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Volume 12, Issue 1, Pages 88-95 (January 2005)


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Emergence of quantification in clinical investigation and the quest for certainty in therapeutics: The road from Hammurabi to Kefauver

Garabed EknoyanaCorresponding Author Informationemail address

Throughout most of history, medical knowledge was descriptive in nature and derived from the work of individual investigators of independent mind pursuing careful but often chance observations. Using deductive reasoning, these findings were then generalized, authoritatively presented, and dogmatically promulgated. This, coupled with firmly grounded principles of divine determinism, precluded any serious consideration of randomness, even when variations from recorded, but erroneous, statements were actually observed. Although probability remained an integral component of diagnosis and therapy, it was only as an attribute of opinion and not one supported by numbers. The gradual erosion of this edifice began during the scientific revolution of the seventeenth century that led to the burgeoning of the sciences basic to medicine. Although clinicians applauded these contributions, they failed to apply the inductive method of investigation to the study of disease or to therapy. The “numerical method” of Pierre Louis (1787–1872) first introduced systematic quantification into medicine during the first half of the nineteenth century. Analysis of quantifiable data found its principal application in epidemiology, which flourished during the second half of the nineteenth century. The subsequent adoption of probability calculus for the analysis of quantifiable data, during the first half of the twentieth century, refined the process further and led to the gradual emergence of medical statistics, with a distinct role in clinical research. The mathematical precision provided by quantification and statistical analysis established certainty in medicine and ultimately changed the conjectural art of clinical practice into a disciplined science founded on clinical investigation, the very basis of present-day, evidence-based medicine.

Article Outline

Abstract

Origins

Foundations: quantitation and certainty

New beginnings

Epidemiology

Probability

Where does the kidney stand in all this?

References

Copyright

From its mystic origins in primeval times and ever since, the aim of medicine has been the cure of disease, and the favorable outcome of any treatment has been its principal objective. Much like the Homeric epics, this story begins in ancient lore, before anyone undertook to tell it. It came into existence with the oral transmission from memory of observed events and began to be recorded after writing became available. By that time, the rudiments of ancient medicine were already in place, and the rules governing treatment outcomes were already set. Some 5,000 years ago, the Babylonian Code of Hammurabi (Figure 1) clearly defined the compensation for a cure and the punishment for a poor outcome.1


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Figure 1. The road from Hammurabi (ca. 1792–1750 B.C.) to Kefauver (1903–1963). The background depicts part of the basalt stele of the Code of Hammurabi. The relief at the top shows the sun god, Shamash, telling the king to bring order and justice to the land. The cuneiform text at the bottom is the preamble to the 238 articles of the code, including those on compensation for a cure and punishment for a poor outcome. The superimposed text in white is the 1961 icon of the Kefauver-Hart bill proposing congressional amendments to the Food, Drug, and Cosmetic Act of 1938 on the scientific evidence required for a drug to be approved for human use.


Whether the objective to cure or the legislation accounts for subsequent progress in methods of healing, rudimentary attempts to compare the outcome of various treatments were likely practiced. The Bible recounts what may be one of the earliest clinical trials on record, also from Babylon, in the first chapter of Daniel. During the reign of Nebuchadnezzar (d. 562 B.C.), when Daniel and his friends were brought into captivity, they refused the royal diet of meat and wine. After some argument with Melzar, their assigned supervisor, they agreed to a trial period during which they would be provided vegetables to eat and water to drink. At the end of the allotted period, when they were brought to the presence of Nebuchadenazzar, they had thrived better, were 10 times wiser, and more handsome than the control group of native courtesans who had consumed the royal diet.2

This fascinating account of what could be considered an early controlled trial notwithstanding, much of medical therapeutic knowledge continued to be derived from the random and fortuitous observation of successful treatments made without controlled experimentation, except that of rare instances of recorded trial and error claims of the effectiveness of a given treatment. Treatment options continued to be made by the conscious but empirical decision of individual physicians based on personal experience in the choice of one or another of the limited forms of therapy then available.

