Celebrate the Rain

"Celebrate the Rain" is a song recorded by Dutch house producer Sidney Samson featuring vocals from Dutch singer Eva Simons. It marks as Sidney and Eva's first collaboration. An official music video was released which features Eva and Sidney standing in a desert with pyramid shapes in the background. It was filmed in black and white.

"Celebrate the Rain"
Single by Sidney Samson and Eva Simons
ReleasedMay 2, 2014 (2014-05-02)
GenreProgressive house
Length3:41
LabelSpinnin'
Songwriter(s)
Producer(s)Sidney Samson
Sidney Samson singles chronology
"Bubbels"
(2013)
"Celebrate the Rain"
(2014)
"Bludfire"
(2015)
Eva Simons singles chronology
"Chemistry"
(2013)
"Celebrate the Rain"
(2014)
"This Girl"
(2014)

On May 15, 2014 a bootleg was released by electro and progressive house DJ Schooki. The bootleg was supported by Spinnin' Records.[1]

Composition

Dancerebels.com described the track as a progressive house song and a departure from Sidney's "big electro" tracks that featured "grimy Dutch house sounds".[2]

Track listing and format

Digital download[3]
No.TitleLength
1."Celebrate the Rain" (Radio Edit)3:41
2."Celebrate the Rain" (Original Mix)5:54

Weekly Charts

Chart (2014) Peak
position
Netherlands (Single Top 100)[4] 23
gollark: <@151391317740486657> Do you know what "unsupported" means? PotatOS is not designed to be used this way.
gollark: Specifically, 22 bytes for the private key and 21 for the public key on ccecc.py and 25 and 32 on the actual ingame one.
gollark: <@!206233133228490752> Sorry to bother you, but keypairs generated by `ccecc.py` and the ECC library in use in potatOS appear to have different-length private and public keys, which is a problem.EDIT: okay, apparently it's because I've been accidentally using a *different* ECC thing from SMT or something, and it has these parameters instead:```---- Elliptic Curve Arithmetic---- About the Curve Itself-- Field Size: 192 bits-- Field Modulus (p): 65533 * 2^176 + 3-- Equation: x^2 + y^2 = 1 + 108 * x^2 * y^2-- Parameters: Edwards Curve with c = 1, and d = 108-- Curve Order (n): 4 * 1569203598118192102418711808268118358122924911136798015831-- Cofactor (h): 4-- Generator Order (q): 1569203598118192102418711808268118358122924911136798015831---- About the Curve's Security-- Current best attack security: 94.822 bits (Pollard's Rho)-- Rho Security: log2(0.884 * sqrt(q)) = 94.822-- Transfer Security? Yes: p ~= q; k > 20-- Field Discriminant Security? Yes: t = 67602300638727286331433024168; s = 2^2; |D| = 5134296629560551493299993292204775496868940529592107064435 > 2^100-- Rigidity? A little, the parameters are somewhat small.-- XZ/YZ Ladder Security? No: Single coordinate ladders are insecure, so they can't be used.-- Small Subgroup Security? Yes: Secret keys are calculated modulo 4q.-- Invalid Curve Security? Yes: Any point to be multiplied is checked beforehand.-- Invalid Curve Twist Security? No: The curve is not protected against single coordinate ladder attacks, so don't use them.-- Completeness? Yes: The curve is an Edwards Curve with non-square d and square a, so the curve is complete.-- Indistinguishability? No: The curve does not support indistinguishability maps.```so I might just have to ship *two* versions to keep compatibility with old signatures.
gollark: > 2. precompilation to lua bytecode and compressionThis was considered, but the furthest I went was having some programs compressed on disk.
gollark: > 1. multiple layers of sandboxing (a "system" layer that implements a few things, a "features" layer that implements most of potatOS's inter-sandboxing API and some features, a "process manager" layer which has inter-process separation and ways for processes to communicate, and a "BIOS" layer that implements features like PotatoBIOS)Seems impractical, although it probably *could* fix a lot of problems

References

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