Linear Translation
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Linear Translation

How to Prevent the Myth of Linear History From Distorting Your Thinking
When Edward Gibbon set out to write "The Decline and Fall of the Roman Empire" in the year 1769, his goal was to demonstrate that, in History, civilization often moves backwards as time advances. Reading Gibbon's work is the best foundation for understanding current problems and the most effective vaccine against delusion.
"In the Dark Ages, ancient statutes were broken and melted by unfeeling avarice," noted Gibbon. "The soul of the geniuses who had shaped them evaporated in smoke. The cost and labour of centuries were consumed in a moment. Of the writings of Antiquity that still existed at that time, many were lost forever."
During hundreds of years, injustice and evil took over the world. There was little that individuals could undertake against a tidal wave of ignorance and violence. Those who tried to resist the trend were wiped out. The economies of major countries were reduced to shambles and life expectancy sharply decreased.
The good news is that, despite all difficulties, many men and women survived and thrived in the Dark Ages:
* New agricultural methods were developed and land productivity doubled.
* The idea of using cork stoppers in bottles enabled the creation of a mass-market for wine.
* In the quietness of monasteries, Greek and Latin books were translated into modern languages.
These and many other short steps turned the Dark Ages into the Renaissance, showing that each century is shaped by conflicting forces. History never follows a line of steady progress, where all things become increasingly better.
The passage of time does not guarantee that knowledge will be accumulated. Through centuries, skills and techniques have often been lost and forgotten. Mistakes of the past are likely to be repeated. Linear History is a myth, a pleasant fantasy based on deceitful patterns derived from a faulty interpretation of facts.
Believing in myths never yields good practical results because it inhibits individuals from taking rational action to improve their situation. If you reside in a country where conditions are rapidly deteriorating, you owe to yourself to make an effort to distinguish reality from wishful thinking.
When danger is lurking between sick trees, closing your eyes and hoping for the best is not going to protect your future. Ignore the myth of linear History. Instead, check facts, ask hard questions, and find out what things are really like. If prospects don't look good, then it's time for you to move.
"The restoration of the past is a most generous wish," observed Gibbon, "but the false application of maxims of Antiquity is the source of many disappointments. One should never overlook differences of time and characters."
Look ahead and decide if you like what you see. If you don't, you may want to take action to improve your personal situation. Make sound choices and play your cards wisely. There are plenty of things that you can do to make your future brighter. Unlike the Dark Ages, present times offer individuals countless opportunities. Take them.
JOHN VESPASIAN writes about rational living. He has resided in New York, Madrid, Paris, and Munich. His stories reflect the values of entrepreneurship, tolerance, and self-reliance. See John Vespasian's blog about rational living.
http://johnvespasian.blogspot.com/
About the Author
JOHN VESPASIAN writes about rational living. He has resided in New York, Madrid, Paris, and Munich. His stories reflect the values of entrepreneurship, tolerance, and self-reliance. See John Vespasian's blog about rational living at http://johnvespasian.blogspot.com/
Math help - Algebra 2 summer school?
Transforming linear equations:
Let g(x) be the indicated transformations of f(x). Write the rule for g(x).
1. f(x) = x; horizontal translation 5 units right
3. f(x) = x + 6; vertical compression by a factor of 1/3 followed by a horizontal translation left 4 units.
Can you show me how to do them? I don't understand what my math book is saying.
1) the graph of f(x) = x is a line thru the origin with slope =1
to shift it 5 units right, we want the place the line crosses the x axis (say) to shift from x=0 to x=5 (are you picturing this?)
So, f(x) = x-5 you see, because at x=5 f(x) = 0 which is what we were going for.
3) (where's 2?) f(x) = x+6
first, a vertical compression by 1/3 means f(x) gets smaller by 1/3, so it becomes f(x) = (x+6)/3 or
f(x) = x/3 + 2.
Next, the horizontal translation is as above, except left 4 units so we add 4 and get f(x) = (x+4)/3 + 2
f(x) = x/3 + 4/3 + 2
f(x) = x/3 + 10/3
basically, the stretch is done by multiplying the entire right hand side by the stretch factor. The translation is done by substituting in for x with x + translation for leftward, x - translation for rightward.
Zaber Technologies: T-NA Linear Actuator and TSB Translation Stage






























