Origins 

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Although the priestly medicine that dominated early antiquity was set aside for the more pragmatic and rational medicine that evolved in the Golden Age of Greece, Hippocratic medicine continued to be centered on individual observation and decision by an experienced physician. To quote Hippocrates (460–370 B.C.) on therapy: “One must attend in medical practice not primarily to plausible [ie, probable] theories, but to experience [ie, lessons learned from trial and error] combined with reason [ie, deductive conjecture].”3

Clearly, this method is not experimental medicine as we understand it now, yet it was this approach, which was based on careful observation and documentation of trials and errors and deliberate decision based on experience that continued to evolve in Greece, thrived in Ptolemaic Alexandria and culminated 6 centuries later in the works of Galen (131–200 A.D.). Galen has been appropriately credited with emphasis on repeated observation (“to become expert in all matters…by personally inspecting them not once or twice, but often”), including experimentation on animals, which he used in his own studies. His demonstration of the kidneys as the source of urine is a classic experimental study by any standard.4 In his therapeutics, Galen also relied on experimentation but has been faulted for his statement that “All who drink this remedy recover in a short time, except those whom it does not help, who all die. Therefore, it is obvious that it fails only in incurable cases.” Although anyone would be derided for such a statement, when read without its extravagant claim, which was the norm for that era, how different is it really from what we now tell the family members of patients who succumb to sepsis, despite the use of appropriate antibiotics?

What the above quote rather illustrates is the authority and thoroughness with which Galen summarized, classified, and presented the medical knowledge that had accrued theretofore. The languishing of the sciences in general, and of medicine in particular, during the period of decline and fall of the Roman Empire that followed and the ensuing Dark Ages of the Early Medieval period, accounts for the continued dominance of Galenic medicine, which because of its firm basis on divine creation, was espoused and disseminated by the increasingly dominant Church, which made science subservient to religion.

Arabic medicine, which thrived during the eight to the twelfth centuries, remained deferential to Galenic and Hippocratic medicine in its methodology but made significant and novel contributions to therapeutics. In fact, Avicenna (980–1037) in his encyclopedic Canon sets clear rules for testing the increasing number of new drugs that were being introduced. He specifically states that: “experimentation must be done with the human body, for testing a drug on a lion or a horse might not prove anything about its effect on man.”5, 6

The challenge to Galenism that began in the closing years of the Middle Ages flourished during the Renaissance, when direct observation of nature and the study of man began to be emphasized. One of the first to do so is an intriguing but vilified figure of medicine, Paracelsus (1493–1541). Shortly after his appointment to the medical faculty in Basle, Paracelsus posted the list of his lectures in the vernacular German, rather than the traditional Latin, and once his courses began, he threw the classical medical texts, including those of Galen, into a bonfire. For his contribution to therapeutics, Paracelsus has been credited for founding the pharmaceutical sciences.7, 8

Actually, the revolt against Galenism is best epitomized in the work of Vesalius (1514–1564), who in the course of his dissections demonstrated several of the inaccuracies of human anatomy described by Galen, whom he directly criticized in his De Humanis Corporis Fabrica (1543). Erosion of Galenism reached its apogee in the description of the circulation by William Harvey (1578–1657). Although best remembered for his description of the circulation, Harvey’s systematic methodological approach to presenting his conclusions after 26 years of careful observation involving humans and animals was what actually revolutionized the clinical sciences.9 Another eminent figure who exemplifies the revolutionary spirit of the seventeenth century is Santorio Sanctorius (1561–1636). The balance studies he conducted on himself are the first reported instances of self-experimentation and of metabolic studies that bear on quantification and scientific instrumentation that were to change the clinical sciences in the years that followed.7, 10

The foundations of clinical research laid by Paracelsus, Vesalius, Harvey, and Sanctorius did not reach their full fruition until the nineteenth century. By then, the basis of the scientific method had been laid by the new physics of Galileo Galelei (1564–1642) and the new chemistry of Robert Boyle (1627–1691). Although these scientists were recognized and applauded by clinicians, their discoveries were not applied to medicine and therapeutics. Instead, reliance continued to be placed on the age-old approach of Hippocrates and Galen—personal experience and deductive reasoning. Apart from the impact of the burgeoning sciences basic to medicine (chemistry, physiology, and pathology), what ultimately changed things was the equally important gradual introduction of quantitative methods into clinical investigation. This development was the result of changes that began during the century between 1750 and 1850, as an increasing number of mathematicians became aware of the possibilities inherent in the calculus of probabilities. What began as a theoretical exercise in calculus soon evolved into statistical analysis that was to revolutionize clinical investigation.7, 11, 12, 13

