Related Experiment Video
Updated: May 16, 2025

DNA-Tethered RNA Polymerase for Programmable In vitro Transcription and Molecular Computation
Published on: December 29, 2021
Are slow codes uniquely deceptive?
Michael B Grosso1, Paola Nicolas2,3
1Northwell Health, Division of Medical Ethics, The Donald and Barbara School of Medicine at Hofstra/Northwell, Hemstead, New York, USA.
Abstract:
"Sham codes" or "slow codes"-defined here as resuscitative efforts undertaken only to the extent necessary to convey the impression that "everything was done," rather than to achieve return of spontaneous circulation (ROSC)-have been almost universally condemned for the past five decades. To facilitate an examination of this practice, we consider how the clinician's obligations and prerogatives differ under four scenarios, all of which involve conflict between the physician who desires to withhold cardiopulmonary resuscitation (CPR) and the family who does not. Under two scenarios, involving quality of life considerations and quantitative futility ("long shots"), we argue that slow codes are ethically impermissible. Under two other scenarios, however, we maintain an agnostic view on the moral permissibility of slow codes. We observe that where the case for impermissibility is predicated on considerations of honesty and professional integrity, commonly practiced and commonly defended alternatives to the slow code, such as non-initiation of CPR after bedside assessment, limited trials of CPR, and futile CPR, are typically undertaken for beneficent reasons and, like the slow code, entail non-lying deception. Finally, we offer recommendations for care delivery reform that work "upstream" to prevent the conflicts and crises of trust that give rise to intractable conflicts surrounding CPR.
Related Concept Videos
Gene Evolution - Fast or Slow?
In contrast, regions which code...
Nonsense-mediated mRNA Decay
From DNA to Protein
Leaky Scanning
Second Uniqueness Theorem
In contrast, consider that the electric field is non-unique and apply Gauss's law in divergence form in the region between the conductors and the integral form to the...
Woodward–Hoffmann Selection Rules and Microscopic Reversibility

