is the smallest number that can be written as the sum of of 3 positive distinct squares in 5 ways.
207 has a 4th power where the first half of the digits are a permutation of the last half of the digits.
208 is the 10th tetranacci number.
209 is the smallest quasi-Carmichael number in base 9.
210 is the product of the first 4 primes.

211 has a cube containing only 3 different digits.
212 has a square with 4/5 of the digits are the same.
213 is a number whose product of digits is equal to its sum of digits.
214 is a value of n for which n!! - 1 is prime.
215 = 555 in base 6.
216 is the smallest cube that can be written as the sum of 3 cubes.
217 is a Kaprekar constant in base 2.
218 is the number of digraphs with 4 vertices.
219 is the number of space groups, not including handedness.
220 is the smallest amicable number.
221 is the number of Hamiltonian planar graphs with 7 vertices.
222 is the number of lattices on 10 unlabeled nodes.
223 is the smallest prime which will nor remain prime if one of its digits is changed.
224 is not the sum of 4 non-zero squares.
225 is an octagonal square number.
226 ???
227 is the number of connected planar graphs with 8 edges.
228 = 444 in base 7.
229 is the smallest prime that remains prime when added to its reverse.
230 is the number of space groups, including handedness.
231 is the number of partitions of 16.
232 is the number of 7x7 symmetric permutation matrices.
233 is the smallest number with the property that it and its neighbors can be written as a sum of 2 squares.
234 ???
235 is the number of trees with 11 vertices.
236 is the number of Hamiltonian circuits of a 4x8 rectangle.
237 is the smallest number with the property that its first 3 multiples contain the digit 7.
238 is the number of connected partial orders on 6 unlabeled elements.
239 is the largest number that cannot be written as a sum of 8 or fewer cubes.
240 is the smallest number with 20 divisors.

241 ???
242 is the smallest number n where n through n+3 all have the same number of divisors.
243 = 35.
244 is the smallest number (besides 2) that can be written as the sum of 2 squares or the sum of 2 5th powers.
245 is a stella octangula number.
246 = 9C2 + 9C4 + 9C6.
247 is the smallest possible difference between two integers that together contain each digit exactly once.
248 is the smallest number n>1 for which the arithmetic, geometric, and harmonic means of phi(n) and sigma(n) are all integers.
249 ???
250 ???
251 is the smallest number that can be written as the sum of 3 cubes in 2 ways.
252 is the 5th central binomial coefficient.
253 is the smallest non-trivial triangular star number.
254 is the smallest composite number all of whose divisors (except 1) contain the digit 2.
255 = 11111111 in base 2.
256 is the smallest 8th power (besides 1).
257 is a Fermat prime.
258 ???
259 = 1111 in base 6.
260 is the number of ways that 6 non-attacking bishops can be placed on a 4x4 chessboard.
261 is the number of essentially different ways to dissect a 16-gon into 7 quadrilaterals.
262 is the 9th meandric number.
263 is the largest known prime whose square is strobogrammatic.
264 is the largest known number whose square is undulating.
265 is the number of derangements of 6 items.
266 is the Stirling number of the second kind S(8,6).
267 is the number of planar partitions of 12.
268 is the smallest number whose product of digits is 6 times the sum of its digits.
269 ???
270 is a harmonic divisor number.

271 is the smallest prime p so that p-1 and p+1 are divisible by cubes.
272 is the 7th Euler number.
273 = 333 in base 9.
274 is the Stirling number of the first kind s(6,2).
275 is the number of partitions of 28 in which no part occurs only once.
276 is the sum of the first 3 5th powers.
277 ???
278 ???
279 is the maximum number of 8th powers needed to sum to any number.
280 is the number of ways 18 people around a round table can shake hands in a non-crossing way, up to rotation.
281 is the sum of the first 14 primes.
282 is the sum of its proper divisors that contain the digit 4.
283 = 25 + 8 + 35.
284 is an amicable number.
285 is the number of binary rooted trees with 13 vertices.
286 is the number of rooted trees with 9 vertices.
287 is the sum of consecutive primes in 3 different ways.
288 is the smallest non-palindrome non-square that when multiplied by its reverse is a square.
289 is a Friedman number.
290 has a base 3 representation that ends with its base 6 representation.
291 is the number of functional graphs on 8 vertices.
292 is the number of ways to make change for a dollar.
293 ???
294 is the number of planar 2-connected graphs with 7 vertices.
295 ???
296 is the number of partitions of 30 into distinct parts.
297 is a Kaprekar number.
298 ???
299 ???
300 is the largest possible score in bowling.