Foundations: quantitation and certainty 

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Initially, it had been the signs and symptoms with which patients presented that were more or less reliable that constituted the evidence of an illness, formed the basis of a diagnosis, and determined its therapy. By the end of the Renaissance, as postmortem examinations became possible and observations began to be compiled, their correlation with signs and symptoms led to the transformation of the evidence of an illness to evidence of a disease that affected an organ.7, 13, 14, 15 This transformation, which provided the basis for a new classification begun by G. B. Morgagni (1682–1771), reached its apogee as morbid anatomy flourished in the nineteenth century, when the increase in the number of hospitals and their use in teaching and investigation allowed for correlating bedside observations, physical findings, chemical analysis, and subsequent findings at postmortem to define and classify new diseases. An innovative approach, but one that remained descriptive in nature, which made its greatest initial strides in the Parisian schools of medicine, where some of the giants of medicine such as Cabanis (1757–1808), Pinel (1745–1826), Bichat (1771–1802), and Dupuytren (1777–1835) made their greatest contributions.15, 16 This new approach is perhaps best exemplified in the reports of Richard Bright (1789–1858) from Guy’s Hospital, especially after a ward was assigned to him for the study of patients with kidney disease.17

Among the ablest successors of Bichat was F. Broussais (1772–1838), who continued to emphasize objective research and localization of disease but remained dogmatic in manner and didactic in therapy—notably in his fanatic support of bleeding and leeching. In this exciting arena, several events converged between 1815 and 1850 to bring about the introduction of mathematical methods into clinical investigation. These methods changed the variability of the conjectural discipline of the art of medicine that had existed theretofore into the relatively clearer and exact science of modern medicine.5, 7, 11, 12, 13, 14, 15, 17 In establishing the genealogy of this revolutionary paradigm shift, medical statistics can be considered to have begun with the work of Pierre Charles-Alexandre Louis (1787–1872), a student of Broussais and a contemporary of Laennec (1781–1826), with whom, for a brief period, he shared the wards of La Charité.18, 19, 20

Tentative attempts to use statistics had already been made, but these attempts were inexact and sporadic, and no established methodical approach existed for rigorous data collection and analysis. The perseverant, disciplined, and systematic approach of Louis makes him stand out in history for introducing the precision of his “numerical method” and to be credited for being the first to make statistical analysis the basis of clinical investigation.7, 11, 15, 17, 18, 19, 20 Although Louis followed the prevailing method of correlating clinical with postmortem findings and made his initial contributions in defining the diagnostic features, natural history, and pathologic findings of tuberculosis and typhoid fever, his concern for cures soon directed his attention to therapeutics. In a classic comparative study of patients with pneumonia, he clearly demonstrated the relatively poorer outcome of those treated with bleeding (Recherches sur les Effets de la Saignée, 1835). His report soon led to the abandonment of leeching in Paris and antagonized his teacher Broussais.18, 19, 20

Objections soon were made to the numerical method of Louis, which was debated in the Academy of Sciences in Paris and in the Royal Society in London. Some argued that statistical averages eliminated individual differences and one could not use this method in the care of a single patient because individuals varied greatly; and that a real danger existed that the concept of an average case (l’homme moyen) in clinical medicine would lead to the use of routine treatments while ignoring individual differences.5, 6, 7 Such an objection seems strange considering that at that time, therapeutic options consisted mainly of bleeding, leeching, and clysters, in addition to herbals that dated back to the days of Galen. Actually, the size and content of the pharmacopoeias that were being compiled notwithstanding, little advances in available medications had been made since the first century A.D., when Dioscorides compiled his De Materia Medica. Relevant in this regard is the expressed contempt of Paracelsus for those who used a single panacea for all stomach aches, when as he put it, “the physician must know that there are a hundred, indeed more than a thousand kinds of stomach” diseases.7, 8

Whereas most authorities and practitioners of the period maintained that medicine “cannot be reduced to calculus,” the numerical method of Louis continued to gain ground.17, 18, 19, 20 A principal limitation of the numerical method was its use of simple arithmetic, which made no allowance for “probable error” and, in retrospect, might have promulgated small statistical differences. However, shortly after its introduction, Jules Gavarret (1809–1890), a former military engineer turned physician, resolved the issue in 1840 by introducing the concepts of variance and confidence intervals; he used Louis’ data to illustrate his inferences. The importance of enumeration in collecting data that was then interpreted in terms of possible error and probabilities was now on sound footing.7, 11, 21, 22, 23

