Kapitel 2 - Folge 29: Die Junker von Reigate - Sherlock Holmes - Die geheimen Fälle des Meisterdetektivs, Joachim Tennstedt, Detlef Bierstedt, Claus Thull-Emden, Philine Peters-Arnolds, Sir Arthur Conan Doyle Information

Acousticness: 56%
Danceability: 70%
Energy: 35%
Instrumentalness: 0%
Liveness: 36%
Loudness: 80%
Speechiness: 94%
Valence: 57%
Popularity: 14%
Loudness: -12.199 dB

Summary

Sherlock Holmes - Die geheimen Fälle des Meisterdetektivs, Joachim Tennstedt, Detlef Bierstedt, Claus Thull-Emden, Philine Peters-Arnolds, Sir Arthur Conan Doyle made "Kapitel 2 - Folge 29: Die Junker von Reigate" available on May 26, 2017. The duration of Kapitel 2 - Folge 29: Die Junker von Reigate is about 3 minutes long, at 3:00. Based on our data, "Kapitel 2 - Folge 29: Die Junker von Reigate" appears to be safe for all ages and is not considered explicit. This track is about the average length of a typical track. The song is number 2 out of 17 in Folge 29: Die Junker von Reigate by Sherlock Holmes - Die geheimen Fälle des Meisterdetektivs. Going off of the ISRC code of this track, we detected that the origin of this track is from Germany. In terms of popularity, Kapitel 2 - Folge 29: Die Junker von Reigate is currently not that popular. Even with the track produces more of a neutral energy, it is pretty danceable compared to others.

Kapitel 2 - Folge 29: Die Junker von Reigate BPM

The tempo marking of Kapitel 2 - Folge 29: Die Junker von Reigate by Sherlock Holmes - Die geheimen Fälle des Meisterdetektivs, Joachim Tennstedt, Detlef Bierstedt, Claus Thull-Emden, Philine Peters-Arnolds, Sir Arthur Conan Doyle is Andante (at a walking pace), since this song has a tempo of 106 BPM. With that information, we can conclude that the song has a slow tempo. The time signature for this track is 3/4.

Kapitel 2 - Folge 29: Die Junker von Reigate Key

This song has a musical key of D Major. This also means that this song has a camelot key of 10B. So, the perfect camelot match for 10B would be either 10B or 11A. While, 11B can give you a low energy boost. For moderate energy boost, you would use 7B and a high energy boost can either be 12B or 5B. Though, if you want a low energy drop, you should looking for songs with either a camelot key of 10A or 9B will give you a low energy drop, 1B would be a moderate one, and 8B or 3B would be a high energy drop. Lastly, 7A allows you to change the mood.

Recommendations

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Kapitel 46 - John Sinclair - Dunkle Legenden - Fakten, Mythen, Hintergründe - 50 Jahre Geisterjäger John Sinclair	Florian Hilleberg, Detlef Bierstedt	B♭ Major	1	6B	183 BPM
Teil 1 - Die alten Fälle (Reloaded), Fall 26: Das Diadem	Sherlock Holmes, Sir Arthur Conan Doyle, Christian Rode, Peter Groeger, Eberhard Prüter, Jens Wawrczeck, Daniela Hoffmann, Klaus-Dieter Klebsch, Lutz Riedel	F Major	7	7B	87 BPM
Teil 12 - Die alten Fälle (Reloaded), Fall 47: Der Mazarin-Stein	Sherlock Holmes, Sir Arthur Conan Doyle, Christian Rode, Peter Groeger, Volker Brandt, Lutz Riedel, Udo Schenk, Dietmar Wunder, Jan Panczak	A♭ Major	6	4B	118 BPM
Kapitel 21 - John Sinclair - Dunkle Legenden - Fakten, Mythen, Hintergründe - 50 Jahre Geisterjäger John Sinclair	Florian Hilleberg, Detlef Bierstedt	B♭ Major	1	6B	183 BPM
Kapitel 16 - Folge 31: Der Dauer-Patient	Sherlock Holmes - Die geheimen Fälle des Meisterdetektivs, Sir Arthur Conan Doyle, Joachim Tennstedt, Detlef Bierstedt	D Major	3	10B	166 BPM
Teil 7 - Folge 24: Die Teufelskralle	Sherlock Holmes Chronicles, Sir Arthur Conan Doyle, Tom Jacobs, Till Hagen, Wolfgang Rüter, Markus Pfeiffer, Reent Reins	B Minor	5	10A	111 BPM
Kapitel 6 - Folge 150: Eisherz	John Sinclair, Jason Dark, Dietmar Wunder, Katy Karrenbauer, Alexandra Lange, Martin May, Detlef Bierstedt	D♭ Major	4	3B	83 BPM
Teil 19 - Die alten Fälle (Reloaded), Fall 38: Das gesprenkelte Band	Sherlock Holmes, Sir Arthur Conan Doyle, Christian Rode, Peter Groeger, Arianne Borbach, Sascha Draeger, Dagmar Dempe, Eberhard Prüter, Andreas von der Meden	G Minor	8	6A	153 BPM

ISRC: DE1A42159483
Label: L-M Records/RCA Records

Section: 0.533440351486206

End: 0.5392665863037109