Alternative theories S2W6 Flashcards
motor programs
An abstract representation, that when initiated results in the production of a coordinated movement sequence. (Schmidt)
generalised motor programs (GMP)
A motor program whose expression can be varied depending on the choice of certain parameters. (Schmidt)
motor programs in a perfect world
- in a perfect world, motor programs give the exact same output each time
- perfectly executable and repeatable
- perfect control
- a set of instructions that are carried out in the same way to give the same result - tells you what to do
not motor programs
- If you assume you have evolved to work in a noisy (less than perfect) environment, then maybe you can have a system that is designed to work within this, rather than it trying to be perfect and failing
- So every system has noise so need to cope with it and maybe have different ways of functioning that take it into account instead of fighting it
- Might have to settle for “good enough”
- “good enough” = not a failure, still doing task, but might has some noise or error to it
- Turns out that lots of things that look like noise that are not, they are just complex
- If it is a complex pattern that is happening rather than it just being noise, you need tools to be able to measure and analyse it to see it, otherwise just looks like a mess
- This requires different approaches and ideas
mean and standard deviation don’t tell the whole story
- graphs for same data with same mean and SD could look different due to different movement patterns
- need measures which take into account how the signal changes or develops over time
- there are various ways it can be done, all more complex than getting mean and SD as more information needed to understand what’s happening
measuring the right thing (think street map example)
- Before deciding what tools you need to use, find out what you need to measure in the first place
- Diagonal will only be shorted if a it’s a single diagonal line
- Diagonal line is a 1D solution
- x + y is a 2D solution
- Diagonal with some x + y = fractional dimension (something between 1D and 2D)
- 2D distance = x + y
- 1D formula = square root of (x^2 + y^2)
- Fractal = somewhere in between 1D and 2D
dynamical system
- A system that changes and evolves with time
- Isn’t easy to figure out what’s going on
chaos
- Events might seem random but are defined by rules and scientific laws
- Not easy to predict
complex systems
- e.g. differential equations
- there’s a pattern to it
emergence
- Get an overall pattern when lots of little things interact
- Everything in it can be dumb but you still get something that looks smart at the end of the day
- Lots of things interacting but suddenly they behave like one organism
- E.g. if you dump a pile of sand it will emerge into a cone shape
chaos theory (non-linear dynamics)
- complex non-describable things can have simple underlying rules, so can be understood even if not predicted
- Newton’s Laws suggest everything that happens can be explained by these rules
- Poincare (French mathematician) used Newton’s Laws to predict whether solar system would stay stable or not - he found that he couldn’t predict as the solar system obeys Newton’s Laws but after a while, small perturbations grow and random effects can occur
- complex systems - lots of things interacting closely
- e.g. bird flocking - each starling responds to the air currents and visual cues from starlings close to them
- combination of this produces coherent patterns called emergent behaviour - lots of things interacting but they behave like one big organism
- e.g. earthquakes - can’t predict them but they’re not completely random, there are events leading to them
constraints
- Instead of deciding you will have to have an outcome, you restrict other things
- E.g. walking - can decide exactly how to walk - constraint is not to fall over - trying to do ‘good enough’ things to give a proper outcome
the difficulty of predicting the future and why is this a good thing
- Not being able to predict what your system is doing in the future is the non-linear, noisy world we live in
- This is good for sports, or it would be very boring (and bad for the bookies)
- BUT
- totally rule-bound, error free systems exist (no human or environmental error, but predicting the future is still difficult)
- predicting the future can still be futile (difficult) when decisions are made over time (as opposed to planned from the outset)
- when decisions are made over time
games with endless combinations like chess
- 1st round of chess there are 20 possible moves each - 400 options
- by the 5th round there have been a trillion options
- no noise in this but still can’t plan for every opportunity
- can use strategies, groupings, principles, patterns
- even fully constrained systems can become so complicated you can’t work them out
- in the real world there is noise as well and not as clear rules