My Zone
Saturday, May 4, 2013
Tuesday, April 16, 2013
Snickometer
Invented
in the mid-1990s by English computer scientist Alan Paskett, the Snickometer is
used in a slow motion display to determine whether the ball did touch the bat , even slightly to determine if it was out. Although this was used earlier in UDRS, but unlike Hawk Eye and Hot Spot currently not used in UDRS. This is also known as the Snicko.
A Snickometer works on a simple
principle. Filter the ambient noise, and amplify the relevant signal. The ball
hitting the bat produces a sound of a particular frequency. The stump microphone
will pick up the sound of the ball hitting the bat. It first filters this sound
which is of a particular frequency from all the ambient noise. This can be
achieved with the help of a resonance filter. At the receiver this sound is
amplified and plotted to note the variation in the sound. A sharp variation
denotes the bat hitting the ball and a flat peak means the bat has hit the pad
or part of the body. This plot is viewed along with the replay of the shot to
synchronize the movement of the ball and the spike in plot. So in the
situation where the batsman was ruled out, a review on TV with the Snicko will
accurately determine the outcome.
Advantages and Disadvantages
The
technology used for Snickometer is relatively simple. It only requires a slow
motion camera and good microphone which are available in any international
cricket match. Thus the cost of the Snickometer is very low making it
affordable to any country. Sometimes Snickometer takes a considerable amount of
time to give the output. This is due to the synchronization issues of the video
and the audio. But with the development of the technology the synchronization
will be done automatically and the results will be available as soon as the
incident occurs.
Also the Snickometer only indicates that a contact happened. This contact may be between bat and ball, pad and ball or the bat and pad. It is up to the umpire to take the final decision. Thus this leads to inconclusive replays in some cases. But in Hot Spot it clearly shows the area the contact occurred.
Labels:
Ball Tracking,
Cricket,
Hawk-Eye,
Hot Spot,
ICC,
LBW,
Snicko,
Snickometer,
Sports,
Technology,
UDRS,
Umpire
Wednesday, April 3, 2013
"So Close No Matter How Far" - Six Degrees of Separation
What if you have to send a message to some person you don't know directly and communication mediums such as email, mail or telephone were unavailable? Then the only method of communication will be via personal contacts. We can search for a friend of us who directly know the intended the recipient. But what if, none of our friends know the recipient directly? Then probably we have to depend on some other intermediate person who can connect one of our friends to the intended recipient. What if there is no such person. Then another intermediate person is required.
This gives the rise to an interesting question , "What is the maximum number of such intermediate people needed to make sure that we can send a message to anyone in the world ? " or in other words "What is the minimum number of people between any two people in the world ?".
In six degrees of separation concept it says that this value is 6. This concept was introduced by the
Hungarian Author Frigyes Karinthy in one of his short stories in the year 1929 named "Chains". This was later popularized by a play named "Six Degrees of Separation" written by John Guare. There is also a film titled "Six Degrees of Separation" based on the same story (Will Smith is the main actor.Yet this film is boring) .
![]() |
| The Film |
So there are at most only five intermediate persons between any two people in the world. I can personally send a mail to Barrack Obama via five intermediate persons. I can contact Chuck Norris via five people. I can connect with Mr.ABC from country XYZ through just five persons. It sounds so amazing and fascinating. So the real question is "is it true ?" Though this was initially introduced as a concept many people have tried to prove it mathematically and practically and amazingly most of those attempts have been somewhat successful.
In 1967, American sociologist Stanley Milgram devised a way to test the theory, which he called "the small-world problem." He randomly selected people in the mid-West to send packages to a stranger located in Massachusetts. The senders knew the recipient's name, occupation, and general location. They were instructed to send the package to a person they knew on a first-name basis who they thought was most likely, out of all their friends, to know the target personally. That person would do the same, and so on, until the package was personally delivered to its target recipient.Although the participants expected the chain to include at least a hundred intermediaries, it only took (on average) between five and seven intermediaries to get each package delivered. Milgram's findings were published in Psychology Today. This has confirmed the number of links is actually close to six.
![]() |
There may be tribal groups in the world who have never encountered other civilizations. Thus finding a connection with them will be an impossible thing. In that case this concept will not be true. Apart from that fact all other improvements in technology has resulted in a well connected world. Thus the six degrees of freedom will most probably be true for most of the people in the world. And it is expected that this value of six will be further reduced with the development of the communication technology, transportation facilities and multimedia . Thus the connectivity in the world is so tight and as humans we are "So Close No Matter How far" .
