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SECOND EDITION

CRUSH STEP

The Ultimate USMLE Step 1 Review

SECOND EDITION

STEP CRUSH

The Ultimate USMLE Step 1 Review

Theodore X. O’Connell, MD

Program Director, Family Medicine Residency Program

Kaiser Permanente Napa-Solano, California

Assistant Clinical Professor, Department of Family and Community Medicine University of California, San Francisco School of Medicine

San Francisco, California

Ryan A. Pedigo, MD

Director, Undergraduate Medical Education, Department of Emergency Medicine Harbor-UCLA Medical Center

Assistant Professor of Emergency Medicine

David Geffen School of Medicine at UCLA, Los Angeles, California

Thomas E. Blair, MD

Resident Physician, Emergency Medicine Harbor-UCLA Medical Center, Los Angeles, California

1600 John F. Kennedy Blvd.

Ste 1800 Philadelphia, PA 19103-2899

CRUSH STEP 1: THE ULTIMATE USMLE STEP 1 REVIEW, 2nd ed

Copyright © 2018 by Elsevier, Inc. All rights reserved. Previous edition copyrighted 2014 by Saunders, an imprint of Elsevier Inc.

ISBN: 978-0-323-48163-2

No part of this publication may be reproduced or transmitted in any form or by any means, electronic or mechanical, including photocopying, recording, or any information storage and retrieval system, without permission in writing from the publisher. Details on how to seek permission, further information about the Publisher’s permissions policies and our arrangements with organizations such as the Copyright Clearance Center and the Copyright Licensing Agency, can be found at our website: www.elsevier.com/permissions

This book and the individual contributions contained in it are protected under copyright by the Publisher (other than as may be noted herein).

Notices

Knowledge and best practice in this field are constantly changing. As new research and experience broaden our understanding, changes in research methods, professional practices, or medical treatment may become necessary.

Practitioners and researchers must always rely on their own experience and knowledge in evaluating and using any information, methods, compounds, or experiments described herein. In using such information or methods they should be mindful of their own safety and the safety of others, including parties for whom they have a professional responsibility.

With respect to any drug or pharmaceutical products identified, readers are advised to check the most current information provided (i) on procedures featured or (ii) by the manufacturer of each product to be administered, to verify the recommended dose or formula, the method and duration of administration, and contraindications. It is the responsibility of practitioners, relying on their own experience and knowledge of their patients, to make diagnoses, to determine dosages and the best treatment for each individual patient, and to take all appropriate safety precautions.

To the fullest extent of the law, neither the Publisher nor the authors, contributors, or editors, assume any liability for any injury and/or damage to persons or property as a matter of products liability, negligence or otherwise, or from any use or operation of any methods, products, instructions, or ideas contained in the material herein.

Library of Congress Cataloging-in-Publication Data

Names: O’Connell, Theodore X., author. | Pedigo, Ryan A., author. | Blair, Thomas E. (Edward), 1984- author.

Title: Crush step 1 : the ultimate USMLE step 1 review guide / Theodore X. O’Connell, Ryan A. Pedigo, Thomas E. Blair.

Description: Second edition. | Philadelphia, PA : Elsevier, 2017. | Includes bibliographical references and index.

Identifiers: LCCN 2017026444 | ISBN 9780323481632 (pbk. : alk. paper)

Subjects: | MESH: Clinical Medicine | Examination Questions

Classification: LCC RC58 | NLM WB 18.2 | DDC 616.0076--dc23 LC record available at https://lccn.loc.gov/2017026444

Content Strategist: James Merritt

Content Development Specialist: Angie Breckon

Publishing Services Manager: Patricia Tannian

Project Manager: Ted Rodgers

Design Direction: Renee Duenow

FACULTY REVIEW BOARD

Nichole Bosson, MD, MPH, FAEMS

Assistant Medical Director

Los Angeles County EMS Agency

Adjunct Faculty

Department of Emergency Medicine

Harbor-UCLA Medical Center

Assistant Professor of Clinical Medicine

David Geffen School of Medicine at UCLA

Los Angeles, California

Samuel O. Clarke, MD, MAS, FACEP

Assistant Professor Department of Emergency Medicine

UC Davis Health System

Sacramento, California

STUDENT REVIEW BOARD

Christopher J. Berg, MD, MS

Resident Physician

Department of Medicine

Ronald Reagan UCLA Medical Center Los Angeles, California

Edwin Li, MD

Resident Physician Department of Pediatrics Stanford University Stanford, California

Virginia Lee Lieu, MD

Resident Physician

Department of Orthopedic Surgery St. Mary’s Medical Center San Francisco, California

Natalie Villa, MD

Resident Physician Division of Dermatology

Ronald Reagan UCLA Medical Center Los Angeles, California

Andrew Yu, MD

Resident Physician

Department of Neurology Brigham and Women’s Hospital Boston, Massachusetts

CONTRIBUTORS

Will Babbitt, MD

Attending Pediatrician

Kaiser Permanente

Daly City, California

John H. Baird, MD

Fellow Physician

Divisions of Hematology and Medical Oncology

Stanford University Stanford, California

Brenton Bauer, MD

Fellow Physician

Division of Cardiology

Ronald Reagan UCLA Medical Center Los Angeles, California

Thomas E. Blair, MD

Resident Physician

Emergency Medicine

Harbor-UCLA Medical Center Los Angeles, California

Manuel Celedon, MD

VA Greater Los Angeles Healthcare System

Health Sciences Assistant Clinical Professor of Emergency Medicine

David Geffen School of Medicine at UCLA Los Angeles, California

Edwin Li

Resident Physician

Department of Pediatrics

Stanford University

Stanford, California

Masood Memarzadeh, MD

Resident Physician

Department of Anesthesia and Perioperative Care

University of California

San Francisco, California

Theodore X. O’Connell, MD

Program Director, Family Medicine Residency Program

Kaiser Permanente Napa-Solano, California

Assistant Clinical Professor, Department of Family and Community Medicine

University of California, San Francisco School of Medicine San Francisco, California

Gwen Owens, MD/PhD Candidate

David Geffen School of Medicine at UCLA

California Institute of Technology Los Angeles, California

Ryan A. Pedigo, MD

Director, Undergraduate Medical Education, Department of Emergency Medicine

Harbor-UCLA Medical Center

Assistant Professor of Emergency Medicine

David Geffen School of Medicine at UCLA

Los Angeles, California

Tiffany Pedigo, MD

Fellow Physician

Division of Critical Care Medicine

Children’s Hospital Los Angeles Los Angeles, California

Tina Roosta Storage, MD

Fellow Physician

Division of Digestive Diseases

Ronald Reagan UCLA Medical Center

Los Angeles, California

Lauren Sanchez, MD

Fellow Physician

Division of Pediatric Allergy, Immunology, and Bone Marrow Transplantation

University of California, San Francisco

San Francisco, California

Manpreet Singh, MD

Faculty, Department of Emergency Medicine, Harbor-UCLA Medical Center

Assistant Professor of Emergency Medicine

David Geffen School of Medicine at UCLA Los Angeles, California

Natalie Villa

Resident Physician

Division of Dermatology

UCLA Medical Center

Los Angeles, California

Andrew Yu, MD

Resident Physician

Department of Neurology

Brigham and Women’s Hospital

Boston, Massachusetts

INTRODUCTION

The first edition of Crush Step 1 was conceptualized, designed, and created by medical students, then edited by experts in their field, with the goal of being the best resource on the market for truly understanding the material that is tested on the USMLE Step 1. Our research showed that students were frustrated because review books were either too in-depth for the purposes of the test or too focused on memorization rather than understanding. We asked students like you before and after the test what they wish they would have had during their own preparation, and we sought to provide that for future students. This book has always been driven by what those preparing for the USMLE Step 1 want, and this concept has not changed as we took your feedback into account for this edition. The response to the first edition has been overwhelming, and we are truly privileged to be able to bring you a second edition of this text and take into account all of your feedback and requests.