Thursday, January 21, 2010

Bill Gates is Now Tweeting and Also Has a New Site, “The Gates Notes”

If you’re looking for someone new to follow on Twitter, how does Bill Gates work for you? He started with Twitter yesterday and as of Wed. afternoon had over 235,000 followers. You can find his page at: http://www.twitter.com/billgates and yes, this is a verified account.
Today, Gates launched his new web site titled, The Gates Notes.”
It includes sections on:
+ What I’m Thinking
+ What I’m Learning
+ My Travels
+ Infrequently Asked Questions
+ and more
The home page also states:
Every January, Bill writes an Annual Letter, which includes his thoughts on the work of the Bill & Melinda Gates Foundation and progress it is making toward achieving its goals. Interest in the 2009 Annual Letter was one reason Bill decided to create the Gates Notes website.
Source: The Gates Notes, Twitter

Sunday, January 17, 2010

Albert Gonzales: Two-Faced Hacker



An adage says there is no honor among thieves. U. S. Secret Service agents who employed a self-taught 28-year-old computer genius named Albert Gonzales to inform them of the activities of other hackers may now wish they'd never heard of him. Not only was Gonzales tipping off hackers that they were targets of federal investigations, Gonzales went on to break all records, not once but twice, for the largest amount of stolen credit-card and debit-card data: some 130 million numbers he amassed with the help of unnamed foreign cohorts, many in the former Soviet Union countries. Placed under arrest in 2008, Gonzales at first pled innocent, but as charges mounted up, first in New York, then in Massachusetts and New Jersey, and as he finally faced federal charges, on August 28 he decided to plead guilty. He will be behind bars at least until middle age, by which time his hacking skills will be hopelessly out of date. But will there still be hackers in 2034? My guess is: almost certainly.

I could dwell on the details of Gonzales's high lifestyle in his native town of Miami, but it is like the high-living stories of most other thieves: spend it while you got it, because you don't know when you'll ever have it again. You wonder if the Secret Service folks paying him for information ever noticed the BMW and the Rolex, but maybe he'd quit dealing with them by the time he was rolling in dough from more profitable employment.

This raises an ethical question that everyone who deals with computer security has to face: when does trying to think like a hacker in order to outwit other hackers cross the line into the gray area when you become a hacker yourself?

The term "hacker" means different things in different contexts. Back in the Middle Ages of electronics, I used to take apart old stereos and radios and put them back together in screwy ways. This was what many people would now term a type of hacking, which in its most general sense means using technology for a purpose that its designers did not originally plan on. But (except for the occasional prank) my purposes in hacking were innocent. Gonzales clearly intended to make a lot of money illegally by collecting tons of computer-record identities and selling them to the highest bidder. In this way he stayed in the background and got the advantages of wholesale crime without having to mess with the retail variety. And clearly he did it for the money, or for what the money could buy.

Now that computer hacking is an ongoing, large-scale criminal activity, the air of playful innocence that used to characterize its aficionados has largely dissipated. Perhaps justly, most organizations and government agencies assume that anyone hacking into their system is doing it to steal, or worse—there are always terrorists, and we have written occasionally about the danger of cyberwars waged by militant hackers.

For those interested in fighting crime, it will always be necessary to learn how the criminals do it in order to fight back. And in the case of hackers, agencies without enough homegrown talent will often look for a turncoat, but the possibility of double-agenthood—exactly what Gonzales did—is always present in such cases.

