File:Larry Gains.jpeg
Larry_Gains.jpeg (228 × 357 pixels, file size: 28 KB, MIME type: image/jpeg)
Summary[edit]
| Description |
This is a black and white image of Larry Gains, a Canadian boxer |
|---|---|
| Source | |
| Article | |
| Portion used |
Whole Image |
| Low resolution? |
Yes |
| Purpose of use |
Illustrates notable person in question |
| Replaceable? |
Subject of photo is deceased. Therefore, creating a free image is impossible. |
| Fair useFair use of copyrighted material in the context of Larry Gains//en.wikipedia.org/wiki/File:Larry_Gains.jpegtrue | |
Licensing[edit]
 | This image is a faithful digitisation of a unique historic image, and the copyright for it is most likely held by the person who created the image or the agency employing the person. It is believed that the use of this image may qualify as non-free use under the Copyright law of the United States. Any other uses of this image, on Wikipedia or elsewhere, may be copyright infringement. See Wikipedia:Non-free content for more information. Please remember that the non-free content criteria require that non-free images on Wikipedia must not "[be] used in a manner that is likely to replace the original market role of the original copyrighted media." Use of historic images from press agencies must only be of a transformative nature, when the image itself is the subject of commentary rather than the event it depicts (which is the original market role, and is not allowed per policy). |
| If this tag does not accurately describe this image, please replace it with an appropriate one. | |
File history
Click on a date/time to view the file as it appeared at that time.
| Date/Time | Thumbnail | Dimensions | User | Comment | |
|---|---|---|---|---|---|
| current | 20:34, 7 May 2014 | | 228 × 357 (28 KB) | MaxPayne888 (talk | contribs) | == Summary == {{Non-free use rationale |Article = Larry Gains |Description = This is a black and white image of Larry Gains, a Canadian boxer |Source = http://boxrec.com/media/index.php/File:Larry_Gains.jpeg |Portion = Whole I... |
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