When students understand the concepts of how anatomy, physiology, pathology, and pharmacology interact with one another, medicine becomes less about memorization and more about truly learning how the body works – and doesn’t work! The second edition builds on the careful analysis and planning that went into creating the first edition, adding improved explanations and new information important for the USMLE Step 1 based on your feedback.

We sincerely hope you enjoy Crush Step 1. Continued feedback is always important to us. This is your book, and we want to make sure everything is clear, precise, and up to date and serves your needs. Although we have a rigorous editing process, it is possible that errors occur within the text. Please help us with our goal to make this text the best resource available for medical students by submitting any comments, suggestions, or corrections to our Facebook group https://www.facebook.com/CrushStep1/ where you can post, message the authors, and see the most up-to-date errata. If you do not use Facebook, you can also e-mail us at CrushStepOne@gmail.com

Thanks again, and best of luck to you on your journey toward becoming an outstanding physician.

Sincerely, The Crush Step 1 Team

16 Reproductive System 580

Theodore X. O’Connell and Tina Roosta Storage

17 Pulmonology 601

Theodore X. O’Connell and Masood Memarzadeh

Answers 637

1 BIOSTATISTICS

MEAN, MEDIAN, AND MODE

m Sample value set: 1, 1, 2, 4, 5, 7, 7, 25, where n = 8

m Mean: The average of a sample. It is calculated by adding all values, then dividing by the number of values (n). In the sample set just given, (1 + 1 + 2 + 4 + 5 + 7 + 7 + 25)/8 = 6.5. The mean is sensitive to extreme values.

m Median: The middle value of a sample. It is equivalent to the 50th percentile such that half the sample values are above and half are below. It is identified by arranging the values in ascending order, then finding the middle-most number. If n is odd, the median is the [(n + 1)/2]th largest observation. If n is even, the median is the average of the (n/2)th and the (n/2 + 1)th largest observations. In this example, there is an even number of values, so the median is the average of the two middle-most numbers; that is, for 1, 1, 2, 4, 5, 7, 7, 25, the median = (4 + 5)/2 = 4.5. An advantage of the median is that it is not sensitive to extreme values. You may notice that in this sample the mean is greater than the median. This indicates that the distribution has a positive skew (see later discussion).

m Mode: The most frequently occurring value in a sample. In this example, both 1 and 7 are modes because they both appear twice. Therefore this data set can be said to be bimodal.

m Standard deviation (SD): A measure of the spread and variability of a data set, calculated as the square root of the variance. It represents the average deviation from the mean. The closer the values remain to the mean, the smaller the SD (Fig. 1.1). The concept, not the mathematics, may be tested on Step 1.

l Example: Normal body temperature will have a small SD because an individual’s anterior and posterior hypothalamus maintains temperature homeostasis within a very limited range. Blood sugars, on the other hand, will have a larger SD because glycemic loads change throughout the day.

DEFINITIONS

m Incidence: The number of new cases of a disease in a population over a specific period (longitudinal).

m Prevalence: The total number of people in a population affected by a condition at one point (cross-sectional).

m Duration relates incidence to prevalence.

l Example: Upper respiratory infections (URIs) have a high annual incidence, occurring often during winter months, but a comparatively low prevalence, because most URIs resolve quickly. Diabetes has a relatively low incidence but high prevalence, because a patient who has diabetes generally has it for life.

m Normal distribution: Also known as a Gaussian distribution or bell-shaped curve. A probability function in which values are symmetrically distributed around a central value, and the mean, median, and mode are equal. In a normal distribution, 1 SD accounts for 68% of all values, 2 SDs account for 95% of all values, and 3 SDs account for 99.7% of all values—the 68-95-99 rule (Fig. 1.2). The area under the curve is 1 (100%).

Mean: average value

Median: middle value

Mode: most frequent value Standard deviation represents the average deviation from the mean.

In a normal distribution, mean = median = mode.

Fig. 1.1 Data sets with the same mean but different standard deviations. The wider curve has a larger standard deviation than the taller curve.

CHANGE IN STANDARD DEVIATION

Fig. 1.2 In a normal distribution, 1 standard deviation (SD) accounts for 68% of all values, 2 SDs account for 95% of all values, and 3 SDs account for 99% of all values. (From Marshall WJ, Bangert SK. Clinical Chemistry. 6th ed. Philadelphia: Elsevier; 2008.)

l Example: The intelligence quotient (IQ) test is constructed to follow a normal distribution with a mean of 100 and SD of 15. That means that 95% of the population (2 SDs) will have an IQ between 70 and 130. Of clinical import, intellectual disability is defined as an IQ of < 70.

m Bimodal distribution: A distribution with two modes.

l Example: The incidence of Crohn’s disease displays a bimodal distribution with the first peak between 15 and 30 years of age and the second peak between 60 and 80 years of age.

m Negative skew: An asymmetric distribution in which a tail on the left indicates that mean < median < mode. The tail is due to outliers on the left side of the curve.

l Example: A graphic representation of age at death would show a negative skew, with most people clustered at the right end of the distribution and relatively few dying at a younger age (Fig. 1.3A).

m Positive skew: An asymmetric distribution in which a tail on the right side indicates that mean > median > mode. The tail is due to outliers on the right side of the curve.

l Example: A graphic representation of age at initiation of smoking would display positive skew. Most people would be clustered around their late teens, but a small number of middle-aged and older adults, who initiated smoking later in life, create a positive tail (Fig. 1.3B).

Fig. 1.3 A, Negative skew. B, Positive skew. (From Jekel JF, Katz DL, Wild JG, Elmore DMG. Epidemiology, Biostatistics, and Preventive Medicine. 3rd ed. Philadelphia: Elsevier; 2007.)

Negative skew: tail on left

Positive skew: tail on right

GAUSSIAN DISTRIBUTION

Statistics for Diagnostic Tests

m True positive (TP): Disease is present and diagnostic test is positive (a correct result).

m True negative (TN): Disease is absent and diagnostic test is negative (a correct result).

m False positive (FP): Disease is absent and diagnostic test is positive (an incorrect result).

m False negative (FN): Disease is present and diagnostic test is negative (an incorrect result).

m 2 × 2 Table: Consider drawing a 2 × 2 table whenever faced with a biostatistics question. To consistently put the table in the right order, try using the mnemonic “truth over test results”; that is, the truth is more important than the test. Intuitively, “yes” precedes “no” on both axes (Table 1.1).

1.1 Example of a 2 × 2 Test Result for Calculating Biostatistics

m Prevalence: This is defined as (total number of people with disease)/(total number of people studied) or, from the 2 × 2 table, (TP + FN)/(TP + TN + FP + FN). Note that prevalence varies by population. For example, Chagas disease has a higher prevalence in South America than it does in the United States.

m Sensitivity: Given the disease is present, the probability that the test will be positive. In other words, ask yourself, “Of all the people who actually have this disease, how many will be detected as positive by this test?” It is defined as TP/(TP + FN) or TP/(total number of people with disease). Sensitive tests are useful for screening because there are few false negatives; nearly everyone who has the disease is detected as positive. Therefore, if you test negative with this test, it essentially rules out the disease. Consider the mnemonic SN-N-OUT—for a test that is SeNsitive, a Negative result rules OUT the disease. Keep in mind that the equation for sensitivity says nothing about false positives. You may have detected everyone with the disease as positive (high sensitivity), but you may have also told many who do not have the disease that they tested positive (FPs); see example 2.

l Example 1: An HIV test with 98% sensitivity means that, when a disease is present, it will be detected 98% of the time.

l Example 2: Consider a test that was positive 100% of the time regardless of the presence or absence of disease. It would technically have 100% sensitivity because it would be positive in all the patients with disease (but would be clinically useless because it would be positive in all the patients without disease too). Therefore sensitivity is not the whole picture when it comes to test characteristics; specificity is also important.

m Specificity: Given the disease is absent, the probability that the test will be negative. In other words, ask yourself the question, “Of all the people who do not have this disease, how many will be correctly identified as negative by this test?” It is defined as TN/(TN + FP) or TN/(total number of people without disease). Tests with high specificity are useful to confirm a diagnosis because there are few false positives. Because a highly specific test can identify correctly most patients who do not have the disease, if you see a positive result, it likely rules in the disease. Consider the mnemonic SP-P-IN for a test that is SPecific, a Positive result rules IN the disease.

l Example: An HIV test with 98% specificity means that, when a disease is absent, the test will be negative 98% of the time.

