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Modified Fibonacci scheme

Some version of the modified Fibonacci escalation scheme is probably the most frequently used escalation scheme, particularly in oncologic Phase I studies. However, its pre-eminence is fading. The sequence... [Pg.474]

Buoen et al. (9) reported that the dose-escalation schemes used in FTIH studies could be categorized as linear, logarithmic, modified Fibonacci, or miscellaneous. The latter included dose-escalation regimens in which the three standardized methods are combined. The authors reported that in 12 out of the 105 studies they reviewed a linear escalation method with fixed dose increment was used. A logarithmic dose-escalation scheme in which the relative dose increment was the same (e.g., 100%) was used in 22 studies. Four of the studies used a modified version of the Fibonacci escalation scheme, which is frequently used in cancer Phase 1 trials (6, 12-14). For most of the studies reviewed (i.e., 63.8%, or 67 studies) the dose-escalation schemes used did not seem to follow one particular scheme. In some cases two of the escalation schemes described above were combined (e.g., starting with a logarithmic escalation to convert later into a modified Fibonacci sequence), while for other studies, no escalation scheme was apparent. The doses appeared to have been chosen arbitrarily (11). [Pg.762]

The goal of dose escalation is to determine the maximum tolerated dose both efficiently and conservatively. Optimally, any scheme should not produce long and expensive Phase I studies, and at the same time should avoid the risks of overdosing and serious adverse events. One approach is to double doses with each escalation until a pharmacological response is observed, and proceed more conservatively with subsequent escalations, for example, calculating increases based upon a modified Fibonacci series (Table 4.1). [Pg.79]


See other pages where Modified Fibonacci scheme is mentioned: [Pg.355]    [Pg.766]    [Pg.783]    [Pg.50]    [Pg.355]    [Pg.766]    [Pg.783]    [Pg.50]    [Pg.474]    [Pg.474]    [Pg.768]    [Pg.775]    [Pg.67]   
See also in sourсe #XX -- [ Pg.355 ]




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Fibonacci

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