Submissions of zggzdydp

This page lists movies that have been submitted for review.

Some of them will eventually end up on the Movies page, while some of them will not make it.

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⇕Movie name	⇕Author	⇕Submitted	⇕Status	⇕Votes	⇕Cf:ce
GBA Castlevania - Aria of Sorrow in 04:52	Deng Peng (zggzdydp)	2008-04-30	published	100% (14)	100%
GBA Castlevania - Aria of Sorrow in 12:07	Deng Peng (zggzdydp)	2007-11-26	published	100% (33)	100%
GBA Castlevania - Circle of The Moon in 05:23	(Cardboard and zggzdydp)	2007-09-11	published	100% (10)	92%
GBA Castlevania - Circle of the Moon in 46:58	Deng Peng (zggzdydp)	2007-08-27	decision: rejected	82% (28)	100%
GBA Castlevania - Harmony of Dissonance in 14:05	Deng Peng (zggzdydp)	2007-11-09	published	100% (21)	100%
GBA Castlevania Harmony of Dissonance in 15:00	Deng Peng (zggzdydp)	2007-06-22	published	100% (16)	100%
GBA Castlevania Harmony of Dissonance in 15:44	Deng Peng (zggzdydp)	2007-06-06	published	100% (31)	100%
GB Castlevania II - Belmont's Revenge in 25:40	Deng Peng (zggzdydp)	2007-07-22	published	87% (8)	70%
Genesis Sunset Riders in 10:00	Deng Peng (zggzdydp)	2008-06-23	published	100% (4)	71%
NES Bio Miracle Bokutte Upa in 25:12	Deng Peng (zggzdydp)	2007-12-30	decision: cancelled	84% (16)	89%
NES Castlevania II - Simon's Quest in 29:45	Deng Peng (zggzdydp)	2008-05-31	published	100% (24)	100%
NES Castlevania II - Simon's Quest in 32:08	Deng Peng (zggzdydp)	2007-07-30	published	100% (18)	100%
SNES Ganbare Goemon 2 in 35:32	Deng Peng (zggzdydp)	2008-09-02	new	100% (14)	100%
SNES The Legend of The Mystical Ninja in 24:52	Deng Peng (zggzdydp)	2008-03-13	published	100% (16)	100%

The voting data comes from the discussion forums.
"70% (10)" means that 10 users have voted, and 70% of them say 'yes'.
The "Confidence" is a value that approximately calculates how much to trust the votes.
To vote, click on the submission and then "Discuss this submission".

Confidence (cf:ce) is calculated with the following semi-arbitrary formula (MathML): $100.0\frac{1.0\left(\frac{\mathrm{abs}\left(\mathrm{yes}-\mathrm{no}\right)}{\mathrm{yes}+\mathrm{no}+\mathrm{meh}}\right)+0.7\left(\min \left\{1,{\left(\frac{\mathrm{yes}+\mathrm{no}+\mathrm{meh}}{12}\right)}^{1.1}\right\}\right)}{1.0+0.7}$