In general, there is a tradeoff between sensitivity and specificity. For example, changing the cutoff value for an “elevated” serum lipase level will change the test’s ability to detect a sick population with acute pancreatitis. Raising the cutoff value will increase the specificity (fewer false positives) but will also decrease the sensitivity (more false negatives) (Fig. 1.4). As another example, if the random blood sugar

For a test that is SeNsitive, a Negative result rules OUT the disease

SP-P-IN: For a test that is SPecific, a Positive result rules IN the disease

Table

Nondiseased population

Acute pancreatitis population

Serum level of lipase U/L (mg/dL)

Fig. 1.4 Increasing the diagnostic cutoff (moving it to the right) will make the test more specific but less sensitive. In this example, if the cutoff point is at A, then the test will be 100% sensitive because all patients with acute pancreatitis will be detected. At cutoff A, however, the test is very nonspecific because many healthy people will be incorrectly classified as having acute pancreatitis. If the cutoff point is moved to B, the test will be 100% specific because all positive tests will be true positives. At cutoff point B, however, the test is not sensitive (many cases of acute pancreatitis will be missed). (From Jekel JF, Katz DL, Wild JG, Elmore DMG. Epidemiology, Biostatistics, and Preventive Medicine. 3rd ed. Philadelphia: Elsevier; 2007.)

cutoff for the diagnosis of diabetes were moved from 200 mg/dL to 400 mg/dL, then the test would be very specific because anyone with a blood sugar greater than 400 mg/dL very likely has diabetes (very few false positives). However, it would be very insensitive because people with diabetes with random blood sugar readings of 300 mg/dL would have false negatives.

Positive Predictive Value (PPV) Given the test is positive, the probability that the disease is present. PPV = TP/(TP + FP) or TP/(total number of positive tests). For example, if a computed tomography (CT) scan has 98% positive predictive value for appendicitis, then a patient with a positive CT scan will truly have appendicitis 98% of the time.

Negative Predictive Value (NPV). Given the test is negative, the probability that the disease is absent. NPV = TN/(TN + FN) or TN/(total number of negative tests). For example, if an HIV test has 98% NPV, then given a negative test, the patient will truly be HIV negative 98% of the time. l Once the result of a diagnostic test is known, PPV and NPV are extremely useful to clinicians. For example, if a diagnostic test for a pulmonary embolism (PE) is positive, PPV answers the clinician’s question: “Given this positive result, what is the actual probability my patient has a PE?” Unfortunately for the clinician, PPV and NPV vary depending on the prevalence of the disease in a population. They must be used with caution if your patient population is not identical to the one studied. Sensitivity (and specificity), on the other hand, will not be affected because the ratio of TP/(total number of people with disease) will not change for a given test, but the ratio of TP/ (total number of positive tests) will vary because an area with higher prevalence will have a higher number of positive tests.

Calculations of Risk Measures

2 × 2 Table. You can also draw a 2 × 2 table whenever faced with calculating risk or odds. To remember how to set up the table, think “outcome over exposure” (i.e., the outcome is more important than the exposure). Intuitively, “yes” precedes “no” on both axes. Note that the exposure can be “good,” such as a beneficial treatment, or “bad,” such as a carcinogen or harmful medication. A 2 × 2 table for exposure can be set up similar to a 2 × 2 table for diagnostic tests, where the exposure can refer to a known characteristic, an observed exposure, or an assigned treatment ( Table 1.2).

Increasing the diagnostic cutoff will make a test more specific but less sensitive.

Sens = TP/(TP + FN)

Spec = TN/(TN + FP)

PPV = TP/(TP + FP) NPV = TN/(TN + FN) Frequency

Table 1.2 Example of a 2 × 2 Table for Calculating Risk or Odds

The incidence (or prevalence in the setting of cross-sectional studies) is calculated for each group from the 2 × 2 table. The probability (p) that the event will occur in the exposed group is given by risk in exposed = a/(a + b), and in the unexposed (control) group it is given by risk in unexposed = c/(c + d).

m Example: One hundred patients are treated with a statin and five suffer a myocardial infarction (MI). What is the incidence of MI in the group treated with (“exposed to”) a statin?

l Solution: a/(a + b) = 5/100 = 0.05 = 5%.

m Risk Difference (RD): The difference between the two groups. RD = risk in exposed − risk in unexposed, or vice versa. There are several ways to express the risk difference.

m Absolute risk reduction (ARR): The reduction in incidence associated with a treatment. ARR = risk in control group – risk in treatment group.

l Example: In one study, 5% of patients on a statin suffered an MI, whereas 9% of those on placebo suffered an MI. What is the ARR of statins?

l Solution: ARR = 9% − 5% = 4%. The use of statins in this population is associated with a 4% decrease in the number of MIs.

m Attributable risk: The increase in disease incidence associated with an exposure. Attributable risk = risk in exposed – risk in unexposed.

l Example: In one study, 9% of patients exposed to asbestos developed bronchogenic carcinoma, and 2% of those without exposure developed bronchogenic carcinoma. What is the attributable risk of asbestos?

l Solution: Attributable risk = 9% − 2% = 7%; that is, asbestos exposure increased the incidence of bronchogenic carcinomas by 7%.

m Number needed to treat (NNT): The number of patients required to receive an intervention before an adverse outcome is prevented (e.g., death, MI). NNT = 1/ARR. The opposite concept is number needed to harm (NNH), used for interventions or exposures that may be detrimental (e.g., radiation exposure). NNH = 1/attributable risk.

l Example: In one study, the ARR of statin therapy is calculated at 4%. What is the NNT?

l Solution: NNT = 1/.04 = 25. Twenty-five patients would need to be treated with statins to prevent one MI.

m Relative risk (RR, risk ratio): The ratio of incidence in the two groups. RR = risk in exposed/ risk in unexposed. For a negative outcome, a ratio greater than 1 indicates a harmful treatment/ exposure and a ratio less than 1 indicates a beneficial treatment/exposure, whereas a ratio of 1 is a null effect.

l Example: In one study, 50% of diabetic patients developed heart disease, compared with 10% of a control population. What is the relative risk of diabetic patients developing heart disease?

l Solution: RR = 0.5/0.1 = 5. Diabetic patients are 5 times more likely to develop heart disease than nondiabetic patients.

m Relative risk reduction (RRR): The percentage of diseases prevented by a treatment. RRR = (risk in unexposed − risk in exposed)/risk in unexposed = ARR/baseline risk. For harmful exposure, the equivalent concept is excess relative risk = (risk in exposed − risk in unexposed)/risk in unexposed.

l Example: Five percent of patients on a statin suffered an MI, whereas 9% of those on placebo suffered an MI. What is the RRR of being on a statin?

l Solution: RRR = (0.09 − 0.05)/0.09 = 0.44 = 44%. That is to say, in the statin group, the risk of MIs was reduced by 44% relative to those in the control group.

m Odds: The ratio of the probability of the outcome to the probability of not having the outcome. Odds = p/(1 − p).

m Odds ratio: A comparison of event rates between exposed and unexposed groups, calculated using odds instead of probabilities. It is the odds of an event in the exposed group divided by the odds of the event in an unexposed group. In a 2 × 2 table, it is calculated by OR = (a/b)/(c/d) = ad/bc, thus cross-multiplication of the values in the 2 × 2 table. Odds ratios are somewhat unintuitive; however, one can simplify understanding by considering that OR > 1 implies increased likelihood of an event in the exposed group, OR < 1 implies decreased likelihood of an event in the exposed group, and OR = 1 implies no difference between the exposed group and the control group. ORs are used instead of risk ratios in case-control studies because the risk ratio cannot be calculated from the study data as a result of purposeful oversampling of cases in the study design. The OR will approximate the relative risk if the outcome is rare.

