Murphy Meets Me
We come across incidents in life for which we hardly would have given a faint chance. Once the event happens, we only combat our luck as to how we got to experience them. It must be at least four weeks now; nature had candidly remarked that I added one more year of my experience since I landed here on earth.
Oops, it is not strange that I grew older. It was bound to happen, neither was it a stray incident. It was different from my last four birthday’s atleast.The moment it struck 12, one of my close chums rang me to wish me and then another followed. I felt like a baby again, I confessed that I was younger than what most people thought and gradually gave leeway to sleep.
I was happy that nobody dare aunt kick me at places where I had least fat. The following day was a bit of surprise to me. People around me completely lost track that I had reinvented myself one more time. So many of my friends called me to wish me about the advent of light festival but their memory defied my new age.
It was the concurrent events that impressed me. I was only reminded of Murphy's Law "Whatever can go wrong, will go wrong”. To be candid, I hardly remember people's birthday except who are very close to me. I totally depend on birthday remainders. You know what, all the birthday remainders failed then.
Event1 (E1):
We always send a birthday remainder in our BIM group and it did not find my name.
Event2 (E2):
The HR our company sends birthday remainders and it did not find my name.
Event3 (E3):
The Orkut birthday remainder didn't work for those particular days.
Event4 (E4):
It turned out to be long weekend cascaded with the festive holiday.
Event5 (E5):
I have a peculiar case, my certificates show different date to my actual DOB and it confuses many people.
Now I am going to assign probability to them
P (E1) =1/100 (approx 100 people in my batch)
P (E2) =1/500 (approx 500 ppl in my company)
P (E3) =1/300 ~ (1/365 - 1 day in a year)
P (E4) =1/10 ~ (5/52 - Weekend cascaded mega festivals)
P (E5) =1/100 ~ (2/200 - I know at least 2 people who have the same kind of problem in my college)
Now the joint probability of all this happening
=P (E1)*P (E2)*P (E3)*P (E4)*P (E5)
=1/100*1/500*1/300*1/10*1/100
=1/30,000,000,000
May be that was what Murphy predicted!!
Oops, it is not strange that I grew older. It was bound to happen, neither was it a stray incident. It was different from my last four birthday’s atleast.The moment it struck 12, one of my close chums rang me to wish me and then another followed. I felt like a baby again, I confessed that I was younger than what most people thought and gradually gave leeway to sleep.
I was happy that nobody dare aunt kick me at places where I had least fat. The following day was a bit of surprise to me. People around me completely lost track that I had reinvented myself one more time. So many of my friends called me to wish me about the advent of light festival but their memory defied my new age.
It was the concurrent events that impressed me. I was only reminded of Murphy's Law "Whatever can go wrong, will go wrong”. To be candid, I hardly remember people's birthday except who are very close to me. I totally depend on birthday remainders. You know what, all the birthday remainders failed then.
Event1 (E1):
We always send a birthday remainder in our BIM group and it did not find my name.
Event2 (E2):
The HR our company sends birthday remainders and it did not find my name.
Event3 (E3):
The Orkut birthday remainder didn't work for those particular days.
Event4 (E4):
It turned out to be long weekend cascaded with the festive holiday.
Event5 (E5):
I have a peculiar case, my certificates show different date to my actual DOB and it confuses many people.
Now I am going to assign probability to them
P (E1) =1/100 (approx 100 people in my batch)
P (E2) =1/500 (approx 500 ppl in my company)
P (E3) =1/300 ~ (1/365 - 1 day in a year)
P (E4) =1/10 ~ (5/52 - Weekend cascaded mega festivals)
P (E5) =1/100 ~ (2/200 - I know at least 2 people who have the same kind of problem in my college)
Now the joint probability of all this happening
=P (E1)*P (E2)*P (E3)*P (E4)*P (E5)
=1/100*1/500*1/300*1/10*1/100
=1/30,000,000,000
May be that was what Murphy predicted!!
Labels: birthday, murphy law