One of the best ways to keep good hackers from going bad is a thing that is becoming hard to find these days—or at least, I wouldn't know where to start looking for it, unless you could try the U. S. armed forces. What I'm talking about is a deep level of commitment to the good of a nation or organization that becomes the core of one's professional life. But it requires a stable lifetime of commitment on the part of the organization to achieve that, a stability that is increasingly hard to find these days.

One night, years ago, back in Massachusetts, I attended a talk given by a fellow who for years had been a supervisor in the New England Power Pool. This was the organization that coordinated operations of the Northeastern power plants and utilities to make sure everybody's power was reliable, stable, and there when they needed it. Power failures in the dead of winter in New England can be life-threatening, and as I listened to this guy talk, I realized that he was dedication incarnate. He wasn't blustery or table-pounding or anything—but he gave the impression of solid, firm, intelligent commitment to the high calling of keeping New Englanders' lights on, no matter what.

This was back in the days before utility deregulation, when power companies were quasi-governmental entities with more or less guaranteed profits. Perhaps it is just the nostalgic faulty memory of an aging engineer remembering a scene from his younger days, but it does seem to me that the stability engendered by the regulatory environment back then allowed the development of people who could really dedicate their lives to a good cause professionally, without worrying about layoffs and changing careers four or five times in their lifetimes. And, yes, it also allowed for incompetents to featherbed (goof off) for years in companies that didn't care about such things. Was the good worth the bad? I don't know, but I tend to think so.

The computer industry seems never to have been stable enough to produce a cadre of dedicated people whose entire careers could be given over to enforcing computer security for one firm. I'm sure there are such people, but in the nature of the business they've changed jobs several times, especially if they're good, and being dedicated to the good of an industry is a different thing from dedication to a stable group of people in one organization. But my metaphorical hat is off to those guardians of our credit card numbers, whoever they are and whoever they have worked for, who are constantly on the lookout for the activities of people like Albert Gonzales. May their numbers increase—securely.

Wednesday, January 13, 2010

Latest website Selection

APPBOY





This website describes itself as a social outlet for lovers of mobile phone apps which help you make the most of your smartphone.
It lists a range of paid-for and free apps, but it also focuses on the community aspect of sharing and rating them.
Developers can post their own apps on this site and earn a commission from any sales they make.

FLICKR SCHEDULR





Shedulr allows you to get your photos onto a Flickr account when you are away from your PC.
Pictures are added to a queue and scheduled to upload when it will be less of a strain on your internet bandwidth.
You can specify which photosets and groups they should be added to within your Flickr account, and do not forget to change the access permissions which will be "public" by default.

TIME GLIDER




This computer tool allows you to build and share timelines for projects - it could help you to collaborate with people from all over the world.
A feature lets you add events from an RSS or Atom feed, a Flickr account, or even a Wikipedia timeline.
It makes for fascinating reading and will no doubt prove a useful tool for anyone who is studying history.

DIARY 29




An artist has committed to taking a photo a day throughout her 29th year.
She started her journey on her birthday in July 2009, and each day she is uploading a picture from her wanderings and a short description to give it context.
It is a fascinating travelogue through a year in someone's life.


Thursday, January 7, 2010

Total Number of Websites

According to the Netcraft Web Server Survey, as of December 2009 there are around 233,848,493 websites are available on world wide web. There has been an increase of 47 million hostnames and 7 million active websites over the last 12 months. In the month of December 2009 netcraft has received responses from 233,848,493 sites, which is an increase of 212000 since last month. This means that more than 2 lakh websites got added oninternet in last one month. Netcraft is an Internet services company based in Bath, England. It provides web server and web hosting market-share analysis. However, the company is famous for its free anti-phishing toolbar for the Firefox and Internet Explorer browsers.

