ScienceIQ.com

Botrytis: The Noble Rot

Gray mold is a common disease of small fruits (e.g. strawberries) and flowers (e.g. petunias) in warm, humid weather. It is caused by the fungus Botrytis cinerea, which produces huge numbers of powdery spores. ...

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BotrytisTheNobleRot
Engineering

Does Anybody Really Know What Time It Is?

So, what, exactly, is the watch on your wrist, Big Ben in London, or the national atomic clock in Boulder, Colorado, actually measuring? The first definition of a second was 1/86,400 of the average ... Continue reading

TimeAnybody
Chemistry

Warmer Hands (And Toes) Through Chemistry

A popular item for skiers and snowboarders, hunters and people who have to work outside in cold areas, and found in many outdoors shops, are disposable hand warmers. If you haven't used them before, ... Continue reading

WarmerHands
Astronomy

Galaxy Cluster RDCS 1252.9-2927

A color composite image of the galaxy cluster RDCS 1252.9-2927 shows the X-ray (purple) light from 70-million-degree Celsius gas in the cluster, and the optical (red, yellow and green) light from the ... Continue reading

GalaxyClusterRDCS125292927
Astronomy

Ancient Planet in a Globular Cluster Core

Long before our Sun and Earth ever existed, a Jupiter-sized planet formed around a sun-like star. Now, 13 billion years later, NASA's Hubble Space Telescope has precisely measured the mass of this ... Continue reading

GlobularClusterCore

Prime Numbers

PrimeNumbersA prime number is a number that is divisible only by one and by itself. Factors are numbers that can be divided into a number with no remainder. The factors of 18 are the numbers 1, 2, 3, 6, 9, and 18, The number 18 is divisible by each of these factors. We call that a composite number. But the number 19 has only two factors, 1 and 19. Thus, the number 19 is a prime number. In order, the first few prime numbers are 2, 3, 5, 7, 11, 13, 17, 19, 23, 29, 31, 37, 41, 43, 47, 53... 1 isn't a prime number because it only has one factor, itself.

The ancient Greeks were the first to speculate on prime numbers, and Euclid was the first to come up with a mathematical proof that prime numbers continue infinitely. There is no known formula for determining prime numbers. To find one, you have to see if a specific number is divisible by any lower number. With very large numbers, that's not easy to determine. But with the advent of the computer, scientists and mathematicians continue to push the boundary of defining the largest prime number. Currently, the top known prime number is (2 raised to the power of 13466917) -1. Without the microprocessor doing all the heavy lifting, it is doubtful we would have come close to such a large number. But despite all this focus on prime numbers, no pattern has yet emerged allowing for a formula for determining further prime numbers.