Beleth
FAQ Creator
- Joined
- Dec 10, 2002
- Messages
- 4,125
Please comment. It's dry in parts, and the formatting's not to my liking, so for those things I apologize.
An Objective Measurement of the Truthfulness of Statements Made During Conversations With The Dead
Abstract
There are few areas of paranormal abilities today that are as popular, or as controversial, as speaking to the dead. Many believers listen to a reading and only hear the “hits,” or true statements, the reader makes about the deceased. At the same time, skeptics tend to dismiss the hits as statistically expected and assign no value whatsoever to psychic readings. Such subjective analysis by both sides leads to endless, fruitless, debates on the subject. This article attempts to provide a way to objectively measure the effectiveness of a psychic reading by assigning weighted numerical values to statements the reader makes about the deceased.
Definitions
There are three groups of people involved in a psychic reading:
- The person acting as a conduit between the world of the dead and the world of the living, also known as the reader.
- The person or persons who are alive and listening to the reader, known as the petitioner pool.
- The group of dead people who could potentially use the reader to contact someone in the petitioner pool, known as the contact pool.
A statement is an unambiguous declaration made by the reader about someone in the contact pool. Statements are never questions, and they do not contain ambiguous words like “maybe” or “could”.
Assumptions
All of the numerical values here are subject to change as more precise data becomes known.
- One out of every 23 people who has ever been alive is alive now.
- There are approximately 6 billion people alive now.
- Each person will know approximately 8,000 people reasonably well, either because they have personally met them or because they know of them through other means.
- As one grows older, the number of people one knows who have died increases.
Determining The Truth Value Of A Statement
Statements have two qualities:
- Their veracity, or whether they are true statements or false statements.
- Their precision, or the number of people they could be true for.
For instance, the statement “The person who is contacting me is male” has a 50-50 chance of being true, but is not very precise since half of all the people who have ever died are male. The statement “He wrote a 3-page letter to his dead sister and placed it in her coffin at her funeral” has a low probability of veracity, but is very precise.
The veracity of a statement can be determined in many ways. The easiest but potentially least accurate is to verify the statement with the petitioner pool. A better way is to independently verify the statement through other methods – checking the dead sister’s coffin, for instance.
The precision of a statement is harder to determine. This article proposes using a scale based on the ratio of the size of the contact pool to the number of people it can be reasonably believed the statement would be true for. The first thing we have to do is determine the size of the contact pool, and to do that, we have to determine the size of the petitioner pool.
The Petitioner Pool
It is important to realize that the petitioner pool may not be just one person. The petitioner pool consists of everyone who is listening to the reader at the time the reader is making statements. This could be as small as one person, in the case of a personal reading, or as large as many thousands of people. In the case of media productions, such as television shows, it includes the entire audience, the cameramen, the people in the control room, and all the other people in the television studio at the time the reading is taking place. This is usually an unambiguous number of people.
The Contact Pool
The size of the contact pool, however, is much more open to interpretation, so this paper will only address the maximum, minimum, and reasonable values.
The maximum contact pool (CPmax) is the total number of people who have ever lived and who are currently dead. Given the assumptions above, there have been 23 x 6 = 138 billion people who have ever lived. Accounting for the 6 billion people who are still alive, 132 billion people are currently dead.
The minimum contact pool (CPmin) is the total number of people the petitioner pool knows who are dead now, and who would possibly be contacting someone in the petitioner pool. This could be as small as zero, for a newborn baby, or as large as all the dead friends and relatives of a popular but very elderly person.
The reasonable contact pool (CP) is the total number of dead people who would be reasonably trying to contact someone in the petitioner pool. It is reasonable to assume that Grog the Caveman would not try to contact anyone living today. It is also reasonable to assume that a famous figure from the distant past – Cleopatra, or George Washington, for instance – would also not reasonably be contacting anyone living today. Only relatives or good friends would reasonably try to contact someone in the petitioner pool.
That’s where the 8,000 estimate in the Assumptions section comes in. A poor but simple approximation is that 1% of everyone you know dies each year. That comes to 80 people a year. This is way too high early on in life but gets more realistic the older one gets. It might not be too unrealistic early on in life if one considers that recently deceased relatives may also be included in the contact pool.
So an adequate estimate for the contact pool is (80 x the person’s age) for every person in the petitioner pool. If there’s only one person in the petitioner pool, and he is 50, the contact pool is 80 x 50 = 4000. If there are 100 people in the petitioner pool, and they vary in age from 14 to 80, the contact pool could reasonably be around
((14 + 80) / 2) x 80 x 100 = 432,000.