Here is the graph



AVATAR- Technology at its Best

I think this is the best Hollywood movie I have seen in 2009. Also been fortunate to watch both 2-D and 3-D ver. in 89 Cinemas,Durgapur and IMAX,Kolkata. It was a great visual treat for me in both the situations.

site 1: Our 3rd semester exam happily ended on 26th dec,09 and for the sake of celebrating, the plan was made to watch AVATAR the next day 'morning show' (since it costs less in morning as we also spend on '3 Idiots' on 26 dec,09. yes, just after the last exam paper). Lets see do I remembered the names
who was a part of this- me, Akshit, Rahul, Bikramjeet and................   an...................     and....... 
....................  yes! Rupayon. Sorry, he was not regular with us (usually).

site 2: 3rd January; friend's birthday; planned a dinner party in The Chef Choice,Kolkata with the 3-D ver. AVATAR in IMAX. Now here we include Sohrab (birthday boy), Abhisekh, Joy, Biswaroop and me.


Okay now coming to the Topic i.e development of Avatar. It started in 1994 by Cameron, who wrote an 80-page script for the film. Filming was supposed to take place after the completion of Titanic, and the film would have been released in 1999, but according to Cameron, “technology needed to catch up” with his vision of the film. In early 2006, Cameron developed the script, the language, and the culture of Pandora. He has stated that if Avatar is successful, two sequels to the film are planned. (source BBC news)




In terms of cutting edge technologies used, Avatar marks the coming of age of both CGI (Computer-Generated Imagery) and 3-D cinema with its art house special effects and its shock and awe treatment. Performance capture technology, which creates computerized images from real human action, was used in this movie so that every action is more real and palpable. The cast had motion-capture suits that carried sensors, which enabled the computers to store the movements of the body showing performance capture.

According to a report, the makers of the movie had designed an exclusive hi-def 3D camera ensemble which weighs around 50 pounds and used a mix of two Sony HDC-F950 HD cameras at a distance of 2.5 inches from face in order to capture the stereoscopic separation of human eyes. It means that the system has two camera lenses that converge on a focal point with the help of a computer and helps in smooth camera moves and action sequences.


Also the information from the cameras produced a digital framework, or rig, of an actor’s face. “The rig was then given a set of rules that applied the muscle movements of each actor’s face to that of the Avatar. To make a computer-generated character express the same emotion as a human actor, the rig had to translate every arch of a human eyebrow directly to the digital character’s face.”






Wednesday, November 25, 2009

SMS @ 1 paisa


News reports state that Reliance Communications Ltd has taken the lead and slashed SMS rates to 1 paisa per SMS. The first salvo in a new tariff war in telecom circles has begun. It will certainly put pressure on other telecom operators to follow suit.
The new SMS rates are in the form of add-on plans and are for all Reliance CDMA and GSM customers. By loading a voucher of Rs. 11/- the 1 paisa per SMS plan will be activated. My friends in Reliance say that a fee of Rs. 11/- will be automatically deducted every month from the balance of the prepaid subscriber. Should the subcriber not have sufficient balance on that day, he/she will revert back to 50 paise per SMS. So that's one catch.
Customers also have an option of going in for an unlimited daily SMS plan by having Re 1/- deducted from their balance. (Bad idea because Re 1 = 100 paise = 100 SMS' a day!)
A Third option given to prepaid subscribers is to load a Rs. 14/- voucher. This voucer will give a balance of Rs. 10.50 + odd and will also give daily 500 national SMS's free. Subsequent SMS will be charged at 1 paisa. A Re. 1/- daily fee will be deducted from the balance.
I, myself, have subscribed to the Rs. 11/- per month SMS pack on my post-paid billing Reliance Connection and I should be enjoying SMS @ 1 paisa within a day or two, WOW!!
My tired fingers don't seem to be rejoicing at this news, are they! ;)

Saturday, August 8, 2009

Apply Online for New PAN Card

This post is an update to my previous post "Now Submit Grievance related to PAN Card directly to Gov. of India".

I found a new link in Gov. of India Portal where any citizen of India who have to submit return files to income tax officials can now directly apply online for PAN Card.