Apart from his use of clinical statistics and the emphasis of their importance in medical investigation, Louis trained and stimulated many of the subsequent generation of luminaries who went on to establish medical statistics and a quantitative approach to epidemiology in Europe and the United States.17, 18, 19, 20, 21, 22, 23 Two of his students, William Farr (1807–1893) and William A. Guy (1800–1885), were responsible for founding in 1834 the Statistical Society of London, predecessor of the present Royal Statistical Society.21, 22, 23

New beginnings 

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Epidemiology 

The statistical method found its principal application in epidemiology. The general concept of environmental influences on disease occurrence had its origins in antiquity, when the major burden of disease was the epidemics that became the scourge of mankind as city-states and empires developed.24 The Hippocratic texts dedicate several chapters to epidemics and address the effect of environmental factors on specific diseases.3 However, much of the attention of medicine thereafter remained focused on individual diseases, and communicable diseases continued to be ascribed to “bad air” and “poisonous miasmas”.

Ultimately, the availability of accrued data allowed for what is considered the first application of statistics to epidemiology in the work of J. B. Graunt (1620–1674), a London merchant who in 1662 drew the first detailed statistical inferences from the bills of mortality of the city of London. Subsequent studies of the impact of inoculation on survival from smallpox, notably those by Daniel Bernouilli (1700–1782) in Paris, can be considered predecessors of what was to come.24, 25 As cities and states continued to use this kind of information in planning, projections, and quarantine, work in epidemiology began in earnest after the dramatic success of John Snow (1813–1858) in resolving a cholera outbreak in London in 1846 by simply having the handle of the water pump on Broad Street removed. Subsequent calls made in Lancet to members of the profession to combine efforts in accumulating experience in the treatment of cholera and other epidemics led to the foundation of the Epidemiological Society in London in 1850. Among the notables elected as officers of the new society were Thomas Addison (1793–1860) and Richard Bright.25, 26

Thereafter, epidemiology flourished through the work of “sanitary physicians,” who used public health measures to prevent or control epidemics. An effort that was put on scientific footing after the studies of Louis Pasteur (1822–1895) and Robert Koch (1843–1910) established the germ theory, thereby launching the bacteriological era that was to dominate epidemiology for most of the century that followed.24, 25, 26, 27

Probability 

The science of probability, as we now conceive it, came into being about the middle of the seventeenth century. The notion of probability had been an integral component of diagnosis and therapy in medicine from its beginnings as an attribute of opinion; not one supported by numbers as it now is, but one approved by some authority or the testimony of a group of individuals considered experts in the field.7, 11, 12 Furthermore, obsession with the Galenic principles of determinism, strongly endorsed by religious authorities, precluded any consideration of randomness.

Probability math, like our system of numerals, is almost certainly of Arabic origin and became possible after the introduction of zero and, thereby, the feasibility of calculus. Indeed, the older word for probability or chance, namely hazard (az-zahr or dice) is as Arabic in origin as is algebra.7 According to most sources, the study of probability began in 1654, when Blaise Pascal (1623–1662) was asked to solve two problems in a game of chance and then wrote about it to Fermat (1601–1665). Their correspondence on the rationale of the probability theory and the subsequent posthumous publication of his work in 1670 led to the invention of the science of probability. Simultaneously, but independently, a German law student, Gottfried Wilhelm Freihen von Leibnitz (1646–1716) had began applying metrics to what he called degrees of probability in legal decisions. At about the same time, Johannes Hude (1628–1704) and Jan de Witt (1625–1672) began using probability calculus to put annuities, long used by Dutch towns for financing public business, on a sound actuarial basis.7, 10, 11

