Tag: genius

Creative Thinking Habit: Always Look at Problems with Multiple Perspectives

Leonardo da Vinci always assumed that his first way of looking at a problem was too biased toward his usual way of thinking. He would always look at a problem from at least three different perspectives to get a better understanding. It has been my observation that people who pride themselves on their ability to think logically and analytically ignore his advice and trust their usual way of thinking

Peter Cathcart Wason was a cognitive psychologist at University College, London who pioneered the Psychology of Reasoning. He progressed explanations as to why people make certain consistent mistakes in logical reasoning. The problem described below is a variation on the Wason selection task that was devised by Peter Wason. The Wason selection task was originally developed as a test of logical reasoning, but it has increasingly been used by psychologists to analyze the structure of human reasoning mechanisms.

Consider the following problem. Four cards are laid out with their faces displaying respectively, an E, a K, a 4 and a 7.

You are told that each card has a letter on one side and a number on the other. You are then given a rule, whose truth you are expected to evaluate. The rule is: “If a card has a vowel on one side, then it has an even number on the other.” You are then allowed to turn over two, but only two, cards in order to determine whether the rule is correct as stated.

Which two cards do you turn over?

If you worked this problem silently, you will almost certainly miss it, as have the large percentage of subjects to whom it has been presented. Most subjects realize that there is no need to select the card bearing the consonant, since it is irrelevant to the rule; they also appreciate that it is essential to turn over the card with the vowel, for an odd number opposite would prove the rule incorrect.

The wording of the problem determines the perspective most people mentally default to almost immediately. Most people assume that the object is to examine the cards to ascertain that if a card has a vowel on one side, then it has an even number on the other; and if a card has an even number on one side, then it has a vowel on the other side. This assumption leads them to make the fatal error of picking the card with the even number, because the even number is mentioned in the rule. But, in fact, it is irrelevant whether there is a vowel or a consonant on the other side, since the rule does not take a stand on what must be opposite to even numbers.

On the other hand, it is essential to pick the card with the odd number on it. If that card has a consonant on it, the result is irrelevant. If, however, the card has a vowel on it, the rule in question has been proved incorrect, for the card must (according to the rule) have an even (and not an odd) number on it.

The content of this specific problem influenced the way we constructed our perception of the problem. This perception created the assumption that leads to error. This should give one pause about mentally defaulting to first impressions.

“If a card has a vowel on one side, then it has an even number on the other.” Here we are working with letters and numbers. Transposing the words to read “If a card has an even number on one side, then……….” Clarifies the problem and gives us a different perspective on even numbered cards. It becomes apparent that what even numbered cards have on the other side has no significance. The rule is only concerned with cards that have vowels on one side.

Sigmund Freud would “reframe” something to transform its meaning by putting it into a different framework or context than it has previously been perceived. For example, by reframing the “unconscious” as a part of him that was “infantile,” Freud began to help his patients change the way they thought and reacted to their own behavior.

The important thing is not to persist with one way of looking at the problem. Consider the following interesting twist, again using four cards. This time, however, we reframe the problem by substituting journeys and modes of transportation for letters and numbers. Each card has a city on one side and a mode of transportation on the other.

LOS ANGELES    NEW YORK    AIRPLANE    CAR

This time, the cards have printed on them the legends, respectively, Los Angeles, New York, airplane, and car; and the rule is reframed to read: “Every time I go to Los Angeles, I travel by airplane. While this rule is identical to the number-letter version, it poses little difficulty for individuals. In fact, now 80 percent of subjects immediately realize the need to turn over the card with “car” on it.

Apparently, one realizes that if the card with “car” on it has the name “Los Angeles” on the back, the rule has been proved incorrect; whereas it is immaterial what it says on the back of the airplane since, as far as the rule is concerned, one can go to New York any way one wants.

Why is it that 80 percent of subjects get this problem right, whereas only 10 percent know which cards to turn over in the vowel-number version? By changing the content (cities and modes of transportation substituted for letters and numbers), we restructured the problem, which dramatically changed our reasoning. The structure of a problem colors our perspective and the way we think.