Both the procedures for application of PAN Card is listed below:-



1)Online Application for New PAN (through UTITSL)

2)Online Application for New PAN (through NSDL)

Now Submit Grievance related to PAN Card directly to Gov. of India

Any grievance related to PAN card can easily be consulted by the Officials of Indian Government.Yes, This is true and not a false promise by Government of India.

Here is the link. Click here to submit grievance related to PAN.

 
Permanent Account Number (PAN) refers to a ten-digit alphanumeric number, issued in the form of a laminated card, by the Income Tax Department in India. It is a must to have a PAN Card number those who file their income tax returns, because from 2005 onwards, it has been made mandatory by the Income Tax Department to quote the PAN on return of income as well as on all correspondence with any income tax authority in the country.

Indian Government has established a resource portal online especially for citizen of India. Here it is.

Not only issues related to PAN card are solved here but many official issues which might take you months and years without this online portal. This website is really helpful for those citizens of India who can request/complain their official documents grievance directly to the Gov. of India.

Friday, August 7, 2009

This will never happen in your life again

This will never happen in your life again
7th August,2009 Aditya Bikram Singh


Suddenly something clicked in my mind while logging out for sleep. Though I was feeling sleepy and decides to go for sleep, I thought of this while reading an article online. May be it can be of use or fun, I felt it should be posted so that my readers could read. Tough its timepass, but yet so amazing.

Here it is;


On August 7 , 2009

At 12hr 34 minutes and 56 seconds on the 7th of August this year, the time and date will be

12:34:56 07/08/09




1 2 3 4 5 6 7 8 9

This will never happen in your life again??!!!!

Wednesday, July 22, 2009

Twitter to be honoured a Nobel Peace Prize

Twitter to be honoured a Nobel
22nd July,2009 Aditya Bikram Singh

Source : http://videos.webpronews.com/2009/07/14/twitter-to-get-a-nobel-peace-prize/

Well the next time you surf the net you may bump into a Nobel peace prize candidate . A US security expert has proposed the honour for the micro blogging site TWITTER , which helped the protesters in Iran beat censorship and tell their tale to the world.


The free social messaging utility uniquely documented and personalized the story of hope , heroism and horror in Iran, says Mark Pfeifle , former deputy national security adviser for strategic communications and global outreach at the US National security council.

Pfeifle from the Christian Science Monitor

''he video gave substance to what seemed so far away .We saw the look in her eyes as they went lifeless. We heard the sounds of her friends and family as they begged her to hold on . And she became the personification of the struggle for democracy in a country where voices for freedom are quelled.''

When the journalists were forced to leave Iran , Twitter became a window to the world to view hope ,heroism and horror . It became the assignment desk , the reporter and the producer.

And because of this Twitter and its creators are worthy of being considered for the Nobel peace prize . Twitter and other social media outlets have become the soft weapons of democracy . For those reasons, Twitter deserves consideration for the Nobel peace prize.


Get bored with the regular surfing on Web. Part- 2

Get bored with the regular surfing on Web? Part-2
22nd July,2009 Aditya Bikram Singh




this is a continuation part of my previous post "Get bored with regular surfing on Web". To have a look please click here or copy paste the following link http://adityabikram.blogspot.com/2009/07/get-bored-with-your-regular-surfing-on.html

Im here again with my personal hunt in web browsing

  • copy paste the following javascript in your address bar (url bar) in which you have search for images in images.google.com

I mean, at first search for any image (eg-flowers ) of ur interest in images.google.com and then paste the javascript on the same url bar. Press enter and see the images flying in your computer.

Here is the java-script---

javascript:R= 0; x1=.1; y1=.05; x2=.25; y2=.24; x3=1.6; y3=.24; x4=300; y4=200; x5=300; y5=200; DI= document.images; DIL=DI.length; function A(){for(i=0; i




  • Though an old one but still interesting for them who r new to it.

cultivate flowers and plants on your desktop/laptop

click here and enjoy or copy paste the link that follow http://www.procreo.jp/labo/flower_garden.swf




  • Its new and many of you heard about it but have you logged into it?