Risk in exposed = a/(a + b)

Risk in unexposed = c/ (c + d)

ARR = control group risk − treatment group risk

Attributable risk = risk in exposed − risk in unexposed

NNT = 1/ARR

RR = Risk in exposed/risk in unexposed

RRR = ARR/risk in unexposed odds ratio = ad/bc

l Example: Investigators conduct a case-control study to evaluate the risk for lymphoma as a result of radiation exposure from medical imaging. One hundred people are selected with lymphoma, and 100 people without lymphoma are selected as controls. Five patients with lymphoma had prior radiation exposure, whereas only two patients without lymphoma had prior radiation exposure. Calculate the odds ratio.

l Solution: First refer to the 2 × 2 table in Table 1.3. OR = (a/b)/(c/d) = ad/cb = 2.6. The odds of having lymphoma in those with radiation exposure is 2.6 times those of patients who never had significant radiation exposure.

STATISTICAL TESTS AND SIGNIFICANCE

Reliability is a measure of the consistency of a test—that is, the likelihood that, on repetition, it will deliver the same results in the same situation. Reliability decreases as random error increases in a test. Validity is the ability of a test to measure what it is intended to measure. Reliability does not necessarily imply validity. For example, a test may reliably measure serum concentrations of vitamin D; however, this does not inherently mean it is a valid predictor of a disease such as osteoporosis.

Interrater reliability reflects to what degree test results will vary depending on who is administering the test. For example, body temperature has good interrater reliability when a thermometer is used but poor interrater reliability when simple touch is used.

Accuracy: Analogous to validity and a measure of a test’s ability to obtain “true” results (Fig. 1.5B).

Precision: Analogous to reliability and a measure of a test’s ability to replicate results (Fig. 1.5C).

Categorical Data: Data with a fixed number of nominal categories, or data that have been grouped as such (e.g., race, gender, or living/dead).

Continuous Data: Data that can take any value within a range (e.g., height or weight).

Accuracy: ability to obtain “true results”

Precision: ability to replicate results

Categorical data: nominal categories

Continuous data: can take any value within a range

Fig. 1.5 Precision versus accuracy. (From Jekel JF, Katz DL, Wild JG, Elmore DMG. Epidemiology, Biostatistics, and Preventive Medicine. 3rd ed. Philadelphia: Elsevier; 2007.)

Statistical Tests for Data Analysis

See Table 1.4 for a summary of statistical tests.

Table 1.3 Example of a 2 × 2 Table for Odds Ratio

Two-Sample t-Test: Compares the means (continuous data) of two groups and determines whether there is a difference between the means based on a predetermined level of significance (α). For example, is there a significant difference in the average systolic blood pressure (continuous data) between men and women (categorical data)? As the name implies, only two groups can be compared in a two-sample t-test.

ANOVA (ANalysis Of VAriance): Serves a similar function to a t-test but can compare more than two groups. For example, is there a significant difference in the average systolic blood pressure (continuous data) of Asian Americans, European Americans, and African Americans (categorical data)?

Chi-Square Test: Compares proportions between groups of categorical data. There is no limit to the number of variables being compared. For example, is use of antibiotic x, y, or z (categorical) associated with a difference in survival from sepsis (categorical)?

Correlation Coefficient (r): The degree to which two continuous variables change together in a linear fashion. The correlation coefficient ranges from −1 to 1. A coefficient of 1 implies a perfect correlation, 0 implies no correlation, and −1 implies a perfect inverse correlation. For example, there is a positive correlation between height and forced expiratory volume (FEV), which increases as height increases. The square of the correlation coefficient is the coefficient of determination (R2), which takes on a value between 0 and 1, and is a measure of how much the change in the dependent (y) variable is determined by the change in the independent (x) variable.

Table 1.4 Summary of Statistical Tests

Two-sample t-test 2 Continuous Compares 2 means

ANoVA 3 + Continuous Compares 3 + means

Chi-square test 2 + Categorical

ANoVA, Analysis of variance.

Causality

Although tempting, it is important to never assume that an association implies causation (i.e., “a” causes “b”). This simplification is often not the case because of the following:

m Inverse causation: “b” could actually be causing “a.” One might conclude that immunosuppression predisposes people to lentivirus infection; however, the lentivirus (HIV) is actually the cause of the immunosuppression (AIDS).

m Confounding: A third variable “c” could be affecting both measured variables “a” and “b.” For example, gingivitis may not cause diabetes, but lack of access to health care may predispose someone to both conditions.

m Other sources of bias (see later).

Hypothesis Testing

Null Hypothesis (Ho): The hypothesis of no association between two variables; for example, “a given treatment has no effect” or “two groups have identical risks despite different exposures.” When constructing an experimental design, one attempts to statistically accept or reject the null hypothesis. The null hypothesis is paired with the alternative hypothesis (Ha), which takes the opposite assertion. For example, in a study comparing metronidazole to placebo for the treatment of giardiasis, the null hypothesis asserts that there would be no increased rate of resolution, whereas the alternative would assert that metronidazole hastens recovery (it does).

Alpha (Type 1) Error: Rejecting the null hypothesis when it is true, creating a “false alarm,” or false positive. Mnemonic: Think A for alarm and type 1 because A is the 1st letter of the alphabet. For example, a study finds the use of vitamin D improves recovery from a URI when, in fact, it does not. Alpha is sometimes called the level of significance because it is the predetermined level below which the differences are considered unlikely to be due to chance alone and the null hypothesis is rejected. Usually, the alpha is set at 0.05.

Correlation does not imply causation.

Beta (Type 2) Error: Failing to reject the null hypothesis when it is false, creating a “missed detection,” or false negative. For example, a study finds that there is no significant decrease in mortality for patients who regularly exercise, when, in fact, there is.

Power: The ability of a test to reject the null hypothesis when it is false. Otherwise stated, the probability of avoiding type 2 error. Power = 1 − beta. Power is increased with increased difference between groups (i.e., effect size) and increased sample size.

P-Value: The probability of obtaining a test statistic (such as t-test or chi-square test statistic) as extreme or more extreme by chance alone if the null hypothesis is true and there is no bias. A P-value of less than 0.05 is usually said to be statistically significant.

Confidence Interval: A range of values around the point estimate such that, with repetition, the true value will be contained with a specified probability of 1 − α. Most often, the 95% confidence interval is reported, corresponding to an alpha level of 0.05. Increasing the sample size will narrow the confidence interval. A test in which the 95% confidence interval contains the “true” value is considered accurate. A test with a narrow confidence interval is considered precise.

If the 95% confidence interval does not contain the null result, then there is a statistically significant difference in the groups. The null result depends on the test. Rather than memorizing these results, think about which results would imply a difference and which would not. For ratios (RR, OR), the null value will be 1, whereas for differences (ARR), the null value will be 0.

