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Multidisciplinary specialty with several interacting sub disciplines
Laboratory Medicine
requires the medical laboratory scientist to appreciate the clinical significance of test results and therefore produce accurate and consistent results
Laboratory testing
what are laboratory testing results used for
confirm a clinical suspicion, exclude a diagnosis, assist in treatment, provide a prognosis, screen for disease, establish physiological disturbance
Process of screening
to classify a persons with disease from those without disease (to form a baseline)
Diagnostic purpose
to classify patients into disease categories, based on manifestations, etiology, prognosis, and/or treatment
Sensitive (diagnostic)
positive result when have disease
Sensitive (analytical)
detects small amounts of analyte
Specific (diagnostic)
negative results when not have disease
Specific (analytical)
detects only the analyte want detected
Prognostic purpose
to predict a physiological/pathological outcome
specific (analytical)
detects only the analyte want detected
precise (analytical)
agreement between replicate values
sensitive (analytical)
Detects small amounts of analyte
Accurate (analytical)
Closeness with the true value
Profiles
tests to screen asymptomatic persons for evidence of disease for risk factors
routine
tests are performed during regular work hours on fixed schedules, 4-24 hours.
ASAP
tests are performed with the next batch of specimen, 1-3 hours.
STAT
test are needed urgently and at any hour of the day, interrupt flow of routine work, 15-60 minutes.
Critical values
results that represent life-threatening state unless some action is taken in a very short time
cumulative reports
results presented as a table on a single sheet; enables physicians to see progress of a patient at a glance; generated by computer
Checks with prior values (delta checks)
compare the new value for an analyte with the last value obtained for the same analyte
Ethical issues - confidentiality
genetic information and patient medical information
Ethical issues - allocation of resources
resources are finite, trade off between cost and quality
ethical issues - conflict of interest
concerns over interrelationship between practitioners and manufactures lead to financial reviews, laws developed to precent fraud, abuse and waste in healthcare reimbursement programs.
Ethical issues - publishing
editors are responsible for developing polices that ensure fair consistent and ethical review, publishers ensure there are no conflict of interest, authors are accountable for honest and complete reporting, reviewers are in charge of providing an impartial assessment
Population
complete set of all observations that might occur as a result of performing a particular procedure according to specified conditions, all possible values for a particular characteristic.
Characteristics in population e described by
parameters (population mean, median, population variance, population sd)
sample
subgroup of observations taken from the population used to form conclusions about population characteristics
random sample
each member of the population has an equal chance of being selected
characteristics of random sample are described by
statistics (sample mean, sample sd, cov)
Statistical analysis and interpretation
depends on the assumption of a random sample from a fixed population
Frequency distribution
graphical device for displaying a large set of data; histogram
Frequency distribution tends to form a
normal or Gaussian distribution
Gaussian distribution (normal distribution)
relative frequency distribution that forms a bell-shaped curve (stats are assumed from, tails of curve are asymptotic)
1SD of the mean
68.2
2SD of the mean
95.44
3SD of the mean
99.27
a constant relationship exists between
sd and probability of values occuring in a population or sample
variations
of a normal curve depends on how the data points are concentrated around the cent and toward the tails of the curve
four characteristics of distribution curve
measure of central tendency, variability, symmetry of the curve about the center, and kurtosis.
