Introduction

Introduction, The Introduction, Intro, or The Intro may refer to:

  • Introduction (music), an opening section of a piece of music
  • Introduction (writing), a beginning section to a book, article or essay which states its purpose and goals
    • Foreword, a beginning section of a book, before the introduction, usually written by someone other than the author
  • Foreword, a beginning section of a book, before the introduction, usually written by someone other than the author
  • Introduction (British House of Commons), a ceremonial seating for members elected in by-elections
  • Introduction (House of Lords), a ceremonial seating for some new members
  • "Introduction" (Songs of Experience), a poem by William Blake
  • Intro (demoscene), in the demoscene, a short computer program produced for promotion or to meet competition requirements
  • Intro sequence, a non-interactive introductory sequence for a computer or video game
  • The Introduction, a prequel film of the video game Grand Theft Auto: San Andreas
  • Introduced species or introduction, a species established by humans outside its natural range
  • Intro (R&B group)

    Intro is an American R&B trio from Brooklyn, New York City, New York. The trio consisted of members Jeff Sanders, Clinton "Buddy" Wike and lead singer/songwriter Kenny Greene. Intro released two albums (for Atlantic Records): 1993's Intro and their second album, 1995's New Life. The group had a string of US hits in the 1990s. The hits included the singles "Let Me Be The One", the Stevie Wonder cover "Ribbon in the Sky", "Funny How Time Flies" and their highest charting hit, "Come Inside".

    Intro's Kenny Greene died from complications of AIDS in 2001. Intro recently emerged as a quintet consisting of Clinton "Buddy" Wike, Jeff Sanders, Ramon Adams and Eric Pruitt. Adams departed in 2014, with the group back down to its lineup as a trio. They are currently recording a new album to be released in 2015. The group released a new single in 2013 called "I Didn't Sleep With Her" and a new single "Lucky" in October 2014.

    Discography

    Albums

    Singles

    References

    Ich Troje

    Ich Troje ("The Three of Them") is a Polish pop band. Former members are Magdalena Pokora (aka Magda Femme, 1996–2000), Justyna Majkowska (2000–2003), Elli Mücke (2003) and Ania Wisniewska (2003–2010).

    Ich Troje was founded in 1996 by songwriter Michał Wiśniewski and composer Jacek Łągwa.

    Despite this, the group had five members when taking part in the Eurovision Song Contest 2006, with German rapper O-Jay (Olaf Jeglitza) as the fifth member.

    Their music is castigated by critics, and Michal Wisniewski has said himself that he can't actually sing.

    Nevertheless, since 2000, Ich Troje has been one of the most successful Polish groups. They have sold more than 1.5 million records since June 2001. For the past two years, Ich Troje have given over 300 concerts. Their songs are typically about love, betrayal and break-ups.

    On 25 January 2003, Polish TV viewers chose Ich Troje to represent them in 2003 Eurovision Song Contest by televoting. They performed a song called Keine Grenzen-Żadnych granic, which was sung in three languages: (Polish, German, and Russian). The song finished seventh. A fully German version of the song was recorded as well.

    End

    End or Ending may refer to:

    End

  • End (philosophy)
  • In mathematics:
  • End (category theory)
  • End (topology)
  • End (graph theory)
  • End (endomorphism)
  • End (American football)
  • End, a division of play in the sports of curling and target archery
  • End key on a modern computer keyboard
  • End Records, a record label
  • "End", a song by The Cure from Wish
  • "End", a song from Silent Night Fever by Dimension Zero
  • End, in weaving, a single thread of the warp
  • END

  • European Nuclear Disarmament
  • Endoglin, a glycoprotein
  • Equivalent narcotic depth, a concept used in underwater diving
  • Environmental noise directive
  • Ending

  • Ending (linguistics)
  • Alternate ending
  • End of a part of a baseball game
  • False ending
  • Happy ending
  • Multiple endings
  • Twist ending
  • Endings (film)
  • See also

  • All pages beginning with "End"
  • All pages with titles containing End
  • Ending (disambiguation)
  • The End (disambiguation)
  • End of the world (disambiguation)
  • Front end (disambiguation)
  • Conclude (disambiguation)
  • Terminate (disambiguation)
  • Conclusion (music)

    In music, the conclusion is the ending of a composition and may take the form of a coda or outro.

    Pieces using sonata form typically use the recapitulation to conclude a piece, providing closure through the repetition of thematic material from the exposition in the tonic key. In all musical forms other techniques include "altogether unexpected digressions just as a work is drawing to its close, followed by a return...to a consequently more emphatic confirmation of the structural relations implied in the body of the work."

    For example:

  • The slow movement of Bach's Brandenburg Concerto No. 2, where a "diminished-7th chord progression interrupts the final cadence."
  • The slow movement of Symphony No. 5 by Beethoven, where, "echoing afterthoughts", follow the initial statements of the first theme and only return expanded in the coda.
  • Varèse's Density 21.5, where partitioning of the chromatic scale into (two) whole tone scales provides the missing tritone of b implied in the previously exclusive partitioning by (three) diminished seventh chords.
  • End (graph theory)

    In the mathematics of infinite graphs, an end of a graph represents, intuitively, a direction in which the graph extends to infinity. Ends may be formalized mathematically as equivalence classes of infinite paths, as havens describing strategies for pursuit-evasion games on the graph, or (in the case of locally finite graphs) as topological ends of topological spaces associated with the graph.

    Ends of graphs may be used (via Cayley graphs) to define ends of finitely generated groups. Finitely generated infinite groups have one, two, or infinitely many ends, and the Stallings theorem about ends of groups provides a decomposition for groups with more than one end.

    Definition and characterization

    Ends of graphs were defined by Rudolf Halin (1964) in terms of equivalence classes of infinite paths. A ray in an infinite graph is a semi-infinite simple path; that is, it is an infinite sequence of vertices v0, v1, v2, ... in which each vertex appears at most once in the sequence and each two consecutive vertices in the sequence are the two endpoints of an edge in the graph. According to Halin's definition, two rays r0 and r1 are equivalent if there is another ray r2 (not necessarily different from either of the first two rays) that contains infinitely many of the vertices in each of r0 and r1. This is an equivalence relation: each ray is equivalent to itself, the definition is symmetric with regard to the ordering of the two rays, and it can be shown to be transitive. Therefore, it partitions the set of all rays into equivalence classes, and Halin defined an end as one of these equivalence classes.

    Podcasts:

    PLAYLIST TIME:

    Web Of Me

    by: Internet

    [Small Laughter Intro]
    I hope you notice the lack of social contact
    It's not that your not all that
    It's just I know how this will end
    Don't try to say you'll change for me
    But that's not the way to go
    And even before
    I don't wanna try again with you
    That's not the mood, Nooo
    Your jus caught up in a web of me
    Don't realize the reason why we never speak
    It's you not me
    Your jus caught up in a web of me
    Don't realize the reason why we never speak
    It's you not me
    And you should know
    I never tried to hurt you girl
    Just got tangled up in the idea of being together
    We can live different lives
    Together, Gotta move on
    Just let it go, Move on
    I'm not the one for you and I know it
    Call me, you need it
    I got chu'
    Don't call me babe cus I wanted you
    You know I'll end up going
    Ask me for head when I want it
    Make sure it's pure and it's friendship (so pure)
    Your jus caught up in a web of me
    Don't realize the reason why we never speak
    It's you not me
    Your jus caught up in a web of me
    Don't realize the reason why we never speak
    It's you not me
    Your jus caught up in a web of me
    Don't realize the reason why we never speak
    It's you not me
    Your jus caught up in a web of me
    Don't realize the reason why we never speak




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