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Hostgator's hosting packages can be split into 3 teams; basic shared hosting plans (suitable for the huge bulk people), reseller hosting strategies (these are generally for people and companies that want to "resell" their account resources to consumers of their own), and lastly committed server strategies (these accounts give client their own server, so they don't have to share its resources with anyone else). Really few of us will every need a devoted server so this testimonial will focus on the shared hosting strategies that Hostgator offer.

Attributes

Hostgator's 3 major shared hosting plans are named: "Hatchling" (the entry level plan priced at $6.95 / month), "Child" (this is the most popular plan, and it is likely to satisfy the requirements of a really wide range of customers), and "Swamp" (similar as the "Baby" plan, however with increases in bandwidth and disk space, priced at $14.95 / month).

For a complete list of features and a side by side contrast of all hosting strategies you should see Hostgator's website below. Below is a testimonial of the most vital features of the "Baby" strategy, this is most likely the most ideal plan for the majority of users, and it is our favorite plan.

Disk space 100GB - This amount has actually been just recently upgraded by Hostgator from 5GB to a huge 100GB. All users are most likely to discover it impossible to tire this quantity of disk space.

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Unrestricted add-on domains - This truly is the stand out function of this hosting plan (the "Hatchling" strategy just permits 1 domain), and allows you to host as lots of internet sites as you like on a single account, at no additional expense. This permits you to make full use of your massive bandwidth and disk space allowances, and host numerous internet sites at a portion of the regular cost.

99.9 % Uptime guarantee - This generally tells us that Hostgator is a significant host offering a trusted service. If uptime drops below this figure in any provided month then you do not spend for that months hosting, it's as basic as that! We would never ever think about making use of a host that did not provide a strong uptime assurance; this is simply because there is only one great reason why a host will not offer an uptime assurance - undependable uptime!

30 Day money back guarantee - This has become a pretty conventional function in the webhosting community, though it's good to have for added assurance.

Immediate setup - Many hosting providers take 24-48 hours to setup your account however Hostgator guarantees to have you up and running in under 15 minutes (they do not charge a setup charge either)!

Endless MySQL databases - This is really helpful because each Fantastico (see below) script requires its own MySQL database.

Fantastico DeLuxe - This remarkable program permits you to instantly install over 50 scripts through your control board. Scripts include blog sites, forums, galleries, buying carts, and more.

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It contains numerous features and offers good performance. Best of all, there is a complete working demo on the Hostgator website, so you can test it out yourself!

Customer service and technical support

Hostgator offers us 24/7 phone support, and live online chat. The fact that you are provided 2 options to receive instantaneous technical support at any time of the day is excellent. Our experience has actually always been really good when speaking to Hostgator, their operatives are extremely respectful and most significantly they appear to understand their things when dealing with technical issues.

Performance

The efficiency from Hostgator's servers is outstanding! Hostgator location much tighter limitations on the variety of websites sharing the exact same server compared with most various other shared hosting carriers. This offers higher dependability since less stress is put on the servers; and it also greatly enhances the rate at which your web pages run.

Server efficiency is an additional one of the essential areas where Hostgator distinguish themselves from the crowd of various other host.

Our decision

Overall there is so much to such as about the method Hostgator does company, they actually do appear to have a great grasp on what the typical customer requires from a web hosting provider. Rarely do you come across reports of unhappy Hostgator customers, and after hosting with them ourselves we now understand why! At simply $9.95 / month for the "Baby" strategy (which includes limitless domains); anyone looking to host more than one internet site has a rather easy decision to make. My name is Winnie and I am studying Anthropology and Sociology and Modern Languages and Classics at Rillieux-La-Pape / France.

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Gauge Vector Tensor gravity (GVT) is a relativistic generalization of Mordehai Milgrom's MOdified Newtonian Dynamics (MOND) paradigm where gauge fields cause the MOND behavior. The former covariant realizations of MOND such as the Bekenestein's Tensor–vector–scalar gravity and the Moffat's Scalar–tensor–vector gravity attribute MONDian behavior to some scalar fields. GVT is the first example wherein the MONDian behavior is mapped to the gauge vector fields. The main features of GVT can be summarized as follows:

• As it is derived from the action principle, GVT respects conservation laws;
• In the weak-field approximation of the spherically symmetric, static solution, GVT reproduces the MOND acceleration formula;
• It can accommodate gravitational lensing.
• It is in total agreement with the Einstein–Hilbert action in the strong and Newtonian gravities.

Its dynamical degrees of freedom are:

• Two gauge fields: $B_{\mu },{\tilde {B}}_{\mu }$;
• A metric, $g_{\mu \nu }$.