The Contact Pool Constant
The contact pool constant, or P, is the logarithm (base 2) of the contact pool. For a contact pool of 8,000, P is approximately 13 (since log2 (8,000) = 12.965…). For a contact pool of 432,000, P is approximately 18.7.
The Precision Value
The precision value VP of a statement is a number that is based on how many people the statement would be reasonably true for. It’s the logarithm (base 2 again) of ratio of the number of people in the contact pool to the number of people in the contact pool the statement could reasonably be true for.
That sounds more complicated than it is. Say the statement is “The person contacting me is male.” Half the people in the contact pool are male, so the precision value of this statement is log2 (1/.5) = 1. If a statement is true for everyone in the contact pool, the precision value is log2 (1/1) = 0
If the statement is “The person contacting me put a 3-page letter in his sister’s coffin at her funeral,” the determination of how many people in the contact pool actually did that will be more open to conjecture. How many people do things like that? Not many. Perhaps it is one in a million. So the precision value of this statement is log2 (1/.000001), or approximately 20.
The Truth Value
The truth value V of a statement is computed by determining whether the statement is true or not and applying the following formula:
- If the statement is true, V = VP with a maximum of P.
- If the statement is false, V = VP – P with a maximum of –1.
For instance, if the statement is “The person contacting me is male” and the contact pool is 8,000, VP = 1 and P = 13. If the statement is true, the truth value is 1. If the statement is false, the truth value is –12. The same statement made with a contact pool of 432,000 (P = 18.7) would still have a V of 1 if it were true, but would have a V of –17.7 if it were false.
On the other hand, if the statement is “The person contacting me put a 3-page letter in his sister’s coffin at her funeral,” and the contact pool is 432,000, VP = 20 and P = 18.7. If the statement is true, the truth value is 18.7 (because it can never be higher than P, even if VP > P), and if it is false, the truth value is –1 (because it can never be higher than –1).
This system rewards precision and penalizes guessing. A reader who is merely guessing and just guesses easy things (gender, age, cause of death being “heart related”, etc.) is bound to get one wrong eventually and end up with an overall negative score. A person who can truly talk to the dead should have no problem getting some very precise details correct and score in the double-digits.
Any overall score of 20 or more would be a one-in-a-million event, and would certainly warrant submission to Randi’s Million Dollar Challenge.
An Objective Measurement of the Truthfulness of Statements Made During Conversations With The Dead
Abstract
There are few areas of paranormal abilities today that are as popular, or as controversial, as speaking to the dead. Many believers listen to a reading and only hear the “hits,” or true statements, the reader makes about the deceased. At the same time, skeptics tend to dismiss the hits as statistically expected and assign no value whatsoever to psychic readings. Such subjective analysis by both sides leads to endless, fruitless, debates on the subject. This article attempts to provide a way to objectively measure the effectiveness of a psychic reading by assigning weighted numerical values to statements the reader makes about the deceased.
Definitions
There are three groups of people involved in a psychic reading:
- The person acting as a conduit between the world of the dead and the world of the living, also known as the reader.
- The person or persons who are alive and listening to the reader, known as the petitioner pool.
- The group of dead people who could potentially use the reader to contact someone in the petitioner pool, known as the contact pool.
A statement is an unambiguous declaration made by the reader about someone in the contact pool. Statements are never questions, and they do not contain ambiguous words like “maybe” or “could”.
Assumptions
All of the numerical values here are subject to change as more precise data becomes known.
- One out of every 23 people who has ever been alive is alive now.
- There are approximately 6 billion people alive now.
- Each person will know approximately 8,000 people reasonably well, either because they have personally met them or because they know of them through other means.
- As one grows older, the number of people one knows who have died increases.
Determining The Truth Value Of A Statement
Statements have two qualities:
- Their veracity, or whether they are true statements or false statements.
- Their precision, or the number of people they could be true for.
For instance, the statement “The person who is contacting me is male” has a 50-50 chance of being true, but is not very precise since half of all the people who have ever died are male. The statement “He wrote a 3-page letter to his dead sister and placed it in her coffin at her funeral” has a low probability of veracity, but is very precise.
The veracity of a statement can be determined in many ways. The easiest but potentially least accurate is to verify the statement with the petitioner pool. A better way is to independently verify the statement through other methods – checking the dead sister’s coffin, for instance.
The precision of a statement is harder to determine. This article proposes using a scale based on the ratio of the size of the contact pool to the number of people it can be reasonably believed the statement would be true for. The first thing we have to do is determine the size of the contact pool, and to do that, we have to determine the size of the petitioner pool.
