Week 1 Flashcards

1
Q

Defining difference between experiment and observation

A

An experiment is defined by an intervention in the system

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2
Q

Define treatments

A

The distinct states being tested

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3
Q

(Experimental) units

A

The entities to which treatments are applied

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4
Q

Observational units

A

Entities on which observations are carried out

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5
Q

Degrees of Freedom

A

Number of independent comparisons that can be made

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6
Q

Resource equation and constituents

A

T + B + E =n-1

t: treatment - number of treatments -1

b: blocking - number of blocks - 1

e: error - used to estimate σ^2

Then increase error by adding until reaching 10

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7
Q

Main treatment structures

A

Unstructured
Levels of Quantitative variable
Factorial

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8
Q

Types of factorial

A

Incomplete
Complete

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9
Q

One way ANOVA model

A

aka full treatment model

τ_r (i) is difference between expected response form administering treatment and overall expected response

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10
Q

Properties of error in ANOVA

A

Expectation = 0
Var = σ^2

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11
Q

Main effect of a factor

A
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12
Q

Blocking

A

A group of ‘similar’ units should include roughly the same proportion of units for each treatment

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13
Q

Randomised complete block design

A

Each block contains a single replicate of each treatment

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14
Q

How many DoF should you have for a good estimate of error

A

At least 10

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15
Q

Interaction between 2 factors

A
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16
Q

Nested blocks

A

Blocks are grouped together into super blocks so that each block appears exactly once per superblock

17
Q

Crossed blocking

A

Each combination of 2 blocking factors (often called rows and columns) contains experimental units

18
Q

Wilkinson Roger’s notation

A

A/B means factor B is nested within factor A

A * B means that factors A and B are crossed

19
Q

You do not have to create blocks based on

A

Just one factor

Eg:

20
Q

Normal equations

A

Derived in finding LSE of linear model

When partial derivs of SSE wrt each param must equal 0

21
Q

One way anova also known as

A

Full treatment model