Clinical Study Design

m Experimental study: The investigator controls the exposure assignment. An example is randomized control trials.

m Observational study: The investigator observes the subjects without intervention. Cross-sectional, case-control, and cohort studies are observational studies.

l Cross-sectional study: Subjects are enrolled without regard to exposure and disease status, which are then evaluated simultaneously—most often in the form of a survey. A cross-sectional study designed to determine the number of people with disease at a given time is a prevalence study.

l Example: How many people in the United States have AIDS?

l Example: How many people who have hyperlipidemia also currently have coronary artery disease?

l Case-control study: Subjects are enrolled based on disease status, one group with disease (cases) and one group without (controls), and then exposure is assessed in the two groups. Case-control studies are retrospective studies where disease status is known before exposure assessment.

l Example: Select subjects with and without mesothelioma and then ascertain the proportion of each group previously exposed to asbestos.

l Cohort study: Subjects are enrolled based on exposure status, one cohort with the exposure and one without (controls), and followed over time for the disease of interest. Subjects must be free of the disease at enrollment. The study may be prospective (disease status is not known at the time of enrollment) or retrospective (chart review). The incidence in each group can be calculated. Relative risks are calculated for effect measure estimation.

l Example: Does having elevated cholesterol increase your chances of having a myocardial infarction?

l Prospective design: Patients with and without high cholesterol are enrolled and followed over time to see if they develop heart disease.

l Retrospective design: Patients with and without high cholesterol are identified from 10-year-old hospital records. Their charts are then reviewed through the present date to determine whether they developed heart disease.

m Randomized control trial (RCT): Subjects without the outcome of interest are enrolled and then randomly assigned by the investigator to either the exposed or unexposed group. The groups are followed prospectively for the outcomes of interest. The advantage of randomization is that it makes the groups similar in characteristics other than the exposure of interest. Additionally, participants and/or researchers may be blinded to (kept unaware of) the treatment arm. If both are blinded, this is referred to as a “double-blinded” trial. Randomization makes systematic error (bias) random. It can fail to sufficiently control bias if the sample size is small or if there is differential loss to follow-up (selection bias). Clinical drug trials are the main example of RCTs. Randomized studies cannot

Alpha error: false alarm (false positive)

Beta error: missed detection (false negative)

Increasing sample size will narrow the confidence interval.

Case-control studies select participants already diagnosed with the disease of interest.

Use odds ratios in case-control studies.

Cohort studies identify participants who have an exposure and follow them over time.

ethically be used to assess interventions thought to be harmful. For example, you cannot randomly assign someone to start smoking.

l Example: Are patients randomly assigned to receive statins less likely to have an MI than those receiving a placebo?

m Crossover study: A type of prospective study, usually an RCT but possibly a cohort study, in which each patient begins in either the control or treatment group and then crosses over to the other group. In this way, every patient serves as his or her own control.

l Example: Patients are randomly assigned either placebo or a tricyclic antidepressant to treat their fibromyalgia. After a period receiving one treatment, the groups switch to see if the placebo group improves on the medication.

m Meta-analysis: A study that pools the results of several similar studies to increase statistical power by increasing the overall study size. If individual studies are of high quality, a meta-analysis can produce the most convincing level of evidence. However, a meta-analysis cannot compensate for poor research—“garbage in equals garbage out.”

CLINICAL TRIALS

m Phase I: The first stage of testing in human subjects. A small group of healthy volunteers is given a medication to determine safety, pharmacodynamics, and pharmacokinetics of the medication.

m Phase II: In this stage, a slightly larger group of patients with the target condition is given the drug to determine efficacy, optimal dosing, and side effects. Many drugs fail in phase II because they are determined not to work as planned.

m Phase III: Large randomized controlled trials to determine efficacy of a drug compared with placebo or a “gold standard.” Phase III trials must prove both safety and efficacy of a drug for it to be approved by the U.S. Food and Drug Administration (FDA).

Bias

Bias can turn a good experiment bad and comes in many flavors that you will have to recognize in Step 1. The best way to avoid bias is a well-designed, randomized, double-blind, controlled trial. However, these trials may be unethical, impractical, or even impossible to perform in some cases.

m Confounding: Another variable, related to both exposure and outcome, is unevenly distributed between groups and distorts the association of interest.

l Example: A study finds that drinking coffee is associated with lung cancer because the study fails to recognize that coffee drinkers are also more likely to be smokers.

l Solution: Matching is one solution, which distributes confounders evenly between groups.

m Selection bias: Groups are not similar at baseline because of nonrandom assignment.

m Sampling bias (ascertainment bias): A sample is selected that does not accurately represent the population it is intended to. These studies may have internal validity (accurate within the study) but lack external validity (results are not generalizable to the population as a whole).

l Example: A study of an economically diverse population inadvertently overselects members of the lowest socioeconomic class by offering a small financial compensation for the study.

l Example: A study to examine heart disease does not have any patients older than 65 years. The study may have internal validity but lacks external validity and cannot be extrapolated to the general population (in which most patients with heart disease would be older than 65 years).

l Solution: Random sampling.

m Susceptibility bias: Patients who are sicker are selected for a more invasive treatment.

l Example: Sicker patients get selected for surgical management over medical management of heart disease. Studies then show medical management to be associated with better outcomes simply because patients were healthier at baseline.

l Solution: Randomization.

m Attrition bias: If loss to follow-up is unequal between the intervention and control groups, it can make an intervention seem more effective than it is.

l Example: A new acne medication may work for some patients, but it causes unwanted side effects. Patients taking the medication who do not experience improvement in their acne drop out of the

Confounding occurs when a variable related to exposure and outcome is unevenly distributed between groups.

Sampling bias: The sample population does not represent the intended study population.

Susceptibility bias: Sicker patients receive more invasive treatments.

trial at a higher rate than those without improvement taking placebo. In this case the medication appears more effective at resolving acne than it is because more unimproved patients dropped out of the treatment group.

l Solution: Gather as much data as possible about dropouts.

m Measurement bias (Hawthorne effect): People change their behaviors when in a study.

l Example: Participants in a medication trial to treat hypertension are more likely to adopt a healthy lifestyle if they know they are being studied. The decrease in blood pressure that occurs because of these lifestyle changes is attributed to the medication.

l Solution: Include a placebo group.

m Recall bias: Patients’ recall of an exposure may be affected by their knowledge of their current disorder.

l Example: A nonsmoker with lung cancer reports significant exposure to secondhand smoke as a child. On the other hand, a healthy nonsmoker with the same degree of exposure forgot all about his uncle who smoked indoors.

l Solution: Search for confirmatory or objective sources of information or conduct a prospective study.

m Lead-time bias: Detecting a disease earlier may be misinterpreted as improving survival.

l Example: A 75-year-old patient with prostate cancer survives only 5 years after he presents with back pain. If a screening prostate-specific antigen (PSA) test had been done in the same patient at 60 years of age, it would have provided the diagnosis and the patient would have lived for 20 years after disease detection. However, he would not have an increased life span. It would be a mistake, therefore, to conclude the screening test improved survival.

l Solution: Scrutinize any screening study for lead-time bias and ask, “Is this actually improving survival or only detection?” Adjust survival rates according to severity of disease (e.g., survival from stage T1, N0, M0 prostate cancer, rather than survival from date of detection).

m Late-look bias: Information is gathered too late to make useful conclusions because subjects with severe disease may be incapable of responding or deceased.

l Example: A survey of patients with pancreatic cancer reveals only minimal symptoms because those with severe disease are too sick to respond or may be deceased.

l Solution: Stratify by severity.

m Procedure bias: Subjects are treated differently depending on their arm of the study.

l Example: Patients assigned to a surgical intervention arm of a study are followed more closely than those assigned to no intervention.

l Solution: Perform a double-blind study.

m Experimenter expectancy (Pygmalion effect): The hopes of the experimenter influence the outcome of the study.

l Example: A physician hoping to treat fibromyalgia conveys to a patient in the treatment arm his expectations that the medication will work.

l Solution: Perform a double-blind study.

MEDICAL ETHICS

m Basic principles:

l Autonomy: Principle that all patients have the right to make their own informed medical decisions for their own reasons. Competent patients have a nearly limitless ability to exercise autonomy even if it means their own death or if it conflicts with their physician’s personal ethical principles.

l Nonmaleficence (do no harm): Physicians should weigh the relative risks and benefits of an intervention, acknowledging that most treatments have inherent risk and that it may be better to do nothing at all.

l Beneficence: Physicians have a duty to do what is best for their patients.

l Justice: All people should be treated similarly regardless of age, race, or ability to pay. Medical resources should be allocated fairly.

Attrition bias: Loss to follow-up is unequal between study groups.

Measurement bias: People change their behaviors when they are being studied.