The Petitioner Pool
It is important to realize that the petitioner pool may not be just one person. The petitioner pool consists of everyone who is listening to the reader at the time the reader is making statements. This could be as small as one person, in the case of a personal reading, or as large as many thousands of people. In the case of media productions, such as television shows, it includes the entire audience, the cameramen, the people in the control room, and all the other people in the television studio at the time the reading is taking place. This is usually an unambiguous number of people.
The Contact Pool
The size of the contact pool, however, is much more open to interpretation, so this paper will only address the maximum, minimum, and reasonable values.
The maximum contact pool (CPmax) is the total number of people who have ever lived and who are currently dead. Given the assumptions above, there have been 23 x 6 = 138 billion people who have ever lived. Accounting for the 6 billion people who are still alive, 132 billion people are currently dead.
The minimum contact pool (CPmin) is the total number of people the petitioner pool knows who are dead now, and who would possibly be contacting someone in the petitioner pool. This could be as small as zero, for a newborn baby, or as large as all the dead friends and relatives of a popular but very elderly person.
The reasonable contact pool (CP) is the total number of dead people who would be reasonably trying to contact someone in the petitioner pool. It is reasonable to assume that Grog the Caveman would not try to contact anyone living today. It is also reasonable to assume that a famous figure from the distant past – Cleopatra, or George Washington, for instance – would also not reasonably be contacting anyone living today. Only relatives or good friends would reasonably try to contact someone in the petitioner pool.
That’s where the 8,000 estimate in the Assumptions section comes in. A poor but simple approximation is that 1% of everyone you know dies each year. That comes to 80 people a year. This is way too high early on in life but gets more realistic the older one gets. It might not be too unrealistic early on in life if one considers that recently deceased relatives may also be included in the contact pool.
So an adequate estimate for the contact pool is (80 x the person’s age) for every person in the petitioner pool. If there’s only one person in the petitioner pool, and he is 50, the contact pool is 80 x 50 = 4000. If there are 100 people in the petitioner pool, and they vary in age from 14 to 80, the contact pool could reasonably be around
((14 + 80) / 2) x 80 x 100 = 432,000.
The Contact Pool Constant
The contact pool constant, or P, is the logarithm (base 2) of the contact pool. For a contact pool of 8,000, P is approximately 13 (since log2 (8,000) = 12.965…). For a contact pool of 432,000, P is approximately 18.7.
The Precision Value
The precision value VP of a statement is a number that is based on how many people the statement would be reasonably true for. It’s the logarithm (base 2 again) of ratio of the number of people in the contact pool to the number of people in the contact pool the statement could reasonably be true for.
That sounds more complicated than it is. Say the statement is “The person contacting me is male.” Half the people in the contact pool are male, so the precision value of this statement is log2 (1/.5) = 1. If a statement is true for everyone in the contact pool, the precision value is log2 (1/1) = 0
If the statement is “The person contacting me put a 3-page letter in his sister’s coffin at her funeral,” the determination of how many people in the contact pool actually did that will be more open to conjecture. How many people do things like that? Not many. Perhaps it is one in a million. So the precision value of this statement is log2 (1/.000001), or approximately 20.
The Truth Value
The truth value V of a statement is computed by determining whether the statement is true or not and applying the following formula:
- If the statement is true, V = VP with a maximum of P.
- If the statement is false, V = VP – P with a maximum of –1.
For instance, if the statement is “The person contacting me is male” and the contact pool is 8,000, VP = 1 and P = 13. If the statement is true, the truth value is 1. If the statement is false, the truth value is –12. The same statement made with a contact pool of 432,000 (P = 18.7) would still have a V of 1 if it were true, but would have a V of –17.7 if it were false.
On the other hand, if the statement is “The person contacting me put a 3-page letter in his sister’s coffin at her funeral,” and the contact pool is 432,000, VP = 20 and P = 18.7. If the statement is true, the truth value is 18.7 (because it can never be higher than P, even if VP > P), and if it is false, the truth value is –1 (because it can never be higher than –1).
This system rewards precision and penalizes guessing. A reader who is merely guessing and just guesses easy things (gender, age, cause of death being “heart related”, etc.) is bound to get one wrong eventually and end up with an overall negative score. A person who can truly talk to the dead should have no problem getting some very precise details correct and score in the double-digits.
Any overall score of 20 or more would be a one-in-a-million event, and would certainly warrant submission to Randi’s Million Dollar Challenge.