The significant point about this test is that we are incredibly bad at it. And it doesn’t make much difference what the level of education is of the person taking the test. Moreover, even training in formal logic seems to make little difference to a person’s performance. The mistake that we tend to make is fairly standard. People almost always recognize that they have to pick up the card with the vowel, but they fail to see that they also have to pick up the card with the odd number. They think instead that they have to pick up the card with the even number.

One of the most interesting things about this phenomenon is that even when the correct answer is pointed out, people feel resistance to it. It apparently feels “right” that the card with the even number should be picked up. It feels right because your initial perspective is biased toward the usual way of thinking. It is only when you look at it from different perspectives that you get a deeper understanding of the problem.

………………………………………..

Learn the creative thinking habits from history’s greatest creative geniuses.  Read https://www.amazon.com/Cracking-Creativity-Secrets-Creative-Genius/dp/1580083110/ref=pd_sim_14_2?ie=UTF8&psc=1&refRID=CAJTPVGTFC7R940PAQSN

ARE YOU COGNITIVELY LAZY?

thinking

We have not been taught how to think for ourselves, we have been taught what to think based on what past thinkers thought. We are taught to think reproductively, not productively. What most people call thinking is simply reproducing what others have done in the past. We have been trained to seek out the neural path of least resistance, searching out responses that have worked in the past, rather than approach a problem on its own terms.

Educators discourage us from looking for alternatives to prevailing wisdom. When confronted with a problem, we are taught to analytically select the most promising approach based on past history, excluding all other approaches and then to work logically within a carefully defined direction towards a solution. Instead of being taught to look for possibilities, we are taught to look for ways to exclude them. This kind of thinking is dehumanizing and naturalizes intellectual laziness which promotes an impulse toward doing whatever is easiest or doing nothing at all. It’s as if we entered school as a question mark and graduated as a period.

Once when I was a young student, I was asked by my teacher, “What is one-half of thirteen?” I answered six and one half or 6.5. However, I exclaimed there are many different ways to express thirteen and many different to halve something. For example, you can spell thirteen, then halve it (e.g., thir/teen). Now half of thirteen becomes four (four letters in each half). Or, you can express it numerically as 13, and now halving 1/3 gives you 1 and 3. Another way to express a 13 is to express it in Roman numerals as XIII and now halving XI/II gives you XI and II, or eleven and two. Consequently one-half of thirteen is now eleven and two. Or you can even take XIII, divide it horizontally in two (XIII) and half of thirteen becomes VIII or 8.

My teacher scolded me for being silly and wasting the class’s time by playing games. She said there is only one right answer to the question about thirteen. It is six and one-half or 6.5. All others are wrong. I’ll never forget what she said “When I ask you a question, answer it the way you were taught or say you don’t know. If you want to get a passing grade, stop making stuff up.”

When we learn something, we are taught to program it into our brain and stop thinking about or looking for alternatives. Over time these programs become stronger and stronger, not only cognitively but physiologically as well. To get a sense of how strong these programs are, try solving the following problem.

Even when we actively seek information to test our ideas to see if we are right, we usually ignore paths that might lead us to discover alternatives. Following is an interesting experiment, which was originally conducted by the British psychologist Peter Wason that demonstrates this attitude. Wason would present subjects with the following triad of three numbers in sequence.

2       4       6

He would then ask subjects to write other examples of triads that follow the number rule and explain the number rule for the sequence. The subjects could ask as many questions as they wished without penalty.

He found that almost invariably most people will initially say, “4, 6, 8,” or “20, 22, 24,” or some similar sequence. And Watson would say, yes, that is an example of a number rule. Then they will say, “32, 34, 36″ or “50, 52, 54″ and so on– all numbers increasing by two. After a few tries, and getting affirmative answers each time, they are confident that the rule is numbers increasing by two without exploring alternative possibilities.