Recall bias: Recall of an exposure is influenced by knowledge of their current disorder.

Lead-time bias: Early detection is mistaken for improved outcomes.

Late-look bias: Information is gathered too late to make useful conclusions.

Procedure bias: Different arms of the study are treated unequally.

Experimenter expectancy: Hopes of the experimenter influence the study.

m Informed consent: Requires a discussion with the patient that includes the procedural information from the BRAIN mnemonic: Benefits, Risks, Alternatives, Indications for the procedure, and Nature of the procedure. Consent must be free from coercion. It may be oral or written and can be revoked at any time.

m Exceptions to informed consent: Follow the mnemonic WIPE.

l Waiver: Patient legally expresses a desire not to know.

l Incompetence: A legal determination made by judge that a person is unable to manage his or her affairs because of mental limitations such as intellectual disability. Additionally, a physician can determine lack of decision-making capacity, for example, in a patient experiencing acute delirium. Note that, unlike competence, which is legally determined by a judge, decision-making capacity may change depending on the complexity of the decision. For example, a delirious and septic patient may be able to comprehend the decision to take an antiemetic and refuse the medication but may not be able to understand the complexities of consenting to or refusing a central venous catheter.

l Therapeutic Privilege: Disclosure is withheld because it could seriously harm the patient, for example, causing the patient to commit suicide, not just to refuse treatment.

l Emergency/implied consent: Patient with an emergent condition is unable to provide consent— for example, an unconscious victim of a motor vehicle crash.

m Futility: A patient cannot demand unnecessary treatment from a physician. A physician may refuse to provide further intervention on the grounds of futility if the treatment has already failed, the treatment will not achieve the patient’s goals, or there is no physiologic reason the treatment will work.

m Advance directives: If a patient is incapable of making medical decisions or determining goals of care, the focus should shift to what the patient would want if he or she could communicate. These may simply be inferences from statements the patient made earlier or may be formalized as a living will—a document that explains what care a patient wants or does not want in certain situations. Durable power of attorney is more flexible and allows a surrogate selected by the patient to make decisions that reflect the patient’s wishes.

m Minors and medicine: Children younger than 18 years cannot refuse treatment or give informed consent except in select circumstances.

m Parental consent for minors: The need for parental consent should nearly always be respected. Consent only needs to be obtained from one parent of a minor. In some situations, parental consent needs to be circumvented.

l In life- or limb-threatening emergencies, treatment should not be delayed despite parental objection.

l In urgent situations, legal options can be pursued to make the child a ward of the court (e.g., parents cannot refuse lifesaving therapy for a minor with cancer).

m Exceptions to the need for parental consent:

l Emancipated minors: married, serving in the military, financially independent, or parents to children.

l Reproductive health: sexually transmitted diseases (STIs), birth control, prenatal care.

l Substance abuse treatment.

m Confidentiality: Physicians cannot disseminate information about their patients without consent. This principle applies to speaking with families, friends, the court, or other doctors who are “just curious”; however, any communications for the purpose of patient care are acceptable (e.g., consultants).

Exceptions to confidentiality are rare but are focused on preventing harm. They include the following:

l Tarasoff decision: Physician–patient confidentiality must legally be breeched if the patient has threatened to harm another person. The health care provider should try to detain the patient, contact the police, and warn the potential victim.

l Child abuse/elder abuse

l Dangerous driving: Patients must be reported to the Department of Motor Vehicles if they experience a seizure or otherwise present a danger.

l Reportable diseases: Many diseases must be reported to local authorities (and to the patient’s partner in the case of STDs). Examples include the following:

l Most STIs (HIV, gonorrhea, chlamydia, syphilis); bioterrorism agents (anthrax, smallpox); hepatitis A, B, and C; animal-/arthropod-borne disease (rabies, Lyme disease, tularemia); diseases preventable with vaccination (measles/mumps/rubella/varicella).

Minors do not require parental consent for reproductive health management, substance abuse treatment, or treatment immediately saving of life or limb.

l Waiver: The patient may waive confidentiality so discussions can be held with family members or disclosures made to the insurance company.

m Detainment: Patients deemed to be a danger to self (suicidal) or a danger to others (homicidal), or to have grave disability (unable to care for self), can be detained against their will for a defined period depending on state laws. These patients retain all other rights, however, and may still refuse treatment if they have capacity to do so. Only a judge may take away other rights or detain a patient for longer.

m Principles for ethics on the United States Medical Licensing Examination (USMLE):

l Even if it does not make sense to you, a patient has the right to forgo treatment unless the patient is deemed legally incompetent or lacks the capacity to make the decision.

l Assume that a patient has capacity to make medical decisions unless there is strong evidence otherwise. Examples include after a suicide attempt or if the patient is acutely psychotic or delirious. The burden of evidence falls on you to prove that the patient lacks capacity, not the other way around.

l If a patient is refusing a treatment plan you think is best, always ask why and explore the patient’s reasoning.

l If a patient is angry, ask why and try to express empathy in regard to the patient’s concerns. If the patient is angry with another physician, avoid condemning the other physician.

l Avoid escalating the problem if possible. Communication tactics are favored over legal tactics.

l If a patient makes sexual advances, establish boundaries and use a chaperone if needed. Focus on closed-ended questioning. Never establish a romantic relationship with a patient.

l State laws vary in regard to physician-assisted death. In most states, physicians cannot legally, actively assist a patient in dying. It is legal, however, to allow a patient to die by withholding lifesustaining care (according to the patient’s wishes). Medications can be given to reduce pain that coincidentally shorten life.

l The amount of information a child is given about his or her disease is at the parents’ discretion.

l Maternal autonomy legally supersedes fetal health in the first trimester (after that point, state laws vary and therefore are highly unlikely to be tested). A pregnant female patient can accept and refuse care regardless of risk to the fetus, and she can seek an abortion for medical or nonmedical reasons.

l Substituted judgment means judging what the patient would want (not what the decision maker wants). In all instances, the patient’s interests and wishes should be the basis of decision making. The feelings of family members should be respected but should not affect care at the expense of patient autonomy.

l A physician should not be allowed to practice medicine in a way that puts patients at risk. Whether sick with a contagious disease (e.g., tuberculosis), psychologically unsound, or practicing subpar medicine, the issue should be addressed either directly or with a supervisor.

l If a physician makes a medical error he should admit to it, apologize, and do everything possible to limit the complications from that error. The physician should not blame others or cover it up.

l A patient with medical capacity is allowed to refuse care or leave the hospital “against medical advice.” The physician should discuss the risks of forgoing treatment and should offer available alternatives when possible. For example, a patient with pneumonia may benefit from intravenous (IV) antibiotics but refuses hospital admission. He could still be given a prescription for oral antibiotics and an appointment for follow-up.

l Avoid unnecessary treatments even if a patient requests them (but try to understand why the patient is requesting them).

l Do not accept referral fees or “kickbacks” from medical manufacturers or pharmaceutical companies.

Preventative Medicine and Health Care

m Primary prevention: Preventing a disease process from ever occurring (e.g., vaccinations, sunscreen use).

m Secondary prevention: Recognizing disease early and preventing disease progression (e.g., mammography and colonoscopy for cancer screening).

Patients who are suicidal, homicidal, or obviously unable to care for themselves can be temporarily detained.

A competent patient can refuse even lifesaving treatment.

Parents decide how much information to tell their children about their disease.

