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Lint: likelihood-ratios

Strong
warning

"A positive likelihood ratio (LR+) is the probability that someone with a disease will have a positive test result divided by the probability that someone without a disease will have a positive result."

Line 4:6 · Generally, don't use bold in text: '<strong>positive likelihood ratio (LR+)</strong>'

"A negative likelihood ratio (LR-) is the probability that someone with a disease will have a negative test result divided by the probability that someone without a disease will have a negative result. The formula for a positive likelihood ratio is:"

Line 5:6 · Generally, don't use bold in text: '<strong>negative likelihood ratio (LR-)</strong>'
Litotes
warning

"The higher the positive likelihood ratio (LR+), the more likely that someone testing positive has the disease in question. The lower the negative likelihood ratio (LR-), the more likely that someone testing negative does not have the disease in question. An LR+ or an LR- of one means that people with and without disease are equally likely to test positive or negative respectively. Likelihood ratios of one mean that a test cannot discriminate between those who do and those who do not have the disease. As a general rule, an LR+ greater than 10 and an LR- less than 0.1 show that a test reliably discriminates between people who do and do not have disease. If we know the pretest probability of disease, we can use LR+ to calculate the post-test probability of disease among those who test positive using the following formula: Post-test odds = pretest odds x LR+."

Line 19:225 · Consider using 'lack(s)' instead of 'not have'

"The higher the positive likelihood ratio (LR+), the more likely that someone testing positive has the disease in question. The lower the negative likelihood ratio (LR-), the more likely that someone testing negative does not have the disease in question. An LR+ or an LR- of one means that people with and without disease are equally likely to test positive or negative respectively. Likelihood ratios of one mean that a test cannot discriminate between those who do and those who do not have the disease. As a general rule, an LR+ greater than 10 and an LR- less than 0.1 show that a test reliably discriminates between people who do and do not have disease. If we know the pretest probability of disease, we can use LR+ to calculate the post-test probability of disease among those who test positive using the following formula: Post-test odds = pretest odds x LR+."

Line 19:488 · Consider using 'lack(s)' instead of 'not have'

"The higher the positive likelihood ratio (LR+), the more likely that someone testing positive has the disease in question. The lower the negative likelihood ratio (LR-), the more likely that someone testing negative does not have the disease in question. An LR+ or an LR- of one means that people with and without disease are equally likely to test positive or negative respectively. Likelihood ratios of one mean that a test cannot discriminate between those who do and those who do not have the disease. As a general rule, an LR+ greater than 10 and an LR- less than 0.1 show that a test reliably discriminates between people who do and do not have disease. If we know the pretest probability of disease, we can use LR+ to calculate the post-test probability of disease among those who test positive using the following formula: Post-test odds = pretest odds x LR+."

Line 19:646 · Consider using 'lack(s)' instead of 'not have'
Colons
warning

"The higher the positive likelihood ratio (LR+), the more likely that someone testing positive has the disease in question. The lower the negative likelihood ratio (LR-), the more likely that someone testing negative does not have the disease in question. An LR+ or an LR- of one means that people with and without disease are equally likely to test positive or negative respectively. Likelihood ratios of one mean that a test cannot discriminate between those who do and those who do not have the disease. As a general rule, an LR+ greater than 10 and an LR- less than 0.1 show that a test reliably discriminates between people who do and do not have disease. If we know the pretest probability of disease, we can use LR+ to calculate the post-test probability of disease among those who test positive using the following formula: Post-test odds = pretest odds x LR+."

Line 19:833 · The first word after a colon should almost always be lowercase. In this case, it's not: ': Post-test odds'.
Headings Valid
warning

Expected headings

  • H1 Terminology
  • H1 Usage
  • H1 Epidemiology
  • H2 Risk factors
  • H2 Associations
  • H1 Clinical presentation
  • H2 Complications
  • H1 Diagnosis
  • H2 Diagnostic criteria
  • H2 Diagnostic clues
  • H1 Pathology
  • H2 Aetiology
  • H2 Location
  • H2 Classification
  • H2 Macroscopic appearance
  • H2 Microscopic appearance
  • H2 Immunophenotype
  • H2 Markers
  • H2 Genetics
  • H1 Radiographic features
  • H2 Plain radiograph
  • H2 Mammography
  • H2 Antenatal ultrasound
  • H2 Transoesophageal echocardiography
  • H2 Ultrasound
  • H2 CT
  • H3 Dual-energy CT
  • H2 Angiography (DSA)
  • H2 MRI
  • H2 CT/MRI
  • H2 Nuclear medicine
  • H3 PET-CT
  • H3 PET-MRI
  • H1 Radiology report
  • H1 Treatment and prognosis
  • H2 Complications
  • H1 History and etymology
  • H1 Differential diagnosis
  • H2 Clinical differential diagnosis
  • H1 Practical points
  • H1 See also

"Example"

Line 20:1 · "Example" is not a recognised heading for this article type.
There Is
suggestion

"There are 2 types of likelihood ratios, positive and negative:"

Line 3:4 · Don't start a sentence with 'There are'.
Oxford Comma
suggestion

"There are 2 types of likelihood ratios, positive and negative:"

Line 3:36 · Use the Oxford comma in 'ratios, positive and negative'.
Parentheses
suggestion

"If a cancer screening test has 90% sensitivity and 80% specificity, then LR+ = sensitivity / (1-specificity) = 0.9 / (1-0.8) = 0.9 / 0.2 = 4.5: this means that someone with the disease is 4.5 times as likely to test positive as someone without the disease. The LR- =( 1-sensitivity) / specificity = (1-0.9) / 0.8 = 0.1 / 0.8 = 1.125: this means that someone with the disease is 0.125 times as likely to test negative as someone without the disease."

Line 21:97 · Use parentheses judiciously. There are at least 3 sets in this paragraph.