On 28th November OxTalks will move to the new Halo platform and will become 'Oxford Events' (full details are available on the Staff Gateway).
There will be an OxTalks freeze beginning on Friday 14th November. This means you will need to publish any of your known events to OxTalks by then as there will be no facility to publish or edit events in that fortnight. During the freeze, all events will be migrated to the new Oxford Events site. It will still be possible to view events on OxTalks during this time.
If you have any questions, please contact halo@digital.ox.ac.uk
I investigate incentives and the order of play in a collaborative experimentation model with heterogeneous agents. Consider two teams of differing abilities in a research firm, who sequentially attempt to develop an innovation. I ask which team should try first and how incentives to innovate depend on abilities. Two opposing forces are at play. Since feasibility is unknown, a failure from the first team discourages those who come after. This discouragement effect suggests that a high-ability team should work later. However, the first team can always free-ride on a later team and this free-riding incentive implies that a high-ability team should go first. Given these subtleties, I propose a simple dynamic model of innovation and demonstrate that high efforts are achieved when both teams are of medium-ability. I prove that when teams’ abilities are similar but extreme, it is optimal to have the first attempt made by a relatively lower ability team. However, when abilities are both intermediate, the higher ability team should go first. If abilities are far apart, sequencing has no effect sans discounting. I further ask how a principal should structure teams, collaboration, and prize incentives to best elicit effort.
You can sign up for a 30-minute meeting with the speaker on Friday 11 December using this spreadsheet: docs.google.com/spreadsheets/d/1Vrk4zZ1ZHgoNeUiLxU2_zbAamcKhgNqxTGky1e51oYU/edit#gid=0. You must sign up before noon on Monday 7 December.