Sach Ka Saamna.com its a webportal for the reality quiz show on Star Plus whose popularity increases exponentially.
On this website the fun element , for which am posting this , is that you yourself can undergo the test i.e virtual polygraphy test. Its fun there. Click here and test yourself. Moreover you can contact with your friends too.


for updates linked to me on twitter

Sunday, July 19, 2009

The Rare Pictures Of Legendary Technicians


1. Yahoo! began as a student hobby and evolved into a global brand that has changed the way people communicate with each other, find and access information and purchase things. The two founders of Yahoo!, David Filo and Jerry Yang, Ph.D. candidates in Electrical Engineering at Stanford University, started their guide in a campus trailer in February 1994 as a way to keep track of their personal interests on the Internet. Before long they were spending more time on their home-brewed lists of favorite links than on their doctoral dissertations. Eventually, Jerry and David's lists became too long and unwieldy, and they broke them out into categories. When the categories became too full, they developed subcategories ... and the core concept behind Yahoo! was born.

The Web site started out as "Jerry and David's Guide to the World Wide Web" but eventually received a new moniker with the help of a dictionary. The name Yahoo! is an acronym for "Yet Another Hierarchical Officious Oracle," but Filo and Yang insist they selected the name because they liked the general definition of a yahoo: "rude, unsophisticated, uncouth." Yahoo! itself first resided on Yang's student workstation, "Akebono," while the software was lodged on Filo's computer, "Konishiki" - both named after legendary sumo wrestlers.





2. Andreas Bechtolsheim , Bill Joy, Scott Mc Nealy and Vinod Khosla of SUN(StanfordUniversity Network) MicroSystems.
Founded by four StanfordUniversity buddies.
Andreas Bechtolsheim built a microcomputer;
Vinod Khosla recruited him;
Scott McNealy to manufacture computers based on it;
and Bill Joy to develop a UNIX-based OS for the computer...
SUN is the acronym for Stanford University Network .




3. Linus Torvalds of Linux Operating System Linus Torvalds originally used the Minix OS on his system which he replaced by his OS.
Hence the working name was Linux (Linus' Minix).
He thought the name to be too egotistical and planned to name it Freax (free + freak + x).
His friend Ari Lemmk encouraged Linus to upload it to a network so it could be easily downloaded.
Ari gave Linus a directory called linux on his FTP server, as he did not like the name Freax.
Linus like that directory name and he kept the name of his new OS to LINUX...





4. Gordon Moore(L) and Bob Noyce� ,founders of Intel.
Bob Noyce and Gordon Moore wanted to name their new company 'Moore Noyce'.
But that was already trademarked by a hotel chain...
So they had to settle for an acronym of INTegrated ELectronics... INTEL





5. Larry Page(L) and Sergey Brin�, founders of Google.
Google was originally named 'Googol'.
After founders (Stanford graduates) Sergey Brin and Larry Page presented their project to an angel investor...
they received a cheque made out to 'Google' !...
So they kept name as GOOGLE






6. Ken Thompson (L)and Dennis Ritchie� ,creators of UNIX.
Dennis Ritchie improved on the B programming language and called it 'New B'.
B was created by Ken Thompson as a revision of the Bon programming language (named after his wife Bonnie)
He later called it C.





7. Steve Woznaik(sitting) and Steve Jobs of APPLE Computers.
He was three months late in filing a name for the business because he didn't get any better name for his new company.
So one day he told to the staff: " If I'll not get better name by 5 o'clcok today, our company's name will be anything he likes..."
so at 5 o'clcok nobody cameup with better name, and he was eating APPLE that time...
so he kept the name of the company 'Apple Computers'







8. Bill Hewlett(L) and Dave Packard� of HP.
Behind them in the picture is the famous HP Garage.
Bill Hewlett and Dave Packard tossed a coin to decide whether the company they founded would be called Hewlett-Packard or Packard-Hewlett.
And the winner was NOT Bill... the winner was Dave.








