Moda Geometry Euclid Graph Dark Blue Fabric
- Buy 6 or more for £3.09 each and save 5%
- Buy 12 or more for £2.93 each and save 10%
- Buy 40 or more for £2.76 each and save 15%
The Moda Geometry Euclid Dark Blue Fabric is a 100% cotton quilting fabric, sold and priced as a 1/4m Long Length. It can be used for patchwork and quilting, home decor, light to medium weight curtains, cushions, craft projects and for making beautiful clothes
The Moda Geometry fabric collection, by Janet Clare, celebrates here love of maths equipment; from rulers, protractors, compasses to the best of them all - the graph paper. Give Janet Clare some indigo ink and a piece of squared paper and she's a very happy quilter!. The Geometry Fabric range features isosceles triangles, right angles, quadrants and cubes all painted by hand on graph paper, in co-ordinating colours with the addition of a nice sharp green for added flair. Why not use Geometry for your next quilting masterpiece....
Priced Per 1/4m Long Length, with multiple lengths supplied in a continuous length. (e.g. a quantity of 5 meaning 5 x 1/4m = 1.25 metres, which would be cut and sent as a 1.25 metre piece.
This Cotton patchwork fabric material is 44 Inch Wide Wide.
Please note, that this product cannot be returned once cut from the roll. Thank you.
|Manufacturer Code||1495 21|
|Theme of Fabric||Geometric|
|Type of Fabric||100% Cotton|
|Available in the Future?||No|
|Width of Fabric||44 Inches Wide (112cm)|
|Sold as||Cut as a 1/4m Length x the width of the fabric. When you buy 5, we will supply 1.25m of fabric in one piece|


I’ve written a few small projects that I’ve released and have semi-maintained. Some of these are from my PhD, while others are work related. All are currently hosted on GitHub.
- brandseyer2 is an R library that wraps the DataEQ JSON API, providing a convenient interface for analysing and visualising a client’s account data in R. It’s licensed under the MIT license.
- CL-HEAP provides various implementations of heap data structures (a binary heap and a Fibonacci heap) as well as an efficient priority queue. The Fibonacci heap has interesting run time constraints, with many operations occurring in constant or amortised constant time, making it ideal for use in implementing other algorithms, such as Dijkstra’s shortest path and Prim’s minimum spanning tree algorithms. The project is licensed under the GPLv3, and written in Common Lisp.
- L-MATH is a Common Lisp library for simple linear algebra in geometric applications. Vector and matrix classes are available, as are linear interpolation functions and various operations related to creating rotation matrices. It also has some spline support (Hermite and Bézier curves, B-Splines and Catmull-Rom splines)! The code is licensed under the GPLv3, with the Classpath linking exception.


The heart of Google is PageRank™, a system for ranking web pages developed by founders Larry Page and Sergey Brin at Stanford University. And while they have dozens of engineers working to improve every aspect of Google on a daily basis, PageRank continues to play a central role in many of our web search tools.
It measures page importance on a scale from 0 – 10, where 10 is the highest. The PageRank algorithm analyzes the quality and quantity of links that point to a page.
PageRank aka PR is one of the methods Google uses to determine the relevance or importance of a Web page. PageRank is a vote, by all the other Web pages on the Internet, about how important a Web page is. A link to a Web page counts as a vote of support. If there are no incoming links to a Web page then there is no support.
A graphical representation of a web of links between sites used for PageRank calculations.
To calculate the PageRank for a page, all of its inbound links are taken into account. These are links from within the site and links from outside the site.
PR(A) = (1-d) + d(PR(t1)/C(t1) + … + PR(tn)/C(tn))
That’s the equation that calculates a page’s PageRank. It’s the original one that was published when PageRank was being developed, and it is probable that Google uses a variation of it but they aren’t telling us what it is. It doesn’t matter though, as this equation is good enough.
In the equation ‘t1 – tn’ are pages linking to page A, ‘C’ is the number of outbound links that a page has and ‘d’ is a damping factor, usually set to 0.85.
We can think of it in a simpler way:-
a page’s PageRank = 0.15 + 0.85 * (a “share” of the PageRank of every page that links to it)
“share” = the linking page’s PageRank divided by the number of outbound links on the page.
To add the PageRank Widget to your blog Click here !!


Mathematics is a creative discipline. The language of mathematics is international. The subject transcends cultural boundaries and its importance is universally recognised. Mathematics has developed over time as a means of solving problems and also for its own sake.
Mathematical thinking is important for all members of a modern society as a habit of mind for its use in the workplace, business and finance; and for personal decision-making. Mathematics is fundamental to national prosperity in providing tools for understanding science, engineering, technology and economics. It is essential in public decision-making and for participation in the knowledge economy.
The department is committed to enhancing learning through the use of ICT. All five mathematics classrooms now have data projectors and two have interactive whiteboards. We subscribe to the MyiMaths.com website which is used both as a teaching resource, as well as a personalised learning tool.


Impressive, top-notch research labs. Our 70,000-square-foot Connie and Jim John Recreation Center. A residence facility with two courtyards, multiple lounges, a kitchen, computer labs, a gaming area and more. Make a plan to visit campus to see all of this and more — inside and outside of the classroom — at Kettering University.
At Kettering, we prepare students like you for extraordinary lives of service and leadership. Here, you’ll find the perfect combination of state-of-the-art facilities and rigorous degree programs in business, engineering, mathematics and science — and Kettering’s unmatched experiential learning opportunities.


What filter do I need to convert a xK lamp to a colour temperature of yK?
For example converting a 4200k lamp to 6000K you need to do the following calculation. Divide initial source into 1,000,000 = 1,000,000 / 4200 = 238 mireds, then divide the desired colour temperature into 1,000,000 = 1,000,000 / 6000 = 167 mireds. Subtract sum one from sum two 167 – 238 = -71 mired shift (the minus sign is important!). Select the filter with the nearest mired shift to -71, in this case it is 202 Half CT Blue (-78 mired shift). For mired shift values see our mired shift calculator on this website.