Measure of central tendency
how data points fit around the center (or highest point or points) of the distribution (unimodal, multimodal)
Line of central tendency
area in the distribution pattern where most of the observations seem to accumulate
Measure of variability
how widely the data points are scattered around the center of the distribution (flat = greater pattern of variation vs a sharp peak)
Symmetry of the curve about the center
whether the data points are evenly arranged around the measure of central tendency or skweed with the tail to the right (positive) or to the left (negative)
Kurtosis
how the data points are distributed along the base of the distribution diagram, with regard to the relative frequency of data appearing at the center point and each flank, with thinning of data between the center and the tails
Kurtosis increases
as tails become heavier (negative)
Kurtosis decreases
as tails become lighter (positive)
Arithmetic mean
set of data is obtained by adding all the numbers in the set and dividing the sum by the number of values in that set
median
middle value of a body data ranking variables in order of increasing magnitude; the 50th percentile. (with even amount of numbers, average of middle two)
mode
most frequently occurring variable in a mass of data; the value at the peak of the frequency distribution curve (ex: 90, 70, 22, 70)
percentile
percentage of scores in the whole distribution that fall below that score that is being compared
location of a percentile equation
Lp=(n+1)(P/100) (P= position of finding)
Lp example of reading results = 1.75 (data set is given) (42, 61, 75, 91, 101, 104)
1 tells us the % is located after the first number, (1) in the data set .75 tells how far apart, 61-43 =18, 18(.075) = 13.5 +43 = 56.5
range
spread of data around the mean
variance (s²)
reflects dispersion around the mean and is the square of the standard deviation
variance (s²) formula
s²= sum (each score - mean)² / n-1
Standard deviation
measures dispersion of the variable about the mean and is the square root of the variance
standard deviation formula
S = sq rt of sum (each score - mean)² / n-1
Coefficient of variation (CV)
the ratio of the standard deviation to the mean (also known as relative standard deviation, compares the dispersion of two similar sets of data)
Coefficient of variation formula
CV = sd/mean x 100
Null hypothesis
probability theory that states there is no difference between two sets of values which are being compared (F test)
F test
test statistic based on the comparison of the variance values from two or more series of numbers
F test formula
F = S² (new)/S² (old)
Null hypothesis is rejected when
the observed F values is greater than the critical F value
T test
test statistic based on the comparison of mean values from two or more series of number or methods
t test formula (just need to recognize not solve)
t = d/sd sq rt n
Null hypothesis is rejected in t values when
t value is greater than the critical t values
Linear regression
equation that expressed the linear relationship between two variables (describes the graphical plot of test values versus reference values)
least squares analysis
technique to determine the best fit for the line by measuring the distance from each point to the line, squaring the distance then totaling the squares (the line with the lowest total is called the least squares line and should be the best line)
Correlation Coefficient (r values)
determine if two series of numbers are related positively, negatively, or not at all.
when selecting a new method, one has to consider
medical usefulness, analytical performances, and other practical criteria
method evaluation four key points
application of clinical significance to the whole task
development of analytical goals before you begin
appropotae experiments to produce correct data
objective conclusions about the method
Analytical method characteristics
practical, reliable, analytical range, analytical sensitivity, detection limit, blank measurement, analytical specificity, interferences, recovery
trueness
the closeness of agreement of the mean with the true value
precision
is the closeness of agreement between independent results of measurements obtained under stipulated conditions, repeatability or reproducibility
repeatability
closeness of agreement between results of successive measurements carried out under the same conditions
Reproducibility
closeness of agreement between results of measurements performed under changed condition of measurements
Bias
measure of the systematic error, the difference between the average value and the true value
Imprecision (SD)
measure of the dispersion of random errors
error of measurement
comprises both random and systemic influences
calibration
function that describes the relationship between instrument signal (y) and concentration of analyte (x)
total error
measure of random and systemic errors
random error
random deviation is due to chance (1 in every 20 tests fall outside the 2SD 95%)
systematic error
measure of the agreement between the measured quantity and the true value
constant systematic error (systematic error)
error that is always in one direction and has the same magnitude regardless of concentration of the sample
proportional systematic error (type of systemic error)
has the same percentage of the concentration being measured so the absolute magnitude increases as the concentration increases
Assay comparison
the comparison of measurements from two methods using statistical procedures
Replication experiment
performed by making measurements on a series of aliquots within a specified time period, estimates random error
Recovery experiment
estimates proportional systematic error
recovery experiment procedure
baseline made with solvent and patient serum, test sample is standard and patient serum, test sample 2 is standard x 2 and patient serum
recovery experiment formulas
percent recovery = conc recovered/conc added x 100 conc added = std conc x mL of std/mL of standard+mL of serum conc recovered = measured conc (diluted test) - measured conc (baseline)
Interference experiment
used to determine the effect of other substances in the sample
Interference experiment procedure
baseline with solvent + patient sample, test sample 1 with interfering std + patient sample, test sample 2 interfering std x 2 + patient sample
interference experiment formulas
interference = measured conc(diluted test) - measured conc (baseline)
diagnostic accuracy
fraction of true classification out of all classifications
diagnostic accuracy formula
TN + TP/TN + TP + FP + FN
true positives
patients with a condition who are correctly classified by a test to have the condition
false negatives
patients with the condition who are classified by the test as not having the condition
true negatives
patients without the condition who are correctly classified by a test to not have the condition
false positives
patients without the condition who are classified by the test as having the condition