Flip (form)

The flip or clamshell is a mobile phone form factor feature phone which is in two or more sections that fold via a hinge. If the hinge is on a long edge the device is more likely to be called clamshell than flip phone (e.g., Nokia Communicators).

When the clamshell is open, the device is up and ready to be used. The interface components are kept inside the clamshell, which offers more surface area than when the device is closed. Interface components such as keys and display are protected when the clamshell is closed, and it is shorter or narrower, making the device easier to carry around. A disadvantage of the clamshell design is the connecting hinge, which is prone to fatigue or failure.

The clamshell form factor is most closely associated with the mobile phone market, as Motorola used to have a trademark on the term "flip phone", but the term "flip phone" has become genericized to be used more frequently than "clamshell" in colloquial speech. The design is also used on some landline phones, particularly cordless phones. Other devices using the flip form include laptop computers, subnotebooks, the Game Boy Advance SP, the Nintendo DS, and the NVIDIA Shield, though these are less frequently described as "flip" or "clamshell" compared to cellular phones.

Flip (cocktail)

A flip is a class of mixed drinks. According to the Oxford English Dictionary, the term was first used in 1695 to describe a mixture of beer, rum, and sugar, heated with a red-hot iron ("Thus we live at sea; eat biscuit, and drink flip"). The iron caused the drink to froth, and this frothing (or "flipping") engendered the name. Over time, eggs were added and the proportion of sugar increased, the beer was eliminated, and the drink ceased to be served hot.

The first bar guide to feature a flip (and to add eggs to the list of ingredients) was Jerry Thomas's 1862 How to Mix Drinks; or, The Bon-Vivant's Companion. In this work, Thomas declares that, "The essential in flips of all sorts is to produce the smoothness by repeated pouring back and forward between two vessels and beating up the eggs well in the first instance the sweetening and spices according to taste."

With time, the distinction between egg nog (a spirit, egg, cream, sugar, and spice) and a flip (a spirit, egg, sugar, spice, but no cream) was gradually codified in America's bar guides. In recent decades, bar guides have begun to indicate the presence of cream in a flip as optional.

Tom Prichard

Thomas "Dr. Tom" Prichard (born August 18, 1959) is an American professional wrestler and author. He is the brother of Chris and Bruce Prichard.

Career

Beginnings

Tom Prichard began his career in Los Angeles, around 1979, working for Gene and Mike LeBell's Los Angeles Olympic Auditorium wrestling promotion, where he held several championships in that organization, including the Americas tag team title with Chris Adams. After LeBell closed the L.A. promotion down in 1982, Prichard competed in various NWA territories for the next four years before settling in the southeast, where he had his greatest success of his career.

Continental Wrestling Federation and United States Wrestling Association

Prichard joined the Continental Wrestling Federation in the late 1980s, and feuded with "The Dirty White Boy" Tony Anthony. Their feud included a very controversial angle, which aired on April 23, 1988, where Anthony's valet came out with a black eye and begged Prichard to help her, only for Anthony to attack him from behind, cuff his hands behind his back, and hang him. On October 3, 1988 in Birmingham, Alabama, he defeated Anthony in the finals of a tournament to win the vacant CWF Heavyweight Championship. Prichard lost the title to Wendell Cooley on April 7, 1989 in Knoxville, Tennessee, but regained the belt on June 23 of that year. He lost the title to Dennis Condrey a month later on July 22 in Dothan, Alabama, before once again regaining it after defeating Condrey on December 6 of that same year. Prichard held the title until the CWF closed later that month.

Flip (album)

Flip is a 1985 solo album from Nils Lofgren, longtime guitarist for Neil Young and Bruce Springsteen. The sound is typical of the style of the mid-80's, with a heavy emphasis on the snare drum sound, Lofgren's guitar, and plenty of synthesizer.

Track listing

All tracks composed by Nils Lofgren.

Later re-releases include the bonus track "Beauty and the Beast."

Personnel

The Band

Additional Musicians

Production

Forma

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

Formwork

Formwork is the term given to either temporary or permanent molds into which concrete or similar materials are poured. In the context of concrete construction, the falsework supports the shuttering moulds.

Formwork and concrete form types

Formwork comes in several types:

Homogeneous polynomial

In mathematics, a homogeneous polynomial is a polynomial whose nonzero terms all have the same degree. For example, is a homogeneous polynomial of degree 5, in two variables; the sum of the exponents in each term is always 5. The polynomial is not homogeneous, because the sum of exponents does not match from term to term. A polynomial is homogeneous if and only if it defines a homogeneous function. An algebraic form, or simply form, is a function defined by a homogeneous polynomial. A binary form is a form in two variables. A form is also a function defined on a vector space, which may be expressed as a homogeneous function of the coordinates over any basis.

A polynomial of degree 0 is always homogeneous; it is simply an element of the field or ring of the coefficients, usually called a constant or a scalar. A form of degree 1 is a linear form. A form of degree 2 is a quadratic form. In geometry, the Euclidean distance is the square root of a quadratic form.

Homogeneous polynomials are ubiquitous in mathematics and physics. They play a fundamental role in algebraic geometry, as a projective algebraic variety is defined as the set of the common zeros of a set of homogeneous polynomials.