You are currently browsing the archives for the Ambiguity category.
| M | T | W | T | F | S | S |
|---|---|---|---|---|---|---|
| « Sep | ||||||
| 1 | 2 | 3 | 4 | 5 | 6 | |
| 7 | 8 | 9 | 10 | 11 | 12 | 13 |
| 14 | 15 | 16 | 17 | 18 | 19 | 20 |
| 21 | 22 | 23 | 24 | 25 | 26 | 27 |
| 28 | 29 | 30 | 31 | |||
- Abbott and Costello (1)
- Addition (1)
- Ambiguity (1)
- Arithmatic (1)
- Auditory Patterns (1)
- Brain-teaser (1)
- Counting (1)
- Demography (1)
- Energy (1)
- Fractions (2)
- Geometry (2)
- Jokes (5)
- Logic (2)
- Machines (1)
- Math (18)
- Math Books (2)
- Math Dance (1)
- Math Education (4)
- Math Fun (3)
- Math Humor (13)
- Math Learning (3)
- Math Reasoning (2)
- Math Teaching (1)
- Math Video (2)
- Negatives and Positives (1)
- Number Sense (1)
- Numbers (2)
- Patterns (4)
- Physics (1)
- Physics Education (3)
- Precision (1)
- Probability (1)
- Reader's Digest (3)
- rhthym (1)
- Science (2)
- Science Education (3)
- Science Humor (1)
- Sets (1)
- Statistics (1)
- Subtraction (1)
- TED (3)
- Time (1)
- Topology (1)
- Uncategorized (6)
- Visual Patterns (1)
- Visualization (2)
- Wind Energy (1)
- Wind Power (1)
- World development (1)
- World Economy (1)
- September 24, 2011: A New Chuck Norris Fact
- May 1, 2011: The Math and Logic of Yogi Berra
- April 25, 2011: Have You Conside that ...? (Thinking differently)
- October 22, 2010: One One One and One One
- August 7, 2010: More Is Not Always…
- March 26, 2010: Math Is the Science of Patterns, Including This One
- March 10, 2010: When 15 > 25?
- February 22, 2010: Amelia's Dance = the Body as a Math Visual Aid
- February 22, 2010: Driving Math with the Math of Driving
- October 21, 2009: 10,000 Left Shoes
Archive for the Ambiguity Category
Math and Precision
May 25, 2007 by Uri.
Math is perfectly precise. It has to be. Math cannot depend on our ability to draw a straight line, calculate some result or on whether or not we can perform any other mathematical task. Mathematicians have recognized that, no matter how hard anyone tries, it is impossible to achieve, let alone maintain, the precision level math requires. So the mathematical system, which generations of mathematicians developed, accepts our imperfect capabilities and overcomes the drawbacks by maintaining a simple principle. We must be as precise as we can under the given circumstances and do our best to avoid ambiguities. Once we do that, our imprecise mathematical communications can represent perfectly precise mathematical thoughts.
Posted in Ambiguity, Math, Precision | No Comments »