Rapid use of high-sensitive cardiac troponin I for ruling-in and ruling-out of acute myocardial infarction

Camilla Bang1,2, Camilla Hansen1,2, Kasper Glerup Lauridsen1,2

  • 1Research Center for Emergency Medicine, Aarhus University Hospital, Aarhus, Denmark.

Open Heart
|June 7, 2019
PubMed

Insights

This study investigates faster methods for diagnosing myocardial infarction (MI) using high-sensitive cardiac troponin (hs-cTn) levels. It aims to determine if MI can be safely ruled out in 30 minutes or 1 hour, improving emergency care.

Area of Science:

  • Cardiology
  • Emergency Medicine
  • Biomarker Analysis

Background:

  • The European Society of Cardiology recommends accelerated algorithms for myocardial infarction (MI) diagnosis using high-sensitive cardiac troponin (hs-cTn).
  • Current accelerated algorithms (0-hour/1-hour) have limited validation across different hs-cTn assays and patient cohorts.
  • The potential for even faster MI rule-out (less than 1 hour) remains unexplored.

Purpose of the Study:

  • To evaluate the safety and efficacy of a 30-minute and 1-hour accelerated diagnostic algorithm for MI.
  • To compare the diagnostic performance of these accelerated algorithms against the standard 0-hour/3-hour protocol.
  • To assess the negative predictive value of early hs-cTn measurements for ruling out MI.

Main Methods:

  • A single-center clinical trial involving 1000 patients presenting with chest pain suggestive of MI.
  • hs-cTn levels measured at 0-hour, 30-min, 1-hour, and 3-hours post-admission.
  • Diagnostic algorithms developed using the first 500 patients and validated on the subsequent 500 patients.

Main Results:

  • The primary endpoint is the negative predictive value of the 0-hour/30-min and 0-hour/1-hour algorithms.
  • Secondary endpoints include positive predictive value, sensitivity, and specificity.
  • Results will be compared to the established 0-hour/3-hour algorithm for MI diagnosis.

Conclusions:

  • This trial will provide crucial data on the feasibility of rapid MI rule-out using hs-cTn.
  • Findings could lead to optimized emergency department protocols, reducing patient anxiety and healthcare costs.
  • The study aims to establish a new standard for early MI diagnosis, enhancing patient care pathways.
Abstract

Related Concept Videos

Exceptions to the Octet Rule02:55

Exceptions to the Octet Rule

Many covalent molecules have central atoms that do not have eight electrons in their Lewis structures. These molecules fall into three categories:
37.3K
Lewis Symbols and the Octet Rule02:36

Lewis Symbols and the Octet Rule

Chemical bonds are complex interactions between two or more atoms or ions, which reduce the potential energy of the molecule. Gilbert N. Lewis developed a model called the Lewis model that simplified the depiction of chemical bond formation and provided straightforward explanations for the chemical bonds seen in most common compounds.
80.4K
The Aufbau Principle and Hund's Rule03:02

The Aufbau Principle and Hund's Rule

To determine the electron configuration for any particular atom, we can build the structures in the order of atomic numbers. Beginning with hydrogen, and continuing across the periods of the periodic table, we add one proton at a time to the nucleus and one electron to the proper subshell until we have described the electron configurations of all the elements. This procedure is called the aufbau principle, from the German word aufbau (“to build up”). Each added electron occupies the...
72.4K
The Quotient Rule01:30

The Quotient Rule

The quotient rule is a fundamental differentiation technique in calculus used to differentiate functions expressed as a ratio of two differentiable functions. Given a function of the form:Where g(x) and h(x) are both differentiable and h(x) ≠ 0, the derivative of f(x) is given by:Example:The quotient rule is beneficial when differentiating rational functions, trigonometric ratios, and exponential functions. For example, given:applying the quotient rule,This rule is essential in solving...
49
Midpoint Rule01:20

Midpoint Rule

Approximating areas under curved boundaries is a common problem in applied mathematics, particularly when an exact calculation is difficult or impractical. One effective numerical method for this purpose is the Midpoint Rule, which provides an estimate of the area under a curve by using rectangular approximations over a specified interval.Description of the Midpoint RuleThe Midpoint Rule begins by dividing the given interval into a number of equal subintervals. For each subinterval, the...
55
The Product Rule01:24

The Product Rule

In calculus, the Product Rule provides a method for differentiating expressions that are the product of two functions. It states that the derivative of the product of two differentiable functions equals the first function times the rate of change of the second, plus the second function times the rate of change of the first.This rule ensures that the rate of change of the product accounts for the simultaneous variation of both functions.A compelling way to understand the Product Rule is through...
116