Clay clark case studies Quotes

“For those that dare to stand upagainst those that want to knock you down." The dedication from Worst Case Scenario: Bug Out - Book 2.”

“To be 'for animals' is not to be 'against humanity.' To require others to treat animals justly, as their rights require, is not to ask for anything more nor less in their case than in the case of any human to whom just treatment is due. The animal rights movement is a part of, not opposed to, the human rights movement. Attempts to dismiss it as anti human are mere rhetoric.”

“If there is no case to take care of, then you will take care to create a case to take care of. Otherwise your system becomes useless.”

“Set up another case bartender! The best thing for a case of nerves is a case of Scotch.”

“Naturally, the plague of humanity named confidence (or pride to some), which symptoms often render each person to fiercely believe himself to be above average, let them to believe that it was others who were affected by this case but not them. Everyone thought they had the quintessential ability to detach themselves from the cases they were working, even if the victim looked and behaved exactly like their son, daughter, niece or nephew.”

“The case for freedom, the case for our constitutional principles the case for our heritage has to be made anew in each generation. The work of freedom is never done.”

“It's kind of funny to me listening to people who claim to have these great records of winning a hundred and some odd straight felony cases without a loss and that kind of stuff that you hear of all the time. I'm here to tell you, if you let me pick out which hundred cases I get to try, I'll win a hundred of them in a row, too. Case selection is everything in creating records like that. My philosophy was, I tried them all. If I made a determination that the evidence was sufficient to justify the prosecution, then I would try the case, and certainly whenever you do that, you're going to lose a certain percentage of them.”

“Let us assume that a man gets half his income in the form of interest-bearing securities and half in the form of money; and that he is in the habit of saving three-quarters of his income, and does this by retaining the securities and using that half of his income which he receives in cash in equal parts for paying for current consumption and for the purchase of further securities. Now let us assume that a variation in the composition of his income occurs, so that he receives three-quarters of it in cash and only one-quarter in securities. From now on this man will use two-thirds of his cash receipts for the purchase of interest-bearing securities. If the price of the securities rises or, which is the same thing, if their rate of interest falls, then in either case he will be less willing to buy and will reduce the sum of money that he would otherwise have employed for their purchase; he is likely to find that the advantage of a slightly increased reserve exceeds that which could be obtained from the acquisition of the securities. In the second case he will doubtless be inclined to pay a higher price, or more correctly, to purchase a greater quantity at the higher price, than in the first case. But he will certainly not be prepared to pay double as much for a unit of securities in the second case as in the first case.”

“About 4,400 years ago 8 people stepped off Noah’s ark. According to the United Nations Population Growth Statistics, the world’s population grows at about .47% per year. That is the growth rate for all civilizations who kept records. Suppose you put $8.00 in the bank 4,400 years ago and received .47% a year. How much money would you have? What a coincidence! It would be about $7,000,000,000. That’s kind of odd, because 4,400 years ago 8 people stepped off the ark and now we have about 7,000,000,000 people on planet earth. God’s math works! Compound interest is something we teach to seventh-graders. You don’t have to be a professor to figure this out. A twelve-year-old can do the calculation. Ask any seventh-grader, the algebraic equation looks like this: A=P (1+r/n)t . . . where "A " is the ending amount (about 7,000,000,000 in this case), "P " is the beginning amount (8 in this case), "r " is the interest rate (.47% in this case), "n " is the number of compoundings a year (1 in this case), and "t " is the total number of years (4,400 in this case).pg 11”