voted
Voronwe_the_Faithful wrote: |
I'd still like to know whether anyone else has encountered a similar voting system before, or whether it really was an original idea that I came up with.
It's not a voting system in the traditional sense, but in the financial markets there is a pricing mechanism for securities -- called auction rate securities -- where investors seeking to purchase securities will bid a price at which they would be willing to purchase a specified quantity of the securities offered. Then the entity taking these bids, puts them in order of price, then allocates the securities to bidders beginning with the bidder who is willing to pay the highest price, then to the bidder willing to pay the next highest price, and so on, until enough bids have been allocated to cover all of the securities that are being offered. The price that all winning bidders must pay is set at the highest price -- or the clearing price" -- that will result in all of the securities being sold. Here's an example:
1 million shares of a security is offered for sale.
Bidder A bids a price of $5/share for 150 thousand shares
Bidder B bids a price of $4.98/share for 100 thousand shares
Bidder C bids a price of $4.95/share for 225 thousand shares
Bidder D bids a price of $4.90/share for 60 thousand shares
Bidder E bids a price of $4.89/share for 125 thousand shares
Bidder F bids a price of $4.85/share for 300 thousand shares
Bidder G bids a price of $4.84/share for 10 thousand shares
Bidder H bids a price of $4.82/share for 85 thousand shares
Bidder I bids a price of $4.80/share for 250 thousand shares
Bidder J bids a price of $4.75/share for 75 thousand shares
Bidder K bids a price of $4.28/share for 800 thousand shares
In this case, to "clear" all 1 million shares for sale, the "auction agent" will set the price for all sales at $4.82, which is the price at which Bidder H bid, because that is the point at which the cumulative total of shares purchased reaches $1 million. Bidders A through G would purchase all the shares they bid for, but instead of paying the price they bid at, they would pay $4.82/share. Bidder H would purchase only 30 thousand shares (rather than the full 85 thousand shares for which he/she placed a bid) because that is all the shares that are left by the time the auction agent gets to Bidder H's bid. Bidders I, J & K get nothing.
The above is a simplified example, believe it or not!!!