This evening we met with a specific agenda and several extra people. Jim, Sean and Chris were here as normal, but we also welcomed Ben and Pete who both have a particular interest in youth work. Ben runs a young people's group in Little Paxton, Pete runs youth camps every summer.
We spent a lot of time talking, and a number of very interesting ideas and thoughts were shared. Pete told us about his background and how he came to be involved in youth work. Chris explained about the problems in St Neots that had started him thinking and praying, Ben explained his plans for a tent meeting in St Neots.
The amazing bombshell of the evening was provided by Pete who, in faith, had already reserved 100 places for St Neots young people for a camp at the end of July 2009. This is awesome news and had us all smiling and rejoicing. It's going to take some planning and effort, but it seems that Pete will handle the camp details and management, our role will be to find the people who will fill those 100 places.
This was an unusual meeting in every way!
01 September 2008
31 August 2008
FAMILY - Dan and Kerry's Wedding
My nephew Dan married Kerry yesterday, what a wonderful event. It turned out to be a real family reunion. They threw a party for friends and family in delightful surroundings. They'd booked the village hall in Crondall, there was a hog roast, and a village cricket match was in progress in the field at the side. The weather was lovely, everyone was happy, and The Rooters provided some excellent music. A great day!
It's lovely when families and friends get together - for any reason. So good to renew contact with those we love but rarely see.
The journey was a bit of a nightmare with serious traffic jams on the way down and again on the return trip. British roads at their worst (and believe me, that's bad). It took more than three hours to get home, it would have taken only two if the roads had been clear.
There's a lesson there, don't you think? Sometimes in life the journey is hard. It's good to know what the destination is and grand to know there's a party or a home at the end of the trip.
The party was a family occasion in more ways than one. My brother-in-law, Neil, plays lead guitar with The Rooters, Kerry had decorated her own cake, and I was just one of many family photographers there to catch the scene for posterity.
Just to add to the family atmosphere one of my sisters couldn't make it. Why? Because her daughter gave birth to a son! More rejoicing and congratulations.
So, in conclusion - Dan and Kerry we wish you wonderful years together and much happiness - little Will, we wish you a wonderful life too. Abundant blessings for all of you! You are in our thoughts and prayers.
It's lovely when families and friends get together - for any reason. So good to renew contact with those we love but rarely see.
The journey was a bit of a nightmare with serious traffic jams on the way down and again on the return trip. British roads at their worst (and believe me, that's bad). It took more than three hours to get home, it would have taken only two if the roads had been clear.
There's a lesson there, don't you think? Sometimes in life the journey is hard. It's good to know what the destination is and grand to know there's a party or a home at the end of the trip.
The party was a family occasion in more ways than one. My brother-in-law, Neil, plays lead guitar with The Rooters, Kerry had decorated her own cake, and I was just one of many family photographers there to catch the scene for posterity.
Just to add to the family atmosphere one of my sisters couldn't make it. Why? Because her daughter gave birth to a son! More rejoicing and congratulations.
So, in conclusion - Dan and Kerry we wish you wonderful years together and much happiness - little Will, we wish you a wonderful life too. Abundant blessings for all of you! You are in our thoughts and prayers.
29 August 2008
Making the most of blogs
It's really good to know you're here, reading the Scilla Blog - thanks for dropping by. Maybe you read many blogs, maybe you read only a few or even just this one. But however many you read, there are useful ways of coping more effectively with the 'blogosphere' - the rich world of blogging. It's a very rich world - if you know how to mine it for gold.
Today we'll take a look at finding specific information using a tool called Technorati. Surfing around from blog to blog at random is interesting for a while, but suppose you want to check out what bloggers are writing about fire ants, or your home town, or a famous author, or a place you intend to visit on holiday? Many of you will use Technorati and other tools already, but if not - read on.
Technorati is a website providing search functions tailored specifically for blogs. It's easy to use and it's very flexible. As an example, check this search result for posts on organic church. There are several things to note about this.
The search looks complicated ("house church" OR "organic church") NOT China NOT Chinese NOT cell. It's not as hard as it appears, we'll unravel it in a moment but for now notice that it's made up of several search terms joined together. Now look at the results, hopefully all of them will be about house church. Each item is a blog post. They come from many different blogs, and are posted by a host of different people. They're presented with the latest posts at the top.
You can scroll down and read any that catch your eye.
