Salvation is a DVD that was released April 17, 2007 from West Virginia heavy metal band Byzantine via Prosthetic Records. It was filmed, directed, and edited by Donnie Searls, owner of the production company Every Second Pictures. Shortly after release, any copy purchased straight from the band included a bonus DVD with content that wasn't able to fit on the main disc.

The DVD Includes

Salvation is the third full-length album by Swedish post-metal band Cult of Luna, released on Earache Records in 2004; on October 4 in Europe, and October 10 in the United States.

Salvation was critically acclaimed upon its release, with Metal Hammer awarding it 10/10, the first album to receive the accolade since Metallica's Black Album.

A music video was recorded for "Leave Me Here", directed by Anders Forsman and Linus Johansson. It premiered on April 30, 2005 on MTV2 and Fuse TV.

Track listing

All tracks written by Cult of Luna.

Personnel

References

In Dream is the fifth studio album from British recording group Editors. It was produced by the band themselves and released on 2 October 2015 through PIAS Recordings.

Background

On 15 July 2015 the band announced the album via Facebook and said in a statement: "Our last record was the sound of us learning to walk again, with new legs! In Dream, our first self produced album, is us diving into the computer, a real studio record, made in isolation by the 5 of us". According to Tom Smith, the record is driven by a belief that "music can be both pop and experimental."

"It feels like a progression from our third record. It was very electronic, but I feel like the last record had to be a guitar record to prove to ourselves that we could be a band," says Smith. "To us, it's interesting if it has a darkness. Whatever that is. On the lyric side of things, if I was singing about dancefloors or happier or rosier things, it wouldn't ring true for me. I don't think you need to be sad to write a sad song, everybody has a dark side."

Forma is a Latin word meaning "form". Both the word "forma" and the word "form" are used interchangeably as informal terms in biology:

In the mathematical fields of differential geometry and tensor calculus, differential forms are an approach to multivariable calculus that is independent of coordinates. Differential forms provide a unified approach to defining integrands over curves, surfaces, volumes, and higher-dimensional manifolds. The modern notion of differential forms was pioneered by Élie Cartan. It has many applications, especially in geometry, topology and physics.

For instance, the expression f(x) dx from one-variable calculus is called a 1-form, and can be integrated over an interval [a, b] in the domain of f:

and similarly the expression f(x, y, z) dx ∧ dy + g(x, y, z) dx ∧ dz + h(x, y, z) dy ∧ dz is a 2-form that has a surface integral over an oriented surface S:

Likewise, a 3-form f(x, y, z) dx ∧ dy ∧ dz represents a volume element that can be integrated over a region of space.

The algebra of differential forms is organized in a way that naturally reflects the orientation of the domain of integration. There is an operation d on differential forms known as the exterior derivative that, when acting on a k-form, produces a (k + 1)-form. This operation extends the differential of a function, and the divergence and the curl of a vector field in an appropriate sense that makes the fundamental theorem of calculus, the divergence theorem, Green's theorem, and Stokes' theorem special cases of the same general result, known in this context also as the general Stokes' theorem. In a deeper way, this theorem relates the topology of the domain of integration to the structure of the differential forms themselves; the precise connection is known as de Rham's theorem.

In differential geometry, a two-form refers to a differential form of degree two. In other words, a two-form is a skew-symmetric covariant tensor field of order 2.

For a given vector space, the space of two-forms is spanned by the wedge product of basis one-forms. See differential form.

The dual of a two-form is a two-vector.

See also