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4/18/2014Â by Serg.
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Browse free hosting, 24/7 customer support & deals for a wide range of hosting packages.During my marriage, my husband and I often found ourselves at the opposite end of the spectrum when it came to parenting. He was much more capable of spending hours playing outside with our daughter, while I was more than happy to ensure our daughter was comfortable in her room (which usually meant ensuring the door was closed).

He would help our daughter with her homework, because he loved learning. I would try to understand why she was struggling with arithmetic or history, but would leave her to her own devices. I was very passive, while he was highly invested and active.

It was never a question of who had a higher motivation, more capable, or more intelligent. Rather, it was a question of who was more available.

As an adult, I often feel as though this dynamic impacts how we parent. And it almost invariably sends the message to our children that our child-care role was given to us because we’re “just mom.”

It’s a shame that parenting is so often reduced to a checklist of tasks. There is so much more to it. Parents — as well as children — are complex beings, and should not be measured by how much they do (or do not) or how high or low their motivation is.

Parents are all different. We all react to our children in different ways. We are all able to vary our tone, the extent to which we interact with our children, and how invested we are in our role.

But perhaps the biggest area in which we differ from our children is in how much time we are willing to invest.

The argument for more time

While we’re not always available — our lives, stress, physical and mental health can all be factors — parents also have the most control of how much time they can devote to their children.

This is important.

A study by Jean L. Twenge and Susan T. Fiske from the University of Utah found that “time spent with children was shown

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Update Server.Q:

How many reals have there infinitely many?

In other words, how many reals are there in the interval $[0,1]$ that there is no rational number $m/n$ such that $n|m-x$.
Is there a simple way of showing that there are infinitely many?
I know that there are lots of ways of showing this, but I am interested in a more simple way of showing that there are infinitely many reals $x\in [0,1]$ that there is no rational $m/n$ such that $n|m-x$.
I just can’t find a good way of showing this.

A:

\frac{m}n
otin \mathbb Q \iff m
otin \mathbb Q \cap [0,1] \iff (m,n)=1 \iff n
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