Seesaw vs. sawtooth??
A warning...
Seesaw year effects in index standardization: why they happen and how to avoid them
Data integration across scientific surveys: what causes oscillating year effects and how to avoid them
A warning about spatiotemporal index standardization with irregular sampling
- CJFAS
- Fisheries Research
- ICES JMS
- Ecography?? too fishy?
- MEE??
- Eco. Appl.?
- partial coverage (e.g., arrowtooth WCHG survey 2014) causes problems
- take a full survey, show how degrading causes an outlying year!
- show self simulation test --- spirit of Quang's inside quillback
- spatiotemporal modelling; standard factor/IID structure; widely used
- biennial, moving this way, moving towards stitching, budget cuts: dropping parts some years
- regression discontinuity design
- early signs this is a problem!
- here we explore when this happens, why this happens, what makes it better/worse, and how we can fix
- goal is to provide guidance on what to do
- can happen to lesser degree with less extreme examples and be harder to detect
- Look for it (do we have guidance when it's not an obvious N/S thing? e.g., plot average latitude against average index?? use judgement: is there any systematic pattern with sampling?)
- Penalize time sufficiently
- Self- and cross-simulation test... can I recapture? have I penalized time too much or too little?
- simulate with new random fields?? and with full vs. the actual survey coverage... do they substantially differ? (maybe chi-squared test idea from Rufener et al.)
- do with underlying IID and with underlying RW... must be self consistent to pass
- incorporate penalty into likelihood?
- biologically based prior on random walk/AR1 SD?
- how to detect when less obvious changes?
- how do we penalize time just enough?
- to what extent does this happen on much smaller scale
- speeding this up!
- This isn't just a bienniel survey problem - irregular sampling causes it too, joining regions causes it too
- Should the case studies emphasize this? which region joining one to use??
- Does having a ton of data first mean you're OK?? Think IPHC.
- Norwegian case study from Brian?
- Collect examples of where this happens worldwide for table (which may have to go in supplement with summary in text)
- A region joining case study?
- synoptic stitching - done
- norwegian - done?
S1. Examples of where this happens worldwide
- example bad indexes with example biennial sampling illustration?
- mini-map of key years
- HBLL, synoptic, Norwegian...
- simulation: subset of example indexes from matrix of options with fits
- simulation results:
- Forest plot of correlates
- RMSE, Mean SE, coverage forest plot
- showing what happened: showing getting the spatial pattern wrong and attributing spatial variance to time
- application to real data (as done by Jillian); pick a couple
- what to do?? cross simulation test
TODO:
- look back at base case... make messy enough? compare to HBLL... expect seesaw effect even if no gap... some, but not zero in no gap scenario
- 'range' to full survey domain - look at that ratio
- add in the penalized time-varying intercept model...
- make prettier figs
- simulation sampling design? (first to drop) - supplement S1. full matrix of simulation examples (~3 replicates?) S2. extra examples on real data
- first consider carefully any sampling design deviations or systematic changes
- visualize and slice and dice index: is there a pattern with respect to these changes?
- easier in some cases than others depending on how systematic the changes
- cross-simulation test:
- fit RW, simulate, apply sampling design, test approaches
- if we can reproduce the same pattern with IID model applied to simulated RW field data (or otherwise 'neutral' data) then we have a problem
- apply the least restrictive model possible to obtain sufficient penalization of time to put the appropriate variation into space:
- independent years with IID fields
- random walk years with IID fields
- random walk years with random walk fields
- random walk fields alone
- other autoregressive such as AR1 or smoothers also possible but: AR1 (careful doesn't estimate negative and accentuate); smoothers (careful about over smoothing and careful about any forecasts outside range of fitted data)
- at the very least, the result should:
- make sense and not show pattern with sampling design that can't be otherwise explained
- be self consistent (should be able to recover itself)
- not induce temporal patterns from a simulated dataset simulated with neutral patterns