Complete Genome Sequence of a Streptococcus pyogenes Serotype M12 Scarlet Fever Outbreak Isolate from China, Compiled

Yuanhai You1, Yongjun Kou2, Longfei Niu2

  • 1State Key Laboratory of Infectious Disease Prevention and Control, Collaborative Innovation Center for Diagnosis and Treatment of Infectious Diseases, National Institute for Communicable Disease Control and Prevention, Chinese Center for Disease Control and Prevention, Beijing, China.

Insights

Scarlet fever remains a significant public health concern in China. This study presents the complete genome sequence of a Streptococcus pyogenes M12 isolate, the dominant serotype in recent outbreaks.

Area of Science:

  • Microbiology
  • Genomics
  • Epidemiology

Background:

  • Scarlet fever incidence is notably high in China.
  • Streptococcus pyogenes is the causative agent of scarlet fever.
  • Serotype M12 has been identified as predominant in recent outbreaks.

Purpose of the Study:

  • To report the complete genome sequence of a Streptococcus pyogenes M12 isolate.
  • To provide genomic data for understanding scarlet fever outbreaks in China.

Main Methods:

  • Whole genome sequencing was performed.
  • A combination of Oxford Nanopore MinION and Illumina sequencing technologies was utilized.

Main Results:

  • The complete genome sequence of a Streptococcus pyogenes M12 isolate was obtained.
  • This isolate represents the predominant serotype linked to recent scarlet fever outbreaks.

Conclusions:

  • The availability of this complete genome sequence aids in the genomic surveillance of Streptococcus pyogenes.
  • This data can contribute to understanding the epidemiology and evolution of scarlet fever in China.

Related Concept Videos

Cis-regulatory Sequences02:02

Cis-regulatory Sequences

Cis-regulatory sequences are short fragments of non-coding DNA that are present on the same chromosomes as the genes that they regulate. These fragments serve as binding sites for transcriptional regulators, proteins that are responsible for controlling gene transcription and differential gene expression across cell types in eukaryotes. Cis-regulatory sequences can be close to the gene of interest or thousands of bases away in the DNA sequence; however, those sequences that are further away are...
11.9K
Cis-regulatory Sequences02:02

Cis-regulatory Sequences

4.2K
Sequences01:29

Sequences

Sequences are fundamental mathematical objects consisting of ordered lists of numbers that follow a specific rule or pattern. Sequences are critical in various mathematical concepts, including calculus, series, and number theory. They can model real-world phenomena such as population growth, financial investments, and physical processes like the diminishing height of a bouncing ball.Each number in a sequence is referred to as a term. Typically, the terms are denoted as a1, a2, a3,…, where...
285
Sanger Sequencing01:57

Sanger Sequencing

DNA sequencing is a fundamental technique that is routinely used in the biological sciences. This method can be applied to a range of questions at different scales - from the sequencing of a cloned DNA fragment or the study of a mutation in a gene up to whole-genome sequencing. However, despite the widespread use of sequencing today, it was not until 1977 that Fredrick Sanger and his collaborators developed the chain-termination method to decode DNA sequences. It relies on the separation of a...
774.9K
Arithmetic Sequences01:30

Arithmetic Sequences

An arithmetic sequence is a structured arrangement of numbers where each term is derived by adding a constant value, known as the common difference, to the previous term. This consistent pattern allows for the efficient computation of any term within the sequence as well as the cumulative sum of multiple terms. The formula for finding the nth term of an arithmetic sequence is:Here, aₙ represents the nth term of the sequence, a is the first term, d is the common difference, and n is the...
242
Geometric Sequences01:30

Geometric Sequences

In systems where values diminish by a constant proportion at each stage, the resulting sequence follows a geometric structure. Each new value in the sequence is obtained by applying a fixed multiplier to the preceding term. This regular, proportional decline type is often used to represent processes involving gradual loss, such as energy dissipation or reduction in amplitude over time.When analyzing the total effect of such a process across unlimited iterations, the series of values is referred...
289