Considerable time passed before all these ideas could be drawn together, and only in the following century did a substantial number of individuals in various fields begin to appreciate that the calculus of probabilities was less a theory and more of a domain of application. In medicine, W. Black (1771–1811) had strenuously recommended the use of “Medical Arithmetick, As a Guide and Compass Through the Labyrinth of Therapeutics.” At about the same time, Pierre S. Laplace (1749–1827), an astronomer and mathematician, in a treatise (Theorie Analytiques des Probabilités) published in 1810, had suggested that the calculus of probabilities could be a valuable tool in solving medical problems. Although these suggestions found a place in epidemiology, the pioneering work of Francis Galton (1822–1911) in establishing the laws of heredity accomplished their ultimate introduction into the clinical sciences. Galton found a willing collaborator in Karl Pearson (1857–1936), a professor of applied mathematics at University College London, and together they introduced the concept of correlation as a percent. In furthering the study of heredity, Pearson created, in effect, the first department of statistics as an applied mathematical discipline. The subsequent career of one of his students, Major Greenwood (1880–1949) embodies the first attempt to create mathematically trained, medical statisticians as new professionals with a distinct role in medical research. One of Greenwood’s students, who succeeded him at the Medical Research Council, Austin Bradford Hill (1897–1991), in 1946 designed what is generally recognized as one of the first multicenter, randomized clinical trials (RCTs) to determine the effect of streptomycin in tuberculosis, thereby incorporating the element of chance into a scientific clinical experiment.5, 6, 12, 13, 28

The need for clinical trials became particularly evident during the period after the Second World War, when an increasing number of new and magic drugs were being introduced. The catalyst that eventually brought clinical trials to the forefront of public and medical debate was the thalidomide crisis. In fact, the thalidomide scare jump-started the codification of clinical trials in the Kefauver-Harris amendments of the United States Food, Drug, and Cosmetic Act of 1938.28 Signed into law by President John Kennedy in 1962, it set into law language spelling the scientific evidence required for a drug to be approved for human use.

The thread of the circle that had begun with Hammurabi was now complete (Figure 1). In the intervening millennia, quantification and statistical analysis had come to provide mathematical precision to establish certainty in therapeutics and changed what had been the conjectural art of medicine to the disciplined science of clinical investigation. The stage was now set for what we have come to call evidence-based medicine.

Where does the kidney stand in all this? 

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The numerical method of Louis found one of its first applications in the multicenter study of urolithiasis.29 One of his American students, Francis Delafield (1841–1915), went on to apply it to the study of the causes of Bright’s disease.30 Doubtless other examples of their application to kidney disease exist. Their recognition awaits further research in the origins of nephrology.

In a visionary statement in the introductory comments made at the foundation of the Epidemiological Society in London in 1850, Mr. Babington, its president states, “The existence of urea in animal fluids of those labouring under albuminuria is another fruit of modern discovery, and from these, and many similar instances of chemical research we are led to hope much from its application, even to the objects which come within the scope of this society.”26 As previously noted, the dominance of the bacteriological era in epidemiological studies delayed the application of the numerical method to medicine in general and, in due time, to the study of chronic kidney disease in particular. In the 1950s, when nephrology was still in its germination phase, pyelonephritis was considered the main cause of kidney failure, and, “inapparent pyelonephritis” was promulgated as the “missing link” whose eradication was “essential if the termination in hypertension and uremia is to be prevented.”31 Two decades passed before this “great crusade” was finally put to rest, a story briefly and humorously recounted in a 1977 JAMA editorial subtitled, “Will The Real Pyelonephritis Please Stand Up.”32

The full application of the sophisticated mathematical methods to diseases of the kidney had to await the emergence of nephrology as a discipline. Now, studies initiated after the introduction of RCTs are providing evidence for the emerging epidemic of chronic kidney disease, based on the retrospective analysis of data gathered in the 1970s in clinical trials such as the Hypertension Detection and Follow-Up Program and the Multiple Risk Factor Intervention Trial (MRFIT).

In the relatively brief period since the discipline of nephrology was established, our understanding of chronic kidney disease and its epidemiology has expanded exponentially. Application of the mathematical methods of precision that took millennia to develop found an immediate and fertile ground in the nascent discipline. As the articles in the present issue of Advances Chronic Kidney Disease illustrate, much has been accomplished, but more remains to be done.

References 

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a Renal Section, Department of Medicine, Baylor College of Medicine, Houston, TX.

Corresponding Author InformationAddress correspondence to G. Eknoyan MD, Department of Medicine, Baylor College of Medicine, One Baylor Plaza, Houston, TX 77030.

PII: S1548-5595(04)00174-0

doi:10.1053/j.ackd.2004.10.002


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