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| Fun For Brain |
Continuing from the post How to guessing Words Dictionary of the Mathematical Part I here Fun For Brain will give examples and the rules of his game. Please refer to the well:
How to Play:
1. Ask one victim called the odd numbers from 1-9. Make sure he called the number more than 1. If he calls 1, ask again the same thing for him to change to another number.
2. Give victims of the dictionary or a very thick book. Let him check that there is no engineering in it.
3. Suppose that the audience had mentioned the number 7, make a 7 columns and ask other victims to fill each column with one point, it's up to them.
4. For example, you get the number of columns 3678942
5. Once again, Explain that this process is random, and absolutely no engineering.
6. Under these figures, calculate:
Number of even number. (Example 3678942)
many even number is 4 (6,8,4 and 2)
Number of odd number (example 3678942)
Many odd numbers there are 3 (3,7 and 9)
Number of digits (eg 3678942)
Number of numbers have 7 digits
now we can be a new number: 437
7. Say, that the processes that have millions of possibilities, you get a new number, namely 437.
Under 437, earlier I repeat again:
many even number (from number 437): there is a
many odd numbers (from number 437): there are 2
the number of digits (from number 437): there are 3
New figures: 123 (regardless of the number initially, would yield 123)
8. Explain that this figure is obtained from figures handpicked by many people, regardless of your engineering. Ask victims who holds the book to open page 123 and see the first word. Do not be notified first, simply read the first heart and Explain also that the book is very thick, you may not previously memorized.
9. Ask the victim to concentrate on the word, and as if reading the mind, well you just mention the first word on page 123 that you had memorized previously. The result is certainly appropriate. how dare try?
Other examples:
The first digit 6
a. Create 6 columns and content by other casualties, for example you get number 555 555 (not normal conditions, all numbers the same)
b. Write:
many even number no regard 0 (but I do not give stigma empty = 0 let's say just the same)
many odd numbers there are 6
many numbers there are 6
c. New number 066, write again:
many even number there are 3
many odd numbers have 0
many numbers there are 3
New Figures 303 (proven)
Attention:
1. Sometimes the situation is not normal for the end result was still 123 Examples of abnormal conditions are: 3579 (all figures similar / bizarre), 444 (figures are all the same)
2. To be more complicated, ask the victim not only see the word, but also sentences, of course, with your previous preparation also memorize the sentences.
3. Usually magician in a TV-varying to form a more complicated but it really is basically the same as this game.
Well, prove that these predictions are not magicians Hoax? This is all just use a little simple games of Mathematics. Thank you for your attention, Hopefully Helpful ...
How to Play:
1. Ask one victim called the odd numbers from 1-9. Make sure he called the number more than 1. If he calls 1, ask again the same thing for him to change to another number.
2. Give victims of the dictionary or a very thick book. Let him check that there is no engineering in it.
3. Suppose that the audience had mentioned the number 7, make a 7 columns and ask other victims to fill each column with one point, it's up to them.
4. For example, you get the number of columns 3678942
5. Once again, Explain that this process is random, and absolutely no engineering.
6. Under these figures, calculate:
Number of even number. (Example 3678942)
many even number is 4 (6,8,4 and 2)
Number of odd number (example 3678942)
Many odd numbers there are 3 (3,7 and 9)
Number of digits (eg 3678942)
Number of numbers have 7 digits
now we can be a new number: 437
7. Say, that the processes that have millions of possibilities, you get a new number, namely 437.
Under 437, earlier I repeat again:
many even number (from number 437): there is a
many odd numbers (from number 437): there are 2
the number of digits (from number 437): there are 3
New figures: 123 (regardless of the number initially, would yield 123)
8. Explain that this figure is obtained from figures handpicked by many people, regardless of your engineering. Ask victims who holds the book to open page 123 and see the first word. Do not be notified first, simply read the first heart and Explain also that the book is very thick, you may not previously memorized.
9. Ask the victim to concentrate on the word, and as if reading the mind, well you just mention the first word on page 123 that you had memorized previously. The result is certainly appropriate. how dare try?
Other examples:
The first digit 6
a. Create 6 columns and content by other casualties, for example you get number 555 555 (not normal conditions, all numbers the same)
b. Write:
many even number no regard 0 (but I do not give stigma empty = 0 let's say just the same)
many odd numbers there are 6
many numbers there are 6
c. New number 066, write again:
many even number there are 3
many odd numbers have 0
many numbers there are 3
New Figures 303 (proven)
Attention:
1. Sometimes the situation is not normal for the end result was still 123 Examples of abnormal conditions are: 3579 (all figures similar / bizarre), 444 (figures are all the same)
2. To be more complicated, ask the victim not only see the word, but also sentences, of course, with your previous preparation also memorize the sentences.
3. Usually magician in a TV-varying to form a more complicated but it really is basically the same as this game.
Well, prove that these predictions are not magicians Hoax? This is all just use a little simple games of Mathematics. Thank you for your attention, Hopefully Helpful ...
By. Fun For Brain
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