Details

The physical geometry, as seen by particles, represents the Finsler geometry-Randers type:

$ds={\sqrt {-g_{\mu \nu }dx^{\mu }dx^{\nu }}}+(B_{\mu }+{\tilde {B}}_{\mu })dx^{\mu }$

This implies that the orbit of a particle with mass $m$ can be derived from the following effective action:

$S=m\int d\tau ({\frac {1}{2}}{\dot {x}}^{\mu }{\dot {x}}^{\nu }g_{\mu \nu }+(B_{\mu }+{\tilde {B}}_{\mu }){\dot {x}}^{\mu })\,.$

The geometrical quantities are Riemannian. GVT, thus, is a bi-geometric gravity.

Action

The metric's action coincides to that of the Einstein-Hilbert gravity:

$S_{\text{Grav}}={\frac {1}{16\pi G}}\int d^{4}x\,{\sqrt {-g}}R$

where $R$ is the Ricci scalar constructed out from the metric. The action of the gauge fields follow:

$S_{B}=-{\frac {1}{16\pi G\kappa l^{2}}}\int d^{4}x{\sqrt {-g}}\,{L}({\frac {l^{2}}{4}}B_{\mu \nu }B^{\mu \nu })$

and

$S_{\tilde {B}}=-{\frac {1}{16\pi G{\tilde {\kappa }}{\tilde {l}}^{2}}}\int d^{4}x{\sqrt {-g}}\,{L}({\frac {{\tilde {l}}^{2}}{4}}{\tilde {B}}_{\mu \nu }{\tilde {B}}^{\mu \nu })$

where L has the following MOND asymptotic behaviors

${L}(x)=\left\{{\begin{array}{ccc}x&,&{\text{for}}~x\gg 1\\{\frac {2}{3}}|x|^{\frac {3}{2}}&,&{\text{for}}~x\leq 1\end{array}}\right.~,$

and $\kappa ,{\tilde {\kappa }}$ represent the coupling constants of the theory while $l,{\tilde {l}}$ are the parameters of the theory and

$l<{\tilde {l}}\,.$

Coupling to the matter

Metric couples to the energy-momentum tensor. The matter current is the source field of both gauge fields. The matter current is

$J^{\mu }=\rho u^{\mu }$

where $\rho$ is the density and $u^{\mu }$ represents the four velocity.

Regimes of the GVT theory

GVT accommodates the Newtonian and MOND regime of gravity. But it also admits the post-MONDian regime.

Strong and Newtonian regimes

The strong and Newtonian regime of the theory is defined to be where holds:

${\begin{array}{ccc}{L}({\frac {l^{2}}{4}}B_{\mu \nu }B^{\mu \nu })&=&{\frac {l^{2}}{4}}B_{\mu \nu }B^{\mu \nu }\,,\\{L}({\frac {{\tilde {l}}^{2}}{4}}{\tilde {B}}_{\mu \nu }{\tilde {B}}^{\mu \nu })&=&{\frac {{\tilde {l}}^{2}}{4}}{\tilde {B}}_{\mu \nu }{\tilde {B}}^{\mu \nu }\,.\end{array}}$

The consistency between the gravitoelectromagnetism approximation to the GVT theory and that predicted and measured by the Einstein-Hilbert gravity demands that

$\kappa +{\tilde {\kappa }}=0$

which results to $B_{\mu }+{\tilde {B}}_{\mu }=0\,.$ So the theory coincides to the Einstein-Hilbert gravity in its Newtonian and strong regimes.

MOND regime

The MOND regime of the theory is defined to be

${\begin{array}{ccc}{L}({\frac {l^{2}}{4}}B_{\mu \nu }B^{\mu \nu })&=&\left|{\frac {l^{2}}{4}}B_{\mu \nu }B^{\mu \nu }\right|^{\frac {3}{2}}\,,\\{L}({\frac {{\tilde {l}}^{2}}{4}}{\tilde {B}}_{\mu \nu }{\tilde {B}}^{\mu \nu })&=&{\frac {{\tilde {l}}^{2}}{4}}{\tilde {B}}_{\mu \nu }{\tilde {B}}^{\mu \nu }\,.\end{array}}$

So the action for the $B_{\mu }$ field becomes aquadratic. For the static mass distribution, the theory then converts to the AQUAL model of gravity with the critical acceleration of

$a_{0}={\frac {4{\sqrt {2}}\kappa c^{2}}{l}}$

So the GVT theory is capable of reproducing the flat rotational velocity curves of galaxies. The current observations do not fix $\kappa$ which is supposedly of order one.

Post-MONDian regime

The post-MONDian regime of the theory is defined where both of the actions of the $B_{\mu },{\tilde {B}}_{\mu }$ are aquadratic. The MOND type behavior is suppressed in this regime due to the contribution of the second gauge field.

See also

• Modified Newtonian Dynamics
• Scalar–tensor–vector gravity
• General theory of relativity
• Law of universal gravitation
• Pioneer anomaly
• Nonsymmetric Gravitational Theory
• Dark matter
• Dark energy
• Dark fluid
• Tensor
• Vector
• Scalar - scalar field

References

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