9. Picture taken when microsoft was started









10. Tim Berners Lee -- Founder of the World Wide Web

5 Emails that Convert Documents

5 Emails that Convert Documents 
19th July,2009 Aditya Bikram Singh

There have been some useful emails around the web for a while. In case you missed it, you can convert files over email. Ever need a song converted to MP3 Perhaps you need a Word doc converted to a PDF. All you have to do is send an attachment to one of these 5 email addresses, and presto, sent back to you is the same file in your desired format. Via


    * iPhone@pdfonline.com

Converts any attached

Microsoft Visio or Word file (including the 2007/.docx kind) to PDF

files, and supports multiple file attachments. Ignore the “iphone” in

the address, as it works from any device or computer, but only supports

files up to 1 MB in size.


    * pdf@koolwire.com


Converts

Microsoft Word, Excel or PowerPoint files to PDFs. Like the other

Koolwire addresses below, it accepts files up to 10 MB in size.


    * doc@koolwire.com


Convert PDFs to Word or Rich Text Format files.


    * mp3@koolwire.com


Convert WAV files to MP3s.


    * wav@koolwire.com


Convert MP3s to WAV files.

Saturday, July 18, 2009

Free Aitel GPRS

Guidelines To Continue Freely...
 18th July,2009 Aditya Bikram Singh

In NUTSHELL you had to do only 3 things
  1. Enter your cel no. into USER NAME/NO. Field (If it is blank)
  2. Change access point / APN to airtelfun.com or airtelmms.com
  3. Configuring your application for following proxy setting…
- If u r using airtelfun.com
IP Addr :
100.1.200.99
Port no.
8080
- If u r using airtelmms.com
IP Addr :
100.1.201.172
Port No.
8799

That all about settings!
No! Its not any tricks and hacks that results to free GPRS or free Internet accessing, by using Airtel. Neither I'm into giving you those APNs,IPs, Port Nos. which causes to access you free Mobile Office, Airtel Live etc. All these are just fake and nothing else.
Those proxies, ip addresses, port nos. and APNs that are provided by many websites, online forums etc to hack airtel is just fooling you and nothing more. They try to increase their traffic by posting it and most of them are simply "copy-paste" individuals.
Just type " Free Airtel GPRS " in Google search bar and see the results. More than 10 lacs result will be found and I'm damn sure that nothing will do good to you. These sites and forums simply cheat you and as said previously they do to increase the incoming traffic with so many links to it. Ya! due to this I preferred to keep the title to this post as "Free Airtel GPRS" so that some lucky persons like you click on it and gets educated about these pranks.
Though these pranks cannot lead to free Internet by airtel but there are many lucky ppl who are enjoying free Airtel GPRS(MO). This is not by the tricks, cheats or codes but infact there connection is not updated by the the Airtel. It normally occurs when you are in roaming or changes your handset during their server upgrading. It applies to those also whose haven't contacted Airtel Customer Care for more than 2 months.

Though I myself was not so lucky to have free gprs to my airtel sim but I must suggest some precautions to my reader who uses free Airtel GPRS.

  • 2. Don't ever try dialing 12150 or 12120 from your Airtel sim in which you are accessing free gprs.
  • 3. Try not to visit any Airtel websites both from your mobile and Desktop/Laptop.
  • 4. Always ignore those advertisement sms that leads to downloading ringtones, wallpapers, 3gp videos etc. as those are Airtel live sites or relating to them such as http://hungama.com , http://mjoy.in etc as they record your ip address and can lead to your sim upgrading (for you its degradation and will lose ur free Internet accessing).
  • 5. Try not to change your ip address in the cell.
  • 6. Don't use proxies in Opera as well.
  • 7. Try to use Tea Shark mobile browser including older version while browsing in mobile rather than Mobile's inbuilt browser for a longer free connectivity. Opera Mini and Bolt Browser were also a good option.

Thus if you try to follow these precautions, you can access freely for a longer period unless and until Airtel itself detects your connection for updating.