Consent only needs to be obtained from one parent of a minor.

m Tertiary prevention: Preventing disease sequelae and reducing disability from illness (e.g., diuretics for the treatment of congestive heart failure, hemoglobin A1c [HbA1c] monitoring for diabetic patients).

m Health maintenance organization (HMO): A type of managed care organization with integration of payment and delivery of health care, in which a group of providers contract with the insurance agency to provide complete care for a patient in exchange for a referral base. All care is coordinated by a primary care provider (PCP), who refers the patient to specialists as necessary. Kaiser Permanente is an example of an HMO.

m Preferred provider organization (PPO): A type of insurance in which the insurer develops a network of physicians to provide care to their clients at a reduced rate. In exchange, physicians receive access to a population of potential patients. In contrast to an HMO, patients may seek care from any PPO provider, including specialists, without a PCP referral.

m Medicare: Federal health insurance plan for those 65 years and older and people with certain disabilities. All qualifying citizens receive Part A but must opt in for Parts B and D.

l Part A: In-patient care.

l Part B: Outpatient care.

l Part D: Prescription drug coverage.

m Medicaid: Joint state and federal program that provides health insurance to impoverished citizens and permanent residents. Qualifications and benefits depend on the state.

m Physician reimbursement:

l Fee-for-service: Each procedure is reimbursed to the physician. Pitfall: A financial incentive exists for physicians to overtreat patients.

l Capitation: A physician is paid a fixed amount for each patient, usually on a monthly basis, regardless of time spent or treatment rendered. Pitfall: Physicians may select for healthier patients or be less likely to order tests.

l Salary: Hospitals or HMOs pay a fixed salary to the physician regardless of procedures performed, tests ordered, or number of patients cared for. Pitfall: Physicians may have less productivity.

m Malpractice: A physician is at risk for a civil suit if the situation fits the 4 Ds: If the physician has a duty to the patient, is derelict in the patient’s care, and directly causes damage to the patient.

l Good Samaritan Law: Limits the liability of physicians who help patients in an emergency when the physician is not receiving compensation for the patient’s care.

REVIEW QUESTIONS

(1) During a hospitalization, a patient’s serum K + value follows a normal distribution with a mean of 140 and an SD of 2.5. During his stay, what percentage of his K + values will be greater than 145?

(2) A new test for tuberculosis finds that 195 out of 200 people with tuberculosis test positive. A total of 35 people out of 150 without the disease also tested positive. Before calculation, decide whether this test is sensitive or specific. Next, draw a 2 × 2 table and calculate the sensitivity, specificity, PPV, and NPV.

(3) Investigators conduct a randomized control trial to study the benefits of a new asthma medication. Of 200 people on the medication, only 10 had asthma attacks. A total of 30 people out of 200 in the control group developed an asthma attack. Construct a 2 × 2 table and calculate the incidence in the exposed and unexposed, ARR, NNT, RR, and RRR for this medication.

(4) A case-control study is designed to study risk factors for developing Buerger’s disease (thromboangiitis obliterans). Ten people are selected with Buerger’s disease, and 10 subjects are selected as controls. Nine patients who developed Buerger’s disease were heavy smokers, and two people without Buerger’s disease smoked. Construct a 2 × 2 table and calculate the odds ratio. Using these data, can we calculate the prevalence of Buerger’s disease? Why should we calculate odds ratio and not relative risk?

(5) You want to determine whether people are more likely to be alive 1 week after MI if they are older than 65 or younger than 65 years. Which statistical test should you use?

Medicare: insurance for those older than 65 years.

Medicaid: insurance for the impoverished.

Malpractice: dereliction of a physician’s duty that directly causes damage.

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commanded in Sir John Mordaunt's expedition to Rochefort. On this service ten battalions of infantry sailed from the Isle of Wight on board eighteen ships of the line, attended by frigates, fire-ships, and bombketches, under Sir Edward Hawke and Admiral Knowles, on the 8th September, 'attended,' says Smollett, 'with the prayers of every man warmed with the love of his country and solicitous for her honour;' but, like most of those buccaneering expeditions to the coast of France which disgraced the reigns of the two first Georges, it proved a failure.

The fortifications of Aix, an island at the mouth of the Charente, and midway between Oleron and the mainland, were cannonaded, blown up, and demolished, at the cost of a million of money; 'after which,' says Smollett, 'the officers, in a council of war, took the final resolution of returning to England, choosing rather to oppose the frowns of an angry sovereign, the murmurs of an incensed nation, and the contempt of mankind, than fight a handful of dastardly militia.'

Charged with disobedience of orders and instructions, Sir John Mordaunt was arraigned at Whitehall before a court-martial, which sat for six days, from the 14th to the 20th December, 1758. Among the members were Lord Tyrawly, Brigadier Huske (who was engaged at Falkirk), and Colonel William Kingsley, of Minden fame, the ancestor of the author of 'Alton Locke.' Wolfe was a witness for the prosecution, as was also 'Mr. Secretary William Pitt;' and among those for the prisoner was Colonel Murray of the 15th, Cornwallis, and the two admirals. By the court Mordaunt was unanimously acquitted.

We next find James Murray at the capture of Louisbourg, in 1758. ('Records 21st Foot.')

Here the attacking force consisted of fourteen battalions of infantry, with 600 provincials, and 300 artillery—13,094 men in all, under MajorGeneral Amherst. The place was taken by capitulation, when the garrison, which consisted of 5,637 men (including the battalions of Volontaires Etrangers, Cambize, Artois, and Burgundy), under the Chevalier de Dracour, laid down their arms.

On the 24th of October, 1759, James Murray was made Colonel Commandant of the 60th, or Royal Americans, and at the capture of Quebec he served as brigadier in command of the left wing; and after the fall of Wolfe and surrender of the city—the fortifications of which were in tolerable order, though the houses were completely demolished—he was left with a garrison of 5,000 men to defend it; while the rest of the forces returned to Britain with the fleet, which sailed soon, lest it should be locked up by ice in the River St. Lawrence. ('Ramsay's Military Memoirs.')

In the spring of 1760, Monsieur de Levi, at the head of 13,000 men, took the field and appeared on the Heights of Abraham, above Quebec, when Murray, who had lost 1,000 men by scurvy, had but two courses open to him—to march out and fight the enemy on the old battle-ground, where the grave of Montcalm still lay, or stand a siege within the ruins of the city. He chose the former, with equal spirit and resolution, and coming out, with only 3,000 effective men and twenty guns (says the 'Military Guide,' 1781), having to leave the rest of his force to overawe the inhabitants.

His daring struck the enemy with surprise, when he came in sight of them on the 28th of April, so vast was the disparity in force! He found their first column advantageously posted on high ground covered with trees, and their main body in line in its rear. He attacked the first column with such fury and intrepidity that it was hurled in disorder on the second which, however, stood firm, and received him with a fire so close and well directed that his troops staggered under it. The strength and weight of the French force were such that his flank and even his rear were menaced, and after an obstinate struggle, with the loss of 1,000 of all ranks, he was compelled to fall back, but in good order, behind the walls of Quebec.

Undismayed, the ardour of his troops, who had only salt rations to live upon, redoubled; and though the French began to invest the city in regular form on the very evening of their victory, it was the 11th of May before their guns opened. Murray had on the walls 132 pieces of cannon, many of which he was unable to handle for want of men; and with all his bravery he must have been compelled to surrender, had not the arrival of Lord Colville's squadron in the St. Lawrence on the 15th, and the destruction of the French fleet there by some of his advanced frigates, so disheartened De

Levi that he retired with precipitation, abandoning all his provisions, stores, and artillery, of which Murray instantly possessed himself.

Montreal was the only place of any consequence now held by France in Canada. There General the Marquis de Vaudrieul, governor of the province, commanded all that remained of the French army; and as a portion of General Amherst's plan for its reduction, Colonel Haviland, of the 45th Regiment, with the troops under his command, took possession of an island in Lake Champlain, while General Murray, at the head of all that could be spared from Quebec, came by water to Montreal, which was attacked by 10,000 men, and capitulated in September, 1760, after which the French lost all footing in America, the operations in which were confined to Colonel Grant's expedition against the Cherokees.

On the 10th July, 1762, Murray was gazetted major-general, and in the following year was made Governor of Canada, the conquest of which he completed and brought steadily under British sway. He was made a lieutenant-general in May, 1772, in which year we find him Governor of Minorca, with a salary of £730, and Sir William Draper, K.B., LieutenantGovernor, with the same allowance. On the 10th February, 1783, he was made full general.

