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Posted by:Ajay Prabhu Sat Jul 2 21, 2015 @ 07:03AM.
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This is gonna be a short update because I’m going to be away this weekend. Anyhow, I’ve been working on a couple sketches and I’ll finally be able to put them up here! If you want to see the regular sized versions you should see them on my tumblr page.

– I got to see 2/3rd of what I drew on paper! No colouring was done for these, so they are just roughly put together. The one with the hat on top of the building is probably the best thing I have ever done. I’m kinda proud of that one. I don’t think I’ve ever drawn something I’m actually proud of. At least, not of myself.

– That being said I’m still working on 2 more sketches. One is of a Lion and another is of a Wood Lion. The thought of drawing this old grey beast is making me a wee bit nervous. I’m not sure what kind of mistakes I’ll be making. However, I have faith in myself to draw the lines right. They’re not too small, they’re not too big either! In my opinion the lines
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VCDS Lite 1.1 Crack. Rar This will create a. Containing the full VCDS Lite 1.0. and VCDS Lite. VCDS 6.7.39. Release of VCDS 1.1 will have a NLS file for develping!. Select the Media Type of the archive you want to decompress – CR 2.Assessment of Rapid Unidirectional Migration in Human Supraspinatus Tendon Explants.
Tendon migration is one potential explanation for recurrent shoulder pain following rotator cuff repair. Although unidirectional migration is likely to occur with many tendon repairs, the biomechanical properties of this migration have never been quantified in an intact tissue model. The objective of this study was to quantify the migration of the supraspinatus tendon after it is harvested from a human cadaver and shaped by a suture anchor. Supraspinatus tendons from 8 cadavers were harvested and sectioned. Each tendon was measured and shaped from its proximal to its distal aspect. A suture anchor was then implanted into each tendon at the distal border of the measured portion. The tendons were harvested from the cadavers (range of motion [ROM], 140°-170°) and then simulated in cyclic torsion loading (150 cycles, 0.3 Hz) to induce stress relaxation. The tendons were then loaded for uniaxial tension to failure (6 million cycles) and the distance between the suture and the distal tendon border was measured. The specimens were then mounted on a custom-made attachment for unidirectional migration testing. The migration distance was 38.8 ± 4.3 mm and the torsional relaxation was 47.3% of the initial tension to failure. The specimens were then tested for unidirectional migration (600 cycles at 10 N of axial force). The mean migration was 44.0 ± 6.3% of the section length (n = 6) and the specimens failed at the suture in all cases. This study documents for the first time a model of unidirectional migration testing of human supraspinatus tendons from fresh human cadavers. Although the initial migration was 20% of the section length and did not reach the suture attachment, the migration distance increased substantially after cyclic loading, and the tendons actually failed at the suture in all cases. This unidirectional migration model allows for the first time

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Q:

How can I create a scatter plot for R with no labels?

When I run the following R script I get the following scatterplot, which does not include x-axis labels and is not nicely placed on the page:

library(ggplot2)

x Q:

Mean number of points in a random spatial point process

Let $X \in \mathbb{R}^2$ be a random point process such that for any subset $A \in \mathbb{R}^2$, $\mathbb{P}(X \in A)$ is finite. For example, you could take a deterministic spatial point process with intensities $λ(x)$ and then set $X$ to be a Poisson point process with intensity $λ$. In this case, $\mathbb{E}[X] = 0$, $\mathbb{E}[\operatorname{area}(A)] = \int_{\mathbb{R}^2} \lambda(x) \operatorname{area}(A) dx$, and $\mathbb{E}[\operatorname{perimeter}(A)] = \int_{\mathbb{R}^2} \sqrt{\lambda(x)\lambda(x)} \operatorname{perimeter}(A) dx$.
How would you go about showing that $\mathbb{E}[|A|]$, where $A$ is any subset of the plane, satisfies $|A