Sunday, March 31, 2013
Wind of Change
I follow the Moskva
Down to Gorky Park
Listening to the wind of change
An August summer night
Soldiers passing by
Listening to the wind of change
The world is closing in
Did you ever think
That we could be so close, like brothers
The future's in the air
I can feel it everywhere
Blowing with the wind of change
Take me to the magic of the moment
On a glory night
Where the children of tomorrow dream away
In the wind of change
Walking down the street
Distant memories
Are buried in the past forever
I follow the Moskva
Down to Gorky Park
Listening to the wind of change
Take me to the magic of the moment
On a glory night
Where the children of tomorrow share their dreams
With you and me
Take me to the magic of the moment
On a glory night
Where the children of tomorrow dream away
In the wind of change
The wind of change
Blows straight into the face of time
Like a stormwind that will ring the freedom bell
For peace of mind
Let your balalaika sing
What my guitar wants to say
Take me to the magic of the moment
On a glory night
Where the children of tomorrow share their dreams
With you and me
Take me to the magic of the moment
On a glory night
Where the children of tomorrow dream away
In the wind of change
Thursday, March 14, 2013
Pi Day
Today is the "Pi DAY". We have dedicated special dates to celebrate various reasons. And March 14 (or in numbers 3-14) is the day dedicated to celebrate the mathematical constant "Pi". The representation of this date consists the first three digits of the mathematical constant "Pi". Thus it is selected as the "Pi" day. It is a day celebrated by mathematics lovers and probably a day hated by maths haters.
![]() |
| Pi Day Google Doodle |
There are sites specially designed to celebrate this day such as http://www.piday.org/. And it contains useful information about the constant "Pi". Alternatively another day is celebrated as the "Pi" approximation day which fall on July 22nd (22/7) which represents the widely used approximation value of "Pi".
Thursday, February 21, 2013
The Cake Cutting Problem - Fair Division Problem (Part 1)
Basics
Also the criteria to decide the value of each portion is important. In the simplest case the value of each piece is based on its size. But in complex (and practical) cases the value of each piece will be different to each participant. One participant may value a piece of cake with more icing on it while one prefer a piece with cherries. Even under these conditions the definition of fair will help us to tackle the fair division problem easily.
Simplest Case
The simplest case is the division of a cake between two people. This can be easily solved using the divide and choose method. In this scenario one person divide the cake into two pieces which he thinks that is fair. The other person gets the chance to select a piece he like. The other piece is left to the first person. As the first person initially divided the cake in to two fair parts he gets a fair portion. Although second person do not agree with the division of the cake in to two as fair he gets the chance to select any piece. Thus he will also be satisfied with the piece he gets.
The next case is the division of a cake between three people. There are several methods to solve this fair division problem for three people. Almost all these methods can be generalized to solve problems containing more than three people.The divide and select approach which was used for two person case can not be extended to solve this. And there are solutions which seems plausible but proved wrong when thoroughly analyzed.
Let's now analyze one such incorrect approach. Let the three people be named as A,B and C. This solution includes following steps.
The Case of Three
Let's now analyze one such incorrect approach. Let the three people be named as A,B and C. This solution includes following steps.
- A cuts the cake in to two pieces where he thinks one is 1/3 and the other is 2/3 of the cake.
- B cuts the 2/3 part of the cake in to two fair pieces.
- C chooses any piece he likes.- So C is satisfied
- Then A chooses.
- Finally B chooses.
Now lets analyze the above solution. Since C selects first, clearly C is satisfied. If C has chosen a piece that is cut by B then A can select the initial piece he cut. If C has selected the initial piece cut by A, then A can select one of the pieces cut by B. As A initially divided in to 1/3 and 2/3 parts, at least one piece cut by B should be 1/3. So A is satisfied in any case. The problem is with B. If B thinks the initial cut by A is not fair (ie. The smaller piece is larger than 1/3 of the cake) B is only satisfied with that piece. Thus if that piece is selected by A or C then B is left unsatisfied. Thus the solution given here is not correct.
Friday, February 15, 2013
Captcha
There are few things in the world that I hate too much. One such thing is to prove a stupid computer that I am really a human , not a bot. The way we have to prove it, is so much annoying. Most of the time we have to read some distorted letters and enter them to a text box. This text is called a "CAPTCHA". "CAPTCHA" stands for "Completely Automated Public Turing test to tell Computers and Human Apart". This is a kind of Turing test. Instead of administrated by a human and targeted at a machine "Captcha" is administrated by a machine and targeted for a human. The "Captcha"s are used for variety of purposes. The main purpose is to stop spams and automated votes in voting systems. Most of the time we encounter these while registering to a website or posting a comment on a blog post. Also sometimes we have to fill a "Captcha" if we incorrectly entered a password several times.
But I feel this has become a very annoying thing to most people. Some of the "Captcha"s are really unreadable. It is interesting to know whether there are any data available on the time that is wasted due to these "Captchas". Thus the balance between the security and the user friendliness should be maintained by carefully selecting when to use "Captcha"s and their hardness to solve .
Subscribe to:
Posts (Atom)