Understanding the search - Lets look at this search in more detail. We'll start at the beginning.
"house church" - This is in double quotes which simply tells Technorati to treat it as a phrase, not two separate words. If we searched for house church we'd find all the posts that mentioned 'house' and all those that mentioned 'church', try it in Technorati and see for yourself! "organic church" works the same way, we're looking for the phrase, not the separate words.
OR - This is an operator, when Technorati sees it is acts on it in a particular way. OR finds blog posts that contain either this or that, in our example posts will be included if they contain the phrase 'house church' or the phrase 'organic church' (or both). I've added brackets to make it clear this part of the search belongs together, both for our benefit and for Technorati's.
NOT China - This tells Technorati to leave out any hits containing the word 'China'. Why are we doing this? It's because, in China, 'house church' doesn't mean church in a home, it mainly refers to churches that are not government approved. We've done the same with 'Chinese' and 'cell' as these terms remove some more posts we didn't want to include.
Creating a search - The next step is to understand how to create our own search. Maybe we want to know about Siamese cats in California. Who's posted about that recently?
Try a search for 'cat' - over 340 000 hits when I tried it.
Now search for "Siamese cat". - just 900 or so results this time. That's better.
And finally, try a search for "Siamese cat" AND California - now we're only seeing 29 hits.
You should be getting the idea now. Decide what you want to read about and build yourself a search to find relevant blogs. Happy reading!
Read more on searching Technorati from About.com.
Today we'll take a look at finding specific information using a tool called Technorati. Surfing around from blog to blog at random is interesting for a while, but suppose you want to check out what bloggers are writing about fire ants, or your home town, or a famous author, or a place you intend to visit on holiday? Many of you will use Technorati and other tools already, but if not - read on.
Technorati is a website providing search functions tailored specifically for blogs. It's easy to use and it's very flexible. As an example, check this search result for posts on organic church. There are several things to note about this.
The search looks complicated ("house church" OR "organic church") NOT China NOT Chinese NOT cell. It's not as hard as it appears, we'll unravel it in a moment but for now notice that it's made up of several search terms joined together. Now look at the results, hopefully all of them will be about house church. Each item is a blog post. They come from many different blogs, and are posted by a host of different people. They're presented with the latest posts at the top.
You can scroll down and read any that catch your eye.
Understanding the search - Lets look at this search in more detail. We'll start at the beginning.
"house church" - This is in double quotes which simply tells Technorati to treat it as a phrase, not two separate words. If we searched for house church we'd find all the posts that mentioned 'house' and all those that mentioned 'church', try it in Technorati and see for yourself! "organic church" works the same way, we're looking for the phrase, not the separate words.
OR - This is an operator, when Technorati sees it is acts on it in a particular way. OR finds blog posts that contain either this or that, in our example posts will be included if they contain the phrase 'house church' or the phrase 'organic church' (or both). I've added brackets to make it clear this part of the search belongs together, both for our benefit and for Technorati's.
NOT China - This tells Technorati to leave out any hits containing the word 'China'. Why are we doing this? It's because, in China, 'house church' doesn't mean church in a home, it mainly refers to churches that are not government approved. We've done the same with 'Chinese' and 'cell' as these terms remove some more posts we didn't want to include.
Creating a search - The next step is to understand how to create our own search. Maybe we want to know about Siamese cats in California. Who's posted about that recently?
Try a search for 'cat' - over 340 000 hits when I tried it.
Now search for "Siamese cat". - just 900 or so results this time. That's better.
And finally, try a search for "Siamese cat" AND California - now we're only seeing 29 hits.
You should be getting the idea now. Decide what you want to read about and build yourself a search to find relevant blogs. Happy reading!
Read more on searching Technorati from About.com.
28 August 2008
Little Paxton - Relying on Jesus
As we met, talked and prayed we came to realise how deeply we rely on the Lord's strength, not our own.
We thought about the Christian women who have been imprisoned in Indonesia for running a Sunday School.
2 Cor 1:3-5 shows us that the Almighty Father is also our comfort.
We thought about the Christian women who have been imprisoned in Indonesia for running a Sunday School.
2 Cor 1:3-5 shows us that the Almighty Father is also our comfort.
26 August 2008
Great Doddington - Travelling or building?
Rosie joined us this evening, it was great to have her with us. Thanks for coming Rosie, come again soon!
For a long time we talked, sharing so much that had happened in our lives since we last met.
