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What constitutes a "complete set"?
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<p>[QUOTE="hontonai, post: 606947, member: 4703"]Some folks include proofs in their definition of a "complete" set or series, others don't.</p><p><br /></p><p>Except to the extent that you are trying to fill a commercial folder/album, the definition of completeness is entirely up to the individual collector.</p><p><br /></p><p>Possibilities always include: <ul> <li>Type sets - one of each type of coin from the area of interest, without regard to mint marks/dates</li> <li>Date sets - one of each year of issue, without regard to mint marks</li> <li>Date/mintmark sets - one of each year of issue from each issuing mint</li> <li>All variety sets - one of each intentional variation in design (can be either date, type, or date/mint)</li> <li>Errors and/or proofs included/excluded - self explanatory</li> <li>Any other configuration that <i>you</i> prefer for your own collection.</li> </ul><p>And, of course, you can leave spaces for the unobtainable - or not - as you see fit.</p><p><br /></p><p>The only "rule" of completeness is that there is no rule.[/QUOTE]</p><p><br /></p>
[QUOTE="hontonai, post: 606947, member: 4703"]Some folks include proofs in their definition of a "complete" set or series, others don't. Except to the extent that you are trying to fill a commercial folder/album, the definition of completeness is entirely up to the individual collector. Possibilities always include:[list]Type sets - one of each type of coin from the area of interest, without regard to mint marks/dates[*]Date sets - one of each year of issue, without regard to mint marks[*]Date/mintmark sets - one of each year of issue from each issuing mint[*]All variety sets - one of each intentional variation in design (can be either date, type, or date/mint)[*]Errors and/or proofs included/excluded - self explanatory[*]Any other configuration that [i]you[/i] prefer for your own collection.[/list]And, of course, you can leave spaces for the unobtainable - or not - as you see fit. The only "rule" of completeness is that there is no rule.[/QUOTE]
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What constitutes a "complete set"?
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