1.6: Cross-Over trials Flashcards

1
Q

Parallel and paired study design:

A
  • Parallel: Different groups of patients studied concurrently -> two independent samples t-test for inference
  • Paired: Patients receive both treatments (e.g. matching parts of anatomy) -> estimate treatment effect based upon ‘within-subject’ comparison -> paired t-test
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2
Q

Cross over design: Principle

A
  • Patients receive a sequence of treatments; the order determined by randomisation -> estimate of treatment effect based upon ‘within-subject’ comparison
  • Times of administration: treatment periods
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3
Q

Advantages of cross over trials (x3):

A
  • Within subject comparisons (eliminating between-patient variation)
  • Sample size is smaller
  • Precision increased
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4
Q

Disadvantages of cross over trials (x5):

A
  • Inconvenience to patients
  • Drop outs
  • Period by treatment interaction; treatment effect may not be constant over time
  • Carry-over effect (‘persistence of treatment applied in one period in a subsequent treatment’)
  • Analysis is more complex; pairs of measurements, so may be a systematic differences between periods
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5
Q

Wash out periods; types of wash-out:

A
  • A period in a trial during which the effect of a treatment given previously is believed to disappear.
  • If no treatment is given during the wash-out period then it is passive
  • If a treatment is given during the wash-out period then the wash-out is active
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6
Q

3 circumstances when cross-over design is particularly useful:

A
  • Chronic disease (relatively stable over time)
  • Single dose trials of bioequivalence (PK/PD) rather than long term trials
  • Drugs with rapid, reversible effects rather than ones with persistent effects
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7
Q

Basic cross-over trial design:

A
  • 2x2 (two treatment, two cross over)
  • Either AB or BA
  • In this module, normally distributed endpoints are considered
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8
Q

Simple analysis for cross-over trials:

A
  • If no period effect, then one can proceed as per the paired design previously using a paired t-test
  • Calculate the treatment differences for each subject, calculate the mean of differences and SE
  • Perform a one-sample t-test for the differences (i.e. a paired t-test)
  • Construct a confidence interval for the true difference
  • Assuming normally distributed differences and lack of bias
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9
Q

Factors that might cause the differences to not be distributed at random about the true treatment effect:

A
  • Period effect
  • Period by treatment interaction
  • Carry-over
  • Patient by treatment interaction (cannot be investigated by AB/BA design)
  • Patient by period interaction
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10
Q

Notation in AB/BA trials:

A
  • Mu: Expectation of treatment B
  • Tao: Treatment effect
  • Pi: Period effect
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11
Q

Estimating treatment effect in the presence of a period effect:

A

Tao-hat = (mean of period differences for period 1 -2)/2

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12
Q

Estimating period effect:

A

Pi-hat = (sum of mean of period differences) / -2

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13
Q

Adjusting the estimated treatment effect for the effect of period:

A
  • FC 13a
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14
Q

Demonstrate the cell means model

A
  • mu every tab
  • tao for A t-mt by sequence
  • pi for second period
  • lamba 1 and 2 for fixed carry-over effects
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