1991
DOI: 10.1002/gcc.2870030405
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A complex chromosome rearrangement forms the BCR‐ABL fusion gene in leukemic cells with a normal karyotype

Abstract: Chromosome in situ hybridization studies showed that the normal karyotype of leukemic cells from a patient with Ph1-negative, BCR-positive chronic myeloid leukemia (CML) concealed a complex t(9;22;20)(q34;q11;p13). The close association of 5'-BCR and 3'-ABL was demonstrated by field inversion gel electrophoresis, and in situ hybridization showed that BCR-ABL was located on the short arm of chromosome 20. Our findings further indicate that chromosome rearrangement is the cause of BCR-ABL gene fusion in leukemic… Show more

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Cited by 26 publications
(14 citation statements)
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“…It may but may not be true. Precisely, the results of quantification should be expressed by the number of the BCR/ABL transcript units per 10 6 leukocytes. This unit represents the number of BCR/ABL transcripts in an idealized leukemic cell, ie number of transcripts in a leukemic cell of a 100% Ph-positive patient at the stage of CML diagnosis.…”
Section: Discussionmentioning
confidence: 99%
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“…It may but may not be true. Precisely, the results of quantification should be expressed by the number of the BCR/ABL transcript units per 10 6 leukocytes. This unit represents the number of BCR/ABL transcripts in an idealized leukemic cell, ie number of transcripts in a leukemic cell of a 100% Ph-positive patient at the stage of CML diagnosis.…”
Section: Discussionmentioning
confidence: 99%
“…If a basic assumption for absolute quantification, E T = E C , is fulfilled the gradient equals zero and equation 4 is simplified: log(T n /C n ) = log(T 0 /C 0 ) (6) In this case the ratio of initial target and competitor amounts is maintained throughout all PCR cycles tested. If a constant amount of target (T 0 ) is mixed with different amounts of competitor (C 0 ) and co-amplified for a fixed number of cycles, plotting log(T n /C n ) as a function of log(C 0 ), a straight line with gradient −1 should be obtained even in the case of E T E C (but the ratio of E T to E C is constant) (equation 5).…”
Section: Mathematical Model Of Competitive Pcrmentioning
confidence: 99%
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