Later, the Lord showed us that our lives are like journeys. Although we need to stop sometimes, we are not meant to camp for a very long time at any particular point. And it's quite impossible to build anything when on a journey. If we're not to camp for very long, we are certainly not meant to build anything.
But isn't that exactly what we tend to do? Building something is not what the Almighty has in mind for us. He builds his church; that is enough for us.
For a long time we talked, sharing so much that had happened in our lives since we last met.
Later, the Lord showed us that our lives are like journeys. Although we need to stop sometimes, we are not meant to camp for a very long time at any particular point. And it's quite impossible to build anything when on a journey. If we're not to camp for very long, we are certainly not meant to build anything.
But isn't that exactly what we tend to do? Building something is not what the Almighty has in mind for us. He builds his church; that is enough for us.
How many times?
How many times can you repeatedly fold a sheet of paper in half? It's widely accepted that about six or seven times is the maximum possible, and a quick experiment with a piece of writing paper, a sheet of newspaper, or any normal paper you can find around the home will prove that this is correct. Or will it? What does 'correct' mean? What does 'proof' mean?
A mathematician will tell you that however many times you do the experiment and find you can't fold the paper a seventh time, that is not proof. You cannot prove something to be impossible, only that something is possible. Folding a piece of paper six times and failing to fold it seven proves that six is possible, but not that seven is impossible.
Remarkably, someone has managed to fold a piece of paper twelve times! Was there something special about this piece of paper? Yes and no.
The paper was a long roll of toilet paper. The relevant attribute of this paper was not that it was especially thin (try folding a single sheet of toilet paper yourself) but that it was especially long.
Britney Gallivan, a high-school student from California, was not prepared to take 'no' for an answer. She began by developing some mathematics for paper folding, and this showed her that a piece of paper that is long enough can be folded many more times along its width than a shorter piece. Armed with this knowledge she did the experiment - and managed to fold it twelve times.
There are several lessons to be learned from this.
What seems to be impossible may, in fact, be perfectly possible if we go about it in the right way. Technology has shown this to be true over and over again. Here are a few things that were once thought to be completely impossible - travelling to the moon, ships made of iron, building a flying machine, sailing round the world, the earth moving, continents moving, orbiting a satellite.
Common sense often lets us down. It would be a wonderful thing to learn the value of not making assumptions or jumping to conclusions. But we are designed to assume and conclude, this serves us well most of the time and enables us to deal relatively simply with a very complex world.
Britney Gallivan's paper folding achievements are described online. I encourage everyone to read them, if mathematics is not your forte you can skip that part, but please understand that it was the mathematics that led her to a simple, elegant, but entirely unexpected conclusion. With hindsight it seems obvious, but nobody had thought of it before Britney. Clever young lady!
A mathematician will tell you that however many times you do the experiment and find you can't fold the paper a seventh time, that is not proof. You cannot prove something to be impossible, only that something is possible. Folding a piece of paper six times and failing to fold it seven proves that six is possible, but not that seven is impossible.
Remarkably, someone has managed to fold a piece of paper twelve times! Was there something special about this piece of paper? Yes and no.
The paper was a long roll of toilet paper. The relevant attribute of this paper was not that it was especially thin (try folding a single sheet of toilet paper yourself) but that it was especially long.
Britney Gallivan, a high-school student from California, was not prepared to take 'no' for an answer. She began by developing some mathematics for paper folding, and this showed her that a piece of paper that is long enough can be folded many more times along its width than a shorter piece. Armed with this knowledge she did the experiment - and managed to fold it twelve times.
There are several lessons to be learned from this.
What seems to be impossible may, in fact, be perfectly possible if we go about it in the right way. Technology has shown this to be true over and over again. Here are a few things that were once thought to be completely impossible - travelling to the moon, ships made of iron, building a flying machine, sailing round the world, the earth moving, continents moving, orbiting a satellite.
Common sense often lets us down. It would be a wonderful thing to learn the value of not making assumptions or jumping to conclusions. But we are designed to assume and conclude, this serves us well most of the time and enables us to deal relatively simply with a very complex world.
Britney Gallivan's paper folding achievements are described online. I encourage everyone to read them, if mathematics is not your forte you can skip that part, but please understand that it was the mathematics that led her to a simple, elegant, but entirely unexpected conclusion. With hindsight it seems obvious, but nobody had thought of it before Britney. Clever young lady!
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