A Quote by Ed Bliss
The precise statement of any problem is the most important step in its solution.
Related Quotes
A favorite means of escaping the solution to any problem is to declare it too complex for solution. This absolves us from attempting solution. ... Any problem is too complex to solve when we do not wish to accept the conditions of solution. Solution is possible where acceptance is ready.
There is no solution to any world problem, to any national problem, to any city problem or to any local problem, unless and until people get their Realization.
The solution to a problem - a story that you are unable to finish - is the problem. It isn't as if the problem is one thing and the solution something else. The problem, properly understood = the solution. Instead of trying to hide or efface what limits the story, capitalize on that very limitation. State it, rail against it.
It is commonplace that a problem stated is well on its way to solution, for statement of the nature of a problem signifies that the underlying quality is being transformed into determinate distinctions of terms and relations or has become an object of articulate thought.
Although the problem of transmuting chemical elements into each other is much older than a satisfactory definition of the very concept of chemical element, it is well known that the first and most important step towards its solution was made only nineteen years ago by the late Lord Rutherford, who started the method of the nuclear bombardments.
The important thing about a problem is not its solution, but the strength we gain in finding the solution
The most important step in getting a job done is the recognition of the problem. Once I recognize a problem I usually can think of someone who can work it out better than I could.
People often ask, "What is the single most important environmental population problem facing the world today?" A flip answer would be, "The single most important problem is our misguided focus on identifying the single most important problem!
To ask the 'right' question is far more important than to receive the answer. The solution of a problem lies in the understanding of the problem; the answer is not outside the problem, it is in the problem.
I see the war problem as an economic problem, a business problem, a cultural problem, an educational problem - everything but a military problem. There's no military solution. There is a business solution - and the sooner we can provide jobs, not with our money, but the United States has to provide the framework.
I always think that it's important to step back and look at the facts, figure out what is big, what is small, and always target the solution and the policy issue correctly. Don't try to solve the wrong problem with unemployment insurance.
Thus you see, most noble Sir, how this type of solution to the Königsberg bridge problem bears little relationship to mathematics, and I do not understand why you expect a mathematician to produce it, rather than anyone else, for the solution is based on reason alone, and its discovery does not depend on any mathematical principle.
If I have a writing problem, the minute I step away, there's a solution.
Actually solving the puzzles in the book isn't going to improve anyone's writing, but "trying to solve the puzzle" is one way to think about what a lot of us - writers and other artists - do every day. Step one is to recognize the problem, step two is deciding what constraints you want to impose or respect, and step three is finding a pleasing/surprising/exciting solution.
I find focusing clearly on the problem is the first step to seeing a solution. The problem is (a) the insane amount of time spent raising money from (b) a freakishly tiny proportion of America. Basically .05% are the "relevant funders" of campaigns, meaning candidates can't help but be overly sensitive to the views of that tiny fraction relative to the rest of us. IF that's the problem, THEN the solution is to spread the funders out: to increase the range of us who are the relevant funders of elections, through schemes like vouchers or coupons given to every voter.
The problem of distinguishing prime numbers from composite numbers and of resolving the latter into their prime factors is known to be one of the most important and useful in arithmetic. It has engaged the industry and wisdom of ancient and modern geometers to such an extent that it would be superfluous to discuss the problem at length. ... Further, the dignity of the science itself seems to require that every possible means be explored for the solution of a problem so elegant and so celebrated.
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