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is a professional web hosting company based in India founded in 2010. Shine Servers offers the most complete range of secure, fully protected and private web hosting services in the world. All shared, VPS and dedicated servers are located in the SmartDC data center in the Netherlands. All equipment, including Shine Servers LLP servers, are placed in a private corridor within the SmartDC. Our network consists of the best connections such as AMS-IX, DECIX, L-INX, Tinet, NTT, Telia and Level3. Shine Servers manages its own global IPv4 / IPv6 network (AS202905). This premium network consists of multiple large and small transit providers and is linked to the largest Internet exchanges in Europe. This combination of different Internet providers and exchanges guarantees maximum performance. Low latency and availability are the essence of the Red Shine Servers Premium.

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Single CPU, multiple cores
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Not allowed

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If you have any questions about our services or want to request a customized package, send us a ticket or send us an email to [email protected]
We also have a live chat link on the side of our website.

ServersBase.Com ★★★ instances in the cloud | SSD storage | Data centers in Europe and the United States | Fully managed | Proxies123.com

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Let's go directly to our offers:

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ServersBase.Com ⚡️⚡ Fully managed servers – 4 IPv4 – i7 or similar, 4GB RAM, 1 TB of hard disk | Proxies123.com

We offer a very broad line of dedicated servers, from basic to sophisticated, with the latest technologies. All of our dedicated servers are ranked above to meet any business need. Our dedicated servers are managed so you do not have to worry about running your dedicated servers or solving any problems.

Let's go directly to our offers:

Dedicated servers

Intel Core i7 950 for $ 163.00 / m
4GB of dedicated RAM
1TB of disk space
Bandwidth of 10TB
Dedicated port of 1Gbps
4 dedicated IPv4
Up to 5Gb / s DDoS Portection included
Reinstallations of free OS
24/7 technical support
<>

Intel Core i3-2100 for $ 170.00 / m
8 GB of dedicated RAM
1TB of disk space
Bandwidth of 10TB
Dedicated port of 1Gbps
6 dedicated IP
Up to 5Gb / s DDoS Portection included
Reinstallations of free OS
24/7 technical support
<>

2x Intel Xeon E5620 2.40GHz for $ 189.00 / m
16 GB of dedicated RAM
2TB disk space
Bandwidth of 50TB
Dedicated port of 1Gbps
10 dedicated IP
Up to 5Gb / s DDoS Portection included
Reinstallations of free OS
24/7 technical support
<>

2x Intel Xeon E5-2620v4 for $ 290.00 / m
32GB of dedicated RAM
2TB disk space
Bandwidth of 100TB
Dedicated port of 1Gbps
16 dedicated IP
Includes DDoS cover up to 20Gb / s
Reinstallations of free OS
24/7 technical support
<>

Payment methods:
PayPal, Bitcoins and AltCoins

Wire transfer:
We accept bank transfer from Indian users [just submit ticket for details]

More questions?
Browse our website: www.serversbase.com
Contact our sales department.

How can I see the estimated time until the battery is fully charged?

On all the Android phones I had so far, I could go to the configuration -> battery and, while it was charging, a good plot showed an estimate of how long it would take to charge the battery.

I am now using an Oppo F11 and I can not find such an estimate anywhere.
Where is?

ServersBase.Com – Fully managed servers – 4 IPv4 – i7 or similar, 4GB of RAM, 1 TB of hard disk | Proxies123.com

We offer a very broad line of dedicated servers, from basic to sophisticated, with the latest technologies. All of our dedicated servers are ranked above to meet any business need. Our dedicated servers are managed so you do not have to worry about running your dedicated servers or solving any problems.

Let's go directly to our offers:

Dedicated servers

Intel Core i7 950 for $ 163.00 / m
4GB of dedicated RAM
1TB of disk space
Bandwidth of 10TB
Dedicated port of 1Gbps
4 dedicated IPv4
Up to 5Gb / s DDoS Portection included
Reinstallations of free OS
24/7 technical support
<>

Intel Core i3-2100 for $ 170.00 / m
8 GB of dedicated RAM
1TB of disk space
Bandwidth of 10TB
Dedicated port of 1Gbps
6 dedicated IP
Up to 5Gb / s DDoS Portection included
Reinstallations of free OS
24/7 technical support
<>

2x Intel Xeon E5620 2.40GHz for $ 189.00 / m
16 GB of dedicated RAM
2TB disk space
Bandwidth of 50TB
Dedicated port of 1Gbps
10 dedicated IP
Up to 5Gb / s DDoS Portection included
Reinstallations of free OS
24/7 technical support
<>

2x Intel Xeon E5-2620v4 for $ 290.00 / m
32GB of dedicated RAM
2TB disk space
Bandwidth of 100TB
Dedicated port of 1Gbps
16 dedicated IP
Includes DDoS cover up to 20Gb / s
Reinstallations of free OS
24/7 technical support
<>

Payment methods:
PayPal, Bitcoins and AltCoins

Wire transfer:
We accept bank transfer from Indian users [just submit ticket for details]

More questions?
Browse our website: www.serversbase.com
Contact our sales department.

Theory of groups – Fully symmetric tensors as irreps of SU (2) – Coleman "Aspects of symmetry"

I have a question related to the symmetry tensors, if this can be done without making use of Young's pictures and related concepts.

In the book "Aspects of symmetry", Coleman analyzes the theory of the representation of SU (2) in terms of tensors. Explain that due to the totally antisymmetric tensors. $ epsilon ^ {ij} $ Y $ epsilon_ {ij} $ If SU (2) is invariant, we can use them to raise and lower indexes and, therefore, we should only consider the tensors with lower indices. Then consider a tensor $ a_ {i_1 ldots i_n} $ and writes [page 7] "We can divide $ a $ in two parts, which are respectively symmetric and antisymmetric under the exchange of the first two indices. With the help of $ epsilon_ {ij} $ We can write the antisymmetric part in terms of a lower rank tensor:

$ a_ {[i_1 i_2] ldots} = epsilon_ {ij} b_ {i_3 ldots} $.

A) Yes, you just have to consider completely symmetrical tensors ". [emphasis mine]

In addition, Coleman avoids even the slightest mention of young cadres, etc., but states that "[considering SU(n)] "The combinatorial required to track irreducible tensors becomes formidable for n greater than three, and other methods seem to be more efficient."

Taken together, this presentation suggests that there should be some simple argument using only (anti) symmetry in index pairs, as to why for SU (2) we can restrict them to fully symmetric tensors. However, it seems to me that I can not produce it.

For a tensor of rank two it is obvious: the symmetric part is totally symmetric, and the antisymmetric part is invariant and behaves as a zero range. For a tensor of rank three, I can start similarly, symmetrize in the first two indices and ignore the antisymmetric part as a lower rank behavior. However, if I continue to do nothing but symmetry (anti-) in pairs, which is all that I think is "supposed to know", I will never end up with a totally symmetrical tensor. Let me also note that Coleman only mentions later the fact that the indices take only two values ​​for SU (2), which suggests that this is not relevant to any argument he has in mind here.

I know that all this can be solved using Young symmetrizers, etc. I would like to know if in this case there is no simpler argument or algorithm (inductive), as Coleman seems to suggest. I would appreciate any advice, idea or suggestion!

(To complete, even my symmetry question would have a related story for SU (3), with $ a_ {[jk] ldots} ^ { ldots} = epsilon_ {jkl} b ^ {l ldots} _ { ldots} $ The total number of indexes is still decreasing by one. This fails for SU (n), n> 3, which shows that there is something good in n = 2,3.)