Actually, the rule Wason was looking for is much simpler– it’s simply numbers increasing. They could be 1, 2, 3 or 10, 20, 40 or 400, 678, 10,944. And testing such an alternative would be easy. All the subjects had to say was 1, 2, 3 to Watson to test it and it would be affirmed. Or, for example, a subject could throw out any series of numbers, for example, 5, 4, and 3 to see if they got a positive or negative answer. And that information would tell them a lot about whether their guess about the rule is true.

The profound discovery Wason made was that most people process the same information over and over until proven wrong, without searching for alternatives, even when there is no penalty for asking questions that give them a negative answer. In his hundreds of experiments, he, incredibly, never had an instance in which someone spontaneously offered an alternative hypothesis to find out if it were true. In short, his subjects didn’t even try to find out if there is a simpler or even, another, rule.

On the other hand, creative thinkers have a vivid awareness of the world around them and when they think, they seek to include rather than exclude alternatives and possibilities. They have a “lantern awareness” that brings the whole environment to the forefront of their attention. So, by the way, do children before they are educated. This kind of awareness is how you feel when you visit a foreign country; you focus less on particulars and experience everything more globally because so much is unfamiliar.

I am reminded of a story about a student who protested when his answer was marked wrong on a physics degree exam at the University of Copenhagen. The imaginative student was purportedly Niels Bohr who years later was co-winner of the Nobel Prize for physics.

In answer to the question, “How could you measure the height of a skyscraper using a barometer?” he was expected to explain that the barometric pressures at the top and the bottom of the building are different, and by calculating, he could determine the building’s height. Instead, he answered, “You tie a long piece of string to the neck of the barometer, then lower the barometer from the roof of the skyscraper to the ground. The length of the string plus the length of the barometer will equal the height of the building.

This highly original answer so incensed the examiner that the student was failed immediately. The student appealed on the grounds that his answer was indisputably correct, and the university appointed an independent arbiter to decide the case.

The arbiter judged that the answer was indeed correct, but did not display any noticeable knowledge of physics. To resolve the problem it was decided to call the student in and allow him six minutes in which to provide a verbal answer that showed at least a minimal familiarity with the basic principles of physics.

For five minutes the student sat in silence, forehead creased in thought. The arbiter reminded him that time was running out, to which the student replied that he had several extremely relevant answers, but couldn’t make up his mind which to use. On being advised to hurry up the student replied as follows:

“Firstly, you could take the barometer up to the roof of the skyscraper, drop it over the edge, and measure the time it takes to reach the ground. The height of the building can then be worked out from the formula H = 0.5g x t squared. But bad luck on the barometer.”

“Or if the sun is shining you could measure the height of the barometer, then set it on end and measure the length of its shadow. Then you measure the length of the skyscraper’s shadow, and thereafter it is a simple matter of proportional arithmetic to work out the height of the skyscraper.”

“But if you wanted to be highly scientific about it, you could tie a short piece of string to the barometer and swing it like a pendulum, first at ground level and then on the roof of the skyscraper. The height is worked out by the difference in the gravitational restoring force T =2 pi sqr root (I /9).”

“Or if the skyscraper has an outside emergency staircase, it would be easier to walk up it and mark off the height of the skyscraper in barometer lengths, then add them up.”

“If you merely wanted to be boring and orthodox about it, of course, you could use the barometer to measure the air pressure on the roof of the skyscraper and on the ground, and convert the difference in millibars into feet to give the height of the building.”

“But since we are constantly being exhorted to exercise independence of mind and apply scientific methods, undoubtedly the best way would be to knock on the janitor’s door and say to him ‘If you would like a nice new barometer, I will give you this one if you tell me the height of this skyscraper’.”

The obvious moral here is that education should not consist merely of stuffing students’ heads full of information and formulae to be memorized by rote and regurgitated upon demand, but of teaching students how to think and solve problems using whatever tools are available. In the mangled words of a familiar phrase, students should be educated in a way that enables them to figure out their own ways of catching fish, not simply taught a specific method of fishing.

