Article: Dating two or more people can reap a variety of benefits for both you and your potential romantic partners.  Interacting with more people at the same time may speed up the process of finding the right person. Dating two people allows you to compare and contrast individuals and personalities. You may learn important lessons about your own personality and preferences. You will hone your first-date skills and may boost your self-confidence. The more you experiment with dating, the more you may find you can move past your own nerves and take an analytical approach about whether your date is a good fit for you. (At least, not yet!) Honesty allows you both to thoughtfully evaluate your suitability for each other. You may find, too, that this has the attractive side benefit of arousing your dates' competitive instincts. Don't rush into a relationship you'll later regret. If you've taken the opportunity non-exclusive dating provides to learn more about your self, your preferences, and your priorities, you'll make better decisions when you do decide it's time for a more serious relationship.
Question: What is a summary of what this article is about?
Use non-exclusive dating relationships to explore. Tell your dates you aren't seeking an exclusive relationship. Take your time.
Article: Copper rivets with washers tend to be larger than your everyday rivets. Make sure when you punch the hole that it’s big enough for a wider rivet post to get through. It should be big enough that you can push the rivet post through the leather but not so big that it slips right through. You should have at least 1/8 inch (0.3 cm) of rivet post above the surface of your leather. Push the rivet up from the bottom of the leather. Flip your leather over so you can see where the post sticks up through the leather. Set the washer over the post so that it’s flat against the leather. The anvil should be big enough to accommodate the piece of leather you’re working on. You should be able to work on the rivet on a flat surface. A copper rivet setter is silver, and is almost shaped like a lighter. On one end, you’ll see a concave circle, with a smaller, hollow circle next to it. Place the setter over the rivet post and on top of the washer, making sure the post goes into the hollow circle on the setter. You might need two or three taps to make sure everything is set. Don’t pound too hard, as this can ruin the rivet. When you’re done, the washer should be completely flat against the leather. If you notice that the washer seems to be higher on one side of the post than the other, give it another bang to make sure it’s set all the way around. With the same mallet or hammer, pound down on the post a few times. You should hit the setter fairly hard for this step, because what you’re doing is getting the post to expand and flatten out. This will keep the washer in place and your rivet secure.
Question: What is a summary of what this article is about?
Punch a hole in the leather. Push your rivet through the leather. Set the washer. Set the leather and rivet on an anvil. Set up a copper rivet setter. Tap on the setter with a mallet or hammer. Set the concave section of the setter over the post.
Article: To convert a decimal to a fraction, consider place value. The denominator of the fraction will be the place value. The digits of the decimal will equal the numerator. For example, for the exponential expression 810.75{\displaystyle 81^{0.75}}, you need to convert 0.75{\displaystyle 0.75} to a fraction. Since the decimal goes to the hundredths place, the corresponding fraction is 75100{\displaystyle {\frac {75}{100}}}. Since you will be taking a root corresponding to the denominator of the exponent’s fraction, you want the denominator to be as small as possible. Do this by  simplifying the fraction. If your fraction is a mixed number (that is, if your exponent was a decimal greater than 1), rewrite it as an improper fraction. For example, the fraction 75100{\displaystyle {\frac {75}{100}}} reduces to 34{\displaystyle {\frac {3}{4}}}, So, 810.75=8134{\displaystyle 81^{0.75}=81^{\frac {3}{4}}} To do this, turn the numerator into a whole number, and multiply it by the unit fraction. The unit fraction is the fraction with the same denominator, but with 1 as the numerator. For example, since 34=14×3{\displaystyle {\frac {3}{4}}={\frac {1}{4}}\times 3}, you can rewrite the exponential expression as 8114×3{\displaystyle 81^{{\frac {1}{4}}\times 3}}. Remember that multiplying two exponents is like taking the power of a power. So x1b×a{\displaystyle x^{\frac {1}{b}}\times a} becomes (x1b)a{\displaystyle (x^{\frac {1}{b}})^{a}}. For example, 8114×3=(8114)3{\displaystyle 81^{{\frac {1}{4}}\times 3}=(81^{\frac {1}{4}})^{3}}. Taking a number by a rational exponent is equal to taking the appropriate root of the number. So, rewrite the base and its first exponent as a radical expression. For example, since 8114=814{\displaystyle 81^{\frac {1}{4}}={\sqrt[{4}]{81}}}, you can rewrite the expression as (814)3{\displaystyle ({\sqrt[{4}]{81}})^{3}}. Remember that the index (the small number outside the radical sign) tells you which root you are looking for.  If the numbers are cumbersome, the best way to do this is using the yx{\displaystyle {\sqrt[{x}]{y}}} feature on a scientific calculator. For example, to calculate 814{\displaystyle {\sqrt[{4}]{81}}}, you need to determine which number multiplied 4 times is equal to 81. Since 3×3×3×3=81{\displaystyle 3\times 3\times 3\times 3=81}, you know that 814=3{\displaystyle {\sqrt[{4}]{81}}=3}. So, the exponential expression now becomes 33{\displaystyle 3^{3}}. You should now have a whole number as an exponent, so calculating should be straightforward. You can always use a calculator if the numbers are too large. For example, 33=3×3×3=27{\displaystyle 3^{3}=3\times 3\times 3=27}. So, 810.75=27{\displaystyle 81^{0.75}=27}.
Question: What is a summary of what this article is about?
Convert the decimal to a fraction. Simplify the fraction, if possible. Rewrite the exponent as a multiplication expression. Rewrite the exponent as a power of a power. Rewrite the base as a radical expression. Calculate the radical expression. Calculate the remaining exponent.