The British Government, anxious to have a naval station further up the Mediterranean than Gibraltar, took possession of Minorca in 1708, and it was confirmed to them by the Treaty of Utrecht, and remained in possession of Britain till 1758, when it was taken by a French fleet and army, after the failure of an attempt to relieve it, which led to the tragic death of the unfortunate Admiral Byng. At the peace of 1763 Minorca was restored to Britain, but in 1782 it was retaken by the Spaniards, after a defence by General Murray which was deemed one of the most brilliant military events of the age.

Long and narrow, it is thirty-two miles by eight in extent, with Mount Toro in its centre, nearly 5,000 feet in height, and has two of the finest harbours in the world, Fornella and Port Mahon, the latter of which is defended by Fort St. Philip, on a rocky promontory of difficult access from the land side.

Murray's garrison in Fort St. Philip consisted of only 2,692 men, of which number, including the 51st Foot (under Colonel Pringle), only 2,016 were regulars, 200 seamen of the Minorca sloop-of-war; and 400 of these were invalids—'worn-out soldiers,' as he states, sent from Britain in 1775, and all were more or less unhealthy. 'The officers of the four regular regiments,' says General Murray, in his defence of himself, 'were in much better health than the privates. This is easily accounted for, for all of them (viz., the British), for eleven years, lived on salt provisions. The quantity of vegetables they consumed and the wine they drank, though it prevented the immediate efforts of scurvy, could not hinder it from tainting the blood. The officers had, until we were invested, lived entirely on fresh provisions, and even after, that we were confined to the Fort, had wine and other refreshments bought at their own expense. They likewise passed the day in the Castle Square, and were only at night confined in the damp air of the souterreins; but even the officers, with all these advantages, began to be infected.' (Political Magazine, 1783.)

On Minorca being menaced by a siege, Murray sent his wife and family to Leghorn, and, preparing for a vigorous defence, shut himself up in Fort St. Philip, for hostilities had now begun with Spain (Scottish Register, 1794). He scuttled and sank the Minorca sloop-of-war at the entrance of the harbour, to prevent the approach of the enemy's ships, and on the 20th of August found himself blocked up by a French and Spanish army, which landed in Minorca without opposition, to the number of 16,000 men, under the Duc de Crillon, who took his title from a village of that name in the Department of Vaucluse, and who subsequently distinguished himself at the great siege of Gibraltar. He was afterwards joined by six French battalions from Toulon, under the Count de Falkenhagen.

So resolute was the defence made by General Murray, that the Duc de Crillon soon began to despair of reducing the place, even with the vast forces he had opposed to it, and secretly offered him (doubtless by order of the King of France) the immense bribe of one million sterling for the surrender of the fortress. Indignant at such an insult, he addressed the following reply to the French commander:

FORT ST. PHILIP, October 16, 1781.

'When your brave ancestor, so celebrated in the "Memoires" of Sully, was desired by his sovereign to assassinate the Duc de Guise, he returned the answer that you should have done when you were charged to assassinate the character of a man whose birth is as illustrious as your own, or that of the Duc de Guise. I can have no further communication with you, but in arms. If you have any humanity, pray send clothing for your unfortunate prisoners in my possession; leave it at a distance to be taken for them, because I will admit of no contact for the future, but such as is hostile to the most inveterate degree.'

'Your letter,' replied the Duke, 'restores each of us to our place; it confirms me in the high opinion I always had of you, and I accept your last proposal with pleasure.'

As ammunition was becoming scarce, on the 15th of the same month the general issued an order that cannon were not to be fired at single men, for the younger officers of the garrison, becoming weary of confinement, were wont to turn their guns 'at Bagats, or figures dressed like men, which the enemy exhibited in ridicule of our ineffectual firing,' and, curiously enough, this order was one of the chief charges brought against him, by Sir William Draper, at a subsequent time.

By the 5th of February Murray's garrison, by the ravages of inveterate scurvy, was so reduced, that only 660 men were fit for duty, and out of these 560 were tainted with the disease. 'No words,' says Captain Schomberg, in his 'Naval Chronology,' 'can paint the heroic valour and resolution of the brave troops of this garrison, which had to capitulate.'

'Such was the uncommon spirit of the King's soldiers' (to quote the Hon. James Murray's despatch), 'that they concealed their disorders and inability, rather than go into hospital; several men died on guard, after having stood sentry, their fate not being discovered till called upon for the relief, when it became their turn to mount again. Perhaps a more noble or more tragical scene was never exhibited, than the march of the garrison of St. Philip

through the Spanish and French armies. It consisted of no more than 600 old and decrepit soldiers, 200 seamen, 120 of the Royal Artillery, 20 Corsicans, and 25 Greeks, Turks, Moors, and Jews. The two armies were drawn up in two lines, forming a way for us to march through; they consisted of 14,000 men, and reached from the glacis to George Town, where our battalion laid down their arms, declaring that they had surrendered to GOD ALONE, having the satisfaction to know that the victors could not plume themselves on taking a hospital. Such were the distressing figures of our men, that many of the Spanish and French troops are said to have shed tears as they passed them.'

His casualties were 108.

The Lieutenant-Governor of Minorca, Sir William Draper, K.C.B., a famous officer in those days, the conqueror of Manilla (who erected on Clifton Downs a beautiful cenotaph to the memory of the Old English 79th Foot, disbanded in 1763), thought proper, on the return of the garrison to Britain, to accuse General Murray of bad conduct during the siege, of profusion and waste of money and stores, of extortion, rapacity and cruelty. On these startling charges, the general was brought before a court-martial at the Horse Guards, in November, 1782, the proceedings of which were taken in shorthand by Mr. Gurney. The President was Sir George Howard, K.B., and among the members was Lieutenant-General Cyrus Trapaud, familiarly known as 'Old Trap,' the friend of Wolfe. 'In our attendance on this courtmartial,' says a print of the time, 'it struck us as an uncommon circumstance, that although it was composed of very old officers, and of long service, yet all appeared hale, vigorous, and remarkably stout men, literally, to all appearance, fit to carry a musket... General Murray appeared much broke, but had the remains of a very stout man, he looked the old soldier! Sir William Draper looked exceedingly well, and in the flower of his age. His star was very conspicuous, and his left arm always so carefully disposed as never to eclipse it.'

General Murray was fully and honourably acquitted of all the charges, save two that were trivial, and for which he was sentenced to be reprimanded, though he urged that his 'age and broken constitution, worn out in the defence of Fort St. Philip,' were such that he probably could serve

his country no more. On the finding of the Court being communicated to the King by the Judge Advocate, Sir Charles Gould, he approved of 'the zeal, courage, and firmness with which General Murray had conducted himself in the defence of Fort St. Philip, as well as his former long and approved services,' and the reprimand was dispensed with. His Majesty further expressed his concern that such an officer as Sir William Draper should have suffered his judgment to have become so perverted as to bring such charges against a superior officer. The Court, apprehensive, from some intemperate expressions made use of by the former to the latter in a document, that the veterans would resort to their pistols, prescribed a form of apology to be made use of by Sir William, and to be acquiesced in by General Murray; but this affair, which in its day made much noise in the military world and in London society, did not quite end here, as the general was afterwards prosecuted by his countryman, Mr. Sutherland, Judge Advocate of Minorca, for suspending him in his office, and £5,000 damages were awarded him—a sum for which he was reimbursed by the House of Commons.

On the 5th June, 1789, he was made colonel of 21st Royal Scots Fusiliers; and died on the 18th of June, 1794, at Beaufort House, near Bath, in Sussex, the seat of Sir James B. Burgess, Bart., Commissioner of Excise in Scotland. In military circles he was long remembered as 'Old Minorca.'

He left an MS. diary of his defence of Quebec, which was in possession of Mr. Robert Blackwood, publisher, of Edinburgh, in 1849, but appears never to have been printed.

THE END.

BILLING AND SONS, PRINTERS, GUILDFORD AND LONDON.

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