Read Cracking Creativity: The Secrets of Creative Genius

How to Get Ideas while Dozing

In the history of art, most people could easily argue that Salvador Dalí is the father of surrealistic art. Surrealism is the art of writing or painting unreal or unpredictable works of art using the images or words from an imaginary world. Dali’s art is the definition of surrealism. Throughout his art he clearly elaborates on juxtaposition (putting similar images near each other), the disposition (changing the shape of an object), and morphing of objects, ranging from melted objects dripping, to crutches holding distorted figures, to women with a heads of bouquets of flowers.

Dali was intrigued with the images which occur at the boundary between sleeping and waking. They can occur when people are falling asleep, or when they are starting to wake up, and they tend to be extremely vivid, colorful and bizarre. His favorite technique is that he would put a tin plate on the floor and then sit by a chair beside it, holding a spoon over the plate. He would then totally relax his body; sometimes he would begin to fall asleep. The moment that he began to doze the spoon would slip from his fingers and clang on the plate, immediately waking him to capture the surreal images.

The extraordinary images seem to appear from nowhere, but there is a logic. The unconscious is a living, moving stream of energy from which thoughts gradually rise to the conscious level and take on a definite form. Your unconscious is like a hydrant in the yard while your consciousness is like a faucet upstairs in the house. Once you know how to turn on the hydrant, a constant supply of images can flow freely from the faucet. These forms give rise to new thoughts as you interpret the strange conjunctions and chance combinations.

Surrealism is the stressing of subconscious or irrational significance of imagery, or in more simplistic terms, the use of dreamlike imagery. Dalí’s absurd imagination has him painting pictures of figures no person would even dream of creating.  Following is a blueprint Dali’s technique.

BLUEPRINT

  • Think about your challenge. Consider your progress, your obstacles, your alternatives, and so on. Then push it away and relax.
  • Totally relax your body. Sit on a chair. Hold a spoon loosely in one of your hands over a plate. Try to achieve the deepest muscle relaxation you can. 
  • Quiet your mind. Do not think of what went on during the day or your challenges and problems. Clear your mind of chatter.
  • Quiet your eyes. You cannot look for these images. Be passive. You need to achieve a total absence of any kind of voluntary attention. Become helpless and involuntary and directionless. You can enter the hypnogogic state this way, and, should you begin to fall asleep, you will drop the spoon and awaken in time to capture the images.
  • Record your experiences immediately after they occur. The images will be mixed and unexpected and will recede rapidly. They could be patterns, clouds of colors, or objects.
  • Look for the associative link. Write down the first things that occur to you after your experience. Look for links and connections to your challenge. Ask questions such as:

What puzzles me?

Is there any relationship to the challenge?

Any new insights? Messages?

What’s out of place?

What disturbs me?

What do the images remind me of?

What are the similarities?

What analogies can I make?

What associations can I make?

How do the images represent the solution to the problem?

A restaurant owner used this technique to inspire new promotion ideas. When the noise awakened him, he kept seeing giant neon images of different foods: neon ice cream, neon pickles, neon chips, neon coffee, and so on. The associative link he saw between the various foods and his challenge was to somehow to use the food itself as a promotion.

The idea: He offers various free food items according to the day of week, the time of day, and the season. For instance, he might offer free pickles on Monday, free ice cream between 2 and 4 P.M. on Tuesdays, free coffee on Wednesday nights, free sweet rolls on Friday mornings, free salads between 6 and 8 P.M. on Saturdays and so on. He advertises the free food items with neon signs, but you never know what food items are being offered free until you go into the restaurant. The sheer variety of free items and the intriguing way in which they are offered has made his restaurant a popular place to eat.

Another promotion he created as a result of seeing images of different foods is a frequent-eater program. Anyone who hosts five meals in a calendar month gets $30 worth of free meals. The minimum bill is $20 but he says the average is $30 a head. These two promotions have made him a success.

The images you summon up with this technique have an individual structure that may indicate an underlying idea or theme. Your unconscious mind is trying to communicate something specific to you, though it may not be immediately comprehensible. The images can be used as armatures on which to hang new relationships and associations.

 

To discover more creative-thinking techniques read CRACKING CREATIVITY (THE SECRETS OF CREATIVE GENIUS) by Michael Michalko